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T={0:"startAddrOffset",1:"endAddrOffset",2:"startloopAddrsOffset",3:"endloopAddrsOffset",4:"startAddrsCoarseOffset",5:"modLfoToPitch",6:"vibLfoToPitch",7:"modEnvToPitch",8:"initialFilterFc",9:"initialFilterQ",10:"modLfoToFilterFc",11:"modEnvToFilterFc",12:"endAddrsCoarseOffset",13:"modLfoToVolume",14:"unused1",15:"chorusEffectsSend",16:"reverbEffectsSend",17:"pan",18:"unused2",19:"unused3",20:"unused4",21:"delayModLFO",22:"freqModLFO",23:"delayVibLFO",24:"freqVibLFO",25:"delayModEnv",26:"attackModEnv",27:"holdModEnv",28:"decayModEnv",29:"sustainModEnv",30:"releaseModEnv",31:"keyNumToModEnvHold",32:"keyNumToModEnvDecay",33:"delayVolEnv",34:"attackVolEnv",35:"holdVolEnv",36:"decayVolEnv",37:"sustainVolEnv",38:"releaseVolEnv",39:"keyNumToVolEnvHold",40:"keyNumToVolEnvDecay",41:"instrument",42:"reserved1",43:"keyRange",44:"velRange",45:"startloopAddrsCoarseOffset",46:"keyNum",47:"velocity",48:"initialAttenuation",49:"reserved2",50:"endloopAddrsCoarseOffset",51:"coarseTune",52:"fineTune",53:"sampleID",54:"sampleModes",55:"reserved3",56:"scaleTuning",57:"exclusiveClass",58:"overridingRootKey",59:"unused5",60:"endOper"};Object.fromEntries(Object.entries(SoundFont2.exports.DEFAULT_GENERATOR_VALUES).map(([S,L])=>[T[S],L]));const 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f=getAudioContext(),i=getPlayableNoteValue(n),l=S.presets[L%S.presets.length],t=f.currentTime+c-e,s=[f,l,toMidi(i),t];ce(...s)(t+n.duration)})};const soundfontCache=new Map;function loadSoundfont(S){if(soundfontCache.get(S))return soundfontCache.get(S);const L=ae(S);return soundfontCache.set(S,L),L}export{getFontBufferSource,loadSoundfont,list as soundfontList,ce as startPresetNote}; +var fe=Object.defineProperty,ne=Object.defineProperties;var re=Object.getOwnPropertyDescriptors;var H=Object.getOwnPropertySymbols;var $=Object.prototype.hasOwnProperty,ee=Object.prototype.propertyIsEnumerable;var q=(S,L,c)=>L in S?fe(S,L,{enumerable:!0,configurable:!0,writable:!0,value:c}):S[L]=c,w=(S,L)=>{for(var c in L||(L={}))$.call(L,c)&&q(S,c,L[c]);if(H)for(var c of H(L))ee.call(L,c)&&q(S,c,L[c]);return S},K=(S,L)=>ne(S,re(L));var _e=(S,L)=>{var c={};for(var n in S)$.call(S,n)&&L.indexOf(n)<0&&(c[n]=S[n]);if(S!=null&&H)for(var n of H(S))L.indexOf(n)<0&&ee.call(S,n)&&(c[n]=S[n]);return c};import{P as 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T={0:"startAddrOffset",1:"endAddrOffset",2:"startloopAddrsOffset",3:"endloopAddrsOffset",4:"startAddrsCoarseOffset",5:"modLfoToPitch",6:"vibLfoToPitch",7:"modEnvToPitch",8:"initialFilterFc",9:"initialFilterQ",10:"modLfoToFilterFc",11:"modEnvToFilterFc",12:"endAddrsCoarseOffset",13:"modLfoToVolume",14:"unused1",15:"chorusEffectsSend",16:"reverbEffectsSend",17:"pan",18:"unused2",19:"unused3",20:"unused4",21:"delayModLFO",22:"freqModLFO",23:"delayVibLFO",24:"freqVibLFO",25:"delayModEnv",26:"attackModEnv",27:"holdModEnv",28:"decayModEnv",29:"sustainModEnv",30:"releaseModEnv",31:"keyNumToModEnvHold",32:"keyNumToModEnvDecay",33:"delayVolEnv",34:"attackVolEnv",35:"holdVolEnv",36:"decayVolEnv",37:"sustainVolEnv",38:"releaseVolEnv",39:"keyNumToVolEnvHold",40:"keyNumToVolEnvDecay",41:"instrument",42:"reserved1",43:"keyRange",44:"velRange",45:"startloopAddrsCoarseOffset",46:"keyNum",47:"velocity",48:"initialAttenuation",49:"reserved2",50:"endloopAddrsCoarseOffset",51:"coarseTune",52:"fineTune",53:"sampleID",54:"sampleModes",55:"reserved3",56:"scaleTuning",57:"exclusiveClass",58:"overridingRootKey",59:"unused5",60:"endOper"};Object.fromEntries(Object.entries(SoundFont2.exports.DEFAULT_GENERATOR_VALUES).map(([S,L])=>[T[S],L]));const D=(S,L,c,n,e)=>{var f,i,l,t,s,v,p;const h=SoundFont2.exports.DEFAULT_GENERATOR_VALUES[S];if(typeof h!="number")throw new Error(`no default value found for generator with index ${S}`);const r=L.generators[S],u=(i=(f=c.globalZone)==null?void 0:f.generators)==null?void 0:i[S],o=(l=n==null?void 0:n.generators)==null?void 0:l[S],d=(s=(t=e.globalZone)==null?void 0:t.generators)==null?void 0:s[S],a=r&&"value"in r?r.value:void 0,y=u&&"value"in u?u.value:void 0,g=o&&"value"in o?o.value:void 0,U=d&&"value"in d?d.value:void 0,B=(v=a!=null?a:y)!=null?v:h,F=(p=g!=null?g:U)!=null?p:0;return B+F},J=S=>SoundFont2.exports.DEFAULT_GENERATOR_VALUES[S]!==void 0,W=(S,L,c)=>{var n,e,f,i;return Object.fromEntries(Array.from(new Set([Object.keys((e=(n=c.globalZone)==null?void 0:n.generators)!=null?e:{}),Object.keys(L.generators),Object.keys((i=(f=L.instrument.globalZone)==null?void 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z=c,{midi:e,start:f,velocity:i=.3,startLoop:l,endLoop:t,sampleRate:s,originalPitch:v,pitchCorrection:p,type:h,sampleModes:r=0,overridingRootKey:u,fineTune:o=0,startloopAddrsOffset:d=0,startloopAddrsCoarseOffset:a=0,endloopAddrsOffset:y=0,endloopAddrsCoarseOffset:g=0,delayVolEnv:U=-12e3,attackVolEnv:B=-12e3,holdVolEnv:F=-12e3,decayVolEnv:M=-12e3,sustainVolEnv:O=0,releaseVolEnv:R=-12e3,pan:E=0}=z,A=_e(z,["midi","start","velocity","startLoop","endLoop","sampleRate","originalPitch","pitchCorrection","type","sampleModes","overridingRootKey","fineTune","startloopAddrsOffset","startloopAddrsCoarseOffset","endloopAddrsOffset","endloopAddrsCoarseOffset","delayVolEnv","attackVolEnv","holdVolEnv","decayVolEnv","sustainVolEnv","releaseVolEnv","pan"]),k=100*(u!==void 0&&u!==-1?u:v)+p-o,b=e*100-k,P=1*Math.pow(2,b/1200);L.playbackRate.value=P;const N=l+d+a*32768,I=t+y+g*32768;I>N&&r===1?(L.loopStart=N/s,L.loopEnd=I/s,L.loop=!0):r===3&&console.warn("unimplemented sampleMode 3 (play till end on note off)"),Object.keys(A).filter(V=>!["name","instrument","keyRange","sampleID","end"].includes(V)).length;const j=S.createGain(),se=[n,0,i,m(U),m(B),m(F),m(M),O>=960?0:1-Q(O),m(R)],ie=j.gain.dahdsr(...se),Z=S.createStereoPanner();return Z.pan.value=E/1e3,j.connect(Z),L.connect(j),Z.connect(S.destination),L.start(n),(V=S.currentTime)=>{L.stop(V+m(R)),ie(V)}}function Y(S,L,c={}){const{header:n,data:e}=L,f=new Float32Array(e.length);for(let t=0;t!S.keyRange||S.keyRange.lo<=L&&L<=S.keyRange.hi,x=(S,L)=>S.zones.filter(c=>C(c,L)&&c.instrument).map(c=>c.instrument.zones.filter(n=>C(n,L)).map(n=>{const e=W(n,c,S);return K(w({},n),{mergedGenerators:e})})).flat(),ce=(S,L,c,n=S.currentTime)=>{const e=x(L,c).map(f=>Y(S,f.sample,K(w({},f.mergedGenerators),{midi:c,time:n})));return(f=S.currentTime)=>{e.forEach(i=>i(f))}};Pattern.prototype.soundfont=function(S,L=0){return this.onTrigger((c,n,e)=>{const f=getAudioContext(),i=getPlayableNoteValue(n),l=S.presets[L%S.presets.length],t=f.currentTime+c-e,s=[f,l,toMidi(i),t];ce(...s)(t+n.duration)})};const soundfontCache=new Map;function loadSoundfont(S){if(soundfontCache.get(S))return soundfontCache.get(S);const L=ae(S);return soundfontCache.set(S,L),L}export{getFontBufferSource,loadSoundfont,list as soundfontList,ce as startPresetNote}; diff --git a/assets/index.90c431ba.js b/assets/index.265d7f95.js similarity index 97% rename from assets/index.90c431ba.js rename to assets/index.265d7f95.js index 39bd2fe7f..3bc1209fb 100644 --- a/assets/index.90c431ba.js +++ b/assets/index.265d7f95.js @@ -1 +1 @@ -var d=Object.defineProperty;var g=(s,t,e)=>t in s?d(s,t,{enumerable:!0,configurable:!0,writable:!0,value:e}):s[t]=e;var i=(s,t,e)=>(g(s,typeof t!="symbol"?t+"":t,e),e);import{K as S,L as y,N as T,S as B,M as I,O as R,R as W,Q as j}from"./index.29de87b8.js";const k=s=>"("+s+")();",w=s=>URL.createObjectURL(new Blob([k(s)],{type:"text/javascript"})),m=s=>new Worker(w(s));class x{constructor(t,e=this.interval){i(this,"worker");i(this,"interval",.1);i(this,"tick",0);this.interval=e,this.worker=m(()=>{let r,o=null;const h=()=>{o&&(clearInterval(o),o=null)},c=()=>{if(h(),!r)throw new Error("no interval set! call worker.postMessage({interval}) before starting.");postMessage("tick"),o=setInterval(()=>postMessage("tick"),r*1e3)};self.onmessage=function(n){n.data=="start"?c():n.data.interval?(r=n.data.interval,o&&c()):n.data=="stop"&&h()}}),this.worker.postMessage({interval:e}),this.worker.onmessage=r=>{r.data==="tick"&&t(this.tick++,this.interval)}}start(){this.worker.postMessage("start")}stop(){this.worker.postMessage("stop"),this.tick=0}setInterval(t){this.worker.postMessage({interval:t})}}class v{constructor({audioContext:t,interval:e=.1,onEvent:r,latency:o=.1}){i(this,"worker");i(this,"pattern");i(this,"phase");i(this,"audioContext");i(this,"cps",1);this.audioContext=t,this.worker=new x((h,c)=>{const n=this.phase,l=this.phase+c*this.cps;this.phase=l,this.pattern.queryArc(n,l).forEach(a=>{var p,u;if(typeof((p=a.value)==null?void 0:p.cps)=="number"&&this.setCps((u=a.value)==null?void 0:u.cps),!!a.part.begin.equals(a.whole.begin)){if(a.context.onTrigger){const f=(a.whole.begin-n)/this.cps+this.audioContext.currentTime+o;a.context.onTrigger(f,a,this.audioContext.currentTime,this.cps)}r&&(r==null||r(a))}})},e)}start(){if(!this.pattern)throw new Error("Scheduler: no pattern set! call .setPattern first.");this.audioContext.resume(),this.phase=0,this.worker.start()}stop(){this.worker.stop()}setPattern(t){this.pattern=t}setCps(t=1){this.cps=t}}export{x as ClockWorker,v as Scheduler,S as getAudioContext,y as getCachedBuffer,T as getLoadedBuffer,B as getLoadedSamples,I as loadBuffer,R as loadGithubSamples,W as resetLoadedSamples,j as samples}; +var d=Object.defineProperty;var g=(s,t,e)=>t in s?d(s,t,{enumerable:!0,configurable:!0,writable:!0,value:e}):s[t]=e;var i=(s,t,e)=>(g(s,typeof t!="symbol"?t+"":t,e),e);import{K as S,L as y,N as T,S as B,M as I,O as R,R as W,Q as j}from"./index.af73f275.js";const k=s=>"("+s+")();",w=s=>URL.createObjectURL(new Blob([k(s)],{type:"text/javascript"})),m=s=>new Worker(w(s));class x{constructor(t,e=this.interval){i(this,"worker");i(this,"interval",.1);i(this,"tick",0);this.interval=e,this.worker=m(()=>{let r,o=null;const h=()=>{o&&(clearInterval(o),o=null)},c=()=>{if(h(),!r)throw new Error("no interval set! call worker.postMessage({interval}) before starting.");postMessage("tick"),o=setInterval(()=>postMessage("tick"),r*1e3)};self.onmessage=function(n){n.data=="start"?c():n.data.interval?(r=n.data.interval,o&&c()):n.data=="stop"&&h()}}),this.worker.postMessage({interval:e}),this.worker.onmessage=r=>{r.data==="tick"&&t(this.tick++,this.interval)}}start(){this.worker.postMessage("start")}stop(){this.worker.postMessage("stop"),this.tick=0}setInterval(t){this.worker.postMessage({interval:t})}}class v{constructor({audioContext:t,interval:e=.1,onEvent:r,latency:o=.1}){i(this,"worker");i(this,"pattern");i(this,"phase");i(this,"audioContext");i(this,"cps",1);this.audioContext=t,this.worker=new x((h,c)=>{const n=this.phase,l=this.phase+c*this.cps;this.phase=l,this.pattern.queryArc(n,l).forEach(a=>{var p,u;if(typeof((p=a.value)==null?void 0:p.cps)=="number"&&this.setCps((u=a.value)==null?void 0:u.cps),!!a.part.begin.equals(a.whole.begin)){if(a.context.onTrigger){const f=(a.whole.begin-n)/this.cps+this.audioContext.currentTime+o;a.context.onTrigger(f,a,this.audioContext.currentTime,this.cps)}r&&(r==null||r(a))}})},e)}start(){if(!this.pattern)throw new Error("Scheduler: no pattern set! call .setPattern first.");this.audioContext.resume(),this.phase=0,this.worker.start()}stop(){this.worker.stop()}setPattern(t){this.pattern=t}setCps(t=1){this.cps=t}}export{x as ClockWorker,v as Scheduler,S as getAudioContext,y as getCachedBuffer,T as getLoadedBuffer,B as getLoadedSamples,I as loadBuffer,R as loadGithubSamples,W as resetLoadedSamples,j as samples}; diff --git a/assets/index.28a58ff6.js b/assets/index.28a58ff6.js new file mode 100644 index 000000000..cb2280d34 --- /dev/null +++ b/assets/index.28a58ff6.js @@ -0,0 +1 @@ +import{W as a,J as b}from"./index.af73f275.js";export{a as WebMidi,b as enableWebMidi}; diff --git a/assets/index.93bc31c4.js b/assets/index.60968c19.js similarity index 99% rename from assets/index.93bc31c4.js rename to assets/index.60968c19.js index 453a44377..dfddebadf 100644 --- a/assets/index.93bc31c4.js +++ b/assets/index.60968c19.js @@ -1,4 +1,4 @@ -var _t=Object.defineProperty,dt=Object.defineProperties;var At=Object.getOwnPropertyDescriptors;var L=Object.getOwnPropertySymbols;var Ie=Object.prototype.hasOwnProperty,Oe=Object.prototype.propertyIsEnumerable;var Pe=(a,f,r)=>f in a?_t(a,f,{enumerable:!0,configurable:!0,writable:!0,value:r}):a[f]=r,X=(a,f)=>{for(var r in f||(f={}))Ie.call(f,r)&&Pe(a,r,f[r]);if(L)for(var r of 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in a)Ie.call(a,$)&&f.indexOf($)<0&&(r[$]=a[$]);if(a!=null&&L)for(var $ of L(a))f.indexOf($)<0&&Oe.call(a,$)&&(r[$]=a[$]);return r};import{F as ke,G as wt,I as yt}from"./index.af73f275.js";function bt(a,f){function r(){this.constructor=a}r.prototype=f.prototype,a.prototype=new r}function D(a,f,r,$){var u=Error.call(this,a);return Object.setPrototypeOf&&Object.setPrototypeOf(u,D.prototype),u.expected=f,u.found=r,u.location=$,u.name="SyntaxError",u}bt(D,Error);function J(a,f,r){return r=r||" ",a.length>f?a:(f-=a.length,r+=r.repeat(f),a+r.slice(0,f))}D.prototype.format=function(a){var f="Error: "+this.message;if(this.location){var r=null,$;for($=0;$ `+h+` `+A+` | `+u.line+" | "+E+` diff --git a/assets/index.7f04a4d2.js b/assets/index.7f04a4d2.js new file mode 100644 index 000000000..230b5befb --- /dev/null +++ b/assets/index.7f04a4d2.js @@ -0,0 +1 @@ +import{U as a}from"./index.af73f275.js";export{a as loadWebDirt}; diff --git a/assets/index.84c349f8.js b/assets/index.84c349f8.js deleted file mode 100644 index 0fe0a9924..000000000 --- a/assets/index.84c349f8.js +++ /dev/null @@ -1 +0,0 @@ -import{W as a,J as b}from"./index.29de87b8.js";export{a as WebMidi,b as enableWebMidi}; diff --git a/assets/index.8e1f8ae9.js b/assets/index.ae60db1a.js similarity index 99% rename from assets/index.8e1f8ae9.js rename to assets/index.ae60db1a.js index 3d55fa746..e85b3541d 100644 --- a/assets/index.8e1f8ae9.js +++ b/assets/index.ae60db1a.js @@ -1 +1 @@ -var h=Object.defineProperty,q=Object.defineProperties;var g=Object.getOwnPropertyDescriptors;var p=Object.getOwnPropertySymbols;var y=Object.prototype.hasOwnProperty,b=Object.prototype.propertyIsEnumerable;var m=(i,n,e)=>n in i?h(i,n,{enumerable:!0,configurable:!0,writable:!0,value:e}):i[n]=e,c=(i,n)=>{for(var e in n||(n={}))y.call(n,e)&&m(i,e,n[e]);if(p)for(var e of p(n))b.call(n,e)&&m(i,e,n[e]);return i},a=(i,n)=>q(i,g(n));import{P as o,z as _}from"./index.29de87b8.js";function S(i){if(!/^[1-9]+[0-9]*edo$/.test(i))throw new Error('not an edo scale: "'+i+'"');const[n,e]=i.match(/^([1-9]+[0-9]*)edo$/);return Array.from({length:e},(r,s)=>Math.pow(2,s/e))}const f={"12ji":[1/1,16/15,9/8,6/5,5/4,4/3,45/32,3/2,8/5,5/3,16/9,15/8]};function v(i,n){return n.map(e=>e*i)}const w=220;function k(i,n){if(typeof i=="string")if(/^[1-9]+[0-9]*edo$/.test(i))i=S(i);else if(f[i])i=f[i];else throw new Error('unknown scale name: "'+i+'"');return i=v(w,i),n?i.filter((e,r)=>n.includes(r)):i}function l(i,n,e=0){const r=_(e+n,i.length),s=Math.floor(n/i.length);return i[r]*Math.pow(2,s)}o.prototype._xen=function(i,n){return this._asNumber()._withHap(e=>{const r=k(i);n=n||r.length;const s=l(r,e.value);return e.withValue(()=>s).setContext(a(c({},e.context),{type:"frequency"}))})};o.prototype.tuning=function(i){return this._asNumber()._withHap(n=>{const e=l(i,n.value);return n.withValue(()=>e).setContext(a(c({},n.context),{type:"frequency"}))})};o.prototype.define("xen",(i,n)=>n.xen(i),{composable:!0,patternified:!0});function t(){this.scale=[],this.mode={output:"frequency",input:"step"},this.etmajor=[261.62558,293.664764,329.627563,349.228241,391.995422,440,493.883301,523.25116],this.tonic=440}t.prototype.tonicize=function(i){this.tonic=i};t.prototype.note=function(i,n){var e;return this.mode.output=="frequency"?e=this.frequency(i,n):this.mode.output=="ratio"?e=this.ratio(i,n):this.mode.output=="MIDI"?e=this.MIDI(i,n):e=this.frequency(i,n),e};t.prototype.frequency=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);for(var r=i%this.scale.length;r<0;)r+=this.scale.length;var s=this.tonic*this.scale[r];return s=s*Math.pow(2,e),s=Math.floor(s*1e11)/1e11,s};t.prototype.ratio=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);var r=i%this.scale.length,s=Math.pow(2,e)*this.scale[r];return s=Math.floor(s*1e11)/1e11,s};t.prototype.MIDI=function(i,n){var e=this.frequency(i,n),r=69+12*Math.log(e/440)/Math.log(2);return r=Math.floor(r*1e9)/1e9,r};t.prototype.loadScale=function(i){var n=u[i].frequencies;this.scale=[];for(var e=0;e[1, 1, -1]->[0, 1, -1]->[0, 0, -1]->[0, 0, 0]->[0, -1, 0],[0, -1, 1]->[0, -2, 1]->[-1, -2, 1]"},breedt1:{frequencies:[261.6255653006,275.62199471997,292.34127285051,310.07474405997,326.6631048533,348.83408706747,367.49599295996,391.11111150212,413.43299207996,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Graham Breed's 1/4 P temperament, TL 10-06-99"},breedt2:{frequencies:[261.6255653006,276.37000081643,293.53214922797,310.91625060765,328.43856194079,349.78078158391,368.4933346061,392.4383479509,414.55500101742,439.10654054756,466.37437567834,492.65784266492,523.2511306012],description:"Graham Breed's 1/5 P temperament, TL 10-06-99"},breedt3:{frequencies:[261.6255653006,276.55731914056,293.33333347996,311.12698372208,328.88393162803,350.01785633742,368.74309237173,392.4383479509,414.83597850347,438.51190905657,466.69047534984,491.65745674141,523.2511306012],description:"Graham Breed's other 1/4 P temperament, TL 10-06-99"},brown:{frequencies:[261.6255653006,272.52663052146,275.62199471997,275.93321340298,279.38237857051,287.10624449997,290.69507255622,291.02331101095,294.32876096318,306.24666079997,306.59245933664,310.07474405997,310.42486507835,322.99452506247,327.03195662575,331.11985608357,344.52749339997,344.91651675372,348.83408706747,349.22797321314,363.36884069528,367.49599295996,367.91095120397,372.50983809402,382.80832599996,387.59343007496,388.03108134794,392.4383479509,408.78994578219,413.43299207996,413.89982010446,430.65936674996,436.04260883433,436.53496651643,441.49314144476,459.36999119996,459.88868900496,465.11211608996,465.63729761752,484.4917875937,489.99465727995,490.54793493862,496.67978412536,516.79124009995,517.37477513058,523.2511306012],description:"Tuning of Colin Brown's Voice Harmonium, Glasgow. Helmholtz/Ellis p. 470-473"},bruder:{frequencies:[261.6255653006,276.38325105256,293.66476791741,310.22971009486,327.53979283172,349.02656754477,368.60786575306,391.65594491223,414.34624765043,439.23819834286,465.62553897253,491.60634075178,523.2511306012],description:"Ignaz Bruder organ temperament (1829) according to P. Vier"},burma3:{frequencies:[261.6255653006,287.71029735626,317.68827763215,350.39147881787,389.32370520689,429.81331927092,476.14308821464,523.2511306012],description:"Burmese scale, von Hornbostel"},"burt-forks":{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,294.32876096318,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Warren Burt 19-tone Forks. Interval 5(3): pp. 13+23 Winter 1986-87"},burt1:{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,415.52295665389,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"W. Burt's 13diatsub #1"},burt10:{frequencies:[261.6255653006,265.11390617127,268.69652652494,272.3773008609,276.16031892841,355.06326719367,368.21375857121,382.37582620857,386.08821287079,389.87339142835,393.73352401674,397.67085925691,523.2511306012],description:"W. Burt's 19enhsub #10"},burt11:{frequencies:[261.6255653006,344.24416486921,347.6866065179,351.12904816659,354.57148981529,358.01393146398,371.78369805875,385.55346465352,495.71159741166,502.59648070905,509.48136400643,516.36624730382,523.2511306012],description:"W. Burt's 19enhharm #11"},burt12:{frequencies:[261.6255653006,302.93486508491,316.70463167967,330.47439827444,344.24416486921,358.01393146398,371.78369805875,385.55346465352,440.63253103259,468.17206422213,495.71159741166,509.48136400643,523.2511306012],description:"W. Burt's 19diatharm #12"},burt13:{frequencies:[261.6255653006,273.51763645063,286.54228580542,293.53112204458,300.86940009569,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,523.2511306012],description:"W. Burt's 23diatsub #13"},burt14:{frequencies:[261.6255653006,264.50057151269,267.43946675172,270.4444045804,273.51763645063,334.29933343966,353.96400011258,376.08675011961,382.05638107389,388.21858076863,394.58281979763,401.15920012759,523.2511306012],description:"W. Burt's 23enhsub #14"},burt15:{frequencies:[261.6255653006,341.25073734861,346.93824963775,352.6257619269,358.31327421604,364.00078650518,386.75083566176,409.50088481833,500.50108144463,506.18859373377,511.87610602291,517.56361831206,523.2511306012],description:"W. Burt's 23enhharm #15"},burt16:{frequencies:[261.6255653006,295.75063903546,307.12566361375,318.50068819203,341.25073734861,364.00078650518,386.75083566176,409.50088481833,455.00098313148,466.37600770977,477.75103228805,500.50108144463,523.2511306012],description:"W. Burt's 23diatharm #16"},burt17:{frequencies:[261.6255653006,262.27760655527,262.77528702311,280.51080915002,281.04308772525,281.33584094163,286.12102533302,286.66394947976,306.91182648178,308.56189006502,309.14739649778,336.61297098002,337.2517052703,337.60300912996,338.42271813583,339.41807907152,363.01398831179,369.18841978454,370.27426807802,396.01525997649,398.14437427744,399.31538714296,403.93556517602,406.10726176299,434.33931739357,434.79175418253,435.61678597414,437.95881170519,475.21831197179,476.86837555503,477.77324913293,478.27092960078,479.17846457156,521.20718087229,521.75010501903,522.74014316897,523.2511306012],description:`W. Burt's "2 out of 3,5,11,17,31 dekany" CPS with 1/1=3/1. 1/1 vol. 10(1) '98`},burt18:{frequencies:[261.6255653006,268.26840191956,269.80136421624,270.50397193556,275.42222597075,281.04308772525,286.15296204753,295.09524211152,300.46061014991,306.59245933664,309.14739649778,314.76825825228,321.92208230347,324.60476632267,337.2517052703,343.38355445704,344.27778246344,354.11429053382,357.69120255941,367.91095120397,370.97687579734,375.57576268738,393.46032281536,404.70204632437,413.13333895612,421.56463158788,429.2294430713,432.80635509689,449.66894036041,463.72109474667,472.15238737843,490.54793493862,491.82540351919,500.76768358318,505.87755790546,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 1,3,5,7,11 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt19:{frequencies:[261.6255653006,268.26840191956,286.15296204753,294.32876096318,300.46061014991,306.59245933664,321.92208230347,327.03195662575,343.38355445704,357.69120255941,367.91095120397,375.57576268738,392.4383479509,400.61414686654,408.78994578219,429.2294430713,457.84473927605,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 2,3,4,5,7 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt2:{frequencies:[261.6255653006,264.16561933264,266.75547834571,269.39662169567,272.09058791262,340.11323489078,344.41846571218,348.83408706747,353.36439988652,358.01393146398,412.25846653428,485.87604984397,523.2511306012],description:"W. Burt's 13enhsub #2"},burt20:{frequencies:[261.6255653006,269.10058145205,279.06726965397,279.38237857051,294.32876096318,298.00787047521,330.74639366397,335.25885428462,367.91095120397,376.74081403286,412.06026534844,418.60090448096,523.2511306012],description:'Warren Burt tuning for "Commas" (1993) 1/1=263. XH 16'},burt3:{frequencies:[261.6255653006,281.75060878526,332.06321749692,382.37582620857,387.40708707973,392.4383479509,397.46960882207,402.50086969323,503.12608711654,508.1573479877,513.18860885887,518.21986973003,523.2511306012],description:"W. Burt's 13enhharm #3"},burt4:{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,342.12573923925,362.25078272391,382.37582620857,402.50086969323,442.75095666255,462.87600014722,483.00104363188,503.12608711654,523.2511306012],description:"W. Burt's 13diatharm #4, see his post 3/30/94 in Tuning Digest #57"},burt5:{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,277.97716313189,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"W. Burt's 17diatsub #5"},burt6:{frequencies:[261.6255653006,265.53042448419,269.55361273395,273.7005913914,277.97716313189,370.63621750918,386.75083566176,404.33041910093,408.97789518255,413.73345210327,418.60090448096,423.58424858192,523.2511306012],description:"W. Burt's 17enhsub #6"},burt7:{frequencies:[261.6255653006,323.18452184192,327.03195662575,330.87939140958,334.72682619341,338.57426097725,353.96400011258,369.35373924791,492.47165233054,500.16652189821,507.86139146587,515.55626103354,523.2511306012],description:"W. Burt's 17enhharm #7"},burt8:{frequencies:[261.6255653006,277.01530443593,292.40504357126,307.79478270659,323.18452184192,338.57426097725,353.96400011258,369.35373924791,400.13321751856,430.91269578922,461.69217405988,492.47165233054,523.2511306012],description:"W. Burt's 17diatharm #8"},burt9:{frequencies:[261.6255653006,268.69652652494,276.16031892841,292.40504357126,310.68035879446,355.06326719367,368.21375857121,382.37582620857,397.67085925691,414.24047839262,432.2509339749,451.89870370104,523.2511306012],description:"W. Burt's 19diatsub #9"},burt_fibo:{frequencies:[261.6255653006,277.97716313189,294.32876096318,311.70233365892,327.03195662575,343.38355445704,363.82305174615,385.28452389971,392.4383479509,425.14154361347,449.66894036041,476.24028683625,523.2511306012],description:'Warren Burt, 3/2+5/3+8/5+etc. "Recurrent Sequences", 2002'},burt_fibo23:{frequencies:[261.6255653006,267.05480676802,277.97716313189,282.81557538079,294.32876096318,299.5065008038,311.70233365892,327.03195662575,330.09788121912,343.38355445704,349.5792770728,363.82305174615,370.21039464899,385.28452389971,392.4383479509,408.02346463385,425.14154361347,432.10374737758,449.66894036041,457.60521391719,476.24028683625,484.61169812829,504.34459560877,523.2511306012],description:'Warren Burt, 23-tone Fibonacci scale. "Recurrent Sequences", 2002'},burt_primes:{frequencies:[261.6255653006,267.75741448733,273.88926367407,277.97716313189,280.0211128608,284.10901231862,290.24086150535,298.416660421,302.50455987882,304.54850960773,308.63640906555,310.68035879446,320.90010743902,322.94405716793,327.03195662575,333.16380581248,335.20775554139,339.29565499922,341.33960472813,351.55935337268,353.60330310159,359.73515228832,363.82305174615,365.86700147506,369.95490093288,376.08675011961,384.26254903526,390.39439822199,392.4383479509,394.48229767981,396.52624740872,402.65809659545,406.74599605328,412.87784524001,421.05364415565,425.14154361347,431.27339280021,433.31734252912,437.40524198694,445.58104090258,455.80078954714,457.84473927605,461.93263873387,463.97658846278,468.0644879206,474.19633710734,476.24028683625,482.37213602298,488.50398520971,492.59188466754,498.72373385427,506.89953276991,513.03138195665,519.16323114338,523.2511306012],description:'Warren Burt, primes until 251. "Some Numbers", Dec. 2002'},bushmen:{frequencies:[261.6255653006,347.0163224393,394.26624244126,453.9405988926,523.2511306012],description:"Observed scale of South-African bushmen, almost (4 notes) equal pentatonic"},dan_semantic:{frequencies:[261.6255653006,272.52663052146,275.62199471997,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,331.11985608357,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,397.34382730029,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:'The Semantic Scale, from Alain Dani\xEF\xBF\xBDlou: "S\xEF\xBF\xBDmantique Musicale" (1967)'},danielou5_53:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.62199471997,279.06726965397,282.55561052465,285.76488412567,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.87506184023,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.0507177135,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division in 5-limit, symmetrized"},danielou_53:{frequencies:[261.6255653006,264.89588486686,267.43946675172,272.52663052146,275.62199471997,279.06726965397,282.55561052465,287.78812183066,290.69507255622,294.32876096318,297.67175429757,301.87565226992,306.59245933664,310.07474405997,313.95067836072,318.93402246168,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.64686971777,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division of the Octave, see p. 153"},darreg:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"This set of 19 ratios in 5-limit JI is for his megalyra family"},darreg_ennea:{frequencies:[261.6255653006,269.29177952703,277.18263097687,293.66476791741,349.22823143301,391.99543598175,403.48177901006,415.30469757995,440,523.2511306012],description:"Ivor Darreg's Mixed Enneatonic, a mixture of chromatic and enharmonic"},darreg_genus:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,348.83408706747,392.4383479509,406.97310157871,418.60090448096,436.04260883433,523.2511306012],description:"Ivor Darreg's Mixed JI Genus (Archytas Enh, Ptolemy Soft Chrom, Didymos Chrom"},darreg_genus2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,348.83408706747,392.4383479509,406.97310157871,418.60090448096,441.49314144476,523.2511306012],description:"Darreg's Mixed JI Genus 2 (Archytas Enharmonic and Chromatic Genera)"},david11:{frequencies:[261.6255653006,269.80136421624,274.70684356563,285.40970760065,294.32876096318,305.22982618403,314.76825825228,327.03195662575,332.97799220076,343.38355445704,359.73515228832,366.27579142084,374.60024122586,392.4383479509,406.97310157871,419.69101100305,428.11456140098,441.49314144476,457.84473927605,479.64686971777,490.54793493862,499.46698830115,523.2511306012],description:"11-limit system from Gary David, 1967"},david7:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,336.37572681506,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,470.92601754108,488.36772189445,523.2511306012],description:"Gary David's Constant Structure, 1967. A mode of Fokker's 7-limit scale"},ddimlim1:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"First 27/25&2048/1875 scale"},de_caus:{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"De Caus (a mode of Ellis's duodene) (1615)"},degung1:{frequencies:[261.6255653006,286.1303811777,319.28416942365,390.63652710512,420.90734643474,523.2511306012],description:"Gamelan Degung, Kabupaten Sukabumi. 1/1=363 Hz"},degung2:{frequencies:[261.6255653006,276.67939184371,325.99375993805,390.36201910543,415.27879033283,523.2511306012],description:"Gamelan Degung, Kabupaten Bandung. 1/1=252 Hz"},degung3:{frequencies:[261.6255653006,282.83850205216,320.55017368416,393.28023705203,426.95140008307,523.2511306012],description:"Gamelan Degung, Kabupaten Sumedang. 1/1=388.5 Hz"},degung4:{frequencies:[261.6255653006,284.6485709981,319.18312009646,379.88037698982,415.46137490477,523.2511306012],description:"Gamelan Degung, Kasepuhan Cheribon. 1/1=250 Hz"},degung5:{frequencies:[261.6255653006,284.24274449773,317.86283634652,388.77066331187,430.33748813761,523.2511306012],description:"Gamelan Degung, Kanoman Cheribon. 1/1=428 Hz"},degung6:{frequencies:[261.6255653006,273.29426590363,298.47415715355,379.54129348313,409.02013274169,523.2511306012],description:"Gamelan Degung, Kacherbonan Cheribon. 1/1=426 Hz"},dekany:{frequencies:[261.6255653006,299.7792935736,305.22982618403,327.03195662575,359.73515228832,381.53728273004,419.69101100305,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"2)5 Dekany 1.3.5.7.11 (1.3 tonic)"},dekany2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,348.83408706747,358.80077526939,398.6675280771,418.60090448096,448.50096908674,465.11211608996,523.2511306012],description:"3)5 Dekany 1.3.5.7.9 (1.3.5.7.9 tonic)"},dekany3:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,381.53728273004,392.4383479509,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"2)5 Dekany 1.3.5.7.9 and 3)5 Dekany 1 1/3 1/5 1/7 1/9"},dekany4:{frequencies:[261.6255653006,270.96933548991,288.48890459486,310.68035879446,321.77608589426,355.06326719367,425.14154361347,440.3251701711,474.19633710734,485.87604984397,523.2511306012],description:"2)5 Dekany 1.7.13.19.29 (1.7 tonic)"},dekany_union:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,381.53728273004,392.4383479509,412.06026534844,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Union of 2)5 and 3)5 [ 1 3 5 7 9] dekanies"},dent:{frequencies:[261.6255653006,276.73939277812,293.41671964988,311.13637945111,328.33487278761,349.18153137729,368.9858570375,391.91718148616,414.84850593482,438.82216331296,465.92281947955,491.98114271667,523.2511306012],description:"Tom Dent, well temperament with A=421 Hz. Integer Hz beat rates from A"},dent2:{frequencies:[261.6255653006,276.57667301797,293.18838124587,310.79781949647,328.55897053596,349.10502918563,369.05532299592,391.67735584266,414.54302837239,438.92977277749,465.83490899549,492.45596147139,523.2511306012],description:"Tom Dent, well-temperament, 2/32 and 5/32 comma. TL 3 & 5-9-2005"},dent3:{frequencies:[261.6255653006,276.38325105256,293.15632631094,310.94732162256,328.48713220126,349.22823143301,368.7143392539,391.76907592069,414.58565256441,438.73106346722,466.16376151809,492.17459484008,523.2511306012],description:'Tom Dent, Bach harpsichord "sine wave" temperament, TL 10-10-2005'},deporcy:{frequencies:[261.6255653006,272.52663052146,286.15296204753,299.00064605783,313.95067836072,327.03195662575,348.83408706747,358.80077526939,381.53728273004,392.4383479509,418.60090448096,436.04260883433,457.84473927605,478.40103369253,502.32108537715,523.2511306012],description:"A 15-note chord-based detempering of 7-limit porcupine"},diab19_612:{frequencies:[261.6255653006,267.01398215014,280.33982809972,299.03492334906,305.19382000629,313.95883772326,320.42510414137,327.02455105776,348.83292260574,366.24210002542,373.7851897098,392.43965797471,418.61038382265,427.23204601759,436.03127668087,448.5538823653,457.79225819026,488.32116993744,512.69177642068,523.2511306012],description:"diab19a in 612-tET"},diab19_72:{frequencies:[261.6255653006,266.71173418545,279.86396690685,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,349.22823143301,366.44956000397,373.57357677338,391.99543598175,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,489.15147723638,513.27277840175,523.2511306012],description:"diab19a in 72-tET"},diablack:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,331.11985608357,372.08969287196,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Unique 256/245&2048/2025 Fokker block"},diachrome1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"First 25/24&2048/2025 scale"},diacycle13:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,360.86284869048,373.75080757229,387.59343007496,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"Diacycle on 20/13, 13/10; there are also nodes at 3/2, 4/3; 13/9, 18/13"},diaddim1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,334.88072358477,344.91651675372,357.20610515709,367.91095120397,392.4383479509,418.60090448096,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 2048/2025&2048/1875 scale"},dialim1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,348.83408706747,353.19451315581,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 27/25&2048/2025 scale"},diamisty:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.42486507835,330.74639366397,348.83408706747,372.08969287196,392.4383479509,413.89982010446,436.53496651643,470.39487098876,496.11959049595,523.2511306012],description:"Diamisty scale 2048/2025 and 67108864/66430125"},diamond11a:{frequencies:[261.6255653006,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,523.2511306012],description:"11-limit Diamond with added 16/15 & 15/8, Zoomoozophone tuning: 1/1 = 392 Hz"},diamond11ak:{frequencies:[261.6255653006,279.72330032405,285.63317938628,287.78812183066,290.69507255622,293.86839138568,299.07491977616,305.39295512204,314.19649759716,319.76457981184,326.52043447049,333.41680553884,335.93301933283,349.10721912206,359.17247822875,366.75848641051,373.2589099097,381.14243472333,392.13131479202,407.50942884268,410.58480125643,419.25667855894,428.11456140098,435.70146034294,448.26139746089,457.73103588952,465.84075338014,470.92601754108,475.68284600109,479.27160679251,489.39746055879,523.2511306012],description:"microtempered version of diamond11a, Dave Keenan TL 11-1-2000, 225/224&385/384"},diamond11at:{frequencies:[261.6255653006,279.83704120119,285.33574350137,287.98268367985,290.84948650387,293.82121114493,299.2738827313,305.22380787491,314.19079532693,320.23980272009,326.48518221507,332.71524733285,336.02719554531,349.1122100506,359.53680125564,366.52331521885,373.4984028396,380.75621844446,392.12570885984,407.39521875769,411.45055399509,419.30194782174,427.47925671618,435.70936791853,448.50981249085,457.42672761267,465.91555560021,470.67599975252,475.36147343465,479.7712027167,489.19854301666,523.2511306012],description:"microtempered version of diamond11a, OdC"},diamond11map:{frequencies:[195.99771799087,228.66400432268,261.33029065449,293.99657698631,326.66286331812,359.32914964993,391.99543598174,457.32800864536,522.66058130899,587.99315397261,653.32572663623,718.65829929986,213.81569235368,249.45164107929,285.0875898049,320.72353853051,356.35948725613,391.99543598174,427.63138470735,498.90328215858,570.1751796098,641.44707706103,712.71897451225,783.99087196348,235.19726158904,274.39680518722,313.59634878539,352.79589238357,391.99543598174,431.19497957991,470.39452317809,548.79361037444,627.19269757078,705.59178476713,783.99087196348,862.38995915983,261.33029065449,304.88533909691,348.44038753932,391.99543598174,435.55048442416,479.10553286657,522.66058130899,609.77067819382,696.88077507865,783.99087196348,871.10096884831,958.21106573314,293.99657698631,342.99600648402,391.99543598174,440.99486547946,489.99429497718,538.99372447489,587.99315397261,685.99201296804,783.99087196348,881.98973095892,979.98858995435,1077.98744894978,335.99608798435,391.99543598174,447.99478397913,503.99413197652,559.99347997391,615.99282797131,671.9921759687,783.99087196348,895.98956795826,1007.98826395305,1119.98695994783,1231.98565594261,783.99087196348],description:"11-limit diamond on a 'centreless' map"},diamond15:{frequencies:[261.6255653006,269.80136421624,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,310.07474405997,313.95067836072,318.85615771011,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,343.38355445704,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,367.91095120397,372.08969287196,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,398.6675280771,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,429.33426100611,436.04260883433,441.49314144476,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,507.3950357345,523.2511306012],description:"15-limit Diamond + 2nd ratios. See Novaro, 1927, Sistema Natural..."},diamond17:{frequencies:[261.6255653006,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,322.00069575458,327.03195662575,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,418.60090448096,425.14154361347,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,523.2511306012],description:"17-limit Diamond"},diamond17a:{frequencies:[261.6255653006,277.01530443593,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,494.18162334558,523.2511306012],description:"17-limit, +9 Diamond"},diamond19:{frequencies:[261.6255653006,275.39533189537,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,292.40504357126,299.00064605783,302.93486508491,305.22982618403,307.79478270659,309.19384990071,310.68035879446,313.95067836072,317.68818643644,322.00069575458,327.03195662575,330.47439827444,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,355.06326719367,358.01393146398,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,382.37582620857,385.55346465352,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,414.24047839262,418.60090448096,425.14154361347,430.91269578922,436.04260883433,440.63253103259,442.75095666255,444.76346101102,448.50096908674,451.89870370104,457.84473927605,468.17206422213,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,497.08857407114,523.2511306012],description:"19-limit Diamond"},diamond7:{frequencies:[261.6255653006,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,523.2511306012],description:"7-limit Diamond, also double-tie circular mirroring of 4:5:6:7"},diamond9:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"9-limit Diamond"},diamond_chess:{frequencies:[261.6255653006,299.00064605783,313.95067836072,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,436.04260883433,457.84473927605,523.2511306012],description:"9-limit chessboard pattern diamond. OdC"},diamond_chess11:{frequencies:[261.6255653006,287.78812183066,299.00064605783,313.95067836072,319.76457981184,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,428.11456140098,436.04260883433,457.84473927605,475.68284600109,523.2511306012],description:"11-limit chessboard pattern diamond. OdC"},diamond_dup:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Two 7-limit diamonds 3/2 apart"},diamond_mod:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"13-tone Octave Modular Diamond, based on Archytas's Enharmonic"},diamond_tetr:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,523.2511306012],description:"Tetrachord Modular Diamond based on Archytas's Enharmonic"},diaphonic_10:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"10-tone Diaphonic Cycle"},diaphonic_12:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Diaphonic Cycle, conjunctive form on 3/2 and 4/3"},diaphonic_12a:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,488.36772189445,523.2511306012],description:"2nd 12-tone Diaphonic Cycle, conjunctive form on 10/7 and 7/5"},diaphonic_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"D5-tone Diaphonic Cycle"},diaphonic_7:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"7-tone Diaphonic Cycle, disjunctive form on 4/3 and 3/2"},diaschismic:{frequencies:[261.6255653006,266.61097723855,278.05603152599,283.35453458855,295.51835494038,301.14961170579,314.07733767684,320.06224556188,333.80185153667,340.16262034629,354.76509561975,369.99442271164,377.04485988831,393.23061088369,400.72382577504,417.92606548687,425.88986517773,444.17243057662,452.63636847719,472.06710558841,481.06259110609,501.71360968203,523.2511306012],description:"diaschismic temperament, g=105.446531, p=600, 5-limit"},diat13:{frequencies:[261.6255653006,279.06726965397,322.00069575458,348.83408706747,392.4383479509,418.60090448096,483.00104363188,523.2511306012],description:"This genus is from K.S's diatonic Hypodorian harmonia"},diat15:{frequencies:[261.6255653006,301.87565226992,327.03195662575,356.76213450082,373.75080757229,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Tonos-15 Diatonic and its own trite synemmenon Bb"},diat15_inv:{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,366.27579142084,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"Inverted Tonos-15 Harmonia, a harmonic series from 15 from 30."},diat17:{frequencies:[261.6255653006,296.50897400735,342.12573923925,370.63621750918,386.75083566176,404.33041910093,444.76346101102,494.18162334558,523.2511306012],description:"Tonos-17 Diatonic and its own trite synemmenon Bb"},diat19:{frequencies:[261.6255653006,276.16031892841,310.68035879446,355.06326719367,368.21375857121,382.37582620857,414.24047839262,451.89870370104,523.2511306012],description:"Tonos-19 Diatonic and its own trite synemmenon Bb"},diat21:{frequencies:[261.6255653006,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Tonos-21 Diatonic and its own trite synemmenon Bb"},diat21_inv:{frequencies:[261.6255653006,299.00064605783,323.91736656265,348.83408706747,373.75080757229,398.6675280771,448.50096908674,473.41768959156,523.2511306012],description:"Inverted Tonos-21 Harmonia, a harmonic series from 21 from 42."},diat23:{frequencies:[261.6255653006,286.54228580542,300.86940009569,334.29933343966,353.96400011258,376.08675011961,429.81342870813,462.87600014722,523.2511306012],description:"Tonos-23 Diatonic and its own trite synemmenon Bb"},diat25:{frequencies:[261.6255653006,297.30177875068,327.03195662575,363.36884069528,384.74347838324,408.78994578219,467.18850946536,503.12608711654,523.2511306012],description:"Tonos-25 Diatonic and its own trite synemmenon Bb"},diat27:{frequencies:[261.6255653006,294.32876096318,336.37572681506,353.19451315581,371.78369805875,392.4383479509,441.49314144476,504.56359022259,523.2511306012],description:"Tonos-27 Diatonic and its own trite synemmenon Bb"},diat27_inv:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,377.90359432309,387.59343007496,406.97310157871,465.11211608996,523.2511306012],description:"Inverted Tonos-27 Harmonia, a harmonic series from 27 from 54"},diat29:{frequencies:[261.6255653006,291.81313052759,316.13089140489,344.87006335079,361.29244731988,379.35706968587,421.50785520652,474.19633710734,523.2511306012],description:"Tonos-29 Diatonic and its own trite synemmenon Bb"},diat31:{frequencies:[261.6255653006,289.65687586852,311.93817401225,337.93302184661,352.6257619269,368.65420565085,405.51962621593,450.57736246214,523.2511306012],description:"Tonos-31 Diatonic. The disjunctive and conjunctive diatonic forms are the same"},diat33:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,375.37581108347,392.4383479509,431.68218274599,479.64686971777,523.2511306012],description:"Tonos-33 Diatonic. The conjunctive form is 23 (Bb instead of B) 20 18 33/2"},diat_chrom:{frequencies:[261.6255653006,280.31310567921,301.87565226992,348.83408706747,392.4383479509,420.46965851882,452.81347840488,523.2511306012],description:"Diatonic- Chromatic, on the border between the chromatic and diatonic genera"},diat_dies2:{frequencies:[261.6255653006,266.71168334607,311.12698372208,349.22823143301,391.99543598175,399.61600264311,466.16376151809,523.2511306012],description:"Dorian Diatonic, 2 part Diesis"},diat_dies5:{frequencies:[261.6255653006,274.52693220706,311.12698372208,349.22823143301,391.99543598175,411.32564531909,466.16376151809,523.2511306012],description:"Dorian Diatonic, 5 part Diesis"},diat_enh:{frequencies:[261.6255653006,269.29177952703,311.12698372208,349.22823143301,391.99543598175,403.48177901006,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode"},diat_enh2:{frequencies:[261.6255653006,269.29177952703,302.26980244078,349.22823143301,391.99543598175,403.48177901006,452.89298412314,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode 3 + 12 + 15 parts"},diat_enh3:{frequencies:[261.6255653006,302.26980244078,311.12698372208,349.22823143301,391.99543598175,452.89298412314,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 3 + 12 parts"},diat_enh4:{frequencies:[261.6255653006,302.26980244078,339.28638158975,349.22823143301,391.99543598175,452.89298412314,508.3551866238,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 12 + 3 parts"},diat_enh5:{frequencies:[261.6255653006,293.66476791741,339.28638158975,349.22823143301,391.99543598175,440,508.3551866238,523.2511306012],description:"Dorian Mode, 12 + 15 + 3 parts"},diat_enh6:{frequencies:[261.6255653006,293.66476791741,302.26980244078,349.22823143301,391.99543598175,440,452.89298412314,523.2511306012],description:"Dorian Mode, 12 + 3 + 15 parts"},diat_eq:{frequencies:[261.6255653006,288.06466200271,317.1754314895,349.22823143301,391.99543598175,431.60932167676,475.22619361214,523.2511306012],description:"Equal Diatonic, Islamic form, similar to 11/10 x 11/10 x 400/363"},diat_eq2:{frequencies:[261.6255653006,287.78812183066,317.12189733406,348.83408706747,392.4383479509,431.68218274599,475.68284600109,523.2511306012],description:"Equal Diatonic, 11/10 x 400/363 x 11/10"},diat_gold:{frequencies:[261.6255653006,292.38332274669,326.75708630452,349.99258496952,391.13935185123,437.1232727958,488.51296691354,523.2511306012],description:"Diatonic scale with ratio between whole and half tone the Golden Section"},diat_hemchrom:{frequencies:[261.6255653006,273.20871865617,311.12698372208,349.22823143301,391.99543598175,409.35055662695,466.16376151809,523.2511306012],description:"Diat. + Hem. Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_smal:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:'"Smallest number" diatonic scale'},diat_sofchrom:{frequencies:[261.6255653006,271.8968348557,311.12698372208,349.22823143301,391.99543598175,407.38495184466,466.16376151809,523.2511306012],description:"Diat. + Soft Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_soft:{frequencies:[261.6255653006,274.52693220706,302.26980244078,349.22823143301,391.99543598175,411.32564531909,452.89298412314,523.2511306012],description:"Soft Diatonic genus 5 + 10 + 15 parts"},diat_soft2:{frequencies:[261.6255653006,281.2143451833,302.26980244078,349.22823143301,391.99543598175,421.34544350737,452.89298412314,523.2511306012],description:"Soft Diatonic genus with equally divided Pyknon; Dorian Mode"},diat_soft3:{frequencies:[261.6255653006,281.2143451833,324.90175210669,349.22823143301,391.99543598175,421.34544350737,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},diat_soft4:{frequencies:[261.6255653006,302.26980244078,324.90175210669,349.22823143301,391.99543598175,452.89298412314,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},dicot:{frequencies:[261.6255653006,270.35822989652,294.32876096318,320.42456924675,331.11985608357,360.47764004221,392.4383479509,405.53734464206,441.49314144476,480.63685362987,523.2511306012],description:"Dicot temperament, g=350.9775, 5-limit"},didy_chrom:{frequencies:[261.6255653006,279.06726965397,290.69507255622,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Didymus Chromatic"},didy_chrom1:{frequencies:[261.6255653006,279.06726965397,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Permuted Didymus Chromatic"},didy_chrom2:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,470.92601754108,490.54793493862,523.2511306012],description:"Didymos's Chromatic, 6/5 x 25/24 x 16/15"},didy_chrom3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,348.83408706747,392.4383479509,408.78994578219,436.04260883433,523.2511306012],description:"Didymos's Chromatic, 25/24 x 16/15 x 6/5"},didy_diat:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,418.60090448096,465.11211608996,523.2511306012],description:"Didymus Diatonic"},didy_diatinv:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Inverse Didymus Diatonic, variant of Ptolemy with 2 identical triads"},didy_enh:{frequencies:[261.6255653006,270.06509966514,279.06726965397,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Dorian mode of Didymos's Enharmonic"},didy_enh2:{frequencies:[261.6255653006,275.62199471997,279.06726965397,348.83408706747,392.4383479509,413.43299207996,418.60090448096,523.2511306012],description:"Permuted Didymus Enharmonic"},"diesic-m":{frequencies:[261.6255653006,289.62525622617,320.62153003931,354.93508703008,392.92094947462,434.97213484265,481.52372211906,523.2511306012],description:"Minimal Diesic temperament, g=176.021, 5-limit"},"diesic-t":{frequencies:[261.6255653006,272.92239980638,281.87304203955,294.04415210774,303.68749398125,316.80053726141,327.19018747082,337.92057205022,352.51178108166,364.07260143821,379.79303732838,392.24856169057,409.18561859271,422.60509148244,436.46466102477,455.31094249407,470.24311865111,490.54793493862,506.63572944675,523.2511306012],description:"Tiny Diesic temperament, g=443.017, 5-limit"},diff31_72:{frequencies:[261.6255653006,269.29177952703,274.52698453615,279.86396690685,285.30470202322,293.66476791741,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,336.03572815422,342.56848033562,352.60650301302,356.01745236555,366.44956000397,373.57357677338,384.52011812375,388.23978476841,399.61607881612,407.38487419079,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,508.3551866238,523.2511306012],description:"Diff31, 11/9, 4/3, 7/5, 3/2, 7/4, 9/5 difference diamond, tempered to 72-et"},dimteta:{frequencies:[261.6255653006,282.55561052465,307.12566361375,336.37572681506,406.97310157871,439.53094970501,477.75103228805,523.2511306012],description:"A heptatonic form on the 9/7"},dimtetb:{frequencies:[261.6255653006,294.32876096318,336.37572681506,406.97310157871,457.84473927605,523.2511306012],description:"A pentatonic form on the 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160"},dkring1:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,320.49131749323,327.03195662575,366.27579142084,392.4383479509,439.53094970501,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 4:5:6:7"},dkring2:{frequencies:[261.6255653006,274.70684356563,305.22982618403,329.64821227876,336.37572681506,353.19451315581,366.27579142084,392.4383479509,406.97310157871,427.32175665765,436.04260883433,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 3:5:7:9"},dkring3:{frequencies:[261.6255653006,294.32876096318,299.00064605783,305.22982618403,336.37572681506,348.83408706747,384.42940207435,392.4383479509,398.6675280771,448.50096908674,465.11211608996,504.56359022259,523.2511306012],description:"Double-tie circular mirroring of 6:7:8:9"},dkring4:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,327.03195662575,336.37572681506,367.91095120397,373.75080757229,378.42269266694,420.46965851882,467.18850946536,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 7:8:9:10"},dodeceny:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Degenerate eikosany 3)6 from 1.3.5.9.15.45 tonic 1.3.15"},dorian_chrom:{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,315.92521092903,322.00069575458,348.83408706747,380.54627680087,398.6675280771,408.39112632289,418.60090448096,465.11211608996,523.2511306012,558.13453930795,598.00129211566,620.14948811994,631.85042185805,644.00139150917,697.66817413493,761.09255360175,797.33505615421,816.78225264578,837.20180896192,930.22423217991,1046.5022612024],description:"Dorian Chromatic Tonos"},dorian_chrom2:{frequencies:[261.6255653006,274.08392555301,287.78812183066,359.73515228832,411.12588832951,426.35277308246,442.75095666255,523.2511306012],description:"Schlesinger's Dorian Harmonia in the chromatic genus"},dorian_chrominv:{frequencies:[261.6255653006,273.00058987889,285.40970760065,332.97799220076,380.54627680087,404.33041910093,428.11456140098,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Dorian 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22"},dorian_diatcon:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,383.71749577421,411.12588832951,479.64686971777,523.2511306012],description:"A Dorian Diatonic with its own trite synemmenon replacing paramese"},dorian_diatred11:{frequencies:[261.6255653006,287.78812183066,316.56693401373,348.83408706747,392.4383479509,431.68218274599,474.85040102059,523.2511306012],description:"Dorian mode of a diatonic genus with reduplicated 11/10"},dorian_enh:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,310.07474405997,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012,558.13453930795,598.00129211566,608.8740428814,614.4600432748,620.14948811994,697.66817413493,761.09255360175,778.79238042969,787.95464372887,797.33505615421,930.22423217991,1046.5022612024],description:"Dorian Enharmonic 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(1610)"},dow_middle:{frequencies:[261.6255653006,274.08392555301,278.50463402967,290.97061290936,294.32876096318,308.34441624714,310.07474405997,313.31771328338,328.31443488703,331.11985608357,346.88746827803,348.83408706747,368.2596819634,371.33951203956,392.4383479509,411.12588832951,415.52295665389,417.75695104451,441.49314144476,462.5166243707,469.97656992507,491.01290928454,496.67978412536,520.33120241704,523.2511306012],description:"Middle octave of Dowlands lute tuning, strings 3,4,5. 1/1=G (1610)"},dowland_12:{frequencies:[261.6255653006,278.50463402967,294.32876096318,308.34441624714,327.34193952303,348.83408706747,369.35373924791,392.4383479509,417.75695104451,441.49314144476,462.5166243707,492.47165233054,523.2511306012],description:"subset of Dowland's lute tuning, lowest octave"},druri:{frequencies:[261.6255653006,285.79952600623,326.97270111135,357.18467683857,523.2511306012],description:"Scale of druri dana of Siwoli, south Nias, Jaap 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Minimal highest deviation for 7/6, 11/9, 10/7, 3/2, 7/4."},cet88c:{frequencies:[261.6255653006,275.37188725148,289.84046967782,305.06925821769,321.09819727018,337.96933026971,355.72690383892,374.4174952616,394.09012940783,414.79640018179,436.59061916193,459.52995194191,483.67455974508,509.0877727469,535.83624905561,563.99013984227,593.62329144382,624.813430743,657.64235771869,692.19618110881,728.56553457307,766.84580121693,807.13738838693,849.54597972796,894.18279699007,941.16492045434,990.61558284509,1042.66447461031,1097.44811755542,1155.11020756021,1215.8019705522,1279.68259818323,1346.91964745566,1417.68945580607,1492.17764912727,1570.57960775359,1653.10095047047,1739.95812689496,1831.3789571042],description:"38th root of 7. McLaren 'Microtonal Music', volume 3, track 7"},cet89:{frequencies:[261.6255653006,275.56724848068,290.25186566903,305.71900507847,322.01036982349,339.16988002511,357.2437980159,376.28084921395,396.33236207144,417.45239374596,439.69788420361,463.12880499146,487.80833148705,513.80299757552,541.1828853206,570.0218080747,600.39752248465,632.39191886931,666.09125466774,701.58637981228,738.97299766656,778.35189934333,819.82925103406,863.51687139942,909.53255273344,958.00034936337,1009.05093129669,1062.82192563509,1119.45831186524,1179.11277682321,1241.94614996535,1308.127826503],description:"31st root of 5. McLaren 'Microtonal Music', volume 2, track 22"},cet90:{frequencies:[261.6255653006,275.62199471997,290.36720431405,305.90125228146,322.26633935092,339.50692625527,357.66984706396,376.80444887746,396.96271256675,418.19939952297,440.572208006,464.1419130862,488.97255163391,515.13157534193,542.69005603758,571.72285881831,602.3088534069,634.53113933145],description:"Scale with limma steps"},cet93:{frequencies:[261.6255653006,275.99488223824,291.15340824655,307.14448922429,324.01384989472,341.80973194459,360.58302103444,380.38739950036,401.27949808494,423.31905787312],description:"Tuning used in John Chowning's STRIA, 9th root of Phi"},cet98:{frequencies:[261.6255653006,276.83245825991,292.92324815749,309.94930780463,327.96500300935,347.02785219778,367.1987248383,388.54202015806,411.12588832951],description:"8th root of 11/7, X.J. Scott"},chahargah:{frequencies:[261.6255653006,277.18263097687,283.66146785671,311.12698372208,326.97270111135,348.82502010853,367.86341164695,392.44854854484,415.30469757995,425.01198472693,466.16376151809,493.88330125613,523.2511306012],description:"Chahargah in C"},chahargah2:{frequencies:[261.6255653006,283.66146785671,327.729041887,348.82502010853,392.44854854484,425.01198472693,493.88330125613,523.2511306012],description:"Dastgah Chahargah in C, Mohammad Reza Gharib"},chalmers:{frequencies:[261.6255653006,274.70684356563,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,515.07533168556,523.2511306012],description:"Chalmers' 19-tone with more hexanies than Perrett's Tierce-Tone"},chalmers_17:{frequencies:[261.6255653006,269.10058145205,286.15296204753,294.32876096318,313.95067836072,327.03195662575,336.37572681506,343.38355445704,376.74081403286,384.42940207435,392.4383479509,400.61414686654,408.78994578219,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"7-limit figurative scale, Chalmers '96 Adnexed S&H decads"},chalmers_19:{frequencies:[261.6255653006,269.10058145205,290.69507255622,294.32876096318,305.22982618403,313.95067836072,336.37572681506,348.83408706747,356.10146388137,363.36884069528,376.74081403286,384.42940207435,392.4383479509,406.97310157871,436.04260883433,448.50096908674,465.11211608996,470.92601754108,508.71637697339,523.2511306012],description:"7-limit figurative scale. Reversed S&H decads"},chalmers_csurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,315.80837468238,323.38635505005,348.83408706747,357.38803216938,383.0466618906,392.4383479509,423.31690179539,433.47765231178,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Combined Surd Scale, combination of Surd and Inverted Surd, JHC, 26-6-97"},chalmers_isurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,323.38635505005,348.83408706747,383.0466618906,433.47765231178,523.2511306012],description:"Inverted Surd Scale, of the form 4/(SQRT(N)+1, JHC, 26-6-97"},chalmers_ji1:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji3:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,366.27579142084,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"15 16 17 18 19 20 21 on 1/1, 15-20 on 3/2, May 2, 1997. See other scales"},chalmers_ji4:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,496.11959049595,523.2511306012],description:"15 16 17 18 19 20 on 1/1, same on 4/3, + 16/15 on 16/9"},chalmers_surd:{frequencies:[261.6255653006,315.80837468238,357.38803216938,392.4383479509,423.31690179539,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/2, JHC, 26-6-97"},chalmers_surd2:{frequencies:[261.6255653006,272.2395613933,282.33485096279,291.98077704337,301.23248980765,310.13469895524,318.72425558532,327.03195662575,335.08385052998,342.90220911983,350.50624086893,357.91266581346,365.13613061818,372.18956061116,379.08442465499,385.8309605564,392.4383479509,398.91485744029,405.26796981327,411.50448329997,417.63058822561,423.65195171798,429.57376586736,435.40081471708,441.13750301549,446.78791303515,452.35581962987,457.84473927605,463.2579384726,468.59846621725,473.86917438523,479.07273156015,484.21164154672,489.28825377326,494.3047826718,499.26331035461,504.16580309972,509.01411882861,513.81001953884,518.55516185524,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/4"},chalung:{frequencies:[261.6255653006,328.09251713275,362.03316295439,390.31715077734,479.41117101029,527.4935758042,647.70012555753,728.30917696308,823.06004869243,961.65052057178,1054.9871516084,1301.05663342451],description:'Tuning of chalung from Tasikmalaya. "slendroid". 1/1=185 Hz'},chaumont:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.49749487796,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.40109831725,489.02683710225,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 1st interpretation"},chaumont2:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.30531842668,327.84547867349,349.70184487387,366.99801003998,391.46454285105,410.8262805401,438.2147004401,465.11211608996,490.54793493862,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 2nd interpretation"},chimes:{frequencies:[261.6255653006,288.69027895239,130.8127826503,144.34513947619],description:"Heavenly Chimes"},chimes_peck:{frequencies:[261.6255653006,327.03195662575,392.4383479509,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,1046.5022612024],description:"Kris Peck, 9-tone windchime tuning. TL 7-3-2001"},chin_12:{frequencies:[261.6255653006,277.05457499359,293.57996645301,310.53449241474,329.24697610111,347.79893712036,368.97000115401,391.76907592069,413.1274313058,439.00991514661,462.11551390967,491.43599249807,523.2511306012],description:"Chinese scale, 4th cent."},chin_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,441.49314144476,523.2511306012],description:"Chinese pentatonic from Zhou period"},chin_60:{frequencies:[261.6255653006,262.17244551937,265.19499215873,268.81311753311,272.48060600886,276.1981310001,279.38237857051,283.19406633357,287.05775848811,290.97416342694,294.32876096318,294.94400091442,298.34436617857,302.41475692242,306.54068145351,310.72289706448,314.30517589183,318.59332496145,322.93997797627,327.34593352805,331.11985608357,331.812000697,335.63741195089,340.21660119759,344.85826629043,349.56326086722,353.59332287831,358.41749022331,363.30747486009,368.26417485089,372.50983809402,373.28850041093,377.59208844475,382.74367817547,387.96555142985,392.4383479509,393.25866808247,397.79248823809,403.21967609811,408.72090880899,414.29719629306,419.07356785577,424.79110016094,430.58663751693,436.46124492224,441.49314144476,442.41600115048,447.51654926786,453.62213515688,459.81102195042,466.08434536373,471.45776383774,477.8899872033,484.40996672226,491.01890004663,496.67978412536,497.7180007967,503.45611792634,510.32490448905,517.28740216504,523.2511306012],description:'Chinese scale of fifths (the 60 lu")'},chin_7:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Chinese heptatonic scale and tritriadic of 64:81:96 triad"},chin_bianzhong:{frequencies:[261.6255653006,277.82379926216,312.56802260838,375.1593523779,420.13030572059,469.40618689596,506.59641128799,563.72967895209,627.66881138238,764.75812197709,849.53311813274,949.1724262561,1225.95732655636],description:"Pitches of Bianzhong bells (Xinyang). 1/1=b, Liang Mingyue, 1975."},chin_bianzhong2a:{frequencies:[261.6255653006,284.81073476233,312.56802260838,372.56793743951,413.39000965417,447.94973572445,491.60634075178,562.75365576207,652.05945856061,695.63805470995,863.88355261715,960.75607282217,1173.30283584026],description:"A-tones (GU) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=d#=619 Hz"},chin_bianzhong2b:{frequencies:[261.6255653006,279.59231184543,312.74738729016,375.37536096215,418.43048063126,468.86028020615,505.12945327459,562.08698385796,624.42058858709,762.97988553915,849.53425657971,936.08862980659,1215.37624187632],description:"B-tones (SUI) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=b+=506.6 Hz"},chin_bianzhong3:{frequencies:[261.6255653006,508.3551866238,542.32970395878,608.04166718582,619.02750937577,673.88551872153,729.80120031671,739.56153452917,812.57643344187,881.52624580654,911.03313298042,978.11461117351,982.0774855146,1059.88575280263,1092.20381072382,1163.18085489566,1213.27682870749,1331.52122774489,1483.40111876828,1542.82606951623,1645.93659621657,1649.74391394557,1818.91159982256,2044.01922018919,2273.22753490632,2362.92760489328,2776.13057951436],description:"A and B-tones of 13 Xinyang bells (Ma Cheng-Yuan) abs. pitches wrt middle-C"},chin_bronze:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:`Scale found on ancient Chinese bronze instrument 3rd c.BC & "Scholar's Lute"`},chin_chime:{frequencies:[261.6255653006,248.6592656401,341.74499057264,392.56190849927,548.78974538591,648.86582834888,714.36935367713,785.57745330134,889.7110417619,886.88898199546,992.62825668803,1044.08711871947,1326.14827969763],description:"Pitches of 12 stone chimes, F. Kuttner, 1951, ROMA Toronto. %1=b4"},chin_ching:{frequencies:[261.6255653006,276.1981310001,294.32876096318,310.72289706448,331.11985608357,349.56326086722,368.26417485089,392.4383479509,414.29719629306,441.49314144476,466.08434536373,496.67978412536,524.34489103873],description:"Scale of Ching Fang, c.45 BC. Pyth.steps 0 1 2 3 4 5 47 48 49 50 51 52 53"},chin_di:{frequencies:[261.6255653006,298.70635408336,316.56004827153,360.50766037677,409.94872043165,433.75364775074,527.37121036213],description:"Chinese di scale"},chin_di2:{frequencies:[261.6255653006,289.95657583698,318.21537073485,338.89464890898,383.48501130814,436.9606979923,494.73987775324,522.04355935974],description:"Observed tuning from Chinese flute dizi, Helmholtz/Ellis p. 518, nr.103"},chin_huang:{frequencies:[261.6255653006,331.11985608357,392.4383479509,441.49314144476,523.2511306012,588.65752192635,662.23971216714],description:"Huang Zhong qin tuning"},"chin_liu-an":{frequencies:[261.6255653006,278.83777354406,294.32876096318,311.64221749042,331.11985608357,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,492.82955324067],description:'Scale of Liu An, in: "Huai Nan Tzu", c.122 BC, 1st known corr. to Pyth. scale'},chin_lu:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,328.55303549378,348.83408706747,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,495.71159741166,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Huai Nan zi, Han era. P\xEF\xBF\xBDre Amiot 1780, Kurt Reinhard"},chin_lu2:{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Chinese L\xEF\xBF\xBD (Lushi chunqiu, by Lu Buwei). Mingyue: Music of the billion, p.67"},chin_lu3:{frequencies:[261.6255653006,277.34278419245,293.66476791741,310.58830860439,329.24697610111,347.81902735497,369.14054089803,391.76907592069,413.1512951712,439.23819834286,462.1422075194,491.60634075178,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, reported in Sung Shu (500 AD)"},chin_lu3a:{frequencies:[261.6255653006,277.06033146978,293.58830182213,310.53780743131,329.25144446584,347.79484055318,368.74579520635,391.78066943209,413.13681807919,438.99947255393,462.1072190611,491.17907538715,523.2511306012],description:`Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, calc. basis is "big number" 177147`},chin_lu4:{frequencies:[261.6255653006,276.78521684908,293.5444075184,310.55356739316,329.35741152087,348.44172229085,369.5396750577,391.9150968203,414.62425518576,439.72952246257,465.20924434298,493.37740286979,523.2511306012],description:'Chinese L\xEF\xBF\xBD "749-Temperament"'},chin_lu5:{frequencies:[261.6255653006,277.35401920913,293.41471131112,311.37240624271,329.40299530711,349.20610523279,369.80535913035,392.03738806826,415.16320853113,440.12206674667,466.08434536373,494.10449271367,522.71643616375],description:"Chinese L\xEF\xBF\xBD scale by Ch'ien Lo-Chih, c.450 AD Pyth.steps 0 154 255 103 204 etc."},chin_lusheng:{frequencies:[261.6255653006,316.38258506467,348.82502010853,389.28772571905,466.97226207056,520.53801357752],description:"Observed tuning of a small Lusheng, 1/1=d, OdC '97"},chin_pan:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Pan Huai-su pure system, in: Sin-Yan Shen, 1991"},chin_pipa:{frequencies:[261.6255653006,284.4818984792,320.42873367481,380.17671965621,433.44136952667,521.74210224793],description:"Observed tuning from Chinese balloon lute p'i-p'a, Helmholtz/Ellis p. 518, nr.109"},chin_sheng:{frequencies:[261.6255653006,295.36595061166,318.03161540472,348.82502010853,395.40657391157,442.03793673691,477.05982293263,522.94897617031],description:"Observed tuning from Chinese sheng or mouth organ, Helmholtz/Ellis p. 518, nr.105"},chin_sientsu:{frequencies:[261.6255653006,291.80478157373,326.97270111135,392.44854854484,438.22451411849,523.2511306012],description:"Observed tuning from Chinese tamboura sienzi, Helmholtz/Ellis p. 518, nr.108"},chin_sona:{frequencies:[261.6255653006,284.4818984792,310.58830860439,337.33223582731,377.98706287655,418.43499793376,469.94877954106,528.10941333272],description:"Observed tuning from Chinese oboe (so-na), Helmholtz/Ellis p. 518, nr.104"},"chin_wang-po":{frequencies:[261.6255653006,294.32876096318,330.24264909897,371.97947673071,392.4383479509,440.94196398978,495.71159741166,517.50111817701],description:"Scale of Wang Po, 958 AD. H. Pischner: Musik in China, Berlin, 1955, p.20"},chin_yangqin:{frequencies:[261.6255653006,288.45311779165,306.48933163909,347.41744306689,383.26356564167,434.44398956347,465.08793784701,522.64699622026],description:"Observed tuning from Chinese dulcimer yangqin, Helmholtz/Ellis p. 518, nr.107"},chin_yunlo:{frequencies:[261.6255653006,288.45311779165,323.40385076956,367.0144478307,386.1523605003,409.35055662695,483.1608380663,525.67465946865],description:"Observed tuning from Chinese gong-chime (y\xEF\xBF\xBDn-lo), Helmholtz/Ellis p. 518, nr.106"},choquel:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,475.68284600109,490.54793493862,523.2511306012],description:"Choquel/Barbour/Marpurg?"},chordal:{frequencies:[261.6255653006,392.4383479509,327.03195662575,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,981.09586987725,490.54793493862,555.95432626377,621.36071758893,310.68035879446,523.2511306012,348.83408706747,418.60090448096,299.00064605783,465.11211608996,380.54627680087,322.00069575458,279.06726965397,610.45965236807,915.6894785521,872.08521766867,697.66817413493,654.0639132515,627.90135672144,448.50096908674,319.76457981184,377.90359432309,444.76346101102,889.52692202204,336.37572681506,294.32876096318,465.11211608996,411.12588832951,305.22982618403,366.27579142084,373.75080757229,313.95067836072,470.92601754108],description:"Chordal Notes 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2/1"},cons8:{frequencies:[261.6255653006,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"Set of intervals with num + den <= 8 not exceeding 2/1"},cons9:{frequencies:[261.6255653006,327.03195662575,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"Set of intervals with num + den <= 9 not exceeding 2/1"},cons_5:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,523.2511306012],description:"Set of consonant 5-limit intervals within the octave"},cons_7:{frequencies:[261.6255653006,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605],description:"Set of consonant 7-limit intervals of tetrad 4:5:6:7 and inverse"},cons_7a:{frequencies:[261.6255653006,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,457.84473927605],description:"Set of consonant 7-limit intervals, harmonic entropy minima"},cont_frac1:{frequencies:[261.6255653006,264.29672053658,267.01859068163,284.39991302433,288.64312378534,304.51680721446,328.36325429535,342.47239171077,368.24757473349,390.36247006958,408.23697512781,419.80330474394,448.3033221197,488.42606438843,498.20005830409],description:"Continued fraction scale 1, see McLaren in Xenharmonikon 15, pp.33-38"},cont_frac2:{frequencies:[261.6255653006,268.67076720771,283.00159623424,287.78825007941,303.56038377389,306.30898587133,329.63288816559,333.85601282718,352.97051886932,380.09613548074,393.10104267352,426.45795861378,432.83315799354,472.91012288255,483.94654132265,519.4303061261],description:"Continued fraction scale 2, see McLaren in Xenharmonikon 15, pp.33-38"},cordier:{frequencies:[261.6255653006,277.2273508585,293.75953199293,311.27759533081,329.84032939425,349.51003591412,370.35272620855,392.4383479509,415.84102607989,440.63929776914,466.91639276282,494.76049384407,524.26505360912],description:"Serge Cordier, piano tuning, 1975 (Piano bien temp\xEF\xBF\xBDr\xEF\xBF\xBD et justesse orchestrale)"},corner11:{frequencies:[261.6255653006,269.80136421624,286.15296204753,294.32876096318,314.76825825228,327.03195662575,343.38355445704,359.73515228832,392.4383479509,400.61414686654,408.78994578219,449.66894036041,457.84473927605,490.54793493862,494.63583439645,523.2511306012],description:"Quadratic Corner 11-limit. Chalmers '96"},corner13:{frequencies:[261.6255653006,265.71346475842,269.80136421624,286.15296204753,292.28481123426,294.32876096318,314.76825825228,318.85615771011,327.03195662575,343.38355445704,345.42750418595,359.73515228832,371.99885066179,392.4383479509,400.61414686654,408.78994578219,425.14154361347,449.66894036041,457.84473927605,490.54793493862,494.63583439645,523.2511306012],description:"Quadratic Corner 13-limit. Chalmers '96"},corner17:{frequencies:[261.6255653006,265.71346475842,269.80136421624,277.97716313189,286.15296204753,292.28481123426,294.32876096318,295.35073582763,314.76825825228,318.85615771011,327.03195662575,343.38355445704,345.42750418595,347.47145391486,359.73515228832,371.99885066179,382.21859930635,392.4383479509,400.61414686654,408.78994578219,416.96574469783,425.14154361347,449.66894036041,451.71289008932,457.84473927605,486.4600354808,490.54793493862,494.63583439645,523.2511306012],description:"Quadratic Corner 17-limit."},corner17a:{frequencies:[261.6255653006,265.71346475842,269.80136421624,275.93321340298,277.97716313189,286.15296204753,292.28481123426,294.32876096318,295.35073582763,306.59245933664,312.72430852337,314.76825825228,318.85615771011,327.03195662575,331.11985608357,337.2517052703,343.38355445704,345.42750418595,347.47145391486,359.73515228832,367.91095120397,371.99885066179,382.21859930635,392.4383479509,398.57019713763,400.61414686654,404.70204632437,408.78994578219,416.96574469783,425.14154361347,429.2294430713,441.49314144476,449.66894036041,451.71289008932,457.84473927605,459.88868900496,478.28423656516,486.4600354808,490.54793493862,494.63583439645,515.07533168556,521.20718087229,523.2511306012],description:"Quadratic Corner 17 odd limit."},corner7:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,343.38355445704,392.4383479509,400.61414686654,408.78994578219,457.84473927605,490.54793493862,523.2511306012],description:"Quadratic corner 7-limit. Chalmers '96"},corner9:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,331.11985608357,343.38355445704,367.91095120397,392.4383479509,400.61414686654,408.78994578219,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"First 9 harmonics of 5th through 9th harmonics"},corners11:{frequencies:[261.6255653006,269.80136421624,276.76092858245,279.06726965397,286.15296204753,294.32876096318,299.00064605783,304.4370214407,314.76825825228,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,359.73515228832,380.54627680087,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,434.91003062957,449.66894036041,457.84473927605,465.11211608996,478.40103369253,490.54793493862,494.63583439645,507.3950357345,523.2511306012],description:"Quadratic Corners 11-limit. Chalmers '96"},corners13:{frequencies:[261.6255653006,265.71346475842,269.80136421624,276.76092858245,279.06726965397,286.15296204753,292.28481123426,294.32876096318,299.00064605783,304.4370214407,314.76825825228,318.85615771011,322.00069575458,327.03195662575,334.88072358477,341.71502406609,343.38355445704,345.42750418595,348.83408706747,359.73515228832,368.0007951481,371.99885066179,380.54627680087,392.4383479509,396.30854862103,398.6675280771,400.61414686654,408.78994578219,418.60090448096,425.14154361347,429.33426100611,434.91003062957,449.66894036041,457.84473927605,465.11211608996,468.3646483703,478.40103369253,490.54793493862,494.63583439645,507.3950357345,515.20111320734,523.2511306012],description:"Quadratic Corners 13-limit. Chalmers '96"},corners7:{frequencies:[261.6255653006,279.06726965397,286.15296204753,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,478.40103369253,490.54793493862,523.2511306012],description:"Quadratic Corners 7-limit. Chalmers '96"},corrette:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.33704984564,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Corrette temperament"},corrette2:{frequencies:[261.6255653006,272.8349596094,292.34127285051,310.42509491746,326.6631048533,350.01785633742,365.01443422269,391.11111150212,409.71484950008,437.02884834934,466.16376151809,488.33748205014,523.2511306012],description:"Michel Corrette, modified meantone temperament (1753)"},coul_12:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,340.65828815182,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 5/4 3/2 2 successively split largest intervals by smallest interval"},coul_12a:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 6/5 3/2 2 successively split largest intervals by smallest interval"},coul_12sup:{frequencies:[261.6255653006,280.31310567921,294.32876096318,310.68035879446,331.39238271409,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,466.02053819169,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean scale. Op de Coul, 2003"},coul_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,376.74081403286,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical 13-tone 5-limit just system"},coul_17sup:{frequencies:[261.6255653006,276.16031892841,279.06726965397,294.57100685697,310.07474405997,313.95067836072,331.39238271409,348.83408706747,368.21375857121,372.08969287196,392.76134247596,413.43299207996,418.60090448096,441.85651028546,465.11211608996,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean 17-tone scale. Op de Coul, 2003"},coul_20:{frequencies:[261.6255653006,277.18263097687,282.2367833559,293.66476791741,305.55548036855,311.12698372208,329.62755691287,335.63799088232,349.22823143301,363.36884069528,369.99442271164,391.99543598175,399.14308682247,415.30469757995,432.12070439462,440,466.16376151809,474.66379875343,493.88330125613,513.88101620607,523.2511306012],description:"Tuning for a 3-row symmetrical keyboard, Op de Coul, 1989"},coul_27:{frequencies:[261.6255653006,275.62199471997,275.93321340298,279.06726965397,293.99679436797,294.32876096318,310.07474405997,310.42486507835,327.03195662575,330.74639366397,331.11985608357,348.83408706747,367.49599295996,367.91095120397,372.08969287196,372.50983809402,392.4383479509,413.43299207996,413.89982010446,418.60090448096,440.99519155196,441.49314144476,465.11211608996,465.63729761752,490.54793493862,496.11959049595,496.67978412536,523.2511306012],description:"Symmetrical 27-tone 5-limit just system, 67108864/66430125 and 25/24"},counterschismic:{frequencies:[261.6255653006,265.12640119254,268.67408364533,272.2692364133,275.65170316539,279.34022410565,283.07810312094,286.865997406,290.70457953408,294.3160713245,298.25434362449,302.24531258767,306.28968684494,310.09479611189,314.24420508029,318.4491358588,322.71033506911,327.0285519162,331.0913069245,335.5216703313,340.01131880467,344.56104171562,348.84160709651,353.50948891197,358.2398341551,363.03347451625,367.54352740958,372.46166135084,377.44560747755,382.49624206822,387.61445966759,392.4298881006,397.68103103357,403.0024376988,408.3950505989,413.46864135256,419.00130591222,424.60800114791,430.28972009123,436.04746916004,441.46459261549,447.37187116862,453.35819556254,459.4246261707,465.13216971689,471.35614630867,477.663406507,484.05506753352,490.06860102591,496.62625431187,503.27165616309,510.00598369715,516.83042094502,523.2511306012],description:"Counterschismic temperament, g=498.082318, 5-limit"},couperin:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28785294636,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.24345038333,489.02683710225,523.2511306012],description:"Couperin modified meantone"},cross13:{frequencies:[261.6255653006,281.75060878526,285.40970760065,290.69507255622,299.00064605783,305.22982618403,322.00069575458,332.97799220076,336.37572681506,366.27579142084,373.75080757229,406.97310157871,411.12588832951,425.14154361347,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012],description:"13-limit harmonic/subharmonic cross"},cross2:{frequencies:[261.6255653006,282.55561052465,339.14425131559,366.27579142084,436.04260883433,470.92601754108,560.62621135843,605.4763082671,726.73768139056,784.8766959018],description:"Pusey's double 5-7 cross reduced by 3/1"},cross2_5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5 cross reduced by 2/1"},cross2_7:{frequencies:[261.6255653006,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,348.83408706747,392.4383479509,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,523.2511306012],description:"longer 3-5-7 cross reduced by 2/1"},cross3:{frequencies:[261.6255653006,282.55561052465,311.45900631024,336.37572681506,363.28578496026,403.74315632809,436.04260883433,470.92601754108,508.60009894437,565.24041885932,610.45965236807,659.29642455751,726.73768139056,784.8766959018],description:"Pusey's triple 5-7 cross reduced by 3/1"},cross_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"3-5-7 cross reduced by 2/1, quasi diatonic, similar to Zalzal's, Flynn Cohen"},cross_72:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,313.95067836072,343.38355445704,348.83408706747,392.4383479509,398.6675280771,436.04260883433,448.50096908674,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5-7 cross reduced by 2/1"},cross_7a:{frequencies:[261.6255653006,336.37572681506,392.4383479509,436.04260883433,470.92601754108,523.2511306012,610.45965236807,784.8766959018],description:"2-5-7 cross reduced by 3/1"},cruciform:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Cruciform Lattice"},galilei:{frequencies:[261.6255653006,277.66336828161,293.32570896007,311.30674962848,328.86683469969,348.2210758395,368.7143392539,390.41365788584,413.39000965417,437.71854962063,463.47885582013,490.75518955849,523.2511306012],description:"Vincenzo Galilei's approximation"},gamelan_om:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Other Music gamelan (7 limit black keys)"},gamelan_udan:{frequencies:[261.6255653006,261.6255653006,290.69507255622,305.22982618403,334.88072358477,351.32575911795,364.00078650518,392.4383479509,402.50086969323,465.11211608996,465.11211608996,501.44900015948,523.2511306012],description:"Gamelan Udan Mas (approx) s6,p6,p7,s1,p1,s2,p2,p3,s3,p4,s5,p5"},ganassi:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,369.35373924791,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Sylvestro Ganassi's temperament (1543)"},gann_custer:{frequencies:[261.6255653006,269.80136421624,274.70684356563,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,507.3950357345,523.2511306012],description:"Kyle Gann, scale from Custer's Ghost to Sitting Bull, 1/1=G"},gann_frac:{frequencies:[261.6255653006,264.89588486686,294.32876096318,305.22982618403,309.04519901133,313.95067836072,348.83408706747,353.19451315581,366.27579142084,392.4383479509,397.34382730029,412.06026534844,418.60090448096,423.83341578697,457.84473927605,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Fractured Paradise, 1/1=B"},gann_ghost:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Kyle Gann, scale from Ghost Town, 1/1=E"},gann_super:{frequencies:[261.6255653006,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Superparticular Woman (1992), 1/1=G"},gann_things:{frequencies:[261.6255653006,266.47048317654,272.52663052146,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,373.75080757229,387.59343007496,392.4383479509,406.97310157871,408.78994578219,436.04260883433,448.50096908674,465.11211608996,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Kyle Gann, scale from How Miraculous Things Happen, 1/1=A"},garcia:{frequencies:[261.6255653006,268.33391312882,271.68808704293,279.06726965397,286.22284067074,294.32876096318,301.87565226992,310.07474405997,313.95067836072,322.00069575458,331.11985608357,339.61010880366,348.83408706747,357.77855083843,362.25078272391,372.08969287196,381.63045422766,392.4383479509,402.50086969323,407.5321305644,418.60090448096,429.33426100611,441.49314144476,452.81347840488,465.11211608996,470.92601754108,483.00104363188,496.11959049595,509.4151632055,523.2511306012],description:"Linear 29-tone scale by Jos\xEF\xBF\xBD L. Garcia, 1988 15/13-52/45 alternating"},garibaldi24:{frequencies:[261.6255653006,271.45160478635,275.48458787532,290.07776082447,294.38747453868,305.44397410364,309.9819851541,326.40257969757,331.25197480486,343.69301829526,348.79929894143,361.89937857146,367.27615309757,386.73177659938,392.47748849606,407.21801775129,413.26809573999,435.16003837828,441.62525370518,458.21165716245,465.0193526482,489.65270106975,496.92751922541,515.59094540799,523.2511306012],description:"Garibaldi[24] in 94-tET tuning."},genovese:{frequencies:[261.6255653006,277.01530443593,277.97716313189,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,296.50897400735,299.00064605783,301.87565226992,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,453.48431318771,457.84473927605,461.69217405988,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,492.47165233054,494.18162334558,523.2511306012],description:"Denny Genovese's 65-note scale. 3/2=384 Hz"},genovese_12:{frequencies:[261.6255653006,285.40970760065,294.32876096318,313.95067836072,327.03195662575,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Denny Genovese's superposition of harmonics 8-16 and subharmonics 6-12"},genovese_38:{frequencies:[261.6255653006,280.31310567921,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,485.87604984397,490.54793493862,523.2511306012],description:"Denny Genovese's 38-note scale. Harm 1..16 x Subh. 1..12"},"gf1-2":{frequencies:[261.6255653006,269.29177952703,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,339.28638158975,349.22823143301,359.46139971304,380.8360868427,403.48177901006,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"16-note scale with all possible quadruplets of 50 & 100 c. Galois Field GF(2)"},"gf2-3":{frequencies:[261.6255653006,270.85177093588,280.40333801024,290.29174037004,300.52885648597,316.56538760238,327.729041887,345.21700307457,357.39105439675,369.99442271164,389.73770840504,410.5345162762,425.01198472693,447.69106452518,471.58032351597,496.7443381147,523.2511306012],description:"16-note scale with all possible quadruplets of 60 & 90 c. Galois Field GF(2)"},gilson7:{frequencies:[261.6255653006,261.6255653006,299.00064605783,313.95067836072,327.03195662575,392.4383479509,373.75080757229,392.4383479509,408.78994578219,408.78994578219,467.18850946536,490.54793493862,523.2511306012],description:"Gilson septimal"},gilson7a:{frequencies:[261.6255653006,261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,373.75080757229,373.75080757229,392.4383479509,418.60090448096,470.92601754108,470.92601754108,523.2511306012],description:"Gilson septimal 2"},golden_10:{frequencies:[261.6255653006,287.58715183149,304.90466328003,323.26497397694,342.73087946949,376.74069565061,399.42672527674,423.47882962254,465.50141625349,493.53231135469,523.2511306012],description:"Golden version of Rapoport's Major 10 out of 13"},golden_5:{frequencies:[261.6255653006,327.03195662575,343.38355445704,392.4383479509,425.14154361347,523.2511306012],description:"Golden pentatonic"},gradus10:{frequencies:[261.6255653006,290.69507255622,299.00064605783,305.22982618403,490.54793493862,882.98628288953,930.22423217991,941.85203508216,1220.91930473613,1255.80271344288,1674.40361792384,2747.0684356563,3270.3195662575,3488.34087067467,5886.5752192635,10595.8353946743,10988.2737426252,11162.69078615893,13081.27826503,14651.0316568336,23546.300877054,31395.067836072,41860.090448096,42383.3415786972,56511.1221049296,75348.1628065728,100464.2170754304,133952.2894339072],description:"Intervals > 1 with Gradus = 10"},gradus3:{frequencies:[261.6255653006,784.8766959018,1046.5022612024],description:"Intervals > 1 with Gradus = 3"},gradus4:{frequencies:[261.6255653006,392.4383479509,1569.7533918036,2093.0045224048],description:"Intervals > 1 with Gradus = 4"},gradus5:{frequencies:[261.6255653006,348.83408706747,1308.127826503,2354.6300877054,3139.5067836072,4186.0090448096],description:"Intervals > 1 with Gradus = 5"},gradus6:{frequencies:[261.6255653006,654.0639132515,697.66817413493,1177.3150438527,2616.255653006,4709.2601754108,6279.0135672144,8372.0180896192],description:"Intervals > 1 with Gradus = 6"},gradus7:{frequencies:[261.6255653006,327.03195662575,436.04260883433,588.65752192635,1395.33634826987,1831.3789571042,3924.383479509,5232.511306012,7063.8902631162,9418.5203508216,12558.0271344288,16744.0361792384],description:"Intervals > 1 with Gradus = 7"},gradus8:{frequencies:[261.6255653006,294.32876096318,313.95067836072,418.60090448096,872.08521766867,915.6894785521,1962.1917397545,2790.67269653973,3531.9451315581,3662.7579142084,7848.766959018,10465.022612024,14127.7805262324,18837.0407016432,25116.0542688576,33488.0723584768],description:"Intervals > 1 with Gradus = 8"},gradus9:{frequencies:[261.6255653006,457.84473927605,465.11211608996,470.92601754108,610.45965236807,627.90135672144,837.20180896192,981.09586987725,1744.17043533733,1765.97256577905,5494.1368713126,5581.34539307947,6540.639132515,7325.5158284168,11773.150438527,15697.533918036,20930.045224048,21191.6707893486,28255.5610524648,37674.0814032864,50232.1085377152,66976.1447169536],description:"Intervals > 1 with Gradus = 9"},grady11:{frequencies:[261.6255653006,277.4816601673,290.69507255622,305.22982618403,332.97799220076,356.76213450082,378.42269266694,392.4383479509,420.46965851882,458.69417292962,481.6288815761,504.56359022259,523.2511306012],description:"Kraig Grady's dual [5 7 9 11] hexany scale"},grady7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Kraig Grady's 7-limit "Centaur" scale (1987), see Xenharmonikon 16`},grady7t:{frequencies:[261.6255653006,274.79177208104,293.65339461903,305.54250820508,326.68804977983,349.10444036529,366.6627351378,392.00975085961,407.77240291308,436.0718257558,457.96530027286,489.37179607373,523.2511306012],description:"Tempered version of grady7 with egalised 225/224"},grady_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Kraig Grady, letter to Lou Harrison, published in 1/1 7 (1) 1991 p 5."},grammateus:{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,348.83408706747,369.99442271164,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"H. Grammateus (Heinrich Schreiber) (1518). B-F# and Bb-F 1/2 P. Also Marpurg temp.nr.6"},graupner:{frequencies:[261.6255653006,277.083518473,293.59062125964,310.9808189359,329.55130849159,349.11528328816,370.00708353276,392.01655298731,415.20348378516,439.96413779539,466.04943410823,493.90517116572,523.2511306012],description:"Johann Gottlieb Graupner's temperament (1819)"},groenewald_21:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,330.74639366397,348.83408706747,367.91095120397,372.08969287196,392.4383479509,413.89982010446,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"J\xEF\xBF\xBDrgen Gr\xEF\xBF\xBDnewald, new meantone temperament I (2000)"},gross:{frequencies:[13.75,13.83042567154,13.91662997964,13.99803029322,14.07990672861,14.1622619889,14.24509903843,14.32842061343,14.41222946472,14.49652860895,14.58132083065,14.67220542837,14.75802520833,14.84434696019,14.93117353378,15.01850805439,15.10635340681,15.19471249121,15.28358848801,15.37298433293,15.46880332718,15.55928251958,15.65029093742,15.74183158529,15.83390775812,15.92652249736,16.01967895316,16.113380201,16.20762961362,16.30865090754,16.4040424858,16.49999202274,16.59650278193,16.69357794961,16.79122101993,16.88943521823,16.98822378696,17.08759028197,17.18753798549,17.29466699621,17.39582592037,17.49757653721,17.59992220598,17.70286661052,17.80641315127,17.91056524676,18.01532664586,18.12070080902,18.23364617402,18.34029731861,18.44757228066,18.55547460176,18.66400816581,18.77317655783,18.88298349104,18.99343259063,19.10452783216,19.2236053387,19.33604689279,19.44914613325,19.56290690697,19.67733296969,19.79242844011,19.90819712001,20.02464283144,20.14176976577,20.26731246322,20.38585868839,20.50509842475,20.62503561099,20.74567420676,20.86701855437,20.98907266203,21.11184068121,21.23532666504,21.36768545088,21.49266790503,21.61838152318,21.74483045784,21.87201888365,21.99995137868,22.12863216875,22.25806563075,22.38825603783,22.52780097787,22.65956910312,22.79210808945,22.92542231482,23.05951631373,23.1943945132,23.33006176809,23.46652255971,23.60378139323,23.75090264526,23.88982499399,24.02955978014,24.17011203339,24.3114863964,24.45368753658,24.59672057234,24.74059022832,24.88530139802,25.04041015894,25.18687501732,25.33419642278,25.48237967807,25.63142967793,25.78135134315,25.93215007005,26.08383083979,26.23639881154,26.39992889083,26.55434576426,26.70966568928,26.86589425653,27.0230366265,27.18109814415,27.34008402779,27.5],description:"Gross temperament, g=91.531021, 5-limit"},groven:{frequencies:[261.6255653006,264.7464578752,272.5650766677,275.81646505128,279.10663876478,290.77709705464,294.24573392894,297.75574765819,306.54921255625,310.20599265769,313.90639394672,327.03195662575,330.93307160522,334.88072358477,344.77058253591,348.88329767713,353.04507480266,363.47137260637,367.80716871461,372.19468374184,387.75749219625,392.38299382393,397.06367008113,408.78994578219,413.66634097248,418.60090448096,436.10412364188,441.30634506723,446.57062302059,459.75895986689,465.24335632603,470.79317533731,484.69686416326,490.47874118496,496.32958936031,517.08292506126,523.2511306012],description:"Eivind Groven's 36-tone scale with 1/8-schisma temp. fifths and 5/4 (1948)"},groven_ji:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.11959049595,517.37477513058,523.2511306012],description:"Untempered version of Groven's 36-tone scale"},gumbeng:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.9259392365,525.62941881859],description:"Scale of gumbeng ensemble, Java. 1/1=440 Hz."},gunkali:{frequencies:[261.6255653006,275.93321340298,282.55561052465,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Indian mode Gunkali, see Dani\xEF\xBF\xBDlou: Intr. to the Stud. of Mus. Scales, p.175"},gyaling:{frequencies:[261.6255653006,283.49766588023,307.55338551939,339.28638158975,347.81902735497,393.58362272115,435.9522698367],description:'Tibetan Buddhist Gyaling tones measured from CD "The Diamond Path", Ligon 2002'},far12_104:{frequencies:[261.6255653006,276.7193479141,294.32876096318,311.93817401225,329.54758706133,349.67263054599,369.79767403066,392.4383479509,415.07902187114,440.23532622697,465.3916305828,493.06356537421,523.2511306012],description:"Farey approximation to 12-tET with den=104"},far12_65:{frequencies:[261.6255653006,277.72560008833,293.82563487606,309.92566966379,330.05071314845,350.17575663311,370.30080011777,390.42584360243,414.57589578403,438.72594796562,466.90100884415,495.07606972267,523.2511306012],description:"Farey approximation to 12-tET with den=65"},far12_80:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,330.30227619201,349.92419358955,369.5461109871,392.4383479509,415.3305849147,441.49314144476,467.65569797482,493.81825450488,523.2511306012],description:"Farey approximation to 12-tET with den=80"},farey3:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"Farey fractions between 0 and 1 until 3rd level, normalised by 2/1"},farey4:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Farey fractions between 0 and 1 until 4th level, normalised by 2/1"},farey5:{frequencies:[261.6255653006,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,322.00069575458,327.03195662575,332.97799220076,348.83408706747,366.27579142084,373.75080757229,380.54627680087,392.4383479509,402.50086969323,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"Farey fractions between 0 and 1 until 5th level, normalised by 2/1"},farnsworth:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Farnsworth's scale"},fibo_9:{frequencies:[261.6255653006,277.97716313189,327.03195662575,343.38355445704,363.82305174615,392.4383479509,425.14154361347,449.66894036041,523.2511306012],description:"First 9 Fibonacci terms reduced by 2/1, B. McLaren, XH 13, 1991"},finnamore:{frequencies:[261.6255653006,277.97716313189,310.68035879446,348.83408706747,392.4383479509,416.96574469783,457.84473927605,466.02053819169,523.2511306012],description:"David J. Finnamore, Tuning List 9 May '97. Tetrachordal scale, 17/16x19/17x64/57"},finnamore53:{frequencies:[261.6255653006,286.15296204753,310.68035879446,327.03195662575,343.38355445704,359.73515228832,367.91095120397,376.08675011961,392.4383479509,408.78994578219,416.96574469783,425.14154361347,433.31734252912,441.49314144476,457.84473927605,474.19633710734,523.2511306012],description:'David J. Finnamore, tuning for "Crawlspace", 53-limit, 1998.'},finnamore_11:{frequencies:[261.6255653006,287.78812183066,294.32876096318,305.22982618403,323.76163705949,331.11985608357,343.38355445704,348.83408706747,392.4383479509,431.68218274599,441.49314144476,457.84473927605,485.64245558924,515.07533168556,523.2511306012],description:"David J. Finnamore, 11-limit scale, Tuning List 3 Sept '98"},finnamore_7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,309.04519901133,331.11985608357,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,463.567798517,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 21/20 &15/14"},finnamore_7a:{frequencies:[261.6255653006,280.31310567921,294.32876096318,315.35224388912,331.11985608357,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,473.02836583367,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 15/14 &21/20"},finnamore_jc:{frequencies:[261.6255653006,276.16031892841,310.68035879446,348.83408706747,392.4383479509,414.24047839262,466.02053819169,523.2511306012],description:"Chalmers' modification of Finnamore. Tuning List 9-5-97 19/18 x 9/8 x 64/57"},fisher:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.67535808973,327.03195662575,349.71841093413,365.63284485857,391.22147055517,410.55062036439,437.39890198442,467.47330218196,489.02683992698,523.2511306012],description:"Alexander Metcalf Fisher's modified meantone temperament (1818)"},"fj-10tet":{frequencies:[261.6255653006,280.31310567921,300.51585203447,322.00069575458,345.20039866051,370.01329949656,396.52624740872,425.14154361347,455.42228033808,488.36772189445,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 10-tet"},"fj-12tet":{frequencies:[261.6255653006,277.19851561611,293.6613488068,311.12229387098,329.64821227876,348.83408706747,370.01329949656,391.99491478937,415.52295665389,440.00663255101,466.16918908107,490.54793493862,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 12-tet"},"fj-13tet":{frequencies:[261.6255653006,275.96121271433,291.05844139692,306.97399661937,323.91736656265,341.56671025356,360.27127025001,379.97998769849,400.78810003496,422.62591317789,445.95266812602,41.6222490251,496.18641694941,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 13-tet"},"fj-14tet":{frequencies:[261.6255653006,274.92856014639,288.87822835275,303.4856557487,318.85615771011,335.0643204727,352.18826098158,370.01329949656,388.70083987518,408.5030756448,429.33426100611,451.0785608631,473.88781639354,497.93252750759,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 14-tet"},"fj-15tet":{frequencies:[261.6255653006,274.08392555301,286.94416839421,300.51585203447,314.76825825228,329.64821227876,345.20039866051,361.51896296083,378.66858135613,396.52624740872,415.52295665389,392.4383479509,455.42228033808,477.08191319521,499.46698830115,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 15-tet"},"fj-16tet":{frequencies:[261.6255653006,273.25336820285,285.40970760065,297.96244937013,311.12229387098,324.92207303462,339.29565499922,354.2846196779,370.01329949656,386.4008349055,403.52417698906,421.50785520652,440.00663255101,459.44001711325,479.64686971777,500.9851250437,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 16-tet"},"fj-17tet":{frequencies:[261.6255653006,272.52663052146,283.8915708581,295.75063903546,307.98958953109,320.70230585235,334.29933343966,348.03400888612,362.53828334512,373.75080757229,392.4383479509,409.71550792358,426.86276443782,444.76346101102,462.87600014722,482.37213602298,502.32108537715,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 17-tet"},"fj-18tet":{frequencies:[261.6255653006,271.88539139082,282.55561052465,293.6613488068,305.22982618403,317.12189733406,329.64821227876,342.60490694126,355.98232655655,370.01329949656,384.51030051755,399.57359064092,415.52295665389,431.68218274599,448.50096908674,466.16918908107,484.4917875937,503.12608711654,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 18-tet"},"fj-19tet":{frequencies:[261.6255653006,271.31540105247,281.44568388398,291.81313052759,302.73815413355,313.95067836072,325.69713231299,337.73482066077,350.31219760589,363.36884069528,376.74081403286,390.78248994267,405.26313056367,420.46965851882,436.04260883433,451.89870370104,468.95148497277,485.87604984397,504.56359022259,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 19-tet"},"fj-20tet":{frequencies:[261.6255653006,270.8594087818,280.31310567921,290.29686012806,300.51585203447,311.12229387098,322.00069575458,333.44434793214,345.20039866051,357.34223553253,370.01329949656,383.09457776159,396.52624740872,410.48149038542,425.14154361347,440.00663255101,455.42228033808,470.92601754108,488.36772189445,505.41302387616,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 20-tet"},"fj-21tet":{frequencies:[261.6255653006,270.34641747729,279.46367202564,288.87822835275,298.56093922539,308.58400009814,318.85615771011,329.64821227876,340.72166643799,352.18826098158,364.00078650518,376.08675011961,388.70083987518,401.78211814021,415.52295665389,429.33426100611,443.62595855319,457.84473927605,473.88781639354,489.85212226495,506.18859373377,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 21-tet"},"fj-22tet":{frequencies:[261.6255653006,270.06509966514,278.68810216803,287.55242312318,296.76929795292,306.29334474217,316.13089140489,326.18252297218,336.37572681506,347.40443916965,358.52392281934,370.01329949656,381.83190611439,392.4383479509,392.4383479509,419.69101100305,433.03541842858,446.94367405519,461.28718092474,475.68284600109,491.34557385722,506.89953276991,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 22-tet"},"fj-23tet":{frequencies:[261.6255653006,269.55361273395,277.97716313189,286.37392958579,295.1673044417,304.21577360535,313.47928094576,323.18452184192,332.97799220076,343.1154954762,353.6790049434,364.40703738298,375.66747838035,387.20583664489,398.97898708342,411.12588832951,423.58424858192,436.04260883433,449.99597231703,463.79077485106,477.96978276071,492.47165233054,507.86139146587,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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continued fractions approx. of 26-tet"},"fj-30tet":{frequencies:[261.6255653006,267.70988077271,274.08392555301,280.31310567921,286.94416839421,293.6613488068,300.51585203447,307.52478728316,314.76825825228,322.00069575458,329.64821227876,337.35928157183,345.20039866051,353.19451315581,361.51896296083,370.01329949656,378.66858135613,387.59343007496,396.52624740872,405.78659107848,415.52295665389,425.14154361347,392.4383479509,444.76346101102,455.42228033808,466.16918908107,477.08191319521,488.36772189445,499.46698830115,511.35905945117,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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54-tet"},"fj-55tet":{frequencies:[261.6255653006,264.93728131706,268.33391312882,271.68808704293,275.15792212649,278.68810216803,282.14521748104,285.77561748219,289.37373131733,293.02063313667,296.76929795292,300.51585203447,304.33994330886,308.21641939523,312.11470948142,316.13089140489,319.76457981184,324.10331223806,328.22116374075,332.33517754401,336.37572681506,340.90603963412,345.20039866051,348.83408706747,353.96400011258,358.52392281934,363.07221307022,367.68998366571,372.31330446624,377.04860881557,381.83190611439,386.75083566176,391.58336244338,396.52624740872,401.56482115906,406.65712867376,411.81801945465,416.96574469783,418.60090448096,427.65717404906,433.03541842858,438.60756535689,444.15502946381,449.8123754291,455.42228033808,461.28718092474,467.18850946536,472.93852188955,479.03272519828,485.0974023282,491.34557385722,497.60156537565,503.87145909745,510.16985233617,516.71049146868,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 55-tet"},"fj-5tet":{frequencies:[261.6255653006,300.51585203447,345.20039866051,396.52624740872,455.42228033808,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 5-tet"},"fj-60tet":{frequencies:[261.6255653006,264.66772303665,267.70988077271,270.8594087818,274.08392555301,277.19851561611,280.31310567921,283.6903720127,286.94416839421,290.29686012806,293.6613488068,297.10021822272,300.51585203447,304.05133264664,307.52478728316,311.12229387098,314.76825825228,318.50068819203,322.00069575458,325.79787377056,329.64821227876,333.44434793214,337.35928157183,341.25073734861,345.20039866051,348.83408706747,353.19451315581,357.34223553253,361.51896296083,365.74186169574,370.01329949656,374.3258088147,378.66858135613,383.09457776159,387.59343007496,391.99491478937,396.52624740872,401.15920012759,405.78659107848,410.48149038542,415.52295665389,420.18651396763,425.14154361347,429.81342870813,434.91003062957,440.00663255101,444.76346101102,450.23934493592,455.42228033808,460.95932933915,466.16918908107,470.92601754108,477.08191319521,482.55382044333,488.36772189445,490.54793493862,499.46698830115,505.41302387616,511.35905945117,517.30509502619,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 60-tet"},"fj-66tet":{frequencies:[261.6255653006,264.37951861955,267.19206668997,270.06509966514,272.83808952777,275.76748774928,278.68810216803,281.58005756929,284.57517629188,287.55242312318,290.69507255622,293.6613488068,296.76929795292,299.91223339337,302.93486508491,306.29334474217,309.48390041656,312.81317590289,316.13089140489,319.38705374359,322.78478835788,326.18252297218,329.64821227876,332.97799220076,336.37572681506,340.11323489078,343.8507429665,347.40443916965,351.12904816659,354.74652922115,358.52392281934,362.25078272391,366.27579142084,370.01329949656,373.75080757229,377.90359432309,381.83190611439,385.89770881839,389.97018224052,392.4383479509,398.12586024004,402.50086969323,406.65712867376,411.12588832951,415.52295665389,419.69101100305,424.01384721132,428.62060698183,433.03541842858,437.71969579139,442.27178896054,446.94367405519,451.89870370104,456.45311392871,461.28718092474,466.16918908107,470.92601754108,475.68284600109,481.05345877852,485.87604984397,491.34557385722,496.41773928832,501.44900015948,506.89953276991,512.35006538034,517.80059799077,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 66-tet"},"fj-72tet":{frequencies:[195.99771799087,197.9006084568,199.84081050049,201.76235675531,203.68390301012,205.67661764474,207.66424882366,209.67197738558,211.67753543014,213.81569235368,215.817711945,217.77524221208,219.99743856118,222.13074705632,223.99739198957,226.48625190056,228.66400432268,230.8417567448,233.07836734049,235.19726158904,237.57299150408,239.92824098882,242.11482810637,244.5635242187,246.9571246685,249.45164107929,251.74018824515,254.18454051941,256.66367832138,259.11562717437,261.33029065449,264.17083729204,266.68541956135,269.28382123963,271.86780237443,274.39680518722,277.19677258709,279.99673998696,282.60136082405,285.0875898049,288.0572521987,290.83532347032,293.66437746429,296.5093682426,299.34196929515,302.30156503677,304.88533909691,307.99641398565,311.29049327962,313.59634878539,317.15994365795,320.28895378996,323.39623468494,326.46784071315,329.63252571192,332.8263135694,335.99608798435,339.22681959958,342.55457018224,345.87832586624,349.232297511,352.79589238357,355.99585512627,359.32914964993,362.95873702013,366.4305162438,367.49572123288,373.6206499201,376.91868844398,380.79556638226,384.45706221286,388.2262490973,391.99543598174],description:"Franck Jedrzejewski continued fractions approx. of 72-tet"},"fj-78tet":{frequencies:[138.59131548844,139.82873794816,141.06616040788,142.33702671786,143.60064014465,144.89092073791,146.18536017274,147.4753741736,148.781853392,150.14059177914,151.48353088271,152.80580938469,154.18283848089,155.56168065029,156.95883922787,158.39007484393,159.76498868806,161.21846903757,162.6138101731,164.12129465736,165.53962683341,167.02030328094,168.55700532378,170.00534699915,171.58924774759,173.06676710248,174.62505751543,176.17540104463,177.75842638735,179.35346710269,180.93866188769,182.53490332624,184.15558359423,185.8383548595,187.50589742554,188.98815748424,190.84705739392,192.48793817839,194.02784168382,196.00771761937,197.74614527009,199.57149430335,201.28738678083,203.10796235375,204.87411854813,206.71247055903,207.88697323266,210.45347907504,212.31010032272,214.18657848213,216.10849194808,217.78635291041,220.11561871693,221.7461047815,223.87827886594,225.96410133985,228.00506741647,230.00260868294,232.05987709692,234.17153306667,236.2351968553,238.37706264012,240.41350645954,242.53480210477,244.7463656498,246.9445257794,249.1343885566,251.39820018833,253.59261982991,255.8608901325,258.1602935569,260.55167311827,262.84559834014,265.13121223875,267.51346943117,269.88835121433,272.23294113801,274.70778605744,277.18263097688],description:"Franck Jedrzejewski continued fractions approx. of 78-tet"},"fj-7tet":{frequencies:[261.6255653006,288.87822835275,318.85615771011,352.18826098158,388.70083987518,429.33426100611,473.88781639354,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 7-tet"},"fj-84tet":{frequencies:[97.99885899544,98.81551615374,99.63217331203,100.44883047033,101.26548762862,102.12512674262,102.98185182572,103.83212441184,104.68059938149,105.53723276432,106.39876119505,107.33208366167,108.20707347413,109.09306944775,109.9987192806,110.89344570537,111.83399203009,112.76581035092,113.67867643471,114.64017467391,115.58839778949,116.53918367025,117.50574088079,118.47623251688,119.43610940069,120.45693084856,121.43336875522,122.4985737443,123.47856233425,124.48503710232,125.50731064328,126.58185953578,127.62642101732,128.62350243151,129.74496824748,130.66514532725,131.9215409554,132.99845149381,134.10370178323,135.17083999371,136.34623860235,137.19840259362,138.59838629355,139.73911375276,140.87335980595,142.09834554339,143.22910160872,144.41937115117,145.59830479323,146.83218873215,148.0408295463,149.25980062382,150.498247743,151.74016876713,153.01576229113,154.29607586516,155.64524663982,156.7981743927,158.13452246991,159.45577056885,160.81864040277,162.07503603092,163.33143165907,164.81626285597,166.17197829662,167.54643634704,168.96354999214,170.33135015874,171.49800324202,173.20728566636,174.61614875551,176.03498745477,177.50736723702,178.95443816559,180.52421393897,181.99788099153,183.48722535316,183.74786061645,186.51395744293,188.05186455882,189.60648805639,191.21728584476,192.8364644749,194.36440367429,195.99771799088],description:"Franck Jedrzejewski continued fractions approx. of 84-tet"},"fj-8tet":{frequencies:[261.6255653006,285.40970760065,311.12229387098,339.29565499922,370.01329949656,403.52417698906,440.00663255101,479.64686971777,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 8-tet"},"fj-90tet":{frequencies:[69.29565774422,69.83283338565,70.37840239647,70.9071846685,71.46114704873,72.0131345185,72.59545097014,73.14541650779,73.69538204544,74.24534758309,74.83931036376,75.40998048636,76.00168913882,76.58993750677,77.19009976571,77.78084032514,78.38361285822,78.99704982841,79.59636362512,80.23707738804,80.84493403492,81.4527906818,82.08870225085,82.70772053342,83.37133822351,83.99473665966,84.69469279849,85.2869633775,85.97794571968,86.61957218027,87.31252875772,87.95218098305,88.65767976099,89.35492709123,90.08435506749,90.74431371267,91.43177063473,92.14038007748,92.85618137725,93.5491379547,94.28753430771,95.03404490636,95.75399979201,96.51895185802,97.25706350066,98.00385880968,98.74631228551,99.50145727375,100.29634673506,101.05616754365,101.84361819984,102.66023369514,103.42635484212,103.94348661633,105.02623126858,105.83336819117,106.60870422188,107.47897935838,108.27446522534,109.14066094715,110.05780935847,110.87305239075,111.72157064884,112.60544383436,113.39289449054,114.33783527796,115.19278170468,116.11704811194,116.93642244337,117.80261816517,118.79255613295,119.69249974002,120.62577459179,121.5942673625,122.52275717094,123.4722628897,124.41720367712,125.39214258478,126.36267000417,127.35418180019,128.32529211893,129.35189445588,130.27583655913,131.29703572589,132.29171023897,133.26088027735,134.39157865546,135.4415128637,136.49144707195,137.52522844622,138.59131548844],description:"Franck Jedrzejewski continued fractions approx. of 90-tet"},"fj-96tet":{frequencies:[48.99942949772,49.35708956705,49.70956615711,50.0646344868,50.44058918883,50.81422318282,51.17718191984,51.5338827476,51.91606220592,52.2660581309,52.67438671005,53.04896912563,53.45392308842,53.81904551389,54.21213476343,54.59936429746,54.9993596403,55.39065943221,55.80490581685,56.20522795327,56.62156297514,57.01751796098,57.44760699733,57.85474808165,58.26959183513,58.69162434342,59.11042288614,59.54361052887,59.98206024721,60.41025554513,60.85413018265,61.24928687215,61.73928116713,62.19158359326,62.61038213598,63.09515579158,63.54613512986,63.99925485416,64.47293354963,64.92424408448,65.33257266363,65.89578449693,66.3533941115,66.81740386053,67.32095530991,67.84536391992,68.30223505743,68.78766064103,69.29919314678,69.78706625433,70.30352927934,70.77695371893,71.27189745123,71.86582992999,72.36838818125,72.90159022832,73.41609436608,73.94459360565,74.47913283653,75.03037641838,75.5753912592,76.10549687944,76.66039776256,77.21122223883,77.82262331991,78.34524166943,78.94352530188,79.48796340741,80.07223844749,80.64489438166,81.23589627254,81.66571582953,82.40813142798,82.999033639,83.58726208435,84.21776944921,84.8067048999,85.43490271397,86.04777863014,86.69129834212,87.30807437776,87.94769397027,88.57589178434,89.20408959841,89.83228741249,90.46048522656,91.16172929808,91.87393030822,92.49330511929,93.09891604567,93.82869478287,94.4988997456,95.19889159557,95.91377688915,96.59887529551,97.28872233605,97.99885899544],description:"Franck Jedrzejewski continued fractions approx. of 96-tet"},"fj-9tet":{frequencies:[261.6255653006,282.55561052465,305.22982618403,329.64821227876,355.98232655655,384.51030051755,415.52295665389,448.50096908674,484.4917875937,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 9-tet"},flavel:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Bill Flavel's just tuning. Tuning List 6-5-98"},fogliano:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord with D-/D and Bb-/Bb"},fogliano1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.1, Musica theorica (1529)"},fogliano2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.2"},"fokker-h":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Fokker-H 5-limit per.bl. synt.comma&small diesis, KNAW B71, 1968"},"fokker-ht":{frequencies:[261.6255653006,272.31140503734,279.67242998298,290.89121260742,305.67073265504,313.92185180985,326.66733279836,335.5942968927,349.22294231864,363.36596605244,376.74379448613,392.00137290182,407.92073675044,419.068143928,436.08264938702,447.85404100892,470.60848490625,489.4864783277,502.71810253025,523.2511306012],description:"Tempered version of Fokker-H per.bl. with better 6 tetrads, OdC"},"fokker-k":{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Fokker-K 5-limit per.bl. of 225/224 & 81/80 & 10976/10935, KNAW B71, 1968"},"fokker-l":{frequencies:[261.6255653006,271.31540105247,282.62020942966,291.99281841585,301.39265122629,313.95067836072,325.57848126297,339.14425131559,350.39138209902,363.36884069528,376.74081403286,390.69417751556,403.65087217807,420.46965851882,436.04260883433,454.2110508691,468.83301301868,484.38104661368,504.56359022259,523.2511306012],description:"Fokker-L 7-limit periodicity block 10976/10935 & 225/224 & 15625/15552, 1969"},"fokker-lt":{frequencies:[261.6255653006,272.07297743248,282.57734531132,291.77233860052,302.20925621315,313.90139500947,326.42149564976,339.58797317787,349.9403315901,363.14714144228,376.97081214523,391.19775936204,403.12344267272,419.38375585596,436.11106867998,452.98371913917,469.18728997524,484.4545223075,503.15865298196,523.2511306012],description:"Tempered version of Fokker-L per.bl. with more triads"},"fokker-m":{frequencies:[261.6255653006,265.7783520514,274.70684356563,279.06726965397,286.15296204753,294.32876096318,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,336.37572681506,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,478.40103369253,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker-M 7-limit periodicity block 81/80 & 225/224 & 1029/1024, KNAW B72, 1969"},"fokker-n":{frequencies:[261.6255653006,265.7783520514,273.37201925287,277.71125765371,286.15296204753,290.69507255622,299.00064605783,303.74668805875,313.95067836072,318.93402246168,328.62879235146,333.84512238879,343.38355445704,348.83408706747,358.80077526939,364.4960256705,375.57576268738,381.53728273004,392.4383479509,398.6675280771,410.05802887931,416.56688648057,429.2294430713,436.04260883433,450.69091522486,457.84473927605,470.92601754108,478.40103369253,492.94318852719,500.76768358318,515.07533168556,523.2511306012],description:"Fokker-N 7-limit periodicity block 81/80 & 2100875/2097152 & 1029/1024, 1969"},"fokker-n2":{frequencies:[261.6255653006,265.7783520514,272.52663052146,279.06726965397,286.15296204753,290.69507255622,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,334.88072358477,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,470.92601754108,478.40103369253,490.54793493862,502.32108537715,515.07533168556,523.2511306012],description:"Fokker-N different block shape"},"fokker-p":{frequencies:[261.6255653006,267.90457886781,273.37201925287,280.31310567921,286.15296204753,290.69507255622,299.00064605783,306.17666156322,312.97980223949,320.35783506196,327.03195662575,334.88072358477,341.85740532612,350.39138209902,357.69120255941,366.27579142084,373.75080757229,382.72082695402,390.69417751556,400.44729382745,408.78994578219,418.60090448096,427.32175665765,437.39523080459,447.11400319927,457.84473927605,470.92601754108,478.40103369253,488.36772189445,500.76768358318,510.98743222773,523.2511306012],description:"Fokker-P 7-limit periodicity block 65625/65536 & 6144/6125 & 2401/2400, 1969"},"fokker-q":{frequencies:[261.6255653006,265.7783520514,269.10058145205,272.52663052146,274.70684356563,279.06726965397,284.76252005507,286.15296204753,290.69507255622,294.32876096318,299.00064605783,301.39265122629,305.22982618403,311.45900631024,313.95067836072,318.93402246168,321.92208230347,327.03195662575,332.22294006425,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,358.80077526939,363.36884069528,366.27579142084,373.75080757229,376.74081403286,381.53728273004,387.59343007496,392.4383479509,398.6675280771,401.85686830172,408.78994578219,412.06026534844,418.60090448096,425.24536328225,429.2294430713,436.04260883433,439.53094970501,448.50096908674,454.2110508691,457.84473927605,465.11211608996,470.92601754108,478.40103369253,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-Q 7-limit per.bl. 225/224 & 4000/3969 & 6144/6125, KNAW B72, 1969"},"fokker-r":{frequencies:[261.6255653006,264.95644634031,268.26840191956,272.52663052146,275.55899540689,279.06726965397,282.62020942966,287.04062021552,290.69507255622,294.32876096318,298.07600213285,301.80195215951,306.17666156322,310.07474405997,313.95067836072,317.94773560837,322.92069774245,327.03195662575,331.19555792538,334.88072358477,340.1962906258,344.44874425862,348.83408706747,353.19451315581,357.69120255941,363.36884069528,367.91095120397,372.08969287196,376.74081403286,382.72082695402,387.59343007496,392.4383479509,397.43466951046,402.40260287934,408.78994578219,413.33849311034,418.60090448096,423.93031414449,430.56093032327,436.04260883433,441.49314144476,447.11400319927,453.59505416773,459.26499234482,465.11211608996,470.92601754108,476.92160341255,484.38104661368,490.54793493862,496.79333688808,502.32108537715,510.29443593869,516.67311638793,523.2511306012],description:"Fokker-R 7-limit per.bl. 4375/4374 & 65625/65536 & 6144/6125, 1969"},"fokker-s":{frequencies:[261.6255653006,265.7783520514,269.10058145205,273.37201925287,273.85732695955,278.20426865732,282.55561052465,286.15296204753,290.69507255622,295.2417807931,299.00064605783,303.74668805875,304.28591884395,309.04519901133,313.95067836072,317.94773560837,322.92069774245,328.04642310345,332.22294006425,333.84512238879,338.01818641865,343.38355445704,348.83408706747,353.19451315581,358.80077526939,364.4960256705,369.13660007139,370.8542388136,375.57576268738,381.53728273004,387.59343007496,392.4383479509,398.6675280771,404.99558407833,410.05802887931,412.06026534844,417.30640298598,423.93031414449,430.56093032327,436.04260883433,442.96392008567,449.89223739901,450.69091522486,457.84473927605,463.67378109554,470.92601754108,478.40103369253,484.4917875937,492.06963465517,499.88026377668,500.76768358318,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-S 7-limit per.bl. 4375/4374 & 323/322 & 64827/65536, 1969"},fokker_12:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,420.46965851882,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Fokker's 7-limit 12-tone just scale"},fokker_12a:{frequencies:[261.6255653006,274.70684356563,293.02063313667,309.04519901133,327.03195662575,348.83408706747,367.91095120397,390.69417751556,412.06026534844,439.53094970501,465.11211608996,490.54793493862,523.2511306012],description:"Fokker's 7-limit periodicity block of 2048/2025 & 3969/4000 & 225/224"},fokker_12b:{frequencies:[261.6255653006,275.93321340298,293.02063313667,309.04519901133,332.22294006425,348.83408706747,367.91095120397,392.4383479509,412.06026534844,439.53094970501,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit semitone scale KNAW B72, 1969"},fokker_12c:{frequencies:[261.6255653006,275.93321340298,293.02063313667,311.45900631024,332.22294006425,348.83408706747,372.08969287196,392.4383479509,412.06026534844,442.96392008567,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit complementary semitone scale, KNAW B72, 1969"},fokker_12t:{frequencies:[261.6255653006,279.53180800295,293.53544531438,305.4439412874,326.66157401657,349.08351368992,366.63408494061,391.81886165309,419.06057467847,436.03416050506,457.88164994338,489.21957814041,523.2511306012],description:"Tempered version of fokker_12 with egalised 225/224, see also lumma"},fokker_12t2:{frequencies:[261.6255653006,279.53060025556,293.5302824794,305.44678713816,326.66192308793,349.10467831311,366.62831408589,391.81689264402,419.03095498017,436.04260883433,457.88067400285,489.21694446174,523.2511306012],description:"Another tempered version of fokker_12 with egalised 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KNAW B71, 1968"},fokker_22a:{frequencies:[261.6255653006,269.46602871384,279.06726965397,287.4304306281,297.67175429757,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,431.14564594215,446.50763144636,459.88868900496,476.27480687611,490.54793493862,502.32108537715,523.2511306012],description:"Fokker's 22-tone periodicity block of 2048/2025 & 2109375/2097152 = semicomma"},fokker_31:{frequencies:[261.6255653006,265.7783520514,275.93321340298,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,315.35224388912,321.92208230347,327.03195662575,336.37572681506,343.38355445704,348.83408706747,357.69120255941,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,482.88312345521,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker's 31-tone just 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comma"},fokker_31d2:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,290.69507255622,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,425.82286018978,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Reduced version of fokker_31d by Prooijen expressibility"},fokker_41:{frequencies:[261.6255653006,264.89588486686,271.31540105247,274.70684356563,280.31310567921,283.8170195002,290.69507255622,294.32876096318,300.33547037059,305.22982618403,311.45900631024,313.95067836072,321.55899383997,325.57848126297,329.64821227876,336.37572681506,341.85740532612,348.83408706747,353.19451315581,361.75386806997,366.27579142084,373.75080757229,378.42269266694,387.59343007496,392.4383479509,400.44729382745,406.97310157871,415.27867508032,420.46965851882,425.72552925031,436.04260883433,439.53094970501,448.50096908674,455.80987376816,465.11211608996,470.92601754108,482.33849075995,488.36772189445,498.33441009638,504.56359022259,516.79124009995,523.2511306012],description:"Fokker's 7-limit supracomma per.bl. 10976/10935 & 225/224 & 496125/262144"},fokker_41a:{frequencies:[261.6255653006,264.59711493117,272.83435407277,275.93321340298,279.06726965397,287.4304306281,291.02331101095,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.77913876369,367.91095120397,372.08969287196,376.315896791,388.03108134794,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.11959049595,502.32108537715,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 34171875/33554432"},fokker_41b:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,287.4304306281,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,340.65828815182,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,383.2405741708,388.03108134794,392.4383479509,397.34382730029,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,454.2110508691,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.67978412536,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 3125/3072"},fokker_53:{frequencies:[261.6255653006,263.718569823,268.26840191956,272.52663052146,274.70684356563,279.06726965397,282.55561052465,286.15296204753,290.69507255622,294.32876096318,299.00064605783,300.46061014991,305.22982618403,309.04519901133,313.95067836072,317.87506184023,321.92208230347,327.03195662575,329.64821227876,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,357.69120255941,360.55273217989,366.27579142084,373.75080757229,376.74081403286,381.53728273004,386.30649876417,392.4383479509,398.6675280771,400.61414686654,410.05802887931,412.06026534844,418.60090448096,423.83341578697,429.2294430713,436.04260883433,439.53094970501,448.50096908674,450.69091522486,457.84473927605,465.11211608996,470.92601754108,476.92160341255,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker's 53-tone system, degree 37 has 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kleisma"},fokker_53b:{frequencies:[261.6255653006,264.59711493117,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,323.35923445661,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,388.03108134794,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.89982010446,418.60090448096,423.35538388988,431.14564594215,436.04260883433,441.49314144476,446.50763144636,451.5790761492,459.88868900496,465.11211608996,470.92601754108,476.27480687611,485.03885168492,490.54793493862,496.11959049595,502.32108537715,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 53-tone periodicity block of schisma & 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100/99"},erlich_bpf:{frequencies:[261.6255653006,269.93113880221,277.4816601673,282.55561052465,293.6613488068,301.87565226992,311.45900631024,319.76457981184,328.70904358281,336.37572681506,347.05432131712,356.76213450082,366.27579142084,377.90359432309,388.47432423422,400.44729382745,411.12588832951,422.62591317789,436.04260883433,447.67041173658,458.69417292962,470.92601754108,485.87604984397,499.46698830115,512.78610798918,528.59042785223,543.37617408586,560.62621135843,575.57624366132,591.67627844905,610.45965236807,624.69777837082,642.17184210147,659.29642455751,680.22646978156,699.2537836216,726.73768139056,740.02659899313,760.72664372021,784.8766959018],description:"Erlich's 39-tone Triple Bohlen-Pierce 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245/243"},erlich_bpp2:{frequencies:[261.6255653006,268.60224704195,277.4816601673,282.55561052465,293.92501780685,299.68019298069,311.45900631024,319.76457981184,326.02570445152,336.37572681506,345.34574619679,356.76213450082,366.27579142084,377.90359432309,385.30310526088,400.44729382745,411.12588832951,422.62591317789,436.04260883433,447.67041173658,458.69417292962,470.92601754108,485.87604984397,499.46698830115,512.78610798918,528.59042785223,543.37617408586,560.62621135843,575.57624366132,594.60355750136,610.45965236807,629.83932387181,642.17184210147,659.29642455751,685.20981388252,698.62650953896,726.73768139056,740.02659899313,764.49028821604,784.8766959018],description:"Improved shape for 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cents"},erlich_bppm:{frequencies:[261.6255653006,269.3148593258,276.83859227209,284.97500405989,292.93622770824,301.54575630263,309.96990811138,319.08006614158,327.99406628962,337.15709295818,347.06629484351,356.76213450082,367.24753706379,377.50717076432,388.60227773252,399.45849178361,410.61798882758,422.6862401977,434.49464068244,447.26463523836,459.75967424319,473.27221959449,486.49381977384,500.79209531182,514.78250488433,529.16376146212,544.7161244152,559.93362036345,576.39032675477,592.49269103014,609.9063234692,626.94500947499,644.45969779399,663.40066444061,681.93379843592,701.97614206495,721.5869464624,742.79471409673,763.54584931731,784.8766959018],description:"MM optimal 3:5:7:11:13 tempering, g=780.352 cents"},erlich_paj:{frequencies:[261.6255653006,269.74106841426,278.59741216196,287.23937405609,296.67040683594,305.87298460253,315.91563888094,325.71519477697,336.4093235789,346.84458402385,358.23265591403,369.99442271164,381.47147728046,393.99623872149,406.21781843768,419.55531290213,432.56972318844,446.77218107119,460.63084592459,475.75462791404,490.51231476219,506.61748047856,523.2511306012],description:"Erlich's Pajara or Twintone, with RMS optimal generator"},erlich_paj2:{frequencies:[261.6255653006,270.25447814202,278.68577354399,287.87753105276,296.85845221806,306.64959036092,316.21614384055,326.645747324,336.83612131731,347.94582350257,358.80069640371,369.99442271164,382.1975482805,394.12120058634,407.1203087173,419.82124923186,433.66800958456,447.19715926063,461.9468459571,476.35821106408,492.06970256841,507.42081104304,523.2511306012],description:"Erlich's Pajara or Twintone with minimax optimal generator"},escapade:{frequencies:[261.6255653006,270.11362843741,278.8770761192,287.9248395776,297.26614463769,306.91051483225,316.86778450163,327.1481015562,337.76194863153,348.72014864112,360.03386958939,371.71464785337,383.77439429365,392.56657056143,405.30282760495,418.45229174958,432.02837124332,446.04490958069,460.51619165905,475.45697355792,490.88248752006,506.80846290374,523.2511306012],description:"Escapade temperament, g=55.275493, 5-limit"},"et-mix6":{frequencies:[261.6255653006,293.66476791741,300.52885648597,311.12698372208,329.62755691287,345.21700307457,369.99442271164,396.55020354877,415.30469757995,440,455.51656649021,466.16376151809,523.2511306012],description:"Mix of equal temperaments from 1-6 (= 4-6)"},euler:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Euler's Monochord (a mode of Ellis's duodene) (1739), genus [33355]"},euler20:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,489.33808574423,509.07699553894,513.57043963064,523.2511306012],description:"Genus [3333555] tempered by 225/224-planar"},euler24:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,308.1508239679,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,384.70789368407,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,480.28481865546,489.33808574423,493.65730140218,509.07699553894,513.57043963064,523.2511306012],description:"Genus [33333555] tempered by 225/224-planar"},euler_diat:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Euler's genus diatonicum veterum correctum"},euler_enh:{frequencies:[261.6255653006,267.90457886781,275.62199471997,348.83408706747,392.4383479509,401.85686830172,413.43299207996,523.2511306012],description:"Euler's Old Enharmonic, From Tentamen Novae Theoriae Musicae"},euler_gm:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,348.83408706747,361.75386806997,372.08969287196,385.87079260796,523.2511306012],description:"Euler's Genus Musicum, Octony based on Archytas's Enharmonic"},exptriad2:{frequencies:[261.6255653006,306.59245933664,327.03195662575,367.91095120397,392.4383479509,459.88868900496,490.54793493862,523.2511306012],description:"Two times expanded major 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IIVV"},"indian-ayyar":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,441.49314144476,457.84473927605,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Carnatic sruti system, C.Subrahmanya Ayyar, 1976. alt:21/20 25/16 63/40 40/21"},"indian-dk":{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,465.11211608996,523.2511306012],description:"Raga Darbari Kanada"},"indian-ellis":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,324.77656382143,336.37572681506,348.83408706747,358.01393146398,367.68998366571,377.90359432309,388.70083987518,400.13321751856,412.25846653428,425.14154361347,438.85578695585,453.48431318771,469.12170329763,485.87604984397,503.87145909745,523.2511306012],description:"Ellis's Indian Chromatic, theoretical #74 of App.XX, p.517 of Helmholtz"},"indian-hahn":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Indian shrutis Paul Hahn proposal"},"indian-hrdaya1":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,328.55303549378,348.83408706747,375.07381928051,392.4383479509,428.11456140098,441.49314144476,470.92601754108,492.82955324067,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Bhatkande's interpretation"},"indian-hrdaya2":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,330.47439827444,348.83408706747,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Levy's interpretation"},"indian-invrot":{frequencies:[261.6255653006,267.90457886781,279.06726965397,313.95067836072,327.03195662575,334.88072358477,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,502.32108537715,523.2511306012],description:"Inverted and rotated North Indian gamut"},"indian-magrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Ma-grama (Sa Ri Ga Ma Pa Dha Ni Sa)"},"indian-newbengali":{frequencies:[261.6255653006,269.13627541126,277.02257024271,285.46954808622,294.32876096318,303.84527498141,313.95067836072,324.71413568646,336.35938765066,348.83408706747,358.01090280364,367.91095120397,377.98706287655,388.6137256405,400.23209335925,412.19781491431,425.25755219187,438.98455767189,453.41648894489,469.13512554326,485.39868175205,503.9696508909,523.2511306012],description:"Modern Bengali scale,S.M. Tagore: The mus. scales of the Hindus,Calcutta 1884"},"indian-old2ellis":{frequencies:[261.6255653006,270.06509966514,277.97716313189,285.40970760065,294.32876096318,305.22982618403,316.13089140489,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,404.33041910093,415.52295665389,428.11456140098,441.49314144476,457.84473927605,474.19633710734,490.54793493862,505.80942624783,523.2511306012],description:"Ellis Old Indian Chrom2, Helmholtz, p. 517. This is a 4 cent appr. to #73"},"indian-oldellis":{frequencies:[261.6255653006,269.44737349144,277.4816601673,285.79952600623,294.32876096318,304.84150796353,315.71315096976,327.03195662575,337.72216249472,348.83408706747,359.25382662183,369.99442271164,381.0561299374,392.4383479509,404.18156579781,416.22249025095,428.71043212875,441.49314144476,457.27414749797,473.58203588493,490.54793493862,506.59641128799,523.2511306012],description:"Ellis Old Indian Chromatic, Helmholtz, p. 517. This is a 0.5 cent appr. to #73"},"indian-raja":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:"A folk scale from Rajasthan, India"},"indian-sagrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Sa-grama (Sa Ri Ga Ma Pa Dha Ni Sa), inverse of Didymus' diatonic"},"indian-srutiharm":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"B. Chaitanya Deva's sruti harmonium. The Music of India, 1981, p. 109"},"indian-srutivina":{frequencies:[261.6255653006,268.56758546278,278.98051393788,288.52577197574,297.52863491406,305.33829130574,314.01573591759,327.57422802312,336.57725592546,350.35262131413,358.2707318239,366.40588882483,378.77125721528,394.82459335461,403.28512412878,416.95215854696,428.77531684666,444.28620821491,453.93981227417,469.5594057965,487.34812384257,504.37765306036,529.32520658991],description:"Raja S.M. Tagore's sruti vina, measured by Ellis and Hipkins, 1886. 1/1=241.2"},"indian-srutivina2":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"S. Ramanathan's sruti vina, 1973. In B.C. 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(?)"},alves:{frequencies:[261.6255653006,267.07609791103,294.32876096318,305.22982618403,327.03195662575,336.37572681506,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,504.56359022259,523.2511306012],description:'Bill Alves, tuning for "Instantaneous Motion", 1/1 vol. 6/3'},alves_22:{frequencies:[261.6255653006,269.80136421624,279.06726965397,287.78812183066,297.30177875068,305.22982618403,317.12189733406,327.03195662575,336.37572681506,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,406.97310157871,418.60090448096,431.68218274599,448.50096908674,460.46099492906,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"11-limit rational interpretation of 22-tET, Bill Alves, tuning list 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Hz"},appunn:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.38237857051,287.10624449997,290.69507255622,294.32876096318,302.46583782713,306.24666079997,310.07474405997,322.99452506247,327.03195662575,331.11985608357,340.27406755552,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.50983809402,382.80832599996,387.59343007496,392.4383479509,408.78994578219,413.89982010446,419.07356785577,430.65936674996,436.04260883433,441.49314144476,453.6987567407,459.36999119996,465.11211608996,484.4917875937,490.54793493862,496.67978412536,510.41110133328,516.79124009995,523.2511306012],description:"Probable tuning of A. Appunn's 36-tone harmonium w. 3 manuals 80/81 apart,1887"},arabic:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,387.15627241873,392.4383479509,413.43299207996,435.55080647107,441.49314144476,465.11211608996,489.99465727995,516.20836322497,523.2511306012],description:"Arabic 17-tone Pythagorean mode, Safi al-Din"},arabic_s:{frequencies:[261.6255653006,275.62199471997,290.69507255622,294.32876096318,310.07474405997,327.03195662575,331.11985608357,348.83408706747,367.91095120397,387.59343007496,392.4383479509,413.43299207996,436.04260883433,441.49314144476,465.11211608996,490.54793493862,516.79124009995,523.2511306012],description:"Schimatically altered Arabic 17-tone Pythagorean mode"},arch_chrom:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,441.49314144476,523.2511306012],description:"Archytas' Chromatic"},arch_chromc2:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,331.11985608357,343.38355445704,348.83408706747,361.75386806997,392.4383479509,406.97310157871,422.04617941496,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:"Product set of 2 of Archytas' Chromatic"},arch_dor:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,465.11211608996,441.49314144476,523.2511306012],description:"Dorian mode of Archytas' Chromatic with added 16/9"},arch_enh:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:"Archytas' Enharmonic"},arch_enh2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,465.11211608996,418.60090448096,523.2511306012],description:"Archytas' Enharmonic with added 16/9"},arch_enh3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,358.80077526939,448.50096908674,523.2511306012],description:"Complex 9 of p. 113 based on Archytas's Enharmonic"},arch_enhp:{frequencies:[261.6255653006,269.10058145205,279.06726965397,348.83408706747,392.4383479509,403.65087217807,418.60090448096,523.2511306012],description:"Permutation of Archytas's Enharmonic with the 36/35 first"},arch_enht:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,348.83408706747,504.56359022259,523.2511306012],description:"Complex 6 of p. 113 based on Archytas's Enharmonic"},arch_enht2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,348.83408706747,490.54793493862,508.71637697339,523.2511306012],description:"Complex 5 of p. 113 based on Archytas's Enharmonic"},arch_enht3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,281.36411960997,289.40309445597,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 113 based on Archytas's Enharmonic"},arch_enht4:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,339.14425131559,348.83408706747,436.04260883433,523.2511306012],description:"Complex 8 of p. 113 based on Archytas's Enharmonic"},arch_enht5:{frequencies:[261.6255653006,263.77886213435,271.31540105247,279.06726965397,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 10 of p. 113 based on Archytas's Enharmonic"},arch_enht6:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,297.67175429757,348.83408706747,372.08969287196,523.2511306012],description:"Complex 2 of p. 113 based on Archytas's Enharmonic"},arch_enht7:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,287.04062021552,348.83408706747,358.80077526939,523.2511306012],description:"Complex 11 of p. 113 based on Archytas's Enharmonic"},arch_mult:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,523.2511306012],description:"Multiple Archytas"},arch_ptol:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"Archytas/Ptolemy Hybrid 1"},arch_ptol2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Archytas/Ptolemy Hybrid 2"},arch_sept:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,465.11211608996,523.2511306012],description:"Archytas Septimal"},ariel1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 1"},ariel2:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 2"},ariel3:{frequencies:[261.6255653006,279.06726965397,290.69507255622,310.07474405997,322.99452506247,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,465.11211608996,484.4917875937,523.2511306012],description:"Ariel's 12-tone JI scale"},ariel_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,302.80736724606,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,452.08897683944,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Ariel 19-tone scale"},ariel_31:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Ariel's 31-tone system"},arist_archenh:{frequencies:[261.6255653006,271.89678302796,279.86396690685,349.22823143301,391.99543598175,407.38487419079,419.32216217931,523.2511306012],description:"PsAristo Arch. Enharmonic, 4 + 3 + 23 parts, similar to Archytas' enharmonic"},arist_chrom:{frequencies:[261.6255653006,277.18263097687,329.62755691287,349.22823143301,391.99543598175,415.30469757995,493.88330125613,523.2511306012],description:"Dorian, Neo-Chromatic,6+18+6 parts = Athanasopoulos' Byzant.liturg. 2nd chromatic"},arist_chrom2:{frequencies:[261.6255653006,282.57123920205,336.03572815422,349.22823143301,391.99543598175,423.37848741825,503.48470957687,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 8 + 18 + 4 parts"},arist_chrom3:{frequencies:[261.6255653006,279.86388595857,299.37253740865,349.22869576324,391.99491478937,419.32387668214,448.55625766774,523.2511306012],description:"PsAristo 3 Chromatic, 7 + 7 + 16 parts"},arist_chrom4:{frequencies:[261.6255653006,275.85166538713,290.85115308106,349.22823143301,391.99543598175,413.31050241775,435.7843409791,523.2511306012],description:"PsAristo Chromatic, 5.5 + 5.5 + 19 parts"},arist_chromenh:{frequencies:[261.6255653006,269.29177952703,293.66476791741,349.22823143301,391.99543598175,403.48177901006,440,523.2511306012],description:"Aristoxenos' Chromatic/Enharmonic, 3 + 9 + 18 parts"},arist_chrominv:{frequencies:[261.6255653006,311.12698372208,329.62755691287,349.22823143301,391.99543598175,466.16376151809,493.88330125613,523.2511306012],description:"Aristoxenos' Inverted Chromatic, Dorian mode, 18 + 6 + 6 parts"},arist_chromrej:{frequencies:[261.6255653006,277.18263097687,285.30470202322,349.22823143301,391.99543598175,415.30469757995,427.47405410759,523.2511306012],description:"Aristoxenos Rejected Chromatic, 6 + 3 + 21 parts"},arist_chromunm:{frequencies:[261.6255653006,273.20871865617,282.57118533961,349.22823143301,391.99543598175,409.35055662695,423.37840671577,523.2511306012],description:"Unmelodic Chromatic, genus of Aristoxenos, Dorian Mode, 4.5 + 3.5 + 22 parts"},arist_diat:{frequencies:[261.6255653006,293.66476791741,311.12698372208,349.22823143301,391.99543598175,440,466.16376151809,523.2511306012],description:"Phrygian octave species on E, 12 + 6 + 12 parts"},arist_diat2:{frequencies:[261.6255653006,279.86396690685,311.12698372208,349.22823143301,391.99543598175,419.32216217931,466.16376151809,523.2511306012],description:"PsAristo 2 Diatonic, 7 + 11 + 12 parts"},arist_diat3:{frequencies:[261.6255653006,286.68133251996,314.13668154225,349.22823143301,391.99543598175,429.53666932309,470.6732130613,523.2511306012],description:"PsAristo Diat 3, 9.5 + 9.5 + 11 parts"},arist_diat4:{frequencies:[261.6255653006,282.57123920205,305.19382000629,349.22823143301,391.99543598175,423.37848741825,457.27406033445,523.2511306012],description:"PsAristo Diatonic, 8 + 8 + 14 parts"},arist_diatdor:{frequencies:[261.6255653006,299.37379946195,305.19382000629,349.22823143301,391.99543598175,448.5538823653,457.27406033445,523.2511306012],description:"PsAristo Redup. Diatonic, 14 + 2 + 14 parts"},arist_diatinv:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,493.88330125613,523.2511306012],description:"Lydian octave species on E, major mode, 12 + 12 + 6 parts"},arist_diatred:{frequencies:[261.6255653006,299.37379946195,342.56848033562,349.22823143301,391.99543598175,448.5538823653,513.27277840175,523.2511306012],description:"Aristo Redup. Diatonic, Dorian Mode, 14 + 14 + 2 parts"},arist_diatred2:{frequencies:[261.6255653006,271.89678302796,308.14612137864,349.22823143301,391.99543598175,407.38487419079,461.69751437372,523.2511306012],description:"PsAristo 2 Redup. Diatonic 2, 4 + 13 + 13 parts"},arist_diatred3:{frequencies:[261.6255653006,282.57123920205,314.13668154225,349.22823143301,391.99543598175,423.37848741825,470.6732130613,523.2511306012],description:"PsAristo 3 Redup. Diatonic, 8 + 11 + 11 parts"},arist_enh:{frequencies:[261.6255653006,269.29177952703,277.18263097687,349.22823143301,391.99543598175,403.48177901006,415.30469757995,523.2511306012],description:"Aristoxenos' Enharmonion, Dorian mode"},arist_enh2:{frequencies:[261.6255653006,270.59109411209,279.86402025325,349.22823143301,391.99543598175,405.42855124795,419.32224210861,523.2511306012],description:"PsAristo 2 Enharmonic, 3.5 + 3.5 + 23 parts"},arist_enh3:{frequencies:[261.6255653006,267.99870394401,274.52693220706,349.22823143301,391.99543598175,401.54435471309,411.32564531909,523.2511306012],description:"PsAristo Enharmonic, 2.5 + 2.5 + 25 parts"},arist_hemchrom:{frequencies:[261.6255653006,273.20871865617,285.30470202322,349.22823143301,391.99543598175,409.35055662695,427.47405410759,523.2511306012],description:"Aristoxenos's Chromatic Hemiolion, Dorian Mode"},arist_hemchrom2:{frequencies:[261.6255653006,273.20871865617,293.66476791741,349.22823143301,391.99543598175,409.35055662695,440,523.2511306012],description:"PsAristo C/H Chromatic, 4.5 + 7.5 + 18 parts"},arist_hemchrom3:{frequencies:[261.6255653006,271.81876914348,282.83844897362,348.83408706747,392.4383479509,407.72815371522,424.25767346043,523.2511306012],description:"Dorian mode of Aristoxenos' Hemiolic Chromatic according to Ptolemy's interpret"},arist_hypenh2:{frequencies:[261.6255653006,267.3544191957,273.20871865617,349.22823143301,391.99543598175,400.57901831518,409.35055662695,523.2511306012],description:"PsAristo 2nd Hyperenharmonic, 37.5 + 37.5 + 425 cents"},arist_hypenh3:{frequencies:[261.6255653006,265.43099677612,269.29177952703,349.22823143301,391.99543598175,397.69714089209,403.48177901006,523.2511306012],description:"PsAristo 3 Hyperenharmonic, 1.5 + 1.5 + 27 parts"},arist_hypenh4:{frequencies:[261.6255653006,266.71168334607,271.8968348557,349.22823143301,391.99543598175,399.61600264311,407.38495184466,523.2511306012],description:"PsAristo 4 Hyperenharmonic, 2 + 2 + 26 parts"},arist_hypenh5:{frequencies:[261.6255653006,265.12453591719,268.67030163715,349.22823143301,391.99543598175,397.23796841836,402.55061428954,523.2511306012],description:"PsAristo Hyperenharmonic, 23 + 23 + 454 cents"},arist_intdiat:{frequencies:[261.6255653006,275.39533189537,307.79478270659,348.83408706747,392.4383479509,413.09299784305,461.69217405988,523.2511306012],description:"Dorian mode of Aristoxenos's Intense Diatonic according to Ptolemy"},arist_penh2:{frequencies:[261.6255653006,269.29177952703,339.28638158975,349.22823143301,391.99543598175,403.48177901006,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 3 + 24 + 3 parts"},arist_penh3:{frequencies:[261.6255653006,329.62755691287,339.28638158975,349.22823143301,391.99543598175,493.88330125613,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 24 + 3 + 3 parts"},arist_pschrom2:{frequencies:[261.6255653006,278.52001838539,296.50560089735,349.22823143301,391.99543598175,417.30851459865,444.25644015807,523.2511306012],description:"PsAristo 2 Chromatic, 6.5 + 6.5 + 17 parts"},arist_softchrom:{frequencies:[261.6255653006,271.89678302796,282.57123920205,349.22823143301,391.99543598175,407.38487419079,423.37848741825,523.2511306012],description:"Aristoxenos's Chromatic Malakon, Dorian Mode"},arist_softchrom2:{frequencies:[261.6255653006,277.18263097687,324.90175210669,349.22823143301,391.99543598175,415.30469757995,486.80259447109,523.2511306012],description:"Aristoxenos' Soft Chromatic, 6 + 16.5 + 9.5 parts"},arist_softchrom3:{frequencies:[261.6255653006,281.2143451833,329.62755691287,349.22823143301,391.99543598175,421.34544350737,493.88330125613,523.2511306012],description:"Aristoxenos's Chromatic Malakon, 9.5 + 16.5 + 6 parts"},arist_softchrom4:{frequencies:[261.6255653006,277.18263097687,297.93622032612,349.22823143301,391.99543598175,415.30469757995,446.39994737251,523.2511306012],description:"PsAristo S. Chromatic, 6 + 7.5 + 16.5 parts"},arist_softchrom5:{frequencies:[261.6255653006,270.64713651786,280.31310567921,348.83408706747,392.4383479509,405.97070477679,420.46965851882,523.2511306012],description:"Dorian mode of Aristoxenos' Soft Chromatic according to Ptolemy's interpretati"},arist_softdiat:{frequencies:[261.6255653006,277.18263097687,302.26980244078,349.22823143301,391.99543598175,415.30469757995,452.89298412314,523.2511306012],description:"Aristoxenos's Diatonon Malakon, Dorian Mode"},arist_softdiat2:{frequencies:[261.6255653006,277.18263097687,320.24370022528,349.22823143301,391.99543598175,415.30469757995,479.82340237272,523.2511306012],description:"Dorian Mode, 6 + 15 + 9 parts"},arist_softdiat3:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,466.16376151809,523.2511306012],description:"Dorian Mode, 9 + 15 + 6 parts"},arist_softdiat4:{frequencies:[261.6255653006,285.30470202322,302.26980244078,349.22823143301,391.99543598175,427.47405410759,452.89298412314,523.2511306012],description:"Dorian Mode, 9 + 6 + 15 parts"},arist_softdiat5:{frequencies:[261.6255653006,302.26980244078,320.24370022528,349.22823143301,391.99543598175,452.89298412314,479.82340237272,523.2511306012],description:"Dorian Mode, 15 + 6 + 9 parts"},arist_softdiat6:{frequencies:[261.6255653006,302.26980244078,329.62755691287,349.22823143301,391.99543598175,452.89298412314,493.88330125613,523.2511306012],description:"Dorian Mode, 15 + 9 + 6 parts"},arist_softdiat7:{frequencies:[261.6255653006,275.39533189537,299.00064605783,348.83408706747,392.4383479509,413.09299784305,448.50096908674,523.2511306012],description:"Dorian mode of Aristoxenos's Soft Diatonic according to 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temperament, g=132.194511, 5-limit"},athan_chrom:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,493.88330125613,523.2511306012],description:"Athanasopoulos's Byzantine Liturgical mode Chromatic"},auftetf:{frequencies:[261.6255653006,264.29521392612,269.80136421624,287.78812183066,359.73515228832,380.54627680087,384.42940207435,392.4383479509,418.60090448096],description:"5/4 C.I. again"},augmented:{frequencies:[261.6255653006,312.71213182188,329.62755691287,393.99259743989,415.30469757995,496.39956701727,523.2511306012],description:"Augmented temperament, g=91.2, oct=1/3, 5-limit"},augteta:{frequencies:[261.6255653006,280.76889934699,302.93486508491,328.90071066361,359.73515228832,380.54627680087,408.39112632289,440.63253103259,478.40103369253],description:"Linear Division of the 11/8, duplicated on the 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C.I."},augtete:{frequencies:[261.6255653006,269.80136421624,278.50463402967,287.78812183066,359.73515228832,380.54627680087,392.4383479509,405.0976494977,418.60090448096],description:"5/4 C.I."},augtetg:{frequencies:[261.6255653006,278.50463402967,297.71185016965,319.76457981184,359.73515228832,380.54627680087,405.0976494977,433.03541842858,465.11211608996],description:"9/8 C.I."},augteth:{frequencies:[261.6255653006,278.50463402967,287.78812183066,319.76457981184,359.73515228832,380.54627680087,405.0976494977,418.60090448096,465.11211608996],description:"9/8 C.I. A gapped version of this scale is called AugTetI"},augtetj:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. comprised of 11:10:9:8 subharmonic series on 1 and 8:9:10:11 on 16/11"},augtetk:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,418.60090448096,465.11211608996],description:"9/8 C.I. This is the converse form of AugTetJ"},augtetl:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. This is the harmonic form of AugTetI"},avg_bac:{frequencies:[261.6255653006,290.69507255622,307.79478270659,348.83408706747,392.4383479509,436.04260883433,461.69217405988,523.2511306012],description:"Average Bac System"},avicenna:{frequencies:[261.6255653006,290.69507255622,299.00064605783,348.83408706747,392.4383479509,436.04260883433,448.50096908674,523.2511306012],description:"Soft diatonic of Avicenna (Ibn Sina)"},avicenna_17:{frequencies:[261.6255653006,278.99913799634,283.42769574232,294.32876096318,310.07474405997,318.85615771011,331.11985608357,348.83408706747,371.99885066179,377.90359432309,392.4383479509,413.43299207996,425.14154361347,441.49314144476,465.11211608996,495.99846754905,503.87145909745,523.2511306012],description:"Tuning by Avicenna (Ibn Sina), Ahmed Mahmud Hifni, Cairo, 1977"},avicenna_19:{frequencies:[261.6255653006,275.62199471997,283.49690885483,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,358.80077526939,372.50983809402,377.99587847311,392.4383479509,413.43299207996,425.24536328225,441.49314144476,465.11211608996,478.40103369253,496.67978412536,503.45611792634,523.2511306012],description:"Arabic scale by Ibn Sina"},avicenna_chrom:{frequencies:[261.6255653006,269.10058145205,299.00064605783,348.83408706747,392.4383479509,403.65087217807,448.50096908674,523.2511306012],description:"Dorian mode a chromatic genus of Avicenna"},avicenna_chrom2:{frequencies:[261.6255653006,271.8968348557,323.34165055711,349.22823143301,391.99543598175,407.38495184466,484.46508327871,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 4 + 18 + 8 parts"},avicenna_chrom3:{frequencies:[261.6255653006,290.69507255622,339.14425131559,348.83408706747,392.4383479509,436.04260883433,508.71637697339,523.2511306012],description:"Avicenna's Chromatic permuted"},avicenna_diat:{frequencies:[261.6255653006,281.75060878526,305.22982618403,348.83408706747,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Dorian mode a soft diatonic genus of Avicenna"},avicenna_diff:{frequencies:[261.6255653006,269.80136421624,286.15296204753,294.32876096318,310.68035879446,343.38355445704,367.91095120397,392.4383479509,400.61414686654,441.49314144476,457.84473927605,515.07533168556,523.2511306012],description:"Difference tones of Avicenna's Soft diatonic reduced by 2/1"},avicenna_enh:{frequencies:[261.6255653006,268.33391312882,279.06726965397,348.83408706747,392.4383479509,402.50086969323,418.60090448096,523.2511306012],description:"Dorian mode of Avicenna's (Ibn Sina) Enharmonic genus"},awad:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,358.80077526939,369.35373924791,380.54627680087,392.4383479509,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"d'Erlanger vol.5, p.37, after Mans.ur 'Awad"},awraamoff:{frequencies:[261.6255653006,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Awraamoff Septimal Just"},ayers:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,537.78588422901,569.42034800719,605.00911975764,645.34306107481,691.43899400873,744.62660893248,806.67882634352,880.01326510202,968.01459161222,1075.57176845802,1210.01823951527,1382.87798801746,1613.35765268703,1936.02918322444,2420.03647903055,3226.71530537407,4840.0729580611,9680.1459161222],description:"Lydia Ayers, algorithmic composition, subharmonics 1-37"},ayers_19:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,523.2511306012],description:"Scale for NINETEEN, for 19 for the 90's CD. Repeats at 37/19 (or 2/1)"},ayers_ap:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Lydia Ayers' Appetizer, ICMC 96, Balinese Slendro from Singaraja,"},ayers_me:{frequencies:[261.6255653006,280.31310567921,299.00064605783,308.34441624714,336.37572681506,392.4383479509,420.46965851882,448.50096908674,504.56359022259,523.2511306012],description:"Scale for Merapi (1996), Lydia Ayers. Slendro 0 2 4 5 7 9, Pelog 0 1 3 6 8 9"},h10_27:{frequencies:[261.6255653006,281.00523680435,300.3849083081,319.76457981184,348.83408706747,368.21375857121,397.28326582684,426.35277308246,455.42228033808,484.4917875937,523.2511306012],description:"10-tET harmonic approximation, fundamental=27"},h12_24:{frequencies:[261.6255653006,272.52663052146,294.32876096318,316.13089140489,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,468.74580449691,490.54793493862,523.2511306012],description:"12-tET harmonic approximation, fundamental=24"},h14_27:{frequencies:[261.6255653006,271.31540105247,290.69507255622,300.3849083081,319.76457981184,339.14425131559,348.83408706747,368.21375857121,387.59343007496,406.97310157871,426.35277308246,455.42228033808,474.80195184183,494.18162334558,523.2511306012],description:"14-tET harmonic approximation, fundamental=27"},h15_24:{frequencies:[261.6255653006,272.52663052146,283.42769574232,305.22982618403,316.13089140489,327.03195662575,348.83408706747,359.73515228832,381.53728273004,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"15-tET harmonic approximation, fundamental=24"},hahn9:{frequencies:[261.6255653006,286.15296204753,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,457.84473927605,490.54793493862,523.2511306012],description:"Paul Hahn's just version of 9 out of 31 scale. TL 6-8-'98"},hahn_7:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Paul Hahn's scale with 32 consonant 7-limit dyads. TL '99, see also smithgw_hahn12"},hahn_g:{frequencies:[261.6255653006,280.50183143454,294.66523452594,309.54379154736,331.87735433448,348.63486612079,373.78884718875,392.66259958718,420.99317852788,442.25042328711,464.58101193362,498.10049926644,523.2511306012],description:'fourth of sqrt(2)-1 octave "recursive" meantone, Paul Hahn'},hahnmaxr:{frequencies:[261.6255653006,275.93321340298,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Paul Hahn's hahn_7 marvel projected to the 5-limit"},halfefg357777:{frequencies:[261.6255653006,280.31310567921,299.00064605783,320.35783506196,341.71502406609,375.57576268738,400.61414686654,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"Half genus [357777]"},hamilton:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,338.57426097725,359.73515228832,383.71749577421,411.12588832951,426.35277308246,442.75095666255,479.64686971777,523.2511306012],description:"Elsie Hamilton's gamut, from article The Modes of Ancient Greek Music (1953)"},hamilton_jc:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,359.73515228832,338.57426097725,411.12588832951,383.71749577421,442.75095666255,426.35277308246,479.64686971777,523.2511306012],description:"Chalmers' permutation of Hamilton's gamut. 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Mean 9-tonic 8/7 is HM of 1/1 and 4/3, etc."},"harmc-hypop":{frequencies:[261.6255653006,319.76457981184,334.29933343966,348.83408706747,363.36884069528,377.90359432309,406.97310157871,465.11211608996,494.18162334558,523.2511306012],description:"HarmC-Hypophrygian"},"harmd-15":{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"HarmD-15-Harmonia"},"harmd-conmix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-ConMixolydian"},"harmd-hypod":{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,376.08675011961,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"HarmD-Hypodorian"},"harmd-hypol":{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"HarmD-Hypolydian"},"harmd-hypop":{frequencies:[261.6255653006,290.69507255622,319.76457981184,348.83408706747,363.36884069528,377.90359432309,406.97310157871,436.04260883433,465.11211608996,523.2511306012],description:"HarmD-Hypophrygian"},"harmd-lyd":{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"HarmD-Lydian"},"harmd-mix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,373.75080757229,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-Mixolydian. Harmonics 7-14"},"harmd-phr":{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,348.83408706747,327.03195662575,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"HarmD-Phryg (with 5 extra tones)"},"harme-hypod":{frequencies:[261.6255653006,343.38355445704,351.55935337268,359.73515228832,376.08675011961,392.4383479509,490.54793493862,506.89953276991,523.2511306012],description:"HarmE-Hypodorian"},"harme-hypol":{frequencies:[261.6255653006,281.24748269815,274.70684356563,340.11323489078,366.27579142084,392.4383479509,405.51962621593,418.60090448096,523.2511306012],description:"HarmE-Hypolydian"},"harme-hypop":{frequencies:[261.6255653006,334.29933343966,341.56671025356,348.83408706747,363.36884069528,377.90359432309,406.97310157871,494.18162334558,508.71637697339,523.2511306012],description:"HarmE-Hypophrygian"},"harmjc-15":{frequencies:[261.6255653006,280.31310567921,301.87565226992,313.95067836072,327.03195662575,356.76213450082,373.75080757229,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Rationalized JC Sub-15 Harmonia on C. MD=15, No planetary assignment."},"harmjc-17-2":{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-17":{frequencies:[261.6255653006,269.55361273395,277.97716313189,296.50897400735,317.68818643644,342.12573923925,355.81076880882,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-19-2":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,368.21375857121,382.37582620857,397.67085925691,414.24047839262,432.2509339749,451.89870370104,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-19":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,414.24047839262,432.2509339749,451.89870370104,473.41768959156,497.08857407114,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-21":{frequencies:[261.6255653006,268.0066766494,274.70684356563,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,406.97310157871,422.62591317789,439.53094970501,457.84473927605,523.2511306012],description:"Rationalized JC Sub-21 Harmonia on C. MD=21, No planetary assignment."},"harmjc-23-2":{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,462.87600014722,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-23":{frequencies:[261.6255653006,273.51763645063,300.86940009569,316.70463167967,334.29933343966,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,481.3910401531,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-25":{frequencies:[261.6255653006,272.52663052146,297.30177875068,311.45900631024,327.03195662575,363.36884069528,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,503.12608711654,523.2511306012],description:"Rationalized JC Sub-25 Harmonia on C. MD=25, No planetary assignment."},"harmjc-27":{frequencies:[261.6255653006,271.68808704293,294.32876096318,307.12566361375,321.08592105074,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,504.56359022259,523.2511306012],description:"Rationalized JC Sub-27 Harmonia on C. MD=27, No planetary assignment."},"harmjc-hypod16":{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,322.00069575458,348.83408706747,364.00078650518,380.54627680087,398.6675280771,418.60090448096,440.63253103259,465.11211608996,523.2511306012],description:"Rationalized JC Hypodorian Harmonia on C. Saturn Scale on C, MD=16. (Steiner)"},"harmjc-hypol20":{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,455.00098313148,575.57624366132,523.2511306012],description:"Rationalized JC Hypolydian Harmonia on C. Mars scale on C., MD=20"},"harmjc-hypop18":{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,376.74081403286,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Rationalized JC Hypophrygian Harmonia on C. Jupiter scale on C, MD =18"},"harmjc-lydian13":{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,400.13321751856,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"Rationalized JC Lydian Harmonia on C. Mercury scale on C, MD = 26 or 13"},"harmjc-mix14":{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,332.97799220076,348.83408706747,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,523.2511306012],description:"Rationalized JC Mixolydian Harmonia on C. Moon Scale on C, MD = 14"},"harmjc-phryg12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,483.00104363188,523.2511306012],description:"Rationalized JC Phrygian Harmonia on C. Venus scale on C, MD = 24 or 12"},harmonical:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"See pp 17 and 466-468 Helmholtz. lower 4 oct. Instr. designed & tuned by Ellis"},harmonical_up:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,457.84473927605,392.4383479509,408.78994578219,425.14154361347,474.19633710734,490.54793493862,523.2511306012],description:"Upper 2 octaves of Ellis's Harmonical"},harmsub16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,301.87565226992,327.03195662575,356.76213450082,359.73515228832,392.4383479509,425.14154361347,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"16 harmonics on 1/1 and 16 subharmonics on 15/8"},harrison_16:{frequencies:[261.6255653006,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:'Lou Harrison 16-tone superparticular "Ptolemy Duple"'},harrison_5:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_3:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,406.97310157871,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_4:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,490.54793493862,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_8:{frequencies:[261.6255653006,279.06726965397,313.95067836072,327.03195662575,367.91095120397,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:'Lou Harrison 8-tone tuning for "Serenade for Guitar"'},harrison_cinna:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,343.38355445704,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Lou Harrison, "Incidental Music for Corneille's Cinna" (1955-56) 1/1=C`},harrison_diat:{frequencies:[261.6255653006,274.70684356563,313.95067836072,348.83408706747,392.4383479509,412.06026534844,470.92601754108,523.2511306012],description:"From Lou Harrison, a soft diatonic"},harrison_joy:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Lou Harrison's Joyous 6"},harrison_mid:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Lou Harrison mid mode"},harrison_mid2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,448.50096908674,470.92601754108,523.2511306012],description:"Lou Harrison mid mode 2"},harrison_min:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"From Lou Harrison, a symmetrical pentatonic with minor thirds"},harrison_mix1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,425.14154361347,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix2:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix3:{frequencies:[261.6255653006,313.95067836072,336.37572681506,392.4383479509,418.60090448096,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix4:{frequencies:[261.6255653006,280.31310567921,327.03195662575,392.4383479509,448.50096908674,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_songs:{frequencies:[261.6255653006,271.31540105247,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:'Shared gamut of "Four Strict Songs" (1951-55), each pentatonic'},harrisonj:{frequencies:[261.6255653006,272.17712546173,292.13970819848,313.56642833783,326.21280531667,350.13858362887,364.25994396351,390.97625694066,406.744629928,436.57694340361,468.59728067062,487.49616921257,523.2511306012],description:"John Harrison's temperament (1775), almost 3/10-comma. Third = 1200/pi"},harrisonm_rev:{frequencies:[261.6255653006,257.53766584278,294.32876096318,289.72987407313,331.11985608357,343.38355445704,372.50983809402,392.4383479509,386.30649876417,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:'Michael Harrison, piano tuning for "Revelation" (2001), 1/1=F'},haverstick13:{frequencies:[261.6255653006,283.85429714132,301.75671459889,307.97166902637,320.78822215662,341.02002673508,362.52783176564,377.61479489998,401.43059675514,426.7484383229,444.50800708553,482.27514684959,502.34551296122,523.2511306012],description:"Neil Haverstick, scale in 34-tET, MMM 21-5-2006"},hawkes:{frequencies:[261.6255653006,274.56549986328,292.86986732103,310.24975557428,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901507992,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1807)"},hawkes2:{frequencies:[261.6255653006,275.15193010334,293.04845178801,312.10900487995,328.24542585003,349.59527202198,367.66978141816,391.58387939843,411.8292495232,438.61558204759,467.14415995873,491.2960898965,523.2511306012],description:"Meantone with fifth tempered 1/6 of 53-tET step by William Hawkes (1808)"},hawkes3:{frequencies:[261.6255653006,274.56549986328,292.86986732103,311.6193417424,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1811)"},hbarnes:{frequencies:[261.6255653006,276.71351472429,293.33333347996,310.95136287868,328.88393162803,349.42547049952,369.15973155124,391.77416758435,414.83597850347,439.25532436715,466.16376151809,493.04743111995,523.2511306012],description:"Variation on Barnes with 1/6P -> 1/8P. OdC '99"},hebdome1:{frequencies:[261.6255653006,265.71346475842,267.23182741418,269.80136421624,273.30527803723,280.31310567921,283.42769574232,287.78812183066,289.07289023169,292.28481123426,294.32876096318,300.63580584096,303.67253115248,308.34441624714,311.77046531655,315.35224388912,318.85615771011,323.76163705949,327.03195662575,334.03978426773,336.37572681506,340.11323489078,341.63159754654,346.88746827803,350.74177348112,359.73515228832,364.40703738298,367.91095120397,370.01329949656,375.7947573012,382.62738925213,385.43052030892,389.71308164569,392.4383479509,400.84774112128,404.70204632437,409.95791705585,411.12588832951,417.54973033466,420.46965851882,425.14154361347,431.68218274599,437.28844485957,441.49314144476,445.38637902364,449.66894036041,455.50879672872,462.5166243707,467.65569797482,470.92601754108,478.28423656516,479.64686971777,485.87604984397,490.54793493862,501.0596764016,504.56359022259,510.16985233617,513.90736041189,523.2511306012],description:"Wilson 1.3.5.7.9.11.13.15 hebdomekontany, 1.3.5.7 tonic"},helmholtz:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,418.60090448096,490.54793493862,523.2511306012],description:"Helmholtz's Chromatic scale and Gipsy major from Slovakia"},helmholtz_24:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,331.11985608357,344.91651675372,348.83408706747,367.91095120397,372.50983809402,388.03108134794,392.4383479509,408.78994578219,413.89982010446,436.04260883433,441.49314144476,459.88868900496,465.63729761752,490.54793493862,496.67978412536,517.37477513058,523.2511306012],description:"Simplified Helmholtz 24"},helmholtz_hd:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,523.2511306012],description:"Helmholtz Harmonic Decad"},helmholtz_pure:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,330.74639366397,344.91651675372,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,408.78994578219,413.43299207996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,496.11959049595,516.79124009995,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning untempered"},helmholtz_temp:{frequencies:[261.6255653006,275.81645389904,279.10671937395,290.77707354032,294.24580701304,306.54917537161,310.20605716322,327.03195662575,330.9330448436,344.77062435684,348.88325535732,367.80710710303,372.19474608839,387.75741156435,392.38304142029,408.78994578219,413.66637442451,436.10414127513,441.30625330017,459.75895986689,465.24324076996,490.4788828408,496.3296094287,517.08305349316,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning"},hem_chrom:{frequencies:[261.6255653006,269.55361273395,285.40970760065,348.83408706747,392.4383479509,404.33041910093,428.11456140098,523.2511306012],description:"Hemiolic Chromatic genus has the strong or 1:2 division of the 12/11 pyknon"},hem_chrom11:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"11'al Hemiolic Chromatic genus with a CI of 11/9, Winnington-Ingram"},hem_chrom13:{frequencies:[261.6255653006,272.09058791262,283.42769574232,348.83408706747,392.4383479509,408.13588186894,425.14154361347,523.2511306012],description:"13'al Hemiolic Chromatic or neutral-third genus has a CI of 16/13"},hem_chrom2:{frequencies:[261.6255653006,269.29177952703,285.30470202322,349.22823143301,391.99543598175,403.48177901006,427.47405410759,523.2511306012],description:"1:2 Hemiolic Chromatic genus 3 + 6 + 21 parts"},hemiwuer24:{frequencies:[261.6255653006,274.60778382002,280.48822448524,286.49458884928,292.62957327549,307.15025309186,313.72755695954,320.44570714783,327.30771955335,350.90592546776,358.42021185082,366.09540888186,373.9349620795,392.49012653442,400.89489544613,409.47964376542,418.24822532303,439.00227453173,448.4030528436,458.00513880662,467.8128437444,491.02635713596,501.54117720983,512.28116095218,523.2511306012],description:"Hemiw\xEF\xBF\xBDrschmidt[24] in 229-tET tuning."},hen12:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Adjusted Hahn12"},hen22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,415.27867508032,418.60090448096,436.04260883433,448.50096908674,457.84473927605,484.4917875937,490.54793493862,508.71637697339,523.2511306012],description:"Adjusted Hahn22"},hept_diamond:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,316.53463456122,325.57848126297,327.03195662575,334.88072358477,336.37572681506,348.83408706747,392.4383479509,406.97310157871,408.78994578219,418.60090448096,420.46965851882,432.48307733364,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Inverted-Prime Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondi:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,281.36411960997,289.40309445597,294.32876096318,297.67175429757,327.03195662575,336.37572681506,348.83408706747,361.75386806997,367.91095120397,372.08969287196,378.42269266694,392.4383479509,406.97310157871,418.60090448096,459.88868900496,465.11211608996,473.02836583367,486.54346200035,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Prime-Inverted Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondp:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,361.75386806997,367.91095120397,372.08969287196,378.42269266694,381.53728273004,392.4383479509,403.65087217807,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Heptatonic Diamond based on Archytas's Enharmonic, 27 tones"},herf:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Sims:Reflections on This and That, 1991. Used by Herf in Ekmelischer Gesang"},heun:{frequencies:[261.6255653006,275.15237829755,293.0485888979,312.10878854255,328.24573110938,349.59519124833,367.67029324081,391.58396987353,411.83001550364,438.61588607285,467.14394139401,491.29666030217,523.2511306012],description:"Well temperament for organ of Jan Heun (1805), subset of 55-tET"},hexagonal13:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 13-tone scale"},hexagonal37:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,283.88190679319,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,313.95067836072,322.99452506247,327.03195662575,334.88072358477,340.65828815182,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,401.85686830172,408.78994578219,418.60090448096,423.83341578697,436.04260883433,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,482.22824196207,484.4917875937,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 37-tone scale"},hexany1:{frequencies:[261.6255653006,305.22982618403,327.03195662575,381.53728273004,436.04260883433,457.84473927605,523.2511306012],description:"Two out of 1 3 5 7 hexany on 1.3"},hexany10:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"1.3.5.9 Hexany"},hexany11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:"1.3.7.9 Hexany on 1.3"},hexany12:{frequencies:[261.6255653006,290.69507255622,305.22982618403,339.14425131559,406.97310157871,436.04260883433,523.2511306012],description:"3.5.7.9 Hexany on 3.9"},hexany13:{frequencies:[261.6255653006,285.40970760065,327.03195662575,356.76213450082,392.4383479509,475.68284600109,523.2511306012],description:"1.3.5.11 Hexany on 1.11"},hexany14:{frequencies:[261.6255653006,287.78812183066,340.11323489078,383.71749577421,453.48431318771,498.83274450648,523.2511306012],description:"5.11.13.15 Hexany (5.15), used in The Giving, by Stephen J. Taylor"},hexany15:{frequencies:[261.6255653006,327.03195662575,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"1.3.5.15 2)4 hexany (1.15 tonic) degenerate, symmetrical pentatonic"},hexany16:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,465.11211608996,523.2511306012],description:"1.3.9.27 Hexany, a degenerate pentatonic form"},hexany17:{frequencies:[261.6255653006,327.03195662575,334.88072358477,408.78994578219,418.60090448096,523.2511306012],description:"1.5.25.125 Hexany, a degenerate pentatonic form"},hexany18:{frequencies:[261.6255653006,299.00064605783,341.71502406609,400.61414686654,457.84473927605,523.2511306012],description:"1.7.49.343 Hexany, a degenerate pentatonic form"},hexany19:{frequencies:[261.6255653006,299.00064605783,327.03195662575,418.60090448096,457.84473927605,523.2511306012],description:"1.5.7.35 Hexany, a degenerate pentatonic form"},hexany2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 2"},hexany20:{frequencies:[261.6255653006,279.06726965397,305.22982618403,398.6675280771,436.04260883433,465.11211608996,523.2511306012],description:"3.5.7.105 Hexany"},hexany21:{frequencies:[261.6255653006,279.06726965397,310.07474405997,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany"},hexany21a:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany + 4/3. Is Didymos Diatonic tetrachord on 1/1 and inv. on 3/2"},hexany22:{frequencies:[261.6255653006,276.76092858245,359.73515228832,380.54627680087,494.63583439645,523.2511306012],description:"1.11.121.1331 Hexany, a degenerate pentatonic form"},hexany23:{frequencies:[261.6255653006,348.83408706747,359.73515228832,380.54627680087,392.4383479509,523.2511306012],description:"1.3.11.33 Hexany, degenerate pentatonic form"},hexany24:{frequencies:[261.6255653006,327.03195662575,359.73515228832,380.54627680087,418.60090448096,523.2511306012],description:"1.5.11.55 Hexany, a degenerate pentatonic form"},hexany25:{frequencies:[261.6255653006,299.00064605783,359.73515228832,380.54627680087,457.84473927605,523.2511306012],description:"1.7.11.77 Hexany, a degenerate pentatonic form"},hexany26:{frequencies:[261.6255653006,294.32876096318,359.73515228832,380.54627680087,465.11211608996,523.2511306012],description:"1.9.11.99 Hexany, a degenerate pentatonic form"},hexany3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 3"},hexany4:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 4"},hexany49:{frequencies:[261.6255653006,299.00064605783,305.22982618403,392.4383479509,400.61414686654,457.84473927605,523.2511306012],description:"1.3.21.49 2)4 hexany (1.21 tonic)"},hexany5:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 5"},hexany6:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 6"},hexany7:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 7"},hexany8:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,340.65828815182,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 8"},hexany9:{frequencies:[261.6255653006,299.00064605783,313.95067836072,358.80077526939,418.60090448096,448.50096908674,523.2511306012],description:"1.3.5.7 Hexany on 5.7"},hexany_cl:{frequencies:[261.6255653006,294.32876096318,301.39265122629,313.95067836072,327.03195662575,348.83408706747,353.19451315581,376.74081403286,392.4383479509,418.60090448096,470.92601754108,502.32108537715,523.2511306012],description:"Hexany Cluster 1"},hexany_cl2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,490.54793493862,502.32108537715,523.2511306012],description:"Composed of 1.3.5.45, 1.3.5.75, 1.3.5.9, and 1.3.5.25 hexanies"},hexany_flank:{frequencies:[261.6255653006,267.07609791103,299.00064605783,305.22982618403,327.03195662575,348.83408706747,373.75080757229,381.53728273004,427.14378008261,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Hexany Flanker, 7-limit, from Wilson"},hexany_tetr:{frequencies:[261.6255653006,269.10058145205,279.06726965397,336.37572681506,348.83408706747,358.80077526939,523.2511306012],description:"Complex 12 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans:{frequencies:[261.6255653006,271.31540105247,279.06726965397,339.14425131559,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,358.80077526939,372.08969287196,523.2511306012],description:"Complex 2 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,523.2511306012],description:"Complex 9 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_u2:{frequencies:[261.6255653006,274.70684356563,279.06726965397,280.31310567921,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,418.60090448096,436.04260883433,448.50096908674,457.84473927605,478.40103369253,488.36772189445,490.54793493862,498.33441009638,523.2511306012],description:"Hexany union = genus [335577] minus two corners"},hexany_union:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"The union of all of the pitches of the 1.3.5.7 hexany on each tone as 1/1"},hexany_urot:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,290.69507255622,299.00064605783,305.22982618403,327.03195662575,333.84512238879,343.38355445704,348.83408706747,356.10146388137,373.75080757229,381.53728273004,392.4383479509,400.61414686654,406.97310157871,436.04260883433,445.12682985172,448.50096908674,457.84473927605,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Aggregate rotations of 1.3.5.7 hexany, 1.3 = 1/1"},hexanys:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Hexanys 1 3 5 7 9"},hexanys2:{frequencies:[261.6255653006,314.76825825228,425.14154361347,457.84473927605,269.80136421624,371.99885066179,392.4383479509,472.15238737843,318.85615771011,359.73515228832,343.38355445704,292.28481123426,523.2511306012],description:"Hexanys 1 3 7 11 13"},higgs:{frequencies:[261.6255653006,392.4383479509,418.60090448096,422.62591317789,423.58424858192,425.14154361347,436.04260883433,523.2511306012],description:"From Greg Higgs announcement of the formation of an Internet Tuning list"},hinsz_gr:{frequencies:[261.6255653006,274.68983337859,292.34127285051,310.07474405997,326.6631048533,348.83408706747,366.25311135453,391.11111150212,412.03474986192,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Reconstructed Hinsz temperament, organ Pelstergasthuiskerk Groningen. Ortgies,2002"},hipkins:{frequencies:[261.6255653006,275.62199471997,299.00064605783,348.83408706747,392.4383479509,413.43299207996,448.50096908674,523.2511306012],description:"Hipkins' Chromatic"},hirajoshi:{frequencies:[261.6255653006,291.13134764929,317.84796618517,388.16504068057,412.91271853531,523.2511306012],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.112"},hirajoshi2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"Japanese pentatonic koto scale, theoretical. Helmholz/Ellis p.519, nr.110"},hirajoshi3:{frequencies:[261.6255653006,292.47977325983,321.54118165335,396.32121331049,415.54465627623,522.94897617031],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.111"},hirashima:{frequencies:[261.6255653006,277.33928225406,292.50627485027,312.00669222389,327.03195662575,349.91912034749,369.78570985692,391.22147055517,416.00892317314,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Tatsushi Hirashima, temperament of chapel organ of Kobe Shoin Women's Univ."},hjelmboogie:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:`Paul Hjelmstad's "Boogie Woogie" scale, TL 20-3-2006`},ho_mai_nhi:{frequencies:[261.6255653006,287.78812183066,348.83408706747,392.4383479509,431.68218274599,523.2511306012],description:"Ho Mai Nhi (Nam Hue) dan tranh scale, Vietnam"},hochgartz:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.86458629683,327.84547867349,349.70184487387,366.99801003998,391.46454285105,412.49999887294,438.2147004401,465.53241962975,490.54793493862,523.2511306012],description:"Michael Hochgartz, modified 1/5-comma meantone temperament"},hofmann1:{frequencies:[261.6255653006,262.65154790962,279.06726965397,348.83408706747,392.4383479509,393.97732186443,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #1, Dorian mode"},hofmann2:{frequencies:[261.6255653006,263.56353245097,279.06726965397,348.83408706747,392.4383479509,395.34529867646,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #2, Dorian mode"},hofmann_chrom:{frequencies:[261.6255653006,264.26824777838,290.69507255622,348.83408706747,392.4383479509,396.40237166758,436.04260883433,523.2511306012],description:"Hofmann's Chromatic"},holder:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,409.94826565972,437.46806069696,467.28984664562,489.70152554512,523.2511306012],description:"William Holder's equal beating meantone temperament (1694). 3/2 beats 2.8 Hz"},holder2:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,410.64811919433,437.46806069696,467.46154552107,489.70152554512,523.2511306012],description:"Holder's irregular e.b. temperament with improved Eb and G#"},hummel:{frequencies:[261.6255653006,277.1703574486,293.54676487235,311.03465677994,329.45811370906,349.13199096171,369.8583804246,391.99149393462,415.308682162,439.8732919971,466.10512967869,493.74031485884,523.2511306012],description:"Johann Nepomuk Hummel's quasi-equal temperament (1829)"},hummel2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"Johann Nepomuk Hummel's temperament according to the second bearing plan"},husmann:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,314.30517589183,331.11985608357,348.83408706747],description:"Tetrachord division according to Husmann"},hwerck3:{frequencies:[261.6255653006,276.40121172404,293.00227310437,310.60041853231,328.69828757761,349.03110370139,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Variation on Werckmeister III with 1/4P -> 1/6P and 0P -> 1/24P. 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(uitgebreide reeks)"},kayolonian_40:{frequencies:[261.6255653006,267.90457886781,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,319.36714514233,327.03195662575,331.11985608357,334.88072358477,340.65828815182,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,401.85686830172,408.78994578219,413.43299207996,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,490.54793493862,496.11959049595,502.32108537715,510.98743222773,523.2511306012],description:"See Barnard: De Keiaanse Muziek"},kayolonian_f:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"Kayolonian scale F and periodicity block (128/125, 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Z"},kayoloniana:{frequencies:[261.6255653006,267.90457886781,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:"Amendment by Rasch of Kayolonian scale's note 9"},"kebyar-b":{frequencies:[261.6255653006,280.40333801024,299.48910562989,384.37207420335,402.78320381033,523.2511306012],description:"Gamelan Kebyar tuning begbeg, Andrew Toth, 1993"},"kebyar-s":{frequencies:[261.6255653006,283.00682726281,309.51375468789,385.26118901859,416.26536455926,523.2511306012],description:"Gamelan kebyar tuning sedung, Andrew Toth, 1993"},"kebyar-t":{frequencies:[261.6255653006,293.15632631094,325.27731021818,397.46748834812,422.07621250312,523.2511306012],description:"Gamelan kebyar tuning tirus, Andrew Toth, 1993"},keenan:{frequencies:[261.6255653006,279.77706779472,292.57243455474,305.95298478736,327.17991022208,349.87955533643,365.88099775759,391.26571058456,418.41160951721,437.54730686196,457.55816161244,489.30340830564,523.2511306012],description:"Dave Keenan 31-ET mode has 3 4:5:6:7 tetrads + 3 inv. is Fokker's 12-tone mode"},keenan2:{frequencies:[261.6255653006,278.14493936283,295.70736791055,306.84360659709,326.21810583671,346.81593583087,369.99442271164,393.35634555235,418.19337019276,433.94238997708,461.34206956593,490.47180009913,523.2511306012],description:"Dave Keenan strange 9-limit temperament TL 19-11-98"},keenan3:{frequencies:[261.6255653006,272.10155294862,282.99701916355,314.19580976213,326.77681046955,339.86157848985,377.32935907335,392.4383479509,408.1523292189,453.14877154631,471.29371440761,523.2511306012],description:"Chain of 1/6 kleisma tempered 6/5s, 10 tetrads, Dave Keenan, 30-Jun-99, TD235"},keenan3eb:{frequencies:[261.6255653006,272.52625793573,283.88113057344,314.31833892864,327.41448875753,341.05629284549,377.62371824792,393.35750206077,409.74683779238,453.67913385439,472.5817850056,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 same"},keenan3eb2:{frequencies:[261.6255653006,271.88912362492,282.55531921581,314.13446783,326.45794787121,339.26487744082,377.18204004818,391.97887331053,407.35618327602,452.88341485066,470.6500094,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 opposite"},keenan3j:{frequencies:[261.6255653006,291.88463270656,302.72962012827,313.97755176024,350.29154279212,363.30663963964,405.32593044476,420.38583225541,436.00528786292,486.43275040712,504.50618240233,523.2511306012],description:"Chain of 11 nearly just 19-tET minor thirds, Dave Keenan, 1-Jul-99"},keenan7:{frequencies:[261.6255653006,269.29177952703,279.86396690685,288.06460709314,296.5055443788,305.19382000629,314.13668154225,326.46944327063,336.03572815422,349.22823143301,359.46139971304,369.99442271164,380.8360868427,391.99543598175,407.38487419079,419.32216217931,435.78442404634,448.5538823653,461.69751437372,475.22628419761,489.15147723638,508.3551866238,523.2511306012],description:"Dave Keenan, 22 out of 72-tET periodicity block. TL 29-04-2001"},keenanmt:{frequencies:[261.6255653006,279.93529690293,292.50627485027,305.64177427204,327.03195662575,349.91912034749,365.63284274659,391.22147055517,418.60090448096,437.39890198442,457.04105241293,489.02683710225,523.2511306012],description:"Dave Keenan 1/4-comma tempered version of keenan with 6 7-limit tetrads"},keenanst:{frequencies:[261.6255653006,268.50609092997,277.46533822773,286.72352888229,294.26410920268,304.08282473376,314.22916151277,322.49311613356,333.25374941849,342.01803421352,353.43015577174,365.22306367425,374.82811589307,387.33500976677,397.52158713557,410.7856943143,424.4923875554,435.65616946139,450.19271626925,462.0323945472,477.44903730562,493.38008744487,506.35555615636,523.2511306012],description:"Dave Keenan, 7-limit temperament, g=260.353"},kelletat:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,327.14272545641,348.82502010853,367.43868454848,391.99543598175,413.39000965417,437.97145880542,465.08793784701,489.90551202062,523.2511306012],description:"Herbert Kelletat's Bach-tuning (1967)"},kellner:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,491.32444638706,523.2511306012],description:"Herbert Anton Kellner's Bach tuning. 5 1/5 Pyth. comma and 7 pure fifths"},kellners:{frequencies:[261.6255653006,275.84425785506,292.86986732103,310.2247482054,327.84547867349,348.89032888179,367.85164222246,391.46454285105,413.69968681881,438.2147004401,465.26210635182,491.68894399626,523.2511306012],description:"Kellner's temperament with 1/5 synt. comma instead of 1/5 Pyth. comma"},kepler1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.1, Harmonices Mundi (1619)"},kepler2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.2"},kepler3:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Kepler's choice system, Harmonices Mundi, Liber III (1619)"},kilroy:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Kilroy"},kimball:{frequencies:[261.6255653006,272.52663052146,275.93321340298,290.69507255622,294.32876096318,306.59245933664,327.03195662575,331.11985608357,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,523.2511306012],description:"Buzz Kimball 18-note just 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scale"},kirkwood:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Scale based on Kirkwood gaps of the asteroid belt"},"kirn-stan":{frequencies:[261.6255653006,276.16031892841,292.60754013883,310.68035879446,327.03195662575,348.83408706747,368.21375857121,392.4383479509,414.24047839262,437.1900893839,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger temperament improved by Charles Earl Stanhope (1806)"},kirnberger:{frequencies:[261.6255653006,275.62199471997,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.43299207996,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's well-temperament, also called Kirnberger III, letter to Forkel 1779"},kirnberger1:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,438.75944753732,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's temperament 1 (1766)"},kirnberger2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,438.75941205608,465.11211608996,490.54793493862,523.2511306012],description:'Kirnberger 2: 1/2 synt. comma. "Die Kunst des reinen Satzes" (1774)'},kirnberger3:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.89982010446,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger 3: 1/4 synt. comma (1744)"},kirnberger3v:{frequencies:[261.6255653006,275.93321340298,292.50063201309,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.21579858034,413.43299207996,437.39258595147,465.11211608996,490.54793493862,523.2511306012],description:"Variant well-temperament like Kirnberger 3, Kenneth Scholz, MTO 4.4, 1998"},klais:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,327.21690075602,348.83408706747,367.49599295996,391.99543598175,413.43299207996,438.01699797506,465.11211608996,489.99465727995,523.2511306012],description:"Johannes Klais, Bach temperament"},klonaris:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Johnny Klonaris, 19-limit harmonic scale"},knot:{frequencies:[261.6255653006,268.26840191956,280.31310567921,286.15296204753,294.32876096318,299.00064605783,306.59245933664,327.03195662575,348.83408706747,357.69120255941,366.27579142084,367.91095120397,381.53728273004,392.4383479509,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,459.88868900496,476.92160341255,478.40103369253,490.54793493862,523.2511306012],description:"Smallest knot in 3-D, American Scientist, Nov-Dec '97 p506-510, trefoil knot"},koepf_36:{frequencies:[261.6255653006,272.26348829648,274.95017225036,277.18263097687,288.45311779165,291.29956028699,293.66476791741,305.60543275312,308.62113352716,311.12698372208,323.77767743764,326.97270111135,329.62755691287,343.03050002254,346.41550969045,349.22823143301,363.4281550135,367.0144478307,369.99442271164,385.03871768789,388.83826257328,391.99543598175,407.93431128975,411.95978887118,415.30469757995,432.19134773437,436.45619266906,440,457.89078262597,462.40922843744,466.16376151809,485.11838543951,489.90551202062,493.88330125613,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 36-tone subset of 48-tone scale (1991)"},koepf_48:{frequencies:[261.6255653006,269.44737349144,272.26348829648,274.95017225036,277.18263097687,285.46954808622,288.45311779165,291.29956028699,293.66476791741,302.44445076078,305.60543275312,308.62113352716,311.12698372208,320.42873367481,323.77767743764,326.97270111135,329.62755691287,339.48241770075,343.03050002254,346.41550969045,349.22823143301,359.66909273781,363.4281550135,367.0144478307,369.99442271164,381.0561299374,385.03871768789,388.83826257328,391.99543598175,403.71490654806,407.93431128975,411.95978887118,415.30469757995,427.72104413038,432.19134773437,436.45619266906,440,453.15466093696,457.89078262597,462.40922843744,466.16376151809,480.10063929961,485.11838543951,489.90551202062,493.88330125613,508.64890891624,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 48-tone scale (1991)"},kolinsky:{frequencies:[261.6255653006,277.2273508585,293.75953199293,311.27759533081,329.84032939425,349.51003591412,370.35272620855,392.4383479509,415.84102607989,440.63929776914,466.91639276282,494.76049384407,524.26505360912],description:"Kolinsky's 7th root of 3/2, also invented by Augusto Novaro"},kora1:{frequencies:[261.6255653006,293.66476791741,326.78388880949,349.22823143301,391.99543598175,440,489.62261321254,523.2511306012],description:"Kora tuning Tomora Ba, also called Silaba, 1/1=F, R. King"},kora2:{frequencies:[261.6255653006,298.79793764201,315.65242990842,349.22823143301,391.99543598175,447.69106452518,472.94426956511,523.2511306012],description:"Kora tuning Tomora Mesengo, also called Tomora, 1/1=F, R. King"},kora3:{frequencies:[261.6255653006,291.13134764929,330.58093469714,349.22823143301,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Hardino, 1/1=F, R.King"},kora4:{frequencies:[261.6255653006,291.13134764929,330.58093469714,371.06455309218,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Sauta, 1/1=F, R. King"},korea_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,470.92601754108,523.2511306012],description:'According to Lou Harrison, called "the Delightful" in Korea'},kornerup:{frequencies:[261.6255653006,272.97226153513,280.22976278938,292.38332274669,305.0639823888,313.17470478367,326.75708630452,340.92853547661,349.99278713323,365.17196824772,374.88056242272,391.13935185123,408.10305876469,418.95303445734,437.12302030357,456.08130156398,468.2068441924,488.51296691354,509.70006023951,523.2511306012],description:"Kornerup's temperament with fifth of (15 - sqrt 5) / 22 octaves"},kornerup_11:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Kornerup's doric minor"},kraeh_22:{frequencies:[261.6255653006,267.07609791103,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,320.49131749323,336.37572681506,343.38355445704,353.19451315581,366.27579142084,381.53728273004,392.4383479509,400.61414686654,412.06026534844,436.04260883433,441.49314144476,457.84473927605,470.92601754108,488.36772189445,504.56359022259,523.2511306012],description:"Kraehenbuehl & Schmidt 7-limit 22-tone tuning"},kraeh_22a:{frequencies:[261.6255653006,267.07609791103,269.10058145205,272.52663052146,274.70684356563,279.06726965397,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,318.93402246168,320.49131749323,327.03195662575,336.37572681506,343.38355445704,348.83408706747,350.39138209902,353.19451315581,358.80077526939,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,400.61414686654,403.65087217807,408.78994578219,412.06026534844,418.60090448096,420.46965851882,436.04260883433,441.49314144476,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,478.40103369253,488.36772189445,490.54793493862,498.33441009638,504.56359022259,523.2511306012],description:'Kraehenbuehl & Schmidt 7-limit 22-tone tuning with "inflections" for some tones'},kraeh_22b:{frequencies:[261.6255653006,269.10058145205,279.06726965397,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.80077526939,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,448.50096908674,457.84473927605,476.92160341255,490.54793493862,504.56359022259,523.2511306012],description:"Best 22-tET approximation of KRAEH_22A"},kring1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Double-tie circular mirroring of 4:5:6 and Partch's 5-limit tonality 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5:7:9"},kring5p3:{frequencies:[261.6255653006,266.96486255163,272.4643387202,278.02483542877,284.8811711051,290.69507255622,296.68339105088,302.73815413355,308.91648380975,316.53463456122,322.99452506247,329.64821227876,336.37572681506,343.24053756638,351.70514951247,358.88280562497,366.27579142084,373.75080757229,381.45007420827,389.23476960028,398.83363954714,406.97310157871,415.27867508032,423.83341578697,432.48307733364,443.14848838571,452.19233508746,461.42075008924,470.92601754108,480.53675259294,492.38720931745,502.43592787495,512.78610798918,523.2511306012],description:"Third power of 5:7:9 mirroring with 250047/250000 intervals removed"},kring6:{frequencies:[261.6255653006,305.22982618403,336.37572681506,348.83408706747,392.4383479509,406.97310157871,448.50096908674,523.2511306012],description:"Double-tie circular mirroring of 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(poptimal)"},lemba24:{frequencies:[261.6255653006,275.73346179752,283.65327551057,290.60211247891,298.9489942119,307.53562105228,315.06951922004,324.1191713102,332.05932738876,341.59697290141,351.40856549044,360.01724743313,370.35792032269,390.32910012969,401.5404117335,411.37720579947,423.19307614937,435.34833037897,446.01333880095,458.82405293702,470.06416125332,483.56568031466,497.45499966368,509.64147516102,524.27976214079],description:"24-note Lemba scale for mapping millerlemba24.kbm"},lemba8:{frequencies:[261.6255653006,275.73334871592,283.6533803711,298.94898212432,307.53584843097,324.11927802481,341.59694330429,351.4088110982,370.358025147],description:"Lemba temperament (4 down, 3 up) TOP tuning, Herman Miller, TL 22-11-2004"},leusden:{frequencies:[261.6255653006,275.54404190554,292.50627485027,310.51268695591,327.03195662575,349.91912034749,367.08095907728,391.22147055517,413.66634097248,437.39890198442,466.16376151809,489.02683710225,523.2511306012],description:"Organ in Gereformeerde kerk De Koningshof, Henk van Eeken, 1984, a'=415, modif. 1/4 mean"},leven:{frequencies:[261.6255653006,279.06726965397,298.97057995496,313.95067836072,330.39003879965,348.83408706747,369.35382642901,392.4383479509,418.60090448096,448.46752658184,465.11211608996,502.32108537715,523.2511306012],description:"Leven's monochord ?"},ligon:{frequencies:[261.6255653006,279.66870773512,292.40504357126,309.19384990071,329.87571277032,342.12573923925,366.27579142084,392.4383479509,411.12588832951,436.04260883433,462.87600014722,485.87604984397,523.2511306012],description:"Jacky Ligon, strictly proper all prime scale, TL 08-09-2000"},ligon2:{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,411.78935130154,441.2028763945,470.61640148747,500.02992658044,529.4434516734,558.85697676637],description:"Jacky Ligon, 19-limit symmetrical non-octave scale, 2001"},ligon3:{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,341.25073734861,376.08675011961,401.15920012759,427.90314680276,471.58492637221,481.3910401531,508.13498682828,534.87893350345,561.62288017862,588.36682685379,615.11077352897],description:"Jacky Ligon, 23-limit non-octave scale (2001)"},ligon4:{frequencies:[261.6255653006,278.49926570678,289.46759601673,308.13698517552,320.27237341115,340.92853547661,362.91692931321,386.32347802158,401.53832428939,427.43578342293,444.26952759254,472.92296174596,491.54841572131,523.2511306012,556.99853141357,592.92249142473,616.27397035104,640.54474682231,681.85707095323,725.83385862642,754.41987838254,803.07664857879],description:"Jacky Ligon, 2/1 Phi Scale, TL 12-04-2001"},ligon5:{frequencies:[261.6255653006,273.22765669781,280.653851324,293.09977429907,314.41721066027,328.36040925687,337.28508524374,352.24238645938,377.86132347501,394.61802538749,405.34378524393,423.31898451752,454.1076550834,474.24531572837,487.13535379632,508.73764640933,545.73895363303],description:'Jacky Ligon, scale for "Two Golden Flutes" (2001)'},ligon6:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:'Jacky Ligon, "Primal Golden Tuning" (2001)'},ligon7:{frequencies:[261.6255653006,294.32876096318,321.08592105074,361.22166118208,394.05999401681,443.31749326891,483.61908356609,527.58445479937],description:"Jacky Ligon, 7 tone, 27/22=generator, MMM 22-01-2002"},lindley_ea:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,349.6228209638,367.9112241576,391.5530240856,413.43299207996,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Mark Lindley +J. de Boer +W. Drake (1991), for organ Grosvenor Chapel, London"},lindley_sf:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.07474405997,328.14198392915,349.6228209638,368.32692341742,391.5530240856,413.90012676351,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Lindley (1988) suggestion nr. 2 for Stanford Fisk organ"},"ling-lun":{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Scale of Ling Lun from C"},liu_major:{frequencies:[261.6255653006,290.69507255622,322.99452506247,348.83408706747,392.4383479509,436.04260883433,484.4917875937,523.2511306012],description:`Linus Liu's Major Scale, see his 1978 book, "Intonation Theory"`},liu_mel:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,392.4383479509,423.83341578697,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Linus Liu's Melodic Minor, use 5 and 7 descending and 6 and 8 ascending"},liu_minor:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,387.59343007496,418.60090448096,484.4917875937,523.2511306012],description:"Linus Liu's Harmonic Minor"},liu_pent:{frequencies:[261.6255653006,294.32876096318,331.11985608357,353.19451315581,392.4383479509,441.49314144476,496.67978412536,529.79176973372],description:`Linus Liu's "pentatonic scale"`},lorina:{frequencies:[261.6255653006,271.31540105247,293.02063313667,305.22982618403,313.95067836072,348.83408706747,348.83408706747,385.55346465352,406.97310157871,457.84473927605,457.84473927605,465.11211608996,523.2511306012],description:"Lorina"},lt46a:{frequencies:[261.6255653006,265.62583852249,273.73233506765,277.91772325275,286.39934942254,290.77841553921,299.65253047503,308.79746990018,313.51900484808,323.08712797864,328.02715279963,338.03804253716,348.35444940179,353.68081538041,364.47461587782,370.04745828823,381.3407438317,387.1714705201,398.98735486934,411.16384203565,417.45056598488,430.19052226982,436.76816801564,450.09766813034,463.83396431287,470.92601754108,485.29796386361,492.71820372913,507.75521382755,523.2511306012],description:"13-limit temperament, minimax g=495.66296 cents"},lucy_19:{frequencies:[261.6255653006,272.17716319349,280.81422591737,292.13972001074,301.4102593031,313.56641022552,326.2128298123,336.56461921066,350.13857756143,364.25998604447,375.81913491042,390.97626371576,406.74469336313,419.65201956185,436.57696862128,450.43096951372,468.59726172356,487.49621708267,502.96605061019,523.2511306012],description:"Lucy's 19-tone scale"},lucy_24:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,292.13970819848,301.41031849758,303.92192719902,313.56642833783,326.21280343239,336.56467170065,339.36921655583,350.13858362887,364.25994396351,375.81917832675,390.97625694066,403.38329512334,406.744629928,419.65205349792,436.57694340361,450.43105016925,454.18442712942,468.59728067062,487.49616921257,502.96612033609,523.2511306012],description:"Lucy/Harrison, meantone tuning from Bbb to Cx, third=1200.0/pi, 1/1=A"},lucy_31:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,283.15423815518,292.13970819848,301.41031849758,303.92192719902,313.56642833783,323.51698308414,326.21280343239,336.56467170065,339.36921655583,350.13858362887,361.24970022276,364.25994396351,375.81917832675,378.95082751155,390.97625694066,403.38329512334,406.744629928,419.65205349792,432.96907456701,436.57694340361,450.43105016925,454.18442712942,468.59728067062,483.46750424654,487.49616921257,502.96612033609,507.15726445705,523.2511306012],description:"Lucy/Harrison's meantone tuning, 1/1=A"},lucy_7:{frequencies:[261.6255653006,292.13972001074,326.2128298123,350.13857756143,390.97626371576,436.57696862128,487.49621708267,523.2511306012],description:"Diatonic Lucy's scale"},lumma5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Carl Lumma's 5-limit version of lumma7, also Fokker 12-tone just."},lumma7:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,390.69417751556,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Carl Lumma's 7-limit 12-tone scale, a.k.a GW Smith's Prism. TL 21-11-98"},lumma7t:{frequencies:[261.6255653006,279.68948643792,293.67396186758,305.56991806333,326.66797434652,349.22276480589,366.68390442934,392.00157215927,419.06732091375,436.04260883433,457.84473927605,489.45662770953,523.2511306012],description:"Tempered lumma7, 6 tetrads + 4 triads within 2c of Just, TL 19-2-99"},lumma7t72:{frequencies:[261.6255653006,279.86396690685,293.66476791741,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"72-tET version of lumma7t"},lumma7t_keen:{frequencies:[261.6255653006,279.95098841649,293.39965821869,305.14186035122,326.51537799354,349.38597341375,366.17023517096,391.81845653432,419.26317124465,436.04260556019,456.98979229899,488.99939844699,523.2511306012],description:"Dave Keenan's adaptation of lumma7t to include 6:8:11, TL 17-04-9"},lumma_10:{frequencies:[261.6255653006,281.2143451833,302.26980244078,324.90175210669,349.22823143301,375.37611551499,391.99543598175,421.34544350737,452.89298412314,486.80259447109,523.2511306012],description:"Carl Lumma's 10-tone 125 cent Pyth. scale, TL 29-12-1999"},lumma_12_fun:{frequencies:[261.6255653006,276.16031892841,293.246794009,310.68035879446,327.94037872749,348.23056788569,368.93292606842,390.99572534534,413.52379936426,439.8701910135,464.30742384759,491.05951174505,522.34585182853],description:"Rational well temperament based on 577/289, 3/2, and 19/16."},"lumma_12_moh-ha-ha":{frequencies:[261.6255653006,276.16031892841,293.42033886144,310.68035879446,330.09788121912,349.51540364377,368.93292606842,391.72740891476,414.24047839262,440.13050829216,466.02053819169,493.4335110265,523.2511306012],description:"Rational well temperament."},lumma_12_strangeion:{frequencies:[261.6255653006,277.97716313189,292.40504357126,310.68035879446,330.09788121912,349.23197505989,368.93292606842,391.9912339477,414.71297038361,440.63253103259,468.17206422213,492.47165233054,523.2511306012],description:'19-limit "dodekaphonic" scale.'},lumma_22:{frequencies:[261.6255653006,263.29318697558,262.98919438538,262.83732973433,262.68555277841,262.53386346698,263.29318697558,262.38226174944,262.98919438538,262.23074757519,263.29318697558,262.68555277841,262.07932089369,263.29318697558,262.83732973433,263.59753095473,262.38226174944,263.44531501617,262.68555277841,262.98919438538,263.29318697558,263.902226729,261.92798165442],description:"Carl Lumma, intervals of attraction by trial and error, 1999."},lumma_5151:{frequencies:[261.6255653006,276.7826524273,292.81785438923,309.78204413166,327.729041887,346.71578592374,369.67398581173,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Carl Lumma's 5151 temperament III (1197/709.5/696). June 2003"},lumma_al1:{frequencies:[261.6255653006,274.63272075836,292.81785438923,309.78204413166,327.729041887,346.71578592374,366.8025131876,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Alaska I (1197/709.5/696), Carl Lumma, 6 June 2003."},lumma_al2:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,347.216824829,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska II (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al3:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,349.32910706765,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska III (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al4:{frequencies:[261.6255653006,276.38325105256,293.32570896007,309.87152561537,328.86683469969,349.02656754477,368.7143392539,391.31674786192,413.39000965417,438.73106346722,464.55095742407,491.89038573682,522.04355935974],description:"Alaska IV (1196/701/697), Carl Lumma, 6 June 2003."},lumma_al5:{frequencies:[261.6255653006,276.84261239447,293.89809826895,310.99222741882,329.08061019985,349.35433052883,369.67398581173,391.17550247358,415.27471248744,439.42852501549,464.98720675925,493.63374591774,522.3451906503],description:"Alaska V (1197/702/696.375), Carl Lumma, 6 June 2003."},lumma_al6:{frequencies:[261.6255653006,276.86260193655,293.83444433876,310.94732162256,329.05685050583,349.22823143301,369.56723519412,391.09077971329,415.06487744922,439.23819834286,464.81937009253,493.31307433255,522.04355935974],description:"Alaska VI (1196/701/696), Carl Lumma, 6 June 2003."},lumma_al7:{frequencies:[261.6255653006,276.11677207256,293.26810788146,310.16878953668,328.73958549954,348.42227432308,368.499294457,391.39134599911,413.94674961638,438.72852926454,464.99660740427,491.79379203259,522.3451906503],description:"Alaska VII, Carl Lumma, 27 Jan 2004"},lumma_dec1:{frequencies:[261.6255653006,286.10322937235,299.18791603519,327.17991022208,342.14320575162,374.15409293384,391.26571058456,427.87249484695,457.55816161244,489.30340830564,523.2511306012],description:"Carl Lumma, two 5-tone 7/4-chains, 5/4 apart in 31-tET, TL 9-2-2000"},lumma_dec2:{frequencies:[261.6255653006,286.10322937235,292.57243455474,327.17991022208,342.14320575162,382.6142546815,391.26571058456,437.54730686196,457.55816161244,511.68128147674,523.2511306012],description:"Carl Lumma, two 5-tone 3/2-chains, 7/4 apart in 31-tET, TL 9-2-2000"},lumma_magic:{frequencies:[261.6255653006,293.02063313667,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,418.60090448096,436.04260883433,457.84473927605,467.18850946536,523.2511306012],description:"Magic chord test, Carl Lumma, TL 24-06-99"},"lumma_synchtrines+2":{frequencies:[261.6255653006,277.1478691313,293.59111644706,311.009943641,329.46223568632,349.00930447981,369.71610741159,391.65144749868,414.88821865981,439.50363030131,465.57948255979,493.20241832805,522.46423212702],description:"The 12-tone equal temperament with 2:3:4 brats of +2"},"lumma_synchtrines-2":{frequencies:[261.6255653006,277.19623399848,293.69359242342,311.17279259662,329.69226891672,349.31393351076,370.10338321153,392.13011885309,415.46777761785,440.19437666896,466.39258399594,494.14997995304,523.55935978973],description:"The 12-tone equal temperament with 2:3:4 brats of -2"},lydian_chrom:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,317.12189733406,327.03195662575,373.75080757229,402.50086969323,418.60090448096,427.14378008261,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,615.58956541318,634.24379466812,654.0639132515,747.50161514457,805.00173938646,837.20180896192,854.28756016522,872.08521766867,951.36569200218,1046.5022612024],description:"Lydian Chromatic Tonos"},lydian_chrom2:{frequencies:[261.6255653006,272.09058791262,283.42769574232,340.11323489078,377.90359432309,400.13321751856,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the chromatic genus"},lydian_chrominv:{frequencies:[261.6255653006,271.68808704293,281.75060878526,362.25078272391,402.50086969323,422.62591317789,442.75095666255,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Lydian inverted"},lydian_diat:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,373.75080757229,387.59343007496,402.50086969323,436.04260883433,455.00098313148,475.68284600109,498.33441009638,523.2511306012,550.79066379074,581.39014511244,654.0639132515,697.66817413493,747.50161514457,852.70554616492,805.00173938646,872.08521766867,910.00196626296,951.36569200218,996.66882019276,1046.5022612024],description:"Lydian Diatonic Tonos"},lydian_diat2:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,377.90359432309,425.14154361347,485.87604984397,523.2511306012],description:"Schlesinger's Lydian Harmonia, a subharmonic series through 13 from 26"},lydian_diat2inv:{frequencies:[261.6255653006,281.75060878526,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"Inverted Schlesinger's Lydian Harmonia, a harmonic series from 13 from 26"},lydian_diatcon:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,425.14154361347,485.87604984397,523.2511306012],description:"A Lydian Diatonic with its own trite synemmenon replacing paramese"},lydian_enh:{frequencies:[261.6255653006,275.39533189537,290.69507255622,299.00064605783,303.33398875432,307.79478270659,373.75080757229,402.50086969323,410.39304360878,414.45634107026,418.60090448096,475.68284600109,523.2511306012,550.79066379074,581.39014511244,598.00129211566,606.66797750864,615.58956541318,747.50161514457,805.00173938646,820.78608721757,828.91268214051,837.20180896192,951.36569200218,1046.5022612024],description:"Lydian Enharmonic Tonos"},lydian_enh2:{frequencies:[261.6255653006,266.75547834571,272.09058791262,340.11323489078,377.90359432309,388.70083987518,400.13321751856,523.2511306012],description:"Schlesinger's Lydian Harmonia in the enharmonic genus"},lydian_enhinv:{frequencies:[261.6255653006,266.65682617177,271.68808704293,362.25078272391,402.50086969323,412.56339143556,422.62591317789,523.2511306012],description:"A harmonic form of Schlesinger's Enharmonic Lydian inverted"},lydian_pent:{frequencies:[261.6255653006,269.93113880221,283.42769574232,340.11323489078,377.90359432309,395.48050568695,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the pentachromatic genus"},lydian_pis:{frequencies:[261.6255653006,290.69507255622,327.03195662575,373.75080757229,402.50086969323,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,654.0639132515,747.50161514457,805.00173938646,872.08521766867,951.36569200218,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Lydian Tonos"},lydian_tri:{frequencies:[261.6255653006,268.51044859798,275.76748774928,340.11323489078,377.90359432309,392.4383479509,408.13588186894,523.2511306012],description:"Schlesinger's Lydian Harmonia in the first trichromatic genus"},lydian_tri2:{frequencies:[261.6255653006,268.51044859798,283.42769574232,340.11323489078,377.90359432309,392.4383479509,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the second trichromatic genus"},nachbaur_6:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,523.2511306012],description:`Fred Nachbaur's harmonic hexatonic, as used in "Void of Sensation"`},nassarre:{frequencies:[261.6255653006,277.66336828161,294.34406205295,311.66659310186,331.15428443044,350.6431449633,372.56793743951,394.49404533893,419.16071913933,443.82887286778,471.58032351597,495.88429116026,523.2511306012],description:"Nassarre's Equal Semitones"},negri5_19:{frequencies:[261.6255653006,271.22480440713,281.41555648081,291.74090527404,302.70251050738,313.80889368201,325.59966315504,337.54616011163,350.22880998446,363.07896889448,376.72096510961,390.54314115106,405.21705098851,420.08476989056,435.86864979507,451.86099895106,468.83881245397,486.04086171852,504.30291533224,523.2511306012],description:"Negri temperament, g=126.238272, 5-limit"},negri_19:{frequencies:[261.6255653006,269.02825605326,281.18681366715,289.14299126725,302.21061955257,310.76166549402,324.80633749066,333.99672707734,349.09149261831,358.96903024071,375.19240283292,392.14898023137,403.24482870584,421.46921730446,433.39468387282,452.98167562873,465.79878414581,486.85025820508,500.62567766841,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},negri_29:{frequencies:[261.6255653006,269.02825605326,276.64040740805,281.18681366715,289.14299126725,297.32428710198,302.21061955257,310.76166549402,319.55466133443,324.80633749066,333.99672707734,343.44715857517,349.09149261831,358.96903024071,369.1260526158,375.19240283292,385.80846524917,392.14898023137,403.24482870584,414.65463641221,421.46921730446,433.39468387282,445.65757880387,452.98167562873,465.79878414581,478.97855252217,486.85025820508,500.62567766841,514.79087238232,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},"neid-mar-morg":{frequencies:[261.6255653006,277.49581689502,293.99657683935,311.12698372208,329.99999983505,349.6228209638,369.99442271164,392.4383479509,415.77394625748,440,466.69047534984,494.44133512215,523.2511306012],description:"Neidhardt-Marpurg-de Morgan temperament (1858)"},neidhardt1:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,348.83408706747,368.32692341742,391.5530240856,414.36778843034,438.51190905657,465.11211608996,491.65745674141,523.2511306012],description:"Neidhardt I temperament (1724)"},neidhardt2:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,349.22823143301,369.15973155124,391.5530240856,414.36778843034,438.51190905657,466.16376151809,492.7691222293,523.2511306012],description:"Neidhardt II temperament (1724)"},neidhardt3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Neidhardt III temperament (1724) 'Grosse Stadt'"},neidhardt4:{frequencies:[261.6255653006,277.18263097687,293.66476791741,311.12698372208,329.62755691287,349.22823143301,369.99442271164,391.99543598175,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"Neidhardt IV temperament (1724), equal temperament"},neidhardtn:{frequencies:[261.6255653006,276.86979852503,293.66476791741,310.77584116741,329.62755691287,348.83408706747,369.99442271164,391.5530240856,415.30469757995,439.50340943686,466.16376151809,493.32589719545,523.2511306012],description:"Johann Georg Neidhardt's temperament (1732), alt. 1/6 & 0 P, also Marpurg nr.10"},neogeb24:{frequencies:[261.6255653006,270.11478301563,282.39420473706,291.55732426372,295.23185084282,304.81152420286,308.65309481038,318.66826025208,333.15492371116,343.96512368902,348.30015108876,359.6017829051,375.94928703407,388.14807710176,393.03994675222,405.79329398283,424.24066266408,438.00640969567,443.52664897728,457.91818970179,463.68937649142,478.73515685363,500.49846361623,516.73862125829,523.2511306012],description:"Neo-Gothic e-based lineotuning (T/S or Blackwood's R=e, ~2.71828), 24 notes"},neogji12:{frequencies:[261.6255653006,282.52678126125,294.32876096318,317.84262891891,332.97799220076,348.83408706747,374.60024122586,392.4383479509,423.79017189188,441.49314144476,443.97065626768,499.46698830115,523.2511306012],description:"M. Schulter, neo-Gothic 12-note JI (prim. 2/3/7/11) 1/1=F with Eb key as D+1"},neogp16a:{frequencies:[261.6255653006,274.38778799819,281.28352228595,295.02457363685,309.19384990071,317.19205704586,332.33517754401,348.83408706747,366.27579142084,374.86334014511,392.4383479509,411.12588832951,422.62591317789,442.75095666255,464.34856430463,498.91386871277,523.2511306012],description:"M. Schulter, scale from mainly prime-to-prime ratios and octave complements (Gb-D#)"},neutr_diat:{frequencies:[261.6255653006,294.32876096318,320.24370022528,348.83408706747,392.4383479509,427.47405410759,479.82340237272,523.2511306012],description:"Neutral Diatonic, 9 + 9 + 12 parts, geometric mean of major and minor"},neutr_pent1:{frequencies:[261.6255653006,302.32287545847,348.83408706747,392.4383479509,453.48431318771,523.2511306012],description:"Quasi-Neutral Pentatonic 1, 15/13 x 52/45 in each trichord, after Dudon"},neutr_pent2:{frequencies:[261.6255653006,301.87565226992,348.83408706747,392.4383479509,452.81347840488,523.2511306012],description:"Quasi-Neutral Pentatonic 2, 15/13 x 52/45 in each trichord, after Dudon"},new_enh:{frequencies:[261.6255653006,264.89588486686,279.06726965397,348.83408706747,392.4383479509,397.34382730029,418.60090448096,523.2511306012],description:"New Enharmonic"},new_enh2:{frequencies:[261.6255653006,327.03195662575,331.11985608357,348.83408706747,392.4383479509,490.54793493862,496.67978412536,523.2511306012],description:"New Enharmonic permuted"},newcastle:{frequencies:[261.6255653006,273.65745935891,291.9012907804,312.65334602246,327.03195662575,350.28154752005,366.3906401674,390.81668391305,410.48618883318,436.04260883433,467.04206359353,490.54793493862,523.2511306012],description:"Newcastle modified 1/3-comma meantone"},norden:{frequencies:[261.6255653006,274.87601291722,292.73769384471,310.07474405997,327.54963108844,349.78078158391,366.5013507395,391.37619916626,412.31401916973,437.91808280662,466.37437567834,489.99465727995,523.2511306012],description:"Reconstructed Schnitger temperament, organ in Norden. Ortgies, 2002"},novaro:{frequencies:[261.6255653006,274.70684356563,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,498.33441009638,523.2511306012],description:"9-limit diamond with 21/20, 16/15, 15/8 and 40/21 added for evenness"},novaro15:{frequencies:[261.6255653006,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,523.2511306012],description:"1-15 diamond, see Novaro, 1927, Sistema Natural base del Natural-Aproximado, p"},novaro_eb:{frequencies:[261.6255653006,277.27733921611,293.70273468471,311.34510173929,329.85947563084,349.74559786079,370.61463194963,392.51515715445,416.03831243363,440.72414616847,467.23897542105,495.06435356607,524.26505360912],description:"Novaro (?) equal beating 4/3 with strectched octave, almost pure 3/2"},janke1:{frequencies:[261.6255653006,276.38325105256,293.32570896007,310.58830860439,328.86683469969,349.02656754477,368.7143392539,391.76907592069,414.34624765043,439.23819834286,465.62553897253,492.45896815637,523.2511306012],description:"Rainer Janke, Temperatur I"},janke2:{frequencies:[261.6255653006,276.38325105256,292.98704147282,310.58830860439,328.48713220126,349.02656754477,368.7143392539,391.54284657258,414.34624765043,438.73106346722,465.62553897253,491.89038573682,523.2511306012],description:"Rainer Janke, Temperatur II"},janke3:{frequencies:[261.6255653006,276.22365192501,292.98704147282,310.40895756597,328.29744538229,349.02656754477,368.50142299854,391.54284657258,414.10698098223,438.47771564426,465.62553897253,491.60634075178,523.2511306012],description:"Rainer Janke, Temperatur III"},janke4:{frequencies:[261.6255653006,275.90473010106,292.98704147282,310.76776326996,328.10786809908,349.22823143301,368.07595926604,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.32245979018,523.2511306012],description:"Rainer Janke, Temperatur IV"},janke5:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,328.10786809908,348.82502010853,367.43868454848,391.54284657258,413.39000965417,438.47771564426,465.08793784701,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur V"},janke6:{frequencies:[261.6255653006,275.74540729824,292.98704147282,310.58830860439,328.10786809908,349.43001184052,367.65098676472,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur VI"},janke7:{frequencies:[261.6255653006,275.42703764514,292.81785438923,311.12698372208,327.91840028839,349.63190883464,367.0144478307,391.54284657258,413.62886206386,438.22451411849,467.24207374344,490.75518955849,523.2511306012],description:"Rainer Janke, Temperatur VII"},jemblung1:{frequencies:[261.6255653006,298.87388797409,337.89601991959,388.44742741354,452.30188977628,523.2511306012],description:"Scale of bamboo gamelan jemblung from Kalijering, slendro-like. 1/1=590 Hz."},jemblung2:{frequencies:[261.6255653006,300.03885820455,355.06324470257,391.40016308218,451.61555914985,523.2511306012],description:"Bamboo gamelan jemblung at Royal Batavia Society. 1/1=504 Hz."},ji_10coh:{frequencies:[261.6255653006,283.42769574232,299.7792935736,327.03195662575,348.83408706747,370.63621750918,392.4383479509,436.04260883433,457.84473927605,485.0974023282,523.2511306012],description:"Differentially coherent 10-tone scale"},ji_10coh2:{frequencies:[261.6255653006,305.22982618403,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,479.64686971777,523.2511306012],description:"Other diff. coherent 10-tone scale"},ji_11:{frequencies:[261.6255653006,276.96780524107,294.32876096318,316.53463456122,336.37572681506,356.10146388137,384.42940207435,406.97310157871,432.48307733364,465.11211608996,494.26637409559,523.2511306012],description:"3 and 7 prime rational interpretation of 11-tET. OdC 2000"},ji_12:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Basic JI with 7-limit tritone"},ji_12a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"7-limit 12-tone scale"},ji_12b:{frequencies:[261.6255653006,272.52663052146,290.69507255622,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"alternate 7-limit 12-tone scale"},ji_12c:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:'Kurzweil "Just with natural b7th", is Sauveur Just with 7/4'},ji_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"5-limit 12-tone symmetrical scale with two tritones"},ji_17:{frequencies:[261.6255653006,271.31540105247,283.8170195002,294.32876096318,310.07474405997,321.55899383997,336.37572681506,348.83408706747,361.75386806997,378.42269266694,392.4383479509,406.97310157871,425.72552925031,441.49314144476,465.11211608996,482.33849075995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 17-tET. OdC"},ji_17a:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,310.07474405997,321.08592105074,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,426.35277308246,441.49314144476,465.11211608996,484.4917875937,502.32108537715,523.2511306012],description:"3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_17b:{frequencies:[261.6255653006,272.52663052146,285.40970760065,294.32876096318,310.07474405997,319.76457981184,334.88072358477,348.83408706747,359.73515228832,380.54627680087,392.4383479509,408.78994578219,428.11456140098,441.49314144476,465.11211608996,479.64686971777,502.32108537715,523.2511306012],description:"Alt. 3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_19:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,353.19451315581,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"5-limit 19-tone scale"},ji_20:{frequencies:[261.6255653006,271.31540105247,279.38237857051,288.32205155576,299.00064605783,310.07474405997,321.55899383997,331.11985608357,348.83408706747,356.10146388137,372.50983809402,384.42940207435,392.4383479509,413.43299207996,425.72552925031,441.49314144476,457.84473927605,474.80195184183,489.99465727995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 20-tET. OdC"},ji_21:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"7-limit 21-tone just scale, Op de Coul, 2001"},ji_22:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"5-limit 22-tone scale (Zarlino?)"},ji_27:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,290.69507255622,299.00064605783,305.22982618403,313.95067836072,320.49131749323,331.11985608357,336.37572681506,348.83408706747,356.10146388137,366.27579142084,373.75080757229,384.42940207435,392.4383479509,406.97310157871,413.43299207996,427.14378008261,436.04260883433,448.50096908674,457.84473927605,470.92601754108,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"7-limit rational interpretation of 27-tET, OdC"},ji_29:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,287.78812183066,294.32876096318,301.39265122629,310.07474405997,317.12189733406,323.76163705949,331.11985608357,340.65828815182,348.83408706747,356.76213450082,367.91095120397,372.08969287196,383.71749577421,392.4383479509,401.85686830172,413.43299207996,422.82919644541,431.68218274599,441.49314144476,454.2110508691,465.11211608996,475.68284600109,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"3,5,11-prime rational interpretation of 29-tET, OdC"},ji_30:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,286.15296204753,294.32876096318,299.7792935736,308.34441624714,313.95067836072,321.92208230347,329.64821227876,336.37572681506,344.91651675372,353.19451315581,360.81424763342,370.01329949656,379.40816842909,387.59343007496,396.89567239676,406.97310157871,415.27867508032,425.24536328225,436.04260883433,443.97065626768,456.65553216105,465.11211608996,478.40103369253,488.36772189445,498.33441009638,511.62332769895,523.2511306012],description:"11-limit rational interpretation of 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OdC"},ji_7a:{frequencies:[261.6255653006,287.78812183066,319.76457981184,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Superparticular approximation to 7-tET. Op de Coul, 1998"},ji_8coh:{frequencies:[261.6255653006,286.99041781007,312.35527031954,339.96223546814,370.00947616612,405.83764015148,441.71144237774,480.75585116768,523.2511306012],description:"Differential coherent 8-tone scale, OdC, 2003"},ji_8coh3:{frequencies:[261.6255653006,277.97716313189,302.50455987882,327.03195662575,359.73515228832,392.4383479509,425.14154361347,466.02053819169,523.2511306012],description:"Differential fully coherent 8-tone scale, OdC, 2003"},ji_9coh:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Differentially coherent 9-tone scale"},ji_ri24a:{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,301.87565226992,310.68035879446,319.76457981184,329.87571277032,340.11323489078,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,402.50086969323,414.99227599406,428.11456140098,440.63253103259,453.48431318771,465.11211608996,479.64686971777,494.18162334558,508.71637697339,523.2511306012],description:"M. Schulter, just/rational intonation system - with circulating 24-note set"},jioct12:{frequencies:[261.6255653006,272.52663052146,282.55561052465,302.80736724606,313.95067836072,327.03195662575,363.36884069528,376.74081403286,392.4383479509,436.04260883433,454.2110508691,470.92601754108,523.2511306012],description:"12-tone JI version of Messiaen's octatonic scale, Erlich & Par\xEF\xBF\xBDzek"},"jobin-bach":{frequencies:[261.6255653006,275.07759559501,292.50627485027,309.76836826904,327.03195662575,348.83408706747,366.77012764335,391.22147055517,412.61639318626,437.39890198442,464.6525521713,489.02683710225,523.2511306012],description:"Emile Jobin, WTC temperament after Bach's signet"},"johnson-secor_rwt":{frequencies:[261.6255653006,276.16031892841,293.03678286293,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.52992584916,414.24047839262,438.40450629885,465.11211608996,490.95167809495,523.2511306012],description:"Johnson/Secor proportional-beating well-temperament with five 24/19s."},johnson_44:{frequencies:[261.6255653006,265.7783520514,269.99705605222,274.2827236086,278.63641763414,283.05921791404,287.55222124002,292.11654190835,296.75331210627,301.46368356757,306.24882108355,311.17820103386,316.11753722951,321.13527558179,326.23266245367,331.4109583385,336.67144939063,342.01544029518,347.44425644654,352.9592442771,358.56177366235,364.2532300084,370.03502692537,375.90859839047,381.87540114246,387.93691728375,394.09464571975,400.35011587045,406.70487919155,413.16051176499,419.71861468993,426.38081694263,433.14876596753,440.02414274758,447.00865248514,454.10402744924,461.31203006992,468.63444275836,476.07308421189,483.62979961065,491.30646309654,499.10497838378,507.02727962797,515.07533168556,523.2511306012],description:"Aaron Johnson, 44-tET approximation"},johnson_7:{frequencies:[261.6255653006,288.83389952765,318.87182567809,352.10227751942,388.71994014354,429.2294430713,473.86811641255,523.2511306012],description:"Aaron Johnson, 7-tET approximation"},johnson_eb:{frequencies:[261.6255653006,273.1678696521,292.40504357126,312.71949922989,327.03195662575,349.65487315468,365.50630446407,390.89937403737,408.78994578219,437.06859144336,467.84806971401,488.62421754671,523.2511306012],description:'Aaron Johnson, "1/4-comma tempered" equal beating C-G-D-A-E plus just thirds'},johnson_ratwell:{frequencies:[261.6255653006,276.16031892841,292.90688289089,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.49724879514,414.24047839262,438.30776524386,465.11211608996,490.95167809495,523.2511306012],description:"Aaron Johnson, rational well-temperament with five 24/19's"},johnson_temp:{frequencies:[261.6255653006,275.52965735686,292.50638298357,309.88336774144,327.03195662575,348.76230617841,367.55223824197,391.22154286826,413.09299784305,437.39914452994,464.92072007996,490.30891677011,523.2511306012],description:"Aaron Johnson, temperament with just 5/4, 24/19 and 19/15"},johnston:{frequencies:[261.6255653006,275.93321340298,294.32876096318,315.35224388912,327.03195662575,359.73515228832,367.91095120397,392.4383479509,401.35740131342,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Ben Johnston's combined otonal-utonal scale"},johnston_21:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Johnston 21-note just enharmonic 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scale"},"johnston_6-qt":{frequencies:[261.6255653006,262.79353657426,266.47048317654,267.57160087561,271.31540105247,272.52663052146,277.4816601673,280.31310567921,284.23518205497,290.69507255622,294.32876096318,297.30177875068,299.7792935736,300.33547037059,305.22982618403,306.59245933664,310.07474405997,311.45900631024,316.53463456122,317.12189733406,319.76457981184,322.99452506247,327.03195662575,334.46450109452,339.14425131559,342.60490694126,348.83408706747,350.39138209902,355.29397756872,356.76213450082,361.75386806997,363.36884069528,367.91095120397,373.75080757229,381.53728273004,382.24514410802,387.59343007496,390.82337532559,392.4383479509,396.40237166758,399.70572476481,406.97310157871,408.78994578219,413.43299207996,420.46965851882,426.35277308246,436.04260883433,445.95266812602,452.19233508746,459.88868900496,465.11211608996,467.18850946536,475.68284600109,479.64686971777,484.4917875937,486.49381977384,490.54793493862,248.7057842981,498.33441009638,508.71637697339,516.79124009995,523.2511306012],description:"11-limit complete system from Ben Johnston's _6th Quartet_"},"johnston_6-qt_row":{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,350.39138209902,363.36884069528,399.70572476481,408.78994578219,436.04260883433,445.95266812602,490.54793493862,508.71637697339],description:`11-limit 'prime row' from Ben Johnston's "6th Quartet"`},johnston_81:{frequencies:[116.54094037952,117.99770213426,119.33792294863,119.89808681021,120.82964698549,121.39681289533,122.77564089365,122.91427305652,124.31033640482,124.45070146973,125.86421560988,127.43751830501,127.89129259755,128.03570110055,129.48993375502,131.10855792696,132.74741490105,134.25516331721,134.88534766148,135.93335285867,136.57141450725,138.12259600536,138.27855718859,139.84912845542,141.59724256112,142.26189011172,143.87770417225,145.6761754744,147.49712766783,149.17240368579,151.03705873186,151.74601611917,153.46955111706,155.38792050603,157.33026951235,159.11723059817,159.29689788126,161.10619598065,161.86241719378,163.70085452487,163.8856974087,165.74711520643,165.93426862631,167.81895414651,169.91669107334,170.71426813406,172.6532450067,174.81141056928,176.9965532014,179.00688442294,179.84713021531,181.24447047823,182.095219343,184.16346134048,184.37140958479,186.46550460723,188.79632341482,189.68252014896,191.15627745751,191.83693889633,194.23490063253,196.66283689044,198.89653824771,199.12112235157,199.83014468368,201.38274497581,202.32802149222,204.62606815608,204.85712176088,207.18389400804,207.41783578289,209.77369268314,212.39586384168,213.39283516758,215.81655625837,218.5142632116,221.24569150175,223.75860552868,226.55558809779,227.61902417875,230.2043266756,233.08188075904],description:"Johnston 81-note 5-limit scale of Sonata for Microtonal Piano"},jorgensen:{frequencies:[261.6255653006,269.51415085551,288.85811466493,309.59046173614,318.92511007349,352.12195684808,355.62605411908,388.77403176757,408.50706336067,429.24143792307,469.25139168707,473.92081401802,523.2511306012],description:"Jorgensen's 5&7 temperament"},jousse:{frequencies:[261.6255653006,276.90198715646,293.15566421679,311.51473523959,328.62702621286,349.28097970329,369.20264759391,391.76800554826,415.35298052707,439.0631553946,466.60176257857,492.27019703794,523.2511306012],description:"Temperament of Jean Jousse (1832)"},jousse2:{frequencies:[261.6255653006,277.21176919085,293.63180098233,311.16627887077,329.63881547742,349.36510452864,370.14670828388,392.04008509316,415.41939014292,440.0494382652,466.3511549761,494.0599599767,523.2511306012],description:"Jean Jousse's quasi-equal 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genus"},oconnell:{frequencies:[261.6255653006,267.57429119961,272.27874977392,278.46970304972,283.3657217904,288.34782337261,294.90414810658,300.08911516052,305.36524364276,312.30850472426,317.79947295261,323.38698268281,330.74001416845,336.55504284097,344.20748191927,350.25929591231,356.41751010259,364.52157313929,370.93054700815,377.45220049416,386.03454097812,392.82175095637,399.72829510222,408.81713953112,416.00491024634,423.31905787312],description:"Walter O'Connell, Pythagorean scale of 25 octaves reduced by Phi. XH 15 (1993)"},oconnell_11:{frequencies:[261.6255653006,272.27874977392,288.34782337261,300.08911516052,312.30850472426,323.38698268281,344.20748191927,356.41751010259,370.93054700815,386.03454097812,408.81713953112,423.31905787312],description:"Walter O'Connell, 11-note mode of 25-tone scale"},oconnell_14:{frequencies:[261.6255653006,272.27874977392,283.3657217904,288.34782337261,300.08911516052,312.30850472426,323.38698268281,336.55504284097,344.20748191927,356.41751010259,370.93054700815,386.03454097812,399.72829510222,408.81713953112,423.31905787312],description:"Walter O'Connell, 14-note mode of 25-tone scale"},oconnell_7:{frequencies:[261.6255653006,283.3657217904,300.08911516052,323.38698268281,344.20748191927,370.93054700815,392.82175095637,423.31905787312],description:"Walter O'Connell, 7-note mode of 25-tone 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8 tones"},octony_trans5:{frequencies:[261.6255653006,271.31540105247,279.06726965397,317.94773560837,327.03195662575,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 15 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_trans6:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,345.98646186692,348.83408706747,358.80077526939,523.2511306012],description:"Complex 14 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_u:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,356.76213450082,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"7)8 octony from 1.3.5.7.9.11.13.15, 1.3.5.7.9.11.13 tonic (subharmonics 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Oettingen's Orthotonophonium tuning"},oettingen2:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,431.14564594215,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,476.27480687611,484.4917875937,490.54793493862,496.11959049595,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"von Oettingen's Orthotonophonium tuning with central 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Mersenne/Ban without D#"},major_clus:{frequencies:[261.6255653006,275.93321340298,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Chalmers' Major Mode Cluster"},major_wing:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Chalmers' Major Wing with 7 major and 6 minor triads"},malcolm:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Malcolm's Monochord (1721), and C major in Yamaha synths, Wilkinson: Tuning In"},malcolm2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,463.29527188648,490.54793493862,523.2511306012],description:"Malcolm 2"},malcolm_ap:{frequencies:[261.6255653006,279.47938236087,293.66476791741,313.97746652079,326.1838132033,349.22823143301,369.99442271164,391.99543598175,419.68935090103,436.0054062308,466.16376151809,489.82458627646,523.2511306012],description:"Best approximations in mix of all ETs from 12-23 to Malcolm's Monochord"},malcolm_me:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,490.54793493862,523.2511306012],description:"Malcolm's Mid-East"},malcolme:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,496.11959049595,523.2511306012],description:"Most equal interval permutation of Malcolm's Monochord"},malcolme2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Inverse most equal interval permutation of Malcolm's Monochord"},malcolms:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,369.99442271164,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical version of Malcolm's Monochord and Albion scale"},malerbi:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,489.99465727995,523.2511306012],description:"Luigi Malerbi's well-temperament nr.1 (1794) (nr.2 = Young)"},malgache:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,353.19451315581,367.91095120397,392.4383479509,413.89982010446,441.49314144476,459.88868900496,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,353.19451315581,376.74081403286,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,353.19451315581,367.91095120397,392.4383479509,408.78994578219,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malkauns:{frequencies:[261.6255653006,313.95067836072,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"Raga Malkauns, inverse of prime_5"},mambuti:{frequencies:[261.6255653006,294.34406205295,331.72862856444,394.26624244126,466.16376151809,525.06772693396,590.39077962608,792.18471060794,999.82182774046],description:"African Mambuti Flutes (aerophone; vertical wooden; one note each)"},mandelbaum5:{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,454.2110508691,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Mandelbaum's 5-limit 19-tone scale, kleismic detempered circle of minor thirds"},mandelbaum7:{frequencies:[261.6255653006,272.52663052146,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,376.74081403286,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Mandelbaum's 7-limit 19-tone scale"},marimba1:{frequencies:[261.6255653006,284.4818984792,319.50463429683,342.83241505062,371.92288545737,411.72190027758,457.09800545097,500.48847822777,547.68138927822,612.97866327818,651.68292300609,728.11694797601,807.8963375694,903.69557412727,1013.19282257599,1069.7265813247,1225.95732655636,1303.36584601218],description:"Marimba of the Bakwese, SW Belgian Congo (Zaire). 1/1=140.5 Hz"},marimba2:{frequencies:[261.6255653006,279.11058864149,318.03161540472,343.03050002254,379.95718438213,421.58889248327,458.6849347701,519.33670373121,571.2689787911,613.68721319418,694.83488613378,761.23234162637,846.59395682498,953.56868388592,1049.52904699774,1145.8425062572,1271.3918647407,1389.66977226756],description:"Marimba of the Bakubu, S. Belgian Congo (Zaire). 1/1=141.5 Hz"},marimba3:{frequencies:[261.6255653006,296.73398952435,348.2210758395,420.13030572059,476.50902003141,518.73708886244,603.49292471609,696.44215167899,840.26061144117,953.01804006282,1037.47417772488],description:"Marimba from the Yakoma tribe, Zaire. 1/1=185.5 Hz"},marion:{frequencies:[261.6255653006,269.91407136119,278.46532473603,287.28749371714,296.38899008685,305.77900572762,315.46632790985,325.46074015958,335.7715953476,346.4093067252,357.3838291689,368.70624618807,380.38737313392,392.4383479509,411.71310103548,431.93429139282,453.14890242083,475.40520223986,498.75490298644,523.2511306012],description:"scale with two different ET step 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fifths"},"marpurg-t8":{frequencies:[261.6255653006,277.49581689502,293.33333347996,311.12698372208,329.99999983505,348.83408706747,369.99442271164,391.11111150212,414.83597850347,440,466.69047534984,493.32589719545,523.2511306012],description:"Marpurg's temperament nr.8, 4 tempered fifths"},"marpurg-t9":{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,350.01785633742,371.24999944327,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"Marpurg's temperament nr.9, 4 tempered fifths"},marpurg:{frequencies:[261.6255653006,277.49581689502,293.83071040301,311.12698372208,329.99999983505,349.42557141756,369.99442271164,392.4383479509,415.53937569366,440,466.69047534984,494.16238213869,523.2511306012],description:"Marpurg, Versuch ueber die musikalische Temperatur (1776), p. 153"},marpurg1:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg's Monochord no.1 (1776)"},marpurg3:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Marpurg 3"},marpurg4:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg 4, also Yamaha Pure Minor"},marsh:{frequencies:[261.6255653006,275.50659558095,293.15632631094,311.93674864629,328.48713220126,349.53094576004,368.07595926604,391.65594491223,412.43597848639,438.85779226656,466.97226207056,491.74834273545,523.2511306012],description:"John Marsh's meantone temperament (1809)"},marsh2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"John Marsh's quasi-equal temperament (1840)"},mavila12:{frequencies:[261.6255653006,256.98292999787,287.53945699376,321.72930260925,316.02010771872,353.59644178868,347.32175377489,388.62000642034,381.72381344999,427.11263899087,477.89842030218,469.41794908116,525.2340355968],description:"A 12-note mavila scale (for warping meantone-based music)"},mavila9:{frequencies:[261.6255653006,287.53945699376,316.02010771872,321.72930260925,353.59644178868,388.62000642034,427.11263899087,434.82882549415,477.89842030218,525.2340355968],description:"9-note scale of mavila temperament (TOP tuning)"},mavlim1:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"First 27/25&135/128 scale"},mbira_banda:{frequencies:[261.6255653006,291.13134764929,327.53979283172,368.50142299854,404.88256627495,443.57258128492,480.10063929961,555.00605988575],description:"Mubayiwa Bandambira's tuning of keys R2-R9 from Berliner: The soul of mbira."},mbira_banda2:{frequencies:[261.6255653006,321.16993719469,360.29289210659,380.8360868427,422.32008370967,461.34206956593,587.32953583482,513.96502576833,761.67217368541,711.48673390068,849.04255025658,936.10488897708,1046.50286568598,633.49659152295,1055.60951665979,1174.65975017952,1321.5609185619,1486.83332446121,1633.62433483289,1789.73120457747,1937.11498804338,2239.34414798534],description:"Mubayiwa Bandambira's Mbira DzaVadzimu tuning B1=114 Hz"},mbira_gondo:{frequencies:[261.6255653006,315.28798447451,345.21700307457,379.51849407657,422.56409582244,461.07566488503,564.05539604512,516.94239487354,778.57545143809,697.24717811406,842.69088701475,926.42243447898,1029.11884353824,628.3943418294,1040.47545270591,1153.813137635,1308.64724593201,1415.59600512246,1572.51770682594,1715.83353717518,1883.05646656025,2103.91477035149],description:"John Gondo's Mbira DzaVadzimu tuning B1=122 Hz"},mbira_kunaka:{frequencies:[261.6255653006,292.98704147282,325.27731021818,350.44066402496,386.59871897734,434.19311733646,479.82340237272,507.76825077597],description:"John Kunaka's mbira tuning of keys R2-R9"},mbira_kunaka2:{frequencies:[261.6255653006,340.26769547546,358.83903996308,405.11650317313,448.98591596033,490.75518955849,622.61349925697,541.70354187177,817.28364083393,724.3415782324,907.35693646861,997.5144154576,1094.73088724383,673.88551872153,1085.91380691742,1216.08403680913,1350.10935126711,1454.55340013417,1604.63250673428,1802.17976955899,1991.5747030301,2107.56373750553],description:"John Kunaka's Mbira DzaVadzimu tuning B1=113 Hz"},mbira_mude:{frequencies:[261.6255653006,289.28740724512,309.15639683494,364.68988616898,372.56793743951,408.17001145418,507.1819925915,459.74594725879,689.63684605432,610.50517472746,760.79276355093,824.39562982862,887.65774573556,562.75365576207,888.68380073365,1015.53708814899,1126.80895076279,1206.28956516212,1365.00817887311,1507.58874420517,1666.02447560859,1935.99638964471],description:"Hakurotwi Mude's Mbira DzaVadzimu tuning B1=132 Hz"},mbira_mujuru:{frequencies:[261.6255653006,281.37682788104,301.05008478933,329.43721154897,394.9500460767,419.64523240241,533.01280425363,488.77489658044,700.88132804992,602.10016957865,765.19999119503,809.29752893,942.6160133907,577.57308891646,937.72844143307,1046.50286568598,1145.18149427149,1243.7900049313,1411.51350174391,1540.15576038017,1658.34356815416,1904.9365287586],description:"Ephat Mujuru's Mbira DzaVadzimu tuning, B1=106 Hz"},mbira_zimb:{frequencies:[261.6255653006,276.86260193655,305.95868600104,343.62544191138,379.08031027329,408.40584780369,453.41648894489,507.76825077597],description:"Shona mbira scale"},mboko_bow:{frequencies:[261.6255653006,347.61817721989,375.37611551499],description:"African Mboko Mouth Bow (chordophone, single string, plucked)"},mboko_zither:{frequencies:[261.6255653006,294.68429813772,319.3201344739,354.92237405774,396.55020354877,418.67676528474,472.67116512585,513.07516347663],description:"African Mboko Zither (chordophone; idiochordic palm fibre, plucked)"},mcclain:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,331.11985608357,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,510.98743222773,523.2511306012],description:"McClain's 12-tone scale, see page 119 of The Myth of Invariance"},mcclain_18:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,319.36714514233,327.03195662575,331.11985608357,344.91651675372,367.91095120397,383.2405741708,392.4383479509,408.78994578219,413.89982010446,441.49314144476,459.88868900496,490.54793493862,496.67978412536,510.98743222773,523.2511306012],description:"McClain's 18-tone scale, see page 143 of The Myth of Invariance"},mcclain_8:{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,523.2511306012],description:"McClain's 8-tone scale, see page 51 of The Myth of Invariance"},mccoskey_22:{frequencies:[261.6255653006,270.06509966514,279.06726965397,287.78812183066,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,382.37582620857,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,506.89953276991,523.2511306012],description:"31-limit rational interpretation of 22-tET, Marion McCoskey"},mclaren_bar:{frequencies:[261.6255653006,281.77400528964,292.14326370913,304.76756192248,325.50548568708,328.66136118639,353.45752508165,360.67039921732,379.1552038283,397.63971531932,405.75513620619,436.411067852,476.98680497297,521.16951219839],description:"Metal bar scale. see McLaren, Xenharmonicon 15, pp.31-33"},mclaren_cps:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,367.91095120397,392.4383479509,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"2)12 [1,2,3,4,5,6,8,9,10,12,14,15] a degenerate CPS"},mclaren_harm:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012],description:'from "Wilson part 9", claimed to be Schlesingers Dorian Enharmonic, prov. unkn'},mclaren_rath1:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,372.08969287196,380.54627680087,389.39619021485,398.6675280771,492.47165233054,507.3950357345,523.2511306012],description:"McLaren Rat H1"},mclaren_rath2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,380.54627680087,389.39619021485,398.6675280771,440.63253103259,452.54151835779,465.11211608996,523.2511306012],description:"McLaren Rat H2"},mean10:{frequencies:[261.6255653006,272.18829429226,292.14313377277,313.56091500001,326.220453695,350.13653284039,364.27275363262,390.97854693193,406.76370320307,436.58461973079,468.59178605305,487.51045723915,523.2511306012],description:"3/10-comma meantone scale"},mean11:{frequencies:[261.6255653006,272.83457350033,292.34115464648,313.24237654315,326.6628419965,350.01792709981,365.01399145768,391.11103243201,407.86767761879,437.02858581415,468.2743796482,488.33699124025,523.2511306012],description:"3/11-comma meantone scale. A.J. Ellis no. 10"},mean11ls_19:{frequencies:[261.6255653006,272.93479580544,280.25721516838,292.37183188538,305.01012622427,313.1930753928,326.73140514978,340.85495140859,349.99956372811,365.12891753666,374.92476290643,391.13155279262,408.03891236124,418.98596425085,437.09738047696,455.99169236578,468.2252457596,488.46511500326,509.57988860269,523.2511306012],description:"Least squares appr. to 3/2, 5/4, 7/6, 15/14 and 11/8, Petr Par\xEF\xBF\xBDzek"},mean13:{frequencies:[261.6255653006,273.83184954717,292.64606374809,312.75295135888,327.34460995374,349.8355370417,366.15730590163,391.31494185909,409.57195510156,437.7124891801,467.78648270341,489.61131479929,523.2511306012],description:"3/13-comma meantone scale"},mean14:{frequencies:[261.6255653006,274.22463192287,292.76593693997,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"3/14-comma meantone scale (Giordano Riccati, 1762)"},mean14_15:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,417.8586951835,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"15 of 3/14-comma meantone scale"},mean14_19:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,343.38964426558,349.76390952171,366.60744235102,373.41269440635,391.39507854003,410.24343789088,417.8586951835,437.98145930734,459.07327263526,467.59494724206,490.11285326462,513.71515101261,523.2511306012],description:"19 of 3/14-comma meantone scale"},mean14_7:{frequencies:[261.6255653006,292.76593693997,327.61283758281,349.76390952171,391.39507854003,437.98145930734,490.11285326462,523.2511306012],description:"Least squares appr. of 5L+2S to Ptolemy's Intense Diatonic scale"},mean14a:{frequencies:[261.6255653006,274.24690838881,292.77273178776,312.55000460003,327.62804498858,349.75985073129,366.63296888199,391.39962048672,410.28152481852,437.9967071602,467.58409501387,490.1412915133,523.2511306012],description:'fifth of sqrt(5/2)-1 octave "recursive" meantone, Paul Hahn'},mean16:{frequencies:[261.6255653006,274.864106667,292.9608347655,312.24903186879,328.04917632434,349.64754658398,367.34009701877,391.52533508436,411.33694767869,438.41888642025,467.28387071703,490.92894854125,523.2511306012],description:"3/16-comma meantone scale"},mean17:{frequencies:[261.6255653006,273.72412433093,292.61316553779,312.80569569783,327.2710181906,349.85520131118,366.03383354947,391.29294726693,409.38781813791,437.63868343995,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean17_17:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale with split C#/Db, D#/Eb, F#/Gb, G#/Ab and A#/Bb"},mean17_19:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,342.40527209253,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,512.10885267608,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean18:{frequencies:[261.6255653006,272.71477685134,292.30447317753,313.30134186202,326.58087306932,350.03988839382,364.87661266094,391.0864943589,407.66301227525,436.94633423564,468.33314368944,488.18382342185,523.2511306012],description:"5/18-comma meantone scale (Smith). 3/2 and 5/3 eq. beat. A.J. Ellis no. 9"},mean19:{frequencies:[261.6255653006,273.06170311607,292.41066686775,313.13068664042,326.81820677503,349.97632128221,365.27443420834,391.15752841841,408.25574814862,437.18446858874,468.16306089008,488.62733218513,523.2511306012],description:"5/19-comma meantone scale, fifths beats three times third. A.J. Ellis no. 11"},mean19r:{frequencies:[261.6255653006,273.04332227389,292.40504357126,313.13971948727,326.80563693258,349.97968716666,365.25335892465,391.15376651139,408.22434232755,437.17185753972,468.17206422213,488.60384173026,523.2511306012],description:"Approximate 5/19-comma meantone with 19/17 tone, Petr Parizek, 2002"},mean23:{frequencies:[261.6255653006,274.15058593695,292.74334833321,312.59706303545,327.56228503462,349.77740346966,366.52259116395,391.37997903742,410.11684180717,437.93077103284,467.63102771476,490.01832104213,523.2511306012],description:"5/23-comma meantone scale, A.J. Ellis no. 4"},mean23six:{frequencies:[261.6255653006,273.11604376732,292.42729246507,313.10398392891,326.85537164611,349.96637341293,365.33674088125,391.16864715511,408.34860251967,437.22175336101,468.13644404983,488.69678846289,523.2511306012],description:"6/23-comma meantone scale"},mean25:{frequencies:[261.6255653006,272.66208311698,292.28833573479,313.32728859832,326.54481265413,350.04955123355,364.81618195011,391.07569872695,407.57299290994,436.91015056532,468.35900068872,488.11644468937,523.2511306012],description:"7/25-comma meantone scale, least square weights 3/2:0 5/4:1 6/5:1"},mean26:{frequencies:[261.6255653006,272.91754119498,292.36655103694,313.20156187458,326.7196004604,350.00272362315,365.10913291207,391.12802157824,408.00943064927,437.08553692506,468.23370304224,488.44305713046,523.2511306012],description:"7/26-comma meantone scale (Woolhouse 1835). Almost equal to meaneb742"},mean26_21:{frequencies:[261.6255653006,272.91754592428,280.26986822267,292.36655272572,304.98534036063,313.20156006546,326.71960423481,335.52133892506,340.8210986211,350.00272362315,365.10913712997,374.9450750913,391.12802157824,408.00943771953,419.00109777107,437.08553944976,455.95052092314,468.23370033762,488.44306277317,501.60158217053,509.52467838008,523.2511306012],description:"21 of 7/26-comma meantone scale (Woolhouse 1835)"},mean27:{frequencies:[261.6255653006,273.15429014256,292.43899158768,313.08519355925,326.88152513903,349.9593710588,365.38059276675,391.17647406766,408.41395592075,437.24799400905,468.11771609009,488.74567091648,523.2511306012],description:"7/27-comma meantone scale, least square weights 3/2:2 5/4:1 6/5:1"},mean29:{frequencies:[261.6255653006,273.57932033947,292.56893127899,312.87664195194,327.1720749345,349.88164908166,365.86785468743,391.26336919078,409.14031659695,437.53944680455,467.90980928584,489.28875967044,523.2511306012],description:"7/29-comma meantone scale, least square weights 3/2:4 5/4:1 6/5:1"},mean2sev:{frequencies:[261.6255653006,272.52663052146,292.24684137387,313.39402123097,326.45210604021,350.07440004945,364.66083404534,391.04793957621,407.34160211012,436.81711699543,468.42550014967,487.94322738789,523.2511306012],description:"2/7-comma meantone scale. Zarlino's temperament (1558). See also meaneb371"},mean2sev_15:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,350.07447082328,364.66081719444,391.04786051887,407.34165622677,419.34452602299,436.81710690282,468.42541627199,487.94330348661,523.2511306012],description:"15 of 2/7-comma meantone scale"},mean2sev_19:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,340.0543130973,350.07447082328,364.66081719444,375.40603866065,391.04786051887,407.34165622677,419.34452602299,436.81710690282,455.01770749831,468.42541627199,487.94330348661,508.27414914183,523.2511306012],description:"19 of 2/7-comma meantone scale"},mean2sev_31:{frequencies:[261.6255653006,264.72620698393,272.52663052146,280.55692507618,283.88190679319,292.24689370448,300.8583415146,304.42377254813,313.39402847191,317.10820138491,326.45203249943,336.07138073182,340.0543130973,350.07447082328,354.22315547012,364.66081719444,375.40603866065,379.85514366424,391.04786051887,395.6823437549,407.34165622677,419.34452602299,424.31412061457,436.81710690282,449.68851049921,455.01770749831,468.42541627199,473.97693555703,487.94330348661,502.32108537715,508.27414914183,523.2511306012],description:"31 of 2/7-comma meantone scale"},mean2seveb:{frequencies:[261.6255653006,274.26749945295,292.59076110537,312.44357330613,327.42660602987,349.76102048238,366.6169314736,391.04794861134,410.01084835752,437.49574139527,467.27496094916,489.74950989452,523.2511306012],description:'"2/7-comma" meantone with equal beating fifths. A.J. Ellis no. 8'},mean2sevr:{frequencies:[261.6255653006,272.52663052146,292.24289114742,313.39346366789,326.45152465405,350.07234194042,364.65868952128,391.04531121882,407.33886585294,436.81651812993,468.41855142334,487.93599106598,523.2511306012],description:"Rational approximation to 2/7-comma meantone, 1/1 = 262.9333"},mean9:{frequencies:[261.6255653006,274.03547926168,292.70827332867,306.59245933664,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"2/9-comma meantone scale, Lemme Rossi, Sistema musico (1666)"},mean94:{frequencies:[261.6255653006,268.79084150406,291.09659021292,315.25339315665,323.88740273232,350.76536842075,360.37196303797,390.27761906502,400.96635635801,434.24075936811,470.27645613296,483.15616342113,523.2511306012],description:"4/9-comma meantone scale"},mean9_15:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,418.0235894185,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"15 of 2/9-comma meantone scale"},mean9_19:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,343.0174228875,349.79835961887,366.39065074918,373.63364091796,391.35653176554,409.92008797511,418.0235894185,437.85206746661,458.62082212371,467.68706357679,489.87127257422,513.10776453427,523.2511306012],description:"19 of 2/9-comma meantone scale"},mean9_31:{frequencies:[261.6255653006,268.72322665693,274.03547926168,279.45274708261,287.03404351137,292.70827332867,298.49467410529,306.59245933664,312.65343270838,321.13524775754,327.48360691354,333.95746354843,343.0174228875,349.79835961887,359.28803828513,366.39065074918,373.63364091796,383.76997851754,391.35653176554,401.97367512027,409.92008797511,418.0235894185,429.36393755067,437.85181455341,446.50763144636,458.62082212371,467.68706357679,480.3749841712,489.87127257422,499.55528826613,513.10776453427,523.2511306012],description:"31 of 2/9-comma meantone scale"},meaneb1071:{frequencies:[261.6255653006,273.45959631537,292.5323192343,305.76452283047,327.09038632535,349.9034421565,365.73073124967,391.23900009103,408.93579686983,437.45744778434,457.24482979639,489.13584427285,523.2511306012],description:"Equal beating 7/4 = 3/2 same."},meaneb1071a:{frequencies:[261.6255653006,273.94115519525,292.67936294368,306.45675889694,327.41929816594,349.81553441422,366.28252094772,391.33731744348,409.75863641311,437.78732645584,458.39517452459,489.75074612717,523.2511306012],description:"Equal beating 7/4 = 3/2 opposite."},meaneb341:{frequencies:[261.6255653006,272.43747957464,292.21954801903,313.43802026715,326.39113133433,350.09085029289,364.55867287416,391.02956482064,407.18921698842,436.75579855003,468.46925117002,487.82916876009,523.2511306012],description:"Equal beating 6/5 = 5/4 same. Almost 4/15 Pyth. comma"},meaneb371:{frequencies:[261.6255653006,272.52577151658,292.24657972098,313.39444482621,326.45151771442,350.07455777399,364.65985037488,391.0477633913,407.34013625771,436.81652657765,468.42591953828,487.94213100406,523.2511306012],description:"Equal beating 6/5 = 3/2 same. Practically 2/7-comma (Zarlino)"},meaneb371a:{frequencies:[261.6255653006,269.83862220337,291.42039690163,314.72828847419,324.6081803116,350.57044084899,361.57569171511,390.49462500658,421.72650333798,434.96526321606,469.75391665508,484.50062400899,523.2511306012],description:"Equal beating 6/5 = 3/2 opposite. Almost 2/5-comma"},meaneb381:{frequencies:[261.6255653006,275.92799893014,293.28437056932,311.73248946737,328.77414682856,349.45463702831,368.55847249214,391.74146894101,416.38271791821,439.14534885862,466.76838786866,492.28548089506,523.2511306012],description:"Equal beating 6/5 = 8/5 same. Almost 1/7-comma"},meaneb451:{frequencies:[261.6255653006,274.36682021224,292.8092284668,312.49148032108,327.70992276921,349.73795145032,366.77030983847,391.42412846541,410.48661799548,438.07873640926,467.5258138363,490.29448158868,523.2511306012],description:"Equal beating 5/4 = 4/3 same, 5/24 comma meantone. A.J. Ellis no. 6"},meaneb471:{frequencies:[261.6255653006,272.3284467197,292.18612898941,313.49179640307,326.31648163178,350.11087068539,364.43361138613,391.00720457415,407.00321492741,436.68087780422,468.52283272721,487.68970701588,523.2511306012],description:"Equal beating 5/4 = 3/2 same. Almost 5/17-comma"},meaneb471a:{frequencies:[261.6255653006,274.14912748586,292.7429036132,312.59777626068,327.56128980523,349.7776701617,366.52092076205,391.37968062521,410.11434970273,437.92977184699,467.63173811584,490.01645860508,523.2511306012],description:"Equal beating 5/4 = 3/2 opposite. Almost 1/5 Pyth. Gottfried Keller (1707)"},meaneb471b:{frequencies:[261.6255653006,272.31089540773,292.18072491748,313.50040506268,326.30440921209,350.11400731728,364.41338872146,391.00370158472,406.97310157871,436.668886633,468.53149836075,487.66729542944,523.2511306012],description:"21/109-comma meantone with 9/7 major thirds, almost equal beating 5/4 and 3/2"},meaneb472:{frequencies:[261.6255653006,270.83769079127,291.72826852127,314.23020335825,325.29440843388,350.38540704884,362.72286472858,390.7008399429,404.45761497645,435.65472502222,469.25816799182,485.78126704788,523.2511306012],description:"Beating of 5/4 = twice 3/2 same. Almost 5/14-comma"},meaneb472_19:{frequencies:[261.6255653006,270.8378472333,281.80541953687,291.72826852127,302.00051792575,314.23002185182,325.29459633135,336.74877333101,350.38540704884,362.72307424558,377.41153667283,390.7008399429,404.45808222448,420.83660282593,435.65497666633,450.99513069838,469.25816799182,485.78154764623,502.88674365212,523.2511306012],description:"Beating of 5/4 = twice 3/2 same, 19 tones"},meaneb472a:{frequencies:[261.6255653006,274.74648495017,292.92493846141,312.30633997417,327.96897748493,349.66886860972,367.20529370531,391.50146074488,411.13561642091,438.33843670622,467.34113372786,490.7787182415,523.2511306012],description:"Beating of 5/4 = twice 3/2 opposite. Almost 3/17-comma"},meaneb591:{frequencies:[261.6255653006,273.06215106005,292.41085266114,313.13038820279,326.81843330822,349.97621009739,365.27491737756,391.15765268623,418.87439289145,437.18488525956,468.16276342643,488.62782610925,523.2511306012],description:"Equal beating 4/3 = 5/3 same."},meaneb732:{frequencies:[261.6255653006,272.00548436883,292.08705896894,313.65121264041,326.09523618955,350.1701397801,364.06303937825,390.94102347986,406.4514961644,436.45893055948,468.68174619223,487.27655969467,523.2511306012],description:"Beating of 3/2 = twice 6/5 same. Almost 4/13-comma"},meaneb732_19:{frequencies:[261.6255653006,272.00553778846,280.94077405591,292.08707584055,303.67560621907,313.65118727632,326.09527197795,339.03307470248,350.17012966679,364.06310036266,376.02237826726,390.94103477068,406.45158772689,419.80330474394,436.45896585468,453.77543893118,468.68171912011,487.27662724555,506.60928680033,523.2511306012],description:"Beating of 3/2 = twice 6/5 same, 19 tones"},meaneb732a:{frequencies:[261.6255653006,270.68848625127,291.6822692306,314.3042667302,325.1920204578,350.41293324447,362.5515203525,390.67014898736,404.20304509584,435.55206635241,469.33217160858,485.59021720901,523.2511306012],description:"Beating of 3/2 = twice 6/5 opposite. Almost 1/3 Pyth. comma"},meaneb742:{frequencies:[261.6255653006,272.89343543801,292.35917287023,313.21341909223,326.70311046689,350.00714105462,365.08148980199,391.12308516115,407.96824372307,437.06899032128,468.24551969328,488.41224041213,523.2511306012],description:"Beating of 3/2 = twice 5/4 same."},meaneb742a:{frequencies:[261.6255653006,273.78850133971,292.63287562287,312.77409391616,327.31510698093,349.84341999552,366.10759179471,391.30612443552,409.49789158088,437.68290117536,467.80756449982,489.55615570194,523.2511306012],description:"Beating of 3/2 = twice 5/4 opposite. Almost 3/13-comma, 3/14 Pyth. comma"},meaneb781:{frequencies:[261.6255653006,273.88372205101,292.66195046404,312.72748571568,327.38015167213,349.82604176358,366.21672762941,391.32556326448,418.15568884829,437.74813244966,467.76108961433,489.67748280644,523.2511306012],description:"Equal beating 3/2 = 8/5 same."},meaneb891:{frequencies:[261.6255653006,272.7426257605,292.31307409948,313.28760473417,326.59990179186,350.03483972175,364.90860969063,391.092135133,419.1546662649,436.96549358815,468.31936361194,488.21959184068,523.2511306012],description:"Equal beating 8/5 = 5/3 same. Almost 5/18-comma"},meaneight:{frequencies:[261.6255653006,276.08926119362,293.33333347996,311.65444160511,328.88393162803,349.42547049952,368.74309237173,391.77416758435,413.43299207996,439.25532436715,466.69047534984,492.49097043477,523.2511306012],description:"1/8 Pyth. comma meantone scale"},meanfifth:{frequencies:[261.6255653006,274.56546814423,292.86978442859,312.39456569414,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"1/5-comma meantone scale (Verheijen)"},meanfifth2:{frequencies:[261.6255653006,279.06726965397,292.86986732103,312.39452419152,327.84547867349,349.70184487387,366.99801003998,391.46454285105,417.56218018201,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"1/5-comma meantone by John Holden (1770)"},meanfifth_19:{frequencies:[261.6255653006,274.56546814423,279.06726965397,292.86978442859,307.35519222791,312.39456569414,327.84548435462,344.06059968708,349.70179235499,366.99791252626,373.01539917593,391.46460164194,410.82629477826,417.56217294621,438.21464222188,459.88868900496,467.42914467878,490.54793493862,514.81033759999,523.2511306012],description:"19 of 1/5-comma meantone scale"},meanfifth_43:{frequencies:[261.6255653006,265.91515911649,270.13633240739,274.56546814423,279.06726965397,283.49717461664,288.14537375445,292.86978442859,297.67175429757,302.39711110066,307.35519222791,312.39456569414,317.35355938713,322.556865357,327.84548435462,333.22081516619,338.51040756711,344.06059968708,349.70179235499,355.43547760922,361.07770857381,366.99791252626,373.01539917593,378.93660287884,385.14971481892,391.46460164194,397.88302689184,404.19904307077,410.82629477826,417.56217294621,424.19061149626,431.14564594215,438.21464222188,445.39957775044,452.46991103879,459.88868900496,467.42914467878,475.09307907327,482.63477102771,490.54793493862,498.59100550039,506.50570672499,514.81033759999,523.2511306012],description:"Complete 1/5-comma meantone scale"},meanfiftheb:{frequencies:[261.6255653006,275.80023422757,293.11157312801,311.73372470712,328.53333183909,349.48325286892,368.3828117434,391.46459711956,412.7266004334,438.69360944226,466.62683936965,491.82624824197,523.2511306012],description:'"1/5-comma" meantone with equal beating fifths'},meangold:{frequencies:[261.6255653006,272.97231199113,292.38331430233,313.17462880702,326.75706743029,349.99269211627,365.17193449866,391.13923210785,408.10300926149,437.12312635029,468.20685771475,488.51307131873,523.2511306012],description:"Meantone scale with Blackwood's R = phi, and diat./chrom. 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Pietro Aaron's temp. (1523). 6/5 beats twice 3/2"},meanquar_14:{frequencies:[261.6255653006,273.37431312998,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split D#/Eb and G#/Ab, Otto Gibelius (1666)"},meanquar_15:{frequencies:[261.6255653006,273.37431312998,279.93529690293,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split C#/Db, D#/Eb and 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scale"},meansixtheb:{frequencies:[261.6255653006,276.39673661379,293.31426069206,311.4574698476,328.96404447481,349.37515437283,369.07004939896,391.62674884124,413.78350416977,439.15979251365,466.37460465854,492.63446576705,523.2511306012],description:'"1/6-comma" meantone with equal beating fifths'},meansixthm:{frequencies:[261.6255653006,275.36250599118,293.11251278827,312.00669222389,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52369088643,438.75941205608,467.04206359353,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 2 fifths"},meansixthm2:{frequencies:[261.6255653006,276.14113065853,293.11251278827,310.24975557428,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52380581681,438.75941205608,465.72523006308,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 4 fifths"},meansixthpm:{frequencies:[261.6255653006,275.00020270933,293.00227310437,309.72478954314,328.14198392915,348.83408706747,367.49599295996,391.5530240856,412.50030385781,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"modified 1/6P-comma temperament, French 18th century"},meansixthso:{frequencies:[261.6255653006,273.09145986506,292.50627485027,313.30134186202,327.03195662575,350.28154752005,365.63284274659,391.62667645325,408.78994578219,437.85193595173,468.98001879925,489.53334447372,524.3356019912],description:"1/6-comma meantone scale with 1/6-comma stretched oct, Dave Keenan TL 13-12-99"},meanstr:{frequencies:[261.6255653006,272.52663052146,292.30447317753,313.51763757869,326.58087306932,350.28154752005,364.87661266094,391.35649333595,407.66301227525,437.24799400905,468.98001879925,488.52085380073,523.97386302914],description:"Meantone with 1/9-comma stretched octave, Petr Parizek (2006)"},meanten:{frequencies:[261.6255653006,276.96346718799,293.59840699152,311.2324721493,329.47860040677,349.26769656434,369.74365294187,391.95114287501,414.92943551322,439.85086739936,466.26912673157,493.60433806962,523.2511306012],description:"1/10-comma meantone scale"},meanthird:{frequencies:[261.6255653006,271.40047399919,291.9012907804,313.95067836072,325.68056936328,350.28154752005,363.36884069528,390.81668391305,405.4184580124,436.04260883433,468.98001879925,486.50215045777,523.2511306012],description:"1/3-comma meantone scale (Salinas)"},meanthird_19:{frequencies:[261.6255653006,271.40047399919,281.38801176707,291.9012907804,302.80736724606,313.95067836072,325.68056936328,337.848714425,350.28154752005,363.36884069528,376.74081403286,390.81668391305,405.4184580124,420.33785775232,436.04260883433,452.33412516107,468.98001879925,486.50215045777,504.40543017669,523.2511306012],description:"Complete 1/3-comma meantone scale"},meanthirdeb:{frequencies:[261.6255653006,273.41679662438,292.30169912182,312.83755546226,326.81234905863,349.91518709086,365.63683018302,390.81669745772,408.5035451685,436.83089868331,467.63468237516,488.59687355467,523.2511306012],description:'"1/3-comma" meantone with equal beating fifths'},meanvar1:{frequencies:[261.6255653006,274.22463192287,292.50627485027,312.00669222389,327.03195662575,349.55706816887,366.3906401674,391.22147055517,410.48618883318,437.39890198442,467.04206359353,489.53334447372,523.2511306012],description:"Variable meantone 1: C-G-D-A-E 1/4, others 1/6"},meanvar2:{frequencies:[261.6255653006,274.19219069011,292.50627485027,312.04360750473,327.03195662575,349.70184487387,366.23895640989,391.22147055517,410.65012590831,437.39890198442,467.23549927892,489.3306802979,523.2511306012],description:"Variable meantone 2: C..E 1/4, 1/5-1/6-1/7-1/8 outward both directions"},meanvar3:{frequencies:[261.6255653006,275.36250599118,292.50627485027,310.71739423852,327.03195662575,349.55706816887,367.15000817177,391.22147055517,413.04376116614,437.39890198442,466.0760911248,489.53334447372,523.2511306012],description:"Variable meantone 3: C..E 1/4, 1/6 next, then Pyth."},meanvar4:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,412.61639318626,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Variable meantone 4: naturals 1/4-comma, accidentals Pyth."},mediant16:{frequencies:[261.6255653006,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Mediant doubling of octave done four times"},mercadier:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,349.22823143301,368.74309237173,391.5530240856,413.90012676351,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Mercadier's well-temperament (1777), 1/12 and 1/6 Pyth. comma"},mercadier2:{frequencies:[261.6255653006,276.14388692511,292.95319623755,310.40895756597,328.03206784165,349.20805980193,368.45885450371,391.49761638186,413.86785247997,438.37641748302,465.57175090792,491.63473786767,523.2511306012],description:"Mercadier de Belestas (1776)"},mercator:{frequencies:[261.6255653006,272.09448029963,279.3054110864,290.48161516351,306.08206748155,318.32990397837,326.76614606023,335.42596179815,348.84778913489,362.80689075348,372.42184279259,387.32403355801,408.12545368833,418.94141877379,435.70530841001,453.13974129598,465.14865565404,490.12996697565,509.74216322321,523.2511306012],description:"19 out of 53-tET, see Mandelbaum p. 331"},merrick:{frequencies:[261.6255653006,278.62147458377,295.28844751169,312.94924079019,329.91874474504,349.29981986967,371.62722343835,394.01440557319,416.60121863153,438.96906929631,468.0242659544,493.6331420766,523.2511306012],description:"A. Merrick's melodically tuned equal temperament (1811)"},mersen_l1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 1"},mersen_l2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 2"},mersen_s1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 1"},mersen_s2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 2"},mersenmt1:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.03921839762,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 1"},mersenmt2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 2"},mersenne:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,340.65828815182,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,510.98743222773,523.2511306012],description:"31-note choice system of Mersenne, Harmonie universelle (1636)"},meyer:{frequencies:[261.6255653006,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},meyer_29:{frequencies:[261.6255653006,268.26840191956,275.93321340298,286.15296204753,289.72987407313,294.32876096318,306.59245933664,321.92208230347,327.03195662575,331.11985608357,343.38355445704,344.91651675372,357.69120255941,367.91095120397,372.50983809402,383.2405741708,386.30649876417,392.4383479509,408.78994578219,413.89982010446,429.2294430713,441.49314144476,457.84473927605,459.88868900496,482.88312345521,490.54793493862,496.67978412536,510.98743222773,515.07533168556,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},mid_enh1:{frequencies:[261.6255653006,269.10058145205,336.37572681506,348.83408706747,392.4383479509,403.65087217807,504.56359022259,523.2511306012],description:"Mid-Mode1 Enharmonic, permutation of Archytas's with the 5/4 lying medially"},mid_enh2:{frequencies:[261.6255653006,271.31540105247,339.14425131559,348.83408706747,392.4383479509,406.97310157871,508.71637697339,523.2511306012],description:"Permutation of Archytas' Enharmonic with the 5/4 medially and 28/27 first"},miller19:{frequencies:[261.6255653006,271.16557874802,283.07475767856,293.39690257971,304.09543631541,315.18408718336,326.67707691855,338.58915326012,350.93559605343,363.73224209988,376.99551198295,390.74241649248,407.9032302438,422.77716528297,438.1934715504,454.17192383337,470.73301771751,487.89800430439,505.68889852562,524.12852955557],description:"TOP tempered nr. 64 [1202.9, 570.4479508], 7-limit {225/224, 1029/1000}"},miller7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,313.95067836072,329.64821227876,353.19451315581,366.27579142084,392.4383479509,412.06026534844,439.53094970501,470.92601754108,494.47231841813,523.2511306012],description:"Herman Miller, 7-limit JI. mode of parizek_ji1"},miller_12:{frequencies:[261.6255653006,273.36657578691,291.63627719304,313.29104303136,327.35065305942,349.22823143301,364.90060015836,391.99543598175,418.19337019276,436.9606979923,456.57025003029,487.08386390194,523.2511306012],description:"Herman Miller, scale with appr. to three 7/4 and one 11/8. 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Tuning List 22-1-99'},miller_sp:{frequencies:[261.6255653006,276.74268633071,292.73329748773,304.15432597486,321.72882314722,340.31880135827,353.5963846,374.02771873076,395.63960626236,411.07553805605,434.82810464551,459.95313047266,477.89826295658,505.51194770063,525.23456349057],description:"Herman Miller, Superpelog temperament, TOP tuning"},minor_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"A minor pentatonic"},minor_clus:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,353.19451315581,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,470.92601754108,523.2511306012],description:"Chalmers' Minor Mode Cluster, Genus [333335]"},minor_wing:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Chalmers' Minor Wing with 7 minor and 6 major triads"},minortone:{frequencies:[261.6255653006,264.87670583656,269.18630372462,273.56601964703,276.96554054138,281.47182622933,286.05143175444,290.70554674078,294.31805527354,299.10666990622,303.97319627313,307.75057781118,312.75774231814,317.84637624619,323.01780144749,327.03184444407,332.35271908155,337.76016543181,341.95740725719,347.52112383796,353.17536321933,358.9216002989,363.3818066762,369.29410472703,375.30259493676,379.96636500161,386.14849505708,392.43120962619,398.81614754309,403.7721109712,410.34156772664,417.0179085097,422.20006196255,429.06934285921,436.05038835349,443.14501943782,448.65184388114,455.95150328441,463.36992699746,469.12808274602,476.76089208744,484.51788878959,492.4010934061,498.52001054206,506.63103252794,514.8740254656,523.2511306012],description:"Minortone temperament, g=182.466089, 5-limit"},miracle1:{frequencies:[261.6255653006,266.71173418545,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,479.82340237272,489.15147723638,513.27277840175,523.2511306012],description:'21 out of 72-tET Pyth. scale "Miracle/Blackjack", Keenan & Erlich, TL 2-5-2001'},miracle1a:{frequencies:[261.6255653006,266.57640943865,279.87817034289,285.17441410431,299.40418912991,305.0699313594,320.29246281951,326.35348199782,342.63803067389,349.1219037468,366.54256247747,373.47879032775,392.11482112276,399.53496279579,419.47115746916,427.40897376302,448.73603972606,457.22764679928,480.04261976898,489.12665346498,513.5333359992,523.2511306012],description:"Version of Blackjack with just 11/8 intervals"},miracle2:{frequencies:[261.6255653006,266.71172956369,274.52699087907,279.86396690685,285.30469707927,293.66477470251,299.3738011912,305.19381471768,314.13668880034,320.24370207508,326.46943949911,336.03573785931,342.56848231438,349.22822739856,359.4614100947,366.44956423737,373.57357245769,380.83607584373,391.99544051026,399.61607650784,407.38486242506,419.32216702351,427.4740516384,435.78441397758,448.55389013814,457.27405769313,466.16375074742,479.82341068742,489.15147723638,498.66088722045,513.27278729609,523.2511306012],description:'31 out of 72-tET Pythagorean scale "Miracle/Canasta", tempered Fokker-M, 36 7-limit tetrads'},miracle24:{frequencies:[261.6255653006,266.71173418545,274.52698453615,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,513.27277840175,523.2511306012],description:"Miracle[24] in 72-tET tuning."},miracle2a:{frequencies:[261.6255653006,266.57640943865,274.68028654691,279.87817034289,285.17441410431,293.84366906071,299.40418912991,305.0699313594,314.34400674513,320.29246281951,326.35348199782,336.27457379784,342.63803067389,349.1219037468,359.73515228832,366.54256247747,373.47879032775,380.54627680087,392.11482112276,399.53496279579,407.09552105481,419.47115746916,427.40897376302,435.49700296564,448.73603972606,457.22764679928,465.87994655565,480.04261976898,489.12665346498,498.38259075187,513.5333359992,523.2511306012],description:"Version of Canasta with just 11/8 intervals"},miracle3:{frequencies:[261.6255653006,266.71172956369,271.8967720342,274.52699087907,279.86396690685,285.30469707927,290.85119844166,293.66477470251,299.3738011912,305.19381471768,311.12697293924,314.13668880034,320.24370207508,326.46943949911,332.81620914398,336.03573785931,342.56848231438,349.22822739856,356.01744208336,359.4614100947,366.44956423737,373.57357245769,380.83607584373,384.52012922913,391.99544051026,399.61607650784,407.38486242506,411.32573797959,419.32216702351,427.4740516384,435.78441397758,440.00001524924,448.55389013814,457.27405769313,466.16375074742,470.67322937359,479.82341068742,489.15147723638,498.66088722045,503.48472993456,513.27278729609,523.2511306012],description:'41 out of 72-tET Pythagorean scale "Miracle/Studloco", Erlich/Keenan 2001'},miracle31s:{frequencies:[261.6255653006,266.63636836248,274.61234258734,279.87187586531,285.23214274484,293.7643779857,299.39072204343,305.12482507342,314.2521161294,320.27085311289,326.40486440328,336.1687117034,342.60720791066,349.16901789451,359.61381619398,366.50134650551,373.52079096839,380.6746756467,392.06191220286,399.57090708206,407.22371854314,419.40512463865,427.43781242392,435.62434685833,448.6553095271,457.24821364991,466.00569400686,479.94546308962,489.13765420145,498.50589943595,513.41785698047,523.2511306012],description:"Canasta with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle3a:{frequencies:[261.6255653006,266.57640943865,271.6209387912,274.68028654691,279.87817034289,285.17441410431,290.57088243021,293.84366906071,299.40418912991,305.0699313594,310.84289043406,314.34400674513,320.29246281951,326.35348199782,332.52919812642,336.27457379784,342.63803067389,349.1219037468,355.72847573316,359.73515228832,366.54256247747,373.47879032775,380.54627680087,384.83248369581,392.11482112276,399.53496279579,407.09552105481,411.6807594913,419.47115746916,427.40897376302,435.49700296564,440.40213577526,448.73603972606,457.22764679928,465.87994655565,471.12729153307,480.04261976898,489.12665346498,498.38259075187,503.99602271809,513.5333359992,523.2511306012],description:"Version of Studloco with just 11/8 intervals"},miracle3ls:{frequencies:[261.6255653006,266.8561524992,272.19132869617,274.36355553357,279.84880885615,285.44374339214,291.1505189834,293.47406686496,299.34138986722,305.32601617869,311.43030899178,313.91568307924,320.1916880693,326.59318586748,333.12264767748,335.78115718319,342.4943108472,349.34167821305,356.32594256772,359.16962765504,366.35037871957,373.67471357934,381.14545968569,384.18721873359,391.86813762951,399.70261841457,407.69373119716,410.94736065575,419.16328558448,427.54349328421,436.09121881038,439.57145109254,448.35967321435,457.32356924795,466.46667727785,470.18934850506,479.58967749961,489.177972196,498.95793401383,502.93987502638,512.99500332159,523.2511306012],description:"Miracle-41 in a 7-limit least-squares tuning, Gene Ward Smith, 2001"},miracle3p:{frequencies:[261.6255653006,266.34679554672,270.06721067987,274.94077677072,279.90228841312,284.95333588433,290.09553330897,294.14767822015,299.45579274291,304.85969791727,310.36112062791,314.69634158508,320.37527393455,326.15668500873,332.04242788125,336.6805001021,342.75615313904,348.94144590806,355.2383548887,360.20043713509,366.70052302062,373.3179099666,380.0547104455,385.36343543368,392.31760641523,399.39727291251,406.60469732047,412.28427858225,419.7242587073,427.29849640545,435.00941939202,441.0857666732,449.04549132915,457.14885520764,465.39844769831,471.89927840742,480.41505607532,489.08450736089,497.91040254418,504.86537329764,513.97604599191,523.2511306012],description:"Least squares Pythagorean approximation to partch_43"},miracle41s:{frequencies:[261.6255653006,266.63636836248,269.45164985995,274.61234258734,279.87187586531,285.23214274484,290.69507255622,293.7643779857,299.39072204343,305.12482507342,310.96875093738,314.2521161294,320.27085311289,326.40486440328,332.65635780028,336.1687117034,342.60720791066,349.16901789451,355.85650343121,359.61381619398,366.50134650551,373.52079096839,380.6746756467,384.69403121132,392.06191220286,399.57090708206,407.22371854314,411.52339231679,419.40512463865,427.43781242392,435.62434685833,440.22388881539,448.6553095271,457.24821364991,466.00569400686,470.92601754108,479.94546308962,489.13765420145,498.50589943595,503.76937659657,513.41785698047,523.2511306012],description:"StudLoco with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle_12:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,336.03572815422,342.56848033562,359.46139971304,366.44956000397,384.52011812375,411.32572372413,440,470.6732130613,523.2511306012],description:"A 12-tone subset of Blackjack with six 4-7-9-11 tetrads"},miracle_12a:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,342.56848033562,366.44956000397,391.99543598175,419.32216217931,448.5538823653,479.82339960115,489.15147723638,513.27277840175,523.2511306012],description:"A 12-tone chain of Miracle generators and subset of 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9/8=4/3."},miscd:{frequencies:[261.6255653006,271.68808704293,282.55561052465,294.32876096318,348.83408706747,392.4383479509,407.5321305644,423.83341578697,441.49314144476,523.2511306012],description:"27/26 x 26/25 x 25/24=9/8. 9/8 x 32/27=4/3."},misce:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,348.83408706747,392.4383479509,420.46965851882,452.81347840488,490.54793493862,523.2511306012],description:"15/14 x 14/13 x 13/12=5/4. 5/4 x 16/15= 4/3."},miscf:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,378.42269266694,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh1"},miscg:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh 2"},misch:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,490.54793493862,504.56359022259,523.2511306012],description:"SupraEnh 3"},misty:{frequencies:[261.6255653006,268.57642185399,270.57706033988,272.59260010205,274.62315370363,276.66883458144,284.01936005382,286.13503371773,288.26646546986,290.41377434565,292.57708030445,300.35025535204,302.58757688062,304.84156607104,307.11234355974,309.40003795144,311.70477168653,319.9861304005,322.36972224007,324.77106769218,327.19030275625,329.62755691287,338.38508739928,340.90573394089,343.44515491415,346.00349213972,348.58088853904,357.84197030948,360.50755209334,363.19298782427,365.89842747751,368.62402219236,378.41760905933,381.23645754858,384.07630597582,386.93730633346,389.81962065329,392.72340320054,403.157261366,406.16039889903,409.18590458221,412.23394976407,415.30469757995,426.33849458487,429.51431022199,432.71378016074,435.93708308397,439.18439906139,450.85263092877,454.21105352848,457.59449053401,461.00313090234,464.43716505707,476.77631130474,480.3278378528,483.9058226648,487.51045723915,491.14194572312,494.80048247871,507.94632001299,511.73003620658,515.54193450341,519.38223078906,523.2511306012],description:"Misty 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1975"},wilson_41:{frequencies:[261.6255653006,265.7783520514,271.31540105247,275.62199471997,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,321.08592105074,327.03195662575,331.11985608357,336.37572681506,343.38355445704,348.83408706747,354.37113606854,361.75386806997,367.49599295996,372.08969287196,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,413.43299207996,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,481.6288815761,490.54793493862,496.67978412536,504.56359022259,515.07533168556,523.2511306012],description:"Wilson 11-limit 41-tone scale XH 3, 1975"},wilson_alessandro:{frequencies:[261.6255653006,265.58571790036,269.80136421624,270.50397193556,275.93321340298,278.232656848,284.55612632182,286.15296204753,288.53757006459,294.32876096318,295.09524211152,303.52653474327,304.3169684275,305.22982618403,309.14739649778,314.76825825228,321.92208230347,324.60476632267,327.03195662575,331.98214737546,337.2517052703,340.06213614756,343.38355445704,347.79082106,351.18772614924,354.11429053382,359.73515228832,365.180362113,367.91095120397,370.97687579734,379.40816842909,386.30649876417,391.2646736925,392.4383479509,393.46032281536,404.70204632437,405.75595790334,413.89982010446,417.348985272,419.69101100305,429.2294430713,432.80635509689,441.49314144476,442.64286316727,449.66894036041,456.47545264125,457.84473927605,463.72109474667,472.15238737843,482.88312345521,486.907149484,490.54793493862,494.63583439645,505.87755790546,515.07533168556,521.68623159,523.2511306012],description:"D'Alessandro, genus [3 3 3 5 7 11 11] plus 8 pigtails, 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Used Stearns: Jewel"},window:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,297.67175429757,306.59245933664,327.03195662575,334.88072358477,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,446.50763144636,459.88868900496,465.11211608996,470.92601754108,502.32108537715,523.2511306012],description:"Window lattice"},wonder1:{frequencies:[261.6255653006,272.72256190885,277.86237426839,283.09905309511,288.43442562998,293.8703485525,299.4087202614,312.10830899518,317.99039712482,323.98334274799,330.08923137594,336.31019538088,342.64839962317,357.18202566262,363.91358676728,370.77201292014,377.75969724053,384.87907140314,392.13262172187,408.76514672187,416.46885901676,424.31776026786,432.3145818485,440.46211650535,448.76319953449,467.79774494453,476.61400354229,485.59641603135,494.74811665626,504.07229015717,513.57219283465,523.2511306012],description:"Wonder Scale, gen=~233.54 cents, 8/7+1029/1024^7/25, LS 12:14:18:21, M.Schulter"},wonder36:{frequencies:[261.6255653006,271.89678302796,277.18263097687,282.57123920205,288.06460709314,293.66476791741,299.37379946195,311.12698372208,317.17549194805,323.3415889232,329.62755691287,336.03572815422,342.56848033562,356.01745236555,362.93866220634,369.99442271164,377.18735172911,384.52011812375,391.99543598175,407.38487419079,415.30469757995,423.37848741825,431.60923940535,440,448.5538823653,466.16376151809,475.22628419761,484.46499093218,493.88330125613,503.48470957687,513.27277840175,523.2511306012],description:"Wonder Scale, 36-tET version"},wronski:{frequencies:[261.6255653006,277.97716313189,294.32876096318,308.86351459099,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,463.29527188648,494.18162334558,523.2511306012],description:`Wronski's scale, from Jocelyn Godwin, "Music and the Occult", p. 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system"},wurschmidt_31a:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,287.4304306281,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,372.08969287196,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,476.27480687611,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"W\xEF\xBF\xBDrschmidt's 31-tone system with alternative 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system"},wurschmidt_temp:{frequencies:[261.6255653006,270.6876810201,276.46178051834,282.35904862511,288.38211267756,294.53365605714,300.81641938515,307.23320174366,313.78686192261,320.48031969341,327.31655710978,338.6540596739,345.87796520471,353.25596548096,360.79134753214,368.48746850413,376.34775715481,384.37571538166,392.57491978195,400.94902556208,409.5017589506,423.68596790742,432.72370810117,441.95423435346,451.38165902684,461.01018486849,470.84409628664,480.88777706987,491.14570185547,501.62244073019,512.32266126632,523.2511306012],description:"W\xEF\xBF\xBDrschmidt temperament, 5-limit, g=387.744375, 5-limit"},"t-side":{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Tau-on-Side"},"t-side2":{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"Tau-on-Side 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Matrix"},"tri19-7":{frequencies:[261.6255653006,271.31540105247,288.32205155576,294.32876096318,299.00064605783,305.22982618403,316.53463456122,336.37572681506,348.83408706747,356.10146388137,384.42940207435,392.4383479509,406.97310157871,432.48307733364,448.50096908674,457.84473927605,465.11211608996,474.80195184183,504.56359022259,523.2511306012],description:"6:7:9 Tritriadic 19-Tone Matrix"},"tri19-8":{frequencies:[261.6255653006,264.29521392612,272.43653907335,275.21650375777,316.53463456122,319.76457981184,323.02748368748,332.97799220076,336.37572681506,350.27555023717,390.82337532559,406.97310157871,411.12588832951,423.79017189188,428.11456140098,432.48307733364,497.4115685962,502.48719684718,517.96576564563,523.2511306012],description:"7:9:11 Tritriadic 19-Tone Matrix"},"tri19-9":{frequencies:[261.6255653006,266.96486255163,286.15296204753,293.02063313667,299.00064605783,320.49131749323,327.03195662575,334.88072358477,341.71502406609,366.27579142084,373.75080757229,400.61414686654,408.78994578219,418.60090448096,427.14378008261,457.84473927605,467.18850946536,478.40103369253,512.78610798918,523.2511306012],description:"4:5:7 Tritriadic 19-Tone Matrix"},triang11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,327.03195662575,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"11-limit triangular diamond lattice with 64/63 intervals removed"},triaphonic_12:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,367.19377586049,387.59343007496,410.39304360878,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Triaphonic Cycle, conjunctive form on 4/3, 5/4 and 6/5"},triaphonic_17:{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,390.69417751556,406.97310157871,422.62591317789,439.53094970501,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"17-tone Triaphonic Cycle, conjunctive form on 4/3, 7/6 and 9/7"},trichord7:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,392.4383479509,436.04260883433,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Trichordal undecatonic, 7-limit"},tricot:{frequencies:[261.6255653006,264.94025538413,268.70564228797,272.11003565477,275.55755973666,279.4738436282,283.01466417842,286.6003471482,290.673570175,294.35628843049,298.08566525814,302.32211998602,306.15242072385,310.03124984507,314.43747949204,318.42127516569,322.45554578164,327.03835025925,331.18179578139,335.37773516927,339.62683737367,344.45368576554,348.81777463097,353.23715677741,358.25743790514,362.79641682209,367.39290067029,372.61436622199,377.33523951767,382.11592657559,387.54663888312,392.45669803325,397.4289679423,403.0773124301,408.18413893183,413.35566924724,419.23036738005,424.541846554,429.92062250389,436.03074525334,441.55507841911,447.14940523431,453.50438708518,459.25010687752,465.06861996272,470.9608512551,477.65424916833,483.70593529179,489.8342966599,496.79592520903,503.09012862502,509.46407999504,516.70469117363,523.2511306012],description:"Tricot temperament, g=565.988015, 5-limit"},tritriad:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Tritriadic scale of the 10:12:15 triad, natural minor mode"},tritriad10:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,366.27579142084,392.4383479509,488.36772189445,523.2511306012],description:"Tritriadic scale of the 10:14:15 triad"},tritriad11:{frequencies:[261.6255653006,309.19384990071,356.76213450082,383.71749577421,421.62797713733,453.48431318771,486.49381977384,523.2511306012],description:"Tritriadic scale of the 11:13:15 triad"},tritriad13:{frequencies:[261.6255653006,294.32876096318,340.11323489078,348.83408706747,392.4383479509,453.48431318771,510.16985233617,523.2511306012],description:"Tritriadic scale of the 10:13:15 triad"},tritriad14:{frequencies:[261.6255653006,294.32876096318,336.37572681506,348.83408706747,392.4383479509,448.50096908674,504.56359022259,523.2511306012],description:"Tritriadic scale of the 14:18:21 triad"},tritriad18:{frequencies:[261.6255653006,294.32876096318,319.76457981184,348.83408706747,392.4383479509,426.35277308246,479.64686971777,523.2511306012],description:"Tritriadic scale of the 18:22:27 triad"},tritriad22:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,481.6288815761,523.2511306012],description:"Tritriadic scale of the 22:27:33 triad"},tritriad26:{frequencies:[261.6255653006,294.32876096318,301.87565226992,348.83408706747,392.4383479509,402.50086969323,452.81347840488,523.2511306012],description:"Tritriadic scale of the 26:30:39 triad"},tritriad3:{frequencies:[261.6255653006,305.22982618403,356.10146388137,373.75080757229,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Tritriadic scale of the 3:5:7 triad. Possibly Mathews's 3.5.7a"},tritriad32:{frequencies:[261.6255653006,294.32876096318,322.00069575458,348.83408706747,392.4383479509,429.33426100611,483.00104363188,523.2511306012],description:"Tritriadic scale of the 26:32:39 triad"},tritriad3c:{frequencies:[261.6255653006,305.22982618403,366.27579142084,373.75080757229,427.32175665765,436.04260883433,512.78610798918,523.2511306012],description:"From 1/1 7/6 7/5, a variant of the 3.5.7 triad"},tritriad3d:{frequencies:[261.6255653006,305.22982618403,313.95067836072,363.36884069528,366.27579142084,436.04260883433,508.71637697339,523.2511306012],description:"From 1/1 7/6 5/3, a variant of the 3.5.7 triad"},tritriad5:{frequencies:[261.6255653006,290.69507255622,329.64821227876,366.27579142084,406.97310157871,423.83341578697,470.92601754108,523.2511306012],description:"Tritriadic scale of the 5:7:9 triad. Possibly Mathews's 5.7.9a."},tritriad68:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Tritriadic scale of the 6:7:8 triad"},tritriad68i:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,398.6675280771,448.50096908674,465.11211608996,523.2511306012],description:"Tritriadic scale of the subharmonic 6:7:8 triad"},tritriad69:{frequencies:[261.6255653006,294.32876096318,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Tritriadic scale of the 6:7:9 triad, septimal natural minor"},tritriad7:{frequencies:[261.6255653006,264.29521392612,323.02748368748,332.97799220076,336.37572681506,411.12588832951,428.11456140098,523.2511306012],description:"Tritriadic scale of the 7:9:11 triad"},tritriad9:{frequencies:[261.6255653006,272.93037367779,319.76457981184,362.25078272391,377.90359432309,442.75095666255,461.88217083933,523.2511306012],description:"Tritriadic scale of the 9:11:13 triad"},tsjerepnin:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,470.92601754108,490.54793493862,523.2511306012],description:"Scale from Ivan Tsjerepnin's Santur Opera (1977) & suite from it Santur Live!"},tsuda13:{frequencies:[261.6255653006,281.75060878526,283.42769574232,322.00069575458,340.11323489078,362.25078272391,377.90359432309,402.50086969323,425.14154361347,442.75095666255,485.87604984397,518.26778650024,523.2511306012],description:"Mayumi Tsuda's Harmonic-13 scale. 1/1=440 Hz."},tuneable3:{frequencies:[36.70809598968,41.95210970249,42.82611198796,43.59086398774,44.04971518762,44.86545065405,45.8851199871,46.71939489596,47.1961234153,47.72052478658,48.94412798624,49.55592958607,50.47363198581,51.39133438555,52.00313598538,52.44013712811,53.02280531843,53.39359416681,55.06214398452,57.10148265061,57.68415084093,58.73295358349,59.65065598323,61.1801599828,62.40376318246,62.92816455374,64.23916798194,66.07457278142,66.74199270851,67.29817598108,68.17217826655,68.82767998065,70.35718398022,73.41619197936,79.53420797764,80.7578111773,82.59321597678,85.65222397592,87.18172797549,88.09943037523,89.14823311779,89.73090130811,90.10169015649,91.7702399742,94.39224683061,95.44104957317,96.35875197291,97.88825597248,100.94726397162,102.7826687711,104.00627197076,104.88027425623,105.53577597033,110.12428796904,114.20296530123,114.71279996775,115.36830168185,116.24230396732,117.46590716698,119.30131196646,120.61231539466,122.3603199656,123.88982396517,124.80752636491,125.85632910747,128.47833596388,132.14914556285,134.59635196216,137.6553599613,139.49076476078,140.71436796044,141.58837024591,146.83238395872,152.950399957,154.17400315666,156.00940795614,159.06841595528,161.51562235459,165.18643195356,168.85724155253,171.30444795184,174.36345595098,176.19886075046,183.5404799484,190.88209914634,192.71750394582,195.77651194496,201.89452794324,205.56533754221,208.01254394152,211.07155194066,220.24857593808,229.4255999355,232.48460793464,238.60262393292,244.7206399312,247.77964793034,256.95667192776,269.19270392432,275.3107199226,281.42873592088,293.66476791744],description:"Marc Sabat, 3 octaves of intervals tuneable by ear"},tuners1:{frequencies:[261.6255653006,276.50456653385,293.15590636358,311.0676370396,328.627540632,349.28088891463,369.11955599459,391.76814585061,414.75684959346,439.06365754828,466.60145532616,492.6062100846,523.2511306012],description:"The Tuner's Guide well temperament no. 1 (1840)"},tuners2:{frequencies:[261.6255653006,276.9861853325,293.55936848273,311.27971878774,329.48489606404,349.42029142443,369.90111701824,391.99869425741,415.03962525779,439.89939957166,466.4799232208,493.78769382322,523.2511306012],description:"The Tuner's Guide well temperament no. 2 (1840)"},tuners3:{frequencies:[261.6255653006,276.9180796764,293.64050032496,311.25753558078,329.38199580693,349.20116137147,369.59117881045,391.8877401954,415.37711930697,439.91014033466,466.33569310799,493.52238512763,523.2511306012],description:"The Tuner's Guide well temperament no. 3 (1840)"},turkish:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"Turkish, 5-limit from Palmer on a Turkish music record, harmonic minor inverse"},turkish_24:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Ra'uf Yekta, 24-tone Pythagorean Turkish Theoretical Gamut, 1/1=D (perde yegah) at 294 Hz"},turkish_24a:{frequencies:[261.6255653006,275.62199471997,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,344.52749339997,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,459.36999119996,465.11211608996,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:"Turkish gamut with schismatic simplifications"},turkish_41:{frequencies:[261.6255653006,266.80864394988,272.09440643071,275.67629620338,281.13773466533,286.70737164501,290.48162858661,294.30556868769,300.13607443832,306.08208692954,310.11139540064,316.25503135793,322.52037740267,326.76608188608,333.2396629384,339.84149442859,344.31521657963,348.8478314504,355.75887527351,362.80683626646,367.58287746967,374.8650823332,382.29155536296,387.32409620162,392.42288612931,400.19720009986,408.12552912594,413.49815209867,421.6899870258,430.04411333507,435.70527569249,441.44096240275,450.1863739015,459.10504388656,465.14876849982,474.36385666592,483.76150545705,490.12981126508,499.83980314828,509.74215733443,516.45247616827,523.2511306012],description:"Abd\xEF\xBF\xBDlkadir T\xEF\xBF\xBDre and M. Ekrem Karadeniz theoretical Turkish gamut"},turkish_41a:{frequencies:[261.6255653006,268.5590565112,272.09440643071,275.67629620338,279.3053384865,286.70737164501,290.48162858661,294.30556868769,298.17984938441,306.08208692954,310.11139540064,314.19374626607,322.52037740267,326.76608188608,335.42589979828,339.84149442859,344.31521657963,348.8478314504,353.4401143131,362.80683626646,367.58287746967,377.32440283229,382.29155536296,387.32409620162,392.42288612931,402.82271318249,408.12552912594,413.49815209867,424.45650702809,430.04411333507,435.70527569249,441.44096240275,453.1398459935,459.10504388656,465.14876849982,477.47594368525,483.76150545705,490.12981126508,503.11902634639,509.74215733443,516.45247616827,523.2511306012],description:"Karadeniz's theoretical Turkish gamut, quantized to subset of 53-tET"},turkish_aeu:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,465.11211608996,471.45776383774,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Arel-Ezgi-Uzdilek (AEU) 24 tone theoretical system"},turkish_bagl:{frequencies:[261.6255653006,277.01530443593,285.40970760065,294.32876096318,311.64221749042,321.08592105074,331.11985608357,348.83408706747,369.35373924791,380.54627680087,392.4383479509,415.52295665389,428.11456140098,441.49314144476,465.11211608996,492.47165233054,507.3950357345,523.2511306012],description:'Ratios of the 17 frets on the neck of "Baglama" ("saz") according to Yal\xEF\xBF\xBD\xEF\xBF\xBDn Tura'},two29:{frequencies:[261.6255653006,265.43099677612,267.95417262175,271.85165581044,274.43586616969,278.42762776199,281.0743490329,285.16266958193,287.87341387594,292.06062910037,294.83694510625,299.12544722478,301.96892109338,306.36116019141,309.2734164419,313.77190187131,316.75460431924,321.36190613206,324.41675883995,329.13550925662,332.26425750751,337.09715242073,340.3015837153,345.25138423021,348.53332930799,353.60286331966,356.96419720496,362.15636101402,365.59900408717,370.91676405444,374.44268531179,379.88907958456,383.50028913155,389.07842928561,392.77699240278,398.49006531303,402.2780950448,408.12936467525,412.00902517967,418.00183444819,421.97534223334,428.1131149215,432.1827401118,438.46898282094,442.63705045414,449.07535460876,453.34424596425,459.9382898638,464.31044382305,471.06399474345,475.54190918343,482.45882552933,487.04505874954,494.12929225872,498.82646444278,506.0820624438,510.89285715645,518.32396488098,523.2511306012],description:"Two 29-tET scales 25 cents shifted, many near just intervals"},two29a:{frequencies:[261.6255653006,264.02813680074,267.95417262175,270.41486126945,274.43586616969,276.95607779319,281.0743490329,283.65552346679,287.87341387594,290.51702578379,294.83694510625,297.54450482308,301.96892109338,304.74197548856,309.2734164419,312.11354980287,316.75460431924,319.66343925668,324.41675883995,327.39595721478,332.26425750751,335.31552138031,340.3015837153,343.42665631876,348.53332930799,351.73399604284,356.96419720496,360.24228665998,365.59900408717,368.95638908389,374.44268531179,377.88128181162,383.50028913155,387.02206376789,392.77699240278,396.38395721814,402.2780950448,405.97231075214,412.00902517967,415.79260233969,421.97534223334,425.85044246025,432.1827401118,436.15157730833,442.63705045414,446.70189207635,453.34424596425,457.50741431695,464.31044382305,468.5743173866,475.54190918343,479.90892674463,487.04505874954,491.51771254425,498.82646444278,503.40730976502,510.89285715645,515.58451111167,523.2511306012],description:"Two 29-tET scales 15.826 cents shifted, 13-limit chords, Mystery temperament, Gene Ward Smith"},xenakis_chrom:{frequencies:[261.6255653006,274.52698453615,329.62755691287,349.22823143301,391.99543598175,411.32572372413,493.88330125613,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 5 + 19 + 6 parts"},xenakis_diat:{frequencies:[261.6255653006,293.66476791741,326.46944327063,349.22823143301,391.99543598175,440,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 12 + 11 + 7 parts"},xenakis_schrom:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 7 + 16 + 7 parts"},xenoga24:{frequencies:[261.6255653006,265.7783520514,279.38237857051,283.8170195002,294.32876096318,299.00064605783,310.07474405997,314.99656539426,331.11985608357,336.37572681506,348.83408706747,354.37113606854,372.50983809402,378.42269266694,392.4383479509,398.6675280771,419.07356785577,425.72552925031,441.49314144476,448.50096908674,465.11211608996,472.49484809138,496.67978412536,504.56359022259,523.2511306012],description:"M. Schulter, 3+7 ratios Xeno-Gothic adaptive tuning (keyboards 64:63 apart)"},xylophone2:{frequencies:[261.6255653006,295.19538981304,332.68808325276,388.83826257328,446.65787257783,506.59641128799,527.19506190947,579.57827742703,633.13077520476,751.1860077911,842.69088701475],description:"African Yaswa xylophones (idiophone; calbash resonators with membrane)"},xylophone3:{frequencies:[261.6255653006,292.47977325983,348.01999353916,392.4383479509,442.29334161825,523.2511306012],description:"African Banyoro xylophone (idiophone; loose log)"},xylophone4:{frequencies:[261.6255653006,281.70207497315,314.1971709147,349.63190883464,391.76907592069,436.9606979923,505.71930677521,568.9637969584,597.94115990992,660.7800775993,716.43551549302],description:"African Bapare xylophone (idiophone, loose-log)"},zalzal:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,465.11211608996,523.2511306012],description:"Tuning of popular flute by Al Farabi & Zalzal. First tetrachord is modern Rast"},zalzal2:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,387.59343007496,419.89288258121,465.11211608996,523.2511306012],description:"Zalzal's Scale, a medieval Islamic with Ditone Diatonic & 10/9 x 13/12 x 72/65"},zarlino:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Ptolemy's Intense Diatonic Systonon, also Zarlino's scale"},zarlino2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"16-note choice system of Zarlino, Sopplimenti musicali (1588)"},zartehijaz1:{frequencies:[261.6255653006,280.55696721076,336.07142343876,350.07440004945,375.4060213132,393.89732161404,446.43551156053,468.42549744394,502.32108537715,523.2511306012],description:"Scale from Zarlino temperament extraordinaire -- lower Hijaz tetrachord"},zesster_a:{frequencies:[261.6255653006,279.06726965397,313.95067836072,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Harmonic six-star, group A, from Fokker"},zesster_b:{frequencies:[261.6255653006,293.02063313667,299.00064605783,334.88072358477,366.27579142084,418.60090448096,457.84473927605,478.40103369253,523.2511306012],description:"Harmonic six-star, group B, from Fokker"},zesster_c:{frequencies:[261.6255653006,299.00064605783,305.22982618403,348.83408706747,398.6675280771,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Harmonic six-star, group C on Eb, from Fokker"},zesster_mix:{frequencies:[261.6255653006,274.70684356563,279.06726965397,293.02063313667,299.00064605783,313.95067836072,334.88072358477,348.83408706747,358.80077526939,366.27579142084,392.4383479509,418.60090448096,457.84473927605,478.40103369253,488.36772189445,502.32108537715,523.2511306012],description:"Harmonic six-star, groups A, B and C mixed, from Fokker"},zest24:{frequencies:[261.6255653006,269.33468959023,272.52663052146,280.55696721076,292.24684137387,300.8582598368,308.87634556583,317.97777315513,326.45210604021,336.07142343876,350.07440004945,360.38977980792,364.66083404534,375.4060213132,391.04793957621,402.57065589001,410.30971075781,422.39999923493,436.81711699543,449.68847932918,465.03699205118,478.73988827571,487.94322738789,502.32108537715,523.2511306012],description:"Zarlino Extraordinaire Spectrum Temperament (two circles at ~50.28c apart)"},zir_bouzourk:{frequencies:[261.6255653006,281.75060878526,305.22982618403,313.95067836072,353.19451315581,392.4383479509,523.2511306012],description:"Zirafkend Bouzourk (IG #3, DF #9), from both Rouanet and Safi al-Din"},zwolle:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,331.11985608357,348.83408706747,367.49599295996,392.4383479509,413.43299207996,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"Henri Arnaut De Zwolle. Pythagorean on G flat."},zwolle2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.68386704488,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,467.04206359353,489.02683710225,523.2511306012],description:"Henri Arnaut De Zwolle's modified meantone tuning (c. 1440)"},yarman12:{frequencies:[261.6255653006,283.42769574232,294.32876096318,309.19384990071,332.97799220076,348.83408706747,377.90359432309,392.4383479509,411.12588832951,442.75095666255,465.11211608996,499.46698830115,523.2511306012],description:"Detempered Yarman 13-limit, [<1 1 -20 -6 -3 -1|, <0 1 38 15 11 8|]"},yarman12_80:{frequencies:[261.6255653006,282.84340331238,295.36595061166,319.3201344739,333.45764463229,348.2210758395,376.46181130035,393.12919962609,425.01198472693,443.82887286778,479.82340237272,501.06699929295,523.2511306012],description:"Ozan Yarman MOS, 80-et version"},yarman17:{frequencies:[261.6255653006,274.08392555301,283.42769574232,294.32876096318,309.19384990071,322.00069575458,332.97799220076,348.83408706747,362.25078272391,377.90359432309,392.4383479509,411.12588832951,425.14154361347,442.75095666255,465.11211608996,485.87604984397,499.46698830115,523.2511306012],description:"80-et commas 13-limit detempering of a chain of 16 fifths"},"yarman_ney-ahengs":{frequencies:[261.6255653006,275.39533189537,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Well Temperament for piano by Ozan Yarman from Ney Ahengs"},yasser_6:{frequencies:[261.6255653006,291.88463270656,325.64340264099,363.30663963964,405.32593044476,452.20508247496,523.2511306012],description:"Yasser Hexad, 6 of 19 as whole tone scale"},yasser_diat:{frequencies:[261.6255653006,281.42815779395,291.88463270656,313.97755176024,325.64340264099,350.29154279212,376.80531512858,390.80553229045,420.38583225541,436.00528786292,469.00678383895,486.43275040712,523.2511306012],description:"Yasser's Supra-Diatonic, the flat notes are V,W,X,Y,and Z"},yasser_ji:{frequencies:[261.6255653006,282.64904822654,294.32876096318,304.39128270551,327.03195662575,347.87575166344,359.73515228832,391.36022062136,425.14154361347,434.84468957929,457.84473927605,478.32915853722,523.2511306012],description:"Yasser's just scale, 2 Yasser hexads, 121/91 apart"},yekta:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,502.32108537715,523.2511306012],description:"Rauf Yekta's 12-tone tuning suggested in 1922 Lavignac Music Encyclopedia"},"young-g":{frequencies:[261.6255653006,299.07507698093,319.76457981184,341.88537054616,390.82337532559,446.76650366117,477.67301428683,510.71739232152,583.82257301724,667.39198333921,713.56092257662,762.92356430953,872.13001648254,996.96833978235,1065.93668681199,1139.67601990796,1302.81150610354,1489.29848625885,1592.32474578757,1702.47910946196,1946.17475603251,2224.75468143463,2378.65811671778,2543.20970830682,2907.24890901465,3323.39919648924,3553.30434397593,3799.11599765247,4342.92768045015],description:"Gayle Young's Harmonium, see PNM 26(2): 204-212 (1988)"},"young-lm_guitar":{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"LaMonte Young, Tuning of For Guitar '58. 1/1 March '92, inv.of Mersenne lute 1"},"young-lm_piano":{frequencies:[261.6255653006,289.72987407313,294.32876096318,300.46061014991,343.38355445704,338.01818641865,386.30649876417,392.4383479509,400.61414686654,457.84473927605,450.69091522486,515.07533168556,523.2511306012],description:"LaMonte Young's Well-Tempered Piano"},"young-w10":{frequencies:[261.6255653006,277.18263097687,302.26980244078,320.24370022528,349.22823143301,369.99442271164,391.99543598175,427.47405410759,452.89298412314,493.88330125613,523.2511306012],description:"William Lyman Young 10 out of 24-tET (1961)"},"young-w14":{frequencies:[261.6255653006,277.18263097687,293.66476791741,302.26980244078,320.24370022528,339.28638158975,359.46139971304,369.99442271164,391.99543598175,415.30469757995,427.47405410759,452.89298412314,479.82340237272,508.3551866238,523.2511306012],description:"William Lyman Young 14 out of 24-tET (1961)"},"young-wt":{frequencies:[261.6255653006,285.40970760065,309.19384990071,348.83408706747,392.4383479509,428.11456140098,463.79077485106,523.2511306012],description:'William Lyman Young "exquisite 3/4 tone Hellenic Lyre" dorian'},young:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,348.83408706747,367.49599295996,391.5530240856,413.43299207996,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"Thomas Young well temperament (1807), also Luigi Malerbi nr.2 (1794)"},young2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.14198392915,349.22823143301,368.32692341742,391.5530240856,414.36778843034,438.51190905657,466.16376151809,491.65745674141,523.2511306012],description:"Thomas Young well temperament no.2 (1799)"},yugo_bagpipe:{frequencies:[261.6255653006,277.02257024271,294.00421879736,322.47117131255,341.84370465044,381.9375744369,404.41509766528,430.1988069325,452.63145841613,463.74664903953,478.99265177484,502.22604835608,523.2511306012],description:"Yugoslavian Bagpipe"},yves:{frequencies:[261.6255653006,290.69507255622,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:`St Yves's scale II from Jocelyn Godwin, "Music and the Occult", 1995.`},saba_sup:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular version of maqam Sab"},sabagh:{frequencies:[261.6255653006,275.67629620338,279.3053384865,286.70737164501,294.30556868769,310.11139540064,314.19374626607,322.52037740267,326.76608188608,331.06767743197,348.8478314504,362.80683626646,367.58287746967,372.42178901277,392.42288612931,413.49815209867,418.94150105041,430.04411333507,441.44096240275,465.14876849982,471.27205084813,483.76150545705,490.12981126508,496.58195036371,523.2511306012],description:"Twfiq Al-Sabagh, Arabic master musical scale in 53-tET (1954)"},sabbagh:{frequencies:[261.6255653006,294.30556868769,321.46759848648,348.8478314504,392.42288612931,428.64035280622,465.14876849982,523.2511306012],description:"Tawfiq as-Sabbagh, a composer from Syria. 1/1=G"},safi_diat:{frequencies:[261.6255653006,276.16031892841,305.22982618403,348.83408706747,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:"Safi al-Din's Diatonic, also the strong form of Avicenna's 8/7 diatonic"},safi_diat2:{frequencies:[261.6255653006,283.79722337692,310.07474405997,348.83408706747,392.4383479509,425.69583506538,465.11211608996,523.2511306012],description:"Safi al-Din's 2nd Diatonic, a 3/4 tone diatonic like Ptolemy's Equable Diatonic"},safi_major:{frequencies:[261.6255653006,281.75060878526,322.00069575458,348.83408706747,375.66747838035,392.4383479509,523.2511306012],description:"Singular Major (DF #6), from Safi al-Din, strong 32/27 chromatic"},salinas_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:`Salinas' enharmonic tuning for his 19-tone instr. "instrumentum imperfectum"`},salinas_24:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:'Salinas enharmonic system "instrumentum perfectum". Subset of Mersenne'},salinas_enh:{frequencies:[261.6255653006,272.52663052146,279.06726965397,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Salinas's and Euler's enharmonic"},salunding:{frequencies:[261.6255653006,282.38958039978,310.76686573877,390.36201910543,419.43149305958,523.2511306012],description:"Gamelan slunding, Kengetan, South-Bali. 1/1=378 Hz"},sankey:{frequencies:[261.6255653006,274.88665260982,292.54735824399,309.58527581215,327.03195662575,348.83408706747,366.73895666255,391.24894371175,412.31687950427,437.13741259348,464.79252184829,489.99465727995,523.2511306012],description:"John Sankey's Scarlatti tuning, personal evaluation based on d'Alembert's"},santur1:{frequencies:[261.6255653006,282.02765077995,319.3201344739,347.21689301951,376.46192220133,427.47393558663,475.68393915562,504.55222794679,523.2511306012],description:"Persian santur tuning. 1/1=E"},santur2:{frequencies:[261.6255653006,281.2143451833,317.48098583281,345.21700307457,375.37611551499,423.78627283082,475.68393915562,498.18106573801,523.2511306012],description:"Persian santur tuning. 1/1=E"},sanza:{frequencies:[261.6255653006,293.15632631094,308.97787266236,346.21547002486,390.18821123181,462.40922843744,524.46149515038,595.18445928535,620.10113226249],description:"African N'Gundi Sanza (idiophone; set of lamellas, thumb-plucked)"},sanza2:{frequencies:[261.6255653006,390.63923480058,465.35666077712,523.2511306012,588.68812410589,663.45725712889,702.9084786129,783.08569314515],description:"African Baduma Sanza (idiophone, like mbira)"},sauveur:{frequencies:[261.6255653006,274.85950244128,292.7026939092,313.25286195357,328.80795208256,349.69755047152,367.27338607435,391.35133250294,417.15885134862,438.29716799286,468.84228427561,491.11646492505,523.2511306012],description:"Sauveur's tempered system of the harpsichord. Trait\xEF\xBF\xBD (1697)"},sauveur2:{frequencies:[261.6255653006,278.64199172491,293.04864983565,312.10886966906,328.2456799168,349.5951549002,372.33322418948,391.58401058733,417.05308314313,438.61577206336,467.14384425417,491.2966347616,523.2511306012],description:"Sauveur's Syste^me Chromatique des Musiciens (Memoires 1701), 12 out of 55."},sauveur_17:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,441.49314144476,465.11211608996,489.99465727995,496.67978412536,523.2511306012],description:"Sauveur's oriental system, aft. Kitab al-adwar (Bagdad 1294) by Safi al-Din"},sauveur_ji:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Aplication des sons harmoniques aux jeux d'orgues (1702) (PB 81/80 & 128/125)"},savas_bardiat:{frequencies:[261.6255653006,282.57123920205,317.17549194805,349.22823143301,391.99543598175,423.37848741825,475.22628419761,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 12 + 10 parts"},savas_barenh:{frequencies:[261.6255653006,282.57123920205,329.62755691287,349.22823143301,391.99543598175,423.37848741825,493.88330125613,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 16 + 6 parts"},savas_chrom:{frequencies:[261.6255653006,282.57123920205,323.3415889232,349.22823143301,391.99543598175,423.37848741825,484.46499093218,523.2511306012],description:"Savas's Chromatic, Byzantine Liturgical mode, 8 + 14 + 8 parts"},savas_diat:{frequencies:[261.6255653006,288.06460709314,311.12698372208,349.22823143301,391.99543598175,431.60923940535,466.16376151809,523.2511306012],description:"Savas's Diatonic, Byzantine Liturgical mode, 10 + 8 + 12 parts"},savas_palace:{frequencies:[261.6255653006,277.18263097687,336.03572815422,349.22823143301,391.99543598175,415.30469757995,503.48470957687,523.2511306012],description:"Savas's Byzantine Liturgical mode, 6 + 20 + 4 parts"},scalatron:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:"Scalatron (tm) 19-tone scale, see manual, 1974"},scheengaas:{frequencies:[261.6255653006,273.84069463911,292.6487650037,312.74862113192,327.53979283172,350.03605285217,366.8025131876,391.54284657258,418.19337019276,437.97145880542,467.51204131067,489.62261321254,523.2511306012],description:"Scheengaas' variation"},scheffer:{frequencies:[261.6255653006,274.56546814423,292.86978442859,309.86465789076,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"H.Th. Scheffer (1748) modified 1/5-comma temperament, Sweden"},schidlof:{frequencies:[261.6255653006,264.89588486686,274.70684356563,280.31310567921,294.32876096318,305.22982618403,315.35224388912,322.99452506247,327.03195662575,348.83408706747,353.19451315581,366.27579142084,373.75080757229,392.4383479509,406.97310157871,420.46965851882,436.04260883433,457.84473927605,467.18850946536,484.4917875937,490.54793493862,523.2511306012],description:"Schidlof"},schillinger:{frequencies:[261.6255653006,262.8879410321,275.85161280553,277.18263097687,278.52007147562,292.25460328695,293.66476791741,295.08173676673,309.63296633914,311.12698372208,312.62820992379,328.04470063332,329.62755691287,331.21805066987,347.55125362114,349.22823143301,350.91330087035,368.21772660991,369.99442271164,371.77969159194,390.11309203208,391.99543598175,393.88686247394,413.31042363438,415.30469757995,417.30859414412,437.88714035463,440,442.12305445465,463.92526470026,466.16376151809,468.41305936011,491.51169649079,493.88330125613,496.26634930797,520.73850287792,523.2511306012],description:"Joseph Schillinger's double equal temperament, p.664 Mathematical Basis..."},schis41:{frequencies:[261.6255653006,266.96486255163,272.52663052146,275.21650375777,280.31310567921,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,321.08592105074,327.03195662575,329.64821227876,336.37572681506,343.38355445704,348.83408706747,355.95315006884,363.36884069528,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,415.27867508032,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,484.4917875937,490.54793493862,497.4115685962,504.56359022259,512.78610798918,523.2511306012],description:"41&53 <<1 -8 -14 23 -15 -25 33 -10 81 113||"},schisynch17:{frequencies:[261.6255653006,275.80289341725,290.74848220557,294.25152581512,310.19683462128,327.0062098829,330.94609980123,348.87986495302,367.78544978395,387.71551660339,392.38685458718,413.65005636851,436.06549769577,441.31937388998,465.23419873014,490.4449531872,496.35401261224,523.2511306012],description:"fifth satisfies f^9 + f^8 - 64 = 0"},schlick:{frequencies:[261.6255653006,275.62199471997,293.00227310437,311.47852302926,328.14198392915,349.6228209638,367.9112241576,391.5530240856,414.36778843034,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Reconstructed temp. A. Schlick, Spiegel d. Orgelmacher und Organisten (1511)"},schlick2:{frequencies:[261.6255653006,275.31092272332,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.9112241576,391.5530240856,415.30469757995,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Schlick's temperament reconstructed by F.J. Ratte (1991)"},schlick3:{frequencies:[261.6255653006,275.31092431358,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.70355049744,391.5530240856,415.07027187895,438.51190905657,466.95405539699,491.10256480205,523.2511306012],description:"Possible well-tempered interpretation of 1555 tuning, Margo Schulter"},schlick4:{frequencies:[261.6255653006,275.29566620843,293.00166043901,311.83758337792,328.14192706649,349.6222474261,367.6987228158,391.55300599201,415.35839309639,438.51185079886,466.95962791236,491.10245700671,523.2511306012],description:"Another reconstructed Schlick's modified meantone (Poletti?)"},scholz:{frequencies:[261.6255653006,271.31540105247,299.00064605783,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Simple Tune #1 Carter Scholz"},scholz_epi:{frequencies:[261.6255653006,1046.5022612024,1308.127826503,1569.7533918036,1831.3789571042,2093.0045224048,2354.6300877054,2616.255653006,2877.8812183066,3139.5067836072,3401.1323489078,3662.7579142084,3924.383479509,4186.0090448096,4709.2601754108,5232.511306012,5494.1368713126,5755.7624366132,6279.0135672144,6540.639132515,6802.2646978156,7063.8902631162,7325.5158284168,8372.0180896192,8633.6436549198,9156.894785521,9418.5203508216,10203.3970467234,10465.022612024,10988.2737426252,11511.5248732264,11773.150438527,12558.0271344288,12819.6526997294,13081.27826503,14127.7805262324,14389.406091533,14651.0316568336,16482.4106139378,16744.0361792384,17005.661744539],description:"Carter Scholz, Epimore"},schulter:{frequencies:[261.6255653006,277.184065539,293.66520219021,311.12905403417,329.62853176407,349.23107169224,369.99606406306,391.99572582396,415.30715405467,440.00097595231,466.1672081452,493.88512703986,523.25577305438],description:`Margo Schulter's 5-limit JI virt. ET, "scintilla of Artusi" tempered 22-08-98`},schulter_17:{frequencies:[261.6255653006,272.43653907335,282.13181390574,295.15344695336,308.77608605158,319.09647917983,332.97799220076,348.34640884647,361.82138782225,375.64984936577,392.98775403209,410.26687922759,423.79017189188,443.34998408798,463.81254988138,480.53289366295,500.16624277499,523.2511306012],description:"Neo-Gothic well-temperament (14:11, 9:7 hypermeantone fifths) TL 04-09-2000"},schulter_24:{frequencies:[261.6255653006,270.06509966514,283.8170195002,292.97240722602,295.75063903546,305.22982618403,307.79478270659,317.68818643644,334.29933343966,345.08318290545,348.06842720833,359.29644098925,377.90359432309,390.09403284964,393.30161007617,406.07983174306,426.86276443782,440.63253103259,444.76346101102,458.66231916761,462.87600014722,477.80748402293,502.32108537715,518.89070451286,523.2511306012],description:'Rational intonation (RI) scale with some "17-ish" features (24 notes)'},schulter_cart34:{frequencies:[261.6255653006,270.08718526646,272.51337835337,281.3271372098,283.85429714132,293.03484945212,295.66718139806,305.22982618403,307.97166902637,317.93223698752,320.78822215662,331.16330924834,334.13814720468,344.94500399825,348.04364484358,359.30023993517,362.52783176564,374.2528814026,377.61479489998,389.82779436071,393.32961502355,406.05087076101,409.69842558521,422.94908927295,426.7484383229,440.55054172958,444.50800708553,458.88449901367,463.0066556268,477.98143975034,482.27514684959,497.87312179111,502.34551296122,518.59261334435,523.2511306012],description:'"Carthesian tuning" with two 17-tET chains 55.106 cents apart'},schulter_diat7:{frequencies:[261.6255653006,295.1673044417,332.97799220076,348.83408706747,392.4383479509,442.75095666255,499.46698830115,523.2511306012],description:"Diatonic scale, symmetrical tetrachords based on 14/11 and 13/11 triads"},schulter_ham:{frequencies:[261.6255653006,272.52663052146,283.8170195002,295.75063903546,307.79478270659,320.70230585235,334.29933343966,348.01136516401,362.25078272391,377.90359432309,393.36609818246,409.50088481833,426.86276443782,444.76346101102,462.87600014722,482.33849075995,502.32108537715,523.2511306012],description:'New rational tuning of "Hammond organ type", TL 01-03-2002'},schulter_jot17a:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.1673044417,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.75095666255,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"Just octachord tuning -- 4:3-9:8-4:3 division, 17 steps (7 + 3 + 7), Bb-Bb"},schulter_jot17bb:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.15228855401,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.72843283101,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:'"Just Octachord Tuning" (Bb-Eb, F-Bb) -- 896:891 divided into 1792:1787:1782'},schulter_jwt17:{frequencies:[261.6255653006,272.43653907335,282.34838235411,295.1673044417,308.34441624714,319.76457981184,332.97799220076,347.8430811383,362.25078272391,376.08675011961,393.55640592227,409.81906732402,425.14154361347,443.97065626768,462.87600014722,481.6288815761,500.8899711738,523.2511306012],description:'"Just well-tuned 17" circulating system'},"schulter_lin76-34":{frequencies:[261.6255653006,270.6250663876,281.88470155261,291.58108453077,295.07956188513,305.22982618403,308.89206602106,319.51745915009,332.81131277165,344.25948974019,348.39001840879,360.3740779397,375.36781334896,388.27986588625,392.93856423817,406.45502016129,423.36600317146,437.92911415628,443.18352164838,458.42832346067,463.9286840578,479.88708893184,499.85328649772,517.04744024951,523.2511306012],description:"Two 12-note chains, ~704.160 cents, 34 4ths apart (32 4ths = 7:6), TL 29-11-02"},schulter_pel:{frequencies:[261.6255653006,271.31540105247,305.22982618403,392.4383479509,406.97310157871,523.2511306012],description:"Just pelog-style Phrygian pentatonic"},schulter_pepr:{frequencies:[261.6255653006,270.64528702739,281.81099471089,291.52662303231,295.05751399041,305.22982618403,308.92668738628,319.57714790608,332.76158224462,344.23376719628,348.40303271111,360.41446953256,375.28368107222,388.22184469544,392.9238840789,406.47020586181,423.23948674937,437.83095983374,443.13385158124,458.41119660824,463.96335069158,479.95880706014,499.75992392917,516.98949183803,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},schulter_qcm62a:{frequencies:[261.6255653006,262.43934012943,267.90457886781,268.73788454005,273.37431312998,274.22463192287,279.93529690293,280.80602334765,285.65065877038,286.53916259713,292.50627485027,293.41610276971,299.52642572255,300.45808951291,305.64177427204,306.59245933664,312.977175335,313.95067836072,320.36052345918,320.48862783822,327.03195662575,328.04917632434,334.88072358477,335.92235492515,341.71789064962,342.78078913836,349.91912034749,351.00752840096,358.31717956585,359.43170941363,365.63284274659,366.77012764335,374.40803131735,375.5726110527,382.05221698715,383.2405741708,391.22147055517,392.4383479509,400.61078621746,401.85686830172,408.78994578219,410.06146948999,418.60090448096,419.90294514449,427.14736482575,428.47598794138,437.39890198442,438.75941205608,447.89647345742,449.28963835923,457.04105241293,458.46266117889,468.01003810189,469.46576276783,479.24227945773,480.73294151703,489.02683710225,490.54793493862,500.76348165392,502.32108537715,510.98743222773,512.57683571821,523.2511306012],description:"1/4-comma meantone, two 31-notes at 1/4-comma (Vicentino-like system)"},schulter_qcmlji24:{frequencies:[261.6255653006,262.43934012943,273.37431312998,274.22463192287,292.50627485027,293.41610276971,306.59245933664,312.977175335,327.03195662575,328.04917632434,349.91912034749,351.00752840096,365.63284274659,366.77012764335,391.22147055517,392.4383479509,408.78994578219,410.06146948999,437.39890198442,438.75941205608,458.46266117889,468.01003810189,489.02683710225,490.54793493862,523.2511306012],description:"24-note adaptive JI (Eb-G#/F'-A#') for Lasso's Prologue to _Prophetiae_"},schulter_qcmqd8_4:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28772967674,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.22091428214,437.39890198442,465.24335632603,489.02683710225,523.2511306012],description:"F-C# in 1/4-comma meantone, other 5ths ~4.888 cents wide or (2048/2025)^(1/4)"},schulter_sq:{frequencies:[261.6255653006,271.31540105247,279.38237857051,289.72987407313,294.32876096318,305.22982618403,310.07474405997,325.94610833227,331.11985608357,343.38355445704,348.83408706747,361.75386806997,372.50983809402,386.30649876417,392.4383479509,406.97310157871,419.07356785577,434.59481110969,441.49314144476,457.84473927605,465.11211608996,488.9191624984,496.67978412536,515.07533168556,523.2511306012],description:'"Sesquisexta" tuning, two 12-tone Pyth. manuals a 7/6 apart. 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scale for Passacaglia and Fugue State (2005)"},seikilos:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,336.37572681506,348.83408706747,356.10146388137,392.4383479509,406.97310157871,441.49314144476,457.84473927605,504.56359022259,523.2511306012],description:"Seikilos Tuning"},sekati1:{frequencies:[261.6255653006,285.2147362526,318.99014578736,340.97107458785,383.86043226246,424.60539155549,468.56721805116,523.2511306012],description:"Gamelan sekati from Sumenep, East-Madura. 1/1=244 Hz."},sekati2:{frequencies:[261.6255653006,288.87830434024,317.34219433319,357.31261688157,393.64955765984,420.29657220667,469.35141988267,523.2511306012],description:"Gamelan Kyahi Sepuh from kraton Solo. 1/1=216 Hz."},sekati3:{frequencies:[261.6255653006,291.90272733088,308.20569577938,369.53649673407,403.69531865382,425.43272843735,475.11832680028,523.2511306012],description:"Gamelan Kyahi Henem from kraton Solo. 1/1=168.5 Hz."},sekati4:{frequencies:[261.6255653006,271.36353278789,288.89182053123,342.12578909252,379.12979967788,410.29128883625,439.50493264224,523.2511306012],description:"Gamelan Kyahi Guntur madu from kraton Jogya. 1/1=201.5 Hz."},sekati5:{frequencies:[261.6255653006,274.79663866182,311.31645994273,355.61927540077,375.97459751383,397.52718524897,433.44837981883,523.2511306012],description:"Gamelan Kyahi Naga Ilaga from kraton Jogya. 1/1=218.5 Hz."},sekati6:{frequencies:[261.6255653006,284.57524936299,310.80330758934,358.01400474517,390.79902205709,427.51850178351,468.18764285778,523.2511306012],description:"Gamelan Kyahi Munggang from Paku Alaman, Jogya. 1/1=199.5 Hz."},sekati7:{frequencies:[261.6255653006,286.67481979642,318.21831168293,371.10013445627,390.58282835584,422.12643845206,463.87524473877,523.2511306012],description:"Gamelan of Sultan Anom from Cheribon. 1/1=282 Hz."},sekati8:{frequencies:[261.6255653006,287.04067548259,315.94410704802,350.82750428678,381.72407804086,425.57749367468,447.5043967797,523.2511306012],description:"The old Sultans-gamelan Kyahi Suka rame from Banten. 1/1=262.5 Hz."},sekati9:{frequencies:[261.6255653006,280.44107893528,310.90439774384,346.74342440827,376.31071188751,412.14996063869,455.1567650372,523.2511306012],description:"Gamelan Sekati from Katjerbonan, Cheribon. 1/1=292 Hz."},selisir:{frequencies:[261.6255653006,278.78833362316,320.24370022528,380.8360868427,417.71053321823,524.76452349887],description:"Gamelan semara pagulingan, Bali. Pagan Kelod"},selisir2:{frequencies:[261.6255653006,279.59466973861,299.66214729245,376.46181130035,408.17001145418,520.23742585195],description:"Gamelan semara pagulingan, Bali. Kamasan"},selisir3:{frequencies:[261.6255653006,284.98499077387,305.5412851438,378.42269266694,406.45400323486,523.2511306012],description:"Gamelan gong, Pliatan, Bali. 1/1=280 Hz, McPhee, 1966"},selisir4:{frequencies:[261.6255653006,277.23130136276,295.59098907682,376.373620257,399.32323124828,523.2511306012],description:"Gamelan gong, Apuan, Bali. 1/1=285 Hz. McPhee, 1966"},selisir5:{frequencies:[261.6255653006,275.89605068063,309.19384990071,383.40037296022,406.23315014465,523.2511306012],description:"Gamelan gong, Sayan, Bali. 1/1=275 Hz. McPhee, 1966"},selisir6:{frequencies:[261.6255653006,282.63199755101,312.23197007902,396.25769882774,415.35445602102,523.2511306012],description:"Gamelan gong, Gianyar, Bali. 1/1=274 Hz. McPhee, 1966"},semipor1:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,353.19451315581,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:"First 16/15&250/243 = 648/625&250/243 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Guide"},silbermann1:{frequencies:[261.6255653006,275.15551885617,293.66476791741,312.53552595124,327.77163799145,349.82028288879,367.9112241576,391.99543598175,411.56972129721,438.75957425603,467.74568907204,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 1"},silbermann2:{frequencies:[261.6255653006,275.00020270933,293.00227310437,312.18279369479,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 2, 1/6 Pyth. comma meantone"},silbermann2a:{frequencies:[261.6255653006,275.00020270933,293.00227310437,310.77584116741,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Modified Silbermann's temperament nr. 2, also used by Hinsz in Midwolda"},silver:{frequencies:[261.6255653006,277.18807786937,293.58315284916,311.09098010692,329.53543886896,349.23174545031,369.98176232374,391.84186131702,415.18563115404,439.77824302677,466.03998256716,493.70667148145,523.2511306012],description:"Equal beating chromatic scale, A.L.Leigh Silver JASA 29/4, 476-481, 1957"},silver_10:{frequencies:[261.6255653006,270.26884019355,294.27266239927,320.41022551991,330.99364634362,360.39280035711,392.40094712608,405.36462386145,441.36692569059,480.56953386201,523.2511306012],description:"Ten-tone MOS from 350.9 cents"},silver_11:{frequencies:[261.6255653006,277.73657748574,294.83971256733,315.81001885226,335.25773244276,355.90304440354,381.21644531515,404.69191411574,429.61301214396,460.16899244324,488.50639225338,523.2511306012],description:"Eleven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_11a:{frequencies:[261.6255653006,272.21316796874,283.22923537857,314.22802528801,326.94437231289,340.17533123945,377.40674067136,392.67983758722,408.5710143206,453.28817432381,471.63208149661,523.2511306012],description:"Eleven-tone MOS from 317.17 cents"},silver_11b:{frequencies:[261.6255653006,281.48899567641,302.85877036442,316.87090334834,340.92873240472,366.81310701257,383.78194911277,412.91987382947,444.27004083312,464.82473992747,500.11279777071,523.2511306012],description:"Eleven-tone MOS from 331.67 cents"},silver_7:{frequencies:[261.6255653006,277.73649727228,315.81000061035,335.2576162513,381.21640127531,404.69175048432,460.16888612163,523.2511306012],description:"Seven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_8:{frequencies:[261.6255653006,288.49477506296,306.46277751246,337.93681424842,358.98416079003,395.852196628,420.50662316693,492.57276348379,523.2511306012],description:"Eight-tone MOS from 273.85 cents"},silver_9:{frequencies:[261.6255653006,294.18258755347,307.6617709921,345.94759796409,361.79860795042,406.82129262791,425.46148093979,478.40645551359,500.32661205896,523.2511306012],description:"Nine-tone MOS from 280.61 cents"},silvermean:{frequencies:[261.6255653006,286.15296204753,327.03195662575,345.42750418595,392.4383479509,416.96574469783,474.19633710734,523.2511306012],description:"First 6 approximants to the Silver Mean, 1+ sqr(2) reduced by 2/1"},simonton:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Simonton Integral Ratio Scale, JASA 25/6 (1953): A new integral ratio scale"},sims:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Ezra Sims' 18-tone mode"},sims2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,286.15296204753,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Sims II"},sims_24:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.97716313189,283.42769574232,286.15296204753,294.32876096318,302.50455987882,305.22982618403,310.68035879446,316.13089140489,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"See his article, Reflections on This and That, 1991 p.93-106"},sin:{frequencies:[261.6255653006,275.08939827539,302.09917071192,334.63165645627,369.99442271164,407.01712569342,445.10399729103,483.9175316883,523.2511306012,562.97086325858,602.98541169118,643.23087116255,683.66056756853,724.23972686276,764.94197926416,805.74682982871,846.63811574624,887.6028851904,928.63083777952,969.71346974542,1010.84345850104,1052.01529432917],description:"1/sin(2pi/n), n=4..25"},sinemod12:{frequencies:[261.6255653006,270.6035983646,282.0485507085,292.16840832754,301.82804372114,314.42520179993,326.24260278214,336.76433478807,350.4641458176,364.21811789193,375.86233664064,390.61306119732,406.50371126161,419.61372202861,435.38454314112,453.55584308858,468.551249676,485.36279478778,505.89080731022,523.2511306012],description:"Sine modulated F=12, A=-.08203754"},sinemod8:{frequencies:[261.6255653006,272.43905323978,281.98404270447,290.99567087708,301.68076007415,314.40050256998,326.99158834066,337.97331861211,348.96407538813,362.38276875396,377.76595534172,392.29216556304,405.04934945717,418.6525822649,435.418746849,453.77727371169,470.43955130022,485.47382867757,502.48255971303,523.2511306012],description:"Sine modulated F=8, A=.11364155. Deviation minimal3/2, 4/3, 5/4, 6/5, 5/3, 8/5"},singapore:{frequencies:[261.6255653006,291.46787011619,321.35550581422,354.51258839996,385.70651737906,428.95813651779,462.1422075194,523.2511306012],description:"An observed xylophone tuning from Singapore"},sintemp6:{frequencies:[261.6255653006,277.18263097687,292.42974339757,312.08834713741,327.870830746,349.91196330865,369.15973155124,391.11111150212,416.11779639122,437.6550518996,467.60417912673,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/6 Pyth, one cycle, f0=-90 degrees"},sintemp6a:{frequencies:[261.6255653006,276.17281343288,293.21211353711,310.64741311165,328.42667470471,349.22823143301,368.43838932195,391.77416758435,414.19655102258,438.82595961933,465.90062756558,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/12 Pyth, one cycle, f0= D-A"},sintemp_19:{frequencies:[261.6255653006,272.86445838226,281.30973389888,292.50627485027,304.14845459111,313.56198179795,327.03195662575,338.65502209741,350.02113164026,365.30494475029,376.98581738134,391.19763056219,407.47965586966,419.94695489748,437.42555500456,453.91586039553,468.43012697388,488.88431353627,505.29249383438,523.2511306012],description:"Sine modulated thirds, A=7.366 cents, one cycle over fifths, f0=90 degrees"},sintemp_7:{frequencies:[261.6255653006,291.06608881088,319.67397341855,351.09362859375,390.60192440975,432.07134328681,473.03044489876,523.2511306012],description:"Sine modulated fifths, A=8.12 cents, one cycle, f0=90 degrees"},slen_pel:{frequencies:[261.6255653006,261.6255653006,283.17034563789,298.45295203849,338.50336851425,364.68988616898,346.01554587335,389.06292924114,398.38689497567,420.13030572059,455.51656649021,493.31307433255,523.2511306012],description:"Pelog white, Slendro black"},slen_pel16:{frequencies:[261.6255653006,261.6255653006,285.30470202322,285.30470202322,297.93622032612,311.12698372208,339.28638158975,386.37547528213,386.37547528213,403.48177901006,421.34544350737,440,523.2511306012],description:"16-tET Slendro and Pelog"},slen_pel23:{frequencies:[261.6255653006,261.6255653006,295.14355885465,295.14355885465,286.38154466424,343.14246862785,313.47984535337,398.94762483098,398.94762483098,387.10394860926,450.05828708186,423.73315704439,523.2511306012],description:"23-tET Slendro and Pelog"},slen_pel_jc:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,279.06726965397,341.71502406609,348.83408706747,392.4383479509,392.4383479509,392.4383479509,448.50096908674,418.60090448096,523.2511306012],description:"Slendro/JC PELOG S1c,P1c#,S2d,eb,P2e,S3f,P3f#,S4g,ab,P4a,S5bb,P5b"},slen_pel_schmidt:{frequencies:[261.6255653006,261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,359.73515228832,392.4383479509,392.4383479509,457.84473927605,457.84473927605,490.54793493862,523.2511306012],description:"Dan Schmidt (Pelog white, Slendro black)"},slendro:{frequencies:[261.6255653006,298.45295203849,346.01554587335,398.38689497567,455.51656649021,523.2511306012],description:"Observed Javanese Slendro scale, Helmholtz/Ellis p. 518, nr.94"},slendro10:{frequencies:[261.6255653006,304.21577360535,342.24274530602,391.67780832635,463.92905474816,523.2511306012],description:"Low gender from Singaraja (banjar Lod Peken), Bali. 1/1=172 Hz. McPhee, 1966."},slendro11:{frequencies:[261.6255653006,299.11221417218,343.62760815601,387.36203100102,452.96366529656,523.2511306012],description:"Low gender from Sawan, Bali. 1/1=167.5 Hz. McPhee, 1966."},slendro2:{frequencies:[261.6255653006,299.13295468097,343.58614396263,395.91119354826,450.08870388136,523.2511306012],description:"Gamelan slendro from Ranchaiyuh, distr. Tanggerang, Batavia. 1/1=282.5 Hz"},slendro3:{frequencies:[261.6255653006,298.44694115772,339.14425131559,391.46936437571,453.48431318771,522.28214737536],description:"Gamelan kodok ngorek. 1/1=270 Hz"},slendro4:{frequencies:[261.6255653006,294.5074669504,344.54514337401,400.3014113889,467.49486258632,523.2511306012],description:"Low gender in saih lima from Kuta, Bali. 1/1=183 Hz. McPhee, 1966"},slendro5_1:{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7; from Lou Harrison"},slendro5_2:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 2"},slendro5_4:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 4"},slendro6:{frequencies:[261.6255653006,295.05549864457,341.56671025356,398.25224940202,461.478427683,523.2511306012],description:"Low gender from Klandis, Bali. 1/1=180 Hz. McPhee, 1966"},slendro8:{frequencies:[261.6255653006,309.85821141747,350.78288084997,406.32350365121,467.71050779996,523.2511306012],description:"Low gender from Tabanan, Bali. 1/1=179 Hz. McPhee, 1966."},slendro9:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Low gender from Singaraja (banjar Panataran), Bali. 1/1=175 Hz. McPhee, 1966."},slendro_7_1:{frequencies:[261.6255653006,299.00064605783,341.71502406609,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 1, From HMSL Manual, also Lou Harrison, Jacques Dudon"},slendro_7_2:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 2, From Lou Harrison, Jacques Dudon's APTOS"},slendro_7_3:{frequencies:[261.6255653006,294.32876096318,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:'Septimal Slendro 3, Harrison, Dudon, called "MILLS" after Mills Gamelan'},slendro_7_4:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:'Septimal Slendro 4, from Lou Harrison, Jacques Dudon, called "NAT"'},slendro_7_5:{frequencies:[261.6255653006,305.22982618403,343.38355445704,400.61414686654,467.3831713443,523.2511306012],description:"Septimal Slendro 5, from Jacques Dudon"},slendro_7_6:{frequencies:[261.6255653006,299.00064605783,341.71502406609,390.53145607553,455.62003208812,523.2511306012],description:"Septimal Slendro 6, from Robert Walker"},slendro_a1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:`Dudon's Slendro A1, "Seven-Limit Slendro Mutations", 1/1 8:2'94 hexany 1.3.7.21`},slendro_a2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,448.50096908674,523.2511306012],description:`Dudon's Slendro A2 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_alv:{frequencies:[261.6255653006,299.00064605783,348.83408706747,406.97310157871,465.11211608996,523.2511306012],description:"Bill Alves, slendro for Gender Barung, 1/1 vol.9 no.4, 1997. 1/1=282.86"},slendro_ang:{frequencies:[261.6255653006,299.00064605783,340.82516392797,388.43396508487,445.83123341082,523.2511306012],description:"Gamelan Angklung Sangsit, North Bali. 1/1=294 Hz"},slendro_av:{frequencies:[261.6255653006,298.97057995496,344.02264297658,395.86362945285,454.20288100724,525.67465946865],description:"Average of 30 measured slendro gamelans, W. Surjodiningrat et al., 1993."},slendro_dudon:{frequencies:[261.6255653006,305.22982618403,348.83408706747,399.70572476481,457.84473927605,523.2511306012],description:'Dudon\'s Slendro from "Fleurs de lumie`re"'},slendro_gum:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.92601754108,525.62941881859],description:"Gumbeng, bamboo idiochord from Banyumas. 1/1=440 Hz"},slendro_ky1:{frequencies:[261.6255653006,297.58776037991,344.33874539242,394.68595744625,449.52853279627,523.2511306012],description:"Kyahi Kanyut Me`sem slendro, Mangku Nagaran, Solo. 1/1=291 Hz"},slendro_ky2:{frequencies:[261.6255653006,302.42139140287,345.87786599062,395.54249276388,453.1886900261,523.2511306012],description:"Kyahi Pengawe' sari, Paku Alaman, Jogya. 1/1=295 Hz"},slendro_laras:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012,598.00129211566,697.66817413493],description:'Lou Harrison, gamelan "Si Betty"'},slendro_m:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:`Dudon's Slendro M from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_madu:{frequencies:[261.6255653006,300.52885648597,345.61604384578,394.49404533893,447.94973572445,522.94897617031],description:"Sultan's gamelan Madoe kentir, Jogjakarta, Jaap Kunst"},slendro_mat:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,448.50096908674,455.62003208812,457.84473927605,523.2511306012],description:`Dudon's Slendro Matrix from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_pa:{frequencies:[261.6255653006,304.19649364034,353.69443592699,411.24653512154,478.16333951147,523.2511306012],description:'"Blown fifth" primitive slendro, von Hornbostel'},slendro_pas:{frequencies:[261.6255653006,300.35531433711,343.03050002254,393.12919962609,450.54468214486,523.2511306012],description:"Gamelan slendro of regent of Pasoeroean, Jaap Kunst"},slendro_pb:{frequencies:[261.6255653006,304.72408298441,342.83241505062,399.30842833955,449.24533531117,523.2511306012],description:'"Blown fifth" medium slendro, von Hornbostel'},slendro_pc:{frequencies:[261.6255653006,299.48910562989,342.83241505062,392.44854854484,449.24533531117,523.2511306012],description:'"Blown fifth" modern slendro, von Hornbostel'},slendro_pliat:{frequencies:[261.6255653006,299.73468146833,339.98478643783,393.08060743874,447.03290350508,523.2511306012,599.46936293666,679.96957287566,786.16121487749,894.06580701017],description:"Gender wayang from Pliatan, South Bali (Slendro), 1/1=305.5 Hz"},slendro_q13:{frequencies:[261.6255653006,307.00725675226,360.2608752926,400.8015646157,470.32478922042,523.2511306012],description:"13-tET quasi slendro, Blackwood"},slendro_s1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,398.6675280771,457.84473927605,523.2511306012],description:`Dudon's Slendro S1 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_s2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,455.62003208812,523.2511306012],description:"Dudon's Slendro S2"},slendro_udan:{frequencies:[261.6255653006,305.22982618403,351.32575911795,402.50086969323,465.11211608996,523.2511306012],description:"Slendro Udan Mas (approx)"},slendro_wolf:{frequencies:[261.6255653006,298.18866107946,339.86157848985,395.0032340925,450.20632964813,523.2511306012],description:"Daniel Wolf's slendro. Tuning List 30 5 1997"},slendrob1:{frequencies:[261.6255653006,307.44024341205,355.66611281954,409.9203247543,476.83364134848,523.2511306012],description:"Gamelan miring of Musadikrama, desa Katur, Bajanegara. 1/1=434 Hz"},slendrob2:{frequencies:[261.6255653006,307.55978097874,346.50416420081,398.42969909174,449.35693171058,523.2511306012],description:"Gamelan miring from Bajanegara. 1/1=262 Hz"},slendrob3:{frequencies:[261.6255653006,304.90191053936,342.27700149692,398.33972372326,447.51732140012,523.2511306012],description:"Gamelan miring from Ngumpak, Bajanegara. 1/1=266 Hz"},slendroc1:{frequencies:[261.6255653006,297.59222964268,344.42030317161,394.72197985873,449.50490455178,523.2511306012],description:"Kyahi Kanyut mesem slendro (Mangku Nagaran Solo). 1/1=291 Hz"},slendroc2:{frequencies:[261.6255653006,302.44445076078,346.01554587335,396.09235530397,453.15466093696,523.2511306012],description:"Kyahi Pengawe sari (Paku Alaman, Jogja). 1/1=295 Hz."},slendroc3:{frequencies:[261.6255653006,301.39807245198,344.42030317161,395.40657391157,451.84778706363,523.2511306012],description:"Gamelan slendro of R.M. Jayadipura, Jogja. 1/1=231 Hz"},slendroc4:{frequencies:[261.6255653006,299.14332201883,343.8239850859,396.09235530397,450.28451247858,523.2511306012],description:"Gamelan slendro, Rancha iyuh, Tanggerang, Batavia. 1/1=282.5 Hz"},slendroc5:{frequencies:[261.6255653006,299.83528893666,340.07120590121,393.12919962609,447.17417015401,523.2511306012],description:"Gender wayang from Pliatan, South Bali. 1/1=611 Hz"},slendroc6:{frequencies:[261.6255653006,296.73398952435,343.8239850859,396.7793260952,453.9405988926,527.19506190947,607.33963549452,696.44215167899,797.23415748628,918.4302691641,1071.58188326661],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},slendrod1:{frequencies:[261.6255653006,292.47977325983,340.6610152784,389.06292924114,444.85552088095,523.2511306012],description:"Gender wayang from Ubud (S. Bali). 1/1=347 Hz"},smith_eh:{frequencies:[261.6255653006,272.7117507892,292.30354792656,313.30283124826,326.5788018031,350.04044239751,364.87314355143,391.08587539224,407.65784362321,436.94425707006,468.33462614046,488.17995458879,523.2511306012],description:"Robert Smith's Equal Harmony temperament (1749)"},smith_mq:{frequencies:[261.6255653006,273.37438418823,292.50629623572,312.97714101186,327.03200500996,349.91910755601,365.63292511375,391.22148485648,408.79006910398,437.39894995248,468.01000388518,489.02693031834,523.2511306012],description:"Robert Smith approximation of quarter comma meantone fifth"},"scalamakesrc2\\smithgw-ball":{frequencies:[261.6255653006,267.07609791103,272.52663052146,274.70684356563,280.31310567921,286.15296204753,294.32876096318,300.46061014991,305.22982618403,306.59245933664,313.95067836072,320.49131749323,327.03195662575,333.84512238879,336.37572681506,343.38355445704,350.39138209902,357.69120255941,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,480.73697623985,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:"Ball 2 around tetrad lattice hole"},smithgw46:{frequencies:[261.6255653006,273.72380653152,313.47993226845,327.97605323154,364.46098649856,392.98113253789,436.69740466987,456.89141950378,523.2511306012],description:'Gene Ward Smith 46-tET subset "Star"'},smithgw46a:{frequencies:[261.6255653006,282.09853500802,313.47993226845,327.97605323154,375.61187043063,392.98113253789,436.69740466987,470.87026054824,523.2511306012],description:'46-tET version of "Star", alternative version'},smithgw72a:{frequencies:[261.6255653006,285.30470202322,299.37379946195,326.46944327063,342.56848033562,373.57357677338,391.99543598175,427.47405410759,435.78442404634,457.27406033445,498.66089874196,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72c:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72d:{frequencies:[261.6255653006,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72e:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72f:{frequencies:[261.6255653006,326.46944327063,349.22823143301,435.78442404634,466.16376151809,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72g:{frequencies:[261.6255653006,326.46944327063,349.22823143301,391.99543598175,419.32216217931,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72h:{frequencies:[261.6255653006,279.86396690685,314.13668154225,349.22823143301,391.99543598175,435.78442404634,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 09-01-2002"},smithgw72i:{frequencies:[261.6255653006,279.86396690685,293.66476791741,314.13668154225,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,470.6732130613,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset version of Duodene, TL 02-06-2002"},smithgw72j:{frequencies:[261.6255653006,274.52698453615,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"{225/224, 441/440} tempering of decad, 72-et version (2002)"},smithgw84:{frequencies:[261.6255653006,286.48426603331,306.03443598155,335.11270457212,357.98136125932,391.99543598175,418.74586628806,458.53356119912,489.82466832727,523.2511306012],description:'Gene Ward Smith 84-tET subset, 11-limit temperament "Orwell", 2002'},smithgw_18:{frequencies:[261.6255653006,272.52663052146,280.31310567921,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,350.39138209902,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,457.84473927605,467.18850946536,490.54793493862,523.2511306012],description:"Gene Ward Smith chord analogue to periodicity blocks, TL 12-07-2002"},smithgw_21:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,299.00064605783,305.22982618403,320.49131749323,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,427.14378008261,448.50096908674,457.84473927605,478.40103369253,488.36772189445,512.57253609913,523.2511306012],description:"Gene Ward Smith symmetrical 7-limit JI version of Blackjack, TL 10-5-2002"},smithgw_45:{frequencies:[261.6255653006,267.02002970726,269.13627541126,274.68560334708,276.86260193655,282.57123920205,288.39758300936,290.68325478745,296.67686217097,299.02814898089,305.19382000629,311.48661940174,313.95528147508,320.42873367481,322.96826575344,329.62755691287,336.42415617173,339.09045868095,346.08217376006,348.82502010853,356.01745236555,363.35818557229,366.23795155866,373.78942366597,376.75185941212,384.52011812375,392.44854854484,395.55886785613,403.71490654806,406.9145164708,415.30469757995,423.86787605389,427.22720671064,436.03621571368,439.49198556474,448.5538823653,457.80262665414,461.43090443914,470.94516310483,474.67759826036,484.46499093218,494.45418731234,498.37294408452,508.64890891624,512.68016480935,523.2511306012],description:"Gene Ward Smith large limma repeating 5-tone MOS"},smithgw_58:{frequencies:[261.6255653006,264.89588486686,267.57160087561,269.80136421624,274.70684356563,279.06726965397,282.55561052465,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.49231810831,305.22982618403,310.07474405997,313.95067836072,317.12189733406,319.76457981184,323.76163705949,327.03195662575,332.97799220076,336.37572681506,340.54567384169,343.38355445704,348.83408706747,353.19451315581,356.76213450082,359.73515228832,366.27579142084,370.01329949656,373.75080757229,380.54627680087,383.71749577421,387.59343007496,392.4383479509,398.6675280771,401.98975747775,406.97310157871,411.12588832951,418.60090448096,423.83341578697,428.11456140098,431.68218274599,436.04260883433,441.49314144476,448.50096908674,452.23847716247,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,484.4917875937,490.54793493862,498.33441009638,507.3950357345,511.62332769895,516.79124009995,523.2511306012],description:"Gene Ward Smith 58-tone epimorphic superset of Partch's 43-tone scale"},smithgw_9:{frequencies:[261.6255653006,279.06726965397,305.22982618403,327.03195662575,348.83408706747,392.4383479509,418.60090448096,448.50096908674,490.54793493862,523.2511306012],description:'Gene Ward Smith "Miracle-Magic square" tuning, genus chromaticum of ji_12a'},"smithgw_al-baked":{frequencies:[261.6255653006,277.59364499865,293.85651796007,311.0721560172,330.05816364769,349.39467974592,369.86402907174,392.4383479509,415.42941801053,439.76742419786,466.60823379256,493.94455998605,522.88238970142],description:"Baked alaska, with beat ratios of 2 and 3/2"},"smithgw_al-fried":{frequencies:[261.6255653006,277.00141553195,293.28091128458,310.96067952124,329.23597434237,348.58531822795,369.59898601143,391.32048195179,414.31855981944,439.29480556849,465.11235566178,492.44721175277,522.13326741512],description:"Fried alaska, with octave-fifth brats of 1 and 2"},smithgw_asbru:{frequencies:[261.6255653006,275.52281548997,293.66476791741,313.00128725319,329.62755691287,351.33206601369,367.77883484915,391.99543598175,415.30469757995,440,468.97204376297,490.92584627687,523.2511306012],description:"Modified bifrost (2003)"},smithgw_bifrost:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,413.66634097248,437.39889945791,466.55882736321,489.02683710225,523.2511306012],description:"Six meantone fifths, four pure, two of sqrt(2048/2025 sqrt(5))"},smithgw_cauldron:{frequencies:[261.6255653006,275.03056468741,291.83931845209,312.58541512404,325.54230007562,350.31873582686,364.83969341757,390.77519652096,414.65779561271,435.90375768372,469.07960710644,486.243977751,523.2511306012],description:"Circulating temperament with two pure 9/7 thirds"},smithgw_ck:{frequencies:[195.99771799087,198.06437430898,200.15282320192,202.2632921446,203.72940721765,205.87758869102,208.04842120778,210.24214482145,211.76609376362,213.99901760782,216.25548480725,218.5357448459,220.11981156469,222.44081817627,224.78629944762,227.15651084977,228.80306427848,231.21563094,233.65363506284,235.34728316698,237.82885399313,240.33658984216,242.87076938222,244.63122826831,247.21069030843,249.81735238129,252.45149840587,254.28140507407,256.96262135434,259.67210915034,262.4101678886,264.31225911206,267.09924514556,269.91561641866,272.7616843206,274.73881033537,277.63573538138,280.56320805899,282.59688215652,285.57666497222,288.58786914203,291.63082264784,293.74472081062,296.84205135845,299.9720393359,303.13503255793,305.33231946532,308.55183127196,311.80529233825,315.09305703284,317.37702217863,320.72353853051,324.10533989702,327.52280172307,329.89686439088,333.37539375097,336.89059979959,339.33256534187,342.91058750208,346.52633537645,350.18021075922,352.71850659998,356.43767199462,360.19605541958,363.99406623991,366.6324923874,370.49837299068,374.40501441099,378.35285076765,381.09535716275,385.11373623244,389.17448849491,391.99543598174],description:"Catakleismic temperament, g=316.745, 11-limit"},smithgw_decab:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,439.53094970501,488.36772189445,523.2511306012],description:"(10/9) <==> (16/15) transform of decaa"},smithgw_decac:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,498.33441009638,523.2511306012],description:"inversion of decaa"},smithgw_decad:{frequencies:[261.6255653006,280.31310567921,311.45900631024,327.03195662575,348.83408706747,373.75080757229,392.4383479509,436.04260883433,467.18850946536,498.33441009638,523.2511306012],description:"inversion of decab"},smithgw_diff13:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,313.95067836072,320.35783506196,336.37572681506,406.97310157871,427.32175665765,436.04260883433,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"mod 13 perfect difference set, 7-limit"},smithgw_dwarf6_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,373.75080757229,392.4383479509,448.50096908674,523.2511306012],description:"Dwarf(<6 10 14 17|)"},smithgw_exotic1:{frequencies:[261.6255653006,274.95996987324,293.39100498914,313.05750197389,327.96500300935,349.94905375768,367.78508905896,392.4383479509,411.12588832951,438.68435539504,468.09011223803,491.94750426812,523.2511306012],description:"Exotic temperament featuring four pure 14/11 thirds and two pure fifths"},smithgw_glumma:{frequencies:[261.6255653006,269.10058145205,299.00064605783,313.95067836072,327.03195662575,358.80077526939,373.75080757229,392.4383479509,436.04260883433,448.50096908674,457.84473927605,512.57253609913,523.2511306012],description:"Gene Smith's Glumma scale, 7-limit, 2002"},smithgw_gm:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:'Gene Ward Smith "Genesis Minus" periodicity 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64/63"},smithgw_hahn15:{frequencies:[261.6255653006,279.06726965397,290.69507255622,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Hahn-reduced 15 note scale"},smithgw_hahn16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,488.36772189445,490.54793493862,523.2511306012],description:"Hahn-reduced 16 note scale"},smithgw_hahn19:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 19 note scale"},smithgw_hahn22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 22 note scale"},smithgw_indianred:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,348.83408706747,353.19451315581,367.91095120397,372.08969287196,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"32805/32768 Hahn-reduced"},smithgw_klv:{frequencies:[261.6255653006,271.78681896552,282.34272472006,293.30861211826,314.10491445143,326.30440921209,338.97771913949,352.14324873572,377.11107157735,391.75765725694,406.97310157871,422.77949745352,452.75560414132,470.34014155688,488.60764618722,523.2511306012],description:"Variant of kleismic with 9/7 thirds, g=316.492"},smithgw_meandin:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,470.92601754108,504.56359022259,523.2511306012],description:"Gene Smith, inverted detempered 7-limit meantone"},smithgw_meanred:{frequencies:[261.6255653006,281.29980781121,291.99281841585,313.95067836072,325.57848126297,350.39138209902,363.36884069528,390.69417751556,420.46965851882,436.04260883433,468.83301301868,486.65469735975,523.2511306012],description:"171-et Hahn reduced rational Meantone[12]"},smithgw_meantune:{frequencies:[261.6255653006,273.55401844854,279.77233440758,292.56174910339,312.85829351777,327.16018629281,334.59705725462,349.85254391288,365.77071543428,374.29488261541,391.03456781852,418.40555295943,437.51985793188,468.14464283802,489.08159472971,500.47948461038,523.2511306012],description:"Meantune scale/temperament, Gene Ward Smith, 2003"},smithgw_mir22:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,285.40970760065,299.00064605783,305.22982618403,319.76457981184,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,428.11456140098,448.50096908674,457.84473927605,479.64686971777,490.54793493862,512.78610798918,523.2511306012],description:"11-limit Miracle[22]"},smithgw_mmt:{frequencies:[261.6255653006,273.37431312998,292.50627485027,307.38829724655,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.12588832951,437.39890198442,459.65271605653,489.02683710225,523.2511306012],description:"Modified meantone with 5/4, 14/11 and 44/35 major thirds, TL 17-03-2003"},smithgw_modmos12a:{frequencies:[261.6255653006,265.27772209197,292.31087910123,304.72408298441,326.59518553839,340.46429857933,364.90060015836,391.09077971329,407.69874723177,425.01198472693,455.51656649021,488.21056770985,523.2511306012],description:"A 12-note modmos in 50-et meantone"},smithgw_octoid:{frequencies:[261.6255653006,272.34559486824,274.88944875317,277.45706359738,280.04865972334,282.66446436432,285.30470202322,296.99497716113,299.76906949343,302.56907333554,305.39522895084,308.24778413898,311.12698372208,323.87531915696,326.90048829645,329.95391413777,333.03585868997,336.14659218049,339.28638158975,353.18853996009,356.48751029933,359.81729479041,363.17817915623,366.5704580819,369.99442271164,385.15483391523,388.75238658,392.38354231563,396.04861270515,399.74791910495,403.48177901006,420.01432465796,423.93748365756,427.89728706578,431.89407466632,435.9281969008,440,458.02886886968,462.30710409523,466.62530033172,470.98382811593,475.38306960714,479.82340237272,499.48402328631,504.14947188193,508.85849826899,513.6115065207,518.40891338474,523.2511306012],description:"Octoid temperament, g=16.096, oct=1/8, 11-limit"},smithgw_orw18r:{frequencies:[261.6255653006,269.10058145205,280.31310567921,286.15296204753,299.00064605783,305.22982618403,327.03195662575,336.37572681506,348.83408706747,358.80077526939,381.53728273004,392.4383479509,406.97310157871,418.60090448096,448.50096908674,457.84473927605,474.80195184183,490.54793493862,523.2511306012],description:'Rational version of two cycles of 9-tone "Orwell"'},smithgw_pel1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 1"},smithgw_pel2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 2"},smithgw_pel3:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 3"},smithgw_pk:{frequencies:[261.6255653006,271.01659746112,280.74472171431,290.822034715,313.8821415949,325.1489200649,336.82012073975,348.91025643633,376.57634157395,390.09352641046,404.09590743895,418.60090448096,451.79296003201,468.01003810189,484.80922990434,523.2511306012],description:"Parakleismic temperament, g=315.263, 5-limit"},smithgw_pris:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_prisa:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,439.53094970501,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_pum13marv:{frequencies:[261.6255653006,293.67396865289,305.56991629828,343.00138030143,326.66798000724,366.68389807519,349.22276077151,392.00157668785,407.88051296056,457.84473927605,436.04260883433,489.45661357347,549.41368713126,523.2511306012],description:"pum13 marvel tempered and in epimorphic order"},smithgw_qm3a:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode A, 72-tET, TL 04-01-2002"},smithgw_qm3b:{frequencies:[261.6255653006,279.86396690685,299.37379946195,326.46944327063,349.22823143301,373.57357677338,391.99543598175,419.32216217931,448.5538823653,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode B"},smithgw_ragasyn1:{frequencies:[261.6255653006,269.16210421872,290.69507255622,313.95067836072,322.99452506247,348.83408706747,363.36884069528,392.4383479509,403.74315632809,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Ragasyn 6561/6250 81/80 scale"},smithgw_rainbow:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.51268695591,327.03195662575,349.91912034749,365.63284274659,391.22147055517,412.03444522126,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Circulating 1/4-comma meantone, Gene Ward SMith"},smithgw_ratwell:{frequencies:[261.6255653006,275.62199471997,293.02063313667,310.07474405997,326.72451751701,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.57747881743,465.11211608996,489.99465727995,523.2511306012],description:"7-limit rational well-temperament"},smithgw_ratwolf:{frequencies:[261.6255653006,272.55669785235,292.25605339318,313.37920299881,326.47268679644,350.06888377949,364.69531895389,391.05410158062,407.39296674476,436.83777202739,468.410735204,487.98168129749,523.2511306012],description:"Eleven fifths of (418/5)^(1/11) and one 20/13 wolf, G.W. Smith 2003"},smithgw_rectoo:{frequencies:[261.6255653006,290.69507255622,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,470.92601754108,523.2511306012],description:"Hahn-reduced circle of fifths via <12 19 27 34| kernel"},smithgw_sc19:{frequencies:[261.6255653006,269.16210421872,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,508.60009894437,523.2511306012],description:"Fokker block from commas <81/80, 78732/78125>, Gene Ward Smith 2002"},smithgw_sch13:{frequencies:[261.6255653006,269.71217215021,278.04872701265,282.14859498561,290.86954990528,295.15846273282,304.2815407612,313.68660297237,318.31195648825,328.15068782436,332.98931632582,343.28171142549,353.89223299652,359.11042631209,370.21019888355,375.66900084958,387.28058594818,392.99109319609,405.13808832031,417.66053353744,423.81899742763,436.9188548657,443.36128543927,457.06517711961,471.19264083172,478.14044600934,492.91932687455,500.18749236202,515.64783010531,523.2511306012],description:"13-limit schismic temperament, g=704.3917, TL 31-10-2002"},smithgw_sch13a:{frequencies:[261.6255653006,266.49502311502,271.45511438723,280.18048669638,285.39529457963,294.56874561631,300.051354061,305.6360048159,315.46005229837,321.33149462105,331.66004360268,337.8330052901,344.12086009392,355.18192699392,361.79268541866,373.4217751344,380.37201938485,392.59830625439,399.90547017058,407.34863733398,420.4420328577,428.26743302475,442.03321824291,450.26048038501,458.64087358289,473.38295124548,482.19370453904,497.69284002863,506.95605959354,523.2511306012],description:"13-limit schismic temperament, g=702.660507, TL 31-10-2002"},smithgw_scj22a:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,301.39265122629,313.95067836072,327.03195662575,334.88072358477,348.83408706747,361.67118147155,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 15625/15552 = [6,5,22,37,-18,-6] catakleismic"},smithgw_scj22b:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,372.08969287196,387.59343007496,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"5120/5103 ^ 225/224 = [1,-8,-14,-10,25,-15] schismic candidate"},smithgw_scj22c:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 65625/65536 = [7,-3,827,7,-21] orwell candidate"},smithgw_secab:{frequencies:[261.6255653006,274.07613169002,291.39807132323,313.10572011471,348.73657263424,365.33268718488,392.54808236386,417.35759110361,437.21932894603,486.97408086388,523.2511306012],description:"{126/125, 176/175} tempering of decab, 328-et version"},smithgw_secac:{frequencies:[261.6255653006,281.11531641881,298.8821409504,313.10572011471,348.73657263424,374.71564313773,392.54808236386,417.35759110361,448.44857247831,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decac, 328-et version"},smithgw_secad:{frequencies:[261.6255653006,281.11531641881,313.10572011471,328.00618883132,348.73657263424,374.71564313773,392.54808236386,437.21932894603,469.78990700991,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decad, 328-et version"},smithgw_smalldi11:{frequencies:[261.6255653006,269.10058145205,305.22982618403,313.95067836072,322.92069774245,366.27579142084,373.75080757229,423.93031414449,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Small diesic 11-note block, <10/9, 126/125, 1728/1715> commas"},smithgw_smalldi19a:{frequencies:[261.6255653006,269.10058145205,272.52663052146,299.00064605783,305.22982618403,313.95067836072,317.94773560837,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,430.56093032327,436.04260883433,448.50096908674,457.84473927605,502.32108537715,508.71637697339,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 1728/1715> commas"},smithgw_smalldi19b:{frequencies:[261.6255653006,266.96486255163,274.70684356563,299.00064605783,305.22982618403,313.95067836072,320.49131749323,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,427.14378008261,436.04260883433,448.50096908674,457.84473927605,498.33441009638,512.78610798918,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 2401/2400> commas"},smithgw_smalldi19c:{frequencies:[261.6255653006,267.07609791103,274.70684356563,280.31310567921,286.15296204753,313.95067836072,320.49131749323,327.03195662575,336.37572681506,343.38355445704,373.75080757229,381.53728273004,392.4383479509,400.61414686654,436.04260883433,448.50096908674,457.84473927605,470.92601754108,508.71637697339,523.2511306012],description:"Small diesic 19-note scale containing glumma"},smithgw_smalldiglum19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,280.40333801024,286.95745534843,312.9293240034,320.24370022528,327.729041887,335.38934511627,343.22869944589,374.29355081838,383.0422478503,391.99543598175,401.15789496562,437.46578647972,447.69106452518,458.15534711532,468.86422071654,511.30005826145,523.2511306012],description:'Small diesic "glumma" variant of 19-note MOS, 31/120 version'},smithgw_smalldimos11:{frequencies:[261.6255653006,267.74077300753,305.78200836532,312.9293240034,320.24370022528,365.74467430283,374.29355081838,427.47405410759,437.46578647972,447.69106452518,511.30005826145,523.2511306012],description:"Small diesic 11-note MOS, 31/120 version"},smithgw_smalldimos19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,298.79793764201,305.78200836532,312.9293240034,320.24370022528,327.729041887,357.39105439675,365.74467430283,374.29355081838,383.0422478503,417.71053321823,427.47405410759,437.46578647972,447.69106452518,458.15534711532,499.62194879119,511.30005826145,523.2511306012],description:"Small diesic 19-note MOS, 31/120 version"},smithgw_star:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, untempered version'},smithgw_star2:{frequencies:[261.6255653006,282.55561052465,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, alternative untempered version'},starra:{frequencies:[261.6255653006,274.07613169002,294.49338559574,313.10572011471,328.00618883132,343.61575980934,374.71564313773,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrb:{frequencies:[261.6255653006,274.07613169002,287.1192112957,305.26548915336,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,479.82340237272,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrc:{frequencies:[261.6255653006,274.07613169002,287.1192112957,313.10572011471,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_tetra:{frequencies:[261.6255653006,274.84135386022,293.90210492181,314.2847539672,326.44746606412,342.93767672779,366.7210324511,392.15380743582,419.35039192746,435.57910814854,457.58200907672,489.31615916483,523.2511306012],description:"{225/224, 385/384} tempering of two-tetrachord 12-note scale"},smithgw_tr31:{frequencies:[261.6255653006,267.54129532085,292.57243455474,299.18791603519,305.95298478736,334.57791819083,342.14320575162,349.87955533643,391.26571058456,400.11279059885,409.15991580663,447.44088028055,457.55816161244,467.90420651233,511.68128147674,523.2511306012],description:"6/31 generator supermajor seconds tripentatonic scale"},smithgw_tr7_13:{frequencies:[261.6255653006,183.87449048025,346.05860897284,243.21533855007,457.74028507734,321.70694650116,605.46440189891,425.52973856044,299.06887661109,562.85871464284,395.58580335293,744.50714985079,523.2511306012],description:"81/80 ==> 28561/28672"},smithgw_tr7_13b:{frequencies:[261.6255653006,372.25357492539,395.58580335293,281.42935732142,299.06887661109,425.52973856044,302.73220094945,321.70694650116,457.74028507734,486.43067710015,346.05860897284,367.7489809605,523.2511306012],description:"reverse reduced 81/80 ==> 28561/28672"},smithgw_tr7_13r:{frequencies:[261.6255653006,367.7489809605,346.05860897284,486.43067710015,457.74028507734,321.70694650116,302.73220094945,425.52973856044,299.06887661109,281.42935732142,395.58580335293,372.25357492539,523.2511306012],description:"reduced 81/80 ==> 28561/28672"},smithgw_tra:{frequencies:[261.6255653006,128.35937755236,399.56478905052,196.03545836752,610.23096296248,299.39301413087,931.96857771927,457.24471305759,224.33452437931,698.32199734535,342.61245382262,1066.50464849657,523.2511306012],description:"81/80 ==> 1029/512"},smithgw_tre:{frequencies:[261.6255653006,256.71872396454,399.56476227799,392.07084290614,305.11544059319,299.39293769309,465.98419519089,457.24482979639,448.66910888407,349.16106442144,342.6124767791,533.2523889322,523.2511306012],description:"81/80 ==> 1029/512 ==> reduction"},smithgw_treb:{frequencies:[261.6255653006,266.6261944661,342.6124767791,349.16106442144,448.66910888407,457.24482979639,465.98419519089,299.39293769309,305.11544059319,392.07084290614,399.56476227799,513.43744792908,523.2511306012],description:"reversed 81/80 ==> 1029/512 ==> reduction"},smithgw_trx:{frequencies:[261.6255653006,490.17835855476,354.35176059633,331.954494127,479.94227969828,449.60690021487,325.02250210538,304.47902995326,285.23403465053,412.39349145653,386.32762147798,279.2776760715,523.2511306012],description:"reduced 3/2->7/6 5/4->11/6 scale"},smithgw_trxb:{frequencies:[261.6255653006,279.2776760715,386.32762147798,412.39349145653,285.23403465053,304.47902995326,325.02250210538,449.60690021487,479.94227969828,331.954494127,354.35176059633,490.17835855476,523.2511306012],description:"reversed reduced 3/2->7/6 5/4->11/6 scale"},smithgw_wa:{frequencies:[261.6255653006,273.6474362764,299.37379946195,313.13022722746,327.51877211613,349.22823143301,374.77430422696,391.99543598175,417.97870684853,437.18511000944,469.1652354389,500.26367760099,523.2511306012],description:"Wreckmeister A temperament, TL 2-6-2002"},smithgw_wa120:{frequencies:[261.6255653006,273.99891691894,298.79793764201,312.9293240034,327.729041887,349.22823143301,374.29355081838,391.99543598175,417.71053321823,437.46578647972,468.86422071654,499.62194879119,523.2511306012],description:"120-tET version of Wreckmeister A temperament"},smithgw_wb:{frequencies:[261.6255653006,280.76349612739,291.78605424516,313.13022722746,327.51877211613,349.22823143301,365.2755039332,391.99543598175,417.97870684853,437.18511000944,469.1652354389,487.58430040208,523.2511306012],description:"Wreckmeister B temperament, TL 2-6-2002"},smithgw_well1:{frequencies:[261.6255653006,275.92984511873,292.92635710626,310.42107575858,327.5229776175,349.2237102284,367.90646015831,391.734151992,413.8947676781,437.99072463899,465.63161363786,490.54194687775,523.2511306012],description:"Well-temperament, Gene Ward Smith (2005)"},smithgw_whelp1:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.05120395042,368.50381975103,390.45372436301,413.66634097248,438.25895612273,464.36382062247,491.65133958137,523.2511306012],description:"well-temperament with one pure third, Gene Ward Smith, 2003"},smithgw_whelp2:{frequencies:[261.6255653006,275.85000668176,292.43269265164,309.98104674077,327.03195662575,347.97308568611,368.21146504308,391.7894791814,413.34036955908,438.14417346548,464.48314871299,489.73685071229,523.2511306012],description:"well-temperament with two pure thirds"},smithgw_whelp3:{frequencies:[261.6255653006,275.96871294479,292.50627485027,310.03485655885,327.03195662575,349.46135677641,368.11883862276,391.73393619399,413.66634097248,436.82669499534,464.84945270756,489.66742197778,523.2511306012],description:"well-temperament with three pure thirds"},smithgw_wiz28:{frequencies:[261.6255653006,269.80136421624,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,508.71637697339,523.2511306012],description:"11-limit Wizard[28]"},smithgw_wiz34:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[34]"},smithgw_wiz38:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,285.40970760065,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,339.14425131559,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,403.65087217807,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,479.64686971777,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[38]"},smithgw_wreckpop:{frequencies:[261.6255653006,272.73569398658,292.31087910123,313.29104303136,326.59518553839,350.03605285217,364.90060015836,391.09077971329,419.16071913933,436.9606979923,455.51656649021,501.93603498211,523.2511306012],description:'"Wreckmeister" 13-limit meanpop (50-et) tempered thirds'},smithj12:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,331.11985608357,344.91651675372,363.36884069528,392.4383479509,408.78994578219,441.49314144476,459.88868900496,496.67978412536,523.2511306012],description:"J. Smith, 5-limit JI scale, MMM 21-3-2006"},smithj17:{frequencies:[261.6255653006,272.57820116223,283.17034563789,295.02492750576,308.97787266236,319.3201344739,332.68808325276,348.42227432308,363.00854876594,377.11473546037,392.90218486657,411.48414905414,425.25755219187,443.06044202496,464.01459698705,479.54632553791,499.62194879119,523.2511306012],description:"J. Smith 17-tone well temperament, MMM 12-2006"},smithrk_19:{frequencies:[261.6255653006,274.68253637698,286.11368885031,294.3308008075,305.19387818096,313.95878694534,327.0246436172,343.34529416761,348.83287827711,366.24211271841,381.48359653409,392.43970784476,406.92376081862,418.61050714007,436.03134720211,457.79213919624,470.93981233279,488.32112480698,508.64303280756,523.2511306012],description:"19 out of 612-tET by Roger K. Smith, 1978"},smithrk_mult:{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,508.71637697339,523.2511306012],description:'Roger K. Smith, "Multitonic" scale, just version'},solar:{frequencies:[261.6255653006,394.58976180129,774.00176545642,2207.36533954793,5481.83445910426,34573.03685904828,65024.37680021134,105705.6559450381],description:"Solar system scale: 0=Pluto, 8=Mercury. 1/1=248.54 years period"},solemn:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Solemn 6"},songlines:{frequencies:[261.6255653006,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,479.64686971777,523.2511306012],description:"Songlines.DEM, Bill Thibault and Scott Gresham-Lancaster. 1992 ICMC (=rectsp6)"},sorge:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Sorge's Monochord (1756)"},sorge1:{frequencies:[261.6255653006,276.86979852503,293.00227310437,311.47852302926,328.88393162803,349.6228209638,369.57684148724,391.5530240856,415.30469757995,439.00737933323,466.69047534984,493.32589719545,523.2511306012],description:"Georg Andreas Sorge, 1744 (A)"},sorge2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.88393162803,348.83408706747,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Georg Andreas Sorge, 1744 (B)"},sorge3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.83597850347,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Georg Andreas Sorge, well temperament, (1756, 1758)"},sparschuh:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,439.53094970501,465.69350623507,491.85606276513,523.2511306012],description:"Andreas Sparschuh WTC temperament, 1/1=C=250, modified Collatz sequence"},sparschuh2:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,438.48444744381,465.69350623507,491.85606276513,523.2511306012],description:"Modified Sparschuh temperament with A=419Hz by Tom Dent"},spec1_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,523.2511306012],description:"Spectrum sequence of 8/7: 1 to 27 reduced by 2/1"},spec1_17:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/6: 1 to 27 reduced by 2/1"},spec1_25:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 5/4: 1 to 25 reduced by 2/1"},spec1_33:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of 4/3: 1 to 29 reduced by 2/1"},spec1_4:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/5: 1 to 25 reduced by 2/1"},spec1_5:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 1.5: 1 to 27 reduced by 2/1"},specr2:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of sqrt(2): 1 to 29 reduced by 2/1"},specr3:{frequencies:[261.6255653006,277.97716313189,310.68035879446,327.03195662575,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Spectrum sequence of sqrt(3): 1 to 31 reduced by 2/1"},spon_chal1:{frequencies:[261.6255653006,280.31310567921,285.40970760065,286.15296204753,348.83408706747,392.4383479509,420.46965851882,428.11456140098,429.2294430713,523.2511306012],description:"JC Spondeion, from discussions with George Kahrimanis about tritone of 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Various tunings for the parhypatai and hence trito"},spon_mont:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Montford's Spondeion, a mixed septimal and undecimal pentatonic, 1923"},spon_terp:{frequencies:[261.6255653006,285.40970760065,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Subharm. 6-tone series, guess at Greek poet Terpander's, 6th c. BC & Spondeion, Winnington-Ingram (1928)"},stade:{frequencies:[261.6255653006,274.22463192287,292.50627485027,309.28772967674,327.03195662575,348.83408706747,365.63284274659,391.22147055517,411.33694767869,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Organs in St. Cosmae, Stade; Magnuskerk, Anloo; H.K. Sluipwijk, modif. 1/4 mean"},stanhope:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.52264545758,465.11211608996,489.99465727995,523.2511306012],description:"Well temperament of Charles, third earl of Stanhope (1806)"},stanhope2:{frequencies:[261.6255653006,275.85537639807,293.11251278827,310.16223770573,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.66634097248,437.85193595173,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament (real version?) with 1/3 synt. comma temp."},stanhope_f:{frequencies:[261.6255653006,275.62199471997,292.46014274879,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,436.79202494356,465.11211608996,489.99465727995,523.2511306012],description:"Stanhope temperament, equal beating version by Farey (1807)"},stanhope_s:{frequencies:[261.6255653006,275.77758308753,293.11247215425,310.2497806633,327.03195662575,348.83408706747,367.7034443005,392.4383479509,413.66637442451,437.85181455341,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament, alt. version with 1/3 syntonic comma"},starling:{frequencies:[261.6255653006,278.9816419584,293.66476791741,313.14630527334,327.50195613664,349.22823143301,367.60851651046,391.99543598175,418.00016846495,437.16266336983,466.16376151809,490.69849857048,523.2511306012],description:"Starling temperament, Herman Miller (1999)"},stearns:{frequencies:[261.6255653006,299.00064605783,336.37572681506,366.27579142084,398.6675280771,448.50096908674,504.56359022259,523.2511306012],description:"Dan Stearns, guitar scale"},stearns2:{frequencies:[261.6255653006,280.31310567921,287.78812183066,299.00064605783,313.95067836072,317.68818643644,336.37572681506,340.11323489078,355.06326719367,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,429.81342870813,444.76346101102,448.50096908674,467.18850946536,470.92601754108,485.87604984397,497.08857407114,504.56359022259,523.2511306012],description:'Dan Stearns, scale for "At A Day Job" based on harmonics 10-20 and 14-28'},stearns3:{frequencies:[261.6255653006,304.11599009871,327.88291945286,364.30920726489,423.47641042702,470.52269644143,546.93995798074,607.70247408742,706.39900722312,784.8766959018],description:"Dan Stearns, trivalent version of Bohlen's Lambda scale"},stearns4:{frequencies:[261.6255653006,296.65550714972,336.37572681506,347.46339693852,393.986457405,446.73865184892,461.46412096988,523.2511306012],description:"Dan Stearns, 1/4-septimal comma temperament, tuning-math 2-12-2001"},steldek1:{frequencies:[261.6255653006,274.70684356563,275.93321340298,280.31310567921,286.15296204753,294.32876096318,305.22982618403,309.04519901133,315.35224388912,321.92208230347,327.03195662575,331.11985608357,343.38355445704,353.19451315581,367.91095120397,381.53728273004,386.30649876417,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,441.49314144476,457.84473927605,490.54793493862,504.56359022259,508.71637697339,515.07533168556,523.2511306012],description:"Stellated two out of 1 3 5 7 9 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Eikosany 3 out of 1 3 5 7 11 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tetrany"},steltet2:{frequencies:[261.6255653006,267.07609791103,272.52663052146,286.15296204753,305.22982618403,327.03195662575,333.84512238879,343.38355445704,381.53728273004,392.4383479509,400.61414686654,408.78994578219,436.04260883433,457.84473927605,476.92160341255,490.54793493862,523.2511306012],description:"Stellated three out of 1 3 5 7 tetrany"},steltet2s:{frequencies:[261.6255653006,286.15296204753,294.32876096318,300.46061014991,306.59245933664,327.03195662575,343.38355445704,350.53737850823,357.69120255941,367.91095120397,392.4383479509,400.61414686654,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,500.76768358318,510.98743222773,515.07533168556,523.2511306012],description:"Superstellated three out of 1 3 5 7 tetrany"},steltri1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Stellated one out of 1 3 5 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(1988)"},storbeck:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,339.14425131559,348.83408706747,353.19451315581,358.80077526939,381.53728273004,387.59343007496,392.4383479509,403.65087217807,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Ulrich Storbeck, 2001"},strahle:{frequencies:[261.6255653006,278.94941459687,296.90543930973,315.65242990842,335.0021118691,355.12744448111,376.24442122187,398.15684412917,421.10213511252,444.85552088095,469.94877954106,496.17080790016,523.2511306012],description:"Strahle's Geometrical scale"},"sub24-12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"Subharmonics 24-12"},sub24:{frequencies:[261.6255653006,10.90106522086,11.37502457829,11.89207115003,12.45836025241,13.08127826503,13.76976659477,14.53475362781,15.38973913533,16.35159783129,17.44170435337,18.68754037861,20.12504348466,21.80213044172,23.78414230005,26.16255653006,29.06950725562,32.70319566257,37.37508075723,43.60426088343,52.32511306012,65.40639132515,87.20852176687,130.8127826503,261.6255653006],description:"Subharmonics 24-1"},sub40:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,475.68284600109,498.33441009638,523.2511306012],description:"sub 40-20"},sub48:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,502.32108537715,523.2511306012],description:"12 of sub 48 (Leven)"},sub50:{frequencies:[261.6255653006,272.52663052146,290.69507255622,311.45900631024,327.03195662575,344.24416486921,373.75080757229,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,523.2511306012],description:"12 of sub 50"},sub8:{frequencies:[261.6255653006,279.06726965397,299.00064605783,322.00069575458,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"Subharmonic series 1/16 - 1/8"},sumatra:{frequencies:[261.6255653006,266.79889483106,324.44528279699,356.96377863828,390.9602296356,474.47355835313,530.64156666967,639.28283484968,713.92755727656,784.8766959018],description:'"Archeological" tuning of Pasirah Rus orch. in Muaralakitan, Sumatra. 1/1=354 Hz'},super_10:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 10-tone scale"},super_11:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 11-tone scale"},super_12:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,494.18162334558,523.2511306012],description:"A superparticular 12-tone scale"},super_12_1:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"Another superparticular 12-tone scale"},super_12_2:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,420.46965851882,448.50096908674,473.41768959156,498.33441009638,523.2511306012],description:"Another superparticular 12-tone scale"},super_13:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 13-tone scale"},super_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 14-tone scale"},super_15:{frequencies:[261.6255653006,276.16031892841,290.69507255622,305.22982618403,319.76457981184,334.29933343966,348.83408706747,363.36884069528,381.53728273004,399.70572476481,417.87416679957,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 15-tone scale"},super_17:{frequencies:[261.6255653006,274.08392555301,286.54228580542,299.00064605783,311.45900631024,323.91736656265,336.37572681506,348.83408706747,363.36884069528,377.90359432309,392.4383479509,411.12588832951,429.81342870813,448.50096908674,467.18850946536,485.87604984397,504.56359022259,523.2511306012],description:"Superparticular 17-tone scale"},super_19:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,340.11323489078,353.19451315581,366.27579142084,379.35706968587,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.57848126297,337.20628416522,348.83408706747,363.36884069528,377.90359432309,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Superparticular 19-tone scale"},super_22:{frequencies:[261.6255653006,270.96933548991,280.31310567921,289.65687586852,299.00064605783,308.34441624714,317.68818643644,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,406.45400323486,420.46965851882,434.48531380278,448.50096908674,463.45100138963,478.40103369253,493.35106599542,508.30109829831,523.2511306012],description:"Superparticular 22-tone scale"},super_22_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.16320258789,336.37572681506,347.58825104223,358.80077526939,370.01329949656,381.22582372373,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 22-tone scale"},super_24:{frequencies:[261.6255653006,270.34641747729,279.06726965397,287.78812183066,296.50897400735,305.22982618403,313.95067836072,322.67153053741,331.39238271409,340.11323489078,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 24-tone scale, inverse of Mans.ur 'Awad"},super_7:{frequencies:[261.6255653006,287.78812183066,313.95067836072,353.19451315581,392.4383479509,431.68218274599,470.92601754108,523.2511306012],description:"A superparticular 7-tone scale"},super_8:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"A superparticular 8 tone scale"},super_9:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 9-tone scale"},suppig:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Friedrich Suppig's 19-tone JI scale. Calculus Musicus, Berlin 1722"},sur_7:{frequencies:[261.6255653006,280.40333801024,327.729041887,351.25128999693,383.0422478503,410.5345162762,479.82340237272,523.2511306012],description:"7-tone surupan"},sur_9:{frequencies:[261.6255653006,280.40333801024,305.78200836532,327.729041887,351.25128999693,383.0422478503,410.5345162762,447.69106452518,479.82340237272,523.2511306012],description:"Theoretical nine-tone surupan gamut"},sur_ajeng:{frequencies:[261.6255653006,285.30470202322,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan ajeng"},sur_degung:{frequencies:[261.6255653006,322.09885310804,345.21700307457,396.55020354877,488.21056770985,523.2511306012],description:"Surupan degung"},sur_madenda:{frequencies:[261.6255653006,322.09885310804,345.21700307457,425.01198472693,488.21056770985,523.2511306012],description:"Surupan madenda"},sur_melog:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,410.5345162762,523.2511306012],description:"Surupan melog"},sur_miring:{frequencies:[261.6255653006,285.30470202322,305.78200836532,389.73770840504,417.71053321823,523.2511306012],description:"Surupan miring"},sur_x:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan tone-gender X (= unmodified nyorog)"},sur_y:{frequencies:[261.6255653006,280.40333801024,300.52885648597,383.0422478503,410.5345162762,523.2511306012],description:"Surupan tone-gender Y (= mode on pamiring)"},sverige:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,466.16376151809,493.88330125613,523.2511306012,554.36526195375,587.32953583482,622.25396744417,659.25511382574,698.45646286601,739.98884542327,783.9908719635,830.60939515989,880,932.32752303618,987.76660251225,1046.5022612024,1174.65907166964,1318.51022765149,1396.91292573202,1567.98174392701],description:"Scale on Swedish 50 crown banknote of some kind of violin."},syntonolydian:{frequencies:[261.6255653006,294.32876096318,331.11985608357,372.50983809402,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Greek Syntonolydian, also genus duplicatum medium, or ditonum (Al-Farabi)"},syrian:{frequencies:[261.6255653006,268.67837258085,275.62199471997,279.38237857051,286.74979536837,294.32876096318,302.10804307229,310.07474405997,314.30517589183,322.59351978942,326.6631048533,331.11985608357,339.85160932548,348.83408706747,358.05397697456,367.49599295996,372.50983809402,382.33306049116,392.4383479509,402.81072409638,413.43299207996,419.07356785577,430.12469305256,441.49314144476,453.13547910064,465.11211608996,477.40530263275,489.99465727995,496.67978412536,509.77741398822,523.2511306012],description:"After ^Sayh.'Ali ad-Darwis^ (Shaykh Darvish) from d'Erlanger vol.5, p.29"},szpak_24:{frequencies:[261.6255653006,270.98948203641,277.18263097687,287.10335517712,293.66476791741,304.17540907689,311.12698372208,322.26262012861,329.62755691287,341.42535271779,349.22823143301,361.7275606831,369.99442271164,383.23700075636,391.99543598175,406.02545869431,415.30469757995,430.16898885692,440,455.74816803176,466.16376151809,482.84836435151,493.88330125613,511.56002220218,523.2511306012],description:"Stephen Szpak's scale, TL 2-1-2004"},pagano_b:{frequencies:[261.6255653006,277.97716313189,289.55954492905,312.72430852337,333.57259575826,351.8148470888,370.63621750918,389.16802838464,416.96574469783,444.76346101102,463.29527188648,486.4600354808,523.2511306012],description:"Pat Pagano and David Beardsley, 17-limit scale, TL 27-2-2001"},palace:{frequencies:[261.6255653006,277.01530443593,294.32876096318,299.00064605783,336.37572681506,348.83408706747,373.75080757229,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Palace mode+"},palace2:{frequencies:[261.6255653006,277.01530443593,336.37572681506,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Byzantine Palace mode, 17-limit"},panpipe1:{frequencies:[261.6255653006,305.78200836532,346.61566493686,386.59871897734,424.03113209229,475.68400784708,523.2511306012],description:"Palina panpipe of Solomon Islands. 1/1=f+45c. From Ocora CD Guadalcanal"},panpipe2:{frequencies:[261.6255653006,301.39807245198,340.46429857933,389.512652082,435.70052664441,481.48922855473,540.45338572244,606.98892366383,675.83458963267,749.45240308975,819.17415016614,915.78156525194,979.24522642508,1073.44040298899,1178.73719255088,1360.28482360484],description:"Lalave panpipe of Solomon Islands. 1/1=f'+47c."},panpipe3:{frequencies:[261.6255653006,302.44445076078,341.44901934006,382.59999559751,433.19107626846,482.88183400971,542.01653249392,602.10016957865,677.78929781797,755.1012944609,822.018116801,906.30932187391,994.06270356141,1067.87449159209,1155.14617783291,1300.35790771888],description:"Tenaho panpipe of Solomon Islands. 1/1=f'+67c."},parachrom:{frequencies:[261.6255653006,274.52698453615,288.06460709314,349.22823143301,391.99543598175,411.32572372413,431.60923940535,523.2511306012],description:"Parachromatic, new genus 5 + 5 + 20 parts"},parakleismic:{frequencies:[261.6255653006,269.41173453909,271.00883762044,279.07425994419,280.72864356353,282.39283618632,290.79705467987,292.52093234567,301.22657042972,303.0122754386,312.03014360907,313.87989341557,323.22118988972,325.13728335605,327.06473376202,336.79842078181,338.79499972275,348.87778808468,350.94597487438,361.39038519337,363.53274806687,374.35175001315,376.5709514911,387.77797996035,390.07677146523,392.38919046486,404.06698135965,406.46233589795,418.55895395107,421.04021853379,433.57068509561,436.14094342919,449.12081866987,451.783257426,465.22865943552,467.98658728446,470.76086444006,484.77105399159,487.64483417146,502.15750307968,505.13434926963,520.16751901001,523.2511306012],description:"Parakleismic temperament, g=315.250913, 5-limit"},parizek:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone Linear Level tuning, 1/1=Ab"},parizek_13lqmt:{frequencies:[261.6255653006,272.70676208351,292.18581651805,313.05623198362,325.57848126297,348.83408706747,365.23227064756,391.32028997953,406.97310157871,436.04260883433,467.18850946536,486.97636086341,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_17lqmt:{frequencies:[261.6255653006,272.52663052146,291.99281841585,312.60407618638,327.03195662575,350.39138209902,364.70475555078,390.75509523297,408.78994578219,436.04260883433,467.18850946536,488.44386904122,523.2511306012],description:"To tune the scale by ear, please choose the intervals in the following order:"},parizek_7lmtd1:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,392.4383479509,418.60090448096,437.98922762377,468.83301301868,490.54793493862,523.2511306012],description:"Use SET MIDDLE 62"},parizek_7lqmtd2:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,390.69417751556,418.60090448096,437.98922762377,468.83301301868,488.36772189445,523.2511306012],description:"Use SET MIDDLE 62"},parizek_cirot:{frequencies:[261.6255653006,273.76082553017,293.33333347996,307.98092841354,327.40170814054,348.04713286849,366.66693712906,392.88175996935,409.71484950008,438.01699797506,463.01593599647,491.10256480205,523.2511306012],description:"Overtempered circular tuning (1/1 is F)"},parizek_epi:{frequencies:[261.6255653006,283.42769574232,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"In The Epimoric World"},parizek_epi2:{frequencies:[261.6255653006,283.42769574232,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,523.2511306012,523.2511306012],description:"In the Epimoric World - extended (version for two keyboards)"},parizek_epi2a:{frequencies:[261.6255653006,283.42769574232,287.78812183066,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_ji1:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone septimal tuning, 2002."},parizek_jiweltmp:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,329.45441556372,348.83408706747,370.63621750918,392.4383479509,416.96574469783,440.63253103259,465.11211608996,494.18162334558,523.2511306012],description:"April 2003 - Petr Parizek"},jiwt2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,331.11985608357,348.83408706747,372.08969287196,392.4383479509,415.8649508569,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"June 2003 - Petr Parizek"},parizek_llt7:{frequencies:[261.6255653006,283.42769574232,327.03195662575,359.73515228832,392.4383479509,425.14154361347,479.64686971777,523.2511306012],description:"7-tone mode of Linear Level Tuning 2000 (= wilson_helix)"},parizek_qmeb1:{frequencies:[261.6255653006,273.53155294581,293.066620053,305.25690181412,326.9069921792,350.33366042609,366.2083106197,392.1884190578,408.50877577745,437.87542071709,457.7197748295,488.61098601707,523.2511306012],description:"Equal beating quasi-meantone tuning no. 1 - F...A# (1/1 = 261.7Hz)(3/2 5/3 5/4 7/4 7/6)"},parizek_qmeb2:{frequencies:[261.6255653006,274.12423619715,293.39509530855,306.21121252767,327.1564453797,350.32795211486,366.55713600477,391.6914154272,409.44351174042,438.20041390279,457.4712730142,489.73875803795,523.2511306012],description:"Equal beating quasi-meantone tuning no. 2 - F...A# (1/1 = 262.7Hz)"},parizek_qmeb3:{frequencies:[261.6255653006,274.23252240717,293.57983281823,306.4052273004,327.28159934073,350.29865766202,366.78755898655,391.93906252094,409.53887392713,438.37260750749,457.59509656107,490.04864950866,523.2511306012],description:"Equal beating quasi-meantone tuning no. 3 - F...A#. 1/1 = 262Hz"},parizek_qmtp12:{frequencies:[261.6255653006,273.55480692456,293.00227310437,305.44101254122,326.6631048533,350.4133380576,366.39100206434,391.84790908124,408.48291326839,437.52264545758,457.47219685667,489.2574430773,523.2511306012],description:"12-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (F...A#)"},parizek_qmtp24:{frequencies:[261.6255653006,273.14323313659,280.64720643091,285.59764149034,293.00227310437,305.44101254122,313.83229199844,326.6631048533,335.63741195089,341.5578378819,350.4133380576,365.83975262993,375.89034660662,381.37064019061,391.84790908124,407.86833637529,419.07356785577,437.52264545758,448.86620556368,457.47219685667,469.33298761093,489.2574430773,502.69865025911,510.02774559919,523.2511306012],description:"24-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (Bbb...C##)"},parizek_syndiat:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,436.04260883433,441.49314144476,484.4917875937,490.54793493862,523.2511306012],description:"Petr Parizek, diatonic scale with syntonic alternatives"},parizek_syntonal:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Petr Parizek, Syntonic corrections in JI tonality, Jan. 2004"},parizek_temp19:{frequencies:[261.6255653006,276.69969455132,294.32876096318,310.68035879446,328.58088727969,349.51540364377,368.93292606842,392.4383479509,415.04954182698,438.10784970625,466.02053819169,492.87133091954,523.2511306012],description:"Petr Parizek, genus [3 3 19 19 19] well temperament"},"partch-barstow":{frequencies:[261.6255653006,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,348.83408706747,359.73515228832,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,470.92601754108,479.64686971777,490.54793493862,523.2511306012],description:"Guitar scale for Partch's Barstow (1941, 1968)"},"partch-greek":{frequencies:[261.6255653006,261.6255653006,271.31540105247,294.32876096318,279.06726965397,348.83408706747,313.95067836072,392.4383479509,392.4383479509,406.97310157871,418.60090448096,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" on black/white'},"partch-grm":{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" mixed'},"partch-indian":{frequencies:[261.6255653006,269.80136421624,277.97716313189,285.40970760065,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,383.71749577421,392.4383479509,406.97310157871,411.12588832951,428.11456140098,441.49314144476,457.84473927605,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"Partch's Indian Chromatic, Exposition of Monophony, 1933."},"partch-ur":{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch curved keyboard, published in Interval"},"partch_29-av":{frequencies:[261.6255653006,269.80136421624,274.70684356563,280.31310567921,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,488.36772189445,498.33441009638,507.3950357345,523.2511306012],description:"29-tone JI scale from Partch's Adapted Viola 1928-30"},partch_29:{frequencies:[261.6255653006,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,523.2511306012],description:"Partch/Ptolemy 11-limit Diamond"},partch_37:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol.9(2)'},partch_39:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch Keyboard 39 tones, published in Interval"},partch_41:{frequencies:[261.6255653006,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,523.2511306012],description:"13-limit Diamond after Partch, Genesis of a Music, p 454, 2nd edition"},partch_41a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},partch_41comb:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,274.70684356563,279.06726965397,280.31310567921,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,488.36772189445,490.54793493862,498.33441009638,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"41-tone JI combination from Partch's 29-tone and 37-tone scales"},partch_43:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:"Harry Partch's 43-tone pure scale"},partch_43a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},patala:{frequencies:[261.6255653006,289.6217982776,320.24370022528,355.94891173479,393.58362272115,439.74591942221,480.6555937997,537.34060327431],description:"Observed patala tuning from Burma, Helmholtz/Ellis p. 518, nr.83"},pelog1:{frequencies:[261.6255653006,285.79952600623,313.83440569119,359.87690576543,393.35634555235,426.98050185716,482.04578814299,523.2511306012],description:"Gamelan Saih pitu from Ksatria, Den Pasar (South Bali). 1/1=312.5 Hz"},pelog10:{frequencies:[261.6255653006,290.16653606067,310.14521470005,342.49164912079,385.30310526088,418.60090448096,442.38504678101,523.2511306012],description:"Balinese saih 7 scale, Krobokan. 1/1=275 Hz. McPhee, 1966"},pelog11:{frequencies:[261.6255653006,289.11520789678,327.03195662575,352.6257619269,388.64667309147,441.73012112348,478.69895237627,523.2511306012],description:"Balinese saih pitu, gamelan luang, banjar Se`se'h. 1/1=276 Hz. McPhee, 1966"},pelog11i:{frequencies:[261.6255653006,267.83009854382,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,392.61532371972,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog12:{frequencies:[261.6255653006,284.41230790592,308.04300430555,358.68021049276,385.68672051706,409.31741667997,472.61392441399,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Tampak Gangsai, 1/1=310, McPhee"},pelog13:{frequencies:[261.6255653006,289.80062617913,323.61069924911,351.78575931905,394.45085229937,454.02098012766,494.27106657141,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Klungkung, 1/1=325. McPhee, 1966"},pelog14:{frequencies:[261.6255653006,287.66412867175,309.98289727559,347.18084494866,375.69927149802,402.97776645827,427.77639824032,523.2511306012],description:"Balinese saih pitu, suling gambuh, Tabanan, 1/1=211 Hz, McPhee, 1966"},pelog15:{frequencies:[261.6255653006,284.9387344858,307.6043148279,344.51683351465,375.60105909492,407.98046074103,427.4081017287,523.2511306012],description:"Balinese saih pitu, suling gambuh, Batuan, 1/1=202 Hz. McPhee, 1966"},pelog2:{frequencies:[261.6255653006,285.30470202322,314.92395982138,345.81573716922,388.6137256405,424.52127512829,466.97226207056,523.2511306012],description:"Bamboo gambang from Batu lulan (South Bali). 1/1=315 Hz"},pelog3:{frequencies:[261.6255653006,285.63448939555,315.83481057014,390.18821123181,421.34544350737,523.2511306012],description:"Gamelan Gong from Padangtegal, distr. Ubud (South Bali). 1/1=555 Hz"},pelog4:{frequencies:[261.6255653006,290.96323214696,317.29765457754,352.87817160549,385.03871768789,434.94616895528,470.49199937597,523.2511306012],description:"Hindu-Jav. demung, excavated in Banjarnegara. 1/1=427 Hz"},pelog5:{frequencies:[261.6255653006,284.64626913494,310.94732162256,358.21775774651,390.8649420513,427.47405410759,468.32288027948,523.2511306012],description:"Gamelan Kyahi Munggang (Paku Alaman, Jogja). 1/1=199.5 Hz"},pelog6:{frequencies:[261.6255653006,282.02769802256,315.83481057014,354.51258839996,386.37547528213,413.39000965417,523.2511306012],description:"Gamelan Semar pegulingan, Ubud (S. Bali). 1/1=263.5 Hz"},pelog7:{frequencies:[261.6255653006,281.2143451833,303.31920717687,353.89879686059,384.81637482457,412.43597848639,448.72664641273,523.2511306012],description:"Gamelan Kantjilbelik (kraton Jogja). Measured by Surjodiningrat, 1972."},pelog8:{frequencies:[261.6255653006,281.2143451833,305.0763174688,362.1707891162,386.59871897734,415.30469757995,456.83405152976,529.33101587613,573.91491069685,623.33318620372,730.64478690489,786.25839925218,840.74610520523,945.88853913022,1075.30214607265],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},pelog9:{frequencies:[261.6255653006,282.57123920205,305.19382000629,356.01745236555,384.52011812375,415.30469757995,448.5538823653,523.2511306012],description:"9-tET Pelog"},pelog9i:{frequencies:[261.6255653006,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog_24:{frequencies:[261.6255653006,293.66476791741,320.24370022528,349.22823143301,391.99543598175,440,479.82340237272,523.2511306012],description:"Subset of 24-tET (Sumatra?)"},pelog_a:{frequencies:[261.6255653006,280.7274598329,305.95868600104,363.84824628932,386.82209166041,411.72190027758,452.10885997356,523.2511306012],description:"Pelog, average class A. Kunst 1949"},pelog_alv:{frequencies:[261.6255653006,299.00064605783,313.95067836072,343.38355445704,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"Bill Alves JI Pelog, 1/1 vol. 9 no. 4, 1997. 1/1=293.33"},pelog_av:{frequencies:[261.6255653006,280.40333801024,305.78200836532,357.39105439675,385.26118901859,411.72190027758,452.89298412314,523.2511306012],description:'"Normalised Pelog", Kunst, 1949. Average of 39 Javanese gamelans'},pelog_b:{frequencies:[261.6255653006,280.07959041159,302.79405018898,354.30787302884,382.82105786018,408.64182041696,451.58686491179,523.2511306012],description:"Pelog, average class B. Kunst 1949"},pelog_c:{frequencies:[261.6255653006,279.91785681123,304.37225518229,350.84574289301,384.81637482457,410.29745071461,451.58686491179,523.2511306012],description:"Pelog, average class C. Kunst 1949"},pelog_he:{frequencies:[261.6255653006,283.17034563789,338.50336851425,364.68988616898,389.06292924114,420.13030572059,493.31307433255,523.2511306012],description:"Observed Javanese Pelog scale, Helmholtz/Ellis p. 518, nr.96"},pelog_jc:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"John Chalmers' Pelog, on keys C# E F# A B c#, like Olympos' Enharmonic on 4/3"},pelog_laras:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:'Lou Harrison, gamelan "Si Betty"'},pelog_me1:{frequencies:[261.6255653006,281.13654920971,305.96893643544,353.85975480175,389.33427481332,412.3928606827,454.07565526112,523.2511306012],description:"Gamelan Kyahi Kanyut Mesem pelog (Mangku Nagaran). 1/1=295 Hz"},pelog_me2:{frequencies:[261.6255653006,277.86440299076,299.96729002515,349.58586605592,383.41679241104,405.97081699752,447.47001910635,523.2511306012],description:"Gamelan Kyahi Bermara (kraton Jogja). 1/1=290 Hz"},pelog_me3:{frequencies:[261.6255653006,281.75056896146,306.90688773629,358.59164065877,385.12012728597,411.64865826518,457.38747412584,523.2511306012],description:"Gamelan Kyahi Pangasih (kraton Solo). 1/1=286 Hz"},pelog_pa:{frequencies:[261.6255653006,286.29520819723,313.29104303136,342.83241505062,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:'"Blown fifth" pelog, von Hornbostel, type a.'},pelog_pa2:{frequencies:[261.6255653006,286.29520819723,313.29104303136,353.69443592699,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:"New mixed gender Pelog"},pelog_pb:{frequencies:[261.6255653006,277.98432293805,304.19649364034,353.69443592699,387.04559340587,411.24653512154,450.02449304881,523.2511306012],description:'"Primitive" Pelog, step of blown semi-fourths, von Hornbostel, type b.'},pelog_pb2:{frequencies:[261.6255653006,277.50302994288,303.66981774726,353.69443592699,387.04559340587,410.5345162762,449.24533531117,523.2511306012],description:'"Primitive" Pelog, Kunst: Music in Java, p. 28'},pelog_schmidt:{frequencies:[261.6255653006,287.78812183066,313.95067836072,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Modern Pelog designed by Dan Schmidt and used by Berkeley Gamelan"},pelog_selun:{frequencies:[261.6255653006,281.10829462369,350.68958753059,378.52209447746,416.55977244877,523.2511306012,562.21664032682,701.37917506118,757.04418895493,833.11970794305,1046.5022612024,1124.43328065364],description:"Gamelan selunding from Kengetan, South Bali (Pelog), 1/1=141 Hz"},pelog_slen:{frequencies:[261.6255653006,289.4545544734,306.66641795878,334.42210013281,344.22141564971,354.30787302884,386.37547528213,397.69714089209,446.39994737251,459.48046426806,493.88330125613,523.2511306012],description:"W.P. Malm, pelog+slendro, Musical Cultures Of The Pacific, The Near East, And Asia. P: 1,3,5,6,8,10; S: 2,4,7,9"},pelog_str:{frequencies:[261.6255653006,282.73796785026,305.22982618403,329.86096249197,356.10146388137,384.83778957396,415.4517078616,448.97742116962,484.69365917187,523.80699136456],description:"JI Pelog with stretched 2/1 and extra tones between 2-3, 6-7. Wolf, XH 11, '87"},pelogic:{frequencies:[261.6255653006,268.93425429917,294.59920226397,322.71340889889,353.51061198674,363.38617257172,398.06486099125,436.0530078362,477.66644151787,523.2511306012],description:"Pelogic temperament, g=521.1, 5-limit"},pelogic2:{frequencies:[261.6255653006,252.56770712848,285.96465797334,276.06414495892,312.56802260838,301.74646235804,341.64630500046,386.82209166041,373.42974737602,422.80824892286,408.17001145418,462.1422075194,523.2511306012],description:"Pelogic temperament, g=677.0 in cycle of fifths order"},penta1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,331.11985608357,372.50983809402,376.74081403286,397.34382730029,423.83341578697,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Pentagonal scale 9/8 3/2 16/15 4/3 5/3"},penta2:{frequencies:[261.6255653006,267.07609791103,286.15296204753,305.22982618403,312.97980223949,333.84512238879,356.10146388137,363.36884069528,400.61414686654,436.04260883433,457.84473927605,476.92160341255,523.2511306012],description:"Pentagonal scale 7/4 4/3 15/8 32/21 6/5"},penta_opt:{frequencies:[261.6255653006,292.5084949701,327.03692214239,391.62201198054,436.95817401562,523.2511306012],description:"Optimally consonant major pentatonic, John deLaubenfels, 2001"},pentadekany:{frequencies:[261.6255653006,283.42769574232,299.7792935736,305.22982618403,327.03195662575,354.2846196779,359.73515228832,381.53728273004,389.71308164569,419.69101100305,425.14154361347,436.04260883433,457.84473927605,479.64686971777,495.99846754905,523.2511306012],description:"2)6 1.3.5.7.11.13 Pentadekany (1.3 tonic)"},pentadekany2:{frequencies:[261.6255653006,269.80136421624,294.32876096318,299.7792935736,305.22982618403,327.03195662575,343.38355445704,359.73515228832,381.53728273004,392.4383479509,419.69101100305,436.04260883433,457.84473927605,479.64686971777,490.54793493862,523.2511306012],description:"2)6 1.3.5.7.9.11 Pentadekany (1.3 tonic)"},pentadekany3:{frequencies:[261.6255653006,277.97716313189,278.79474302345,287.78812183066,291.4672313427,300.86940009569,305.77487944508,319.67373760167,359.73515228832,376.08675011961,405.51962621593,413.69542513157,430.86460285443,444.76346101102,506.89953276991,523.2511306012],description:"2)6 1.5.11.17.23.31 Pentadekany (1.5 tonic)"},pentatetra1:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,392.4383479509,413.09299784305,436.04260883433,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra2:{frequencies:[261.6255653006,275.39533189537,307.79478270659,327.03195662575,348.83408706747,392.4383479509,413.09299784305,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra3:{frequencies:[261.6255653006,290.69507255622,307.79478270659,327.03195662575,348.83408706747,392.4383479509,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatriad:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"4:5:6 Pentatriadic scale"},pentatriad1:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,387.59343007496,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"3:5:9 Pentatriadic scale"},pepper:{frequencies:[261.6255653006,274.70684356563,290.69507255622,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,367.91095120397,392.4383479509,406.97310157871,436.04260883433,441.49314144476,457.84473927605,465.11211608996,490.54793493862,515.07533168556,523.2511306012],description:"Keenan Pepper's 17-tone jazz tuning, TL 07-06-2000"},pepper2:{frequencies:[261.6255653006,281.81099471089,295.05751399041,308.92668738628,332.76158224462,348.40303271111,375.28368107222,392.9238840789,423.23948674937,443.13385158124,463.96335069158,499.75992392917,523.2511306012],description:`Keenan Pepper's "Noble Fifth" with chromatic/diatonic semitone = Phi (12)`},peprmint:{frequencies:[261.6255653006,270.64528749638,281.81099405977,291.52662269553,295.0575145017,305.22982618403,308.92668738628,319.57714845986,332.76158147578,344.23376699744,348.40303331485,360.41446869983,375.28368085545,388.22184514393,392.92388339801,406.47020562703,423.23948723831,437.83096109824,443.13385158124,458.41119713782,463.9633498876,479.95880678291,499.75992479518,516.98949333115,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},"perkis-indian":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.01393146398,369.99442271164,377.90359432309,388.70083987518,400.13321751856,412.18367363396,425.14154361347,438.99882991118,453.48431318771,469.12170329763,485.27322596079,503.87145909745,523.2511306012],description:"Indian 22 Perkis"},"perrett-tt":{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,515.07533168556,523.2511306012],description:"Perrett Tierce-Tone"},perrett:{frequencies:[261.6255653006,274.70684356563,279.06726965397,348.83408706747,392.4383479509,412.06026534844,418.60090448096,523.2511306012],description:"Perrett / Tartini / Pachymeres Enharmonic"},perrett_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Perrett's 14-tone system (subscale of tierce-tone)"},perrett_chrom:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,392.4383479509,412.06026534844,441.49314144476,523.2511306012],description:"Perrett's Chromatic"},perry:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Robin Perry, Tuning List 22-9-'98"},perry2:{frequencies:[261.6255653006,274.70684356563,290.69507255622,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,415.27867508032,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Robin Perry, 7-limit scale, TL 22-10-2006"},perry3:{frequencies:[261.6255653006,277.97716313189,294.32876096318,307.79478270659,327.03195662575,348.83408706747,369.35373924791,370.63621750918,392.4383479509,418.60090448096,444.76346101102,465.11211608996,492.47165233054,523.2511306012],description:"Robin Perry, symmetrical 3,5,17 scale, TL 22-10-2006"},"persian-far":{frequencies:[261.6255653006,275.58617649731,282.84340331238,294.51413096332,310.22971009486,318.39923223688,331.53706992441,349.22823143301,362.58942698662,376.46181130035,391.99543598175,412.91271853531,423.78627283082,441.27260666252,464.81937009253,477.05982293263,496.7443381147,523.2511306012],description:"Hormoz Farhat, average of observed Persian tar and sehtar tunings (1966)"},"persian-vaz":{frequencies:[261.6255653006,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,329.62755691287,349.22823143301,359.46139971304,380.8360868427,391.99543598175,415.30469757995,427.47405410759,440,466.16376151809,479.82340237272,493.88330125613,523.2511306012],description:"Vaziri's Persian tuning, using quartertones"},persian:{frequencies:[261.6255653006,275.62199471997,282.55561052465,294.32876096318,310.07474405997,317.87506184023,331.11985608357,348.83408706747,363.36884069528,376.74081403286,392.4383479509,413.43299207996,423.83341578697,441.49314144476,465.11211608996,476.81259276034,496.67978412536,523.2511306012],description:"Persian Tar Scale, from Dariush Anooshfar, Internet Tuning List 2/10/94"},persian2:{frequencies:[261.6255653006,275.62199471997,288.32205155576,294.32876096318,310.07474405997,321.08592105074,331.11985608357,348.83408706747,367.49599295996,384.42940207435,392.4383479509,413.43299207996,428.11456140098,441.49314144476,465.11211608996,489.99465727995,512.57253609913,523.2511306012],description:"Traditional Persian scale, from Mark Rankin"},phi1_13:{frequencies:[261.6255653006,272.27874348295,293.41755524936,305.36527715608,329.07281683115,342.47239171077,356.41758627629,384.088434771,399.72820043646,416.00480451705,448.3020273708,466.55651779723,502.7784067407,523.2511306012],description:"Pythagorean scale with (Phi + 1) / 2 as fifth"},phi_10:{frequencies:[261.6255653006,277.06593756944,293.41755524936,323.38703872151,342.47239171077,362.68389667063,399.72820043646,423.31898451752,448.3020273708,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_12:{frequencies:[261.6255653006,280.653851324,301.06608340242,314.41721066027,337.28508524374,352.24238645938,377.86132347501,405.34355110824,423.31898451752,454.10739278061,474.24531572837,508.73764640933,531.29821178855],description:"Non-Octave Pythagorean scale with Phi as fourth. Jacky Ligon TL 12-04-2001"},phi_13:{frequencies:[261.6255653006,277.06593756944,293.41755524936,305.36527715608,323.38703872151,342.47239171077,362.68389667063,377.45230514615,399.72820043646,423.31898451752,448.3020273708,466.55651779723,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_13a:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:"Non-Octave Pythagorean scale with Phi as fifth, Jacky Ligon TL 12-04-2001"},phi_13b:{frequencies:[261.6255653006,277.56939878091,287.90530191745,305.45065986668,316.82478268872,336.13253486432,356.61692887617,369.89633953852,392.4383479509,407.05164722964,431.8579526603,458.17598957099,475.23717379553,504.19880204444],description:"Non-Octave Pythagorean scale with 12 3/2s, Jacky Ligon, TL 12-04-2001"},phi_17:{frequencies:[261.6255653006,276.86436108535,292.99059544936,310.05629713556,328.11582814217,347.22745468775,367.4522682176,388.8548834608,411.50435256812,435.47307590797,460.83762934409,487.67984759381,516.08523529366,546.14543793146,577.9565447239,611.62018657326,647.24497389216,684.94478342154],description:"Phi + 1 equal division by 17, Brouncker (1653)"},phi_7b:{frequencies:[261.6255653006,277.06593756944,299.7954575021,323.38703872151,342.47239171077,369.42210382256,399.72820043646,423.31898451752],description:"Heinz Bohlen's Pythagorean scale with Phi as fifth (1999)"},phi_7be:{frequencies:[261.6255653006,277.18263097687,299.37379946195,323.3415889232,342.56848033562,369.99442271164,399.61607881612,423.37848741825],description:"36-tET approximation of phi_7b"},phi_8:{frequencies:[261.6255653006,280.010356995,292.01318753119,312.53354015396,325.93049860793,348.83408706747,373.34714284662,389.35091690288,416.71138708025],description:"Non-Octave Pythagorean scale with 4/3s, Jacky Ligon, TL 12-04-2001"},phi_8a:{frequencies:[261.6255653006,275.77662731691,284.90271245142,300.31281179658,310.2506767011,327.03195662575,344.72084112096,356.12824371673,375.39107678967],description:"Non-Octave Pythagorean scale with 5/4s, Jacky Ligon, TL 12-04-2001"},phillips_19:{frequencies:[261.6255653006,274.63272075836,286.12988535196,293.66476791741,305.42895910556,326.59518553839,329.62755691287,342.83241505062,349.22823143301,366.5907009274,384.81637482457,391.99543598175,407.69874723177,428.71043212875,440,457.62637091093,489.33987776603,493.88330125613,513.66823365307,523.2511306012],description:"Pauline Phillips, organ manual scale, TL 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21-10-2002"},phillips_ji:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,305.5744765615,306.59245933664,327.03195662575,331.11985608357,349.22797321314,367.91095120397,386.30649876417,392.4383479509,407.76797091773,408.78994578219,429.2294430713,441.49314144476,457.84473927605,459.88868900496,490.54793493862,496.67978412536,515.07533168556,523.2511306012],description:'Pauline Phillips, JI 0 #/b "C" scale (2002), TL 8-10-2002'},phryg_chromcon2:{frequencies:[261.6255653006,283.42769574232,294.32876096318,305.22982618403,392.4383479509,414.24047839262,436.04260883433,523.2511306012],description:"Harmonic Conjunct Chromatic Phrygian"},phryg_chromconi:{frequencies:[261.6255653006,283.42769574232,348.83408706747,370.63621750918,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Conjunct Chromatic 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24"},phryg_diatcon:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,369.35373924791,448.50096908674,483.00104363188,523.2511306012],description:"A Phrygian Diatonic with its own trite synemmenon replacing paramese"},phryg_diatinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Conjunct Phrygian Harmonia with 17, the local Trite Synemmenon"},phryg_diatsinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,348.83408706747,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Schlesinger's Phrygian Harmonia, a harmonic series from 12 from 24"},phryg_enh:{frequencies:[261.6255653006,267.19206668997,273.00058987889,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the enharmonic 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genus"},phryg_pis:{frequencies:[261.6255653006,294.32876096318,336.37572681506,362.25078272391,392.4383479509,428.11456140098,470.92601754108,523.2511306012,554.03060887186,588.65752192635,672.75145363011,724.50156544782,784.8766959018,856.22912280196,941.85203508216,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Phrygian Tonos"},phryg_tri1:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the chromatic genus"},phryg_tri1inv:{frequencies:[261.6255653006,305.22982618403,327.03195662575,348.83408706747,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Schlesinger's Chromatic Phrygian Harmonia"},phryg_tri2:{frequencies:[261.6255653006,269.10058145205,285.40970760065,348.83408706747,392.4383479509,409.50088481833,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the second trichromatic genus"},phryg_tri3:{frequencies:[261.6255653006,269.10058145205,277.01530443593,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the first trichromatic genus"},phrygian:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,418.60090448096,436.04260883433,465.11211608996,470.92601754108,523.2511306012],description:"Old Phrygian ??"},phrygian_diat:{frequencies:[261.6255653006,277.01530443593,294.32876096318,336.37572681506,348.83408706747,362.25078272391,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012,554.03060887186,588.65752192635,672.75145363011,697.66817413493,724.50156544782,753.48162806573,784.8766959018,856.22912280196,897.00193817349,941.85203508216,991.42319482333,1046.5022612024],description:"Phrygian Diatonic 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1994"},piano7:{frequencies:[261.6255653006,275.93321340298,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Enhanced piano 7-limit"},pipedum_10:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,372.08969287196,396.89567239676,431.14564594215,459.88868900496,490.54793493862,523.2511306012],description:"2048/2025 and 34171875/33554432 are homophonic intervals"},pipedum_10a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,465.11211608996,490.54793493862,523.2511306012],description:"2048/2025 and 25/24, Manuel Op de Coul, 2001"},pipedum_10b:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"225/224, 64/63 and 25/24 are homophonic intervals"},pipedum_10c:{frequencies:[261.6255653006,280.31310567921,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"225/224, 64/63 and 49/48 are homophonic intervals"},pipedum_10d:{frequencies:[261.6255653006,279.06726965397,299.00064605783,318.93402246168,343.38355445704,372.08969287196,392.4383479509,425.24536328225,448.50096908674,488.36772189445,523.2511306012],description:"1029/1024, 2048/2025 and 64/63 are homophonic 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3136/3125 and 4375/4374, Gene Ward Smith, 2002"},pipedum_9a:{frequencies:[261.6255653006,282.62020942966,305.22982618403,329.72357766794,356.10146388137,384.67750727926,415.4517078616,448.79042515914,484.69365917187,523.2511306012],description:"4375/4374, 2401/2400 and 21/20 are homophonic intervals"},pipedum_9b:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,357.20610515709,383.2405741708,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"128/125 and 2109375/2097152 are homophonic intervals"},pipedum_9c:{frequencies:[261.6255653006,285.40970760065,305.22982618403,332.97799220076,348.83408706747,392.4383479509,411.12588832951,448.50096908674,479.64686971777,523.2511306012],description:"49/48, 21/20, 99/98 and 121/120, Gene Ward Smith, 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combinations"},ptolemy_hom:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Dorian mode of Ptolemy's Equable Diatonic or Diatonon Homalon"},ptolemy_iast:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Ptolemy's Iastia or Lydia tuning, mixture of Tonic Diatonic & Intense Diatonic"},ptolemy_iastaiol:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,392.4383479509,441.49314144476,465.11211608996,523.2511306012],description:"Ptolemy's kithara tuning, mixture of Tonic Diatonic and Ditone Diatonic"},ptolemy_ichrom:{frequencies:[261.6255653006,274.08392555301,299.00064605783,348.83408706747,392.4383479509,411.12588832951,448.50096908674,523.2511306012],description:"Dorian mode of Ptolemy's Intense 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Diatonic."},ptolemy_mdiat:{frequencies:[261.6255653006,274.70684356563,305.22982618403,348.83408706747,392.4383479509,412.06026534844,457.84473927605,523.2511306012],description:"Ptolemy soft diatonic"},ptolemy_mdiat2:{frequencies:[261.6255653006,290.69507255622,305.22982618403,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"permuted Ptolemy soft diatonic"},ptolemy_mdiat3:{frequencies:[261.6255653006,299.00064605783,313.95067836072,348.83408706747,392.4383479509,448.50096908674,470.92601754108,523.2511306012],description:"permuted Ptolemy soft diatonic"},ptolemy_meta:{frequencies:[261.6255653006,274.70684356563,305.22982618403,348.83408706747,392.4383479509,406.97310157871,465.11211608996,523.2511306012],description:"Metabolika lyra tuning, mixture of Soft Diatonic & Tonic Diatonic"},ptolemy_mix:{frequencies:[261.6255653006,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,348.83408706747,353.19451315581,367.91095120397,372.08969287196,387.59343007496,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"All modes of Ptolemy Intense Diatonic mixed"},ptolemy_prod:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,313.95067836072,327.03195662575,331.11985608357,348.83408706747,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,484.4917875937,490.54793493862,523.2511306012],description:"Product of Intense Diatonic with its intervals"},ptolemy_tree:{frequencies:[261.6255653006,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,470.92601754108,479.64686971777,485.87604984397,490.54793493862,523.2511306012],description:"Intense Diatonic with all their Farey parent fractions"},pygmie:{frequencies:[261.6255653006,299.00064605783,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:"Pygmie scale"},pyle:{frequencies:[261.6255653006,277.19063644077,293.6461094938,311.15753660095,329.66944764997,349.23831768549,369.99228554622,391.93430587921,415.28070933274,439.96441988338,466.23108306565,493.99742571239,523.2511306012],description:"Howard Willet Pyle quasi equal temperament"},pyramid:{frequencies:[261.6255653006,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:'This scale may also be called the "Wedding Cake"'},pyramid_down:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,348.83408706747,392.4383479509,418.60090448096,441.49314144476,465.11211608996,470.92601754108,502.32108537715,523.2511306012],description:"Upside-Down Wedding Cake (divorce cake)"},pyth_12:{frequencies:[261.6255653006,279.38237857051,294.32876096318,310.07474405997,331.11985608357,348.83408706747,372.50983809402,392.4383479509,419.07356785577,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"12-tone Pythagorean scale"},pyth_12s:{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,326.6631048533,348.83408706747,367.49599295996,392.4383479509,419.07356785577,435.55080647107,471.45776383774,489.99465727995,523.2511306012],description:"Scale with major thirds flat by a schisma"},pyth_17:{frequencies:[261.6255653006,275.62199471997,279.38237857051,294.32876096318,310.07474405997,314.30517589183,331.11985608357,348.83408706747,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,441.49314144476,465.11211608996,471.45776383774,496.67978412536,523.2511306012],description:"17-tone Pythagorean scale"},pyth_17s:{frequencies:[261.6255653006,275.62199471997,279.06726965397,294.32876096318,310.07474405997,313.95067836072,331.11985608357,348.83408706747,367.49599295996,372.08969287196,392.4383479509,413.43299207996,418.60090448096,441.49314144476,465.11211608996,470.92601754108,496.67978412536,523.2511306012],description:"Schismatically altered 17-tone Pythagorean scale"},pyth_22:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,465.11211608996,471.45776383774,489.99465727995,496.67978412536,523.2511306012],description:"Pythagorean shrutis"},pyth_27:{frequencies:[261.6255653006,265.19499215873,275.62199471997,279.38237857051,290.36720431405,294.32876096318,298.34436617857,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,387.15627241873,392.4383479509,397.79248823809,413.43299207996,419.07356785577,435.55080647107,441.49314144476,447.51654926786,465.11211608996,471.45776383774,489.99465727995,496.67978412536,523.2511306012],description:"27-tone Pythagorean 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arithmetically"},pyth_7h:{frequencies:[261.6255653006,277.01530443593,294.32876096318,311.64221749042,331.11985608357,348.83408706747,369.35373924791,392.4383479509,415.52295665389,441.49314144476,467.46332623563,496.67978412536,523.2511306012],description:"Pythagorean 7-tone with whole tones divided harmonically"},pyth_chrom:{frequencies:[261.6255653006,275.62199471997,294.32876096318,348.83408706747,392.4383479509,413.43299207996,441.49314144476,465.11211608996,523.2511306012],description:"Dorian mode of the so-called Pythagorean chromatic, recorded by Gaudentius"},pyth_sev:{frequencies:[261.6255653006,268.38018042036,275.30918532257,282.41708286353,291.47537246454,299.00064605783,306.7202061947,314.63906894008,322.76237975718,333.11471138804,341.71502406609,350.53737850823,359.58750736009,368.87129039875,380.70252730062,390.53145607553,400.61414686654,410.95715126868,421.56719060242,435.08860262928,446.32166408632,457.84473927605,469.66531573563,481.7910743145,497.2441172906,510.08190181294,523.2511306012],description:"26-tone Pythagorean scale based on 7/4"},pyth_sev_16:{frequencies:[261.6255653006,268.38018042036,275.30918532257,282.41708286353,306.7202061947,314.63906894008,322.76237975718,350.53737850823,359.58750736009,368.87129039875,400.61414686654,410.95715126868,421.56719060242,457.84473927605,469.66531573563,481.7910743145,523.2511306012],description:'16-tone Pythagorean scale based on 7/4, "Armodue"'},pyth_third:{frequencies:[261.6255653006,267.90457886781,274.33428876064,280.9183116909,287.66035117148,290.46272611903,297.43383186155,304.57224382623,311.88197767806,319.36714514233,327.03195662575,334.88072358477,342.9178609508,351.14788961362,359.57543896435,363.07840893547,371.79228894479,380.71530478279,389.85247209758,399.20893142792,408.78994578219,418.60090448096,428.6473261885,438.93486201703,449.46929870544,453.84801015616,464.74036282794,475.89413097849,487.31559012197,499.0111642849,510.98743222773,523.2511306012],description:"Cycle of 5/4 thirds"}};o.prototype._tune=function(i,n=220){const e=new t;if(!e.isValidScale(i))throw new Error('not a valid tune.js scale name: "'+i+'". See http://abbernie.github.io/tune/scales.html');return e.loadScale(i),e.tonicize(n),this._asNumber()._withHap(r=>r.withValue(()=>e.note(r.value)).setContext(a(c({},r.context),{type:"frequency"})))};o.prototype.define("tune",(i,n)=>n.tune(i),{composable:!0,patternified:!0}); +var h=Object.defineProperty,q=Object.defineProperties;var g=Object.getOwnPropertyDescriptors;var p=Object.getOwnPropertySymbols;var y=Object.prototype.hasOwnProperty,b=Object.prototype.propertyIsEnumerable;var m=(i,n,e)=>n in i?h(i,n,{enumerable:!0,configurable:!0,writable:!0,value:e}):i[n]=e,c=(i,n)=>{for(var e in n||(n={}))y.call(n,e)&&m(i,e,n[e]);if(p)for(var e of p(n))b.call(n,e)&&m(i,e,n[e]);return i},a=(i,n)=>q(i,g(n));import{P as o,z as _}from"./index.af73f275.js";function S(i){if(!/^[1-9]+[0-9]*edo$/.test(i))throw new Error('not an edo scale: "'+i+'"');const[n,e]=i.match(/^([1-9]+[0-9]*)edo$/);return Array.from({length:e},(r,s)=>Math.pow(2,s/e))}const f={"12ji":[1/1,16/15,9/8,6/5,5/4,4/3,45/32,3/2,8/5,5/3,16/9,15/8]};function v(i,n){return n.map(e=>e*i)}const w=220;function k(i,n){if(typeof i=="string")if(/^[1-9]+[0-9]*edo$/.test(i))i=S(i);else if(f[i])i=f[i];else throw new Error('unknown scale name: "'+i+'"');return i=v(w,i),n?i.filter((e,r)=>n.includes(r)):i}function l(i,n,e=0){const r=_(e+n,i.length),s=Math.floor(n/i.length);return i[r]*Math.pow(2,s)}o.prototype._xen=function(i,n){return this._asNumber()._withHap(e=>{const r=k(i);n=n||r.length;const s=l(r,e.value);return e.withValue(()=>s).setContext(a(c({},e.context),{type:"frequency"}))})};o.prototype.tuning=function(i){return this._asNumber()._withHap(n=>{const e=l(i,n.value);return n.withValue(()=>e).setContext(a(c({},n.context),{type:"frequency"}))})};o.prototype.define("xen",(i,n)=>n.xen(i),{composable:!0,patternified:!0});function t(){this.scale=[],this.mode={output:"frequency",input:"step"},this.etmajor=[261.62558,293.664764,329.627563,349.228241,391.995422,440,493.883301,523.25116],this.tonic=440}t.prototype.tonicize=function(i){this.tonic=i};t.prototype.note=function(i,n){var e;return this.mode.output=="frequency"?e=this.frequency(i,n):this.mode.output=="ratio"?e=this.ratio(i,n):this.mode.output=="MIDI"?e=this.MIDI(i,n):e=this.frequency(i,n),e};t.prototype.frequency=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);for(var r=i%this.scale.length;r<0;)r+=this.scale.length;var s=this.tonic*this.scale[r];return s=s*Math.pow(2,e),s=Math.floor(s*1e11)/1e11,s};t.prototype.ratio=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);var r=i%this.scale.length,s=Math.pow(2,e)*this.scale[r];return s=Math.floor(s*1e11)/1e11,s};t.prototype.MIDI=function(i,n){var e=this.frequency(i,n),r=69+12*Math.log(e/440)/Math.log(2);return r=Math.floor(r*1e9)/1e9,r};t.prototype.loadScale=function(i){var n=u[i].frequencies;this.scale=[];for(var e=0;e[1, 1, -1]->[0, 1, -1]->[0, 0, -1]->[0, 0, 0]->[0, -1, 0],[0, -1, 1]->[0, -2, 1]->[-1, -2, 1]"},breedt1:{frequencies:[261.6255653006,275.62199471997,292.34127285051,310.07474405997,326.6631048533,348.83408706747,367.49599295996,391.11111150212,413.43299207996,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Graham Breed's 1/4 P temperament, TL 10-06-99"},breedt2:{frequencies:[261.6255653006,276.37000081643,293.53214922797,310.91625060765,328.43856194079,349.78078158391,368.4933346061,392.4383479509,414.55500101742,439.10654054756,466.37437567834,492.65784266492,523.2511306012],description:"Graham Breed's 1/5 P temperament, TL 10-06-99"},breedt3:{frequencies:[261.6255653006,276.55731914056,293.33333347996,311.12698372208,328.88393162803,350.01785633742,368.74309237173,392.4383479509,414.83597850347,438.51190905657,466.69047534984,491.65745674141,523.2511306012],description:"Graham Breed's other 1/4 P temperament, TL 10-06-99"},brown:{frequencies:[261.6255653006,272.52663052146,275.62199471997,275.93321340298,279.38237857051,287.10624449997,290.69507255622,291.02331101095,294.32876096318,306.24666079997,306.59245933664,310.07474405997,310.42486507835,322.99452506247,327.03195662575,331.11985608357,344.52749339997,344.91651675372,348.83408706747,349.22797321314,363.36884069528,367.49599295996,367.91095120397,372.50983809402,382.80832599996,387.59343007496,388.03108134794,392.4383479509,408.78994578219,413.43299207996,413.89982010446,430.65936674996,436.04260883433,436.53496651643,441.49314144476,459.36999119996,459.88868900496,465.11211608996,465.63729761752,484.4917875937,489.99465727995,490.54793493862,496.67978412536,516.79124009995,517.37477513058,523.2511306012],description:"Tuning of Colin Brown's Voice Harmonium, Glasgow. Helmholtz/Ellis p. 470-473"},bruder:{frequencies:[261.6255653006,276.38325105256,293.66476791741,310.22971009486,327.53979283172,349.02656754477,368.60786575306,391.65594491223,414.34624765043,439.23819834286,465.62553897253,491.60634075178,523.2511306012],description:"Ignaz Bruder organ temperament (1829) according to P. Vier"},burma3:{frequencies:[261.6255653006,287.71029735626,317.68827763215,350.39147881787,389.32370520689,429.81331927092,476.14308821464,523.2511306012],description:"Burmese scale, von Hornbostel"},"burt-forks":{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,294.32876096318,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Warren Burt 19-tone Forks. Interval 5(3): pp. 13+23 Winter 1986-87"},burt1:{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,415.52295665389,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"W. Burt's 13diatsub #1"},burt10:{frequencies:[261.6255653006,265.11390617127,268.69652652494,272.3773008609,276.16031892841,355.06326719367,368.21375857121,382.37582620857,386.08821287079,389.87339142835,393.73352401674,397.67085925691,523.2511306012],description:"W. Burt's 19enhsub #10"},burt11:{frequencies:[261.6255653006,344.24416486921,347.6866065179,351.12904816659,354.57148981529,358.01393146398,371.78369805875,385.55346465352,495.71159741166,502.59648070905,509.48136400643,516.36624730382,523.2511306012],description:"W. Burt's 19enhharm #11"},burt12:{frequencies:[261.6255653006,302.93486508491,316.70463167967,330.47439827444,344.24416486921,358.01393146398,371.78369805875,385.55346465352,440.63253103259,468.17206422213,495.71159741166,509.48136400643,523.2511306012],description:"W. Burt's 19diatharm #12"},burt13:{frequencies:[261.6255653006,273.51763645063,286.54228580542,293.53112204458,300.86940009569,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,523.2511306012],description:"W. Burt's 23diatsub #13"},burt14:{frequencies:[261.6255653006,264.50057151269,267.43946675172,270.4444045804,273.51763645063,334.29933343966,353.96400011258,376.08675011961,382.05638107389,388.21858076863,394.58281979763,401.15920012759,523.2511306012],description:"W. Burt's 23enhsub #14"},burt15:{frequencies:[261.6255653006,341.25073734861,346.93824963775,352.6257619269,358.31327421604,364.00078650518,386.75083566176,409.50088481833,500.50108144463,506.18859373377,511.87610602291,517.56361831206,523.2511306012],description:"W. Burt's 23enhharm #15"},burt16:{frequencies:[261.6255653006,295.75063903546,307.12566361375,318.50068819203,341.25073734861,364.00078650518,386.75083566176,409.50088481833,455.00098313148,466.37600770977,477.75103228805,500.50108144463,523.2511306012],description:"W. Burt's 23diatharm #16"},burt17:{frequencies:[261.6255653006,262.27760655527,262.77528702311,280.51080915002,281.04308772525,281.33584094163,286.12102533302,286.66394947976,306.91182648178,308.56189006502,309.14739649778,336.61297098002,337.2517052703,337.60300912996,338.42271813583,339.41807907152,363.01398831179,369.18841978454,370.27426807802,396.01525997649,398.14437427744,399.31538714296,403.93556517602,406.10726176299,434.33931739357,434.79175418253,435.61678597414,437.95881170519,475.21831197179,476.86837555503,477.77324913293,478.27092960078,479.17846457156,521.20718087229,521.75010501903,522.74014316897,523.2511306012],description:`W. Burt's "2 out of 3,5,11,17,31 dekany" CPS with 1/1=3/1. 1/1 vol. 10(1) '98`},burt18:{frequencies:[261.6255653006,268.26840191956,269.80136421624,270.50397193556,275.42222597075,281.04308772525,286.15296204753,295.09524211152,300.46061014991,306.59245933664,309.14739649778,314.76825825228,321.92208230347,324.60476632267,337.2517052703,343.38355445704,344.27778246344,354.11429053382,357.69120255941,367.91095120397,370.97687579734,375.57576268738,393.46032281536,404.70204632437,413.13333895612,421.56463158788,429.2294430713,432.80635509689,449.66894036041,463.72109474667,472.15238737843,490.54793493862,491.82540351919,500.76768358318,505.87755790546,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 1,3,5,7,11 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt19:{frequencies:[261.6255653006,268.26840191956,286.15296204753,294.32876096318,300.46061014991,306.59245933664,321.92208230347,327.03195662575,343.38355445704,357.69120255941,367.91095120397,375.57576268738,392.4383479509,400.61414686654,408.78994578219,429.2294430713,457.84473927605,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 2,3,4,5,7 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt2:{frequencies:[261.6255653006,264.16561933264,266.75547834571,269.39662169567,272.09058791262,340.11323489078,344.41846571218,348.83408706747,353.36439988652,358.01393146398,412.25846653428,485.87604984397,523.2511306012],description:"W. Burt's 13enhsub #2"},burt20:{frequencies:[261.6255653006,269.10058145205,279.06726965397,279.38237857051,294.32876096318,298.00787047521,330.74639366397,335.25885428462,367.91095120397,376.74081403286,412.06026534844,418.60090448096,523.2511306012],description:'Warren Burt tuning for "Commas" (1993) 1/1=263. XH 16'},burt3:{frequencies:[261.6255653006,281.75060878526,332.06321749692,382.37582620857,387.40708707973,392.4383479509,397.46960882207,402.50086969323,503.12608711654,508.1573479877,513.18860885887,518.21986973003,523.2511306012],description:"W. Burt's 13enhharm #3"},burt4:{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,342.12573923925,362.25078272391,382.37582620857,402.50086969323,442.75095666255,462.87600014722,483.00104363188,503.12608711654,523.2511306012],description:"W. Burt's 13diatharm #4, see his post 3/30/94 in Tuning Digest #57"},burt5:{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,277.97716313189,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"W. Burt's 17diatsub #5"},burt6:{frequencies:[261.6255653006,265.53042448419,269.55361273395,273.7005913914,277.97716313189,370.63621750918,386.75083566176,404.33041910093,408.97789518255,413.73345210327,418.60090448096,423.58424858192,523.2511306012],description:"W. Burt's 17enhsub #6"},burt7:{frequencies:[261.6255653006,323.18452184192,327.03195662575,330.87939140958,334.72682619341,338.57426097725,353.96400011258,369.35373924791,492.47165233054,500.16652189821,507.86139146587,515.55626103354,523.2511306012],description:"W. 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Burt's 19diatsub #9"},burt_fibo:{frequencies:[261.6255653006,277.97716313189,294.32876096318,311.70233365892,327.03195662575,343.38355445704,363.82305174615,385.28452389971,392.4383479509,425.14154361347,449.66894036041,476.24028683625,523.2511306012],description:'Warren Burt, 3/2+5/3+8/5+etc. "Recurrent Sequences", 2002'},burt_fibo23:{frequencies:[261.6255653006,267.05480676802,277.97716313189,282.81557538079,294.32876096318,299.5065008038,311.70233365892,327.03195662575,330.09788121912,343.38355445704,349.5792770728,363.82305174615,370.21039464899,385.28452389971,392.4383479509,408.02346463385,425.14154361347,432.10374737758,449.66894036041,457.60521391719,476.24028683625,484.61169812829,504.34459560877,523.2511306012],description:'Warren Burt, 23-tone Fibonacci scale. "Recurrent Sequences", 2002'},burt_primes:{frequencies:[261.6255653006,267.75741448733,273.88926367407,277.97716313189,280.0211128608,284.10901231862,290.24086150535,298.416660421,302.50455987882,304.54850960773,308.63640906555,310.68035879446,320.90010743902,322.94405716793,327.03195662575,333.16380581248,335.20775554139,339.29565499922,341.33960472813,351.55935337268,353.60330310159,359.73515228832,363.82305174615,365.86700147506,369.95490093288,376.08675011961,384.26254903526,390.39439822199,392.4383479509,394.48229767981,396.52624740872,402.65809659545,406.74599605328,412.87784524001,421.05364415565,425.14154361347,431.27339280021,433.31734252912,437.40524198694,445.58104090258,455.80078954714,457.84473927605,461.93263873387,463.97658846278,468.0644879206,474.19633710734,476.24028683625,482.37213602298,488.50398520971,492.59188466754,498.72373385427,506.89953276991,513.03138195665,519.16323114338,523.2511306012],description:'Warren Burt, primes until 251. "Some Numbers", Dec. 2002'},bushmen:{frequencies:[261.6255653006,347.0163224393,394.26624244126,453.9405988926,523.2511306012],description:"Observed scale of South-African bushmen, almost (4 notes) equal pentatonic"},dan_semantic:{frequencies:[261.6255653006,272.52663052146,275.62199471997,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,331.11985608357,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,397.34382730029,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:'The Semantic Scale, from Alain Dani\xEF\xBF\xBDlou: "S\xEF\xBF\xBDmantique Musicale" (1967)'},danielou5_53:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.62199471997,279.06726965397,282.55561052465,285.76488412567,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.87506184023,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.0507177135,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division in 5-limit, symmetrized"},danielou_53:{frequencies:[261.6255653006,264.89588486686,267.43946675172,272.52663052146,275.62199471997,279.06726965397,282.55561052465,287.78812183066,290.69507255622,294.32876096318,297.67175429757,301.87565226992,306.59245933664,310.07474405997,313.95067836072,318.93402246168,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.64686971777,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division of the Octave, see p. 153"},darreg:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"This set of 19 ratios in 5-limit JI is for his megalyra family"},darreg_ennea:{frequencies:[261.6255653006,269.29177952703,277.18263097687,293.66476791741,349.22823143301,391.99543598175,403.48177901006,415.30469757995,440,523.2511306012],description:"Ivor Darreg's Mixed Enneatonic, a mixture of chromatic and enharmonic"},darreg_genus:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,348.83408706747,392.4383479509,406.97310157871,418.60090448096,436.04260883433,523.2511306012],description:"Ivor Darreg's Mixed JI Genus (Archytas Enh, Ptolemy Soft Chrom, Didymos Chrom"},darreg_genus2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,348.83408706747,392.4383479509,406.97310157871,418.60090448096,441.49314144476,523.2511306012],description:"Darreg's Mixed JI Genus 2 (Archytas Enharmonic and Chromatic Genera)"},david11:{frequencies:[261.6255653006,269.80136421624,274.70684356563,285.40970760065,294.32876096318,305.22982618403,314.76825825228,327.03195662575,332.97799220076,343.38355445704,359.73515228832,366.27579142084,374.60024122586,392.4383479509,406.97310157871,419.69101100305,428.11456140098,441.49314144476,457.84473927605,479.64686971777,490.54793493862,499.46698830115,523.2511306012],description:"11-limit system from Gary David, 1967"},david7:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,336.37572681506,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,470.92601754108,488.36772189445,523.2511306012],description:"Gary David's Constant Structure, 1967. A mode of Fokker's 7-limit scale"},ddimlim1:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"First 27/25&2048/1875 scale"},de_caus:{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"De Caus (a mode of Ellis's duodene) (1615)"},degung1:{frequencies:[261.6255653006,286.1303811777,319.28416942365,390.63652710512,420.90734643474,523.2511306012],description:"Gamelan Degung, Kabupaten Sukabumi. 1/1=363 Hz"},degung2:{frequencies:[261.6255653006,276.67939184371,325.99375993805,390.36201910543,415.27879033283,523.2511306012],description:"Gamelan Degung, Kabupaten Bandung. 1/1=252 Hz"},degung3:{frequencies:[261.6255653006,282.83850205216,320.55017368416,393.28023705203,426.95140008307,523.2511306012],description:"Gamelan Degung, Kabupaten Sumedang. 1/1=388.5 Hz"},degung4:{frequencies:[261.6255653006,284.6485709981,319.18312009646,379.88037698982,415.46137490477,523.2511306012],description:"Gamelan Degung, Kasepuhan Cheribon. 1/1=250 Hz"},degung5:{frequencies:[261.6255653006,284.24274449773,317.86283634652,388.77066331187,430.33748813761,523.2511306012],description:"Gamelan Degung, Kanoman Cheribon. 1/1=428 Hz"},degung6:{frequencies:[261.6255653006,273.29426590363,298.47415715355,379.54129348313,409.02013274169,523.2511306012],description:"Gamelan Degung, Kacherbonan Cheribon. 1/1=426 Hz"},dekany:{frequencies:[261.6255653006,299.7792935736,305.22982618403,327.03195662575,359.73515228832,381.53728273004,419.69101100305,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"2)5 Dekany 1.3.5.7.11 (1.3 tonic)"},dekany2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,348.83408706747,358.80077526939,398.6675280771,418.60090448096,448.50096908674,465.11211608996,523.2511306012],description:"3)5 Dekany 1.3.5.7.9 (1.3.5.7.9 tonic)"},dekany3:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,381.53728273004,392.4383479509,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"2)5 Dekany 1.3.5.7.9 and 3)5 Dekany 1 1/3 1/5 1/7 1/9"},dekany4:{frequencies:[261.6255653006,270.96933548991,288.48890459486,310.68035879446,321.77608589426,355.06326719367,425.14154361347,440.3251701711,474.19633710734,485.87604984397,523.2511306012],description:"2)5 Dekany 1.7.13.19.29 (1.7 tonic)"},dekany_union:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,381.53728273004,392.4383479509,412.06026534844,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Union of 2)5 and 3)5 [ 1 3 5 7 9] dekanies"},dent:{frequencies:[261.6255653006,276.73939277812,293.41671964988,311.13637945111,328.33487278761,349.18153137729,368.9858570375,391.91718148616,414.84850593482,438.82216331296,465.92281947955,491.98114271667,523.2511306012],description:"Tom Dent, well temperament with A=421 Hz. Integer Hz beat rates from A"},dent2:{frequencies:[261.6255653006,276.57667301797,293.18838124587,310.79781949647,328.55897053596,349.10502918563,369.05532299592,391.67735584266,414.54302837239,438.92977277749,465.83490899549,492.45596147139,523.2511306012],description:"Tom Dent, well-temperament, 2/32 and 5/32 comma. TL 3 & 5-9-2005"},dent3:{frequencies:[261.6255653006,276.38325105256,293.15632631094,310.94732162256,328.48713220126,349.22823143301,368.7143392539,391.76907592069,414.58565256441,438.73106346722,466.16376151809,492.17459484008,523.2511306012],description:'Tom Dent, Bach harpsichord "sine wave" temperament, TL 10-10-2005'},deporcy:{frequencies:[261.6255653006,272.52663052146,286.15296204753,299.00064605783,313.95067836072,327.03195662575,348.83408706747,358.80077526939,381.53728273004,392.4383479509,418.60090448096,436.04260883433,457.84473927605,478.40103369253,502.32108537715,523.2511306012],description:"A 15-note chord-based detempering of 7-limit porcupine"},diab19_612:{frequencies:[261.6255653006,267.01398215014,280.33982809972,299.03492334906,305.19382000629,313.95883772326,320.42510414137,327.02455105776,348.83292260574,366.24210002542,373.7851897098,392.43965797471,418.61038382265,427.23204601759,436.03127668087,448.5538823653,457.79225819026,488.32116993744,512.69177642068,523.2511306012],description:"diab19a in 612-tET"},diab19_72:{frequencies:[261.6255653006,266.71173418545,279.86396690685,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,349.22823143301,366.44956000397,373.57357677338,391.99543598175,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,489.15147723638,513.27277840175,523.2511306012],description:"diab19a in 72-tET"},diablack:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,331.11985608357,372.08969287196,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Unique 256/245&2048/2025 Fokker block"},diachrome1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"First 25/24&2048/2025 scale"},diacycle13:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,360.86284869048,373.75080757229,387.59343007496,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"Diacycle on 20/13, 13/10; there are also nodes at 3/2, 4/3; 13/9, 18/13"},diaddim1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,334.88072358477,344.91651675372,357.20610515709,367.91095120397,392.4383479509,418.60090448096,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 2048/2025&2048/1875 scale"},dialim1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,348.83408706747,353.19451315581,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 27/25&2048/2025 scale"},diamisty:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.42486507835,330.74639366397,348.83408706747,372.08969287196,392.4383479509,413.89982010446,436.53496651643,470.39487098876,496.11959049595,523.2511306012],description:"Diamisty scale 2048/2025 and 67108864/66430125"},diamond11a:{frequencies:[261.6255653006,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,523.2511306012],description:"11-limit Diamond with added 16/15 & 15/8, Zoomoozophone tuning: 1/1 = 392 Hz"},diamond11ak:{frequencies:[261.6255653006,279.72330032405,285.63317938628,287.78812183066,290.69507255622,293.86839138568,299.07491977616,305.39295512204,314.19649759716,319.76457981184,326.52043447049,333.41680553884,335.93301933283,349.10721912206,359.17247822875,366.75848641051,373.2589099097,381.14243472333,392.13131479202,407.50942884268,410.58480125643,419.25667855894,428.11456140098,435.70146034294,448.26139746089,457.73103588952,465.84075338014,470.92601754108,475.68284600109,479.27160679251,489.39746055879,523.2511306012],description:"microtempered version of diamond11a, Dave Keenan TL 11-1-2000, 225/224&385/384"},diamond11at:{frequencies:[261.6255653006,279.83704120119,285.33574350137,287.98268367985,290.84948650387,293.82121114493,299.2738827313,305.22380787491,314.19079532693,320.23980272009,326.48518221507,332.71524733285,336.02719554531,349.1122100506,359.53680125564,366.52331521885,373.4984028396,380.75621844446,392.12570885984,407.39521875769,411.45055399509,419.30194782174,427.47925671618,435.70936791853,448.50981249085,457.42672761267,465.91555560021,470.67599975252,475.36147343465,479.7712027167,489.19854301666,523.2511306012],description:"microtempered version of diamond11a, OdC"},diamond11map:{frequencies:[195.99771799087,228.66400432268,261.33029065449,293.99657698631,326.66286331812,359.32914964993,391.99543598174,457.32800864536,522.66058130899,587.99315397261,653.32572663623,718.65829929986,213.81569235368,249.45164107929,285.0875898049,320.72353853051,356.35948725613,391.99543598174,427.63138470735,498.90328215858,570.1751796098,641.44707706103,712.71897451225,783.99087196348,235.19726158904,274.39680518722,313.59634878539,352.79589238357,391.99543598174,431.19497957991,470.39452317809,548.79361037444,627.19269757078,705.59178476713,783.99087196348,862.38995915983,261.33029065449,304.88533909691,348.44038753932,391.99543598174,435.55048442416,479.10553286657,522.66058130899,609.77067819382,696.88077507865,783.99087196348,871.10096884831,958.21106573314,293.99657698631,342.99600648402,391.99543598174,440.99486547946,489.99429497718,538.99372447489,587.99315397261,685.99201296804,783.99087196348,881.98973095892,979.98858995435,1077.98744894978,335.99608798435,391.99543598174,447.99478397913,503.99413197652,559.99347997391,615.99282797131,671.9921759687,783.99087196348,895.98956795826,1007.98826395305,1119.98695994783,1231.98565594261,783.99087196348],description:"11-limit diamond on a 'centreless' map"},diamond15:{frequencies:[261.6255653006,269.80136421624,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,310.07474405997,313.95067836072,318.85615771011,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,343.38355445704,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,367.91095120397,372.08969287196,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,398.6675280771,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,429.33426100611,436.04260883433,441.49314144476,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,507.3950357345,523.2511306012],description:"15-limit Diamond + 2nd ratios. See Novaro, 1927, Sistema Natural..."},diamond17:{frequencies:[261.6255653006,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,322.00069575458,327.03195662575,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,418.60090448096,425.14154361347,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,523.2511306012],description:"17-limit Diamond"},diamond17a:{frequencies:[261.6255653006,277.01530443593,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,494.18162334558,523.2511306012],description:"17-limit, +9 Diamond"},diamond19:{frequencies:[261.6255653006,275.39533189537,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,292.40504357126,299.00064605783,302.93486508491,305.22982618403,307.79478270659,309.19384990071,310.68035879446,313.95067836072,317.68818643644,322.00069575458,327.03195662575,330.47439827444,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,355.06326719367,358.01393146398,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,382.37582620857,385.55346465352,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,414.24047839262,418.60090448096,425.14154361347,430.91269578922,436.04260883433,440.63253103259,442.75095666255,444.76346101102,448.50096908674,451.89870370104,457.84473927605,468.17206422213,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,497.08857407114,523.2511306012],description:"19-limit Diamond"},diamond7:{frequencies:[261.6255653006,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,523.2511306012],description:"7-limit Diamond, also double-tie circular mirroring of 4:5:6:7"},diamond9:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"9-limit Diamond"},diamond_chess:{frequencies:[261.6255653006,299.00064605783,313.95067836072,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,436.04260883433,457.84473927605,523.2511306012],description:"9-limit chessboard pattern diamond. OdC"},diamond_chess11:{frequencies:[261.6255653006,287.78812183066,299.00064605783,313.95067836072,319.76457981184,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,428.11456140098,436.04260883433,457.84473927605,475.68284600109,523.2511306012],description:"11-limit chessboard pattern diamond. OdC"},diamond_dup:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Two 7-limit diamonds 3/2 apart"},diamond_mod:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"13-tone Octave Modular Diamond, based on Archytas's Enharmonic"},diamond_tetr:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,523.2511306012],description:"Tetrachord Modular Diamond based on Archytas's Enharmonic"},diaphonic_10:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"10-tone Diaphonic Cycle"},diaphonic_12:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Diaphonic Cycle, conjunctive form on 3/2 and 4/3"},diaphonic_12a:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,488.36772189445,523.2511306012],description:"2nd 12-tone Diaphonic Cycle, conjunctive form on 10/7 and 7/5"},diaphonic_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"D5-tone Diaphonic Cycle"},diaphonic_7:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"7-tone Diaphonic Cycle, disjunctive form on 4/3 and 3/2"},diaschismic:{frequencies:[261.6255653006,266.61097723855,278.05603152599,283.35453458855,295.51835494038,301.14961170579,314.07733767684,320.06224556188,333.80185153667,340.16262034629,354.76509561975,369.99442271164,377.04485988831,393.23061088369,400.72382577504,417.92606548687,425.88986517773,444.17243057662,452.63636847719,472.06710558841,481.06259110609,501.71360968203,523.2511306012],description:"diaschismic temperament, g=105.446531, p=600, 5-limit"},diat13:{frequencies:[261.6255653006,279.06726965397,322.00069575458,348.83408706747,392.4383479509,418.60090448096,483.00104363188,523.2511306012],description:"This genus is from K.S's diatonic Hypodorian harmonia"},diat15:{frequencies:[261.6255653006,301.87565226992,327.03195662575,356.76213450082,373.75080757229,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Tonos-15 Diatonic and its own trite synemmenon Bb"},diat15_inv:{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,366.27579142084,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"Inverted Tonos-15 Harmonia, a harmonic series from 15 from 30."},diat17:{frequencies:[261.6255653006,296.50897400735,342.12573923925,370.63621750918,386.75083566176,404.33041910093,444.76346101102,494.18162334558,523.2511306012],description:"Tonos-17 Diatonic and its own trite synemmenon Bb"},diat19:{frequencies:[261.6255653006,276.16031892841,310.68035879446,355.06326719367,368.21375857121,382.37582620857,414.24047839262,451.89870370104,523.2511306012],description:"Tonos-19 Diatonic and its own trite synemmenon Bb"},diat21:{frequencies:[261.6255653006,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Tonos-21 Diatonic and its own trite synemmenon Bb"},diat21_inv:{frequencies:[261.6255653006,299.00064605783,323.91736656265,348.83408706747,373.75080757229,398.6675280771,448.50096908674,473.41768959156,523.2511306012],description:"Inverted Tonos-21 Harmonia, a harmonic series from 21 from 42."},diat23:{frequencies:[261.6255653006,286.54228580542,300.86940009569,334.29933343966,353.96400011258,376.08675011961,429.81342870813,462.87600014722,523.2511306012],description:"Tonos-23 Diatonic and its own trite synemmenon Bb"},diat25:{frequencies:[261.6255653006,297.30177875068,327.03195662575,363.36884069528,384.74347838324,408.78994578219,467.18850946536,503.12608711654,523.2511306012],description:"Tonos-25 Diatonic and its own trite synemmenon Bb"},diat27:{frequencies:[261.6255653006,294.32876096318,336.37572681506,353.19451315581,371.78369805875,392.4383479509,441.49314144476,504.56359022259,523.2511306012],description:"Tonos-27 Diatonic and its own trite synemmenon Bb"},diat27_inv:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,377.90359432309,387.59343007496,406.97310157871,465.11211608996,523.2511306012],description:"Inverted Tonos-27 Harmonia, a harmonic series from 27 from 54"},diat29:{frequencies:[261.6255653006,291.81313052759,316.13089140489,344.87006335079,361.29244731988,379.35706968587,421.50785520652,474.19633710734,523.2511306012],description:"Tonos-29 Diatonic and its own trite synemmenon Bb"},diat31:{frequencies:[261.6255653006,289.65687586852,311.93817401225,337.93302184661,352.6257619269,368.65420565085,405.51962621593,450.57736246214,523.2511306012],description:"Tonos-31 Diatonic. The disjunctive and conjunctive diatonic forms are the same"},diat33:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,375.37581108347,392.4383479509,431.68218274599,479.64686971777,523.2511306012],description:"Tonos-33 Diatonic. The conjunctive form is 23 (Bb instead of B) 20 18 33/2"},diat_chrom:{frequencies:[261.6255653006,280.31310567921,301.87565226992,348.83408706747,392.4383479509,420.46965851882,452.81347840488,523.2511306012],description:"Diatonic- Chromatic, on the border between the chromatic and diatonic genera"},diat_dies2:{frequencies:[261.6255653006,266.71168334607,311.12698372208,349.22823143301,391.99543598175,399.61600264311,466.16376151809,523.2511306012],description:"Dorian Diatonic, 2 part Diesis"},diat_dies5:{frequencies:[261.6255653006,274.52693220706,311.12698372208,349.22823143301,391.99543598175,411.32564531909,466.16376151809,523.2511306012],description:"Dorian Diatonic, 5 part Diesis"},diat_enh:{frequencies:[261.6255653006,269.29177952703,311.12698372208,349.22823143301,391.99543598175,403.48177901006,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode"},diat_enh2:{frequencies:[261.6255653006,269.29177952703,302.26980244078,349.22823143301,391.99543598175,403.48177901006,452.89298412314,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode 3 + 12 + 15 parts"},diat_enh3:{frequencies:[261.6255653006,302.26980244078,311.12698372208,349.22823143301,391.99543598175,452.89298412314,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 3 + 12 parts"},diat_enh4:{frequencies:[261.6255653006,302.26980244078,339.28638158975,349.22823143301,391.99543598175,452.89298412314,508.3551866238,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 12 + 3 parts"},diat_enh5:{frequencies:[261.6255653006,293.66476791741,339.28638158975,349.22823143301,391.99543598175,440,508.3551866238,523.2511306012],description:"Dorian Mode, 12 + 15 + 3 parts"},diat_enh6:{frequencies:[261.6255653006,293.66476791741,302.26980244078,349.22823143301,391.99543598175,440,452.89298412314,523.2511306012],description:"Dorian Mode, 12 + 3 + 15 parts"},diat_eq:{frequencies:[261.6255653006,288.06466200271,317.1754314895,349.22823143301,391.99543598175,431.60932167676,475.22619361214,523.2511306012],description:"Equal Diatonic, Islamic form, similar to 11/10 x 11/10 x 400/363"},diat_eq2:{frequencies:[261.6255653006,287.78812183066,317.12189733406,348.83408706747,392.4383479509,431.68218274599,475.68284600109,523.2511306012],description:"Equal Diatonic, 11/10 x 400/363 x 11/10"},diat_gold:{frequencies:[261.6255653006,292.38332274669,326.75708630452,349.99258496952,391.13935185123,437.1232727958,488.51296691354,523.2511306012],description:"Diatonic scale with ratio between whole and half tone the Golden Section"},diat_hemchrom:{frequencies:[261.6255653006,273.20871865617,311.12698372208,349.22823143301,391.99543598175,409.35055662695,466.16376151809,523.2511306012],description:"Diat. + Hem. Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_smal:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:'"Smallest number" diatonic scale'},diat_sofchrom:{frequencies:[261.6255653006,271.8968348557,311.12698372208,349.22823143301,391.99543598175,407.38495184466,466.16376151809,523.2511306012],description:"Diat. + Soft Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_soft:{frequencies:[261.6255653006,274.52693220706,302.26980244078,349.22823143301,391.99543598175,411.32564531909,452.89298412314,523.2511306012],description:"Soft Diatonic genus 5 + 10 + 15 parts"},diat_soft2:{frequencies:[261.6255653006,281.2143451833,302.26980244078,349.22823143301,391.99543598175,421.34544350737,452.89298412314,523.2511306012],description:"Soft Diatonic genus with equally divided Pyknon; Dorian Mode"},diat_soft3:{frequencies:[261.6255653006,281.2143451833,324.90175210669,349.22823143301,391.99543598175,421.34544350737,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},diat_soft4:{frequencies:[261.6255653006,302.26980244078,324.90175210669,349.22823143301,391.99543598175,452.89298412314,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},dicot:{frequencies:[261.6255653006,270.35822989652,294.32876096318,320.42456924675,331.11985608357,360.47764004221,392.4383479509,405.53734464206,441.49314144476,480.63685362987,523.2511306012],description:"Dicot temperament, g=350.9775, 5-limit"},didy_chrom:{frequencies:[261.6255653006,279.06726965397,290.69507255622,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Didymus Chromatic"},didy_chrom1:{frequencies:[261.6255653006,279.06726965397,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Permuted Didymus Chromatic"},didy_chrom2:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,470.92601754108,490.54793493862,523.2511306012],description:"Didymos's Chromatic, 6/5 x 25/24 x 16/15"},didy_chrom3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,348.83408706747,392.4383479509,408.78994578219,436.04260883433,523.2511306012],description:"Didymos's Chromatic, 25/24 x 16/15 x 6/5"},didy_diat:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,418.60090448096,465.11211608996,523.2511306012],description:"Didymus Diatonic"},didy_diatinv:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Inverse Didymus Diatonic, variant of Ptolemy with 2 identical triads"},didy_enh:{frequencies:[261.6255653006,270.06509966514,279.06726965397,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Dorian mode of Didymos's Enharmonic"},didy_enh2:{frequencies:[261.6255653006,275.62199471997,279.06726965397,348.83408706747,392.4383479509,413.43299207996,418.60090448096,523.2511306012],description:"Permuted Didymus Enharmonic"},"diesic-m":{frequencies:[261.6255653006,289.62525622617,320.62153003931,354.93508703008,392.92094947462,434.97213484265,481.52372211906,523.2511306012],description:"Minimal Diesic temperament, g=176.021, 5-limit"},"diesic-t":{frequencies:[261.6255653006,272.92239980638,281.87304203955,294.04415210774,303.68749398125,316.80053726141,327.19018747082,337.92057205022,352.51178108166,364.07260143821,379.79303732838,392.24856169057,409.18561859271,422.60509148244,436.46466102477,455.31094249407,470.24311865111,490.54793493862,506.63572944675,523.2511306012],description:"Tiny Diesic temperament, g=443.017, 5-limit"},diff31_72:{frequencies:[261.6255653006,269.29177952703,274.52698453615,279.86396690685,285.30470202322,293.66476791741,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,336.03572815422,342.56848033562,352.60650301302,356.01745236555,366.44956000397,373.57357677338,384.52011812375,388.23978476841,399.61607881612,407.38487419079,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,508.3551866238,523.2511306012],description:"Diff31, 11/9, 4/3, 7/5, 3/2, 7/4, 9/5 difference diamond, tempered to 72-et"},dimteta:{frequencies:[261.6255653006,282.55561052465,307.12566361375,336.37572681506,406.97310157871,439.53094970501,477.75103228805,523.2511306012],description:"A heptatonic form on the 9/7"},dimtetb:{frequencies:[261.6255653006,294.32876096318,336.37572681506,406.97310157871,457.84473927605,523.2511306012],description:"A pentatonic form on the 9/7"},div_fifth1:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,523.2511306012],description:"Divided Fifth #1, From Schlesinger, see Chapter 8, p. 160"},div_fifth2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,348.83408706747,392.4383479509,523.2511306012],description:"Divided Fifth #2, From Schlesinger, see Chapter 8, p. 160"},div_fifth3:{frequencies:[261.6255653006,271.31540105247,305.22982618403,348.83408706747,392.4383479509,523.2511306012],description:"Divided Fifth #3, From Schlesinger, see Chapter 8, p. 160"},div_fifth4:{frequencies:[261.6255653006,274.70684356563,305.22982618403,343.38355445704,392.4383479509,523.2511306012],description:"Divided Fifth #4, From Schlesinger, see Chapter 8, p. 160"},div_fifth5:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,411.12588832951,523.2511306012],description:"Divided Fifth #5, From Schlesinger, see Chapter 8, p. 160"},dkring1:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,320.49131749323,327.03195662575,366.27579142084,392.4383479509,439.53094970501,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 4:5:6:7"},dkring2:{frequencies:[261.6255653006,274.70684356563,305.22982618403,329.64821227876,336.37572681506,353.19451315581,366.27579142084,392.4383479509,406.97310157871,427.32175665765,436.04260883433,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 3:5:7:9"},dkring3:{frequencies:[261.6255653006,294.32876096318,299.00064605783,305.22982618403,336.37572681506,348.83408706747,384.42940207435,392.4383479509,398.6675280771,448.50096908674,465.11211608996,504.56359022259,523.2511306012],description:"Double-tie circular mirroring of 6:7:8:9"},dkring4:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,327.03195662575,336.37572681506,367.91095120397,373.75080757229,378.42269266694,420.46965851882,467.18850946536,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 7:8:9:10"},dodeceny:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Degenerate eikosany 3)6 from 1.3.5.9.15.45 tonic 1.3.15"},dorian_chrom:{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,315.92521092903,322.00069575458,348.83408706747,380.54627680087,398.6675280771,408.39112632289,418.60090448096,465.11211608996,523.2511306012,558.13453930795,598.00129211566,620.14948811994,631.85042185805,644.00139150917,697.66817413493,761.09255360175,797.33505615421,816.78225264578,837.20180896192,930.22423217991,1046.5022612024],description:"Dorian Chromatic Tonos"},dorian_chrom2:{frequencies:[261.6255653006,274.08392555301,287.78812183066,359.73515228832,411.12588832951,426.35277308246,442.75095666255,523.2511306012],description:"Schlesinger's Dorian Harmonia in the chromatic genus"},dorian_chrominv:{frequencies:[261.6255653006,273.00058987889,285.40970760065,332.97799220076,380.54627680087,404.33041910093,428.11456140098,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Dorian inverted"},dorian_diat:{frequencies:[261.6255653006,279.06726965397,299.00064605783,322.00069575458,334.88072358477,348.83408706747,364.00078650518,380.54627680087,418.60090448096,440.63253103259,465.11211608996,492.47165233054,523.2511306012,558.13453930795,598.00129211566,644.00139150917,669.76144716954,697.66817413493,728.00157301037,761.09255360175,837.20180896192,881.26506206518,930.22423217991,984.94330466108,1046.5022612024],description:"Dorian Diatonic Tonos"},dorian_diat2:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,383.71749577421,411.12588832951,442.75095666255,479.64686971777,523.2511306012],description:"Schlesinger's Dorian Harmonia, a subharmonic series through 13 from 22"},dorian_diat2inv:{frequencies:[261.6255653006,285.40970760065,309.19384990071,332.97799220076,356.76213450082,380.54627680087,428.11456140098,475.68284600109,523.2511306012],description:"Inverted Schlesinger's Dorian Harmonia, a harmonic series from 11 from 22"},dorian_diatcon:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,383.71749577421,411.12588832951,479.64686971777,523.2511306012],description:"A Dorian Diatonic with its own trite synemmenon replacing paramese"},dorian_diatred11:{frequencies:[261.6255653006,287.78812183066,316.56693401373,348.83408706747,392.4383479509,431.68218274599,474.85040102059,523.2511306012],description:"Dorian mode of a diatonic genus with reduplicated 11/10"},dorian_enh:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,310.07474405997,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012,558.13453930795,598.00129211566,608.8740428814,614.4600432748,620.14948811994,697.66817413493,761.09255360175,778.79238042969,787.95464372887,797.33505615421,930.22423217991,1046.5022612024],description:"Dorian Enharmonic 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22-tET"},cet55:{frequencies:[261.6255653006,270.01349691657,278.67035254505,287.60475577316,296.82560168354,306.34207552634,316.16365537714,326.30012507123,336.76157646737,347.55843063202,358.70144085484,370.20170518484,382.07067969055,394.32018111076,406.96241165943,420.00996255663,433.47583121124,447.37342422819,461.71658555081,476.51960046685,491.79721226214,507.56463983627,523.83758122386,540.63224654693,557.96536270557,575.85419620437,594.31655714751,613.37083662462,633.03601203256,653.33166919923,674.2780257851,695.8959359612,718.20693418482,741.23324143097,764.99779551626,789.52425640623,814.83705588084,840.96140460432,867.92332151557,895.74966491622,924.46813868508,954.10735043232,984.69681977767,1016.26701863443,1048.84937826003,1082.47635523452,1117.18144085251,1152.9992001672,1189.96531328939,1228.1165836432,1267.49101522141,1308.127826503],description:"51th root of 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19-tET"},cet63a:{frequencies:[261.6255653006,271.37251603396,281.48259278098,291.96932561311,302.84674360983,314.12940356828,325.83240291761,337.9714015469,350.5626427598,363.62297711023,377.1698766242,391.22147055517,405.79656146784,420.91465242294,436.59597307447,452.86150935499,469.73302118774,487.23308701689,505.38512383853,524.21342105699,543.74317298677,564.00051582303,585.01254970054,606.80739415229,629.41421305643,652.8632568014,677.18590276436,702.41470135475,728.58340348685,755.72702964881,783.88190097186,813.08569174348,843.37747981977,874.79780396885,907.38869808556,941.19377721109,976.25827622702,1012.62911525602,1050.35496244617,1089.48630538731,1130.07549372248,1172.17684627813,1215.84669925421,1261.14348767523,1308.127826503],description:"44th root of 5"},cet67:{frequencies:[261.6255653006,271.89449162354,282.56647812794,293.65734341902,305.18353207836,317.16212905639,329.61089159214,342.54827390456,355.99345454941,369.96636271272,384.48771622149,399.57903967613,415.26270466472,431.56196087069,448.50096908674],description:"14th root of 12/7, X.J. Scott"},cet70:{frequencies:[261.6255653006,272.49048247121,283.80660334964,295.59266404146,307.86818385681,320.65348759128,333.96974580612,347.83900623503,362.28423824861,377.32935907335,392.99928119148,409.31995166322,426.31839262878,444.02275580482,462.46235461904,481.66772230429,501.67065719504,522.50428685614,544.20310589723,566.80304433509,590.34152430617,614.85751848055,640.39162865951,666.98613212152,694.68506540856,723.53429383412,753.58158307649,784.8766959018],description:"27th root of 3"},cet78:{frequencies:[261.6255653006,273.68177330057,286.29355449603,299.48651076576,313.28742377221,327.72430932822,342.82647426905,358.62457594514,375.15068445646,392.4383479509],description:"9th root of 3/2"},cet79:{frequencies:[261.6255653006,273.87994580863,286.70831230381,300.13755324878,314.19580976213,328.91254817579,344.3186075731,360.44627930254,377.32935907335,395.0032340925,413.50494015483,432.87325713404,453.14877154631,474.3739811962,496.5933637384,519.85349135637,544.20310589723,569.69324454502,596.37732215892,624.31126899512,653.5536209391,684.16567043124,716.21156534988,749.7584744066,784.8766959018],description:"24th root of 3, James Heffernan (1906)."},cet80:{frequencies:[261.6255653006,273.93704112612,286.82786567404,300.32530171503,314.4578949408,329.25553433534,344.74951538696,360.97260627516,377.95911717185,395.74497280393,414.36778843034,433.8669493945,454.28369442026,475.66120282759,498.04439817054,521.48118104407,546.02084308555,571.71528316122,598.61884237431,626.7884189909,656.28358877393,687.16673097983,719.50316028422,753.36126491573,788.81265129014,825.93229545055,864.79870163404,905.49406830005,948.10446197172,992.7199992577,1039.43503743958,1088.34837402783,1139.56345570838,1193.18859712177,1249.33720993748,1308.127826503],description:"35th root of 5"},cet84:{frequencies:[261.6255653006,274.70153691096,288.43104187674,302.84674360983,317.98293803021,333.87563322966,350.5626427598,368.08366429725,386.48038152577,405.79656146784,426.0781586093,447.37342422819,469.73302118774,493.21014446673,517.86064472263,543.74317298677,570.91930267857,599.45368763079,629.41421305643,660.87215705217,693.9023601738,728.58340348685,764.99779551626,803.23216389999,843.37747981977,885.52924725223,929.78774807537,976.25827622702,1025.05138820617,1076.28316609431,1130.07549372248,1186.55634664103,1245.86008938569,1308.127826503],description:"33rd root of 5"},cet87:{frequencies:[261.6255653006,275.05808287728,289.18026151691,304.0275068203,319.63704721237,336.04802279017,353.30157737897,371.44097305523,390.51169339433,410.56155044631,431.64081781968,453.80235066263,477.10170997643,501.59731726833,527.35059397819,554.42610593952],description:"Least-squares stretched ET to telephone dial tones. 1/1=697 Hz"},cet88:{frequencies:[261.6255653006,275.26799068863,289.6217982776,304.72408298441,320.61387403473,337.33223582731,354.92237405774,373.42974737602,392.90218486657,413.39000965417,434.94616895528,457.62637091093,481.48922855473,506.59641128799,533.01280425363],description:"88 cents steps by Gary Morrison"},cet88_appr:{frequencies:[261.6255653006,275.62199471997,290.69507255622,305.22982618403,320.49131749323,336.37572681506,354.37113606854,373.75080757229,392.4383479509,413.43299207996,436.04260883433,457.84473927605,482.33849075995,504.56359022259,531.55670410281,560.62621135843,588.65752192635,620.14948811994,654.0639132515,686.76710891407,723.50773613993,763.07456546008,801.22829373309],description:"88 cents scale approximated"},cet88b:{frequencies:[261.6255653006,275.26385669298,289.61326650562,304.7105300898,320.59498481995,337.30729585456,354.89100872976,373.39113880701,392.85588995712,413.33509311257,434.8821088097,457.55209870333,481.40413163568,506.49927024418,532.9029023296],description:"87.9745 cents steps. Least squares of 7/6, 11/9, 10/7, 3/2, 7/4."},cet88bis:{frequencies:[261.6255653006,289.53272725508,320.41669955092,337.26306895804,373.23835706057,392.86190344834,434.76782633734,457.62637091093],description:"Bistep approximation of 2212121 mode in 7/4 to 11/9 9/7 10/7 3/2"},cet88bm:{frequencies:[261.6255653006,275.22889829239,289.53954239223,304.59427454323,320.43178392135,337.09277136281,354.62005396115,373.05867644715,392.45602022512,412.86193859025,434.32887139488,456.91198653787,480.66932039657,505.66192697453,531.95403480429],description:"87.75412 cents steps. Minimal highest deviation for 7/6, 11/9, 10/7, 3/2, 7/4."},cet88c:{frequencies:[261.6255653006,275.37188725148,289.84046967782,305.06925821769,321.09819727018,337.96933026971,355.72690383892,374.4174952616,394.09012940783,414.79640018179,436.59061916193,459.52995194191,483.67455974508,509.0877727469,535.83624905561,563.99013984227,593.62329144382,624.813430743,657.64235771869,692.19618110881,728.56553457307,766.84580121693,807.13738838693,849.54597972796,894.18279699007,941.16492045434,990.61558284509,1042.66447461031,1097.44811755542,1155.11020756021,1215.8019705522,1279.68259818323,1346.91964745566,1417.68945580607,1492.17764912727,1570.57960775359,1653.10095047047,1739.95812689496,1831.3789571042],description:"38th root of 7. McLaren 'Microtonal Music', volume 3, track 7"},cet89:{frequencies:[261.6255653006,275.56724848068,290.25186566903,305.71900507847,322.01036982349,339.16988002511,357.2437980159,376.28084921395,396.33236207144,417.45239374596,439.69788420361,463.12880499146,487.80833148705,513.80299757552,541.1828853206,570.0218080747,600.39752248465,632.39191886931,666.09125466774,701.58637981228,738.97299766656,778.35189934333,819.82925103406,863.51687139942,909.53255273344,958.00034936337,1009.05093129669,1062.82192563509,1119.45831186524,1179.11277682321,1241.94614996535,1308.127826503],description:"31st root of 5. McLaren 'Microtonal Music', volume 2, track 22"},cet90:{frequencies:[261.6255653006,275.62199471997,290.36720431405,305.90125228146,322.26633935092,339.50692625527,357.66984706396,376.80444887746,396.96271256675,418.19939952297,440.572208006,464.1419130862,488.97255163391,515.13157534193,542.69005603758,571.72285881831,602.3088534069,634.53113933145],description:"Scale with limma steps"},cet93:{frequencies:[261.6255653006,275.99488223824,291.15340824655,307.14448922429,324.01384989472,341.80973194459,360.58302103444,380.38739950036,401.27949808494,423.31905787312],description:"Tuning used in John Chowning's STRIA, 9th root of Phi"},cet98:{frequencies:[261.6255653006,276.83245825991,292.92324815749,309.94930780463,327.96500300935,347.02785219778,367.1987248383,388.54202015806,411.12588832951],description:"8th root of 11/7, X.J. Scott"},chahargah:{frequencies:[261.6255653006,277.18263097687,283.66146785671,311.12698372208,326.97270111135,348.82502010853,367.86341164695,392.44854854484,415.30469757995,425.01198472693,466.16376151809,493.88330125613,523.2511306012],description:"Chahargah in C"},chahargah2:{frequencies:[261.6255653006,283.66146785671,327.729041887,348.82502010853,392.44854854484,425.01198472693,493.88330125613,523.2511306012],description:"Dastgah Chahargah in C, Mohammad Reza Gharib"},chalmers:{frequencies:[261.6255653006,274.70684356563,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,515.07533168556,523.2511306012],description:"Chalmers' 19-tone with more hexanies than Perrett's Tierce-Tone"},chalmers_17:{frequencies:[261.6255653006,269.10058145205,286.15296204753,294.32876096318,313.95067836072,327.03195662575,336.37572681506,343.38355445704,376.74081403286,384.42940207435,392.4383479509,400.61414686654,408.78994578219,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"7-limit figurative scale, Chalmers '96 Adnexed S&H decads"},chalmers_19:{frequencies:[261.6255653006,269.10058145205,290.69507255622,294.32876096318,305.22982618403,313.95067836072,336.37572681506,348.83408706747,356.10146388137,363.36884069528,376.74081403286,384.42940207435,392.4383479509,406.97310157871,436.04260883433,448.50096908674,465.11211608996,470.92601754108,508.71637697339,523.2511306012],description:"7-limit figurative scale. Reversed S&H decads"},chalmers_csurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,315.80837468238,323.38635505005,348.83408706747,357.38803216938,383.0466618906,392.4383479509,423.31690179539,433.47765231178,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Combined Surd Scale, combination of Surd and Inverted Surd, JHC, 26-6-97"},chalmers_isurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,323.38635505005,348.83408706747,383.0466618906,433.47765231178,523.2511306012],description:"Inverted Surd Scale, of the form 4/(SQRT(N)+1, JHC, 26-6-97"},chalmers_ji1:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji3:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,366.27579142084,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"15 16 17 18 19 20 21 on 1/1, 15-20 on 3/2, May 2, 1997. See other scales"},chalmers_ji4:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,496.11959049595,523.2511306012],description:"15 16 17 18 19 20 on 1/1, same on 4/3, + 16/15 on 16/9"},chalmers_surd:{frequencies:[261.6255653006,315.80837468238,357.38803216938,392.4383479509,423.31690179539,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/2, JHC, 26-6-97"},chalmers_surd2:{frequencies:[261.6255653006,272.2395613933,282.33485096279,291.98077704337,301.23248980765,310.13469895524,318.72425558532,327.03195662575,335.08385052998,342.90220911983,350.50624086893,357.91266581346,365.13613061818,372.18956061116,379.08442465499,385.8309605564,392.4383479509,398.91485744029,405.26796981327,411.50448329997,417.63058822561,423.65195171798,429.57376586736,435.40081471708,441.13750301549,446.78791303515,452.35581962987,457.84473927605,463.2579384726,468.59846621725,473.86917438523,479.07273156015,484.21164154672,489.28825377326,494.3047826718,499.26331035461,504.16580309972,509.01411882861,513.81001953884,518.55516185524,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/4"},chalung:{frequencies:[261.6255653006,328.09251713275,362.03316295439,390.31715077734,479.41117101029,527.4935758042,647.70012555753,728.30917696308,823.06004869243,961.65052057178,1054.9871516084,1301.05663342451],description:'Tuning of chalung from Tasikmalaya. "slendroid". 1/1=185 Hz'},chaumont:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.49749487796,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.40109831725,489.02683710225,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 1st interpretation"},chaumont2:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.30531842668,327.84547867349,349.70184487387,366.99801003998,391.46454285105,410.8262805401,438.2147004401,465.11211608996,490.54793493862,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 2nd interpretation"},chimes:{frequencies:[261.6255653006,288.69027895239,130.8127826503,144.34513947619],description:"Heavenly Chimes"},chimes_peck:{frequencies:[261.6255653006,327.03195662575,392.4383479509,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,1046.5022612024],description:"Kris Peck, 9-tone windchime tuning. TL 7-3-2001"},chin_12:{frequencies:[261.6255653006,277.05457499359,293.57996645301,310.53449241474,329.24697610111,347.79893712036,368.97000115401,391.76907592069,413.1274313058,439.00991514661,462.11551390967,491.43599249807,523.2511306012],description:"Chinese scale, 4th cent."},chin_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,441.49314144476,523.2511306012],description:"Chinese pentatonic from Zhou period"},chin_60:{frequencies:[261.6255653006,262.17244551937,265.19499215873,268.81311753311,272.48060600886,276.1981310001,279.38237857051,283.19406633357,287.05775848811,290.97416342694,294.32876096318,294.94400091442,298.34436617857,302.41475692242,306.54068145351,310.72289706448,314.30517589183,318.59332496145,322.93997797627,327.34593352805,331.11985608357,331.812000697,335.63741195089,340.21660119759,344.85826629043,349.56326086722,353.59332287831,358.41749022331,363.30747486009,368.26417485089,372.50983809402,373.28850041093,377.59208844475,382.74367817547,387.96555142985,392.4383479509,393.25866808247,397.79248823809,403.21967609811,408.72090880899,414.29719629306,419.07356785577,424.79110016094,430.58663751693,436.46124492224,441.49314144476,442.41600115048,447.51654926786,453.62213515688,459.81102195042,466.08434536373,471.45776383774,477.8899872033,484.40996672226,491.01890004663,496.67978412536,497.7180007967,503.45611792634,510.32490448905,517.28740216504,523.2511306012],description:'Chinese scale of fifths (the 60 lu")'},chin_7:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Chinese heptatonic scale and tritriadic of 64:81:96 triad"},chin_bianzhong:{frequencies:[261.6255653006,277.82379926216,312.56802260838,375.1593523779,420.13030572059,469.40618689596,506.59641128799,563.72967895209,627.66881138238,764.75812197709,849.53311813274,949.1724262561,1225.95732655636],description:"Pitches of Bianzhong bells (Xinyang). 1/1=b, Liang Mingyue, 1975."},chin_bianzhong2a:{frequencies:[261.6255653006,284.81073476233,312.56802260838,372.56793743951,413.39000965417,447.94973572445,491.60634075178,562.75365576207,652.05945856061,695.63805470995,863.88355261715,960.75607282217,1173.30283584026],description:"A-tones (GU) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=d#=619 Hz"},chin_bianzhong2b:{frequencies:[261.6255653006,279.59231184543,312.74738729016,375.37536096215,418.43048063126,468.86028020615,505.12945327459,562.08698385796,624.42058858709,762.97988553915,849.53425657971,936.08862980659,1215.37624187632],description:"B-tones (SUI) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=b+=506.6 Hz"},chin_bianzhong3:{frequencies:[261.6255653006,508.3551866238,542.32970395878,608.04166718582,619.02750937577,673.88551872153,729.80120031671,739.56153452917,812.57643344187,881.52624580654,911.03313298042,978.11461117351,982.0774855146,1059.88575280263,1092.20381072382,1163.18085489566,1213.27682870749,1331.52122774489,1483.40111876828,1542.82606951623,1645.93659621657,1649.74391394557,1818.91159982256,2044.01922018919,2273.22753490632,2362.92760489328,2776.13057951436],description:"A and B-tones of 13 Xinyang bells (Ma Cheng-Yuan) abs. pitches wrt middle-C"},chin_bronze:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:`Scale found on ancient Chinese bronze instrument 3rd c.BC & "Scholar's Lute"`},chin_chime:{frequencies:[261.6255653006,248.6592656401,341.74499057264,392.56190849927,548.78974538591,648.86582834888,714.36935367713,785.57745330134,889.7110417619,886.88898199546,992.62825668803,1044.08711871947,1326.14827969763],description:"Pitches of 12 stone chimes, F. Kuttner, 1951, ROMA Toronto. %1=b4"},chin_ching:{frequencies:[261.6255653006,276.1981310001,294.32876096318,310.72289706448,331.11985608357,349.56326086722,368.26417485089,392.4383479509,414.29719629306,441.49314144476,466.08434536373,496.67978412536,524.34489103873],description:"Scale of Ching Fang, c.45 BC. Pyth.steps 0 1 2 3 4 5 47 48 49 50 51 52 53"},chin_di:{frequencies:[261.6255653006,298.70635408336,316.56004827153,360.50766037677,409.94872043165,433.75364775074,527.37121036213],description:"Chinese di scale"},chin_di2:{frequencies:[261.6255653006,289.95657583698,318.21537073485,338.89464890898,383.48501130814,436.9606979923,494.73987775324,522.04355935974],description:"Observed tuning from Chinese flute dizi, Helmholtz/Ellis p. 518, nr.103"},chin_huang:{frequencies:[261.6255653006,331.11985608357,392.4383479509,441.49314144476,523.2511306012,588.65752192635,662.23971216714],description:"Huang Zhong qin tuning"},"chin_liu-an":{frequencies:[261.6255653006,278.83777354406,294.32876096318,311.64221749042,331.11985608357,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,492.82955324067],description:'Scale of Liu An, in: "Huai Nan Tzu", c.122 BC, 1st known corr. to Pyth. scale'},chin_lu:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,328.55303549378,348.83408706747,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,495.71159741166,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Huai Nan zi, Han era. P\xEF\xBF\xBDre Amiot 1780, Kurt Reinhard"},chin_lu2:{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Chinese L\xEF\xBF\xBD (Lushi chunqiu, by Lu Buwei). Mingyue: Music of the billion, p.67"},chin_lu3:{frequencies:[261.6255653006,277.34278419245,293.66476791741,310.58830860439,329.24697610111,347.81902735497,369.14054089803,391.76907592069,413.1512951712,439.23819834286,462.1422075194,491.60634075178,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, reported in Sung Shu (500 AD)"},chin_lu3a:{frequencies:[261.6255653006,277.06033146978,293.58830182213,310.53780743131,329.25144446584,347.79484055318,368.74579520635,391.78066943209,413.13681807919,438.99947255393,462.1072190611,491.17907538715,523.2511306012],description:`Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, calc. basis is "big number" 177147`},chin_lu4:{frequencies:[261.6255653006,276.78521684908,293.5444075184,310.55356739316,329.35741152087,348.44172229085,369.5396750577,391.9150968203,414.62425518576,439.72952246257,465.20924434298,493.37740286979,523.2511306012],description:'Chinese L\xEF\xBF\xBD "749-Temperament"'},chin_lu5:{frequencies:[261.6255653006,277.35401920913,293.41471131112,311.37240624271,329.40299530711,349.20610523279,369.80535913035,392.03738806826,415.16320853113,440.12206674667,466.08434536373,494.10449271367,522.71643616375],description:"Chinese L\xEF\xBF\xBD scale by Ch'ien Lo-Chih, c.450 AD Pyth.steps 0 154 255 103 204 etc."},chin_lusheng:{frequencies:[261.6255653006,316.38258506467,348.82502010853,389.28772571905,466.97226207056,520.53801357752],description:"Observed tuning of a small Lusheng, 1/1=d, OdC '97"},chin_pan:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Pan Huai-su pure system, in: Sin-Yan Shen, 1991"},chin_pipa:{frequencies:[261.6255653006,284.4818984792,320.42873367481,380.17671965621,433.44136952667,521.74210224793],description:"Observed tuning from Chinese balloon lute p'i-p'a, Helmholtz/Ellis p. 518, nr.109"},chin_sheng:{frequencies:[261.6255653006,295.36595061166,318.03161540472,348.82502010853,395.40657391157,442.03793673691,477.05982293263,522.94897617031],description:"Observed tuning from Chinese sheng or mouth organ, Helmholtz/Ellis p. 518, nr.105"},chin_sientsu:{frequencies:[261.6255653006,291.80478157373,326.97270111135,392.44854854484,438.22451411849,523.2511306012],description:"Observed tuning from Chinese tamboura sienzi, Helmholtz/Ellis p. 518, nr.108"},chin_sona:{frequencies:[261.6255653006,284.4818984792,310.58830860439,337.33223582731,377.98706287655,418.43499793376,469.94877954106,528.10941333272],description:"Observed tuning from Chinese oboe (so-na), Helmholtz/Ellis p. 518, nr.104"},"chin_wang-po":{frequencies:[261.6255653006,294.32876096318,330.24264909897,371.97947673071,392.4383479509,440.94196398978,495.71159741166,517.50111817701],description:"Scale of Wang Po, 958 AD. H. Pischner: Musik in China, Berlin, 1955, p.20"},chin_yangqin:{frequencies:[261.6255653006,288.45311779165,306.48933163909,347.41744306689,383.26356564167,434.44398956347,465.08793784701,522.64699622026],description:"Observed tuning from Chinese dulcimer yangqin, Helmholtz/Ellis p. 518, nr.107"},chin_yunlo:{frequencies:[261.6255653006,288.45311779165,323.40385076956,367.0144478307,386.1523605003,409.35055662695,483.1608380663,525.67465946865],description:"Observed tuning from Chinese gong-chime (y\xEF\xBF\xBDn-lo), Helmholtz/Ellis p. 518, nr.106"},choquel:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,475.68284600109,490.54793493862,523.2511306012],description:"Choquel/Barbour/Marpurg?"},chordal:{frequencies:[261.6255653006,392.4383479509,327.03195662575,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,981.09586987725,490.54793493862,555.95432626377,621.36071758893,310.68035879446,523.2511306012,348.83408706747,418.60090448096,299.00064605783,465.11211608996,380.54627680087,322.00069575458,279.06726965397,610.45965236807,915.6894785521,872.08521766867,697.66817413493,654.0639132515,627.90135672144,448.50096908674,319.76457981184,377.90359432309,444.76346101102,889.52692202204,336.37572681506,294.32876096318,465.11211608996,411.12588832951,305.22982618403,366.27579142084,373.75080757229,313.95067836072,470.92601754108],description:"Chordal Notes S&H"},chrom15:{frequencies:[261.6255653006,280.31310567921,301.87565226992,356.76213450082,392.4383479509,413.09299784305,436.04260883433,523.2511306012],description:"Tonos-15 Chromatic"},chrom15_inv:{frequencies:[261.6255653006,313.95067836072,331.39238271409,348.83408706747,383.71749577421,453.48431318771,488.36772189445,523.2511306012],description:"Inverted Chromatic Tonos-15 Harmonia"},chrom15_inv2:{frequencies:[261.6255653006,279.06726965397,296.50897400735,348.83408706747,383.71749577421,401.15920012759,418.60090448096,523.2511306012],description:"A harmonic form of the Chromatic Tonos-15 inverted"},chrom17:{frequencies:[261.6255653006,277.97716313189,296.50897400735,370.63621750918,404.33041910093,423.58424858192,444.76346101102,523.2511306012],description:"Tonos-17 Chromatic"},chrom17_con:{frequencies:[261.6255653006,277.97716313189,296.50897400735,370.63621750918,386.75083566176,404.33041910093,494.18162334558,523.2511306012],description:"Conjunct Tonos-17 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Chromatic. Tone 24 alternates with 23 as MESE or A"},chrom31_con:{frequencies:[261.6255653006,279.66870773512,300.3849083081,337.93302184661,352.6257619269,368.65420565085,386.2091678247,450.57736246214,523.2511306012],description:"Conjunct Tonos-31 Chromatic"},chrom33:{frequencies:[261.6255653006,278.50463402967,297.71185016965,359.73515228832,392.4383479509,411.12588832951,431.68218274599,523.2511306012],description:"Tonos-33 Chromatic. 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Chalmers '96"},corner9:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,331.11985608357,343.38355445704,367.91095120397,392.4383479509,400.61414686654,408.78994578219,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"First 9 harmonics of 5th through 9th harmonics"},corners11:{frequencies:[261.6255653006,269.80136421624,276.76092858245,279.06726965397,286.15296204753,294.32876096318,299.00064605783,304.4370214407,314.76825825228,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,359.73515228832,380.54627680087,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,434.91003062957,449.66894036041,457.84473927605,465.11211608996,478.40103369253,490.54793493862,494.63583439645,507.3950357345,523.2511306012],description:"Quadratic Corners 11-limit. Chalmers '96"},corners13:{frequencies:[261.6255653006,265.71346475842,269.80136421624,276.76092858245,279.06726965397,286.15296204753,292.28481123426,294.32876096318,299.00064605783,304.4370214407,314.76825825228,318.85615771011,322.00069575458,327.03195662575,334.88072358477,341.71502406609,343.38355445704,345.42750418595,348.83408706747,359.73515228832,368.0007951481,371.99885066179,380.54627680087,392.4383479509,396.30854862103,398.6675280771,400.61414686654,408.78994578219,418.60090448096,425.14154361347,429.33426100611,434.91003062957,449.66894036041,457.84473927605,465.11211608996,468.3646483703,478.40103369253,490.54793493862,494.63583439645,507.3950357345,515.20111320734,523.2511306012],description:"Quadratic Corners 13-limit. Chalmers '96"},corners7:{frequencies:[261.6255653006,279.06726965397,286.15296204753,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,478.40103369253,490.54793493862,523.2511306012],description:"Quadratic Corners 7-limit. Chalmers '96"},corrette:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.33704984564,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Corrette temperament"},corrette2:{frequencies:[261.6255653006,272.8349596094,292.34127285051,310.42509491746,326.6631048533,350.01785633742,365.01443422269,391.11111150212,409.71484950008,437.02884834934,466.16376151809,488.33748205014,523.2511306012],description:"Michel Corrette, modified meantone temperament (1753)"},coul_12:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,340.65828815182,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 5/4 3/2 2 successively split largest intervals by smallest interval"},coul_12a:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 6/5 3/2 2 successively split largest intervals by smallest interval"},coul_12sup:{frequencies:[261.6255653006,280.31310567921,294.32876096318,310.68035879446,331.39238271409,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,466.02053819169,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean scale. Op de Coul, 2003"},coul_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,376.74081403286,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical 13-tone 5-limit just system"},coul_17sup:{frequencies:[261.6255653006,276.16031892841,279.06726965397,294.57100685697,310.07474405997,313.95067836072,331.39238271409,348.83408706747,368.21375857121,372.08969287196,392.76134247596,413.43299207996,418.60090448096,441.85651028546,465.11211608996,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean 17-tone scale. Op de Coul, 2003"},coul_20:{frequencies:[261.6255653006,277.18263097687,282.2367833559,293.66476791741,305.55548036855,311.12698372208,329.62755691287,335.63799088232,349.22823143301,363.36884069528,369.99442271164,391.99543598175,399.14308682247,415.30469757995,432.12070439462,440,466.16376151809,474.66379875343,493.88330125613,513.88101620607,523.2511306012],description:"Tuning for a 3-row symmetrical keyboard, Op de Coul, 1989"},coul_27:{frequencies:[261.6255653006,275.62199471997,275.93321340298,279.06726965397,293.99679436797,294.32876096318,310.07474405997,310.42486507835,327.03195662575,330.74639366397,331.11985608357,348.83408706747,367.49599295996,367.91095120397,372.08969287196,372.50983809402,392.4383479509,413.43299207996,413.89982010446,418.60090448096,440.99519155196,441.49314144476,465.11211608996,465.63729761752,490.54793493862,496.11959049595,496.67978412536,523.2511306012],description:"Symmetrical 27-tone 5-limit just system, 67108864/66430125 and 25/24"},counterschismic:{frequencies:[261.6255653006,265.12640119254,268.67408364533,272.2692364133,275.65170316539,279.34022410565,283.07810312094,286.865997406,290.70457953408,294.3160713245,298.25434362449,302.24531258767,306.28968684494,310.09479611189,314.24420508029,318.4491358588,322.71033506911,327.0285519162,331.0913069245,335.5216703313,340.01131880467,344.56104171562,348.84160709651,353.50948891197,358.2398341551,363.03347451625,367.54352740958,372.46166135084,377.44560747755,382.49624206822,387.61445966759,392.4298881006,397.68103103357,403.0024376988,408.3950505989,413.46864135256,419.00130591222,424.60800114791,430.28972009123,436.04746916004,441.46459261549,447.37187116862,453.35819556254,459.4246261707,465.13216971689,471.35614630867,477.663406507,484.05506753352,490.06860102591,496.62625431187,503.27165616309,510.00598369715,516.83042094502,523.2511306012],description:"Counterschismic temperament, g=498.082318, 5-limit"},couperin:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28785294636,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.24345038333,489.02683710225,523.2511306012],description:"Couperin modified meantone"},cross13:{frequencies:[261.6255653006,281.75060878526,285.40970760065,290.69507255622,299.00064605783,305.22982618403,322.00069575458,332.97799220076,336.37572681506,366.27579142084,373.75080757229,406.97310157871,411.12588832951,425.14154361347,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012],description:"13-limit harmonic/subharmonic cross"},cross2:{frequencies:[261.6255653006,282.55561052465,339.14425131559,366.27579142084,436.04260883433,470.92601754108,560.62621135843,605.4763082671,726.73768139056,784.8766959018],description:"Pusey's double 5-7 cross reduced by 3/1"},cross2_5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5 cross reduced by 2/1"},cross2_7:{frequencies:[261.6255653006,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,348.83408706747,392.4383479509,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,523.2511306012],description:"longer 3-5-7 cross reduced by 2/1"},cross3:{frequencies:[261.6255653006,282.55561052465,311.45900631024,336.37572681506,363.28578496026,403.74315632809,436.04260883433,470.92601754108,508.60009894437,565.24041885932,610.45965236807,659.29642455751,726.73768139056,784.8766959018],description:"Pusey's triple 5-7 cross reduced by 3/1"},cross_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"3-5-7 cross reduced by 2/1, quasi diatonic, similar to Zalzal's, Flynn Cohen"},cross_72:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,313.95067836072,343.38355445704,348.83408706747,392.4383479509,398.6675280771,436.04260883433,448.50096908674,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5-7 cross reduced by 2/1"},cross_7a:{frequencies:[261.6255653006,336.37572681506,392.4383479509,436.04260883433,470.92601754108,523.2511306012,610.45965236807,784.8766959018],description:"2-5-7 cross reduced by 3/1"},cruciform:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Cruciform Lattice"},galilei:{frequencies:[261.6255653006,277.66336828161,293.32570896007,311.30674962848,328.86683469969,348.2210758395,368.7143392539,390.41365788584,413.39000965417,437.71854962063,463.47885582013,490.75518955849,523.2511306012],description:"Vincenzo Galilei's approximation"},gamelan_om:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Other Music gamelan (7 limit black keys)"},gamelan_udan:{frequencies:[261.6255653006,261.6255653006,290.69507255622,305.22982618403,334.88072358477,351.32575911795,364.00078650518,392.4383479509,402.50086969323,465.11211608996,465.11211608996,501.44900015948,523.2511306012],description:"Gamelan Udan Mas (approx) s6,p6,p7,s1,p1,s2,p2,p3,s3,p4,s5,p5"},ganassi:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,369.35373924791,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Sylvestro Ganassi's temperament (1543)"},gann_custer:{frequencies:[261.6255653006,269.80136421624,274.70684356563,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,507.3950357345,523.2511306012],description:"Kyle Gann, scale from Custer's Ghost to Sitting Bull, 1/1=G"},gann_frac:{frequencies:[261.6255653006,264.89588486686,294.32876096318,305.22982618403,309.04519901133,313.95067836072,348.83408706747,353.19451315581,366.27579142084,392.4383479509,397.34382730029,412.06026534844,418.60090448096,423.83341578697,457.84473927605,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Fractured Paradise, 1/1=B"},gann_ghost:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Kyle Gann, scale from Ghost Town, 1/1=E"},gann_super:{frequencies:[261.6255653006,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Superparticular Woman (1992), 1/1=G"},gann_things:{frequencies:[261.6255653006,266.47048317654,272.52663052146,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,373.75080757229,387.59343007496,392.4383479509,406.97310157871,408.78994578219,436.04260883433,448.50096908674,465.11211608996,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Kyle Gann, scale from How Miraculous Things Happen, 1/1=A"},garcia:{frequencies:[261.6255653006,268.33391312882,271.68808704293,279.06726965397,286.22284067074,294.32876096318,301.87565226992,310.07474405997,313.95067836072,322.00069575458,331.11985608357,339.61010880366,348.83408706747,357.77855083843,362.25078272391,372.08969287196,381.63045422766,392.4383479509,402.50086969323,407.5321305644,418.60090448096,429.33426100611,441.49314144476,452.81347840488,465.11211608996,470.92601754108,483.00104363188,496.11959049595,509.4151632055,523.2511306012],description:"Linear 29-tone scale by Jos\xEF\xBF\xBD L. Garcia, 1988 15/13-52/45 alternating"},garibaldi24:{frequencies:[261.6255653006,271.45160478635,275.48458787532,290.07776082447,294.38747453868,305.44397410364,309.9819851541,326.40257969757,331.25197480486,343.69301829526,348.79929894143,361.89937857146,367.27615309757,386.73177659938,392.47748849606,407.21801775129,413.26809573999,435.16003837828,441.62525370518,458.21165716245,465.0193526482,489.65270106975,496.92751922541,515.59094540799,523.2511306012],description:"Garibaldi[24] in 94-tET tuning."},genovese:{frequencies:[261.6255653006,277.01530443593,277.97716313189,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,296.50897400735,299.00064605783,301.87565226992,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,453.48431318771,457.84473927605,461.69217405988,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,492.47165233054,494.18162334558,523.2511306012],description:"Denny Genovese's 65-note scale. 3/2=384 Hz"},genovese_12:{frequencies:[261.6255653006,285.40970760065,294.32876096318,313.95067836072,327.03195662575,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Denny Genovese's superposition of harmonics 8-16 and subharmonics 6-12"},genovese_38:{frequencies:[261.6255653006,280.31310567921,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,485.87604984397,490.54793493862,523.2511306012],description:"Denny Genovese's 38-note scale. Harm 1..16 x Subh. 1..12"},"gf1-2":{frequencies:[261.6255653006,269.29177952703,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,339.28638158975,349.22823143301,359.46139971304,380.8360868427,403.48177901006,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"16-note scale with all possible quadruplets of 50 & 100 c. Galois Field GF(2)"},"gf2-3":{frequencies:[261.6255653006,270.85177093588,280.40333801024,290.29174037004,300.52885648597,316.56538760238,327.729041887,345.21700307457,357.39105439675,369.99442271164,389.73770840504,410.5345162762,425.01198472693,447.69106452518,471.58032351597,496.7443381147,523.2511306012],description:"16-note scale with all possible quadruplets of 60 & 90 c. Galois Field GF(2)"},gilson7:{frequencies:[261.6255653006,261.6255653006,299.00064605783,313.95067836072,327.03195662575,392.4383479509,373.75080757229,392.4383479509,408.78994578219,408.78994578219,467.18850946536,490.54793493862,523.2511306012],description:"Gilson septimal"},gilson7a:{frequencies:[261.6255653006,261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,373.75080757229,373.75080757229,392.4383479509,418.60090448096,470.92601754108,470.92601754108,523.2511306012],description:"Gilson septimal 2"},golden_10:{frequencies:[261.6255653006,287.58715183149,304.90466328003,323.26497397694,342.73087946949,376.74069565061,399.42672527674,423.47882962254,465.50141625349,493.53231135469,523.2511306012],description:"Golden version of Rapoport's Major 10 out of 13"},golden_5:{frequencies:[261.6255653006,327.03195662575,343.38355445704,392.4383479509,425.14154361347,523.2511306012],description:"Golden pentatonic"},gradus10:{frequencies:[261.6255653006,290.69507255622,299.00064605783,305.22982618403,490.54793493862,882.98628288953,930.22423217991,941.85203508216,1220.91930473613,1255.80271344288,1674.40361792384,2747.0684356563,3270.3195662575,3488.34087067467,5886.5752192635,10595.8353946743,10988.2737426252,11162.69078615893,13081.27826503,14651.0316568336,23546.300877054,31395.067836072,41860.090448096,42383.3415786972,56511.1221049296,75348.1628065728,100464.2170754304,133952.2894339072],description:"Intervals > 1 with Gradus = 10"},gradus3:{frequencies:[261.6255653006,784.8766959018,1046.5022612024],description:"Intervals > 1 with Gradus = 3"},gradus4:{frequencies:[261.6255653006,392.4383479509,1569.7533918036,2093.0045224048],description:"Intervals > 1 with Gradus = 4"},gradus5:{frequencies:[261.6255653006,348.83408706747,1308.127826503,2354.6300877054,3139.5067836072,4186.0090448096],description:"Intervals > 1 with Gradus = 5"},gradus6:{frequencies:[261.6255653006,654.0639132515,697.66817413493,1177.3150438527,2616.255653006,4709.2601754108,6279.0135672144,8372.0180896192],description:"Intervals > 1 with Gradus = 6"},gradus7:{frequencies:[261.6255653006,327.03195662575,436.04260883433,588.65752192635,1395.33634826987,1831.3789571042,3924.383479509,5232.511306012,7063.8902631162,9418.5203508216,12558.0271344288,16744.0361792384],description:"Intervals > 1 with Gradus = 7"},gradus8:{frequencies:[261.6255653006,294.32876096318,313.95067836072,418.60090448096,872.08521766867,915.6894785521,1962.1917397545,2790.67269653973,3531.9451315581,3662.7579142084,7848.766959018,10465.022612024,14127.7805262324,18837.0407016432,25116.0542688576,33488.0723584768],description:"Intervals > 1 with Gradus = 8"},gradus9:{frequencies:[261.6255653006,457.84473927605,465.11211608996,470.92601754108,610.45965236807,627.90135672144,837.20180896192,981.09586987725,1744.17043533733,1765.97256577905,5494.1368713126,5581.34539307947,6540.639132515,7325.5158284168,11773.150438527,15697.533918036,20930.045224048,21191.6707893486,28255.5610524648,37674.0814032864,50232.1085377152,66976.1447169536],description:"Intervals > 1 with Gradus = 9"},grady11:{frequencies:[261.6255653006,277.4816601673,290.69507255622,305.22982618403,332.97799220076,356.76213450082,378.42269266694,392.4383479509,420.46965851882,458.69417292962,481.6288815761,504.56359022259,523.2511306012],description:"Kraig Grady's dual [5 7 9 11] hexany scale"},grady7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Kraig Grady's 7-limit "Centaur" scale (1987), see Xenharmonikon 16`},grady7t:{frequencies:[261.6255653006,274.79177208104,293.65339461903,305.54250820508,326.68804977983,349.10444036529,366.6627351378,392.00975085961,407.77240291308,436.0718257558,457.96530027286,489.37179607373,523.2511306012],description:"Tempered version of grady7 with egalised 225/224"},grady_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Kraig Grady, letter to Lou Harrison, published in 1/1 7 (1) 1991 p 5."},grammateus:{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,348.83408706747,369.99442271164,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"H. Grammateus (Heinrich Schreiber) (1518). B-F# and Bb-F 1/2 P. Also Marpurg temp.nr.6"},graupner:{frequencies:[261.6255653006,277.083518473,293.59062125964,310.9808189359,329.55130849159,349.11528328816,370.00708353276,392.01655298731,415.20348378516,439.96413779539,466.04943410823,493.90517116572,523.2511306012],description:"Johann Gottlieb Graupner's temperament (1819)"},groenewald_21:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,330.74639366397,348.83408706747,367.91095120397,372.08969287196,392.4383479509,413.89982010446,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"J\xEF\xBF\xBDrgen Gr\xEF\xBF\xBDnewald, new meantone temperament I (2000)"},gross:{frequencies:[13.75,13.83042567154,13.91662997964,13.99803029322,14.07990672861,14.1622619889,14.24509903843,14.32842061343,14.41222946472,14.49652860895,14.58132083065,14.67220542837,14.75802520833,14.84434696019,14.93117353378,15.01850805439,15.10635340681,15.19471249121,15.28358848801,15.37298433293,15.46880332718,15.55928251958,15.65029093742,15.74183158529,15.83390775812,15.92652249736,16.01967895316,16.113380201,16.20762961362,16.30865090754,16.4040424858,16.49999202274,16.59650278193,16.69357794961,16.79122101993,16.88943521823,16.98822378696,17.08759028197,17.18753798549,17.29466699621,17.39582592037,17.49757653721,17.59992220598,17.70286661052,17.80641315127,17.91056524676,18.01532664586,18.12070080902,18.23364617402,18.34029731861,18.44757228066,18.55547460176,18.66400816581,18.77317655783,18.88298349104,18.99343259063,19.10452783216,19.2236053387,19.33604689279,19.44914613325,19.56290690697,19.67733296969,19.79242844011,19.90819712001,20.02464283144,20.14176976577,20.26731246322,20.38585868839,20.50509842475,20.62503561099,20.74567420676,20.86701855437,20.98907266203,21.11184068121,21.23532666504,21.36768545088,21.49266790503,21.61838152318,21.74483045784,21.87201888365,21.99995137868,22.12863216875,22.25806563075,22.38825603783,22.52780097787,22.65956910312,22.79210808945,22.92542231482,23.05951631373,23.1943945132,23.33006176809,23.46652255971,23.60378139323,23.75090264526,23.88982499399,24.02955978014,24.17011203339,24.3114863964,24.45368753658,24.59672057234,24.74059022832,24.88530139802,25.04041015894,25.18687501732,25.33419642278,25.48237967807,25.63142967793,25.78135134315,25.93215007005,26.08383083979,26.23639881154,26.39992889083,26.55434576426,26.70966568928,26.86589425653,27.0230366265,27.18109814415,27.34008402779,27.5],description:"Gross temperament, g=91.531021, 5-limit"},groven:{frequencies:[261.6255653006,264.7464578752,272.5650766677,275.81646505128,279.10663876478,290.77709705464,294.24573392894,297.75574765819,306.54921255625,310.20599265769,313.90639394672,327.03195662575,330.93307160522,334.88072358477,344.77058253591,348.88329767713,353.04507480266,363.47137260637,367.80716871461,372.19468374184,387.75749219625,392.38299382393,397.06367008113,408.78994578219,413.66634097248,418.60090448096,436.10412364188,441.30634506723,446.57062302059,459.75895986689,465.24335632603,470.79317533731,484.69686416326,490.47874118496,496.32958936031,517.08292506126,523.2511306012],description:"Eivind Groven's 36-tone scale with 1/8-schisma temp. fifths and 5/4 (1948)"},groven_ji:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.11959049595,517.37477513058,523.2511306012],description:"Untempered version of Groven's 36-tone scale"},gumbeng:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.9259392365,525.62941881859],description:"Scale of gumbeng ensemble, Java. 1/1=440 Hz."},gunkali:{frequencies:[261.6255653006,275.93321340298,282.55561052465,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Indian mode Gunkali, see Dani\xEF\xBF\xBDlou: Intr. to the Stud. of Mus. Scales, p.175"},gyaling:{frequencies:[261.6255653006,283.49766588023,307.55338551939,339.28638158975,347.81902735497,393.58362272115,435.9522698367],description:'Tibetan Buddhist Gyaling tones measured from CD "The Diamond Path", Ligon 2002'},far12_104:{frequencies:[261.6255653006,276.7193479141,294.32876096318,311.93817401225,329.54758706133,349.67263054599,369.79767403066,392.4383479509,415.07902187114,440.23532622697,465.3916305828,493.06356537421,523.2511306012],description:"Farey approximation to 12-tET with den=104"},far12_65:{frequencies:[261.6255653006,277.72560008833,293.82563487606,309.92566966379,330.05071314845,350.17575663311,370.30080011777,390.42584360243,414.57589578403,438.72594796562,466.90100884415,495.07606972267,523.2511306012],description:"Farey approximation to 12-tET with den=65"},far12_80:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,330.30227619201,349.92419358955,369.5461109871,392.4383479509,415.3305849147,441.49314144476,467.65569797482,493.81825450488,523.2511306012],description:"Farey approximation to 12-tET with den=80"},farey3:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"Farey fractions between 0 and 1 until 3rd level, normalised by 2/1"},farey4:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Farey fractions between 0 and 1 until 4th level, normalised by 2/1"},farey5:{frequencies:[261.6255653006,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,322.00069575458,327.03195662575,332.97799220076,348.83408706747,366.27579142084,373.75080757229,380.54627680087,392.4383479509,402.50086969323,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"Farey fractions between 0 and 1 until 5th level, normalised by 2/1"},farnsworth:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Farnsworth's scale"},fibo_9:{frequencies:[261.6255653006,277.97716313189,327.03195662575,343.38355445704,363.82305174615,392.4383479509,425.14154361347,449.66894036041,523.2511306012],description:"First 9 Fibonacci terms reduced by 2/1, B. McLaren, XH 13, 1991"},finnamore:{frequencies:[261.6255653006,277.97716313189,310.68035879446,348.83408706747,392.4383479509,416.96574469783,457.84473927605,466.02053819169,523.2511306012],description:"David J. Finnamore, Tuning List 9 May '97. Tetrachordal scale, 17/16x19/17x64/57"},finnamore53:{frequencies:[261.6255653006,286.15296204753,310.68035879446,327.03195662575,343.38355445704,359.73515228832,367.91095120397,376.08675011961,392.4383479509,408.78994578219,416.96574469783,425.14154361347,433.31734252912,441.49314144476,457.84473927605,474.19633710734,523.2511306012],description:'David J. Finnamore, tuning for "Crawlspace", 53-limit, 1998.'},finnamore_11:{frequencies:[261.6255653006,287.78812183066,294.32876096318,305.22982618403,323.76163705949,331.11985608357,343.38355445704,348.83408706747,392.4383479509,431.68218274599,441.49314144476,457.84473927605,485.64245558924,515.07533168556,523.2511306012],description:"David J. Finnamore, 11-limit scale, Tuning List 3 Sept '98"},finnamore_7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,309.04519901133,331.11985608357,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,463.567798517,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 21/20 &15/14"},finnamore_7a:{frequencies:[261.6255653006,280.31310567921,294.32876096318,315.35224388912,331.11985608357,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,473.02836583367,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 15/14 &21/20"},finnamore_jc:{frequencies:[261.6255653006,276.16031892841,310.68035879446,348.83408706747,392.4383479509,414.24047839262,466.02053819169,523.2511306012],description:"Chalmers' modification of Finnamore. Tuning List 9-5-97 19/18 x 9/8 x 64/57"},fisher:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.67535808973,327.03195662575,349.71841093413,365.63284485857,391.22147055517,410.55062036439,437.39890198442,467.47330218196,489.02683992698,523.2511306012],description:"Alexander Metcalf Fisher's modified meantone temperament (1818)"},"fj-10tet":{frequencies:[261.6255653006,280.31310567921,300.51585203447,322.00069575458,345.20039866051,370.01329949656,396.52624740872,425.14154361347,455.42228033808,488.36772189445,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 10-tet"},"fj-12tet":{frequencies:[261.6255653006,277.19851561611,293.6613488068,311.12229387098,329.64821227876,348.83408706747,370.01329949656,391.99491478937,415.52295665389,440.00663255101,466.16918908107,490.54793493862,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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19-tet"},"fj-20tet":{frequencies:[261.6255653006,270.8594087818,280.31310567921,290.29686012806,300.51585203447,311.12229387098,322.00069575458,333.44434793214,345.20039866051,357.34223553253,370.01329949656,383.09457776159,396.52624740872,410.48149038542,425.14154361347,440.00663255101,455.42228033808,470.92601754108,488.36772189445,505.41302387616,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 20-tet"},"fj-21tet":{frequencies:[261.6255653006,270.34641747729,279.46367202564,288.87822835275,298.56093922539,308.58400009814,318.85615771011,329.64821227876,340.72166643799,352.18826098158,364.00078650518,376.08675011961,388.70083987518,401.78211814021,415.52295665389,429.33426100611,443.62595855319,457.84473927605,473.88781639354,489.85212226495,506.18859373377,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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23-tet"},"fj-24tet":{frequencies:[261.6255653006,269.32043486826,277.19851561611,285.40970760065,293.6613488068,302.32287545847,311.12229387098,320.2657782128,329.64821227876,339.29565499922,348.83408706747,348.83408706747,370.01329949656,380.54627680087,391.99491478937,403.52417698906,415.52295665389,427.53446036927,440.00663255101,452.81347840488,466.16918908107,479.64686971777,490.54793493862,508.30109829831,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 24-tet"},"fj-26tet":{frequencies:[261.6255653006,268.69652652494,275.96121271433,283.42769574232,291.05844139692,299.00064605783,306.97399661937,315.29234792636,323.91736656265,332.57487114483,341.56671025356,350.8160989258,360.27127025001,370.01329949656,379.97998769849,390.22118214327,400.78810003496,411.12588832951,422.62591317789,434.18710837121,445.95266812602,457.84473927605,457.84473927605,483.00104363188,496.18641694941,509.48136400643,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 26-tet"},"fj-30tet":{frequencies:[261.6255653006,267.70988077271,274.08392555301,280.31310567921,286.94416839421,293.6613488068,300.51585203447,307.52478728316,314.76825825228,322.00069575458,329.64821227876,337.35928157183,345.20039866051,353.19451315581,361.51896296083,370.01329949656,378.66858135613,387.59343007496,396.52624740872,405.78659107848,415.52295665389,425.14154361347,392.4383479509,444.76346101102,455.42228033808,466.16918908107,477.08191319521,488.36772189445,499.46698830115,511.35905945117,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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42-tet"},"fj-43tet":{frequencies:[261.6255653006,265.84533248287,270.2034526875,274.70684356563,279.06726965397,283.42769574232,288.1672893166,292.86443876933,297.71185016965,302.50455987882,307.4100392282,312.38873468728,317.43901923139,322.67153053741,327.85988562987,332.97799220076,338.57426097725,344.24416486921,348.83408706747,355.41586229515,361.11697745717,367.05676325756,372.95559308809,379.09010482332,385.17097113699,391.45479319413,397.88888056133,404.33041910093,392.4383479509,417.48760420309,424.25767346043,431.1976909584,438.2228218785,445.32011114996,452.54151835779,459.82675113439,467.18850946536,475.05694751951,483.00104363188,490.54793493862,498.33441009638,506.89953276991,514.81159623666,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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Jedrzejewski continued fractions approx. of 60-tet"},"fj-66tet":{frequencies:[261.6255653006,264.37951861955,267.19206668997,270.06509966514,272.83808952777,275.76748774928,278.68810216803,281.58005756929,284.57517629188,287.55242312318,290.69507255622,293.6613488068,296.76929795292,299.91223339337,302.93486508491,306.29334474217,309.48390041656,312.81317590289,316.13089140489,319.38705374359,322.78478835788,326.18252297218,329.64821227876,332.97799220076,336.37572681506,340.11323489078,343.8507429665,347.40443916965,351.12904816659,354.74652922115,358.52392281934,362.25078272391,366.27579142084,370.01329949656,373.75080757229,377.90359432309,381.83190611439,385.89770881839,389.97018224052,392.4383479509,398.12586024004,402.50086969323,406.65712867376,411.12588832951,415.52295665389,419.69101100305,424.01384721132,428.62060698183,433.03541842858,437.71969579139,442.27178896054,446.94367405519,451.89870370104,456.45311392871,461.28718092474,466.16918908107,470.92601754108,475.68284600109,481.05345877852,485.87604984397,491.34557385722,496.41773928832,501.44900015948,506.89953276991,512.35006538034,517.80059799077,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 66-tet"},"fj-72tet":{frequencies:[195.99771799087,197.9006084568,199.84081050049,201.76235675531,203.68390301012,205.67661764474,207.66424882366,209.67197738558,211.67753543014,213.81569235368,215.817711945,217.77524221208,219.99743856118,222.13074705632,223.99739198957,226.48625190056,228.66400432268,230.8417567448,233.07836734049,235.19726158904,237.57299150408,239.92824098882,242.11482810637,244.5635242187,246.9571246685,249.45164107929,251.74018824515,254.18454051941,256.66367832138,259.11562717437,261.33029065449,264.17083729204,266.68541956135,269.28382123963,271.86780237443,274.39680518722,277.19677258709,279.99673998696,282.60136082405,285.0875898049,288.0572521987,290.83532347032,293.66437746429,296.5093682426,299.34196929515,302.30156503677,304.88533909691,307.99641398565,311.29049327962,313.59634878539,317.15994365795,320.28895378996,323.39623468494,326.46784071315,329.63252571192,332.8263135694,335.99608798435,339.22681959958,342.55457018224,345.87832586624,349.232297511,352.79589238357,355.99585512627,359.32914964993,362.95873702013,366.4305162438,367.49572123288,373.6206499201,376.91868844398,380.79556638226,384.45706221286,388.2262490973,391.99543598174],description:"Franck Jedrzejewski continued fractions approx. of 72-tet"},"fj-78tet":{frequencies:[138.59131548844,139.82873794816,141.06616040788,142.33702671786,143.60064014465,144.89092073791,146.18536017274,147.4753741736,148.781853392,150.14059177914,151.48353088271,152.80580938469,154.18283848089,155.56168065029,156.95883922787,158.39007484393,159.76498868806,161.21846903757,162.6138101731,164.12129465736,165.53962683341,167.02030328094,168.55700532378,170.00534699915,171.58924774759,173.06676710248,174.62505751543,176.17540104463,177.75842638735,179.35346710269,180.93866188769,182.53490332624,184.15558359423,185.8383548595,187.50589742554,188.98815748424,190.84705739392,192.48793817839,194.02784168382,196.00771761937,197.74614527009,199.57149430335,201.28738678083,203.10796235375,204.87411854813,206.71247055903,207.88697323266,210.45347907504,212.31010032272,214.18657848213,216.10849194808,217.78635291041,220.11561871693,221.7461047815,223.87827886594,225.96410133985,228.00506741647,230.00260868294,232.05987709692,234.17153306667,236.2351968553,238.37706264012,240.41350645954,242.53480210477,244.7463656498,246.9445257794,249.1343885566,251.39820018833,253.59261982991,255.8608901325,258.1602935569,260.55167311827,262.84559834014,265.13121223875,267.51346943117,269.88835121433,272.23294113801,274.70778605744,277.18263097688],description:"Franck Jedrzejewski continued fractions approx. of 78-tet"},"fj-7tet":{frequencies:[261.6255653006,288.87822835275,318.85615771011,352.18826098158,388.70083987518,429.33426100611,473.88781639354,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 7-tet"},"fj-84tet":{frequencies:[97.99885899544,98.81551615374,99.63217331203,100.44883047033,101.26548762862,102.12512674262,102.98185182572,103.83212441184,104.68059938149,105.53723276432,106.39876119505,107.33208366167,108.20707347413,109.09306944775,109.9987192806,110.89344570537,111.83399203009,112.76581035092,113.67867643471,114.64017467391,115.58839778949,116.53918367025,117.50574088079,118.47623251688,119.43610940069,120.45693084856,121.43336875522,122.4985737443,123.47856233425,124.48503710232,125.50731064328,126.58185953578,127.62642101732,128.62350243151,129.74496824748,130.66514532725,131.9215409554,132.99845149381,134.10370178323,135.17083999371,136.34623860235,137.19840259362,138.59838629355,139.73911375276,140.87335980595,142.09834554339,143.22910160872,144.41937115117,145.59830479323,146.83218873215,148.0408295463,149.25980062382,150.498247743,151.74016876713,153.01576229113,154.29607586516,155.64524663982,156.7981743927,158.13452246991,159.45577056885,160.81864040277,162.07503603092,163.33143165907,164.81626285597,166.17197829662,167.54643634704,168.96354999214,170.33135015874,171.49800324202,173.20728566636,174.61614875551,176.03498745477,177.50736723702,178.95443816559,180.52421393897,181.99788099153,183.48722535316,183.74786061645,186.51395744293,188.05186455882,189.60648805639,191.21728584476,192.8364644749,194.36440367429,195.99771799088],description:"Franck Jedrzejewski continued fractions approx. of 84-tet"},"fj-8tet":{frequencies:[261.6255653006,285.40970760065,311.12229387098,339.29565499922,370.01329949656,403.52417698906,440.00663255101,479.64686971777,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 8-tet"},"fj-90tet":{frequencies:[69.29565774422,69.83283338565,70.37840239647,70.9071846685,71.46114704873,72.0131345185,72.59545097014,73.14541650779,73.69538204544,74.24534758309,74.83931036376,75.40998048636,76.00168913882,76.58993750677,77.19009976571,77.78084032514,78.38361285822,78.99704982841,79.59636362512,80.23707738804,80.84493403492,81.4527906818,82.08870225085,82.70772053342,83.37133822351,83.99473665966,84.69469279849,85.2869633775,85.97794571968,86.61957218027,87.31252875772,87.95218098305,88.65767976099,89.35492709123,90.08435506749,90.74431371267,91.43177063473,92.14038007748,92.85618137725,93.5491379547,94.28753430771,95.03404490636,95.75399979201,96.51895185802,97.25706350066,98.00385880968,98.74631228551,99.50145727375,100.29634673506,101.05616754365,101.84361819984,102.66023369514,103.42635484212,103.94348661633,105.02623126858,105.83336819117,106.60870422188,107.47897935838,108.27446522534,109.14066094715,110.05780935847,110.87305239075,111.72157064884,112.60544383436,113.39289449054,114.33783527796,115.19278170468,116.11704811194,116.93642244337,117.80261816517,118.79255613295,119.69249974002,120.62577459179,121.5942673625,122.52275717094,123.4722628897,124.41720367712,125.39214258478,126.36267000417,127.35418180019,128.32529211893,129.35189445588,130.27583655913,131.29703572589,132.29171023897,133.26088027735,134.39157865546,135.4415128637,136.49144707195,137.52522844622,138.59131548844],description:"Franck Jedrzejewski continued fractions approx. of 90-tet"},"fj-96tet":{frequencies:[48.99942949772,49.35708956705,49.70956615711,50.0646344868,50.44058918883,50.81422318282,51.17718191984,51.5338827476,51.91606220592,52.2660581309,52.67438671005,53.04896912563,53.45392308842,53.81904551389,54.21213476343,54.59936429746,54.9993596403,55.39065943221,55.80490581685,56.20522795327,56.62156297514,57.01751796098,57.44760699733,57.85474808165,58.26959183513,58.69162434342,59.11042288614,59.54361052887,59.98206024721,60.41025554513,60.85413018265,61.24928687215,61.73928116713,62.19158359326,62.61038213598,63.09515579158,63.54613512986,63.99925485416,64.47293354963,64.92424408448,65.33257266363,65.89578449693,66.3533941115,66.81740386053,67.32095530991,67.84536391992,68.30223505743,68.78766064103,69.29919314678,69.78706625433,70.30352927934,70.77695371893,71.27189745123,71.86582992999,72.36838818125,72.90159022832,73.41609436608,73.94459360565,74.47913283653,75.03037641838,75.5753912592,76.10549687944,76.66039776256,77.21122223883,77.82262331991,78.34524166943,78.94352530188,79.48796340741,80.07223844749,80.64489438166,81.23589627254,81.66571582953,82.40813142798,82.999033639,83.58726208435,84.21776944921,84.8067048999,85.43490271397,86.04777863014,86.69129834212,87.30807437776,87.94769397027,88.57589178434,89.20408959841,89.83228741249,90.46048522656,91.16172929808,91.87393030822,92.49330511929,93.09891604567,93.82869478287,94.4988997456,95.19889159557,95.91377688915,96.59887529551,97.28872233605,97.99885899544],description:"Franck Jedrzejewski continued fractions approx. of 96-tet"},"fj-9tet":{frequencies:[261.6255653006,282.55561052465,305.22982618403,329.64821227876,355.98232655655,384.51030051755,415.52295665389,448.50096908674,484.4917875937,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 9-tet"},flavel:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Bill Flavel's just tuning. Tuning List 6-5-98"},fogliano:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord with D-/D and Bb-/Bb"},fogliano1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.1, Musica theorica (1529)"},fogliano2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.2"},"fokker-h":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Fokker-H 5-limit per.bl. synt.comma&small diesis, KNAW B71, 1968"},"fokker-ht":{frequencies:[261.6255653006,272.31140503734,279.67242998298,290.89121260742,305.67073265504,313.92185180985,326.66733279836,335.5942968927,349.22294231864,363.36596605244,376.74379448613,392.00137290182,407.92073675044,419.068143928,436.08264938702,447.85404100892,470.60848490625,489.4864783277,502.71810253025,523.2511306012],description:"Tempered version of Fokker-H per.bl. with better 6 tetrads, OdC"},"fokker-k":{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Fokker-K 5-limit per.bl. of 225/224 & 81/80 & 10976/10935, KNAW B71, 1968"},"fokker-l":{frequencies:[261.6255653006,271.31540105247,282.62020942966,291.99281841585,301.39265122629,313.95067836072,325.57848126297,339.14425131559,350.39138209902,363.36884069528,376.74081403286,390.69417751556,403.65087217807,420.46965851882,436.04260883433,454.2110508691,468.83301301868,484.38104661368,504.56359022259,523.2511306012],description:"Fokker-L 7-limit periodicity block 10976/10935 & 225/224 & 15625/15552, 1969"},"fokker-lt":{frequencies:[261.6255653006,272.07297743248,282.57734531132,291.77233860052,302.20925621315,313.90139500947,326.42149564976,339.58797317787,349.9403315901,363.14714144228,376.97081214523,391.19775936204,403.12344267272,419.38375585596,436.11106867998,452.98371913917,469.18728997524,484.4545223075,503.15865298196,523.2511306012],description:"Tempered version of Fokker-L per.bl. with more triads"},"fokker-m":{frequencies:[261.6255653006,265.7783520514,274.70684356563,279.06726965397,286.15296204753,294.32876096318,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,336.37572681506,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,478.40103369253,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker-M 7-limit periodicity block 81/80 & 225/224 & 1029/1024, KNAW B72, 1969"},"fokker-n":{frequencies:[261.6255653006,265.7783520514,273.37201925287,277.71125765371,286.15296204753,290.69507255622,299.00064605783,303.74668805875,313.95067836072,318.93402246168,328.62879235146,333.84512238879,343.38355445704,348.83408706747,358.80077526939,364.4960256705,375.57576268738,381.53728273004,392.4383479509,398.6675280771,410.05802887931,416.56688648057,429.2294430713,436.04260883433,450.69091522486,457.84473927605,470.92601754108,478.40103369253,492.94318852719,500.76768358318,515.07533168556,523.2511306012],description:"Fokker-N 7-limit periodicity block 81/80 & 2100875/2097152 & 1029/1024, 1969"},"fokker-n2":{frequencies:[261.6255653006,265.7783520514,272.52663052146,279.06726965397,286.15296204753,290.69507255622,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,334.88072358477,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,470.92601754108,478.40103369253,490.54793493862,502.32108537715,515.07533168556,523.2511306012],description:"Fokker-N different block shape"},"fokker-p":{frequencies:[261.6255653006,267.90457886781,273.37201925287,280.31310567921,286.15296204753,290.69507255622,299.00064605783,306.17666156322,312.97980223949,320.35783506196,327.03195662575,334.88072358477,341.85740532612,350.39138209902,357.69120255941,366.27579142084,373.75080757229,382.72082695402,390.69417751556,400.44729382745,408.78994578219,418.60090448096,427.32175665765,437.39523080459,447.11400319927,457.84473927605,470.92601754108,478.40103369253,488.36772189445,500.76768358318,510.98743222773,523.2511306012],description:"Fokker-P 7-limit periodicity block 65625/65536 & 6144/6125 & 2401/2400, 1969"},"fokker-q":{frequencies:[261.6255653006,265.7783520514,269.10058145205,272.52663052146,274.70684356563,279.06726965397,284.76252005507,286.15296204753,290.69507255622,294.32876096318,299.00064605783,301.39265122629,305.22982618403,311.45900631024,313.95067836072,318.93402246168,321.92208230347,327.03195662575,332.22294006425,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,358.80077526939,363.36884069528,366.27579142084,373.75080757229,376.74081403286,381.53728273004,387.59343007496,392.4383479509,398.6675280771,401.85686830172,408.78994578219,412.06026534844,418.60090448096,425.24536328225,429.2294430713,436.04260883433,439.53094970501,448.50096908674,454.2110508691,457.84473927605,465.11211608996,470.92601754108,478.40103369253,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-Q 7-limit per.bl. 225/224 & 4000/3969 & 6144/6125, KNAW B72, 1969"},"fokker-r":{frequencies:[261.6255653006,264.95644634031,268.26840191956,272.52663052146,275.55899540689,279.06726965397,282.62020942966,287.04062021552,290.69507255622,294.32876096318,298.07600213285,301.80195215951,306.17666156322,310.07474405997,313.95067836072,317.94773560837,322.92069774245,327.03195662575,331.19555792538,334.88072358477,340.1962906258,344.44874425862,348.83408706747,353.19451315581,357.69120255941,363.36884069528,367.91095120397,372.08969287196,376.74081403286,382.72082695402,387.59343007496,392.4383479509,397.43466951046,402.40260287934,408.78994578219,413.33849311034,418.60090448096,423.93031414449,430.56093032327,436.04260883433,441.49314144476,447.11400319927,453.59505416773,459.26499234482,465.11211608996,470.92601754108,476.92160341255,484.38104661368,490.54793493862,496.79333688808,502.32108537715,510.29443593869,516.67311638793,523.2511306012],description:"Fokker-R 7-limit per.bl. 4375/4374 & 65625/65536 & 6144/6125, 1969"},"fokker-s":{frequencies:[261.6255653006,265.7783520514,269.10058145205,273.37201925287,273.85732695955,278.20426865732,282.55561052465,286.15296204753,290.69507255622,295.2417807931,299.00064605783,303.74668805875,304.28591884395,309.04519901133,313.95067836072,317.94773560837,322.92069774245,328.04642310345,332.22294006425,333.84512238879,338.01818641865,343.38355445704,348.83408706747,353.19451315581,358.80077526939,364.4960256705,369.13660007139,370.8542388136,375.57576268738,381.53728273004,387.59343007496,392.4383479509,398.6675280771,404.99558407833,410.05802887931,412.06026534844,417.30640298598,423.93031414449,430.56093032327,436.04260883433,442.96392008567,449.89223739901,450.69091522486,457.84473927605,463.67378109554,470.92601754108,478.40103369253,484.4917875937,492.06963465517,499.88026377668,500.76768358318,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-S 7-limit per.bl. 4375/4374 & 323/322 & 64827/65536, 1969"},fokker_12:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,420.46965851882,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Fokker's 7-limit 12-tone just scale"},fokker_12a:{frequencies:[261.6255653006,274.70684356563,293.02063313667,309.04519901133,327.03195662575,348.83408706747,367.91095120397,390.69417751556,412.06026534844,439.53094970501,465.11211608996,490.54793493862,523.2511306012],description:"Fokker's 7-limit periodicity block of 2048/2025 & 3969/4000 & 225/224"},fokker_12b:{frequencies:[261.6255653006,275.93321340298,293.02063313667,309.04519901133,332.22294006425,348.83408706747,367.91095120397,392.4383479509,412.06026534844,439.53094970501,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit semitone scale KNAW B72, 1969"},fokker_12c:{frequencies:[261.6255653006,275.93321340298,293.02063313667,311.45900631024,332.22294006425,348.83408706747,372.08969287196,392.4383479509,412.06026534844,442.96392008567,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit complementary semitone scale, KNAW B72, 1969"},fokker_12t:{frequencies:[261.6255653006,279.53180800295,293.53544531438,305.4439412874,326.66157401657,349.08351368992,366.63408494061,391.81886165309,419.06057467847,436.03416050506,457.88164994338,489.21957814041,523.2511306012],description:"Tempered version of fokker_12 with egalised 225/224, see also lumma"},fokker_12t2:{frequencies:[261.6255653006,279.53060025556,293.5302824794,305.44678713816,326.66192308793,349.10467831311,366.62831408589,391.81689264402,419.03095498017,436.04260883433,457.88067400285,489.21694446174,523.2511306012],description:"Another tempered version of fokker_12 with egalised 225/224"},fokker_22:{frequencies:[261.6255653006,272.52663052146,279.06726965397,287.4304306281,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,459.88868900496,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Fokker's 22-tone periodicity block of 2048/2025 & 3125/3072. KNAW B71, 1968"},fokker_22a:{frequencies:[261.6255653006,269.46602871384,279.06726965397,287.4304306281,297.67175429757,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,431.14564594215,446.50763144636,459.88868900496,476.27480687611,490.54793493862,502.32108537715,523.2511306012],description:"Fokker's 22-tone periodicity block of 2048/2025 & 2109375/2097152 = semicomma"},fokker_31:{frequencies:[261.6255653006,265.7783520514,275.93321340298,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,315.35224388912,321.92208230347,327.03195662575,336.37572681506,343.38355445704,348.83408706747,357.69120255941,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,482.88312345521,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker's 31-tone just system"},fokker_31a:{frequencies:[261.6255653006,269.10058145205,272.52663052146,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,311.45900631024,321.92208230347,327.03195662575,336.37572681506,343.38355445704,348.83408706747,357.69120255941,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,412.06026534844,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,470.92601754108,476.92160341255,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker's 31-tone first alternate septimal 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semicomma"},fokker_31d:{frequencies:[261.6255653006,266.13928761861,272.52663052146,279.06726965397,287.4304306281,294.32876096318,299.40669857094,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,359.28803828513,367.91095120397,376.74081403286,383.2405741708,392.4383479509,399.20893142792,408.78994578219,418.60090448096,425.82286018978,436.04260883433,443.56547936435,459.88868900496,470.92601754108,479.0507177135,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Fokker's 31-tone periodicity block of 81/80 & W\xEF\xBF\xBDrschmidt's comma"},fokker_31d2:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,290.69507255622,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,425.82286018978,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Reduced version of fokker_31d by Prooijen expressibility"},fokker_41:{frequencies:[261.6255653006,264.89588486686,271.31540105247,274.70684356563,280.31310567921,283.8170195002,290.69507255622,294.32876096318,300.33547037059,305.22982618403,311.45900631024,313.95067836072,321.55899383997,325.57848126297,329.64821227876,336.37572681506,341.85740532612,348.83408706747,353.19451315581,361.75386806997,366.27579142084,373.75080757229,378.42269266694,387.59343007496,392.4383479509,400.44729382745,406.97310157871,415.27867508032,420.46965851882,425.72552925031,436.04260883433,439.53094970501,448.50096908674,455.80987376816,465.11211608996,470.92601754108,482.33849075995,488.36772189445,498.33441009638,504.56359022259,516.79124009995,523.2511306012],description:"Fokker's 7-limit supracomma per.bl. 10976/10935 & 225/224 & 496125/262144"},fokker_41a:{frequencies:[261.6255653006,264.59711493117,272.83435407277,275.93321340298,279.06726965397,287.4304306281,291.02331101095,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.77913876369,367.91095120397,372.08969287196,376.315896791,388.03108134794,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.11959049595,502.32108537715,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 34171875/33554432"},fokker_41b:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,287.4304306281,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,340.65828815182,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,383.2405741708,388.03108134794,392.4383479509,397.34382730029,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,454.2110508691,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.67978412536,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 3125/3072"},fokker_53:{frequencies:[261.6255653006,263.718569823,268.26840191956,272.52663052146,274.70684356563,279.06726965397,282.55561052465,286.15296204753,290.69507255622,294.32876096318,299.00064605783,300.46061014991,305.22982618403,309.04519901133,313.95067836072,317.87506184023,321.92208230347,327.03195662575,329.64821227876,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,357.69120255941,360.55273217989,366.27579142084,373.75080757229,376.74081403286,381.53728273004,386.30649876417,392.4383479509,398.6675280771,400.61414686654,410.05802887931,412.06026534844,418.60090448096,423.83341578697,429.2294430713,436.04260883433,439.53094970501,448.50096908674,450.69091522486,457.84473927605,465.11211608996,470.92601754108,476.92160341255,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker's 53-tone system, degree 37 has alternatives"},fokker_53a:{frequencies:[261.6255653006,264.89588486686,269.46602871384,272.52663052146,275.93321340298,279.38237857051,283.88190679319,287.4304306281,290.69507255622,294.32876096318,298.00787047521,302.80736724606,306.59245933664,310.42486507835,313.95067836072,319.36714514233,323.35923445661,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,359.28803828513,363.36884069528,367.91095120397,372.50983809402,378.50920905758,383.2405741708,388.03108134794,392.4383479509,397.34382730029,403.74315632809,408.78994578219,413.89982010446,418.60090448096,425.82286018978,431.14564594215,436.04260883433,441.49314144476,447.01180571282,454.2110508691,459.88868900496,465.63729761752,470.92601754108,479.0507177135,484.4917875937,490.54793493862,496.67978412536,504.67894541011,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 53-tone periodicity block of schisma & kleisma"},fokker_53b:{frequencies:[261.6255653006,264.59711493117,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,323.35923445661,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,388.03108134794,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.89982010446,418.60090448096,423.35538388988,431.14564594215,436.04260883433,441.49314144476,446.50763144636,451.5790761492,459.88868900496,465.11211608996,470.92601754108,476.27480687611,485.03885168492,490.54793493862,496.11959049595,502.32108537715,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 53-tone periodicity block of schisma & 2109375/2097152"},fokker_av:{frequencies:[261.6255653006,267.53238172257,273.57240048543,279.74894499065,286.06477437084,292.52336378682,299.12777114678,305.88111195206,312.78710209553,319.84901131344,327.07017092477,334.45455423048,342.00545991849,349.72704272607,357.62295854304,365.69693211485,373.95340598657,382.39606841888,391.02956482064,399.85798283974,408.88548711149,418.11704484248,427.5567798744,437.20988623572,447.08093432269,457.17458061119,467.49637893146,478.0512162812,488.84407170063,499.88088374606,511.16658268681,522.70737825664],description:"Fokker's suggestion for a shrinked octave by averaging approximations"},fokker_bosch:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,348.83408706747,392.4383479509,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:'Scale of "Naar Den Bosch toe", genus diatonicum cum septimis. 1/1=D'},fokker_sr:{frequencies:[261.6255653006,269.10058145205,279.06726965397,287.04062021552,296.75121990114,305.22982618403,315.35224388912,325.57848126297,336.37572681506,347.28371334717,358.80077526939,367.91095120397,381.53728273004,392.4383479509,406.97310157871,418.60090448096,434.10464168396,446.50763144636,461.31528248922,474.80195184183,490.54793493862,506.45541529795,523.2511306012],description:"Fokker's 7-limit sruti scale, KNAW B72, 1969"},fokker_sr2:{frequencies:[261.6255653006,270.30192333353,279.06726965397,288.32205155576,296.75121990114,306.59245933664,315.35224388912,327.03195662575,336.37572681506,348.83408706747,358.80077526939,372.08969287196,381.53728273004,394.1903048614,406.97310157871,420.46965851882,434.10464168396,448.50096908674,461.31528248922,476.92160341255,490.54793493862,508.71637697339,523.2511306012],description:"Fokker's complementary 7-limit sruti scale, KNAW B72, 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245/243"},erlich_bpp2:{frequencies:[261.6255653006,268.60224704195,277.4816601673,282.55561052465,293.92501780685,299.68019298069,311.45900631024,319.76457981184,326.02570445152,336.37572681506,345.34574619679,356.76213450082,366.27579142084,377.90359432309,385.30310526088,400.44729382745,411.12588832951,422.62591317789,436.04260883433,447.67041173658,458.69417292962,470.92601754108,485.87604984397,499.46698830115,512.78610798918,528.59042785223,543.37617408586,560.62621135843,575.57624366132,594.60355750136,610.45965236807,629.83932387181,642.17184210147,659.29642455751,685.20981388252,698.62650953896,726.73768139056,740.02659899313,764.49028821604,784.8766959018],description:"Improved shape for 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cents"},erlich_paj:{frequencies:[261.6255653006,269.74106841426,278.59741216196,287.23937405609,296.67040683594,305.87298460253,315.91563888094,325.71519477697,336.4093235789,346.84458402385,358.23265591403,369.99442271164,381.47147728046,393.99623872149,406.21781843768,419.55531290213,432.56972318844,446.77218107119,460.63084592459,475.75462791404,490.51231476219,506.61748047856,523.2511306012],description:"Erlich's Pajara or Twintone, with RMS optimal generator"},erlich_paj2:{frequencies:[261.6255653006,270.25447814202,278.68577354399,287.87753105276,296.85845221806,306.64959036092,316.21614384055,326.645747324,336.83612131731,347.94582350257,358.80069640371,369.99442271164,382.1975482805,394.12120058634,407.1203087173,419.82124923186,433.66800958456,447.19715926063,461.9468459571,476.35821106408,492.06970256841,507.42081104304,523.2511306012],description:"Erlich's Pajara or Twintone with minimax optimal generator"},escapade:{frequencies:[261.6255653006,270.11362843741,278.8770761192,287.9248395776,297.26614463769,306.91051483225,316.86778450163,327.1481015562,337.76194863153,348.72014864112,360.03386958939,371.71464785337,383.77439429365,392.56657056143,405.30282760495,418.45229174958,432.02837124332,446.04490958069,460.51619165905,475.45697355792,490.88248752006,506.80846290374,523.2511306012],description:"Escapade temperament, g=55.275493, 5-limit"},"et-mix6":{frequencies:[261.6255653006,293.66476791741,300.52885648597,311.12698372208,329.62755691287,345.21700307457,369.99442271164,396.55020354877,415.30469757995,440,455.51656649021,466.16376151809,523.2511306012],description:"Mix of equal temperaments from 1-6 (= 4-6)"},euler:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Euler's Monochord (a mode of Ellis's duodene) (1739), genus [33355]"},euler20:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,489.33808574423,509.07699553894,513.57043963064,523.2511306012],description:"Genus [3333555] tempered by 225/224-planar"},euler24:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,308.1508239679,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,384.70789368407,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,480.28481865546,489.33808574423,493.65730140218,509.07699553894,513.57043963064,523.2511306012],description:"Genus [33333555] tempered by 225/224-planar"},euler_diat:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Euler's genus diatonicum veterum correctum"},euler_enh:{frequencies:[261.6255653006,267.90457886781,275.62199471997,348.83408706747,392.4383479509,401.85686830172,413.43299207996,523.2511306012],description:"Euler's Old Enharmonic, From Tentamen Novae Theoriae Musicae"},euler_gm:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,348.83408706747,361.75386806997,372.08969287196,385.87079260796,523.2511306012],description:"Euler's Genus Musicum, Octony based on Archytas's Enharmonic"},exptriad2:{frequencies:[261.6255653006,306.59245933664,327.03195662575,367.91095120397,392.4383479509,459.88868900496,490.54793493862,523.2511306012],description:"Two times expanded major 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IIVV"},"indian-ayyar":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,441.49314144476,457.84473927605,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Carnatic sruti system, C.Subrahmanya Ayyar, 1976. alt:21/20 25/16 63/40 40/21"},"indian-dk":{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,465.11211608996,523.2511306012],description:"Raga Darbari Kanada"},"indian-ellis":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,324.77656382143,336.37572681506,348.83408706747,358.01393146398,367.68998366571,377.90359432309,388.70083987518,400.13321751856,412.25846653428,425.14154361347,438.85578695585,453.48431318771,469.12170329763,485.87604984397,503.87145909745,523.2511306012],description:"Ellis's Indian Chromatic, theoretical #74 of App.XX, p.517 of Helmholtz"},"indian-hahn":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Indian shrutis Paul Hahn proposal"},"indian-hrdaya1":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,328.55303549378,348.83408706747,375.07381928051,392.4383479509,428.11456140098,441.49314144476,470.92601754108,492.82955324067,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Bhatkande's interpretation"},"indian-hrdaya2":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,330.47439827444,348.83408706747,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Levy's interpretation"},"indian-invrot":{frequencies:[261.6255653006,267.90457886781,279.06726965397,313.95067836072,327.03195662575,334.88072358477,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,502.32108537715,523.2511306012],description:"Inverted and rotated North Indian gamut"},"indian-magrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Ma-grama (Sa Ri Ga Ma Pa Dha Ni Sa)"},"indian-newbengali":{frequencies:[261.6255653006,269.13627541126,277.02257024271,285.46954808622,294.32876096318,303.84527498141,313.95067836072,324.71413568646,336.35938765066,348.83408706747,358.01090280364,367.91095120397,377.98706287655,388.6137256405,400.23209335925,412.19781491431,425.25755219187,438.98455767189,453.41648894489,469.13512554326,485.39868175205,503.9696508909,523.2511306012],description:"Modern Bengali scale,S.M. Tagore: The mus. scales of the Hindus,Calcutta 1884"},"indian-old2ellis":{frequencies:[261.6255653006,270.06509966514,277.97716313189,285.40970760065,294.32876096318,305.22982618403,316.13089140489,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,404.33041910093,415.52295665389,428.11456140098,441.49314144476,457.84473927605,474.19633710734,490.54793493862,505.80942624783,523.2511306012],description:"Ellis Old Indian Chrom2, Helmholtz, p. 517. This is a 4 cent appr. to #73"},"indian-oldellis":{frequencies:[261.6255653006,269.44737349144,277.4816601673,285.79952600623,294.32876096318,304.84150796353,315.71315096976,327.03195662575,337.72216249472,348.83408706747,359.25382662183,369.99442271164,381.0561299374,392.4383479509,404.18156579781,416.22249025095,428.71043212875,441.49314144476,457.27414749797,473.58203588493,490.54793493862,506.59641128799,523.2511306012],description:"Ellis Old Indian Chromatic, Helmholtz, p. 517. This is a 0.5 cent appr. to #73"},"indian-raja":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:"A folk scale from Rajasthan, India"},"indian-sagrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Sa-grama (Sa Ri Ga Ma Pa Dha Ni Sa), inverse of Didymus' diatonic"},"indian-srutiharm":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"B. Chaitanya Deva's sruti harmonium. The Music of India, 1981, p. 109"},"indian-srutivina":{frequencies:[261.6255653006,268.56758546278,278.98051393788,288.52577197574,297.52863491406,305.33829130574,314.01573591759,327.57422802312,336.57725592546,350.35262131413,358.2707318239,366.40588882483,378.77125721528,394.82459335461,403.28512412878,416.95215854696,428.77531684666,444.28620821491,453.93981227417,469.5594057965,487.34812384257,504.37765306036,529.32520658991],description:"Raja S.M. Tagore's sruti vina, measured by Ellis and Hipkins, 1886. 1/1=241.2"},"indian-srutivina2":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"S. Ramanathan's sruti vina, 1973. In B.C. 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(?)"},alves:{frequencies:[261.6255653006,267.07609791103,294.32876096318,305.22982618403,327.03195662575,336.37572681506,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,504.56359022259,523.2511306012],description:'Bill Alves, tuning for "Instantaneous Motion", 1/1 vol. 6/3'},alves_22:{frequencies:[261.6255653006,269.80136421624,279.06726965397,287.78812183066,297.30177875068,305.22982618403,317.12189733406,327.03195662575,336.37572681506,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,406.97310157871,418.60090448096,431.68218274599,448.50096908674,460.46099492906,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"11-limit rational interpretation of 22-tET, Bill Alves, tuning list 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Hz"},appunn:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.38237857051,287.10624449997,290.69507255622,294.32876096318,302.46583782713,306.24666079997,310.07474405997,322.99452506247,327.03195662575,331.11985608357,340.27406755552,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.50983809402,382.80832599996,387.59343007496,392.4383479509,408.78994578219,413.89982010446,419.07356785577,430.65936674996,436.04260883433,441.49314144476,453.6987567407,459.36999119996,465.11211608996,484.4917875937,490.54793493862,496.67978412536,510.41110133328,516.79124009995,523.2511306012],description:"Probable tuning of A. Appunn's 36-tone harmonium w. 3 manuals 80/81 apart,1887"},arabic:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,387.15627241873,392.4383479509,413.43299207996,435.55080647107,441.49314144476,465.11211608996,489.99465727995,516.20836322497,523.2511306012],description:"Arabic 17-tone Pythagorean mode, Safi al-Din"},arabic_s:{frequencies:[261.6255653006,275.62199471997,290.69507255622,294.32876096318,310.07474405997,327.03195662575,331.11985608357,348.83408706747,367.91095120397,387.59343007496,392.4383479509,413.43299207996,436.04260883433,441.49314144476,465.11211608996,490.54793493862,516.79124009995,523.2511306012],description:"Schimatically altered Arabic 17-tone Pythagorean mode"},arch_chrom:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,441.49314144476,523.2511306012],description:"Archytas' Chromatic"},arch_chromc2:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,331.11985608357,343.38355445704,348.83408706747,361.75386806997,392.4383479509,406.97310157871,422.04617941496,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:"Product set of 2 of Archytas' Chromatic"},arch_dor:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,465.11211608996,441.49314144476,523.2511306012],description:"Dorian mode of Archytas' Chromatic with added 16/9"},arch_enh:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:"Archytas' Enharmonic"},arch_enh2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,465.11211608996,418.60090448096,523.2511306012],description:"Archytas' Enharmonic with added 16/9"},arch_enh3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,358.80077526939,448.50096908674,523.2511306012],description:"Complex 9 of p. 113 based on Archytas's Enharmonic"},arch_enhp:{frequencies:[261.6255653006,269.10058145205,279.06726965397,348.83408706747,392.4383479509,403.65087217807,418.60090448096,523.2511306012],description:"Permutation of Archytas's Enharmonic with the 36/35 first"},arch_enht:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,348.83408706747,504.56359022259,523.2511306012],description:"Complex 6 of p. 113 based on Archytas's Enharmonic"},arch_enht2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,348.83408706747,490.54793493862,508.71637697339,523.2511306012],description:"Complex 5 of p. 113 based on Archytas's Enharmonic"},arch_enht3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,281.36411960997,289.40309445597,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 113 based on Archytas's Enharmonic"},arch_enht4:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,339.14425131559,348.83408706747,436.04260883433,523.2511306012],description:"Complex 8 of p. 113 based on Archytas's Enharmonic"},arch_enht5:{frequencies:[261.6255653006,263.77886213435,271.31540105247,279.06726965397,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 10 of p. 113 based on Archytas's Enharmonic"},arch_enht6:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,297.67175429757,348.83408706747,372.08969287196,523.2511306012],description:"Complex 2 of p. 113 based on Archytas's Enharmonic"},arch_enht7:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,287.04062021552,348.83408706747,358.80077526939,523.2511306012],description:"Complex 11 of p. 113 based on Archytas's Enharmonic"},arch_mult:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,523.2511306012],description:"Multiple Archytas"},arch_ptol:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"Archytas/Ptolemy Hybrid 1"},arch_ptol2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Archytas/Ptolemy Hybrid 2"},arch_sept:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,465.11211608996,523.2511306012],description:"Archytas Septimal"},ariel1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 1"},ariel2:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 2"},ariel3:{frequencies:[261.6255653006,279.06726965397,290.69507255622,310.07474405997,322.99452506247,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,465.11211608996,484.4917875937,523.2511306012],description:"Ariel's 12-tone JI scale"},ariel_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,302.80736724606,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,452.08897683944,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Ariel 19-tone scale"},ariel_31:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Ariel's 31-tone system"},arist_archenh:{frequencies:[261.6255653006,271.89678302796,279.86396690685,349.22823143301,391.99543598175,407.38487419079,419.32216217931,523.2511306012],description:"PsAristo Arch. Enharmonic, 4 + 3 + 23 parts, similar to Archytas' enharmonic"},arist_chrom:{frequencies:[261.6255653006,277.18263097687,329.62755691287,349.22823143301,391.99543598175,415.30469757995,493.88330125613,523.2511306012],description:"Dorian, Neo-Chromatic,6+18+6 parts = Athanasopoulos' Byzant.liturg. 2nd chromatic"},arist_chrom2:{frequencies:[261.6255653006,282.57123920205,336.03572815422,349.22823143301,391.99543598175,423.37848741825,503.48470957687,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 8 + 18 + 4 parts"},arist_chrom3:{frequencies:[261.6255653006,279.86388595857,299.37253740865,349.22869576324,391.99491478937,419.32387668214,448.55625766774,523.2511306012],description:"PsAristo 3 Chromatic, 7 + 7 + 16 parts"},arist_chrom4:{frequencies:[261.6255653006,275.85166538713,290.85115308106,349.22823143301,391.99543598175,413.31050241775,435.7843409791,523.2511306012],description:"PsAristo Chromatic, 5.5 + 5.5 + 19 parts"},arist_chromenh:{frequencies:[261.6255653006,269.29177952703,293.66476791741,349.22823143301,391.99543598175,403.48177901006,440,523.2511306012],description:"Aristoxenos' Chromatic/Enharmonic, 3 + 9 + 18 parts"},arist_chrominv:{frequencies:[261.6255653006,311.12698372208,329.62755691287,349.22823143301,391.99543598175,466.16376151809,493.88330125613,523.2511306012],description:"Aristoxenos' Inverted Chromatic, Dorian mode, 18 + 6 + 6 parts"},arist_chromrej:{frequencies:[261.6255653006,277.18263097687,285.30470202322,349.22823143301,391.99543598175,415.30469757995,427.47405410759,523.2511306012],description:"Aristoxenos Rejected Chromatic, 6 + 3 + 21 parts"},arist_chromunm:{frequencies:[261.6255653006,273.20871865617,282.57118533961,349.22823143301,391.99543598175,409.35055662695,423.37840671577,523.2511306012],description:"Unmelodic Chromatic, genus of Aristoxenos, Dorian Mode, 4.5 + 3.5 + 22 parts"},arist_diat:{frequencies:[261.6255653006,293.66476791741,311.12698372208,349.22823143301,391.99543598175,440,466.16376151809,523.2511306012],description:"Phrygian octave species on E, 12 + 6 + 12 parts"},arist_diat2:{frequencies:[261.6255653006,279.86396690685,311.12698372208,349.22823143301,391.99543598175,419.32216217931,466.16376151809,523.2511306012],description:"PsAristo 2 Diatonic, 7 + 11 + 12 parts"},arist_diat3:{frequencies:[261.6255653006,286.68133251996,314.13668154225,349.22823143301,391.99543598175,429.53666932309,470.6732130613,523.2511306012],description:"PsAristo Diat 3, 9.5 + 9.5 + 11 parts"},arist_diat4:{frequencies:[261.6255653006,282.57123920205,305.19382000629,349.22823143301,391.99543598175,423.37848741825,457.27406033445,523.2511306012],description:"PsAristo Diatonic, 8 + 8 + 14 parts"},arist_diatdor:{frequencies:[261.6255653006,299.37379946195,305.19382000629,349.22823143301,391.99543598175,448.5538823653,457.27406033445,523.2511306012],description:"PsAristo Redup. Diatonic, 14 + 2 + 14 parts"},arist_diatinv:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,493.88330125613,523.2511306012],description:"Lydian octave species on E, major mode, 12 + 12 + 6 parts"},arist_diatred:{frequencies:[261.6255653006,299.37379946195,342.56848033562,349.22823143301,391.99543598175,448.5538823653,513.27277840175,523.2511306012],description:"Aristo Redup. Diatonic, Dorian Mode, 14 + 14 + 2 parts"},arist_diatred2:{frequencies:[261.6255653006,271.89678302796,308.14612137864,349.22823143301,391.99543598175,407.38487419079,461.69751437372,523.2511306012],description:"PsAristo 2 Redup. Diatonic 2, 4 + 13 + 13 parts"},arist_diatred3:{frequencies:[261.6255653006,282.57123920205,314.13668154225,349.22823143301,391.99543598175,423.37848741825,470.6732130613,523.2511306012],description:"PsAristo 3 Redup. Diatonic, 8 + 11 + 11 parts"},arist_enh:{frequencies:[261.6255653006,269.29177952703,277.18263097687,349.22823143301,391.99543598175,403.48177901006,415.30469757995,523.2511306012],description:"Aristoxenos' Enharmonion, Dorian mode"},arist_enh2:{frequencies:[261.6255653006,270.59109411209,279.86402025325,349.22823143301,391.99543598175,405.42855124795,419.32224210861,523.2511306012],description:"PsAristo 2 Enharmonic, 3.5 + 3.5 + 23 parts"},arist_enh3:{frequencies:[261.6255653006,267.99870394401,274.52693220706,349.22823143301,391.99543598175,401.54435471309,411.32564531909,523.2511306012],description:"PsAristo Enharmonic, 2.5 + 2.5 + 25 parts"},arist_hemchrom:{frequencies:[261.6255653006,273.20871865617,285.30470202322,349.22823143301,391.99543598175,409.35055662695,427.47405410759,523.2511306012],description:"Aristoxenos's Chromatic Hemiolion, Dorian Mode"},arist_hemchrom2:{frequencies:[261.6255653006,273.20871865617,293.66476791741,349.22823143301,391.99543598175,409.35055662695,440,523.2511306012],description:"PsAristo C/H Chromatic, 4.5 + 7.5 + 18 parts"},arist_hemchrom3:{frequencies:[261.6255653006,271.81876914348,282.83844897362,348.83408706747,392.4383479509,407.72815371522,424.25767346043,523.2511306012],description:"Dorian mode of Aristoxenos' Hemiolic Chromatic according to Ptolemy's interpret"},arist_hypenh2:{frequencies:[261.6255653006,267.3544191957,273.20871865617,349.22823143301,391.99543598175,400.57901831518,409.35055662695,523.2511306012],description:"PsAristo 2nd Hyperenharmonic, 37.5 + 37.5 + 425 cents"},arist_hypenh3:{frequencies:[261.6255653006,265.43099677612,269.29177952703,349.22823143301,391.99543598175,397.69714089209,403.48177901006,523.2511306012],description:"PsAristo 3 Hyperenharmonic, 1.5 + 1.5 + 27 parts"},arist_hypenh4:{frequencies:[261.6255653006,266.71168334607,271.8968348557,349.22823143301,391.99543598175,399.61600264311,407.38495184466,523.2511306012],description:"PsAristo 4 Hyperenharmonic, 2 + 2 + 26 parts"},arist_hypenh5:{frequencies:[261.6255653006,265.12453591719,268.67030163715,349.22823143301,391.99543598175,397.23796841836,402.55061428954,523.2511306012],description:"PsAristo Hyperenharmonic, 23 + 23 + 454 cents"},arist_intdiat:{frequencies:[261.6255653006,275.39533189537,307.79478270659,348.83408706747,392.4383479509,413.09299784305,461.69217405988,523.2511306012],description:"Dorian mode of Aristoxenos's Intense Diatonic according to Ptolemy"},arist_penh2:{frequencies:[261.6255653006,269.29177952703,339.28638158975,349.22823143301,391.99543598175,403.48177901006,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 3 + 24 + 3 parts"},arist_penh3:{frequencies:[261.6255653006,329.62755691287,339.28638158975,349.22823143301,391.99543598175,493.88330125613,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 24 + 3 + 3 parts"},arist_pschrom2:{frequencies:[261.6255653006,278.52001838539,296.50560089735,349.22823143301,391.99543598175,417.30851459865,444.25644015807,523.2511306012],description:"PsAristo 2 Chromatic, 6.5 + 6.5 + 17 parts"},arist_softchrom:{frequencies:[261.6255653006,271.89678302796,282.57123920205,349.22823143301,391.99543598175,407.38487419079,423.37848741825,523.2511306012],description:"Aristoxenos's Chromatic Malakon, Dorian Mode"},arist_softchrom2:{frequencies:[261.6255653006,277.18263097687,324.90175210669,349.22823143301,391.99543598175,415.30469757995,486.80259447109,523.2511306012],description:"Aristoxenos' Soft Chromatic, 6 + 16.5 + 9.5 parts"},arist_softchrom3:{frequencies:[261.6255653006,281.2143451833,329.62755691287,349.22823143301,391.99543598175,421.34544350737,493.88330125613,523.2511306012],description:"Aristoxenos's Chromatic Malakon, 9.5 + 16.5 + 6 parts"},arist_softchrom4:{frequencies:[261.6255653006,277.18263097687,297.93622032612,349.22823143301,391.99543598175,415.30469757995,446.39994737251,523.2511306012],description:"PsAristo S. Chromatic, 6 + 7.5 + 16.5 parts"},arist_softchrom5:{frequencies:[261.6255653006,270.64713651786,280.31310567921,348.83408706747,392.4383479509,405.97070477679,420.46965851882,523.2511306012],description:"Dorian mode of Aristoxenos' Soft Chromatic according to Ptolemy's interpretati"},arist_softdiat:{frequencies:[261.6255653006,277.18263097687,302.26980244078,349.22823143301,391.99543598175,415.30469757995,452.89298412314,523.2511306012],description:"Aristoxenos's Diatonon Malakon, Dorian Mode"},arist_softdiat2:{frequencies:[261.6255653006,277.18263097687,320.24370022528,349.22823143301,391.99543598175,415.30469757995,479.82340237272,523.2511306012],description:"Dorian Mode, 6 + 15 + 9 parts"},arist_softdiat3:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,466.16376151809,523.2511306012],description:"Dorian Mode, 9 + 15 + 6 parts"},arist_softdiat4:{frequencies:[261.6255653006,285.30470202322,302.26980244078,349.22823143301,391.99543598175,427.47405410759,452.89298412314,523.2511306012],description:"Dorian Mode, 9 + 6 + 15 parts"},arist_softdiat5:{frequencies:[261.6255653006,302.26980244078,320.24370022528,349.22823143301,391.99543598175,452.89298412314,479.82340237272,523.2511306012],description:"Dorian Mode, 15 + 6 + 9 parts"},arist_softdiat6:{frequencies:[261.6255653006,302.26980244078,329.62755691287,349.22823143301,391.99543598175,452.89298412314,493.88330125613,523.2511306012],description:"Dorian Mode, 15 + 9 + 6 parts"},arist_softdiat7:{frequencies:[261.6255653006,275.39533189537,299.00064605783,348.83408706747,392.4383479509,413.09299784305,448.50096908674,523.2511306012],description:"Dorian mode of Aristoxenos's Soft Diatonic according to 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temperament, g=132.194511, 5-limit"},athan_chrom:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,493.88330125613,523.2511306012],description:"Athanasopoulos's Byzantine Liturgical mode Chromatic"},auftetf:{frequencies:[261.6255653006,264.29521392612,269.80136421624,287.78812183066,359.73515228832,380.54627680087,384.42940207435,392.4383479509,418.60090448096],description:"5/4 C.I. again"},augmented:{frequencies:[261.6255653006,312.71213182188,329.62755691287,393.99259743989,415.30469757995,496.39956701727,523.2511306012],description:"Augmented temperament, g=91.2, oct=1/3, 5-limit"},augteta:{frequencies:[261.6255653006,280.76889934699,302.93486508491,328.90071066361,359.73515228832,380.54627680087,408.39112632289,440.63253103259,478.40103369253],description:"Linear Division of the 11/8, duplicated on the 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C.I."},augtete:{frequencies:[261.6255653006,269.80136421624,278.50463402967,287.78812183066,359.73515228832,380.54627680087,392.4383479509,405.0976494977,418.60090448096],description:"5/4 C.I."},augtetg:{frequencies:[261.6255653006,278.50463402967,297.71185016965,319.76457981184,359.73515228832,380.54627680087,405.0976494977,433.03541842858,465.11211608996],description:"9/8 C.I."},augteth:{frequencies:[261.6255653006,278.50463402967,287.78812183066,319.76457981184,359.73515228832,380.54627680087,405.0976494977,418.60090448096,465.11211608996],description:"9/8 C.I. A gapped version of this scale is called AugTetI"},augtetj:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. comprised of 11:10:9:8 subharmonic series on 1 and 8:9:10:11 on 16/11"},augtetk:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,418.60090448096,465.11211608996],description:"9/8 C.I. This is the converse form of AugTetJ"},augtetl:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. This is the harmonic form of AugTetI"},avg_bac:{frequencies:[261.6255653006,290.69507255622,307.79478270659,348.83408706747,392.4383479509,436.04260883433,461.69217405988,523.2511306012],description:"Average Bac System"},avicenna:{frequencies:[261.6255653006,290.69507255622,299.00064605783,348.83408706747,392.4383479509,436.04260883433,448.50096908674,523.2511306012],description:"Soft diatonic of Avicenna (Ibn Sina)"},avicenna_17:{frequencies:[261.6255653006,278.99913799634,283.42769574232,294.32876096318,310.07474405997,318.85615771011,331.11985608357,348.83408706747,371.99885066179,377.90359432309,392.4383479509,413.43299207996,425.14154361347,441.49314144476,465.11211608996,495.99846754905,503.87145909745,523.2511306012],description:"Tuning by Avicenna (Ibn Sina), Ahmed Mahmud Hifni, Cairo, 1977"},avicenna_19:{frequencies:[261.6255653006,275.62199471997,283.49690885483,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,358.80077526939,372.50983809402,377.99587847311,392.4383479509,413.43299207996,425.24536328225,441.49314144476,465.11211608996,478.40103369253,496.67978412536,503.45611792634,523.2511306012],description:"Arabic scale by Ibn Sina"},avicenna_chrom:{frequencies:[261.6255653006,269.10058145205,299.00064605783,348.83408706747,392.4383479509,403.65087217807,448.50096908674,523.2511306012],description:"Dorian mode a chromatic genus of Avicenna"},avicenna_chrom2:{frequencies:[261.6255653006,271.8968348557,323.34165055711,349.22823143301,391.99543598175,407.38495184466,484.46508327871,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 4 + 18 + 8 parts"},avicenna_chrom3:{frequencies:[261.6255653006,290.69507255622,339.14425131559,348.83408706747,392.4383479509,436.04260883433,508.71637697339,523.2511306012],description:"Avicenna's Chromatic permuted"},avicenna_diat:{frequencies:[261.6255653006,281.75060878526,305.22982618403,348.83408706747,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Dorian mode a soft diatonic genus of Avicenna"},avicenna_diff:{frequencies:[261.6255653006,269.80136421624,286.15296204753,294.32876096318,310.68035879446,343.38355445704,367.91095120397,392.4383479509,400.61414686654,441.49314144476,457.84473927605,515.07533168556,523.2511306012],description:"Difference tones of Avicenna's Soft diatonic reduced by 2/1"},avicenna_enh:{frequencies:[261.6255653006,268.33391312882,279.06726965397,348.83408706747,392.4383479509,402.50086969323,418.60090448096,523.2511306012],description:"Dorian mode of Avicenna's (Ibn Sina) Enharmonic genus"},awad:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,358.80077526939,369.35373924791,380.54627680087,392.4383479509,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"d'Erlanger vol.5, p.37, after Mans.ur 'Awad"},awraamoff:{frequencies:[261.6255653006,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Awraamoff Septimal Just"},ayers:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,537.78588422901,569.42034800719,605.00911975764,645.34306107481,691.43899400873,744.62660893248,806.67882634352,880.01326510202,968.01459161222,1075.57176845802,1210.01823951527,1382.87798801746,1613.35765268703,1936.02918322444,2420.03647903055,3226.71530537407,4840.0729580611,9680.1459161222],description:"Lydia Ayers, algorithmic composition, subharmonics 1-37"},ayers_19:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,523.2511306012],description:"Scale for NINETEEN, for 19 for the 90's CD. Repeats at 37/19 (or 2/1)"},ayers_ap:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Lydia Ayers' Appetizer, ICMC 96, Balinese Slendro from Singaraja,"},ayers_me:{frequencies:[261.6255653006,280.31310567921,299.00064605783,308.34441624714,336.37572681506,392.4383479509,420.46965851882,448.50096908674,504.56359022259,523.2511306012],description:"Scale for Merapi (1996), Lydia Ayers. Slendro 0 2 4 5 7 9, Pelog 0 1 3 6 8 9"},h10_27:{frequencies:[261.6255653006,281.00523680435,300.3849083081,319.76457981184,348.83408706747,368.21375857121,397.28326582684,426.35277308246,455.42228033808,484.4917875937,523.2511306012],description:"10-tET harmonic approximation, fundamental=27"},h12_24:{frequencies:[261.6255653006,272.52663052146,294.32876096318,316.13089140489,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,468.74580449691,490.54793493862,523.2511306012],description:"12-tET harmonic approximation, fundamental=24"},h14_27:{frequencies:[261.6255653006,271.31540105247,290.69507255622,300.3849083081,319.76457981184,339.14425131559,348.83408706747,368.21375857121,387.59343007496,406.97310157871,426.35277308246,455.42228033808,474.80195184183,494.18162334558,523.2511306012],description:"14-tET harmonic approximation, fundamental=27"},h15_24:{frequencies:[261.6255653006,272.52663052146,283.42769574232,305.22982618403,316.13089140489,327.03195662575,348.83408706747,359.73515228832,381.53728273004,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"15-tET harmonic approximation, fundamental=24"},hahn9:{frequencies:[261.6255653006,286.15296204753,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,457.84473927605,490.54793493862,523.2511306012],description:"Paul Hahn's just version of 9 out of 31 scale. TL 6-8-'98"},hahn_7:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Paul Hahn's scale with 32 consonant 7-limit dyads. TL '99, see also smithgw_hahn12"},hahn_g:{frequencies:[261.6255653006,280.50183143454,294.66523452594,309.54379154736,331.87735433448,348.63486612079,373.78884718875,392.66259958718,420.99317852788,442.25042328711,464.58101193362,498.10049926644,523.2511306012],description:'fourth of sqrt(2)-1 octave "recursive" meantone, Paul Hahn'},hahnmaxr:{frequencies:[261.6255653006,275.93321340298,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Paul Hahn's hahn_7 marvel projected to the 5-limit"},halfefg357777:{frequencies:[261.6255653006,280.31310567921,299.00064605783,320.35783506196,341.71502406609,375.57576268738,400.61414686654,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"Half genus [357777]"},hamilton:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,338.57426097725,359.73515228832,383.71749577421,411.12588832951,426.35277308246,442.75095666255,479.64686971777,523.2511306012],description:"Elsie Hamilton's gamut, from article The Modes of Ancient Greek Music (1953)"},hamilton_jc:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,359.73515228832,338.57426097725,411.12588832951,383.71749577421,442.75095666255,426.35277308246,479.64686971777,523.2511306012],description:"Chalmers' permutation of Hamilton's gamut. 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Mean 9-tonic 8/7 is HM of 1/1 and 4/3, etc."},"harmc-hypop":{frequencies:[261.6255653006,319.76457981184,334.29933343966,348.83408706747,363.36884069528,377.90359432309,406.97310157871,465.11211608996,494.18162334558,523.2511306012],description:"HarmC-Hypophrygian"},"harmd-15":{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"HarmD-15-Harmonia"},"harmd-conmix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-ConMixolydian"},"harmd-hypod":{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,376.08675011961,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"HarmD-Hypodorian"},"harmd-hypol":{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"HarmD-Hypolydian"},"harmd-hypop":{frequencies:[261.6255653006,290.69507255622,319.76457981184,348.83408706747,363.36884069528,377.90359432309,406.97310157871,436.04260883433,465.11211608996,523.2511306012],description:"HarmD-Hypophrygian"},"harmd-lyd":{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"HarmD-Lydian"},"harmd-mix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,373.75080757229,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-Mixolydian. Harmonics 7-14"},"harmd-phr":{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,348.83408706747,327.03195662575,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"HarmD-Phryg (with 5 extra tones)"},"harme-hypod":{frequencies:[261.6255653006,343.38355445704,351.55935337268,359.73515228832,376.08675011961,392.4383479509,490.54793493862,506.89953276991,523.2511306012],description:"HarmE-Hypodorian"},"harme-hypol":{frequencies:[261.6255653006,281.24748269815,274.70684356563,340.11323489078,366.27579142084,392.4383479509,405.51962621593,418.60090448096,523.2511306012],description:"HarmE-Hypolydian"},"harme-hypop":{frequencies:[261.6255653006,334.29933343966,341.56671025356,348.83408706747,363.36884069528,377.90359432309,406.97310157871,494.18162334558,508.71637697339,523.2511306012],description:"HarmE-Hypophrygian"},"harmjc-15":{frequencies:[261.6255653006,280.31310567921,301.87565226992,313.95067836072,327.03195662575,356.76213450082,373.75080757229,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Rationalized JC Sub-15 Harmonia on C. MD=15, No planetary assignment."},"harmjc-17-2":{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-17":{frequencies:[261.6255653006,269.55361273395,277.97716313189,296.50897400735,317.68818643644,342.12573923925,355.81076880882,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-19-2":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,368.21375857121,382.37582620857,397.67085925691,414.24047839262,432.2509339749,451.89870370104,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-19":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,414.24047839262,432.2509339749,451.89870370104,473.41768959156,497.08857407114,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-21":{frequencies:[261.6255653006,268.0066766494,274.70684356563,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,406.97310157871,422.62591317789,439.53094970501,457.84473927605,523.2511306012],description:"Rationalized JC Sub-21 Harmonia on C. MD=21, No planetary assignment."},"harmjc-23-2":{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,462.87600014722,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-23":{frequencies:[261.6255653006,273.51763645063,300.86940009569,316.70463167967,334.29933343966,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,481.3910401531,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-25":{frequencies:[261.6255653006,272.52663052146,297.30177875068,311.45900631024,327.03195662575,363.36884069528,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,503.12608711654,523.2511306012],description:"Rationalized JC Sub-25 Harmonia on C. MD=25, No planetary assignment."},"harmjc-27":{frequencies:[261.6255653006,271.68808704293,294.32876096318,307.12566361375,321.08592105074,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,504.56359022259,523.2511306012],description:"Rationalized JC Sub-27 Harmonia on C. MD=27, No planetary assignment."},"harmjc-hypod16":{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,322.00069575458,348.83408706747,364.00078650518,380.54627680087,398.6675280771,418.60090448096,440.63253103259,465.11211608996,523.2511306012],description:"Rationalized JC Hypodorian Harmonia on C. Saturn Scale on C, MD=16. (Steiner)"},"harmjc-hypol20":{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,455.00098313148,575.57624366132,523.2511306012],description:"Rationalized JC Hypolydian Harmonia on C. Mars scale on C., MD=20"},"harmjc-hypop18":{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,376.74081403286,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Rationalized JC Hypophrygian Harmonia on C. Jupiter scale on C, MD =18"},"harmjc-lydian13":{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,400.13321751856,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"Rationalized JC Lydian Harmonia on C. Mercury scale on C, MD = 26 or 13"},"harmjc-mix14":{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,332.97799220076,348.83408706747,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,523.2511306012],description:"Rationalized JC Mixolydian Harmonia on C. Moon Scale on C, MD = 14"},"harmjc-phryg12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,483.00104363188,523.2511306012],description:"Rationalized JC Phrygian Harmonia on C. Venus scale on C, MD = 24 or 12"},harmonical:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"See pp 17 and 466-468 Helmholtz. lower 4 oct. Instr. designed & tuned by Ellis"},harmonical_up:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,457.84473927605,392.4383479509,408.78994578219,425.14154361347,474.19633710734,490.54793493862,523.2511306012],description:"Upper 2 octaves of Ellis's Harmonical"},harmsub16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,301.87565226992,327.03195662575,356.76213450082,359.73515228832,392.4383479509,425.14154361347,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"16 harmonics on 1/1 and 16 subharmonics on 15/8"},harrison_16:{frequencies:[261.6255653006,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:'Lou Harrison 16-tone superparticular "Ptolemy Duple"'},harrison_5:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_3:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,406.97310157871,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_4:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,490.54793493862,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_8:{frequencies:[261.6255653006,279.06726965397,313.95067836072,327.03195662575,367.91095120397,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:'Lou Harrison 8-tone tuning for "Serenade for Guitar"'},harrison_cinna:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,343.38355445704,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Lou Harrison, "Incidental Music for Corneille's Cinna" (1955-56) 1/1=C`},harrison_diat:{frequencies:[261.6255653006,274.70684356563,313.95067836072,348.83408706747,392.4383479509,412.06026534844,470.92601754108,523.2511306012],description:"From Lou Harrison, a soft diatonic"},harrison_joy:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Lou Harrison's Joyous 6"},harrison_mid:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Lou Harrison mid mode"},harrison_mid2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,448.50096908674,470.92601754108,523.2511306012],description:"Lou Harrison mid mode 2"},harrison_min:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"From Lou Harrison, a symmetrical pentatonic with minor thirds"},harrison_mix1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,425.14154361347,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix2:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix3:{frequencies:[261.6255653006,313.95067836072,336.37572681506,392.4383479509,418.60090448096,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix4:{frequencies:[261.6255653006,280.31310567921,327.03195662575,392.4383479509,448.50096908674,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_songs:{frequencies:[261.6255653006,271.31540105247,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:'Shared gamut of "Four Strict Songs" (1951-55), each pentatonic'},harrisonj:{frequencies:[261.6255653006,272.17712546173,292.13970819848,313.56642833783,326.21280531667,350.13858362887,364.25994396351,390.97625694066,406.744629928,436.57694340361,468.59728067062,487.49616921257,523.2511306012],description:"John Harrison's temperament (1775), almost 3/10-comma. Third = 1200/pi"},harrisonm_rev:{frequencies:[261.6255653006,257.53766584278,294.32876096318,289.72987407313,331.11985608357,343.38355445704,372.50983809402,392.4383479509,386.30649876417,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:'Michael Harrison, piano tuning for "Revelation" (2001), 1/1=F'},haverstick13:{frequencies:[261.6255653006,283.85429714132,301.75671459889,307.97166902637,320.78822215662,341.02002673508,362.52783176564,377.61479489998,401.43059675514,426.7484383229,444.50800708553,482.27514684959,502.34551296122,523.2511306012],description:"Neil Haverstick, scale in 34-tET, MMM 21-5-2006"},hawkes:{frequencies:[261.6255653006,274.56549986328,292.86986732103,310.24975557428,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901507992,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1807)"},hawkes2:{frequencies:[261.6255653006,275.15193010334,293.04845178801,312.10900487995,328.24542585003,349.59527202198,367.66978141816,391.58387939843,411.8292495232,438.61558204759,467.14415995873,491.2960898965,523.2511306012],description:"Meantone with fifth tempered 1/6 of 53-tET step by William Hawkes (1808)"},hawkes3:{frequencies:[261.6255653006,274.56549986328,292.86986732103,311.6193417424,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1811)"},hbarnes:{frequencies:[261.6255653006,276.71351472429,293.33333347996,310.95136287868,328.88393162803,349.42547049952,369.15973155124,391.77416758435,414.83597850347,439.25532436715,466.16376151809,493.04743111995,523.2511306012],description:"Variation on Barnes with 1/6P -> 1/8P. OdC '99"},hebdome1:{frequencies:[261.6255653006,265.71346475842,267.23182741418,269.80136421624,273.30527803723,280.31310567921,283.42769574232,287.78812183066,289.07289023169,292.28481123426,294.32876096318,300.63580584096,303.67253115248,308.34441624714,311.77046531655,315.35224388912,318.85615771011,323.76163705949,327.03195662575,334.03978426773,336.37572681506,340.11323489078,341.63159754654,346.88746827803,350.74177348112,359.73515228832,364.40703738298,367.91095120397,370.01329949656,375.7947573012,382.62738925213,385.43052030892,389.71308164569,392.4383479509,400.84774112128,404.70204632437,409.95791705585,411.12588832951,417.54973033466,420.46965851882,425.14154361347,431.68218274599,437.28844485957,441.49314144476,445.38637902364,449.66894036041,455.50879672872,462.5166243707,467.65569797482,470.92601754108,478.28423656516,479.64686971777,485.87604984397,490.54793493862,501.0596764016,504.56359022259,510.16985233617,513.90736041189,523.2511306012],description:"Wilson 1.3.5.7.9.11.13.15 hebdomekontany, 1.3.5.7 tonic"},helmholtz:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,418.60090448096,490.54793493862,523.2511306012],description:"Helmholtz's Chromatic scale and Gipsy major from Slovakia"},helmholtz_24:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,331.11985608357,344.91651675372,348.83408706747,367.91095120397,372.50983809402,388.03108134794,392.4383479509,408.78994578219,413.89982010446,436.04260883433,441.49314144476,459.88868900496,465.63729761752,490.54793493862,496.67978412536,517.37477513058,523.2511306012],description:"Simplified Helmholtz 24"},helmholtz_hd:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,523.2511306012],description:"Helmholtz Harmonic Decad"},helmholtz_pure:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,330.74639366397,344.91651675372,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,408.78994578219,413.43299207996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,496.11959049595,516.79124009995,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning untempered"},helmholtz_temp:{frequencies:[261.6255653006,275.81645389904,279.10671937395,290.77707354032,294.24580701304,306.54917537161,310.20605716322,327.03195662575,330.9330448436,344.77062435684,348.88325535732,367.80710710303,372.19474608839,387.75741156435,392.38304142029,408.78994578219,413.66637442451,436.10414127513,441.30625330017,459.75895986689,465.24324076996,490.4788828408,496.3296094287,517.08305349316,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning"},hem_chrom:{frequencies:[261.6255653006,269.55361273395,285.40970760065,348.83408706747,392.4383479509,404.33041910093,428.11456140098,523.2511306012],description:"Hemiolic Chromatic genus has the strong or 1:2 division of the 12/11 pyknon"},hem_chrom11:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"11'al Hemiolic Chromatic genus with a CI of 11/9, Winnington-Ingram"},hem_chrom13:{frequencies:[261.6255653006,272.09058791262,283.42769574232,348.83408706747,392.4383479509,408.13588186894,425.14154361347,523.2511306012],description:"13'al Hemiolic Chromatic or neutral-third genus has a CI of 16/13"},hem_chrom2:{frequencies:[261.6255653006,269.29177952703,285.30470202322,349.22823143301,391.99543598175,403.48177901006,427.47405410759,523.2511306012],description:"1:2 Hemiolic Chromatic genus 3 + 6 + 21 parts"},hemiwuer24:{frequencies:[261.6255653006,274.60778382002,280.48822448524,286.49458884928,292.62957327549,307.15025309186,313.72755695954,320.44570714783,327.30771955335,350.90592546776,358.42021185082,366.09540888186,373.9349620795,392.49012653442,400.89489544613,409.47964376542,418.24822532303,439.00227453173,448.4030528436,458.00513880662,467.8128437444,491.02635713596,501.54117720983,512.28116095218,523.2511306012],description:"Hemiw\xEF\xBF\xBDrschmidt[24] in 229-tET tuning."},hen12:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Adjusted Hahn12"},hen22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,415.27867508032,418.60090448096,436.04260883433,448.50096908674,457.84473927605,484.4917875937,490.54793493862,508.71637697339,523.2511306012],description:"Adjusted Hahn22"},hept_diamond:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,316.53463456122,325.57848126297,327.03195662575,334.88072358477,336.37572681506,348.83408706747,392.4383479509,406.97310157871,408.78994578219,418.60090448096,420.46965851882,432.48307733364,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Inverted-Prime Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondi:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,281.36411960997,289.40309445597,294.32876096318,297.67175429757,327.03195662575,336.37572681506,348.83408706747,361.75386806997,367.91095120397,372.08969287196,378.42269266694,392.4383479509,406.97310157871,418.60090448096,459.88868900496,465.11211608996,473.02836583367,486.54346200035,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Prime-Inverted Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondp:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,361.75386806997,367.91095120397,372.08969287196,378.42269266694,381.53728273004,392.4383479509,403.65087217807,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Heptatonic Diamond based on Archytas's Enharmonic, 27 tones"},herf:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Sims:Reflections on This and That, 1991. Used by Herf in Ekmelischer Gesang"},heun:{frequencies:[261.6255653006,275.15237829755,293.0485888979,312.10878854255,328.24573110938,349.59519124833,367.67029324081,391.58396987353,411.83001550364,438.61588607285,467.14394139401,491.29666030217,523.2511306012],description:"Well temperament for organ of Jan Heun (1805), subset of 55-tET"},hexagonal13:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 13-tone scale"},hexagonal37:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,283.88190679319,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,313.95067836072,322.99452506247,327.03195662575,334.88072358477,340.65828815182,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,401.85686830172,408.78994578219,418.60090448096,423.83341578697,436.04260883433,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,482.22824196207,484.4917875937,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 37-tone scale"},hexany1:{frequencies:[261.6255653006,305.22982618403,327.03195662575,381.53728273004,436.04260883433,457.84473927605,523.2511306012],description:"Two out of 1 3 5 7 hexany on 1.3"},hexany10:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"1.3.5.9 Hexany"},hexany11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:"1.3.7.9 Hexany on 1.3"},hexany12:{frequencies:[261.6255653006,290.69507255622,305.22982618403,339.14425131559,406.97310157871,436.04260883433,523.2511306012],description:"3.5.7.9 Hexany on 3.9"},hexany13:{frequencies:[261.6255653006,285.40970760065,327.03195662575,356.76213450082,392.4383479509,475.68284600109,523.2511306012],description:"1.3.5.11 Hexany on 1.11"},hexany14:{frequencies:[261.6255653006,287.78812183066,340.11323489078,383.71749577421,453.48431318771,498.83274450648,523.2511306012],description:"5.11.13.15 Hexany (5.15), used in The Giving, by Stephen J. Taylor"},hexany15:{frequencies:[261.6255653006,327.03195662575,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"1.3.5.15 2)4 hexany (1.15 tonic) degenerate, symmetrical pentatonic"},hexany16:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,465.11211608996,523.2511306012],description:"1.3.9.27 Hexany, a degenerate pentatonic form"},hexany17:{frequencies:[261.6255653006,327.03195662575,334.88072358477,408.78994578219,418.60090448096,523.2511306012],description:"1.5.25.125 Hexany, a degenerate pentatonic form"},hexany18:{frequencies:[261.6255653006,299.00064605783,341.71502406609,400.61414686654,457.84473927605,523.2511306012],description:"1.7.49.343 Hexany, a degenerate pentatonic form"},hexany19:{frequencies:[261.6255653006,299.00064605783,327.03195662575,418.60090448096,457.84473927605,523.2511306012],description:"1.5.7.35 Hexany, a degenerate pentatonic form"},hexany2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 2"},hexany20:{frequencies:[261.6255653006,279.06726965397,305.22982618403,398.6675280771,436.04260883433,465.11211608996,523.2511306012],description:"3.5.7.105 Hexany"},hexany21:{frequencies:[261.6255653006,279.06726965397,310.07474405997,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany"},hexany21a:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany + 4/3. Is Didymos Diatonic tetrachord on 1/1 and inv. on 3/2"},hexany22:{frequencies:[261.6255653006,276.76092858245,359.73515228832,380.54627680087,494.63583439645,523.2511306012],description:"1.11.121.1331 Hexany, a degenerate pentatonic form"},hexany23:{frequencies:[261.6255653006,348.83408706747,359.73515228832,380.54627680087,392.4383479509,523.2511306012],description:"1.3.11.33 Hexany, degenerate pentatonic form"},hexany24:{frequencies:[261.6255653006,327.03195662575,359.73515228832,380.54627680087,418.60090448096,523.2511306012],description:"1.5.11.55 Hexany, a degenerate pentatonic form"},hexany25:{frequencies:[261.6255653006,299.00064605783,359.73515228832,380.54627680087,457.84473927605,523.2511306012],description:"1.7.11.77 Hexany, a degenerate pentatonic form"},hexany26:{frequencies:[261.6255653006,294.32876096318,359.73515228832,380.54627680087,465.11211608996,523.2511306012],description:"1.9.11.99 Hexany, a degenerate pentatonic form"},hexany3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 3"},hexany4:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 4"},hexany49:{frequencies:[261.6255653006,299.00064605783,305.22982618403,392.4383479509,400.61414686654,457.84473927605,523.2511306012],description:"1.3.21.49 2)4 hexany (1.21 tonic)"},hexany5:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 5"},hexany6:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 6"},hexany7:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 7"},hexany8:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,340.65828815182,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 8"},hexany9:{frequencies:[261.6255653006,299.00064605783,313.95067836072,358.80077526939,418.60090448096,448.50096908674,523.2511306012],description:"1.3.5.7 Hexany on 5.7"},hexany_cl:{frequencies:[261.6255653006,294.32876096318,301.39265122629,313.95067836072,327.03195662575,348.83408706747,353.19451315581,376.74081403286,392.4383479509,418.60090448096,470.92601754108,502.32108537715,523.2511306012],description:"Hexany Cluster 1"},hexany_cl2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,490.54793493862,502.32108537715,523.2511306012],description:"Composed of 1.3.5.45, 1.3.5.75, 1.3.5.9, and 1.3.5.25 hexanies"},hexany_flank:{frequencies:[261.6255653006,267.07609791103,299.00064605783,305.22982618403,327.03195662575,348.83408706747,373.75080757229,381.53728273004,427.14378008261,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Hexany Flanker, 7-limit, from Wilson"},hexany_tetr:{frequencies:[261.6255653006,269.10058145205,279.06726965397,336.37572681506,348.83408706747,358.80077526939,523.2511306012],description:"Complex 12 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans:{frequencies:[261.6255653006,271.31540105247,279.06726965397,339.14425131559,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,358.80077526939,372.08969287196,523.2511306012],description:"Complex 2 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,523.2511306012],description:"Complex 9 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_u2:{frequencies:[261.6255653006,274.70684356563,279.06726965397,280.31310567921,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,418.60090448096,436.04260883433,448.50096908674,457.84473927605,478.40103369253,488.36772189445,490.54793493862,498.33441009638,523.2511306012],description:"Hexany union = genus [335577] minus two corners"},hexany_union:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"The union of all of the pitches of the 1.3.5.7 hexany on each tone as 1/1"},hexany_urot:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,290.69507255622,299.00064605783,305.22982618403,327.03195662575,333.84512238879,343.38355445704,348.83408706747,356.10146388137,373.75080757229,381.53728273004,392.4383479509,400.61414686654,406.97310157871,436.04260883433,445.12682985172,448.50096908674,457.84473927605,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Aggregate rotations of 1.3.5.7 hexany, 1.3 = 1/1"},hexanys:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Hexanys 1 3 5 7 9"},hexanys2:{frequencies:[261.6255653006,314.76825825228,425.14154361347,457.84473927605,269.80136421624,371.99885066179,392.4383479509,472.15238737843,318.85615771011,359.73515228832,343.38355445704,292.28481123426,523.2511306012],description:"Hexanys 1 3 7 11 13"},higgs:{frequencies:[261.6255653006,392.4383479509,418.60090448096,422.62591317789,423.58424858192,425.14154361347,436.04260883433,523.2511306012],description:"From Greg Higgs announcement of the formation of an Internet Tuning list"},hinsz_gr:{frequencies:[261.6255653006,274.68983337859,292.34127285051,310.07474405997,326.6631048533,348.83408706747,366.25311135453,391.11111150212,412.03474986192,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Reconstructed Hinsz temperament, organ Pelstergasthuiskerk Groningen. Ortgies,2002"},hipkins:{frequencies:[261.6255653006,275.62199471997,299.00064605783,348.83408706747,392.4383479509,413.43299207996,448.50096908674,523.2511306012],description:"Hipkins' Chromatic"},hirajoshi:{frequencies:[261.6255653006,291.13134764929,317.84796618517,388.16504068057,412.91271853531,523.2511306012],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.112"},hirajoshi2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"Japanese pentatonic koto scale, theoretical. Helmholz/Ellis p.519, nr.110"},hirajoshi3:{frequencies:[261.6255653006,292.47977325983,321.54118165335,396.32121331049,415.54465627623,522.94897617031],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.111"},hirashima:{frequencies:[261.6255653006,277.33928225406,292.50627485027,312.00669222389,327.03195662575,349.91912034749,369.78570985692,391.22147055517,416.00892317314,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Tatsushi Hirashima, temperament of chapel organ of Kobe Shoin Women's Univ."},hjelmboogie:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:`Paul Hjelmstad's "Boogie Woogie" scale, TL 20-3-2006`},ho_mai_nhi:{frequencies:[261.6255653006,287.78812183066,348.83408706747,392.4383479509,431.68218274599,523.2511306012],description:"Ho Mai Nhi (Nam Hue) dan tranh scale, Vietnam"},hochgartz:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.86458629683,327.84547867349,349.70184487387,366.99801003998,391.46454285105,412.49999887294,438.2147004401,465.53241962975,490.54793493862,523.2511306012],description:"Michael Hochgartz, modified 1/5-comma meantone temperament"},hofmann1:{frequencies:[261.6255653006,262.65154790962,279.06726965397,348.83408706747,392.4383479509,393.97732186443,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #1, Dorian mode"},hofmann2:{frequencies:[261.6255653006,263.56353245097,279.06726965397,348.83408706747,392.4383479509,395.34529867646,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #2, Dorian mode"},hofmann_chrom:{frequencies:[261.6255653006,264.26824777838,290.69507255622,348.83408706747,392.4383479509,396.40237166758,436.04260883433,523.2511306012],description:"Hofmann's Chromatic"},holder:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,409.94826565972,437.46806069696,467.28984664562,489.70152554512,523.2511306012],description:"William Holder's equal beating meantone temperament (1694). 3/2 beats 2.8 Hz"},holder2:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,410.64811919433,437.46806069696,467.46154552107,489.70152554512,523.2511306012],description:"Holder's irregular e.b. temperament with improved Eb and G#"},hummel:{frequencies:[261.6255653006,277.1703574486,293.54676487235,311.03465677994,329.45811370906,349.13199096171,369.8583804246,391.99149393462,415.308682162,439.8732919971,466.10512967869,493.74031485884,523.2511306012],description:"Johann Nepomuk Hummel's quasi-equal temperament (1829)"},hummel2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"Johann Nepomuk Hummel's temperament according to the second bearing plan"},husmann:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,314.30517589183,331.11985608357,348.83408706747],description:"Tetrachord division according to Husmann"},hwerck3:{frequencies:[261.6255653006,276.40121172404,293.00227310437,310.60041853231,328.69828757761,349.03110370139,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Variation on Werckmeister III with 1/4P -> 1/6P and 0P -> 1/24P. 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(uitgebreide reeks)"},kayolonian_40:{frequencies:[261.6255653006,267.90457886781,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,319.36714514233,327.03195662575,331.11985608357,334.88072358477,340.65828815182,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,401.85686830172,408.78994578219,413.43299207996,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,490.54793493862,496.11959049595,502.32108537715,510.98743222773,523.2511306012],description:"See Barnard: De Keiaanse Muziek"},kayolonian_f:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"Kayolonian scale F and periodicity block (128/125, 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Z"},kayoloniana:{frequencies:[261.6255653006,267.90457886781,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:"Amendment by Rasch of Kayolonian scale's note 9"},"kebyar-b":{frequencies:[261.6255653006,280.40333801024,299.48910562989,384.37207420335,402.78320381033,523.2511306012],description:"Gamelan Kebyar tuning begbeg, Andrew Toth, 1993"},"kebyar-s":{frequencies:[261.6255653006,283.00682726281,309.51375468789,385.26118901859,416.26536455926,523.2511306012],description:"Gamelan kebyar tuning sedung, Andrew Toth, 1993"},"kebyar-t":{frequencies:[261.6255653006,293.15632631094,325.27731021818,397.46748834812,422.07621250312,523.2511306012],description:"Gamelan kebyar tuning tirus, Andrew Toth, 1993"},keenan:{frequencies:[261.6255653006,279.77706779472,292.57243455474,305.95298478736,327.17991022208,349.87955533643,365.88099775759,391.26571058456,418.41160951721,437.54730686196,457.55816161244,489.30340830564,523.2511306012],description:"Dave Keenan 31-ET mode has 3 4:5:6:7 tetrads + 3 inv. is Fokker's 12-tone mode"},keenan2:{frequencies:[261.6255653006,278.14493936283,295.70736791055,306.84360659709,326.21810583671,346.81593583087,369.99442271164,393.35634555235,418.19337019276,433.94238997708,461.34206956593,490.47180009913,523.2511306012],description:"Dave Keenan strange 9-limit temperament TL 19-11-98"},keenan3:{frequencies:[261.6255653006,272.10155294862,282.99701916355,314.19580976213,326.77681046955,339.86157848985,377.32935907335,392.4383479509,408.1523292189,453.14877154631,471.29371440761,523.2511306012],description:"Chain of 1/6 kleisma tempered 6/5s, 10 tetrads, Dave Keenan, 30-Jun-99, TD235"},keenan3eb:{frequencies:[261.6255653006,272.52625793573,283.88113057344,314.31833892864,327.41448875753,341.05629284549,377.62371824792,393.35750206077,409.74683779238,453.67913385439,472.5817850056,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 same"},keenan3eb2:{frequencies:[261.6255653006,271.88912362492,282.55531921581,314.13446783,326.45794787121,339.26487744082,377.18204004818,391.97887331053,407.35618327602,452.88341485066,470.6500094,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 opposite"},keenan3j:{frequencies:[261.6255653006,291.88463270656,302.72962012827,313.97755176024,350.29154279212,363.30663963964,405.32593044476,420.38583225541,436.00528786292,486.43275040712,504.50618240233,523.2511306012],description:"Chain of 11 nearly just 19-tET minor thirds, Dave Keenan, 1-Jul-99"},keenan7:{frequencies:[261.6255653006,269.29177952703,279.86396690685,288.06460709314,296.5055443788,305.19382000629,314.13668154225,326.46944327063,336.03572815422,349.22823143301,359.46139971304,369.99442271164,380.8360868427,391.99543598175,407.38487419079,419.32216217931,435.78442404634,448.5538823653,461.69751437372,475.22628419761,489.15147723638,508.3551866238,523.2511306012],description:"Dave Keenan, 22 out of 72-tET periodicity block. TL 29-04-2001"},keenanmt:{frequencies:[261.6255653006,279.93529690293,292.50627485027,305.64177427204,327.03195662575,349.91912034749,365.63284274659,391.22147055517,418.60090448096,437.39890198442,457.04105241293,489.02683710225,523.2511306012],description:"Dave Keenan 1/4-comma tempered version of keenan with 6 7-limit tetrads"},keenanst:{frequencies:[261.6255653006,268.50609092997,277.46533822773,286.72352888229,294.26410920268,304.08282473376,314.22916151277,322.49311613356,333.25374941849,342.01803421352,353.43015577174,365.22306367425,374.82811589307,387.33500976677,397.52158713557,410.7856943143,424.4923875554,435.65616946139,450.19271626925,462.0323945472,477.44903730562,493.38008744487,506.35555615636,523.2511306012],description:"Dave Keenan, 7-limit temperament, g=260.353"},kelletat:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,327.14272545641,348.82502010853,367.43868454848,391.99543598175,413.39000965417,437.97145880542,465.08793784701,489.90551202062,523.2511306012],description:"Herbert Kelletat's Bach-tuning (1967)"},kellner:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,491.32444638706,523.2511306012],description:"Herbert Anton Kellner's Bach tuning. 5 1/5 Pyth. comma and 7 pure fifths"},kellners:{frequencies:[261.6255653006,275.84425785506,292.86986732103,310.2247482054,327.84547867349,348.89032888179,367.85164222246,391.46454285105,413.69968681881,438.2147004401,465.26210635182,491.68894399626,523.2511306012],description:"Kellner's temperament with 1/5 synt. comma instead of 1/5 Pyth. comma"},kepler1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.1, Harmonices Mundi (1619)"},kepler2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.2"},kepler3:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Kepler's choice system, Harmonices Mundi, Liber III (1619)"},kilroy:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Kilroy"},kimball:{frequencies:[261.6255653006,272.52663052146,275.93321340298,290.69507255622,294.32876096318,306.59245933664,327.03195662575,331.11985608357,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,523.2511306012],description:"Buzz Kimball 18-note just 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scale"},kirkwood:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Scale based on Kirkwood gaps of the asteroid belt"},"kirn-stan":{frequencies:[261.6255653006,276.16031892841,292.60754013883,310.68035879446,327.03195662575,348.83408706747,368.21375857121,392.4383479509,414.24047839262,437.1900893839,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger temperament improved by Charles Earl Stanhope (1806)"},kirnberger:{frequencies:[261.6255653006,275.62199471997,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.43299207996,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's well-temperament, also called Kirnberger III, letter to Forkel 1779"},kirnberger1:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,438.75944753732,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's temperament 1 (1766)"},kirnberger2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,438.75941205608,465.11211608996,490.54793493862,523.2511306012],description:'Kirnberger 2: 1/2 synt. comma. "Die Kunst des reinen Satzes" (1774)'},kirnberger3:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.89982010446,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger 3: 1/4 synt. comma (1744)"},kirnberger3v:{frequencies:[261.6255653006,275.93321340298,292.50063201309,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.21579858034,413.43299207996,437.39258595147,465.11211608996,490.54793493862,523.2511306012],description:"Variant well-temperament like Kirnberger 3, Kenneth Scholz, MTO 4.4, 1998"},klais:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,327.21690075602,348.83408706747,367.49599295996,391.99543598175,413.43299207996,438.01699797506,465.11211608996,489.99465727995,523.2511306012],description:"Johannes Klais, Bach temperament"},klonaris:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Johnny Klonaris, 19-limit harmonic scale"},knot:{frequencies:[261.6255653006,268.26840191956,280.31310567921,286.15296204753,294.32876096318,299.00064605783,306.59245933664,327.03195662575,348.83408706747,357.69120255941,366.27579142084,367.91095120397,381.53728273004,392.4383479509,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,459.88868900496,476.92160341255,478.40103369253,490.54793493862,523.2511306012],description:"Smallest knot in 3-D, American Scientist, Nov-Dec '97 p506-510, trefoil knot"},koepf_36:{frequencies:[261.6255653006,272.26348829648,274.95017225036,277.18263097687,288.45311779165,291.29956028699,293.66476791741,305.60543275312,308.62113352716,311.12698372208,323.77767743764,326.97270111135,329.62755691287,343.03050002254,346.41550969045,349.22823143301,363.4281550135,367.0144478307,369.99442271164,385.03871768789,388.83826257328,391.99543598175,407.93431128975,411.95978887118,415.30469757995,432.19134773437,436.45619266906,440,457.89078262597,462.40922843744,466.16376151809,485.11838543951,489.90551202062,493.88330125613,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 36-tone subset of 48-tone scale (1991)"},koepf_48:{frequencies:[261.6255653006,269.44737349144,272.26348829648,274.95017225036,277.18263097687,285.46954808622,288.45311779165,291.29956028699,293.66476791741,302.44445076078,305.60543275312,308.62113352716,311.12698372208,320.42873367481,323.77767743764,326.97270111135,329.62755691287,339.48241770075,343.03050002254,346.41550969045,349.22823143301,359.66909273781,363.4281550135,367.0144478307,369.99442271164,381.0561299374,385.03871768789,388.83826257328,391.99543598175,403.71490654806,407.93431128975,411.95978887118,415.30469757995,427.72104413038,432.19134773437,436.45619266906,440,453.15466093696,457.89078262597,462.40922843744,466.16376151809,480.10063929961,485.11838543951,489.90551202062,493.88330125613,508.64890891624,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 48-tone scale (1991)"},kolinsky:{frequencies:[261.6255653006,277.2273508585,293.75953199293,311.27759533081,329.84032939425,349.51003591412,370.35272620855,392.4383479509,415.84102607989,440.63929776914,466.91639276282,494.76049384407,524.26505360912],description:"Kolinsky's 7th root of 3/2, also invented by Augusto Novaro"},kora1:{frequencies:[261.6255653006,293.66476791741,326.78388880949,349.22823143301,391.99543598175,440,489.62261321254,523.2511306012],description:"Kora tuning Tomora Ba, also called Silaba, 1/1=F, R. King"},kora2:{frequencies:[261.6255653006,298.79793764201,315.65242990842,349.22823143301,391.99543598175,447.69106452518,472.94426956511,523.2511306012],description:"Kora tuning Tomora Mesengo, also called Tomora, 1/1=F, R. King"},kora3:{frequencies:[261.6255653006,291.13134764929,330.58093469714,349.22823143301,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Hardino, 1/1=F, R.King"},kora4:{frequencies:[261.6255653006,291.13134764929,330.58093469714,371.06455309218,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Sauta, 1/1=F, R. King"},korea_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,470.92601754108,523.2511306012],description:'According to Lou Harrison, called "the Delightful" in Korea'},kornerup:{frequencies:[261.6255653006,272.97226153513,280.22976278938,292.38332274669,305.0639823888,313.17470478367,326.75708630452,340.92853547661,349.99278713323,365.17196824772,374.88056242272,391.13935185123,408.10305876469,418.95303445734,437.12302030357,456.08130156398,468.2068441924,488.51296691354,509.70006023951,523.2511306012],description:"Kornerup's temperament with fifth of (15 - sqrt 5) / 22 octaves"},kornerup_11:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Kornerup's doric minor"},kraeh_22:{frequencies:[261.6255653006,267.07609791103,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,320.49131749323,336.37572681506,343.38355445704,353.19451315581,366.27579142084,381.53728273004,392.4383479509,400.61414686654,412.06026534844,436.04260883433,441.49314144476,457.84473927605,470.92601754108,488.36772189445,504.56359022259,523.2511306012],description:"Kraehenbuehl & Schmidt 7-limit 22-tone tuning"},kraeh_22a:{frequencies:[261.6255653006,267.07609791103,269.10058145205,272.52663052146,274.70684356563,279.06726965397,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,318.93402246168,320.49131749323,327.03195662575,336.37572681506,343.38355445704,348.83408706747,350.39138209902,353.19451315581,358.80077526939,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,400.61414686654,403.65087217807,408.78994578219,412.06026534844,418.60090448096,420.46965851882,436.04260883433,441.49314144476,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,478.40103369253,488.36772189445,490.54793493862,498.33441009638,504.56359022259,523.2511306012],description:'Kraehenbuehl & Schmidt 7-limit 22-tone tuning with "inflections" for some tones'},kraeh_22b:{frequencies:[261.6255653006,269.10058145205,279.06726965397,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.80077526939,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,448.50096908674,457.84473927605,476.92160341255,490.54793493862,504.56359022259,523.2511306012],description:"Best 22-tET approximation of KRAEH_22A"},kring1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Double-tie circular mirroring of 4:5:6 and Partch's 5-limit tonality 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5:7:9"},kring5p3:{frequencies:[261.6255653006,266.96486255163,272.4643387202,278.02483542877,284.8811711051,290.69507255622,296.68339105088,302.73815413355,308.91648380975,316.53463456122,322.99452506247,329.64821227876,336.37572681506,343.24053756638,351.70514951247,358.88280562497,366.27579142084,373.75080757229,381.45007420827,389.23476960028,398.83363954714,406.97310157871,415.27867508032,423.83341578697,432.48307733364,443.14848838571,452.19233508746,461.42075008924,470.92601754108,480.53675259294,492.38720931745,502.43592787495,512.78610798918,523.2511306012],description:"Third power of 5:7:9 mirroring with 250047/250000 intervals removed"},kring6:{frequencies:[261.6255653006,305.22982618403,336.37572681506,348.83408706747,392.4383479509,406.97310157871,448.50096908674,523.2511306012],description:"Double-tie circular mirroring of 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(poptimal)"},lemba24:{frequencies:[261.6255653006,275.73346179752,283.65327551057,290.60211247891,298.9489942119,307.53562105228,315.06951922004,324.1191713102,332.05932738876,341.59697290141,351.40856549044,360.01724743313,370.35792032269,390.32910012969,401.5404117335,411.37720579947,423.19307614937,435.34833037897,446.01333880095,458.82405293702,470.06416125332,483.56568031466,497.45499966368,509.64147516102,524.27976214079],description:"24-note Lemba scale for mapping millerlemba24.kbm"},lemba8:{frequencies:[261.6255653006,275.73334871592,283.6533803711,298.94898212432,307.53584843097,324.11927802481,341.59694330429,351.4088110982,370.358025147],description:"Lemba temperament (4 down, 3 up) TOP tuning, Herman Miller, TL 22-11-2004"},leusden:{frequencies:[261.6255653006,275.54404190554,292.50627485027,310.51268695591,327.03195662575,349.91912034749,367.08095907728,391.22147055517,413.66634097248,437.39890198442,466.16376151809,489.02683710225,523.2511306012],description:"Organ in Gereformeerde kerk De Koningshof, Henk van Eeken, 1984, a'=415, modif. 1/4 mean"},leven:{frequencies:[261.6255653006,279.06726965397,298.97057995496,313.95067836072,330.39003879965,348.83408706747,369.35382642901,392.4383479509,418.60090448096,448.46752658184,465.11211608996,502.32108537715,523.2511306012],description:"Leven's monochord ?"},ligon:{frequencies:[261.6255653006,279.66870773512,292.40504357126,309.19384990071,329.87571277032,342.12573923925,366.27579142084,392.4383479509,411.12588832951,436.04260883433,462.87600014722,485.87604984397,523.2511306012],description:"Jacky Ligon, strictly proper all prime scale, TL 08-09-2000"},ligon2:{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,411.78935130154,441.2028763945,470.61640148747,500.02992658044,529.4434516734,558.85697676637],description:"Jacky Ligon, 19-limit symmetrical non-octave scale, 2001"},ligon3:{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,341.25073734861,376.08675011961,401.15920012759,427.90314680276,471.58492637221,481.3910401531,508.13498682828,534.87893350345,561.62288017862,588.36682685379,615.11077352897],description:"Jacky Ligon, 23-limit non-octave scale (2001)"},ligon4:{frequencies:[261.6255653006,278.49926570678,289.46759601673,308.13698517552,320.27237341115,340.92853547661,362.91692931321,386.32347802158,401.53832428939,427.43578342293,444.26952759254,472.92296174596,491.54841572131,523.2511306012,556.99853141357,592.92249142473,616.27397035104,640.54474682231,681.85707095323,725.83385862642,754.41987838254,803.07664857879],description:"Jacky Ligon, 2/1 Phi Scale, TL 12-04-2001"},ligon5:{frequencies:[261.6255653006,273.22765669781,280.653851324,293.09977429907,314.41721066027,328.36040925687,337.28508524374,352.24238645938,377.86132347501,394.61802538749,405.34378524393,423.31898451752,454.1076550834,474.24531572837,487.13535379632,508.73764640933,545.73895363303],description:'Jacky Ligon, scale for "Two Golden Flutes" (2001)'},ligon6:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:'Jacky Ligon, "Primal Golden Tuning" (2001)'},ligon7:{frequencies:[261.6255653006,294.32876096318,321.08592105074,361.22166118208,394.05999401681,443.31749326891,483.61908356609,527.58445479937],description:"Jacky Ligon, 7 tone, 27/22=generator, MMM 22-01-2002"},lindley_ea:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,349.6228209638,367.9112241576,391.5530240856,413.43299207996,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Mark Lindley +J. de Boer +W. Drake (1991), for organ Grosvenor Chapel, London"},lindley_sf:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.07474405997,328.14198392915,349.6228209638,368.32692341742,391.5530240856,413.90012676351,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Lindley (1988) suggestion nr. 2 for Stanford Fisk organ"},"ling-lun":{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Scale of Ling Lun from C"},liu_major:{frequencies:[261.6255653006,290.69507255622,322.99452506247,348.83408706747,392.4383479509,436.04260883433,484.4917875937,523.2511306012],description:`Linus Liu's Major Scale, see his 1978 book, "Intonation Theory"`},liu_mel:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,392.4383479509,423.83341578697,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Linus Liu's Melodic Minor, use 5 and 7 descending and 6 and 8 ascending"},liu_minor:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,387.59343007496,418.60090448096,484.4917875937,523.2511306012],description:"Linus Liu's Harmonic Minor"},liu_pent:{frequencies:[261.6255653006,294.32876096318,331.11985608357,353.19451315581,392.4383479509,441.49314144476,496.67978412536,529.79176973372],description:`Linus Liu's "pentatonic scale"`},lorina:{frequencies:[261.6255653006,271.31540105247,293.02063313667,305.22982618403,313.95067836072,348.83408706747,348.83408706747,385.55346465352,406.97310157871,457.84473927605,457.84473927605,465.11211608996,523.2511306012],description:"Lorina"},lt46a:{frequencies:[261.6255653006,265.62583852249,273.73233506765,277.91772325275,286.39934942254,290.77841553921,299.65253047503,308.79746990018,313.51900484808,323.08712797864,328.02715279963,338.03804253716,348.35444940179,353.68081538041,364.47461587782,370.04745828823,381.3407438317,387.1714705201,398.98735486934,411.16384203565,417.45056598488,430.19052226982,436.76816801564,450.09766813034,463.83396431287,470.92601754108,485.29796386361,492.71820372913,507.75521382755,523.2511306012],description:"13-limit temperament, minimax g=495.66296 cents"},lucy_19:{frequencies:[261.6255653006,272.17716319349,280.81422591737,292.13972001074,301.4102593031,313.56641022552,326.2128298123,336.56461921066,350.13857756143,364.25998604447,375.81913491042,390.97626371576,406.74469336313,419.65201956185,436.57696862128,450.43096951372,468.59726172356,487.49621708267,502.96605061019,523.2511306012],description:"Lucy's 19-tone scale"},lucy_24:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,292.13970819848,301.41031849758,303.92192719902,313.56642833783,326.21280343239,336.56467170065,339.36921655583,350.13858362887,364.25994396351,375.81917832675,390.97625694066,403.38329512334,406.744629928,419.65205349792,436.57694340361,450.43105016925,454.18442712942,468.59728067062,487.49616921257,502.96612033609,523.2511306012],description:"Lucy/Harrison, meantone tuning from Bbb to Cx, third=1200.0/pi, 1/1=A"},lucy_31:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,283.15423815518,292.13970819848,301.41031849758,303.92192719902,313.56642833783,323.51698308414,326.21280343239,336.56467170065,339.36921655583,350.13858362887,361.24970022276,364.25994396351,375.81917832675,378.95082751155,390.97625694066,403.38329512334,406.744629928,419.65205349792,432.96907456701,436.57694340361,450.43105016925,454.18442712942,468.59728067062,483.46750424654,487.49616921257,502.96612033609,507.15726445705,523.2511306012],description:"Lucy/Harrison's meantone tuning, 1/1=A"},lucy_7:{frequencies:[261.6255653006,292.13972001074,326.2128298123,350.13857756143,390.97626371576,436.57696862128,487.49621708267,523.2511306012],description:"Diatonic Lucy's scale"},lumma5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Carl Lumma's 5-limit version of lumma7, also Fokker 12-tone just."},lumma7:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,390.69417751556,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Carl Lumma's 7-limit 12-tone scale, a.k.a GW Smith's Prism. TL 21-11-98"},lumma7t:{frequencies:[261.6255653006,279.68948643792,293.67396186758,305.56991806333,326.66797434652,349.22276480589,366.68390442934,392.00157215927,419.06732091375,436.04260883433,457.84473927605,489.45662770953,523.2511306012],description:"Tempered lumma7, 6 tetrads + 4 triads within 2c of Just, TL 19-2-99"},lumma7t72:{frequencies:[261.6255653006,279.86396690685,293.66476791741,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"72-tET version of lumma7t"},lumma7t_keen:{frequencies:[261.6255653006,279.95098841649,293.39965821869,305.14186035122,326.51537799354,349.38597341375,366.17023517096,391.81845653432,419.26317124465,436.04260556019,456.98979229899,488.99939844699,523.2511306012],description:"Dave Keenan's adaptation of lumma7t to include 6:8:11, TL 17-04-9"},lumma_10:{frequencies:[261.6255653006,281.2143451833,302.26980244078,324.90175210669,349.22823143301,375.37611551499,391.99543598175,421.34544350737,452.89298412314,486.80259447109,523.2511306012],description:"Carl Lumma's 10-tone 125 cent Pyth. scale, TL 29-12-1999"},lumma_12_fun:{frequencies:[261.6255653006,276.16031892841,293.246794009,310.68035879446,327.94037872749,348.23056788569,368.93292606842,390.99572534534,413.52379936426,439.8701910135,464.30742384759,491.05951174505,522.34585182853],description:"Rational well temperament based on 577/289, 3/2, and 19/16."},"lumma_12_moh-ha-ha":{frequencies:[261.6255653006,276.16031892841,293.42033886144,310.68035879446,330.09788121912,349.51540364377,368.93292606842,391.72740891476,414.24047839262,440.13050829216,466.02053819169,493.4335110265,523.2511306012],description:"Rational well temperament."},lumma_12_strangeion:{frequencies:[261.6255653006,277.97716313189,292.40504357126,310.68035879446,330.09788121912,349.23197505989,368.93292606842,391.9912339477,414.71297038361,440.63253103259,468.17206422213,492.47165233054,523.2511306012],description:'19-limit "dodekaphonic" scale.'},lumma_22:{frequencies:[261.6255653006,263.29318697558,262.98919438538,262.83732973433,262.68555277841,262.53386346698,263.29318697558,262.38226174944,262.98919438538,262.23074757519,263.29318697558,262.68555277841,262.07932089369,263.29318697558,262.83732973433,263.59753095473,262.38226174944,263.44531501617,262.68555277841,262.98919438538,263.29318697558,263.902226729,261.92798165442],description:"Carl Lumma, intervals of attraction by trial and error, 1999."},lumma_5151:{frequencies:[261.6255653006,276.7826524273,292.81785438923,309.78204413166,327.729041887,346.71578592374,369.67398581173,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Carl Lumma's 5151 temperament III (1197/709.5/696). June 2003"},lumma_al1:{frequencies:[261.6255653006,274.63272075836,292.81785438923,309.78204413166,327.729041887,346.71578592374,366.8025131876,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Alaska I (1197/709.5/696), Carl Lumma, 6 June 2003."},lumma_al2:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,347.216824829,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska II (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al3:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,349.32910706765,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska III (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al4:{frequencies:[261.6255653006,276.38325105256,293.32570896007,309.87152561537,328.86683469969,349.02656754477,368.7143392539,391.31674786192,413.39000965417,438.73106346722,464.55095742407,491.89038573682,522.04355935974],description:"Alaska IV (1196/701/697), Carl Lumma, 6 June 2003."},lumma_al5:{frequencies:[261.6255653006,276.84261239447,293.89809826895,310.99222741882,329.08061019985,349.35433052883,369.67398581173,391.17550247358,415.27471248744,439.42852501549,464.98720675925,493.63374591774,522.3451906503],description:"Alaska V (1197/702/696.375), Carl Lumma, 6 June 2003."},lumma_al6:{frequencies:[261.6255653006,276.86260193655,293.83444433876,310.94732162256,329.05685050583,349.22823143301,369.56723519412,391.09077971329,415.06487744922,439.23819834286,464.81937009253,493.31307433255,522.04355935974],description:"Alaska VI (1196/701/696), Carl Lumma, 6 June 2003."},lumma_al7:{frequencies:[261.6255653006,276.11677207256,293.26810788146,310.16878953668,328.73958549954,348.42227432308,368.499294457,391.39134599911,413.94674961638,438.72852926454,464.99660740427,491.79379203259,522.3451906503],description:"Alaska VII, Carl Lumma, 27 Jan 2004"},lumma_dec1:{frequencies:[261.6255653006,286.10322937235,299.18791603519,327.17991022208,342.14320575162,374.15409293384,391.26571058456,427.87249484695,457.55816161244,489.30340830564,523.2511306012],description:"Carl Lumma, two 5-tone 7/4-chains, 5/4 apart in 31-tET, TL 9-2-2000"},lumma_dec2:{frequencies:[261.6255653006,286.10322937235,292.57243455474,327.17991022208,342.14320575162,382.6142546815,391.26571058456,437.54730686196,457.55816161244,511.68128147674,523.2511306012],description:"Carl Lumma, two 5-tone 3/2-chains, 7/4 apart in 31-tET, TL 9-2-2000"},lumma_magic:{frequencies:[261.6255653006,293.02063313667,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,418.60090448096,436.04260883433,457.84473927605,467.18850946536,523.2511306012],description:"Magic chord test, Carl Lumma, TL 24-06-99"},"lumma_synchtrines+2":{frequencies:[261.6255653006,277.1478691313,293.59111644706,311.009943641,329.46223568632,349.00930447981,369.71610741159,391.65144749868,414.88821865981,439.50363030131,465.57948255979,493.20241832805,522.46423212702],description:"The 12-tone equal temperament with 2:3:4 brats of +2"},"lumma_synchtrines-2":{frequencies:[261.6255653006,277.19623399848,293.69359242342,311.17279259662,329.69226891672,349.31393351076,370.10338321153,392.13011885309,415.46777761785,440.19437666896,466.39258399594,494.14997995304,523.55935978973],description:"The 12-tone equal temperament with 2:3:4 brats of -2"},lydian_chrom:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,317.12189733406,327.03195662575,373.75080757229,402.50086969323,418.60090448096,427.14378008261,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,615.58956541318,634.24379466812,654.0639132515,747.50161514457,805.00173938646,837.20180896192,854.28756016522,872.08521766867,951.36569200218,1046.5022612024],description:"Lydian Chromatic Tonos"},lydian_chrom2:{frequencies:[261.6255653006,272.09058791262,283.42769574232,340.11323489078,377.90359432309,400.13321751856,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the chromatic genus"},lydian_chrominv:{frequencies:[261.6255653006,271.68808704293,281.75060878526,362.25078272391,402.50086969323,422.62591317789,442.75095666255,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Lydian inverted"},lydian_diat:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,373.75080757229,387.59343007496,402.50086969323,436.04260883433,455.00098313148,475.68284600109,498.33441009638,523.2511306012,550.79066379074,581.39014511244,654.0639132515,697.66817413493,747.50161514457,852.70554616492,805.00173938646,872.08521766867,910.00196626296,951.36569200218,996.66882019276,1046.5022612024],description:"Lydian Diatonic Tonos"},lydian_diat2:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,377.90359432309,425.14154361347,485.87604984397,523.2511306012],description:"Schlesinger's Lydian Harmonia, a subharmonic series through 13 from 26"},lydian_diat2inv:{frequencies:[261.6255653006,281.75060878526,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"Inverted Schlesinger's Lydian Harmonia, a harmonic series from 13 from 26"},lydian_diatcon:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,425.14154361347,485.87604984397,523.2511306012],description:"A Lydian Diatonic with its own trite synemmenon replacing paramese"},lydian_enh:{frequencies:[261.6255653006,275.39533189537,290.69507255622,299.00064605783,303.33398875432,307.79478270659,373.75080757229,402.50086969323,410.39304360878,414.45634107026,418.60090448096,475.68284600109,523.2511306012,550.79066379074,581.39014511244,598.00129211566,606.66797750864,615.58956541318,747.50161514457,805.00173938646,820.78608721757,828.91268214051,837.20180896192,951.36569200218,1046.5022612024],description:"Lydian Enharmonic Tonos"},lydian_enh2:{frequencies:[261.6255653006,266.75547834571,272.09058791262,340.11323489078,377.90359432309,388.70083987518,400.13321751856,523.2511306012],description:"Schlesinger's Lydian Harmonia in the enharmonic genus"},lydian_enhinv:{frequencies:[261.6255653006,266.65682617177,271.68808704293,362.25078272391,402.50086969323,412.56339143556,422.62591317789,523.2511306012],description:"A harmonic form of Schlesinger's Enharmonic Lydian inverted"},lydian_pent:{frequencies:[261.6255653006,269.93113880221,283.42769574232,340.11323489078,377.90359432309,395.48050568695,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the pentachromatic genus"},lydian_pis:{frequencies:[261.6255653006,290.69507255622,327.03195662575,373.75080757229,402.50086969323,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,654.0639132515,747.50161514457,805.00173938646,872.08521766867,951.36569200218,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Lydian Tonos"},lydian_tri:{frequencies:[261.6255653006,268.51044859798,275.76748774928,340.11323489078,377.90359432309,392.4383479509,408.13588186894,523.2511306012],description:"Schlesinger's Lydian Harmonia in the first trichromatic genus"},lydian_tri2:{frequencies:[261.6255653006,268.51044859798,283.42769574232,340.11323489078,377.90359432309,392.4383479509,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the second trichromatic genus"},nachbaur_6:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,523.2511306012],description:`Fred Nachbaur's harmonic hexatonic, as used in "Void of Sensation"`},nassarre:{frequencies:[261.6255653006,277.66336828161,294.34406205295,311.66659310186,331.15428443044,350.6431449633,372.56793743951,394.49404533893,419.16071913933,443.82887286778,471.58032351597,495.88429116026,523.2511306012],description:"Nassarre's Equal Semitones"},negri5_19:{frequencies:[261.6255653006,271.22480440713,281.41555648081,291.74090527404,302.70251050738,313.80889368201,325.59966315504,337.54616011163,350.22880998446,363.07896889448,376.72096510961,390.54314115106,405.21705098851,420.08476989056,435.86864979507,451.86099895106,468.83881245397,486.04086171852,504.30291533224,523.2511306012],description:"Negri temperament, g=126.238272, 5-limit"},negri_19:{frequencies:[261.6255653006,269.02825605326,281.18681366715,289.14299126725,302.21061955257,310.76166549402,324.80633749066,333.99672707734,349.09149261831,358.96903024071,375.19240283292,392.14898023137,403.24482870584,421.46921730446,433.39468387282,452.98167562873,465.79878414581,486.85025820508,500.62567766841,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},negri_29:{frequencies:[261.6255653006,269.02825605326,276.64040740805,281.18681366715,289.14299126725,297.32428710198,302.21061955257,310.76166549402,319.55466133443,324.80633749066,333.99672707734,343.44715857517,349.09149261831,358.96903024071,369.1260526158,375.19240283292,385.80846524917,392.14898023137,403.24482870584,414.65463641221,421.46921730446,433.39468387282,445.65757880387,452.98167562873,465.79878414581,478.97855252217,486.85025820508,500.62567766841,514.79087238232,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},"neid-mar-morg":{frequencies:[261.6255653006,277.49581689502,293.99657683935,311.12698372208,329.99999983505,349.6228209638,369.99442271164,392.4383479509,415.77394625748,440,466.69047534984,494.44133512215,523.2511306012],description:"Neidhardt-Marpurg-de Morgan temperament (1858)"},neidhardt1:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,348.83408706747,368.32692341742,391.5530240856,414.36778843034,438.51190905657,465.11211608996,491.65745674141,523.2511306012],description:"Neidhardt I temperament (1724)"},neidhardt2:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,349.22823143301,369.15973155124,391.5530240856,414.36778843034,438.51190905657,466.16376151809,492.7691222293,523.2511306012],description:"Neidhardt II temperament (1724)"},neidhardt3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Neidhardt III temperament (1724) 'Grosse Stadt'"},neidhardt4:{frequencies:[261.6255653006,277.18263097687,293.66476791741,311.12698372208,329.62755691287,349.22823143301,369.99442271164,391.99543598175,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"Neidhardt IV temperament (1724), equal temperament"},neidhardtn:{frequencies:[261.6255653006,276.86979852503,293.66476791741,310.77584116741,329.62755691287,348.83408706747,369.99442271164,391.5530240856,415.30469757995,439.50340943686,466.16376151809,493.32589719545,523.2511306012],description:"Johann Georg Neidhardt's temperament (1732), alt. 1/6 & 0 P, also Marpurg nr.10"},neogeb24:{frequencies:[261.6255653006,270.11478301563,282.39420473706,291.55732426372,295.23185084282,304.81152420286,308.65309481038,318.66826025208,333.15492371116,343.96512368902,348.30015108876,359.6017829051,375.94928703407,388.14807710176,393.03994675222,405.79329398283,424.24066266408,438.00640969567,443.52664897728,457.91818970179,463.68937649142,478.73515685363,500.49846361623,516.73862125829,523.2511306012],description:"Neo-Gothic e-based lineotuning (T/S or Blackwood's R=e, ~2.71828), 24 notes"},neogji12:{frequencies:[261.6255653006,282.52678126125,294.32876096318,317.84262891891,332.97799220076,348.83408706747,374.60024122586,392.4383479509,423.79017189188,441.49314144476,443.97065626768,499.46698830115,523.2511306012],description:"M. Schulter, neo-Gothic 12-note JI (prim. 2/3/7/11) 1/1=F with Eb key as D+1"},neogp16a:{frequencies:[261.6255653006,274.38778799819,281.28352228595,295.02457363685,309.19384990071,317.19205704586,332.33517754401,348.83408706747,366.27579142084,374.86334014511,392.4383479509,411.12588832951,422.62591317789,442.75095666255,464.34856430463,498.91386871277,523.2511306012],description:"M. Schulter, scale from mainly prime-to-prime ratios and octave complements (Gb-D#)"},neutr_diat:{frequencies:[261.6255653006,294.32876096318,320.24370022528,348.83408706747,392.4383479509,427.47405410759,479.82340237272,523.2511306012],description:"Neutral Diatonic, 9 + 9 + 12 parts, geometric mean of major and minor"},neutr_pent1:{frequencies:[261.6255653006,302.32287545847,348.83408706747,392.4383479509,453.48431318771,523.2511306012],description:"Quasi-Neutral Pentatonic 1, 15/13 x 52/45 in each trichord, after Dudon"},neutr_pent2:{frequencies:[261.6255653006,301.87565226992,348.83408706747,392.4383479509,452.81347840488,523.2511306012],description:"Quasi-Neutral Pentatonic 2, 15/13 x 52/45 in each trichord, after Dudon"},new_enh:{frequencies:[261.6255653006,264.89588486686,279.06726965397,348.83408706747,392.4383479509,397.34382730029,418.60090448096,523.2511306012],description:"New Enharmonic"},new_enh2:{frequencies:[261.6255653006,327.03195662575,331.11985608357,348.83408706747,392.4383479509,490.54793493862,496.67978412536,523.2511306012],description:"New Enharmonic permuted"},newcastle:{frequencies:[261.6255653006,273.65745935891,291.9012907804,312.65334602246,327.03195662575,350.28154752005,366.3906401674,390.81668391305,410.48618883318,436.04260883433,467.04206359353,490.54793493862,523.2511306012],description:"Newcastle modified 1/3-comma meantone"},norden:{frequencies:[261.6255653006,274.87601291722,292.73769384471,310.07474405997,327.54963108844,349.78078158391,366.5013507395,391.37619916626,412.31401916973,437.91808280662,466.37437567834,489.99465727995,523.2511306012],description:"Reconstructed Schnitger temperament, organ in Norden. Ortgies, 2002"},novaro:{frequencies:[261.6255653006,274.70684356563,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,498.33441009638,523.2511306012],description:"9-limit diamond with 21/20, 16/15, 15/8 and 40/21 added for evenness"},novaro15:{frequencies:[261.6255653006,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,523.2511306012],description:"1-15 diamond, see Novaro, 1927, Sistema Natural base del Natural-Aproximado, p"},novaro_eb:{frequencies:[261.6255653006,277.27733921611,293.70273468471,311.34510173929,329.85947563084,349.74559786079,370.61463194963,392.51515715445,416.03831243363,440.72414616847,467.23897542105,495.06435356607,524.26505360912],description:"Novaro (?) equal beating 4/3 with strectched octave, almost pure 3/2"},janke1:{frequencies:[261.6255653006,276.38325105256,293.32570896007,310.58830860439,328.86683469969,349.02656754477,368.7143392539,391.76907592069,414.34624765043,439.23819834286,465.62553897253,492.45896815637,523.2511306012],description:"Rainer Janke, Temperatur I"},janke2:{frequencies:[261.6255653006,276.38325105256,292.98704147282,310.58830860439,328.48713220126,349.02656754477,368.7143392539,391.54284657258,414.34624765043,438.73106346722,465.62553897253,491.89038573682,523.2511306012],description:"Rainer Janke, Temperatur II"},janke3:{frequencies:[261.6255653006,276.22365192501,292.98704147282,310.40895756597,328.29744538229,349.02656754477,368.50142299854,391.54284657258,414.10698098223,438.47771564426,465.62553897253,491.60634075178,523.2511306012],description:"Rainer Janke, Temperatur III"},janke4:{frequencies:[261.6255653006,275.90473010106,292.98704147282,310.76776326996,328.10786809908,349.22823143301,368.07595926604,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.32245979018,523.2511306012],description:"Rainer Janke, Temperatur IV"},janke5:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,328.10786809908,348.82502010853,367.43868454848,391.54284657258,413.39000965417,438.47771564426,465.08793784701,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur V"},janke6:{frequencies:[261.6255653006,275.74540729824,292.98704147282,310.58830860439,328.10786809908,349.43001184052,367.65098676472,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur VI"},janke7:{frequencies:[261.6255653006,275.42703764514,292.81785438923,311.12698372208,327.91840028839,349.63190883464,367.0144478307,391.54284657258,413.62886206386,438.22451411849,467.24207374344,490.75518955849,523.2511306012],description:"Rainer Janke, Temperatur VII"},jemblung1:{frequencies:[261.6255653006,298.87388797409,337.89601991959,388.44742741354,452.30188977628,523.2511306012],description:"Scale of bamboo gamelan jemblung from Kalijering, slendro-like. 1/1=590 Hz."},jemblung2:{frequencies:[261.6255653006,300.03885820455,355.06324470257,391.40016308218,451.61555914985,523.2511306012],description:"Bamboo gamelan jemblung at Royal Batavia Society. 1/1=504 Hz."},ji_10coh:{frequencies:[261.6255653006,283.42769574232,299.7792935736,327.03195662575,348.83408706747,370.63621750918,392.4383479509,436.04260883433,457.84473927605,485.0974023282,523.2511306012],description:"Differentially coherent 10-tone scale"},ji_10coh2:{frequencies:[261.6255653006,305.22982618403,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,479.64686971777,523.2511306012],description:"Other diff. coherent 10-tone scale"},ji_11:{frequencies:[261.6255653006,276.96780524107,294.32876096318,316.53463456122,336.37572681506,356.10146388137,384.42940207435,406.97310157871,432.48307733364,465.11211608996,494.26637409559,523.2511306012],description:"3 and 7 prime rational interpretation of 11-tET. OdC 2000"},ji_12:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Basic JI with 7-limit tritone"},ji_12a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"7-limit 12-tone scale"},ji_12b:{frequencies:[261.6255653006,272.52663052146,290.69507255622,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"alternate 7-limit 12-tone scale"},ji_12c:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:'Kurzweil "Just with natural b7th", is Sauveur Just with 7/4'},ji_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"5-limit 12-tone symmetrical scale with two tritones"},ji_17:{frequencies:[261.6255653006,271.31540105247,283.8170195002,294.32876096318,310.07474405997,321.55899383997,336.37572681506,348.83408706747,361.75386806997,378.42269266694,392.4383479509,406.97310157871,425.72552925031,441.49314144476,465.11211608996,482.33849075995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 17-tET. OdC"},ji_17a:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,310.07474405997,321.08592105074,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,426.35277308246,441.49314144476,465.11211608996,484.4917875937,502.32108537715,523.2511306012],description:"3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_17b:{frequencies:[261.6255653006,272.52663052146,285.40970760065,294.32876096318,310.07474405997,319.76457981184,334.88072358477,348.83408706747,359.73515228832,380.54627680087,392.4383479509,408.78994578219,428.11456140098,441.49314144476,465.11211608996,479.64686971777,502.32108537715,523.2511306012],description:"Alt. 3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_19:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,353.19451315581,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"5-limit 19-tone scale"},ji_20:{frequencies:[261.6255653006,271.31540105247,279.38237857051,288.32205155576,299.00064605783,310.07474405997,321.55899383997,331.11985608357,348.83408706747,356.10146388137,372.50983809402,384.42940207435,392.4383479509,413.43299207996,425.72552925031,441.49314144476,457.84473927605,474.80195184183,489.99465727995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 20-tET. OdC"},ji_21:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"7-limit 21-tone just scale, Op de Coul, 2001"},ji_22:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"5-limit 22-tone scale (Zarlino?)"},ji_27:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,290.69507255622,299.00064605783,305.22982618403,313.95067836072,320.49131749323,331.11985608357,336.37572681506,348.83408706747,356.10146388137,366.27579142084,373.75080757229,384.42940207435,392.4383479509,406.97310157871,413.43299207996,427.14378008261,436.04260883433,448.50096908674,457.84473927605,470.92601754108,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"7-limit rational interpretation of 27-tET, OdC"},ji_29:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,287.78812183066,294.32876096318,301.39265122629,310.07474405997,317.12189733406,323.76163705949,331.11985608357,340.65828815182,348.83408706747,356.76213450082,367.91095120397,372.08969287196,383.71749577421,392.4383479509,401.85686830172,413.43299207996,422.82919644541,431.68218274599,441.49314144476,454.2110508691,465.11211608996,475.68284600109,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"3,5,11-prime rational interpretation of 29-tET, OdC"},ji_30:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,286.15296204753,294.32876096318,299.7792935736,308.34441624714,313.95067836072,321.92208230347,329.64821227876,336.37572681506,344.91651675372,353.19451315581,360.81424763342,370.01329949656,379.40816842909,387.59343007496,396.89567239676,406.97310157871,415.27867508032,425.24536328225,436.04260883433,443.97065626768,456.65553216105,465.11211608996,478.40103369253,488.36772189445,498.33441009638,511.62332769895,523.2511306012],description:"11-limit rational interpretation of 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OdC"},ji_7a:{frequencies:[261.6255653006,287.78812183066,319.76457981184,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Superparticular approximation to 7-tET. Op de Coul, 1998"},ji_8coh:{frequencies:[261.6255653006,286.99041781007,312.35527031954,339.96223546814,370.00947616612,405.83764015148,441.71144237774,480.75585116768,523.2511306012],description:"Differential coherent 8-tone scale, OdC, 2003"},ji_8coh3:{frequencies:[261.6255653006,277.97716313189,302.50455987882,327.03195662575,359.73515228832,392.4383479509,425.14154361347,466.02053819169,523.2511306012],description:"Differential fully coherent 8-tone scale, OdC, 2003"},ji_9coh:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Differentially coherent 9-tone scale"},ji_ri24a:{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,301.87565226992,310.68035879446,319.76457981184,329.87571277032,340.11323489078,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,402.50086969323,414.99227599406,428.11456140098,440.63253103259,453.48431318771,465.11211608996,479.64686971777,494.18162334558,508.71637697339,523.2511306012],description:"M. Schulter, just/rational intonation system - with circulating 24-note set"},jioct12:{frequencies:[261.6255653006,272.52663052146,282.55561052465,302.80736724606,313.95067836072,327.03195662575,363.36884069528,376.74081403286,392.4383479509,436.04260883433,454.2110508691,470.92601754108,523.2511306012],description:"12-tone JI version of Messiaen's octatonic scale, Erlich & Par\xEF\xBF\xBDzek"},"jobin-bach":{frequencies:[261.6255653006,275.07759559501,292.50627485027,309.76836826904,327.03195662575,348.83408706747,366.77012764335,391.22147055517,412.61639318626,437.39890198442,464.6525521713,489.02683710225,523.2511306012],description:"Emile Jobin, WTC temperament after Bach's signet"},"johnson-secor_rwt":{frequencies:[261.6255653006,276.16031892841,293.03678286293,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.52992584916,414.24047839262,438.40450629885,465.11211608996,490.95167809495,523.2511306012],description:"Johnson/Secor proportional-beating well-temperament with five 24/19s."},johnson_44:{frequencies:[261.6255653006,265.7783520514,269.99705605222,274.2827236086,278.63641763414,283.05921791404,287.55222124002,292.11654190835,296.75331210627,301.46368356757,306.24882108355,311.17820103386,316.11753722951,321.13527558179,326.23266245367,331.4109583385,336.67144939063,342.01544029518,347.44425644654,352.9592442771,358.56177366235,364.2532300084,370.03502692537,375.90859839047,381.87540114246,387.93691728375,394.09464571975,400.35011587045,406.70487919155,413.16051176499,419.71861468993,426.38081694263,433.14876596753,440.02414274758,447.00865248514,454.10402744924,461.31203006992,468.63444275836,476.07308421189,483.62979961065,491.30646309654,499.10497838378,507.02727962797,515.07533168556,523.2511306012],description:"Aaron Johnson, 44-tET approximation"},johnson_7:{frequencies:[261.6255653006,288.83389952765,318.87182567809,352.10227751942,388.71994014354,429.2294430713,473.86811641255,523.2511306012],description:"Aaron Johnson, 7-tET approximation"},johnson_eb:{frequencies:[261.6255653006,273.1678696521,292.40504357126,312.71949922989,327.03195662575,349.65487315468,365.50630446407,390.89937403737,408.78994578219,437.06859144336,467.84806971401,488.62421754671,523.2511306012],description:'Aaron Johnson, "1/4-comma tempered" equal beating C-G-D-A-E plus just thirds'},johnson_ratwell:{frequencies:[261.6255653006,276.16031892841,292.90688289089,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.49724879514,414.24047839262,438.30776524386,465.11211608996,490.95167809495,523.2511306012],description:"Aaron Johnson, rational well-temperament with five 24/19's"},johnson_temp:{frequencies:[261.6255653006,275.52965735686,292.50638298357,309.88336774144,327.03195662575,348.76230617841,367.55223824197,391.22154286826,413.09299784305,437.39914452994,464.92072007996,490.30891677011,523.2511306012],description:"Aaron Johnson, temperament with just 5/4, 24/19 and 19/15"},johnston:{frequencies:[261.6255653006,275.93321340298,294.32876096318,315.35224388912,327.03195662575,359.73515228832,367.91095120397,392.4383479509,401.35740131342,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Ben Johnston's combined otonal-utonal scale"},johnston_21:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Johnston 21-note just enharmonic 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scale"},"johnston_6-qt":{frequencies:[261.6255653006,262.79353657426,266.47048317654,267.57160087561,271.31540105247,272.52663052146,277.4816601673,280.31310567921,284.23518205497,290.69507255622,294.32876096318,297.30177875068,299.7792935736,300.33547037059,305.22982618403,306.59245933664,310.07474405997,311.45900631024,316.53463456122,317.12189733406,319.76457981184,322.99452506247,327.03195662575,334.46450109452,339.14425131559,342.60490694126,348.83408706747,350.39138209902,355.29397756872,356.76213450082,361.75386806997,363.36884069528,367.91095120397,373.75080757229,381.53728273004,382.24514410802,387.59343007496,390.82337532559,392.4383479509,396.40237166758,399.70572476481,406.97310157871,408.78994578219,413.43299207996,420.46965851882,426.35277308246,436.04260883433,445.95266812602,452.19233508746,459.88868900496,465.11211608996,467.18850946536,475.68284600109,479.64686971777,484.4917875937,486.49381977384,490.54793493862,248.7057842981,498.33441009638,508.71637697339,516.79124009995,523.2511306012],description:"11-limit complete system from Ben Johnston's _6th Quartet_"},"johnston_6-qt_row":{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,350.39138209902,363.36884069528,399.70572476481,408.78994578219,436.04260883433,445.95266812602,490.54793493862,508.71637697339],description:`11-limit 'prime row' from Ben Johnston's "6th Quartet"`},johnston_81:{frequencies:[116.54094037952,117.99770213426,119.33792294863,119.89808681021,120.82964698549,121.39681289533,122.77564089365,122.91427305652,124.31033640482,124.45070146973,125.86421560988,127.43751830501,127.89129259755,128.03570110055,129.48993375502,131.10855792696,132.74741490105,134.25516331721,134.88534766148,135.93335285867,136.57141450725,138.12259600536,138.27855718859,139.84912845542,141.59724256112,142.26189011172,143.87770417225,145.6761754744,147.49712766783,149.17240368579,151.03705873186,151.74601611917,153.46955111706,155.38792050603,157.33026951235,159.11723059817,159.29689788126,161.10619598065,161.86241719378,163.70085452487,163.8856974087,165.74711520643,165.93426862631,167.81895414651,169.91669107334,170.71426813406,172.6532450067,174.81141056928,176.9965532014,179.00688442294,179.84713021531,181.24447047823,182.095219343,184.16346134048,184.37140958479,186.46550460723,188.79632341482,189.68252014896,191.15627745751,191.83693889633,194.23490063253,196.66283689044,198.89653824771,199.12112235157,199.83014468368,201.38274497581,202.32802149222,204.62606815608,204.85712176088,207.18389400804,207.41783578289,209.77369268314,212.39586384168,213.39283516758,215.81655625837,218.5142632116,221.24569150175,223.75860552868,226.55558809779,227.61902417875,230.2043266756,233.08188075904],description:"Johnston 81-note 5-limit scale of Sonata for Microtonal Piano"},jorgensen:{frequencies:[261.6255653006,269.51415085551,288.85811466493,309.59046173614,318.92511007349,352.12195684808,355.62605411908,388.77403176757,408.50706336067,429.24143792307,469.25139168707,473.92081401802,523.2511306012],description:"Jorgensen's 5&7 temperament"},jousse:{frequencies:[261.6255653006,276.90198715646,293.15566421679,311.51473523959,328.62702621286,349.28097970329,369.20264759391,391.76800554826,415.35298052707,439.0631553946,466.60176257857,492.27019703794,523.2511306012],description:"Temperament of Jean Jousse (1832)"},jousse2:{frequencies:[261.6255653006,277.21176919085,293.63180098233,311.16627887077,329.63881547742,349.36510452864,370.14670828388,392.04008509316,415.41939014292,440.0494382652,466.3511549761,494.0599599767,523.2511306012],description:"Jean Jousse's quasi-equal 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genus"},oconnell:{frequencies:[261.6255653006,267.57429119961,272.27874977392,278.46970304972,283.3657217904,288.34782337261,294.90414810658,300.08911516052,305.36524364276,312.30850472426,317.79947295261,323.38698268281,330.74001416845,336.55504284097,344.20748191927,350.25929591231,356.41751010259,364.52157313929,370.93054700815,377.45220049416,386.03454097812,392.82175095637,399.72829510222,408.81713953112,416.00491024634,423.31905787312],description:"Walter O'Connell, Pythagorean scale of 25 octaves reduced by Phi. XH 15 (1993)"},oconnell_11:{frequencies:[261.6255653006,272.27874977392,288.34782337261,300.08911516052,312.30850472426,323.38698268281,344.20748191927,356.41751010259,370.93054700815,386.03454097812,408.81713953112,423.31905787312],description:"Walter O'Connell, 11-note mode of 25-tone scale"},oconnell_14:{frequencies:[261.6255653006,272.27874977392,283.3657217904,288.34782337261,300.08911516052,312.30850472426,323.38698268281,336.55504284097,344.20748191927,356.41751010259,370.93054700815,386.03454097812,399.72829510222,408.81713953112,423.31905787312],description:"Walter O'Connell, 14-note mode of 25-tone scale"},oconnell_7:{frequencies:[261.6255653006,283.3657217904,300.08911516052,323.38698268281,344.20748191927,370.93054700815,392.82175095637,423.31905787312],description:"Walter O'Connell, 7-note mode of 25-tone 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8 tones"},octony_trans5:{frequencies:[261.6255653006,271.31540105247,279.06726965397,317.94773560837,327.03195662575,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 15 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_trans6:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,345.98646186692,348.83408706747,358.80077526939,523.2511306012],description:"Complex 14 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_u:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,356.76213450082,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"7)8 octony from 1.3.5.7.9.11.13.15, 1.3.5.7.9.11.13 tonic (subharmonics 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Oettingen's Orthotonophonium tuning"},oettingen2:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,431.14564594215,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,476.27480687611,484.4917875937,490.54793493862,496.11959049595,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"von Oettingen's Orthotonophonium tuning with central 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Mersenne/Ban without D#"},major_clus:{frequencies:[261.6255653006,275.93321340298,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Chalmers' Major Mode Cluster"},major_wing:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Chalmers' Major Wing with 7 major and 6 minor triads"},malcolm:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Malcolm's Monochord (1721), and C major in Yamaha synths, Wilkinson: Tuning In"},malcolm2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,463.29527188648,490.54793493862,523.2511306012],description:"Malcolm 2"},malcolm_ap:{frequencies:[261.6255653006,279.47938236087,293.66476791741,313.97746652079,326.1838132033,349.22823143301,369.99442271164,391.99543598175,419.68935090103,436.0054062308,466.16376151809,489.82458627646,523.2511306012],description:"Best approximations in mix of all ETs from 12-23 to Malcolm's Monochord"},malcolm_me:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,490.54793493862,523.2511306012],description:"Malcolm's Mid-East"},malcolme:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,496.11959049595,523.2511306012],description:"Most equal interval permutation of Malcolm's Monochord"},malcolme2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Inverse most equal interval permutation of Malcolm's Monochord"},malcolms:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,369.99442271164,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical version of Malcolm's Monochord and Albion scale"},malerbi:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,489.99465727995,523.2511306012],description:"Luigi Malerbi's well-temperament nr.1 (1794) (nr.2 = Young)"},malgache:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,353.19451315581,367.91095120397,392.4383479509,413.89982010446,441.49314144476,459.88868900496,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,353.19451315581,376.74081403286,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,353.19451315581,367.91095120397,392.4383479509,408.78994578219,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malkauns:{frequencies:[261.6255653006,313.95067836072,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"Raga Malkauns, inverse of prime_5"},mambuti:{frequencies:[261.6255653006,294.34406205295,331.72862856444,394.26624244126,466.16376151809,525.06772693396,590.39077962608,792.18471060794,999.82182774046],description:"African Mambuti Flutes (aerophone; vertical wooden; one note each)"},mandelbaum5:{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,454.2110508691,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Mandelbaum's 5-limit 19-tone scale, kleismic detempered circle of minor thirds"},mandelbaum7:{frequencies:[261.6255653006,272.52663052146,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,376.74081403286,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Mandelbaum's 7-limit 19-tone scale"},marimba1:{frequencies:[261.6255653006,284.4818984792,319.50463429683,342.83241505062,371.92288545737,411.72190027758,457.09800545097,500.48847822777,547.68138927822,612.97866327818,651.68292300609,728.11694797601,807.8963375694,903.69557412727,1013.19282257599,1069.7265813247,1225.95732655636,1303.36584601218],description:"Marimba of the Bakwese, SW Belgian Congo (Zaire). 1/1=140.5 Hz"},marimba2:{frequencies:[261.6255653006,279.11058864149,318.03161540472,343.03050002254,379.95718438213,421.58889248327,458.6849347701,519.33670373121,571.2689787911,613.68721319418,694.83488613378,761.23234162637,846.59395682498,953.56868388592,1049.52904699774,1145.8425062572,1271.3918647407,1389.66977226756],description:"Marimba of the Bakubu, S. Belgian Congo (Zaire). 1/1=141.5 Hz"},marimba3:{frequencies:[261.6255653006,296.73398952435,348.2210758395,420.13030572059,476.50902003141,518.73708886244,603.49292471609,696.44215167899,840.26061144117,953.01804006282,1037.47417772488],description:"Marimba from the Yakoma tribe, Zaire. 1/1=185.5 Hz"},marion:{frequencies:[261.6255653006,269.91407136119,278.46532473603,287.28749371714,296.38899008685,305.77900572762,315.46632790985,325.46074015958,335.7715953476,346.4093067252,357.3838291689,368.70624618807,380.38737313392,392.4383479509,411.71310103548,431.93429139282,453.14890242083,475.40520223986,498.75490298644,523.2511306012],description:"scale with two different ET step 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fifths"},"marpurg-t8":{frequencies:[261.6255653006,277.49581689502,293.33333347996,311.12698372208,329.99999983505,348.83408706747,369.99442271164,391.11111150212,414.83597850347,440,466.69047534984,493.32589719545,523.2511306012],description:"Marpurg's temperament nr.8, 4 tempered fifths"},"marpurg-t9":{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,350.01785633742,371.24999944327,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"Marpurg's temperament nr.9, 4 tempered fifths"},marpurg:{frequencies:[261.6255653006,277.49581689502,293.83071040301,311.12698372208,329.99999983505,349.42557141756,369.99442271164,392.4383479509,415.53937569366,440,466.69047534984,494.16238213869,523.2511306012],description:"Marpurg, Versuch ueber die musikalische Temperatur (1776), p. 153"},marpurg1:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg's Monochord no.1 (1776)"},marpurg3:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Marpurg 3"},marpurg4:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg 4, also Yamaha Pure Minor"},marsh:{frequencies:[261.6255653006,275.50659558095,293.15632631094,311.93674864629,328.48713220126,349.53094576004,368.07595926604,391.65594491223,412.43597848639,438.85779226656,466.97226207056,491.74834273545,523.2511306012],description:"John Marsh's meantone temperament (1809)"},marsh2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"John Marsh's quasi-equal temperament (1840)"},mavila12:{frequencies:[261.6255653006,256.98292999787,287.53945699376,321.72930260925,316.02010771872,353.59644178868,347.32175377489,388.62000642034,381.72381344999,427.11263899087,477.89842030218,469.41794908116,525.2340355968],description:"A 12-note mavila scale (for warping meantone-based music)"},mavila9:{frequencies:[261.6255653006,287.53945699376,316.02010771872,321.72930260925,353.59644178868,388.62000642034,427.11263899087,434.82882549415,477.89842030218,525.2340355968],description:"9-note scale of mavila temperament (TOP tuning)"},mavlim1:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"First 27/25&135/128 scale"},mbira_banda:{frequencies:[261.6255653006,291.13134764929,327.53979283172,368.50142299854,404.88256627495,443.57258128492,480.10063929961,555.00605988575],description:"Mubayiwa Bandambira's tuning of keys R2-R9 from Berliner: The soul of mbira."},mbira_banda2:{frequencies:[261.6255653006,321.16993719469,360.29289210659,380.8360868427,422.32008370967,461.34206956593,587.32953583482,513.96502576833,761.67217368541,711.48673390068,849.04255025658,936.10488897708,1046.50286568598,633.49659152295,1055.60951665979,1174.65975017952,1321.5609185619,1486.83332446121,1633.62433483289,1789.73120457747,1937.11498804338,2239.34414798534],description:"Mubayiwa Bandambira's Mbira DzaVadzimu tuning B1=114 Hz"},mbira_gondo:{frequencies:[261.6255653006,315.28798447451,345.21700307457,379.51849407657,422.56409582244,461.07566488503,564.05539604512,516.94239487354,778.57545143809,697.24717811406,842.69088701475,926.42243447898,1029.11884353824,628.3943418294,1040.47545270591,1153.813137635,1308.64724593201,1415.59600512246,1572.51770682594,1715.83353717518,1883.05646656025,2103.91477035149],description:"John Gondo's Mbira DzaVadzimu tuning B1=122 Hz"},mbira_kunaka:{frequencies:[261.6255653006,292.98704147282,325.27731021818,350.44066402496,386.59871897734,434.19311733646,479.82340237272,507.76825077597],description:"John Kunaka's mbira tuning of keys R2-R9"},mbira_kunaka2:{frequencies:[261.6255653006,340.26769547546,358.83903996308,405.11650317313,448.98591596033,490.75518955849,622.61349925697,541.70354187177,817.28364083393,724.3415782324,907.35693646861,997.5144154576,1094.73088724383,673.88551872153,1085.91380691742,1216.08403680913,1350.10935126711,1454.55340013417,1604.63250673428,1802.17976955899,1991.5747030301,2107.56373750553],description:"John Kunaka's Mbira DzaVadzimu tuning B1=113 Hz"},mbira_mude:{frequencies:[261.6255653006,289.28740724512,309.15639683494,364.68988616898,372.56793743951,408.17001145418,507.1819925915,459.74594725879,689.63684605432,610.50517472746,760.79276355093,824.39562982862,887.65774573556,562.75365576207,888.68380073365,1015.53708814899,1126.80895076279,1206.28956516212,1365.00817887311,1507.58874420517,1666.02447560859,1935.99638964471],description:"Hakurotwi Mude's Mbira DzaVadzimu tuning B1=132 Hz"},mbira_mujuru:{frequencies:[261.6255653006,281.37682788104,301.05008478933,329.43721154897,394.9500460767,419.64523240241,533.01280425363,488.77489658044,700.88132804992,602.10016957865,765.19999119503,809.29752893,942.6160133907,577.57308891646,937.72844143307,1046.50286568598,1145.18149427149,1243.7900049313,1411.51350174391,1540.15576038017,1658.34356815416,1904.9365287586],description:"Ephat Mujuru's Mbira DzaVadzimu tuning, B1=106 Hz"},mbira_zimb:{frequencies:[261.6255653006,276.86260193655,305.95868600104,343.62544191138,379.08031027329,408.40584780369,453.41648894489,507.76825077597],description:"Shona mbira scale"},mboko_bow:{frequencies:[261.6255653006,347.61817721989,375.37611551499],description:"African Mboko Mouth Bow (chordophone, single string, plucked)"},mboko_zither:{frequencies:[261.6255653006,294.68429813772,319.3201344739,354.92237405774,396.55020354877,418.67676528474,472.67116512585,513.07516347663],description:"African Mboko Zither (chordophone; idiochordic palm fibre, plucked)"},mcclain:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,331.11985608357,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,510.98743222773,523.2511306012],description:"McClain's 12-tone scale, see page 119 of The Myth of Invariance"},mcclain_18:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,319.36714514233,327.03195662575,331.11985608357,344.91651675372,367.91095120397,383.2405741708,392.4383479509,408.78994578219,413.89982010446,441.49314144476,459.88868900496,490.54793493862,496.67978412536,510.98743222773,523.2511306012],description:"McClain's 18-tone scale, see page 143 of The Myth of Invariance"},mcclain_8:{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,523.2511306012],description:"McClain's 8-tone scale, see page 51 of The Myth of Invariance"},mccoskey_22:{frequencies:[261.6255653006,270.06509966514,279.06726965397,287.78812183066,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,382.37582620857,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,506.89953276991,523.2511306012],description:"31-limit rational interpretation of 22-tET, Marion McCoskey"},mclaren_bar:{frequencies:[261.6255653006,281.77400528964,292.14326370913,304.76756192248,325.50548568708,328.66136118639,353.45752508165,360.67039921732,379.1552038283,397.63971531932,405.75513620619,436.411067852,476.98680497297,521.16951219839],description:"Metal bar scale. see McLaren, Xenharmonicon 15, pp.31-33"},mclaren_cps:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,367.91095120397,392.4383479509,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"2)12 [1,2,3,4,5,6,8,9,10,12,14,15] a degenerate CPS"},mclaren_harm:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012],description:'from "Wilson part 9", claimed to be Schlesingers Dorian Enharmonic, prov. unkn'},mclaren_rath1:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,372.08969287196,380.54627680087,389.39619021485,398.6675280771,492.47165233054,507.3950357345,523.2511306012],description:"McLaren Rat H1"},mclaren_rath2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,380.54627680087,389.39619021485,398.6675280771,440.63253103259,452.54151835779,465.11211608996,523.2511306012],description:"McLaren Rat H2"},mean10:{frequencies:[261.6255653006,272.18829429226,292.14313377277,313.56091500001,326.220453695,350.13653284039,364.27275363262,390.97854693193,406.76370320307,436.58461973079,468.59178605305,487.51045723915,523.2511306012],description:"3/10-comma meantone scale"},mean11:{frequencies:[261.6255653006,272.83457350033,292.34115464648,313.24237654315,326.6628419965,350.01792709981,365.01399145768,391.11103243201,407.86767761879,437.02858581415,468.2743796482,488.33699124025,523.2511306012],description:"3/11-comma meantone scale. A.J. Ellis no. 10"},mean11ls_19:{frequencies:[261.6255653006,272.93479580544,280.25721516838,292.37183188538,305.01012622427,313.1930753928,326.73140514978,340.85495140859,349.99956372811,365.12891753666,374.92476290643,391.13155279262,408.03891236124,418.98596425085,437.09738047696,455.99169236578,468.2252457596,488.46511500326,509.57988860269,523.2511306012],description:"Least squares appr. to 3/2, 5/4, 7/6, 15/14 and 11/8, Petr Par\xEF\xBF\xBDzek"},mean13:{frequencies:[261.6255653006,273.83184954717,292.64606374809,312.75295135888,327.34460995374,349.8355370417,366.15730590163,391.31494185909,409.57195510156,437.7124891801,467.78648270341,489.61131479929,523.2511306012],description:"3/13-comma meantone scale"},mean14:{frequencies:[261.6255653006,274.22463192287,292.76593693997,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"3/14-comma meantone scale (Giordano Riccati, 1762)"},mean14_15:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,417.8586951835,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"15 of 3/14-comma meantone scale"},mean14_19:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,343.38964426558,349.76390952171,366.60744235102,373.41269440635,391.39507854003,410.24343789088,417.8586951835,437.98145930734,459.07327263526,467.59494724206,490.11285326462,513.71515101261,523.2511306012],description:"19 of 3/14-comma meantone scale"},mean14_7:{frequencies:[261.6255653006,292.76593693997,327.61283758281,349.76390952171,391.39507854003,437.98145930734,490.11285326462,523.2511306012],description:"Least squares appr. of 5L+2S to Ptolemy's Intense Diatonic scale"},mean14a:{frequencies:[261.6255653006,274.24690838881,292.77273178776,312.55000460003,327.62804498858,349.75985073129,366.63296888199,391.39962048672,410.28152481852,437.9967071602,467.58409501387,490.1412915133,523.2511306012],description:'fifth of sqrt(5/2)-1 octave "recursive" meantone, Paul Hahn'},mean16:{frequencies:[261.6255653006,274.864106667,292.9608347655,312.24903186879,328.04917632434,349.64754658398,367.34009701877,391.52533508436,411.33694767869,438.41888642025,467.28387071703,490.92894854125,523.2511306012],description:"3/16-comma meantone scale"},mean17:{frequencies:[261.6255653006,273.72412433093,292.61316553779,312.80569569783,327.2710181906,349.85520131118,366.03383354947,391.29294726693,409.38781813791,437.63868343995,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean17_17:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale with split C#/Db, D#/Eb, F#/Gb, G#/Ab and A#/Bb"},mean17_19:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,342.40527209253,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,512.10885267608,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean18:{frequencies:[261.6255653006,272.71477685134,292.30447317753,313.30134186202,326.58087306932,350.03988839382,364.87661266094,391.0864943589,407.66301227525,436.94633423564,468.33314368944,488.18382342185,523.2511306012],description:"5/18-comma meantone scale (Smith). 3/2 and 5/3 eq. beat. A.J. Ellis no. 9"},mean19:{frequencies:[261.6255653006,273.06170311607,292.41066686775,313.13068664042,326.81820677503,349.97632128221,365.27443420834,391.15752841841,408.25574814862,437.18446858874,468.16306089008,488.62733218513,523.2511306012],description:"5/19-comma meantone scale, fifths beats three times third. A.J. Ellis no. 11"},mean19r:{frequencies:[261.6255653006,273.04332227389,292.40504357126,313.13971948727,326.80563693258,349.97968716666,365.25335892465,391.15376651139,408.22434232755,437.17185753972,468.17206422213,488.60384173026,523.2511306012],description:"Approximate 5/19-comma meantone with 19/17 tone, Petr Parizek, 2002"},mean23:{frequencies:[261.6255653006,274.15058593695,292.74334833321,312.59706303545,327.56228503462,349.77740346966,366.52259116395,391.37997903742,410.11684180717,437.93077103284,467.63102771476,490.01832104213,523.2511306012],description:"5/23-comma meantone scale, A.J. Ellis no. 4"},mean23six:{frequencies:[261.6255653006,273.11604376732,292.42729246507,313.10398392891,326.85537164611,349.96637341293,365.33674088125,391.16864715511,408.34860251967,437.22175336101,468.13644404983,488.69678846289,523.2511306012],description:"6/23-comma meantone scale"},mean25:{frequencies:[261.6255653006,272.66208311698,292.28833573479,313.32728859832,326.54481265413,350.04955123355,364.81618195011,391.07569872695,407.57299290994,436.91015056532,468.35900068872,488.11644468937,523.2511306012],description:"7/25-comma meantone scale, least square weights 3/2:0 5/4:1 6/5:1"},mean26:{frequencies:[261.6255653006,272.91754119498,292.36655103694,313.20156187458,326.7196004604,350.00272362315,365.10913291207,391.12802157824,408.00943064927,437.08553692506,468.23370304224,488.44305713046,523.2511306012],description:"7/26-comma meantone scale (Woolhouse 1835). Almost equal to meaneb742"},mean26_21:{frequencies:[261.6255653006,272.91754592428,280.26986822267,292.36655272572,304.98534036063,313.20156006546,326.71960423481,335.52133892506,340.8210986211,350.00272362315,365.10913712997,374.9450750913,391.12802157824,408.00943771953,419.00109777107,437.08553944976,455.95052092314,468.23370033762,488.44306277317,501.60158217053,509.52467838008,523.2511306012],description:"21 of 7/26-comma meantone scale (Woolhouse 1835)"},mean27:{frequencies:[261.6255653006,273.15429014256,292.43899158768,313.08519355925,326.88152513903,349.9593710588,365.38059276675,391.17647406766,408.41395592075,437.24799400905,468.11771609009,488.74567091648,523.2511306012],description:"7/27-comma meantone scale, least square weights 3/2:2 5/4:1 6/5:1"},mean29:{frequencies:[261.6255653006,273.57932033947,292.56893127899,312.87664195194,327.1720749345,349.88164908166,365.86785468743,391.26336919078,409.14031659695,437.53944680455,467.90980928584,489.28875967044,523.2511306012],description:"7/29-comma meantone scale, least square weights 3/2:4 5/4:1 6/5:1"},mean2sev:{frequencies:[261.6255653006,272.52663052146,292.24684137387,313.39402123097,326.45210604021,350.07440004945,364.66083404534,391.04793957621,407.34160211012,436.81711699543,468.42550014967,487.94322738789,523.2511306012],description:"2/7-comma meantone scale. Zarlino's temperament (1558). See also meaneb371"},mean2sev_15:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,350.07447082328,364.66081719444,391.04786051887,407.34165622677,419.34452602299,436.81710690282,468.42541627199,487.94330348661,523.2511306012],description:"15 of 2/7-comma meantone scale"},mean2sev_19:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,340.0543130973,350.07447082328,364.66081719444,375.40603866065,391.04786051887,407.34165622677,419.34452602299,436.81710690282,455.01770749831,468.42541627199,487.94330348661,508.27414914183,523.2511306012],description:"19 of 2/7-comma meantone scale"},mean2sev_31:{frequencies:[261.6255653006,264.72620698393,272.52663052146,280.55692507618,283.88190679319,292.24689370448,300.8583415146,304.42377254813,313.39402847191,317.10820138491,326.45203249943,336.07138073182,340.0543130973,350.07447082328,354.22315547012,364.66081719444,375.40603866065,379.85514366424,391.04786051887,395.6823437549,407.34165622677,419.34452602299,424.31412061457,436.81710690282,449.68851049921,455.01770749831,468.42541627199,473.97693555703,487.94330348661,502.32108537715,508.27414914183,523.2511306012],description:"31 of 2/7-comma meantone scale"},mean2seveb:{frequencies:[261.6255653006,274.26749945295,292.59076110537,312.44357330613,327.42660602987,349.76102048238,366.6169314736,391.04794861134,410.01084835752,437.49574139527,467.27496094916,489.74950989452,523.2511306012],description:'"2/7-comma" meantone with equal beating fifths. A.J. Ellis no. 8'},mean2sevr:{frequencies:[261.6255653006,272.52663052146,292.24289114742,313.39346366789,326.45152465405,350.07234194042,364.65868952128,391.04531121882,407.33886585294,436.81651812993,468.41855142334,487.93599106598,523.2511306012],description:"Rational approximation to 2/7-comma meantone, 1/1 = 262.9333"},mean9:{frequencies:[261.6255653006,274.03547926168,292.70827332867,306.59245933664,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"2/9-comma meantone scale, Lemme Rossi, Sistema musico (1666)"},mean94:{frequencies:[261.6255653006,268.79084150406,291.09659021292,315.25339315665,323.88740273232,350.76536842075,360.37196303797,390.27761906502,400.96635635801,434.24075936811,470.27645613296,483.15616342113,523.2511306012],description:"4/9-comma meantone scale"},mean9_15:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,418.0235894185,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"15 of 2/9-comma meantone scale"},mean9_19:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,343.0174228875,349.79835961887,366.39065074918,373.63364091796,391.35653176554,409.92008797511,418.0235894185,437.85206746661,458.62082212371,467.68706357679,489.87127257422,513.10776453427,523.2511306012],description:"19 of 2/9-comma meantone scale"},mean9_31:{frequencies:[261.6255653006,268.72322665693,274.03547926168,279.45274708261,287.03404351137,292.70827332867,298.49467410529,306.59245933664,312.65343270838,321.13524775754,327.48360691354,333.95746354843,343.0174228875,349.79835961887,359.28803828513,366.39065074918,373.63364091796,383.76997851754,391.35653176554,401.97367512027,409.92008797511,418.0235894185,429.36393755067,437.85181455341,446.50763144636,458.62082212371,467.68706357679,480.3749841712,489.87127257422,499.55528826613,513.10776453427,523.2511306012],description:"31 of 2/9-comma meantone scale"},meaneb1071:{frequencies:[261.6255653006,273.45959631537,292.5323192343,305.76452283047,327.09038632535,349.9034421565,365.73073124967,391.23900009103,408.93579686983,437.45744778434,457.24482979639,489.13584427285,523.2511306012],description:"Equal beating 7/4 = 3/2 same."},meaneb1071a:{frequencies:[261.6255653006,273.94115519525,292.67936294368,306.45675889694,327.41929816594,349.81553441422,366.28252094772,391.33731744348,409.75863641311,437.78732645584,458.39517452459,489.75074612717,523.2511306012],description:"Equal beating 7/4 = 3/2 opposite."},meaneb341:{frequencies:[261.6255653006,272.43747957464,292.21954801903,313.43802026715,326.39113133433,350.09085029289,364.55867287416,391.02956482064,407.18921698842,436.75579855003,468.46925117002,487.82916876009,523.2511306012],description:"Equal beating 6/5 = 5/4 same. Almost 4/15 Pyth. comma"},meaneb371:{frequencies:[261.6255653006,272.52577151658,292.24657972098,313.39444482621,326.45151771442,350.07455777399,364.65985037488,391.0477633913,407.34013625771,436.81652657765,468.42591953828,487.94213100406,523.2511306012],description:"Equal beating 6/5 = 3/2 same. Practically 2/7-comma (Zarlino)"},meaneb371a:{frequencies:[261.6255653006,269.83862220337,291.42039690163,314.72828847419,324.6081803116,350.57044084899,361.57569171511,390.49462500658,421.72650333798,434.96526321606,469.75391665508,484.50062400899,523.2511306012],description:"Equal beating 6/5 = 3/2 opposite. Almost 2/5-comma"},meaneb381:{frequencies:[261.6255653006,275.92799893014,293.28437056932,311.73248946737,328.77414682856,349.45463702831,368.55847249214,391.74146894101,416.38271791821,439.14534885862,466.76838786866,492.28548089506,523.2511306012],description:"Equal beating 6/5 = 8/5 same. Almost 1/7-comma"},meaneb451:{frequencies:[261.6255653006,274.36682021224,292.8092284668,312.49148032108,327.70992276921,349.73795145032,366.77030983847,391.42412846541,410.48661799548,438.07873640926,467.5258138363,490.29448158868,523.2511306012],description:"Equal beating 5/4 = 4/3 same, 5/24 comma meantone. A.J. Ellis no. 6"},meaneb471:{frequencies:[261.6255653006,272.3284467197,292.18612898941,313.49179640307,326.31648163178,350.11087068539,364.43361138613,391.00720457415,407.00321492741,436.68087780422,468.52283272721,487.68970701588,523.2511306012],description:"Equal beating 5/4 = 3/2 same. Almost 5/17-comma"},meaneb471a:{frequencies:[261.6255653006,274.14912748586,292.7429036132,312.59777626068,327.56128980523,349.7776701617,366.52092076205,391.37968062521,410.11434970273,437.92977184699,467.63173811584,490.01645860508,523.2511306012],description:"Equal beating 5/4 = 3/2 opposite. Almost 1/5 Pyth. Gottfried Keller (1707)"},meaneb471b:{frequencies:[261.6255653006,272.31089540773,292.18072491748,313.50040506268,326.30440921209,350.11400731728,364.41338872146,391.00370158472,406.97310157871,436.668886633,468.53149836075,487.66729542944,523.2511306012],description:"21/109-comma meantone with 9/7 major thirds, almost equal beating 5/4 and 3/2"},meaneb472:{frequencies:[261.6255653006,270.83769079127,291.72826852127,314.23020335825,325.29440843388,350.38540704884,362.72286472858,390.7008399429,404.45761497645,435.65472502222,469.25816799182,485.78126704788,523.2511306012],description:"Beating of 5/4 = twice 3/2 same. Almost 5/14-comma"},meaneb472_19:{frequencies:[261.6255653006,270.8378472333,281.80541953687,291.72826852127,302.00051792575,314.23002185182,325.29459633135,336.74877333101,350.38540704884,362.72307424558,377.41153667283,390.7008399429,404.45808222448,420.83660282593,435.65497666633,450.99513069838,469.25816799182,485.78154764623,502.88674365212,523.2511306012],description:"Beating of 5/4 = twice 3/2 same, 19 tones"},meaneb472a:{frequencies:[261.6255653006,274.74648495017,292.92493846141,312.30633997417,327.96897748493,349.66886860972,367.20529370531,391.50146074488,411.13561642091,438.33843670622,467.34113372786,490.7787182415,523.2511306012],description:"Beating of 5/4 = twice 3/2 opposite. Almost 3/17-comma"},meaneb591:{frequencies:[261.6255653006,273.06215106005,292.41085266114,313.13038820279,326.81843330822,349.97621009739,365.27491737756,391.15765268623,418.87439289145,437.18488525956,468.16276342643,488.62782610925,523.2511306012],description:"Equal beating 4/3 = 5/3 same."},meaneb732:{frequencies:[261.6255653006,272.00548436883,292.08705896894,313.65121264041,326.09523618955,350.1701397801,364.06303937825,390.94102347986,406.4514961644,436.45893055948,468.68174619223,487.27655969467,523.2511306012],description:"Beating of 3/2 = twice 6/5 same. Almost 4/13-comma"},meaneb732_19:{frequencies:[261.6255653006,272.00553778846,280.94077405591,292.08707584055,303.67560621907,313.65118727632,326.09527197795,339.03307470248,350.17012966679,364.06310036266,376.02237826726,390.94103477068,406.45158772689,419.80330474394,436.45896585468,453.77543893118,468.68171912011,487.27662724555,506.60928680033,523.2511306012],description:"Beating of 3/2 = twice 6/5 same, 19 tones"},meaneb732a:{frequencies:[261.6255653006,270.68848625127,291.6822692306,314.3042667302,325.1920204578,350.41293324447,362.5515203525,390.67014898736,404.20304509584,435.55206635241,469.33217160858,485.59021720901,523.2511306012],description:"Beating of 3/2 = twice 6/5 opposite. Almost 1/3 Pyth. comma"},meaneb742:{frequencies:[261.6255653006,272.89343543801,292.35917287023,313.21341909223,326.70311046689,350.00714105462,365.08148980199,391.12308516115,407.96824372307,437.06899032128,468.24551969328,488.41224041213,523.2511306012],description:"Beating of 3/2 = twice 5/4 same."},meaneb742a:{frequencies:[261.6255653006,273.78850133971,292.63287562287,312.77409391616,327.31510698093,349.84341999552,366.10759179471,391.30612443552,409.49789158088,437.68290117536,467.80756449982,489.55615570194,523.2511306012],description:"Beating of 3/2 = twice 5/4 opposite. Almost 3/13-comma, 3/14 Pyth. comma"},meaneb781:{frequencies:[261.6255653006,273.88372205101,292.66195046404,312.72748571568,327.38015167213,349.82604176358,366.21672762941,391.32556326448,418.15568884829,437.74813244966,467.76108961433,489.67748280644,523.2511306012],description:"Equal beating 3/2 = 8/5 same."},meaneb891:{frequencies:[261.6255653006,272.7426257605,292.31307409948,313.28760473417,326.59990179186,350.03483972175,364.90860969063,391.092135133,419.1546662649,436.96549358815,468.31936361194,488.21959184068,523.2511306012],description:"Equal beating 8/5 = 5/3 same. Almost 5/18-comma"},meaneight:{frequencies:[261.6255653006,276.08926119362,293.33333347996,311.65444160511,328.88393162803,349.42547049952,368.74309237173,391.77416758435,413.43299207996,439.25532436715,466.69047534984,492.49097043477,523.2511306012],description:"1/8 Pyth. comma meantone scale"},meanfifth:{frequencies:[261.6255653006,274.56546814423,292.86978442859,312.39456569414,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"1/5-comma meantone scale (Verheijen)"},meanfifth2:{frequencies:[261.6255653006,279.06726965397,292.86986732103,312.39452419152,327.84547867349,349.70184487387,366.99801003998,391.46454285105,417.56218018201,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"1/5-comma meantone by John Holden (1770)"},meanfifth_19:{frequencies:[261.6255653006,274.56546814423,279.06726965397,292.86978442859,307.35519222791,312.39456569414,327.84548435462,344.06059968708,349.70179235499,366.99791252626,373.01539917593,391.46460164194,410.82629477826,417.56217294621,438.21464222188,459.88868900496,467.42914467878,490.54793493862,514.81033759999,523.2511306012],description:"19 of 1/5-comma meantone scale"},meanfifth_43:{frequencies:[261.6255653006,265.91515911649,270.13633240739,274.56546814423,279.06726965397,283.49717461664,288.14537375445,292.86978442859,297.67175429757,302.39711110066,307.35519222791,312.39456569414,317.35355938713,322.556865357,327.84548435462,333.22081516619,338.51040756711,344.06059968708,349.70179235499,355.43547760922,361.07770857381,366.99791252626,373.01539917593,378.93660287884,385.14971481892,391.46460164194,397.88302689184,404.19904307077,410.82629477826,417.56217294621,424.19061149626,431.14564594215,438.21464222188,445.39957775044,452.46991103879,459.88868900496,467.42914467878,475.09307907327,482.63477102771,490.54793493862,498.59100550039,506.50570672499,514.81033759999,523.2511306012],description:"Complete 1/5-comma meantone scale"},meanfiftheb:{frequencies:[261.6255653006,275.80023422757,293.11157312801,311.73372470712,328.53333183909,349.48325286892,368.3828117434,391.46459711956,412.7266004334,438.69360944226,466.62683936965,491.82624824197,523.2511306012],description:'"1/5-comma" meantone with equal beating fifths'},meangold:{frequencies:[261.6255653006,272.97231199113,292.38331430233,313.17462880702,326.75706743029,349.99269211627,365.17193449866,391.13923210785,408.10300926149,437.12312635029,468.20685771475,488.51307131873,523.2511306012],description:"Meantone scale with Blackwood's R = phi, and diat./chrom. 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Pietro Aaron's temp. (1523). 6/5 beats twice 3/2"},meanquar_14:{frequencies:[261.6255653006,273.37431312998,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split D#/Eb and G#/Ab, Otto Gibelius (1666)"},meanquar_15:{frequencies:[261.6255653006,273.37431312998,279.93529690293,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split C#/Db, D#/Eb and 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scale"},meansixtheb:{frequencies:[261.6255653006,276.39673661379,293.31426069206,311.4574698476,328.96404447481,349.37515437283,369.07004939896,391.62674884124,413.78350416977,439.15979251365,466.37460465854,492.63446576705,523.2511306012],description:'"1/6-comma" meantone with equal beating fifths'},meansixthm:{frequencies:[261.6255653006,275.36250599118,293.11251278827,312.00669222389,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52369088643,438.75941205608,467.04206359353,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 2 fifths"},meansixthm2:{frequencies:[261.6255653006,276.14113065853,293.11251278827,310.24975557428,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52380581681,438.75941205608,465.72523006308,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 4 fifths"},meansixthpm:{frequencies:[261.6255653006,275.00020270933,293.00227310437,309.72478954314,328.14198392915,348.83408706747,367.49599295996,391.5530240856,412.50030385781,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"modified 1/6P-comma temperament, French 18th century"},meansixthso:{frequencies:[261.6255653006,273.09145986506,292.50627485027,313.30134186202,327.03195662575,350.28154752005,365.63284274659,391.62667645325,408.78994578219,437.85193595173,468.98001879925,489.53334447372,524.3356019912],description:"1/6-comma meantone scale with 1/6-comma stretched oct, Dave Keenan TL 13-12-99"},meanstr:{frequencies:[261.6255653006,272.52663052146,292.30447317753,313.51763757869,326.58087306932,350.28154752005,364.87661266094,391.35649333595,407.66301227525,437.24799400905,468.98001879925,488.52085380073,523.97386302914],description:"Meantone with 1/9-comma stretched octave, Petr Parizek (2006)"},meanten:{frequencies:[261.6255653006,276.96346718799,293.59840699152,311.2324721493,329.47860040677,349.26769656434,369.74365294187,391.95114287501,414.92943551322,439.85086739936,466.26912673157,493.60433806962,523.2511306012],description:"1/10-comma meantone scale"},meanthird:{frequencies:[261.6255653006,271.40047399919,291.9012907804,313.95067836072,325.68056936328,350.28154752005,363.36884069528,390.81668391305,405.4184580124,436.04260883433,468.98001879925,486.50215045777,523.2511306012],description:"1/3-comma meantone scale (Salinas)"},meanthird_19:{frequencies:[261.6255653006,271.40047399919,281.38801176707,291.9012907804,302.80736724606,313.95067836072,325.68056936328,337.848714425,350.28154752005,363.36884069528,376.74081403286,390.81668391305,405.4184580124,420.33785775232,436.04260883433,452.33412516107,468.98001879925,486.50215045777,504.40543017669,523.2511306012],description:"Complete 1/3-comma meantone scale"},meanthirdeb:{frequencies:[261.6255653006,273.41679662438,292.30169912182,312.83755546226,326.81234905863,349.91518709086,365.63683018302,390.81669745772,408.5035451685,436.83089868331,467.63468237516,488.59687355467,523.2511306012],description:'"1/3-comma" meantone with equal beating fifths'},meanvar1:{frequencies:[261.6255653006,274.22463192287,292.50627485027,312.00669222389,327.03195662575,349.55706816887,366.3906401674,391.22147055517,410.48618883318,437.39890198442,467.04206359353,489.53334447372,523.2511306012],description:"Variable meantone 1: C-G-D-A-E 1/4, others 1/6"},meanvar2:{frequencies:[261.6255653006,274.19219069011,292.50627485027,312.04360750473,327.03195662575,349.70184487387,366.23895640989,391.22147055517,410.65012590831,437.39890198442,467.23549927892,489.3306802979,523.2511306012],description:"Variable meantone 2: C..E 1/4, 1/5-1/6-1/7-1/8 outward both directions"},meanvar3:{frequencies:[261.6255653006,275.36250599118,292.50627485027,310.71739423852,327.03195662575,349.55706816887,367.15000817177,391.22147055517,413.04376116614,437.39890198442,466.0760911248,489.53334447372,523.2511306012],description:"Variable meantone 3: C..E 1/4, 1/6 next, then Pyth."},meanvar4:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,412.61639318626,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Variable meantone 4: naturals 1/4-comma, accidentals Pyth."},mediant16:{frequencies:[261.6255653006,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Mediant doubling of octave done four times"},mercadier:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,349.22823143301,368.74309237173,391.5530240856,413.90012676351,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Mercadier's well-temperament (1777), 1/12 and 1/6 Pyth. comma"},mercadier2:{frequencies:[261.6255653006,276.14388692511,292.95319623755,310.40895756597,328.03206784165,349.20805980193,368.45885450371,391.49761638186,413.86785247997,438.37641748302,465.57175090792,491.63473786767,523.2511306012],description:"Mercadier de Belestas (1776)"},mercator:{frequencies:[261.6255653006,272.09448029963,279.3054110864,290.48161516351,306.08206748155,318.32990397837,326.76614606023,335.42596179815,348.84778913489,362.80689075348,372.42184279259,387.32403355801,408.12545368833,418.94141877379,435.70530841001,453.13974129598,465.14865565404,490.12996697565,509.74216322321,523.2511306012],description:"19 out of 53-tET, see Mandelbaum p. 331"},merrick:{frequencies:[261.6255653006,278.62147458377,295.28844751169,312.94924079019,329.91874474504,349.29981986967,371.62722343835,394.01440557319,416.60121863153,438.96906929631,468.0242659544,493.6331420766,523.2511306012],description:"A. Merrick's melodically tuned equal temperament (1811)"},mersen_l1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 1"},mersen_l2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 2"},mersen_s1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 1"},mersen_s2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 2"},mersenmt1:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.03921839762,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 1"},mersenmt2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 2"},mersenne:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,340.65828815182,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,510.98743222773,523.2511306012],description:"31-note choice system of Mersenne, Harmonie universelle (1636)"},meyer:{frequencies:[261.6255653006,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},meyer_29:{frequencies:[261.6255653006,268.26840191956,275.93321340298,286.15296204753,289.72987407313,294.32876096318,306.59245933664,321.92208230347,327.03195662575,331.11985608357,343.38355445704,344.91651675372,357.69120255941,367.91095120397,372.50983809402,383.2405741708,386.30649876417,392.4383479509,408.78994578219,413.89982010446,429.2294430713,441.49314144476,457.84473927605,459.88868900496,482.88312345521,490.54793493862,496.67978412536,510.98743222773,515.07533168556,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},mid_enh1:{frequencies:[261.6255653006,269.10058145205,336.37572681506,348.83408706747,392.4383479509,403.65087217807,504.56359022259,523.2511306012],description:"Mid-Mode1 Enharmonic, permutation of Archytas's with the 5/4 lying medially"},mid_enh2:{frequencies:[261.6255653006,271.31540105247,339.14425131559,348.83408706747,392.4383479509,406.97310157871,508.71637697339,523.2511306012],description:"Permutation of Archytas' Enharmonic with the 5/4 medially and 28/27 first"},miller19:{frequencies:[261.6255653006,271.16557874802,283.07475767856,293.39690257971,304.09543631541,315.18408718336,326.67707691855,338.58915326012,350.93559605343,363.73224209988,376.99551198295,390.74241649248,407.9032302438,422.77716528297,438.1934715504,454.17192383337,470.73301771751,487.89800430439,505.68889852562,524.12852955557],description:"TOP tempered nr. 64 [1202.9, 570.4479508], 7-limit {225/224, 1029/1000}"},miller7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,313.95067836072,329.64821227876,353.19451315581,366.27579142084,392.4383479509,412.06026534844,439.53094970501,470.92601754108,494.47231841813,523.2511306012],description:"Herman Miller, 7-limit JI. mode of parizek_ji1"},miller_12:{frequencies:[261.6255653006,273.36657578691,291.63627719304,313.29104303136,327.35065305942,349.22823143301,364.90060015836,391.99543598175,418.19337019276,436.9606979923,456.57025003029,487.08386390194,523.2511306012],description:"Herman Miller, scale with appr. to three 7/4 and one 11/8. 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Tuning List 22-1-99'},miller_sp:{frequencies:[261.6255653006,276.74268633071,292.73329748773,304.15432597486,321.72882314722,340.31880135827,353.5963846,374.02771873076,395.63960626236,411.07553805605,434.82810464551,459.95313047266,477.89826295658,505.51194770063,525.23456349057],description:"Herman Miller, Superpelog temperament, TOP tuning"},minor_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"A minor pentatonic"},minor_clus:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,353.19451315581,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,470.92601754108,523.2511306012],description:"Chalmers' Minor Mode Cluster, Genus [333335]"},minor_wing:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Chalmers' Minor Wing with 7 minor and 6 major triads"},minortone:{frequencies:[261.6255653006,264.87670583656,269.18630372462,273.56601964703,276.96554054138,281.47182622933,286.05143175444,290.70554674078,294.31805527354,299.10666990622,303.97319627313,307.75057781118,312.75774231814,317.84637624619,323.01780144749,327.03184444407,332.35271908155,337.76016543181,341.95740725719,347.52112383796,353.17536321933,358.9216002989,363.3818066762,369.29410472703,375.30259493676,379.96636500161,386.14849505708,392.43120962619,398.81614754309,403.7721109712,410.34156772664,417.0179085097,422.20006196255,429.06934285921,436.05038835349,443.14501943782,448.65184388114,455.95150328441,463.36992699746,469.12808274602,476.76089208744,484.51788878959,492.4010934061,498.52001054206,506.63103252794,514.8740254656,523.2511306012],description:"Minortone temperament, g=182.466089, 5-limit"},miracle1:{frequencies:[261.6255653006,266.71173418545,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,479.82340237272,489.15147723638,513.27277840175,523.2511306012],description:'21 out of 72-tET Pyth. scale "Miracle/Blackjack", Keenan & Erlich, TL 2-5-2001'},miracle1a:{frequencies:[261.6255653006,266.57640943865,279.87817034289,285.17441410431,299.40418912991,305.0699313594,320.29246281951,326.35348199782,342.63803067389,349.1219037468,366.54256247747,373.47879032775,392.11482112276,399.53496279579,419.47115746916,427.40897376302,448.73603972606,457.22764679928,480.04261976898,489.12665346498,513.5333359992,523.2511306012],description:"Version of Blackjack with just 11/8 intervals"},miracle2:{frequencies:[261.6255653006,266.71172956369,274.52699087907,279.86396690685,285.30469707927,293.66477470251,299.3738011912,305.19381471768,314.13668880034,320.24370207508,326.46943949911,336.03573785931,342.56848231438,349.22822739856,359.4614100947,366.44956423737,373.57357245769,380.83607584373,391.99544051026,399.61607650784,407.38486242506,419.32216702351,427.4740516384,435.78441397758,448.55389013814,457.27405769313,466.16375074742,479.82341068742,489.15147723638,498.66088722045,513.27278729609,523.2511306012],description:'31 out of 72-tET Pythagorean scale "Miracle/Canasta", tempered Fokker-M, 36 7-limit tetrads'},miracle24:{frequencies:[261.6255653006,266.71173418545,274.52698453615,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,513.27277840175,523.2511306012],description:"Miracle[24] in 72-tET tuning."},miracle2a:{frequencies:[261.6255653006,266.57640943865,274.68028654691,279.87817034289,285.17441410431,293.84366906071,299.40418912991,305.0699313594,314.34400674513,320.29246281951,326.35348199782,336.27457379784,342.63803067389,349.1219037468,359.73515228832,366.54256247747,373.47879032775,380.54627680087,392.11482112276,399.53496279579,407.09552105481,419.47115746916,427.40897376302,435.49700296564,448.73603972606,457.22764679928,465.87994655565,480.04261976898,489.12665346498,498.38259075187,513.5333359992,523.2511306012],description:"Version of Canasta with just 11/8 intervals"},miracle3:{frequencies:[261.6255653006,266.71172956369,271.8967720342,274.52699087907,279.86396690685,285.30469707927,290.85119844166,293.66477470251,299.3738011912,305.19381471768,311.12697293924,314.13668880034,320.24370207508,326.46943949911,332.81620914398,336.03573785931,342.56848231438,349.22822739856,356.01744208336,359.4614100947,366.44956423737,373.57357245769,380.83607584373,384.52012922913,391.99544051026,399.61607650784,407.38486242506,411.32573797959,419.32216702351,427.4740516384,435.78441397758,440.00001524924,448.55389013814,457.27405769313,466.16375074742,470.67322937359,479.82341068742,489.15147723638,498.66088722045,503.48472993456,513.27278729609,523.2511306012],description:'41 out of 72-tET Pythagorean scale "Miracle/Studloco", Erlich/Keenan 2001'},miracle31s:{frequencies:[261.6255653006,266.63636836248,274.61234258734,279.87187586531,285.23214274484,293.7643779857,299.39072204343,305.12482507342,314.2521161294,320.27085311289,326.40486440328,336.1687117034,342.60720791066,349.16901789451,359.61381619398,366.50134650551,373.52079096839,380.6746756467,392.06191220286,399.57090708206,407.22371854314,419.40512463865,427.43781242392,435.62434685833,448.6553095271,457.24821364991,466.00569400686,479.94546308962,489.13765420145,498.50589943595,513.41785698047,523.2511306012],description:"Canasta with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle3a:{frequencies:[261.6255653006,266.57640943865,271.6209387912,274.68028654691,279.87817034289,285.17441410431,290.57088243021,293.84366906071,299.40418912991,305.0699313594,310.84289043406,314.34400674513,320.29246281951,326.35348199782,332.52919812642,336.27457379784,342.63803067389,349.1219037468,355.72847573316,359.73515228832,366.54256247747,373.47879032775,380.54627680087,384.83248369581,392.11482112276,399.53496279579,407.09552105481,411.6807594913,419.47115746916,427.40897376302,435.49700296564,440.40213577526,448.73603972606,457.22764679928,465.87994655565,471.12729153307,480.04261976898,489.12665346498,498.38259075187,503.99602271809,513.5333359992,523.2511306012],description:"Version of Studloco with just 11/8 intervals"},miracle3ls:{frequencies:[261.6255653006,266.8561524992,272.19132869617,274.36355553357,279.84880885615,285.44374339214,291.1505189834,293.47406686496,299.34138986722,305.32601617869,311.43030899178,313.91568307924,320.1916880693,326.59318586748,333.12264767748,335.78115718319,342.4943108472,349.34167821305,356.32594256772,359.16962765504,366.35037871957,373.67471357934,381.14545968569,384.18721873359,391.86813762951,399.70261841457,407.69373119716,410.94736065575,419.16328558448,427.54349328421,436.09121881038,439.57145109254,448.35967321435,457.32356924795,466.46667727785,470.18934850506,479.58967749961,489.177972196,498.95793401383,502.93987502638,512.99500332159,523.2511306012],description:"Miracle-41 in a 7-limit least-squares tuning, Gene Ward Smith, 2001"},miracle3p:{frequencies:[261.6255653006,266.34679554672,270.06721067987,274.94077677072,279.90228841312,284.95333588433,290.09553330897,294.14767822015,299.45579274291,304.85969791727,310.36112062791,314.69634158508,320.37527393455,326.15668500873,332.04242788125,336.6805001021,342.75615313904,348.94144590806,355.2383548887,360.20043713509,366.70052302062,373.3179099666,380.0547104455,385.36343543368,392.31760641523,399.39727291251,406.60469732047,412.28427858225,419.7242587073,427.29849640545,435.00941939202,441.0857666732,449.04549132915,457.14885520764,465.39844769831,471.89927840742,480.41505607532,489.08450736089,497.91040254418,504.86537329764,513.97604599191,523.2511306012],description:"Least squares Pythagorean approximation to partch_43"},miracle41s:{frequencies:[261.6255653006,266.63636836248,269.45164985995,274.61234258734,279.87187586531,285.23214274484,290.69507255622,293.7643779857,299.39072204343,305.12482507342,310.96875093738,314.2521161294,320.27085311289,326.40486440328,332.65635780028,336.1687117034,342.60720791066,349.16901789451,355.85650343121,359.61381619398,366.50134650551,373.52079096839,380.6746756467,384.69403121132,392.06191220286,399.57090708206,407.22371854314,411.52339231679,419.40512463865,427.43781242392,435.62434685833,440.22388881539,448.6553095271,457.24821364991,466.00569400686,470.92601754108,479.94546308962,489.13765420145,498.50589943595,503.76937659657,513.41785698047,523.2511306012],description:"StudLoco with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle_12:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,336.03572815422,342.56848033562,359.46139971304,366.44956000397,384.52011812375,411.32572372413,440,470.6732130613,523.2511306012],description:"A 12-tone subset of Blackjack with six 4-7-9-11 tetrads"},miracle_12a:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,342.56848033562,366.44956000397,391.99543598175,419.32216217931,448.5538823653,479.82339960115,489.15147723638,513.27277840175,523.2511306012],description:"A 12-tone chain of Miracle generators and subset of 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9/8=4/3."},miscd:{frequencies:[261.6255653006,271.68808704293,282.55561052465,294.32876096318,348.83408706747,392.4383479509,407.5321305644,423.83341578697,441.49314144476,523.2511306012],description:"27/26 x 26/25 x 25/24=9/8. 9/8 x 32/27=4/3."},misce:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,348.83408706747,392.4383479509,420.46965851882,452.81347840488,490.54793493862,523.2511306012],description:"15/14 x 14/13 x 13/12=5/4. 5/4 x 16/15= 4/3."},miscf:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,378.42269266694,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh1"},miscg:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh 2"},misch:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,490.54793493862,504.56359022259,523.2511306012],description:"SupraEnh 3"},misty:{frequencies:[261.6255653006,268.57642185399,270.57706033988,272.59260010205,274.62315370363,276.66883458144,284.01936005382,286.13503371773,288.26646546986,290.41377434565,292.57708030445,300.35025535204,302.58757688062,304.84156607104,307.11234355974,309.40003795144,311.70477168653,319.9861304005,322.36972224007,324.77106769218,327.19030275625,329.62755691287,338.38508739928,340.90573394089,343.44515491415,346.00349213972,348.58088853904,357.84197030948,360.50755209334,363.19298782427,365.89842747751,368.62402219236,378.41760905933,381.23645754858,384.07630597582,386.93730633346,389.81962065329,392.72340320054,403.157261366,406.16039889903,409.18590458221,412.23394976407,415.30469757995,426.33849458487,429.51431022199,432.71378016074,435.93708308397,439.18439906139,450.85263092877,454.21105352848,457.59449053401,461.00313090234,464.43716505707,476.77631130474,480.3278378528,483.9058226648,487.51045723915,491.14194572312,494.80048247871,507.94632001299,511.73003620658,515.54193450341,519.38223078906,523.2511306012],description:"Misty 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1975"},wilson_41:{frequencies:[261.6255653006,265.7783520514,271.31540105247,275.62199471997,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,321.08592105074,327.03195662575,331.11985608357,336.37572681506,343.38355445704,348.83408706747,354.37113606854,361.75386806997,367.49599295996,372.08969287196,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,413.43299207996,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,481.6288815761,490.54793493862,496.67978412536,504.56359022259,515.07533168556,523.2511306012],description:"Wilson 11-limit 41-tone scale XH 3, 1975"},wilson_alessandro:{frequencies:[261.6255653006,265.58571790036,269.80136421624,270.50397193556,275.93321340298,278.232656848,284.55612632182,286.15296204753,288.53757006459,294.32876096318,295.09524211152,303.52653474327,304.3169684275,305.22982618403,309.14739649778,314.76825825228,321.92208230347,324.60476632267,327.03195662575,331.98214737546,337.2517052703,340.06213614756,343.38355445704,347.79082106,351.18772614924,354.11429053382,359.73515228832,365.180362113,367.91095120397,370.97687579734,379.40816842909,386.30649876417,391.2646736925,392.4383479509,393.46032281536,404.70204632437,405.75595790334,413.89982010446,417.348985272,419.69101100305,429.2294430713,432.80635509689,441.49314144476,442.64286316727,449.66894036041,456.47545264125,457.84473927605,463.72109474667,472.15238737843,482.88312345521,486.907149484,490.54793493862,494.63583439645,505.87755790546,515.07533168556,521.68623159,523.2511306012],description:"D'Alessandro, genus [3 3 3 5 7 11 11] plus 8 pigtails, 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Used Stearns: Jewel"},window:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,297.67175429757,306.59245933664,327.03195662575,334.88072358477,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,446.50763144636,459.88868900496,465.11211608996,470.92601754108,502.32108537715,523.2511306012],description:"Window lattice"},wonder1:{frequencies:[261.6255653006,272.72256190885,277.86237426839,283.09905309511,288.43442562998,293.8703485525,299.4087202614,312.10830899518,317.99039712482,323.98334274799,330.08923137594,336.31019538088,342.64839962317,357.18202566262,363.91358676728,370.77201292014,377.75969724053,384.87907140314,392.13262172187,408.76514672187,416.46885901676,424.31776026786,432.3145818485,440.46211650535,448.76319953449,467.79774494453,476.61400354229,485.59641603135,494.74811665626,504.07229015717,513.57219283465,523.2511306012],description:"Wonder Scale, gen=~233.54 cents, 8/7+1029/1024^7/25, LS 12:14:18:21, M.Schulter"},wonder36:{frequencies:[261.6255653006,271.89678302796,277.18263097687,282.57123920205,288.06460709314,293.66476791741,299.37379946195,311.12698372208,317.17549194805,323.3415889232,329.62755691287,336.03572815422,342.56848033562,356.01745236555,362.93866220634,369.99442271164,377.18735172911,384.52011812375,391.99543598175,407.38487419079,415.30469757995,423.37848741825,431.60923940535,440,448.5538823653,466.16376151809,475.22628419761,484.46499093218,493.88330125613,503.48470957687,513.27277840175,523.2511306012],description:"Wonder Scale, 36-tET version"},wronski:{frequencies:[261.6255653006,277.97716313189,294.32876096318,308.86351459099,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,463.29527188648,494.18162334558,523.2511306012],description:`Wronski's scale, from Jocelyn Godwin, "Music and the Occult", p. 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system"},wurschmidt_31a:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,287.4304306281,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,372.08969287196,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,476.27480687611,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"W\xEF\xBF\xBDrschmidt's 31-tone system with alternative 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system"},wurschmidt_temp:{frequencies:[261.6255653006,270.6876810201,276.46178051834,282.35904862511,288.38211267756,294.53365605714,300.81641938515,307.23320174366,313.78686192261,320.48031969341,327.31655710978,338.6540596739,345.87796520471,353.25596548096,360.79134753214,368.48746850413,376.34775715481,384.37571538166,392.57491978195,400.94902556208,409.5017589506,423.68596790742,432.72370810117,441.95423435346,451.38165902684,461.01018486849,470.84409628664,480.88777706987,491.14570185547,501.62244073019,512.32266126632,523.2511306012],description:"W\xEF\xBF\xBDrschmidt temperament, 5-limit, g=387.744375, 5-limit"},"t-side":{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Tau-on-Side"},"t-side2":{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"Tau-on-Side 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Matrix"},"tri19-7":{frequencies:[261.6255653006,271.31540105247,288.32205155576,294.32876096318,299.00064605783,305.22982618403,316.53463456122,336.37572681506,348.83408706747,356.10146388137,384.42940207435,392.4383479509,406.97310157871,432.48307733364,448.50096908674,457.84473927605,465.11211608996,474.80195184183,504.56359022259,523.2511306012],description:"6:7:9 Tritriadic 19-Tone Matrix"},"tri19-8":{frequencies:[261.6255653006,264.29521392612,272.43653907335,275.21650375777,316.53463456122,319.76457981184,323.02748368748,332.97799220076,336.37572681506,350.27555023717,390.82337532559,406.97310157871,411.12588832951,423.79017189188,428.11456140098,432.48307733364,497.4115685962,502.48719684718,517.96576564563,523.2511306012],description:"7:9:11 Tritriadic 19-Tone Matrix"},"tri19-9":{frequencies:[261.6255653006,266.96486255163,286.15296204753,293.02063313667,299.00064605783,320.49131749323,327.03195662575,334.88072358477,341.71502406609,366.27579142084,373.75080757229,400.61414686654,408.78994578219,418.60090448096,427.14378008261,457.84473927605,467.18850946536,478.40103369253,512.78610798918,523.2511306012],description:"4:5:7 Tritriadic 19-Tone Matrix"},triang11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,327.03195662575,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"11-limit triangular diamond lattice with 64/63 intervals removed"},triaphonic_12:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,367.19377586049,387.59343007496,410.39304360878,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Triaphonic Cycle, conjunctive form on 4/3, 5/4 and 6/5"},triaphonic_17:{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,390.69417751556,406.97310157871,422.62591317789,439.53094970501,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"17-tone Triaphonic Cycle, conjunctive form on 4/3, 7/6 and 9/7"},trichord7:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,392.4383479509,436.04260883433,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Trichordal undecatonic, 7-limit"},tricot:{frequencies:[261.6255653006,264.94025538413,268.70564228797,272.11003565477,275.55755973666,279.4738436282,283.01466417842,286.6003471482,290.673570175,294.35628843049,298.08566525814,302.32211998602,306.15242072385,310.03124984507,314.43747949204,318.42127516569,322.45554578164,327.03835025925,331.18179578139,335.37773516927,339.62683737367,344.45368576554,348.81777463097,353.23715677741,358.25743790514,362.79641682209,367.39290067029,372.61436622199,377.33523951767,382.11592657559,387.54663888312,392.45669803325,397.4289679423,403.0773124301,408.18413893183,413.35566924724,419.23036738005,424.541846554,429.92062250389,436.03074525334,441.55507841911,447.14940523431,453.50438708518,459.25010687752,465.06861996272,470.9608512551,477.65424916833,483.70593529179,489.8342966599,496.79592520903,503.09012862502,509.46407999504,516.70469117363,523.2511306012],description:"Tricot temperament, g=565.988015, 5-limit"},tritriad:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Tritriadic scale of the 10:12:15 triad, natural minor mode"},tritriad10:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,366.27579142084,392.4383479509,488.36772189445,523.2511306012],description:"Tritriadic scale of the 10:14:15 triad"},tritriad11:{frequencies:[261.6255653006,309.19384990071,356.76213450082,383.71749577421,421.62797713733,453.48431318771,486.49381977384,523.2511306012],description:"Tritriadic scale of the 11:13:15 triad"},tritriad13:{frequencies:[261.6255653006,294.32876096318,340.11323489078,348.83408706747,392.4383479509,453.48431318771,510.16985233617,523.2511306012],description:"Tritriadic scale of the 10:13:15 triad"},tritriad14:{frequencies:[261.6255653006,294.32876096318,336.37572681506,348.83408706747,392.4383479509,448.50096908674,504.56359022259,523.2511306012],description:"Tritriadic scale of the 14:18:21 triad"},tritriad18:{frequencies:[261.6255653006,294.32876096318,319.76457981184,348.83408706747,392.4383479509,426.35277308246,479.64686971777,523.2511306012],description:"Tritriadic scale of the 18:22:27 triad"},tritriad22:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,481.6288815761,523.2511306012],description:"Tritriadic scale of the 22:27:33 triad"},tritriad26:{frequencies:[261.6255653006,294.32876096318,301.87565226992,348.83408706747,392.4383479509,402.50086969323,452.81347840488,523.2511306012],description:"Tritriadic scale of the 26:30:39 triad"},tritriad3:{frequencies:[261.6255653006,305.22982618403,356.10146388137,373.75080757229,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Tritriadic scale of the 3:5:7 triad. Possibly Mathews's 3.5.7a"},tritriad32:{frequencies:[261.6255653006,294.32876096318,322.00069575458,348.83408706747,392.4383479509,429.33426100611,483.00104363188,523.2511306012],description:"Tritriadic scale of the 26:32:39 triad"},tritriad3c:{frequencies:[261.6255653006,305.22982618403,366.27579142084,373.75080757229,427.32175665765,436.04260883433,512.78610798918,523.2511306012],description:"From 1/1 7/6 7/5, a variant of the 3.5.7 triad"},tritriad3d:{frequencies:[261.6255653006,305.22982618403,313.95067836072,363.36884069528,366.27579142084,436.04260883433,508.71637697339,523.2511306012],description:"From 1/1 7/6 5/3, a variant of the 3.5.7 triad"},tritriad5:{frequencies:[261.6255653006,290.69507255622,329.64821227876,366.27579142084,406.97310157871,423.83341578697,470.92601754108,523.2511306012],description:"Tritriadic scale of the 5:7:9 triad. Possibly Mathews's 5.7.9a."},tritriad68:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Tritriadic scale of the 6:7:8 triad"},tritriad68i:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,398.6675280771,448.50096908674,465.11211608996,523.2511306012],description:"Tritriadic scale of the subharmonic 6:7:8 triad"},tritriad69:{frequencies:[261.6255653006,294.32876096318,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Tritriadic scale of the 6:7:9 triad, septimal natural minor"},tritriad7:{frequencies:[261.6255653006,264.29521392612,323.02748368748,332.97799220076,336.37572681506,411.12588832951,428.11456140098,523.2511306012],description:"Tritriadic scale of the 7:9:11 triad"},tritriad9:{frequencies:[261.6255653006,272.93037367779,319.76457981184,362.25078272391,377.90359432309,442.75095666255,461.88217083933,523.2511306012],description:"Tritriadic scale of the 9:11:13 triad"},tsjerepnin:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,470.92601754108,490.54793493862,523.2511306012],description:"Scale from Ivan Tsjerepnin's Santur Opera (1977) & suite from it Santur Live!"},tsuda13:{frequencies:[261.6255653006,281.75060878526,283.42769574232,322.00069575458,340.11323489078,362.25078272391,377.90359432309,402.50086969323,425.14154361347,442.75095666255,485.87604984397,518.26778650024,523.2511306012],description:"Mayumi Tsuda's Harmonic-13 scale. 1/1=440 Hz."},tuneable3:{frequencies:[36.70809598968,41.95210970249,42.82611198796,43.59086398774,44.04971518762,44.86545065405,45.8851199871,46.71939489596,47.1961234153,47.72052478658,48.94412798624,49.55592958607,50.47363198581,51.39133438555,52.00313598538,52.44013712811,53.02280531843,53.39359416681,55.06214398452,57.10148265061,57.68415084093,58.73295358349,59.65065598323,61.1801599828,62.40376318246,62.92816455374,64.23916798194,66.07457278142,66.74199270851,67.29817598108,68.17217826655,68.82767998065,70.35718398022,73.41619197936,79.53420797764,80.7578111773,82.59321597678,85.65222397592,87.18172797549,88.09943037523,89.14823311779,89.73090130811,90.10169015649,91.7702399742,94.39224683061,95.44104957317,96.35875197291,97.88825597248,100.94726397162,102.7826687711,104.00627197076,104.88027425623,105.53577597033,110.12428796904,114.20296530123,114.71279996775,115.36830168185,116.24230396732,117.46590716698,119.30131196646,120.61231539466,122.3603199656,123.88982396517,124.80752636491,125.85632910747,128.47833596388,132.14914556285,134.59635196216,137.6553599613,139.49076476078,140.71436796044,141.58837024591,146.83238395872,152.950399957,154.17400315666,156.00940795614,159.06841595528,161.51562235459,165.18643195356,168.85724155253,171.30444795184,174.36345595098,176.19886075046,183.5404799484,190.88209914634,192.71750394582,195.77651194496,201.89452794324,205.56533754221,208.01254394152,211.07155194066,220.24857593808,229.4255999355,232.48460793464,238.60262393292,244.7206399312,247.77964793034,256.95667192776,269.19270392432,275.3107199226,281.42873592088,293.66476791744],description:"Marc Sabat, 3 octaves of intervals tuneable by ear"},tuners1:{frequencies:[261.6255653006,276.50456653385,293.15590636358,311.0676370396,328.627540632,349.28088891463,369.11955599459,391.76814585061,414.75684959346,439.06365754828,466.60145532616,492.6062100846,523.2511306012],description:"The Tuner's Guide well temperament no. 1 (1840)"},tuners2:{frequencies:[261.6255653006,276.9861853325,293.55936848273,311.27971878774,329.48489606404,349.42029142443,369.90111701824,391.99869425741,415.03962525779,439.89939957166,466.4799232208,493.78769382322,523.2511306012],description:"The Tuner's Guide well temperament no. 2 (1840)"},tuners3:{frequencies:[261.6255653006,276.9180796764,293.64050032496,311.25753558078,329.38199580693,349.20116137147,369.59117881045,391.8877401954,415.37711930697,439.91014033466,466.33569310799,493.52238512763,523.2511306012],description:"The Tuner's Guide well temperament no. 3 (1840)"},turkish:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"Turkish, 5-limit from Palmer on a Turkish music record, harmonic minor inverse"},turkish_24:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Ra'uf Yekta, 24-tone Pythagorean Turkish Theoretical Gamut, 1/1=D (perde yegah) at 294 Hz"},turkish_24a:{frequencies:[261.6255653006,275.62199471997,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,344.52749339997,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,459.36999119996,465.11211608996,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:"Turkish gamut with schismatic simplifications"},turkish_41:{frequencies:[261.6255653006,266.80864394988,272.09440643071,275.67629620338,281.13773466533,286.70737164501,290.48162858661,294.30556868769,300.13607443832,306.08208692954,310.11139540064,316.25503135793,322.52037740267,326.76608188608,333.2396629384,339.84149442859,344.31521657963,348.8478314504,355.75887527351,362.80683626646,367.58287746967,374.8650823332,382.29155536296,387.32409620162,392.42288612931,400.19720009986,408.12552912594,413.49815209867,421.6899870258,430.04411333507,435.70527569249,441.44096240275,450.1863739015,459.10504388656,465.14876849982,474.36385666592,483.76150545705,490.12981126508,499.83980314828,509.74215733443,516.45247616827,523.2511306012],description:"Abd\xEF\xBF\xBDlkadir T\xEF\xBF\xBDre and M. Ekrem Karadeniz theoretical Turkish gamut"},turkish_41a:{frequencies:[261.6255653006,268.5590565112,272.09440643071,275.67629620338,279.3053384865,286.70737164501,290.48162858661,294.30556868769,298.17984938441,306.08208692954,310.11139540064,314.19374626607,322.52037740267,326.76608188608,335.42589979828,339.84149442859,344.31521657963,348.8478314504,353.4401143131,362.80683626646,367.58287746967,377.32440283229,382.29155536296,387.32409620162,392.42288612931,402.82271318249,408.12552912594,413.49815209867,424.45650702809,430.04411333507,435.70527569249,441.44096240275,453.1398459935,459.10504388656,465.14876849982,477.47594368525,483.76150545705,490.12981126508,503.11902634639,509.74215733443,516.45247616827,523.2511306012],description:"Karadeniz's theoretical Turkish gamut, quantized to subset of 53-tET"},turkish_aeu:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,465.11211608996,471.45776383774,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Arel-Ezgi-Uzdilek (AEU) 24 tone theoretical system"},turkish_bagl:{frequencies:[261.6255653006,277.01530443593,285.40970760065,294.32876096318,311.64221749042,321.08592105074,331.11985608357,348.83408706747,369.35373924791,380.54627680087,392.4383479509,415.52295665389,428.11456140098,441.49314144476,465.11211608996,492.47165233054,507.3950357345,523.2511306012],description:'Ratios of the 17 frets on the neck of "Baglama" ("saz") according to Yal\xEF\xBF\xBD\xEF\xBF\xBDn Tura'},two29:{frequencies:[261.6255653006,265.43099677612,267.95417262175,271.85165581044,274.43586616969,278.42762776199,281.0743490329,285.16266958193,287.87341387594,292.06062910037,294.83694510625,299.12544722478,301.96892109338,306.36116019141,309.2734164419,313.77190187131,316.75460431924,321.36190613206,324.41675883995,329.13550925662,332.26425750751,337.09715242073,340.3015837153,345.25138423021,348.53332930799,353.60286331966,356.96419720496,362.15636101402,365.59900408717,370.91676405444,374.44268531179,379.88907958456,383.50028913155,389.07842928561,392.77699240278,398.49006531303,402.2780950448,408.12936467525,412.00902517967,418.00183444819,421.97534223334,428.1131149215,432.1827401118,438.46898282094,442.63705045414,449.07535460876,453.34424596425,459.9382898638,464.31044382305,471.06399474345,475.54190918343,482.45882552933,487.04505874954,494.12929225872,498.82646444278,506.0820624438,510.89285715645,518.32396488098,523.2511306012],description:"Two 29-tET scales 25 cents shifted, many near just intervals"},two29a:{frequencies:[261.6255653006,264.02813680074,267.95417262175,270.41486126945,274.43586616969,276.95607779319,281.0743490329,283.65552346679,287.87341387594,290.51702578379,294.83694510625,297.54450482308,301.96892109338,304.74197548856,309.2734164419,312.11354980287,316.75460431924,319.66343925668,324.41675883995,327.39595721478,332.26425750751,335.31552138031,340.3015837153,343.42665631876,348.53332930799,351.73399604284,356.96419720496,360.24228665998,365.59900408717,368.95638908389,374.44268531179,377.88128181162,383.50028913155,387.02206376789,392.77699240278,396.38395721814,402.2780950448,405.97231075214,412.00902517967,415.79260233969,421.97534223334,425.85044246025,432.1827401118,436.15157730833,442.63705045414,446.70189207635,453.34424596425,457.50741431695,464.31044382305,468.5743173866,475.54190918343,479.90892674463,487.04505874954,491.51771254425,498.82646444278,503.40730976502,510.89285715645,515.58451111167,523.2511306012],description:"Two 29-tET scales 15.826 cents shifted, 13-limit chords, Mystery temperament, Gene Ward Smith"},xenakis_chrom:{frequencies:[261.6255653006,274.52698453615,329.62755691287,349.22823143301,391.99543598175,411.32572372413,493.88330125613,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 5 + 19 + 6 parts"},xenakis_diat:{frequencies:[261.6255653006,293.66476791741,326.46944327063,349.22823143301,391.99543598175,440,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 12 + 11 + 7 parts"},xenakis_schrom:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 7 + 16 + 7 parts"},xenoga24:{frequencies:[261.6255653006,265.7783520514,279.38237857051,283.8170195002,294.32876096318,299.00064605783,310.07474405997,314.99656539426,331.11985608357,336.37572681506,348.83408706747,354.37113606854,372.50983809402,378.42269266694,392.4383479509,398.6675280771,419.07356785577,425.72552925031,441.49314144476,448.50096908674,465.11211608996,472.49484809138,496.67978412536,504.56359022259,523.2511306012],description:"M. Schulter, 3+7 ratios Xeno-Gothic adaptive tuning (keyboards 64:63 apart)"},xylophone2:{frequencies:[261.6255653006,295.19538981304,332.68808325276,388.83826257328,446.65787257783,506.59641128799,527.19506190947,579.57827742703,633.13077520476,751.1860077911,842.69088701475],description:"African Yaswa xylophones (idiophone; calbash resonators with membrane)"},xylophone3:{frequencies:[261.6255653006,292.47977325983,348.01999353916,392.4383479509,442.29334161825,523.2511306012],description:"African Banyoro xylophone (idiophone; loose log)"},xylophone4:{frequencies:[261.6255653006,281.70207497315,314.1971709147,349.63190883464,391.76907592069,436.9606979923,505.71930677521,568.9637969584,597.94115990992,660.7800775993,716.43551549302],description:"African Bapare xylophone (idiophone, loose-log)"},zalzal:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,465.11211608996,523.2511306012],description:"Tuning of popular flute by Al Farabi & Zalzal. First tetrachord is modern Rast"},zalzal2:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,387.59343007496,419.89288258121,465.11211608996,523.2511306012],description:"Zalzal's Scale, a medieval Islamic with Ditone Diatonic & 10/9 x 13/12 x 72/65"},zarlino:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Ptolemy's Intense Diatonic Systonon, also Zarlino's scale"},zarlino2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"16-note choice system of Zarlino, Sopplimenti musicali (1588)"},zartehijaz1:{frequencies:[261.6255653006,280.55696721076,336.07142343876,350.07440004945,375.4060213132,393.89732161404,446.43551156053,468.42549744394,502.32108537715,523.2511306012],description:"Scale from Zarlino temperament extraordinaire -- lower Hijaz tetrachord"},zesster_a:{frequencies:[261.6255653006,279.06726965397,313.95067836072,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Harmonic six-star, group A, from Fokker"},zesster_b:{frequencies:[261.6255653006,293.02063313667,299.00064605783,334.88072358477,366.27579142084,418.60090448096,457.84473927605,478.40103369253,523.2511306012],description:"Harmonic six-star, group B, from Fokker"},zesster_c:{frequencies:[261.6255653006,299.00064605783,305.22982618403,348.83408706747,398.6675280771,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Harmonic six-star, group C on Eb, from Fokker"},zesster_mix:{frequencies:[261.6255653006,274.70684356563,279.06726965397,293.02063313667,299.00064605783,313.95067836072,334.88072358477,348.83408706747,358.80077526939,366.27579142084,392.4383479509,418.60090448096,457.84473927605,478.40103369253,488.36772189445,502.32108537715,523.2511306012],description:"Harmonic six-star, groups A, B and C mixed, from Fokker"},zest24:{frequencies:[261.6255653006,269.33468959023,272.52663052146,280.55696721076,292.24684137387,300.8582598368,308.87634556583,317.97777315513,326.45210604021,336.07142343876,350.07440004945,360.38977980792,364.66083404534,375.4060213132,391.04793957621,402.57065589001,410.30971075781,422.39999923493,436.81711699543,449.68847932918,465.03699205118,478.73988827571,487.94322738789,502.32108537715,523.2511306012],description:"Zarlino Extraordinaire Spectrum Temperament (two circles at ~50.28c apart)"},zir_bouzourk:{frequencies:[261.6255653006,281.75060878526,305.22982618403,313.95067836072,353.19451315581,392.4383479509,523.2511306012],description:"Zirafkend Bouzourk (IG #3, DF #9), from both Rouanet and Safi al-Din"},zwolle:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,331.11985608357,348.83408706747,367.49599295996,392.4383479509,413.43299207996,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"Henri Arnaut De Zwolle. Pythagorean on G flat."},zwolle2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.68386704488,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,467.04206359353,489.02683710225,523.2511306012],description:"Henri Arnaut De Zwolle's modified meantone tuning (c. 1440)"},yarman12:{frequencies:[261.6255653006,283.42769574232,294.32876096318,309.19384990071,332.97799220076,348.83408706747,377.90359432309,392.4383479509,411.12588832951,442.75095666255,465.11211608996,499.46698830115,523.2511306012],description:"Detempered Yarman 13-limit, [<1 1 -20 -6 -3 -1|, <0 1 38 15 11 8|]"},yarman12_80:{frequencies:[261.6255653006,282.84340331238,295.36595061166,319.3201344739,333.45764463229,348.2210758395,376.46181130035,393.12919962609,425.01198472693,443.82887286778,479.82340237272,501.06699929295,523.2511306012],description:"Ozan Yarman MOS, 80-et version"},yarman17:{frequencies:[261.6255653006,274.08392555301,283.42769574232,294.32876096318,309.19384990071,322.00069575458,332.97799220076,348.83408706747,362.25078272391,377.90359432309,392.4383479509,411.12588832951,425.14154361347,442.75095666255,465.11211608996,485.87604984397,499.46698830115,523.2511306012],description:"80-et commas 13-limit detempering of a chain of 16 fifths"},"yarman_ney-ahengs":{frequencies:[261.6255653006,275.39533189537,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Well Temperament for piano by Ozan Yarman from Ney Ahengs"},yasser_6:{frequencies:[261.6255653006,291.88463270656,325.64340264099,363.30663963964,405.32593044476,452.20508247496,523.2511306012],description:"Yasser Hexad, 6 of 19 as whole tone scale"},yasser_diat:{frequencies:[261.6255653006,281.42815779395,291.88463270656,313.97755176024,325.64340264099,350.29154279212,376.80531512858,390.80553229045,420.38583225541,436.00528786292,469.00678383895,486.43275040712,523.2511306012],description:"Yasser's Supra-Diatonic, the flat notes are V,W,X,Y,and Z"},yasser_ji:{frequencies:[261.6255653006,282.64904822654,294.32876096318,304.39128270551,327.03195662575,347.87575166344,359.73515228832,391.36022062136,425.14154361347,434.84468957929,457.84473927605,478.32915853722,523.2511306012],description:"Yasser's just scale, 2 Yasser hexads, 121/91 apart"},yekta:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,502.32108537715,523.2511306012],description:"Rauf Yekta's 12-tone tuning suggested in 1922 Lavignac Music Encyclopedia"},"young-g":{frequencies:[261.6255653006,299.07507698093,319.76457981184,341.88537054616,390.82337532559,446.76650366117,477.67301428683,510.71739232152,583.82257301724,667.39198333921,713.56092257662,762.92356430953,872.13001648254,996.96833978235,1065.93668681199,1139.67601990796,1302.81150610354,1489.29848625885,1592.32474578757,1702.47910946196,1946.17475603251,2224.75468143463,2378.65811671778,2543.20970830682,2907.24890901465,3323.39919648924,3553.30434397593,3799.11599765247,4342.92768045015],description:"Gayle Young's Harmonium, see PNM 26(2): 204-212 (1988)"},"young-lm_guitar":{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"LaMonte Young, Tuning of For Guitar '58. 1/1 March '92, inv.of Mersenne lute 1"},"young-lm_piano":{frequencies:[261.6255653006,289.72987407313,294.32876096318,300.46061014991,343.38355445704,338.01818641865,386.30649876417,392.4383479509,400.61414686654,457.84473927605,450.69091522486,515.07533168556,523.2511306012],description:"LaMonte Young's Well-Tempered Piano"},"young-w10":{frequencies:[261.6255653006,277.18263097687,302.26980244078,320.24370022528,349.22823143301,369.99442271164,391.99543598175,427.47405410759,452.89298412314,493.88330125613,523.2511306012],description:"William Lyman Young 10 out of 24-tET (1961)"},"young-w14":{frequencies:[261.6255653006,277.18263097687,293.66476791741,302.26980244078,320.24370022528,339.28638158975,359.46139971304,369.99442271164,391.99543598175,415.30469757995,427.47405410759,452.89298412314,479.82340237272,508.3551866238,523.2511306012],description:"William Lyman Young 14 out of 24-tET (1961)"},"young-wt":{frequencies:[261.6255653006,285.40970760065,309.19384990071,348.83408706747,392.4383479509,428.11456140098,463.79077485106,523.2511306012],description:'William Lyman Young "exquisite 3/4 tone Hellenic Lyre" dorian'},young:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,348.83408706747,367.49599295996,391.5530240856,413.43299207996,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"Thomas Young well temperament (1807), also Luigi Malerbi nr.2 (1794)"},young2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.14198392915,349.22823143301,368.32692341742,391.5530240856,414.36778843034,438.51190905657,466.16376151809,491.65745674141,523.2511306012],description:"Thomas Young well temperament no.2 (1799)"},yugo_bagpipe:{frequencies:[261.6255653006,277.02257024271,294.00421879736,322.47117131255,341.84370465044,381.9375744369,404.41509766528,430.1988069325,452.63145841613,463.74664903953,478.99265177484,502.22604835608,523.2511306012],description:"Yugoslavian Bagpipe"},yves:{frequencies:[261.6255653006,290.69507255622,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:`St Yves's scale II from Jocelyn Godwin, "Music and the Occult", 1995.`},saba_sup:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular version of maqam Sab"},sabagh:{frequencies:[261.6255653006,275.67629620338,279.3053384865,286.70737164501,294.30556868769,310.11139540064,314.19374626607,322.52037740267,326.76608188608,331.06767743197,348.8478314504,362.80683626646,367.58287746967,372.42178901277,392.42288612931,413.49815209867,418.94150105041,430.04411333507,441.44096240275,465.14876849982,471.27205084813,483.76150545705,490.12981126508,496.58195036371,523.2511306012],description:"Twfiq Al-Sabagh, Arabic master musical scale in 53-tET (1954)"},sabbagh:{frequencies:[261.6255653006,294.30556868769,321.46759848648,348.8478314504,392.42288612931,428.64035280622,465.14876849982,523.2511306012],description:"Tawfiq as-Sabbagh, a composer from Syria. 1/1=G"},safi_diat:{frequencies:[261.6255653006,276.16031892841,305.22982618403,348.83408706747,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:"Safi al-Din's Diatonic, also the strong form of Avicenna's 8/7 diatonic"},safi_diat2:{frequencies:[261.6255653006,283.79722337692,310.07474405997,348.83408706747,392.4383479509,425.69583506538,465.11211608996,523.2511306012],description:"Safi al-Din's 2nd Diatonic, a 3/4 tone diatonic like Ptolemy's Equable Diatonic"},safi_major:{frequencies:[261.6255653006,281.75060878526,322.00069575458,348.83408706747,375.66747838035,392.4383479509,523.2511306012],description:"Singular Major (DF #6), from Safi al-Din, strong 32/27 chromatic"},salinas_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:`Salinas' enharmonic tuning for his 19-tone instr. "instrumentum imperfectum"`},salinas_24:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:'Salinas enharmonic system "instrumentum perfectum". Subset of Mersenne'},salinas_enh:{frequencies:[261.6255653006,272.52663052146,279.06726965397,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Salinas's and Euler's enharmonic"},salunding:{frequencies:[261.6255653006,282.38958039978,310.76686573877,390.36201910543,419.43149305958,523.2511306012],description:"Gamelan slunding, Kengetan, South-Bali. 1/1=378 Hz"},sankey:{frequencies:[261.6255653006,274.88665260982,292.54735824399,309.58527581215,327.03195662575,348.83408706747,366.73895666255,391.24894371175,412.31687950427,437.13741259348,464.79252184829,489.99465727995,523.2511306012],description:"John Sankey's Scarlatti tuning, personal evaluation based on d'Alembert's"},santur1:{frequencies:[261.6255653006,282.02765077995,319.3201344739,347.21689301951,376.46192220133,427.47393558663,475.68393915562,504.55222794679,523.2511306012],description:"Persian santur tuning. 1/1=E"},santur2:{frequencies:[261.6255653006,281.2143451833,317.48098583281,345.21700307457,375.37611551499,423.78627283082,475.68393915562,498.18106573801,523.2511306012],description:"Persian santur tuning. 1/1=E"},sanza:{frequencies:[261.6255653006,293.15632631094,308.97787266236,346.21547002486,390.18821123181,462.40922843744,524.46149515038,595.18445928535,620.10113226249],description:"African N'Gundi Sanza (idiophone; set of lamellas, thumb-plucked)"},sanza2:{frequencies:[261.6255653006,390.63923480058,465.35666077712,523.2511306012,588.68812410589,663.45725712889,702.9084786129,783.08569314515],description:"African Baduma Sanza (idiophone, like mbira)"},sauveur:{frequencies:[261.6255653006,274.85950244128,292.7026939092,313.25286195357,328.80795208256,349.69755047152,367.27338607435,391.35133250294,417.15885134862,438.29716799286,468.84228427561,491.11646492505,523.2511306012],description:"Sauveur's tempered system of the harpsichord. Trait\xEF\xBF\xBD (1697)"},sauveur2:{frequencies:[261.6255653006,278.64199172491,293.04864983565,312.10886966906,328.2456799168,349.5951549002,372.33322418948,391.58401058733,417.05308314313,438.61577206336,467.14384425417,491.2966347616,523.2511306012],description:"Sauveur's Syste^me Chromatique des Musiciens (Memoires 1701), 12 out of 55."},sauveur_17:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,441.49314144476,465.11211608996,489.99465727995,496.67978412536,523.2511306012],description:"Sauveur's oriental system, aft. Kitab al-adwar (Bagdad 1294) by Safi al-Din"},sauveur_ji:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Aplication des sons harmoniques aux jeux d'orgues (1702) (PB 81/80 & 128/125)"},savas_bardiat:{frequencies:[261.6255653006,282.57123920205,317.17549194805,349.22823143301,391.99543598175,423.37848741825,475.22628419761,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 12 + 10 parts"},savas_barenh:{frequencies:[261.6255653006,282.57123920205,329.62755691287,349.22823143301,391.99543598175,423.37848741825,493.88330125613,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 16 + 6 parts"},savas_chrom:{frequencies:[261.6255653006,282.57123920205,323.3415889232,349.22823143301,391.99543598175,423.37848741825,484.46499093218,523.2511306012],description:"Savas's Chromatic, Byzantine Liturgical mode, 8 + 14 + 8 parts"},savas_diat:{frequencies:[261.6255653006,288.06460709314,311.12698372208,349.22823143301,391.99543598175,431.60923940535,466.16376151809,523.2511306012],description:"Savas's Diatonic, Byzantine Liturgical mode, 10 + 8 + 12 parts"},savas_palace:{frequencies:[261.6255653006,277.18263097687,336.03572815422,349.22823143301,391.99543598175,415.30469757995,503.48470957687,523.2511306012],description:"Savas's Byzantine Liturgical mode, 6 + 20 + 4 parts"},scalatron:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:"Scalatron (tm) 19-tone scale, see manual, 1974"},scheengaas:{frequencies:[261.6255653006,273.84069463911,292.6487650037,312.74862113192,327.53979283172,350.03605285217,366.8025131876,391.54284657258,418.19337019276,437.97145880542,467.51204131067,489.62261321254,523.2511306012],description:"Scheengaas' variation"},scheffer:{frequencies:[261.6255653006,274.56546814423,292.86978442859,309.86465789076,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"H.Th. Scheffer (1748) modified 1/5-comma temperament, Sweden"},schidlof:{frequencies:[261.6255653006,264.89588486686,274.70684356563,280.31310567921,294.32876096318,305.22982618403,315.35224388912,322.99452506247,327.03195662575,348.83408706747,353.19451315581,366.27579142084,373.75080757229,392.4383479509,406.97310157871,420.46965851882,436.04260883433,457.84473927605,467.18850946536,484.4917875937,490.54793493862,523.2511306012],description:"Schidlof"},schillinger:{frequencies:[261.6255653006,262.8879410321,275.85161280553,277.18263097687,278.52007147562,292.25460328695,293.66476791741,295.08173676673,309.63296633914,311.12698372208,312.62820992379,328.04470063332,329.62755691287,331.21805066987,347.55125362114,349.22823143301,350.91330087035,368.21772660991,369.99442271164,371.77969159194,390.11309203208,391.99543598175,393.88686247394,413.31042363438,415.30469757995,417.30859414412,437.88714035463,440,442.12305445465,463.92526470026,466.16376151809,468.41305936011,491.51169649079,493.88330125613,496.26634930797,520.73850287792,523.2511306012],description:"Joseph Schillinger's double equal temperament, p.664 Mathematical Basis..."},schis41:{frequencies:[261.6255653006,266.96486255163,272.52663052146,275.21650375777,280.31310567921,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,321.08592105074,327.03195662575,329.64821227876,336.37572681506,343.38355445704,348.83408706747,355.95315006884,363.36884069528,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,415.27867508032,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,484.4917875937,490.54793493862,497.4115685962,504.56359022259,512.78610798918,523.2511306012],description:"41&53 <<1 -8 -14 23 -15 -25 33 -10 81 113||"},schisynch17:{frequencies:[261.6255653006,275.80289341725,290.74848220557,294.25152581512,310.19683462128,327.0062098829,330.94609980123,348.87986495302,367.78544978395,387.71551660339,392.38685458718,413.65005636851,436.06549769577,441.31937388998,465.23419873014,490.4449531872,496.35401261224,523.2511306012],description:"fifth satisfies f^9 + f^8 - 64 = 0"},schlick:{frequencies:[261.6255653006,275.62199471997,293.00227310437,311.47852302926,328.14198392915,349.6228209638,367.9112241576,391.5530240856,414.36778843034,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Reconstructed temp. A. Schlick, Spiegel d. Orgelmacher und Organisten (1511)"},schlick2:{frequencies:[261.6255653006,275.31092272332,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.9112241576,391.5530240856,415.30469757995,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Schlick's temperament reconstructed by F.J. Ratte (1991)"},schlick3:{frequencies:[261.6255653006,275.31092431358,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.70355049744,391.5530240856,415.07027187895,438.51190905657,466.95405539699,491.10256480205,523.2511306012],description:"Possible well-tempered interpretation of 1555 tuning, Margo Schulter"},schlick4:{frequencies:[261.6255653006,275.29566620843,293.00166043901,311.83758337792,328.14192706649,349.6222474261,367.6987228158,391.55300599201,415.35839309639,438.51185079886,466.95962791236,491.10245700671,523.2511306012],description:"Another reconstructed Schlick's modified meantone (Poletti?)"},scholz:{frequencies:[261.6255653006,271.31540105247,299.00064605783,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Simple Tune #1 Carter Scholz"},scholz_epi:{frequencies:[261.6255653006,1046.5022612024,1308.127826503,1569.7533918036,1831.3789571042,2093.0045224048,2354.6300877054,2616.255653006,2877.8812183066,3139.5067836072,3401.1323489078,3662.7579142084,3924.383479509,4186.0090448096,4709.2601754108,5232.511306012,5494.1368713126,5755.7624366132,6279.0135672144,6540.639132515,6802.2646978156,7063.8902631162,7325.5158284168,8372.0180896192,8633.6436549198,9156.894785521,9418.5203508216,10203.3970467234,10465.022612024,10988.2737426252,11511.5248732264,11773.150438527,12558.0271344288,12819.6526997294,13081.27826503,14127.7805262324,14389.406091533,14651.0316568336,16482.4106139378,16744.0361792384,17005.661744539],description:"Carter Scholz, Epimore"},schulter:{frequencies:[261.6255653006,277.184065539,293.66520219021,311.12905403417,329.62853176407,349.23107169224,369.99606406306,391.99572582396,415.30715405467,440.00097595231,466.1672081452,493.88512703986,523.25577305438],description:`Margo Schulter's 5-limit JI virt. ET, "scintilla of Artusi" tempered 22-08-98`},schulter_17:{frequencies:[261.6255653006,272.43653907335,282.13181390574,295.15344695336,308.77608605158,319.09647917983,332.97799220076,348.34640884647,361.82138782225,375.64984936577,392.98775403209,410.26687922759,423.79017189188,443.34998408798,463.81254988138,480.53289366295,500.16624277499,523.2511306012],description:"Neo-Gothic well-temperament (14:11, 9:7 hypermeantone fifths) TL 04-09-2000"},schulter_24:{frequencies:[261.6255653006,270.06509966514,283.8170195002,292.97240722602,295.75063903546,305.22982618403,307.79478270659,317.68818643644,334.29933343966,345.08318290545,348.06842720833,359.29644098925,377.90359432309,390.09403284964,393.30161007617,406.07983174306,426.86276443782,440.63253103259,444.76346101102,458.66231916761,462.87600014722,477.80748402293,502.32108537715,518.89070451286,523.2511306012],description:'Rational intonation (RI) scale with some "17-ish" features (24 notes)'},schulter_cart34:{frequencies:[261.6255653006,270.08718526646,272.51337835337,281.3271372098,283.85429714132,293.03484945212,295.66718139806,305.22982618403,307.97166902637,317.93223698752,320.78822215662,331.16330924834,334.13814720468,344.94500399825,348.04364484358,359.30023993517,362.52783176564,374.2528814026,377.61479489998,389.82779436071,393.32961502355,406.05087076101,409.69842558521,422.94908927295,426.7484383229,440.55054172958,444.50800708553,458.88449901367,463.0066556268,477.98143975034,482.27514684959,497.87312179111,502.34551296122,518.59261334435,523.2511306012],description:'"Carthesian tuning" with two 17-tET chains 55.106 cents apart'},schulter_diat7:{frequencies:[261.6255653006,295.1673044417,332.97799220076,348.83408706747,392.4383479509,442.75095666255,499.46698830115,523.2511306012],description:"Diatonic scale, symmetrical tetrachords based on 14/11 and 13/11 triads"},schulter_ham:{frequencies:[261.6255653006,272.52663052146,283.8170195002,295.75063903546,307.79478270659,320.70230585235,334.29933343966,348.01136516401,362.25078272391,377.90359432309,393.36609818246,409.50088481833,426.86276443782,444.76346101102,462.87600014722,482.33849075995,502.32108537715,523.2511306012],description:'New rational tuning of "Hammond organ type", TL 01-03-2002'},schulter_jot17a:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.1673044417,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.75095666255,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"Just octachord tuning -- 4:3-9:8-4:3 division, 17 steps (7 + 3 + 7), Bb-Bb"},schulter_jot17bb:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.15228855401,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.72843283101,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:'"Just Octachord Tuning" (Bb-Eb, F-Bb) -- 896:891 divided into 1792:1787:1782'},schulter_jwt17:{frequencies:[261.6255653006,272.43653907335,282.34838235411,295.1673044417,308.34441624714,319.76457981184,332.97799220076,347.8430811383,362.25078272391,376.08675011961,393.55640592227,409.81906732402,425.14154361347,443.97065626768,462.87600014722,481.6288815761,500.8899711738,523.2511306012],description:'"Just well-tuned 17" circulating system'},"schulter_lin76-34":{frequencies:[261.6255653006,270.6250663876,281.88470155261,291.58108453077,295.07956188513,305.22982618403,308.89206602106,319.51745915009,332.81131277165,344.25948974019,348.39001840879,360.3740779397,375.36781334896,388.27986588625,392.93856423817,406.45502016129,423.36600317146,437.92911415628,443.18352164838,458.42832346067,463.9286840578,479.88708893184,499.85328649772,517.04744024951,523.2511306012],description:"Two 12-note chains, ~704.160 cents, 34 4ths apart (32 4ths = 7:6), TL 29-11-02"},schulter_pel:{frequencies:[261.6255653006,271.31540105247,305.22982618403,392.4383479509,406.97310157871,523.2511306012],description:"Just pelog-style Phrygian pentatonic"},schulter_pepr:{frequencies:[261.6255653006,270.64528702739,281.81099471089,291.52662303231,295.05751399041,305.22982618403,308.92668738628,319.57714790608,332.76158224462,344.23376719628,348.40303271111,360.41446953256,375.28368107222,388.22184469544,392.9238840789,406.47020586181,423.23948674937,437.83095983374,443.13385158124,458.41119660824,463.96335069158,479.95880706014,499.75992392917,516.98949183803,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},schulter_qcm62a:{frequencies:[261.6255653006,262.43934012943,267.90457886781,268.73788454005,273.37431312998,274.22463192287,279.93529690293,280.80602334765,285.65065877038,286.53916259713,292.50627485027,293.41610276971,299.52642572255,300.45808951291,305.64177427204,306.59245933664,312.977175335,313.95067836072,320.36052345918,320.48862783822,327.03195662575,328.04917632434,334.88072358477,335.92235492515,341.71789064962,342.78078913836,349.91912034749,351.00752840096,358.31717956585,359.43170941363,365.63284274659,366.77012764335,374.40803131735,375.5726110527,382.05221698715,383.2405741708,391.22147055517,392.4383479509,400.61078621746,401.85686830172,408.78994578219,410.06146948999,418.60090448096,419.90294514449,427.14736482575,428.47598794138,437.39890198442,438.75941205608,447.89647345742,449.28963835923,457.04105241293,458.46266117889,468.01003810189,469.46576276783,479.24227945773,480.73294151703,489.02683710225,490.54793493862,500.76348165392,502.32108537715,510.98743222773,512.57683571821,523.2511306012],description:"1/4-comma meantone, two 31-notes at 1/4-comma (Vicentino-like system)"},schulter_qcmlji24:{frequencies:[261.6255653006,262.43934012943,273.37431312998,274.22463192287,292.50627485027,293.41610276971,306.59245933664,312.977175335,327.03195662575,328.04917632434,349.91912034749,351.00752840096,365.63284274659,366.77012764335,391.22147055517,392.4383479509,408.78994578219,410.06146948999,437.39890198442,438.75941205608,458.46266117889,468.01003810189,489.02683710225,490.54793493862,523.2511306012],description:"24-note adaptive JI (Eb-G#/F'-A#') for Lasso's Prologue to _Prophetiae_"},schulter_qcmqd8_4:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28772967674,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.22091428214,437.39890198442,465.24335632603,489.02683710225,523.2511306012],description:"F-C# in 1/4-comma meantone, other 5ths ~4.888 cents wide or (2048/2025)^(1/4)"},schulter_sq:{frequencies:[261.6255653006,271.31540105247,279.38237857051,289.72987407313,294.32876096318,305.22982618403,310.07474405997,325.94610833227,331.11985608357,343.38355445704,348.83408706747,361.75386806997,372.50983809402,386.30649876417,392.4383479509,406.97310157871,419.07356785577,434.59481110969,441.49314144476,457.84473927605,465.11211608996,488.9191624984,496.67978412536,515.07533168556,523.2511306012],description:'"Sesquisexta" tuning, two 12-tone Pyth. manuals a 7/6 apart. 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scale for Passacaglia and Fugue State (2005)"},seikilos:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,336.37572681506,348.83408706747,356.10146388137,392.4383479509,406.97310157871,441.49314144476,457.84473927605,504.56359022259,523.2511306012],description:"Seikilos Tuning"},sekati1:{frequencies:[261.6255653006,285.2147362526,318.99014578736,340.97107458785,383.86043226246,424.60539155549,468.56721805116,523.2511306012],description:"Gamelan sekati from Sumenep, East-Madura. 1/1=244 Hz."},sekati2:{frequencies:[261.6255653006,288.87830434024,317.34219433319,357.31261688157,393.64955765984,420.29657220667,469.35141988267,523.2511306012],description:"Gamelan Kyahi Sepuh from kraton Solo. 1/1=216 Hz."},sekati3:{frequencies:[261.6255653006,291.90272733088,308.20569577938,369.53649673407,403.69531865382,425.43272843735,475.11832680028,523.2511306012],description:"Gamelan Kyahi Henem from kraton Solo. 1/1=168.5 Hz."},sekati4:{frequencies:[261.6255653006,271.36353278789,288.89182053123,342.12578909252,379.12979967788,410.29128883625,439.50493264224,523.2511306012],description:"Gamelan Kyahi Guntur madu from kraton Jogya. 1/1=201.5 Hz."},sekati5:{frequencies:[261.6255653006,274.79663866182,311.31645994273,355.61927540077,375.97459751383,397.52718524897,433.44837981883,523.2511306012],description:"Gamelan Kyahi Naga Ilaga from kraton Jogya. 1/1=218.5 Hz."},sekati6:{frequencies:[261.6255653006,284.57524936299,310.80330758934,358.01400474517,390.79902205709,427.51850178351,468.18764285778,523.2511306012],description:"Gamelan Kyahi Munggang from Paku Alaman, Jogya. 1/1=199.5 Hz."},sekati7:{frequencies:[261.6255653006,286.67481979642,318.21831168293,371.10013445627,390.58282835584,422.12643845206,463.87524473877,523.2511306012],description:"Gamelan of Sultan Anom from Cheribon. 1/1=282 Hz."},sekati8:{frequencies:[261.6255653006,287.04067548259,315.94410704802,350.82750428678,381.72407804086,425.57749367468,447.5043967797,523.2511306012],description:"The old Sultans-gamelan Kyahi Suka rame from Banten. 1/1=262.5 Hz."},sekati9:{frequencies:[261.6255653006,280.44107893528,310.90439774384,346.74342440827,376.31071188751,412.14996063869,455.1567650372,523.2511306012],description:"Gamelan Sekati from Katjerbonan, Cheribon. 1/1=292 Hz."},selisir:{frequencies:[261.6255653006,278.78833362316,320.24370022528,380.8360868427,417.71053321823,524.76452349887],description:"Gamelan semara pagulingan, Bali. Pagan Kelod"},selisir2:{frequencies:[261.6255653006,279.59466973861,299.66214729245,376.46181130035,408.17001145418,520.23742585195],description:"Gamelan semara pagulingan, Bali. Kamasan"},selisir3:{frequencies:[261.6255653006,284.98499077387,305.5412851438,378.42269266694,406.45400323486,523.2511306012],description:"Gamelan gong, Pliatan, Bali. 1/1=280 Hz, McPhee, 1966"},selisir4:{frequencies:[261.6255653006,277.23130136276,295.59098907682,376.373620257,399.32323124828,523.2511306012],description:"Gamelan gong, Apuan, Bali. 1/1=285 Hz. McPhee, 1966"},selisir5:{frequencies:[261.6255653006,275.89605068063,309.19384990071,383.40037296022,406.23315014465,523.2511306012],description:"Gamelan gong, Sayan, Bali. 1/1=275 Hz. McPhee, 1966"},selisir6:{frequencies:[261.6255653006,282.63199755101,312.23197007902,396.25769882774,415.35445602102,523.2511306012],description:"Gamelan gong, Gianyar, Bali. 1/1=274 Hz. McPhee, 1966"},semipor1:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,353.19451315581,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:"First 16/15&250/243 = 648/625&250/243 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Guide"},silbermann1:{frequencies:[261.6255653006,275.15551885617,293.66476791741,312.53552595124,327.77163799145,349.82028288879,367.9112241576,391.99543598175,411.56972129721,438.75957425603,467.74568907204,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 1"},silbermann2:{frequencies:[261.6255653006,275.00020270933,293.00227310437,312.18279369479,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 2, 1/6 Pyth. comma meantone"},silbermann2a:{frequencies:[261.6255653006,275.00020270933,293.00227310437,310.77584116741,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Modified Silbermann's temperament nr. 2, also used by Hinsz in Midwolda"},silver:{frequencies:[261.6255653006,277.18807786937,293.58315284916,311.09098010692,329.53543886896,349.23174545031,369.98176232374,391.84186131702,415.18563115404,439.77824302677,466.03998256716,493.70667148145,523.2511306012],description:"Equal beating chromatic scale, A.L.Leigh Silver JASA 29/4, 476-481, 1957"},silver_10:{frequencies:[261.6255653006,270.26884019355,294.27266239927,320.41022551991,330.99364634362,360.39280035711,392.40094712608,405.36462386145,441.36692569059,480.56953386201,523.2511306012],description:"Ten-tone MOS from 350.9 cents"},silver_11:{frequencies:[261.6255653006,277.73657748574,294.83971256733,315.81001885226,335.25773244276,355.90304440354,381.21644531515,404.69191411574,429.61301214396,460.16899244324,488.50639225338,523.2511306012],description:"Eleven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_11a:{frequencies:[261.6255653006,272.21316796874,283.22923537857,314.22802528801,326.94437231289,340.17533123945,377.40674067136,392.67983758722,408.5710143206,453.28817432381,471.63208149661,523.2511306012],description:"Eleven-tone MOS from 317.17 cents"},silver_11b:{frequencies:[261.6255653006,281.48899567641,302.85877036442,316.87090334834,340.92873240472,366.81310701257,383.78194911277,412.91987382947,444.27004083312,464.82473992747,500.11279777071,523.2511306012],description:"Eleven-tone MOS from 331.67 cents"},silver_7:{frequencies:[261.6255653006,277.73649727228,315.81000061035,335.2576162513,381.21640127531,404.69175048432,460.16888612163,523.2511306012],description:"Seven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_8:{frequencies:[261.6255653006,288.49477506296,306.46277751246,337.93681424842,358.98416079003,395.852196628,420.50662316693,492.57276348379,523.2511306012],description:"Eight-tone MOS from 273.85 cents"},silver_9:{frequencies:[261.6255653006,294.18258755347,307.6617709921,345.94759796409,361.79860795042,406.82129262791,425.46148093979,478.40645551359,500.32661205896,523.2511306012],description:"Nine-tone MOS from 280.61 cents"},silvermean:{frequencies:[261.6255653006,286.15296204753,327.03195662575,345.42750418595,392.4383479509,416.96574469783,474.19633710734,523.2511306012],description:"First 6 approximants to the Silver Mean, 1+ sqr(2) reduced by 2/1"},simonton:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Simonton Integral Ratio Scale, JASA 25/6 (1953): A new integral ratio scale"},sims:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Ezra Sims' 18-tone mode"},sims2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,286.15296204753,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Sims II"},sims_24:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.97716313189,283.42769574232,286.15296204753,294.32876096318,302.50455987882,305.22982618403,310.68035879446,316.13089140489,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"See his article, Reflections on This and That, 1991 p.93-106"},sin:{frequencies:[261.6255653006,275.08939827539,302.09917071192,334.63165645627,369.99442271164,407.01712569342,445.10399729103,483.9175316883,523.2511306012,562.97086325858,602.98541169118,643.23087116255,683.66056756853,724.23972686276,764.94197926416,805.74682982871,846.63811574624,887.6028851904,928.63083777952,969.71346974542,1010.84345850104,1052.01529432917],description:"1/sin(2pi/n), n=4..25"},sinemod12:{frequencies:[261.6255653006,270.6035983646,282.0485507085,292.16840832754,301.82804372114,314.42520179993,326.24260278214,336.76433478807,350.4641458176,364.21811789193,375.86233664064,390.61306119732,406.50371126161,419.61372202861,435.38454314112,453.55584308858,468.551249676,485.36279478778,505.89080731022,523.2511306012],description:"Sine modulated F=12, A=-.08203754"},sinemod8:{frequencies:[261.6255653006,272.43905323978,281.98404270447,290.99567087708,301.68076007415,314.40050256998,326.99158834066,337.97331861211,348.96407538813,362.38276875396,377.76595534172,392.29216556304,405.04934945717,418.6525822649,435.418746849,453.77727371169,470.43955130022,485.47382867757,502.48255971303,523.2511306012],description:"Sine modulated F=8, A=.11364155. Deviation minimal3/2, 4/3, 5/4, 6/5, 5/3, 8/5"},singapore:{frequencies:[261.6255653006,291.46787011619,321.35550581422,354.51258839996,385.70651737906,428.95813651779,462.1422075194,523.2511306012],description:"An observed xylophone tuning from Singapore"},sintemp6:{frequencies:[261.6255653006,277.18263097687,292.42974339757,312.08834713741,327.870830746,349.91196330865,369.15973155124,391.11111150212,416.11779639122,437.6550518996,467.60417912673,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/6 Pyth, one cycle, f0=-90 degrees"},sintemp6a:{frequencies:[261.6255653006,276.17281343288,293.21211353711,310.64741311165,328.42667470471,349.22823143301,368.43838932195,391.77416758435,414.19655102258,438.82595961933,465.90062756558,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/12 Pyth, one cycle, f0= D-A"},sintemp_19:{frequencies:[261.6255653006,272.86445838226,281.30973389888,292.50627485027,304.14845459111,313.56198179795,327.03195662575,338.65502209741,350.02113164026,365.30494475029,376.98581738134,391.19763056219,407.47965586966,419.94695489748,437.42555500456,453.91586039553,468.43012697388,488.88431353627,505.29249383438,523.2511306012],description:"Sine modulated thirds, A=7.366 cents, one cycle over fifths, f0=90 degrees"},sintemp_7:{frequencies:[261.6255653006,291.06608881088,319.67397341855,351.09362859375,390.60192440975,432.07134328681,473.03044489876,523.2511306012],description:"Sine modulated fifths, A=8.12 cents, one cycle, f0=90 degrees"},slen_pel:{frequencies:[261.6255653006,261.6255653006,283.17034563789,298.45295203849,338.50336851425,364.68988616898,346.01554587335,389.06292924114,398.38689497567,420.13030572059,455.51656649021,493.31307433255,523.2511306012],description:"Pelog white, Slendro black"},slen_pel16:{frequencies:[261.6255653006,261.6255653006,285.30470202322,285.30470202322,297.93622032612,311.12698372208,339.28638158975,386.37547528213,386.37547528213,403.48177901006,421.34544350737,440,523.2511306012],description:"16-tET Slendro and Pelog"},slen_pel23:{frequencies:[261.6255653006,261.6255653006,295.14355885465,295.14355885465,286.38154466424,343.14246862785,313.47984535337,398.94762483098,398.94762483098,387.10394860926,450.05828708186,423.73315704439,523.2511306012],description:"23-tET Slendro and Pelog"},slen_pel_jc:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,279.06726965397,341.71502406609,348.83408706747,392.4383479509,392.4383479509,392.4383479509,448.50096908674,418.60090448096,523.2511306012],description:"Slendro/JC PELOG S1c,P1c#,S2d,eb,P2e,S3f,P3f#,S4g,ab,P4a,S5bb,P5b"},slen_pel_schmidt:{frequencies:[261.6255653006,261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,359.73515228832,392.4383479509,392.4383479509,457.84473927605,457.84473927605,490.54793493862,523.2511306012],description:"Dan Schmidt (Pelog white, Slendro black)"},slendro:{frequencies:[261.6255653006,298.45295203849,346.01554587335,398.38689497567,455.51656649021,523.2511306012],description:"Observed Javanese Slendro scale, Helmholtz/Ellis p. 518, nr.94"},slendro10:{frequencies:[261.6255653006,304.21577360535,342.24274530602,391.67780832635,463.92905474816,523.2511306012],description:"Low gender from Singaraja (banjar Lod Peken), Bali. 1/1=172 Hz. McPhee, 1966."},slendro11:{frequencies:[261.6255653006,299.11221417218,343.62760815601,387.36203100102,452.96366529656,523.2511306012],description:"Low gender from Sawan, Bali. 1/1=167.5 Hz. McPhee, 1966."},slendro2:{frequencies:[261.6255653006,299.13295468097,343.58614396263,395.91119354826,450.08870388136,523.2511306012],description:"Gamelan slendro from Ranchaiyuh, distr. Tanggerang, Batavia. 1/1=282.5 Hz"},slendro3:{frequencies:[261.6255653006,298.44694115772,339.14425131559,391.46936437571,453.48431318771,522.28214737536],description:"Gamelan kodok ngorek. 1/1=270 Hz"},slendro4:{frequencies:[261.6255653006,294.5074669504,344.54514337401,400.3014113889,467.49486258632,523.2511306012],description:"Low gender in saih lima from Kuta, Bali. 1/1=183 Hz. McPhee, 1966"},slendro5_1:{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7; from Lou Harrison"},slendro5_2:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 2"},slendro5_4:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 4"},slendro6:{frequencies:[261.6255653006,295.05549864457,341.56671025356,398.25224940202,461.478427683,523.2511306012],description:"Low gender from Klandis, Bali. 1/1=180 Hz. McPhee, 1966"},slendro8:{frequencies:[261.6255653006,309.85821141747,350.78288084997,406.32350365121,467.71050779996,523.2511306012],description:"Low gender from Tabanan, Bali. 1/1=179 Hz. McPhee, 1966."},slendro9:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Low gender from Singaraja (banjar Panataran), Bali. 1/1=175 Hz. McPhee, 1966."},slendro_7_1:{frequencies:[261.6255653006,299.00064605783,341.71502406609,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 1, From HMSL Manual, also Lou Harrison, Jacques Dudon"},slendro_7_2:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 2, From Lou Harrison, Jacques Dudon's APTOS"},slendro_7_3:{frequencies:[261.6255653006,294.32876096318,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:'Septimal Slendro 3, Harrison, Dudon, called "MILLS" after Mills Gamelan'},slendro_7_4:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:'Septimal Slendro 4, from Lou Harrison, Jacques Dudon, called "NAT"'},slendro_7_5:{frequencies:[261.6255653006,305.22982618403,343.38355445704,400.61414686654,467.3831713443,523.2511306012],description:"Septimal Slendro 5, from Jacques Dudon"},slendro_7_6:{frequencies:[261.6255653006,299.00064605783,341.71502406609,390.53145607553,455.62003208812,523.2511306012],description:"Septimal Slendro 6, from Robert Walker"},slendro_a1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:`Dudon's Slendro A1, "Seven-Limit Slendro Mutations", 1/1 8:2'94 hexany 1.3.7.21`},slendro_a2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,448.50096908674,523.2511306012],description:`Dudon's Slendro A2 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_alv:{frequencies:[261.6255653006,299.00064605783,348.83408706747,406.97310157871,465.11211608996,523.2511306012],description:"Bill Alves, slendro for Gender Barung, 1/1 vol.9 no.4, 1997. 1/1=282.86"},slendro_ang:{frequencies:[261.6255653006,299.00064605783,340.82516392797,388.43396508487,445.83123341082,523.2511306012],description:"Gamelan Angklung Sangsit, North Bali. 1/1=294 Hz"},slendro_av:{frequencies:[261.6255653006,298.97057995496,344.02264297658,395.86362945285,454.20288100724,525.67465946865],description:"Average of 30 measured slendro gamelans, W. Surjodiningrat et al., 1993."},slendro_dudon:{frequencies:[261.6255653006,305.22982618403,348.83408706747,399.70572476481,457.84473927605,523.2511306012],description:'Dudon\'s Slendro from "Fleurs de lumie`re"'},slendro_gum:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.92601754108,525.62941881859],description:"Gumbeng, bamboo idiochord from Banyumas. 1/1=440 Hz"},slendro_ky1:{frequencies:[261.6255653006,297.58776037991,344.33874539242,394.68595744625,449.52853279627,523.2511306012],description:"Kyahi Kanyut Me`sem slendro, Mangku Nagaran, Solo. 1/1=291 Hz"},slendro_ky2:{frequencies:[261.6255653006,302.42139140287,345.87786599062,395.54249276388,453.1886900261,523.2511306012],description:"Kyahi Pengawe' sari, Paku Alaman, Jogya. 1/1=295 Hz"},slendro_laras:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012,598.00129211566,697.66817413493],description:'Lou Harrison, gamelan "Si Betty"'},slendro_m:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:`Dudon's Slendro M from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_madu:{frequencies:[261.6255653006,300.52885648597,345.61604384578,394.49404533893,447.94973572445,522.94897617031],description:"Sultan's gamelan Madoe kentir, Jogjakarta, Jaap Kunst"},slendro_mat:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,448.50096908674,455.62003208812,457.84473927605,523.2511306012],description:`Dudon's Slendro Matrix from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_pa:{frequencies:[261.6255653006,304.19649364034,353.69443592699,411.24653512154,478.16333951147,523.2511306012],description:'"Blown fifth" primitive slendro, von Hornbostel'},slendro_pas:{frequencies:[261.6255653006,300.35531433711,343.03050002254,393.12919962609,450.54468214486,523.2511306012],description:"Gamelan slendro of regent of Pasoeroean, Jaap Kunst"},slendro_pb:{frequencies:[261.6255653006,304.72408298441,342.83241505062,399.30842833955,449.24533531117,523.2511306012],description:'"Blown fifth" medium slendro, von Hornbostel'},slendro_pc:{frequencies:[261.6255653006,299.48910562989,342.83241505062,392.44854854484,449.24533531117,523.2511306012],description:'"Blown fifth" modern slendro, von Hornbostel'},slendro_pliat:{frequencies:[261.6255653006,299.73468146833,339.98478643783,393.08060743874,447.03290350508,523.2511306012,599.46936293666,679.96957287566,786.16121487749,894.06580701017],description:"Gender wayang from Pliatan, South Bali (Slendro), 1/1=305.5 Hz"},slendro_q13:{frequencies:[261.6255653006,307.00725675226,360.2608752926,400.8015646157,470.32478922042,523.2511306012],description:"13-tET quasi slendro, Blackwood"},slendro_s1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,398.6675280771,457.84473927605,523.2511306012],description:`Dudon's Slendro S1 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_s2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,455.62003208812,523.2511306012],description:"Dudon's Slendro S2"},slendro_udan:{frequencies:[261.6255653006,305.22982618403,351.32575911795,402.50086969323,465.11211608996,523.2511306012],description:"Slendro Udan Mas (approx)"},slendro_wolf:{frequencies:[261.6255653006,298.18866107946,339.86157848985,395.0032340925,450.20632964813,523.2511306012],description:"Daniel Wolf's slendro. Tuning List 30 5 1997"},slendrob1:{frequencies:[261.6255653006,307.44024341205,355.66611281954,409.9203247543,476.83364134848,523.2511306012],description:"Gamelan miring of Musadikrama, desa Katur, Bajanegara. 1/1=434 Hz"},slendrob2:{frequencies:[261.6255653006,307.55978097874,346.50416420081,398.42969909174,449.35693171058,523.2511306012],description:"Gamelan miring from Bajanegara. 1/1=262 Hz"},slendrob3:{frequencies:[261.6255653006,304.90191053936,342.27700149692,398.33972372326,447.51732140012,523.2511306012],description:"Gamelan miring from Ngumpak, Bajanegara. 1/1=266 Hz"},slendroc1:{frequencies:[261.6255653006,297.59222964268,344.42030317161,394.72197985873,449.50490455178,523.2511306012],description:"Kyahi Kanyut mesem slendro (Mangku Nagaran Solo). 1/1=291 Hz"},slendroc2:{frequencies:[261.6255653006,302.44445076078,346.01554587335,396.09235530397,453.15466093696,523.2511306012],description:"Kyahi Pengawe sari (Paku Alaman, Jogja). 1/1=295 Hz."},slendroc3:{frequencies:[261.6255653006,301.39807245198,344.42030317161,395.40657391157,451.84778706363,523.2511306012],description:"Gamelan slendro of R.M. Jayadipura, Jogja. 1/1=231 Hz"},slendroc4:{frequencies:[261.6255653006,299.14332201883,343.8239850859,396.09235530397,450.28451247858,523.2511306012],description:"Gamelan slendro, Rancha iyuh, Tanggerang, Batavia. 1/1=282.5 Hz"},slendroc5:{frequencies:[261.6255653006,299.83528893666,340.07120590121,393.12919962609,447.17417015401,523.2511306012],description:"Gender wayang from Pliatan, South Bali. 1/1=611 Hz"},slendroc6:{frequencies:[261.6255653006,296.73398952435,343.8239850859,396.7793260952,453.9405988926,527.19506190947,607.33963549452,696.44215167899,797.23415748628,918.4302691641,1071.58188326661],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},slendrod1:{frequencies:[261.6255653006,292.47977325983,340.6610152784,389.06292924114,444.85552088095,523.2511306012],description:"Gender wayang from Ubud (S. Bali). 1/1=347 Hz"},smith_eh:{frequencies:[261.6255653006,272.7117507892,292.30354792656,313.30283124826,326.5788018031,350.04044239751,364.87314355143,391.08587539224,407.65784362321,436.94425707006,468.33462614046,488.17995458879,523.2511306012],description:"Robert Smith's Equal Harmony temperament (1749)"},smith_mq:{frequencies:[261.6255653006,273.37438418823,292.50629623572,312.97714101186,327.03200500996,349.91910755601,365.63292511375,391.22148485648,408.79006910398,437.39894995248,468.01000388518,489.02693031834,523.2511306012],description:"Robert Smith approximation of quarter comma meantone fifth"},"scalamakesrc2\\smithgw-ball":{frequencies:[261.6255653006,267.07609791103,272.52663052146,274.70684356563,280.31310567921,286.15296204753,294.32876096318,300.46061014991,305.22982618403,306.59245933664,313.95067836072,320.49131749323,327.03195662575,333.84512238879,336.37572681506,343.38355445704,350.39138209902,357.69120255941,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,480.73697623985,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:"Ball 2 around tetrad lattice hole"},smithgw46:{frequencies:[261.6255653006,273.72380653152,313.47993226845,327.97605323154,364.46098649856,392.98113253789,436.69740466987,456.89141950378,523.2511306012],description:'Gene Ward Smith 46-tET subset "Star"'},smithgw46a:{frequencies:[261.6255653006,282.09853500802,313.47993226845,327.97605323154,375.61187043063,392.98113253789,436.69740466987,470.87026054824,523.2511306012],description:'46-tET version of "Star", alternative version'},smithgw72a:{frequencies:[261.6255653006,285.30470202322,299.37379946195,326.46944327063,342.56848033562,373.57357677338,391.99543598175,427.47405410759,435.78442404634,457.27406033445,498.66089874196,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72c:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72d:{frequencies:[261.6255653006,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72e:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72f:{frequencies:[261.6255653006,326.46944327063,349.22823143301,435.78442404634,466.16376151809,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72g:{frequencies:[261.6255653006,326.46944327063,349.22823143301,391.99543598175,419.32216217931,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72h:{frequencies:[261.6255653006,279.86396690685,314.13668154225,349.22823143301,391.99543598175,435.78442404634,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 09-01-2002"},smithgw72i:{frequencies:[261.6255653006,279.86396690685,293.66476791741,314.13668154225,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,470.6732130613,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset version of Duodene, TL 02-06-2002"},smithgw72j:{frequencies:[261.6255653006,274.52698453615,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"{225/224, 441/440} tempering of decad, 72-et version (2002)"},smithgw84:{frequencies:[261.6255653006,286.48426603331,306.03443598155,335.11270457212,357.98136125932,391.99543598175,418.74586628806,458.53356119912,489.82466832727,523.2511306012],description:'Gene Ward Smith 84-tET subset, 11-limit temperament "Orwell", 2002'},smithgw_18:{frequencies:[261.6255653006,272.52663052146,280.31310567921,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,350.39138209902,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,457.84473927605,467.18850946536,490.54793493862,523.2511306012],description:"Gene Ward Smith chord analogue to periodicity blocks, TL 12-07-2002"},smithgw_21:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,299.00064605783,305.22982618403,320.49131749323,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,427.14378008261,448.50096908674,457.84473927605,478.40103369253,488.36772189445,512.57253609913,523.2511306012],description:"Gene Ward Smith symmetrical 7-limit JI version of Blackjack, TL 10-5-2002"},smithgw_45:{frequencies:[261.6255653006,267.02002970726,269.13627541126,274.68560334708,276.86260193655,282.57123920205,288.39758300936,290.68325478745,296.67686217097,299.02814898089,305.19382000629,311.48661940174,313.95528147508,320.42873367481,322.96826575344,329.62755691287,336.42415617173,339.09045868095,346.08217376006,348.82502010853,356.01745236555,363.35818557229,366.23795155866,373.78942366597,376.75185941212,384.52011812375,392.44854854484,395.55886785613,403.71490654806,406.9145164708,415.30469757995,423.86787605389,427.22720671064,436.03621571368,439.49198556474,448.5538823653,457.80262665414,461.43090443914,470.94516310483,474.67759826036,484.46499093218,494.45418731234,498.37294408452,508.64890891624,512.68016480935,523.2511306012],description:"Gene Ward Smith large limma repeating 5-tone MOS"},smithgw_58:{frequencies:[261.6255653006,264.89588486686,267.57160087561,269.80136421624,274.70684356563,279.06726965397,282.55561052465,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.49231810831,305.22982618403,310.07474405997,313.95067836072,317.12189733406,319.76457981184,323.76163705949,327.03195662575,332.97799220076,336.37572681506,340.54567384169,343.38355445704,348.83408706747,353.19451315581,356.76213450082,359.73515228832,366.27579142084,370.01329949656,373.75080757229,380.54627680087,383.71749577421,387.59343007496,392.4383479509,398.6675280771,401.98975747775,406.97310157871,411.12588832951,418.60090448096,423.83341578697,428.11456140098,431.68218274599,436.04260883433,441.49314144476,448.50096908674,452.23847716247,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,484.4917875937,490.54793493862,498.33441009638,507.3950357345,511.62332769895,516.79124009995,523.2511306012],description:"Gene Ward Smith 58-tone epimorphic superset of Partch's 43-tone scale"},smithgw_9:{frequencies:[261.6255653006,279.06726965397,305.22982618403,327.03195662575,348.83408706747,392.4383479509,418.60090448096,448.50096908674,490.54793493862,523.2511306012],description:'Gene Ward Smith "Miracle-Magic square" tuning, genus chromaticum of ji_12a'},"smithgw_al-baked":{frequencies:[261.6255653006,277.59364499865,293.85651796007,311.0721560172,330.05816364769,349.39467974592,369.86402907174,392.4383479509,415.42941801053,439.76742419786,466.60823379256,493.94455998605,522.88238970142],description:"Baked alaska, with beat ratios of 2 and 3/2"},"smithgw_al-fried":{frequencies:[261.6255653006,277.00141553195,293.28091128458,310.96067952124,329.23597434237,348.58531822795,369.59898601143,391.32048195179,414.31855981944,439.29480556849,465.11235566178,492.44721175277,522.13326741512],description:"Fried alaska, with octave-fifth brats of 1 and 2"},smithgw_asbru:{frequencies:[261.6255653006,275.52281548997,293.66476791741,313.00128725319,329.62755691287,351.33206601369,367.77883484915,391.99543598175,415.30469757995,440,468.97204376297,490.92584627687,523.2511306012],description:"Modified bifrost (2003)"},smithgw_bifrost:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,413.66634097248,437.39889945791,466.55882736321,489.02683710225,523.2511306012],description:"Six meantone fifths, four pure, two of sqrt(2048/2025 sqrt(5))"},smithgw_cauldron:{frequencies:[261.6255653006,275.03056468741,291.83931845209,312.58541512404,325.54230007562,350.31873582686,364.83969341757,390.77519652096,414.65779561271,435.90375768372,469.07960710644,486.243977751,523.2511306012],description:"Circulating temperament with two pure 9/7 thirds"},smithgw_ck:{frequencies:[195.99771799087,198.06437430898,200.15282320192,202.2632921446,203.72940721765,205.87758869102,208.04842120778,210.24214482145,211.76609376362,213.99901760782,216.25548480725,218.5357448459,220.11981156469,222.44081817627,224.78629944762,227.15651084977,228.80306427848,231.21563094,233.65363506284,235.34728316698,237.82885399313,240.33658984216,242.87076938222,244.63122826831,247.21069030843,249.81735238129,252.45149840587,254.28140507407,256.96262135434,259.67210915034,262.4101678886,264.31225911206,267.09924514556,269.91561641866,272.7616843206,274.73881033537,277.63573538138,280.56320805899,282.59688215652,285.57666497222,288.58786914203,291.63082264784,293.74472081062,296.84205135845,299.9720393359,303.13503255793,305.33231946532,308.55183127196,311.80529233825,315.09305703284,317.37702217863,320.72353853051,324.10533989702,327.52280172307,329.89686439088,333.37539375097,336.89059979959,339.33256534187,342.91058750208,346.52633537645,350.18021075922,352.71850659998,356.43767199462,360.19605541958,363.99406623991,366.6324923874,370.49837299068,374.40501441099,378.35285076765,381.09535716275,385.11373623244,389.17448849491,391.99543598174],description:"Catakleismic temperament, g=316.745, 11-limit"},smithgw_decab:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,439.53094970501,488.36772189445,523.2511306012],description:"(10/9) <==> (16/15) transform of decaa"},smithgw_decac:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,498.33441009638,523.2511306012],description:"inversion of decaa"},smithgw_decad:{frequencies:[261.6255653006,280.31310567921,311.45900631024,327.03195662575,348.83408706747,373.75080757229,392.4383479509,436.04260883433,467.18850946536,498.33441009638,523.2511306012],description:"inversion of decab"},smithgw_diff13:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,313.95067836072,320.35783506196,336.37572681506,406.97310157871,427.32175665765,436.04260883433,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"mod 13 perfect difference set, 7-limit"},smithgw_dwarf6_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,373.75080757229,392.4383479509,448.50096908674,523.2511306012],description:"Dwarf(<6 10 14 17|)"},smithgw_exotic1:{frequencies:[261.6255653006,274.95996987324,293.39100498914,313.05750197389,327.96500300935,349.94905375768,367.78508905896,392.4383479509,411.12588832951,438.68435539504,468.09011223803,491.94750426812,523.2511306012],description:"Exotic temperament featuring four pure 14/11 thirds and two pure fifths"},smithgw_glumma:{frequencies:[261.6255653006,269.10058145205,299.00064605783,313.95067836072,327.03195662575,358.80077526939,373.75080757229,392.4383479509,436.04260883433,448.50096908674,457.84473927605,512.57253609913,523.2511306012],description:"Gene Smith's Glumma scale, 7-limit, 2002"},smithgw_gm:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:'Gene Ward Smith "Genesis Minus" periodicity 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64/63"},smithgw_hahn15:{frequencies:[261.6255653006,279.06726965397,290.69507255622,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Hahn-reduced 15 note scale"},smithgw_hahn16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,488.36772189445,490.54793493862,523.2511306012],description:"Hahn-reduced 16 note scale"},smithgw_hahn19:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 19 note scale"},smithgw_hahn22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 22 note scale"},smithgw_indianred:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,348.83408706747,353.19451315581,367.91095120397,372.08969287196,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"32805/32768 Hahn-reduced"},smithgw_klv:{frequencies:[261.6255653006,271.78681896552,282.34272472006,293.30861211826,314.10491445143,326.30440921209,338.97771913949,352.14324873572,377.11107157735,391.75765725694,406.97310157871,422.77949745352,452.75560414132,470.34014155688,488.60764618722,523.2511306012],description:"Variant of kleismic with 9/7 thirds, g=316.492"},smithgw_meandin:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,470.92601754108,504.56359022259,523.2511306012],description:"Gene Smith, inverted detempered 7-limit meantone"},smithgw_meanred:{frequencies:[261.6255653006,281.29980781121,291.99281841585,313.95067836072,325.57848126297,350.39138209902,363.36884069528,390.69417751556,420.46965851882,436.04260883433,468.83301301868,486.65469735975,523.2511306012],description:"171-et Hahn reduced rational Meantone[12]"},smithgw_meantune:{frequencies:[261.6255653006,273.55401844854,279.77233440758,292.56174910339,312.85829351777,327.16018629281,334.59705725462,349.85254391288,365.77071543428,374.29488261541,391.03456781852,418.40555295943,437.51985793188,468.14464283802,489.08159472971,500.47948461038,523.2511306012],description:"Meantune scale/temperament, Gene Ward Smith, 2003"},smithgw_mir22:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,285.40970760065,299.00064605783,305.22982618403,319.76457981184,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,428.11456140098,448.50096908674,457.84473927605,479.64686971777,490.54793493862,512.78610798918,523.2511306012],description:"11-limit Miracle[22]"},smithgw_mmt:{frequencies:[261.6255653006,273.37431312998,292.50627485027,307.38829724655,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.12588832951,437.39890198442,459.65271605653,489.02683710225,523.2511306012],description:"Modified meantone with 5/4, 14/11 and 44/35 major thirds, TL 17-03-2003"},smithgw_modmos12a:{frequencies:[261.6255653006,265.27772209197,292.31087910123,304.72408298441,326.59518553839,340.46429857933,364.90060015836,391.09077971329,407.69874723177,425.01198472693,455.51656649021,488.21056770985,523.2511306012],description:"A 12-note modmos in 50-et meantone"},smithgw_octoid:{frequencies:[261.6255653006,272.34559486824,274.88944875317,277.45706359738,280.04865972334,282.66446436432,285.30470202322,296.99497716113,299.76906949343,302.56907333554,305.39522895084,308.24778413898,311.12698372208,323.87531915696,326.90048829645,329.95391413777,333.03585868997,336.14659218049,339.28638158975,353.18853996009,356.48751029933,359.81729479041,363.17817915623,366.5704580819,369.99442271164,385.15483391523,388.75238658,392.38354231563,396.04861270515,399.74791910495,403.48177901006,420.01432465796,423.93748365756,427.89728706578,431.89407466632,435.9281969008,440,458.02886886968,462.30710409523,466.62530033172,470.98382811593,475.38306960714,479.82340237272,499.48402328631,504.14947188193,508.85849826899,513.6115065207,518.40891338474,523.2511306012],description:"Octoid temperament, g=16.096, oct=1/8, 11-limit"},smithgw_orw18r:{frequencies:[261.6255653006,269.10058145205,280.31310567921,286.15296204753,299.00064605783,305.22982618403,327.03195662575,336.37572681506,348.83408706747,358.80077526939,381.53728273004,392.4383479509,406.97310157871,418.60090448096,448.50096908674,457.84473927605,474.80195184183,490.54793493862,523.2511306012],description:'Rational version of two cycles of 9-tone "Orwell"'},smithgw_pel1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 1"},smithgw_pel2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 2"},smithgw_pel3:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 3"},smithgw_pk:{frequencies:[261.6255653006,271.01659746112,280.74472171431,290.822034715,313.8821415949,325.1489200649,336.82012073975,348.91025643633,376.57634157395,390.09352641046,404.09590743895,418.60090448096,451.79296003201,468.01003810189,484.80922990434,523.2511306012],description:"Parakleismic temperament, g=315.263, 5-limit"},smithgw_pris:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_prisa:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,439.53094970501,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_pum13marv:{frequencies:[261.6255653006,293.67396865289,305.56991629828,343.00138030143,326.66798000724,366.68389807519,349.22276077151,392.00157668785,407.88051296056,457.84473927605,436.04260883433,489.45661357347,549.41368713126,523.2511306012],description:"pum13 marvel tempered and in epimorphic order"},smithgw_qm3a:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode A, 72-tET, TL 04-01-2002"},smithgw_qm3b:{frequencies:[261.6255653006,279.86396690685,299.37379946195,326.46944327063,349.22823143301,373.57357677338,391.99543598175,419.32216217931,448.5538823653,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode B"},smithgw_ragasyn1:{frequencies:[261.6255653006,269.16210421872,290.69507255622,313.95067836072,322.99452506247,348.83408706747,363.36884069528,392.4383479509,403.74315632809,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Ragasyn 6561/6250 81/80 scale"},smithgw_rainbow:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.51268695591,327.03195662575,349.91912034749,365.63284274659,391.22147055517,412.03444522126,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Circulating 1/4-comma meantone, Gene Ward SMith"},smithgw_ratwell:{frequencies:[261.6255653006,275.62199471997,293.02063313667,310.07474405997,326.72451751701,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.57747881743,465.11211608996,489.99465727995,523.2511306012],description:"7-limit rational well-temperament"},smithgw_ratwolf:{frequencies:[261.6255653006,272.55669785235,292.25605339318,313.37920299881,326.47268679644,350.06888377949,364.69531895389,391.05410158062,407.39296674476,436.83777202739,468.410735204,487.98168129749,523.2511306012],description:"Eleven fifths of (418/5)^(1/11) and one 20/13 wolf, G.W. Smith 2003"},smithgw_rectoo:{frequencies:[261.6255653006,290.69507255622,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,470.92601754108,523.2511306012],description:"Hahn-reduced circle of fifths via <12 19 27 34| kernel"},smithgw_sc19:{frequencies:[261.6255653006,269.16210421872,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,508.60009894437,523.2511306012],description:"Fokker block from commas <81/80, 78732/78125>, Gene Ward Smith 2002"},smithgw_sch13:{frequencies:[261.6255653006,269.71217215021,278.04872701265,282.14859498561,290.86954990528,295.15846273282,304.2815407612,313.68660297237,318.31195648825,328.15068782436,332.98931632582,343.28171142549,353.89223299652,359.11042631209,370.21019888355,375.66900084958,387.28058594818,392.99109319609,405.13808832031,417.66053353744,423.81899742763,436.9188548657,443.36128543927,457.06517711961,471.19264083172,478.14044600934,492.91932687455,500.18749236202,515.64783010531,523.2511306012],description:"13-limit schismic temperament, g=704.3917, TL 31-10-2002"},smithgw_sch13a:{frequencies:[261.6255653006,266.49502311502,271.45511438723,280.18048669638,285.39529457963,294.56874561631,300.051354061,305.6360048159,315.46005229837,321.33149462105,331.66004360268,337.8330052901,344.12086009392,355.18192699392,361.79268541866,373.4217751344,380.37201938485,392.59830625439,399.90547017058,407.34863733398,420.4420328577,428.26743302475,442.03321824291,450.26048038501,458.64087358289,473.38295124548,482.19370453904,497.69284002863,506.95605959354,523.2511306012],description:"13-limit schismic temperament, g=702.660507, TL 31-10-2002"},smithgw_scj22a:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,301.39265122629,313.95067836072,327.03195662575,334.88072358477,348.83408706747,361.67118147155,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 15625/15552 = [6,5,22,37,-18,-6] catakleismic"},smithgw_scj22b:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,372.08969287196,387.59343007496,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"5120/5103 ^ 225/224 = [1,-8,-14,-10,25,-15] schismic candidate"},smithgw_scj22c:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 65625/65536 = [7,-3,827,7,-21] orwell candidate"},smithgw_secab:{frequencies:[261.6255653006,274.07613169002,291.39807132323,313.10572011471,348.73657263424,365.33268718488,392.54808236386,417.35759110361,437.21932894603,486.97408086388,523.2511306012],description:"{126/125, 176/175} tempering of decab, 328-et version"},smithgw_secac:{frequencies:[261.6255653006,281.11531641881,298.8821409504,313.10572011471,348.73657263424,374.71564313773,392.54808236386,417.35759110361,448.44857247831,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decac, 328-et version"},smithgw_secad:{frequencies:[261.6255653006,281.11531641881,313.10572011471,328.00618883132,348.73657263424,374.71564313773,392.54808236386,437.21932894603,469.78990700991,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decad, 328-et version"},smithgw_smalldi11:{frequencies:[261.6255653006,269.10058145205,305.22982618403,313.95067836072,322.92069774245,366.27579142084,373.75080757229,423.93031414449,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Small diesic 11-note block, <10/9, 126/125, 1728/1715> commas"},smithgw_smalldi19a:{frequencies:[261.6255653006,269.10058145205,272.52663052146,299.00064605783,305.22982618403,313.95067836072,317.94773560837,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,430.56093032327,436.04260883433,448.50096908674,457.84473927605,502.32108537715,508.71637697339,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 1728/1715> commas"},smithgw_smalldi19b:{frequencies:[261.6255653006,266.96486255163,274.70684356563,299.00064605783,305.22982618403,313.95067836072,320.49131749323,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,427.14378008261,436.04260883433,448.50096908674,457.84473927605,498.33441009638,512.78610798918,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 2401/2400> commas"},smithgw_smalldi19c:{frequencies:[261.6255653006,267.07609791103,274.70684356563,280.31310567921,286.15296204753,313.95067836072,320.49131749323,327.03195662575,336.37572681506,343.38355445704,373.75080757229,381.53728273004,392.4383479509,400.61414686654,436.04260883433,448.50096908674,457.84473927605,470.92601754108,508.71637697339,523.2511306012],description:"Small diesic 19-note scale containing glumma"},smithgw_smalldiglum19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,280.40333801024,286.95745534843,312.9293240034,320.24370022528,327.729041887,335.38934511627,343.22869944589,374.29355081838,383.0422478503,391.99543598175,401.15789496562,437.46578647972,447.69106452518,458.15534711532,468.86422071654,511.30005826145,523.2511306012],description:'Small diesic "glumma" variant of 19-note MOS, 31/120 version'},smithgw_smalldimos11:{frequencies:[261.6255653006,267.74077300753,305.78200836532,312.9293240034,320.24370022528,365.74467430283,374.29355081838,427.47405410759,437.46578647972,447.69106452518,511.30005826145,523.2511306012],description:"Small diesic 11-note MOS, 31/120 version"},smithgw_smalldimos19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,298.79793764201,305.78200836532,312.9293240034,320.24370022528,327.729041887,357.39105439675,365.74467430283,374.29355081838,383.0422478503,417.71053321823,427.47405410759,437.46578647972,447.69106452518,458.15534711532,499.62194879119,511.30005826145,523.2511306012],description:"Small diesic 19-note MOS, 31/120 version"},smithgw_star:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, untempered version'},smithgw_star2:{frequencies:[261.6255653006,282.55561052465,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, alternative untempered version'},starra:{frequencies:[261.6255653006,274.07613169002,294.49338559574,313.10572011471,328.00618883132,343.61575980934,374.71564313773,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrb:{frequencies:[261.6255653006,274.07613169002,287.1192112957,305.26548915336,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,479.82340237272,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrc:{frequencies:[261.6255653006,274.07613169002,287.1192112957,313.10572011471,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_tetra:{frequencies:[261.6255653006,274.84135386022,293.90210492181,314.2847539672,326.44746606412,342.93767672779,366.7210324511,392.15380743582,419.35039192746,435.57910814854,457.58200907672,489.31615916483,523.2511306012],description:"{225/224, 385/384} tempering of two-tetrachord 12-note scale"},smithgw_tr31:{frequencies:[261.6255653006,267.54129532085,292.57243455474,299.18791603519,305.95298478736,334.57791819083,342.14320575162,349.87955533643,391.26571058456,400.11279059885,409.15991580663,447.44088028055,457.55816161244,467.90420651233,511.68128147674,523.2511306012],description:"6/31 generator supermajor seconds tripentatonic scale"},smithgw_tr7_13:{frequencies:[261.6255653006,183.87449048025,346.05860897284,243.21533855007,457.74028507734,321.70694650116,605.46440189891,425.52973856044,299.06887661109,562.85871464284,395.58580335293,744.50714985079,523.2511306012],description:"81/80 ==> 28561/28672"},smithgw_tr7_13b:{frequencies:[261.6255653006,372.25357492539,395.58580335293,281.42935732142,299.06887661109,425.52973856044,302.73220094945,321.70694650116,457.74028507734,486.43067710015,346.05860897284,367.7489809605,523.2511306012],description:"reverse reduced 81/80 ==> 28561/28672"},smithgw_tr7_13r:{frequencies:[261.6255653006,367.7489809605,346.05860897284,486.43067710015,457.74028507734,321.70694650116,302.73220094945,425.52973856044,299.06887661109,281.42935732142,395.58580335293,372.25357492539,523.2511306012],description:"reduced 81/80 ==> 28561/28672"},smithgw_tra:{frequencies:[261.6255653006,128.35937755236,399.56478905052,196.03545836752,610.23096296248,299.39301413087,931.96857771927,457.24471305759,224.33452437931,698.32199734535,342.61245382262,1066.50464849657,523.2511306012],description:"81/80 ==> 1029/512"},smithgw_tre:{frequencies:[261.6255653006,256.71872396454,399.56476227799,392.07084290614,305.11544059319,299.39293769309,465.98419519089,457.24482979639,448.66910888407,349.16106442144,342.6124767791,533.2523889322,523.2511306012],description:"81/80 ==> 1029/512 ==> reduction"},smithgw_treb:{frequencies:[261.6255653006,266.6261944661,342.6124767791,349.16106442144,448.66910888407,457.24482979639,465.98419519089,299.39293769309,305.11544059319,392.07084290614,399.56476227799,513.43744792908,523.2511306012],description:"reversed 81/80 ==> 1029/512 ==> reduction"},smithgw_trx:{frequencies:[261.6255653006,490.17835855476,354.35176059633,331.954494127,479.94227969828,449.60690021487,325.02250210538,304.47902995326,285.23403465053,412.39349145653,386.32762147798,279.2776760715,523.2511306012],description:"reduced 3/2->7/6 5/4->11/6 scale"},smithgw_trxb:{frequencies:[261.6255653006,279.2776760715,386.32762147798,412.39349145653,285.23403465053,304.47902995326,325.02250210538,449.60690021487,479.94227969828,331.954494127,354.35176059633,490.17835855476,523.2511306012],description:"reversed reduced 3/2->7/6 5/4->11/6 scale"},smithgw_wa:{frequencies:[261.6255653006,273.6474362764,299.37379946195,313.13022722746,327.51877211613,349.22823143301,374.77430422696,391.99543598175,417.97870684853,437.18511000944,469.1652354389,500.26367760099,523.2511306012],description:"Wreckmeister A temperament, TL 2-6-2002"},smithgw_wa120:{frequencies:[261.6255653006,273.99891691894,298.79793764201,312.9293240034,327.729041887,349.22823143301,374.29355081838,391.99543598175,417.71053321823,437.46578647972,468.86422071654,499.62194879119,523.2511306012],description:"120-tET version of Wreckmeister A temperament"},smithgw_wb:{frequencies:[261.6255653006,280.76349612739,291.78605424516,313.13022722746,327.51877211613,349.22823143301,365.2755039332,391.99543598175,417.97870684853,437.18511000944,469.1652354389,487.58430040208,523.2511306012],description:"Wreckmeister B temperament, TL 2-6-2002"},smithgw_well1:{frequencies:[261.6255653006,275.92984511873,292.92635710626,310.42107575858,327.5229776175,349.2237102284,367.90646015831,391.734151992,413.8947676781,437.99072463899,465.63161363786,490.54194687775,523.2511306012],description:"Well-temperament, Gene Ward Smith (2005)"},smithgw_whelp1:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.05120395042,368.50381975103,390.45372436301,413.66634097248,438.25895612273,464.36382062247,491.65133958137,523.2511306012],description:"well-temperament with one pure third, Gene Ward Smith, 2003"},smithgw_whelp2:{frequencies:[261.6255653006,275.85000668176,292.43269265164,309.98104674077,327.03195662575,347.97308568611,368.21146504308,391.7894791814,413.34036955908,438.14417346548,464.48314871299,489.73685071229,523.2511306012],description:"well-temperament with two pure thirds"},smithgw_whelp3:{frequencies:[261.6255653006,275.96871294479,292.50627485027,310.03485655885,327.03195662575,349.46135677641,368.11883862276,391.73393619399,413.66634097248,436.82669499534,464.84945270756,489.66742197778,523.2511306012],description:"well-temperament with three pure thirds"},smithgw_wiz28:{frequencies:[261.6255653006,269.80136421624,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,508.71637697339,523.2511306012],description:"11-limit Wizard[28]"},smithgw_wiz34:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[34]"},smithgw_wiz38:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,285.40970760065,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,339.14425131559,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,403.65087217807,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,479.64686971777,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[38]"},smithgw_wreckpop:{frequencies:[261.6255653006,272.73569398658,292.31087910123,313.29104303136,326.59518553839,350.03605285217,364.90060015836,391.09077971329,419.16071913933,436.9606979923,455.51656649021,501.93603498211,523.2511306012],description:'"Wreckmeister" 13-limit meanpop (50-et) tempered thirds'},smithj12:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,331.11985608357,344.91651675372,363.36884069528,392.4383479509,408.78994578219,441.49314144476,459.88868900496,496.67978412536,523.2511306012],description:"J. Smith, 5-limit JI scale, MMM 21-3-2006"},smithj17:{frequencies:[261.6255653006,272.57820116223,283.17034563789,295.02492750576,308.97787266236,319.3201344739,332.68808325276,348.42227432308,363.00854876594,377.11473546037,392.90218486657,411.48414905414,425.25755219187,443.06044202496,464.01459698705,479.54632553791,499.62194879119,523.2511306012],description:"J. Smith 17-tone well temperament, MMM 12-2006"},smithrk_19:{frequencies:[261.6255653006,274.68253637698,286.11368885031,294.3308008075,305.19387818096,313.95878694534,327.0246436172,343.34529416761,348.83287827711,366.24211271841,381.48359653409,392.43970784476,406.92376081862,418.61050714007,436.03134720211,457.79213919624,470.93981233279,488.32112480698,508.64303280756,523.2511306012],description:"19 out of 612-tET by Roger K. Smith, 1978"},smithrk_mult:{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,508.71637697339,523.2511306012],description:'Roger K. Smith, "Multitonic" scale, just version'},solar:{frequencies:[261.6255653006,394.58976180129,774.00176545642,2207.36533954793,5481.83445910426,34573.03685904828,65024.37680021134,105705.6559450381],description:"Solar system scale: 0=Pluto, 8=Mercury. 1/1=248.54 years period"},solemn:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Solemn 6"},songlines:{frequencies:[261.6255653006,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,479.64686971777,523.2511306012],description:"Songlines.DEM, Bill Thibault and Scott Gresham-Lancaster. 1992 ICMC (=rectsp6)"},sorge:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Sorge's Monochord (1756)"},sorge1:{frequencies:[261.6255653006,276.86979852503,293.00227310437,311.47852302926,328.88393162803,349.6228209638,369.57684148724,391.5530240856,415.30469757995,439.00737933323,466.69047534984,493.32589719545,523.2511306012],description:"Georg Andreas Sorge, 1744 (A)"},sorge2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.88393162803,348.83408706747,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Georg Andreas Sorge, 1744 (B)"},sorge3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.83597850347,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Georg Andreas Sorge, well temperament, (1756, 1758)"},sparschuh:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,439.53094970501,465.69350623507,491.85606276513,523.2511306012],description:"Andreas Sparschuh WTC temperament, 1/1=C=250, modified Collatz sequence"},sparschuh2:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,438.48444744381,465.69350623507,491.85606276513,523.2511306012],description:"Modified Sparschuh temperament with A=419Hz by Tom Dent"},spec1_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,523.2511306012],description:"Spectrum sequence of 8/7: 1 to 27 reduced by 2/1"},spec1_17:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/6: 1 to 27 reduced by 2/1"},spec1_25:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 5/4: 1 to 25 reduced by 2/1"},spec1_33:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of 4/3: 1 to 29 reduced by 2/1"},spec1_4:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/5: 1 to 25 reduced by 2/1"},spec1_5:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 1.5: 1 to 27 reduced by 2/1"},specr2:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of sqrt(2): 1 to 29 reduced by 2/1"},specr3:{frequencies:[261.6255653006,277.97716313189,310.68035879446,327.03195662575,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Spectrum sequence of sqrt(3): 1 to 31 reduced by 2/1"},spon_chal1:{frequencies:[261.6255653006,280.31310567921,285.40970760065,286.15296204753,348.83408706747,392.4383479509,420.46965851882,428.11456140098,429.2294430713,523.2511306012],description:"JC Spondeion, from discussions with George Kahrimanis about tritone of 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Various tunings for the parhypatai and hence trito"},spon_mont:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Montford's Spondeion, a mixed septimal and undecimal pentatonic, 1923"},spon_terp:{frequencies:[261.6255653006,285.40970760065,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Subharm. 6-tone series, guess at Greek poet Terpander's, 6th c. BC & Spondeion, Winnington-Ingram (1928)"},stade:{frequencies:[261.6255653006,274.22463192287,292.50627485027,309.28772967674,327.03195662575,348.83408706747,365.63284274659,391.22147055517,411.33694767869,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Organs in St. Cosmae, Stade; Magnuskerk, Anloo; H.K. Sluipwijk, modif. 1/4 mean"},stanhope:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.52264545758,465.11211608996,489.99465727995,523.2511306012],description:"Well temperament of Charles, third earl of Stanhope (1806)"},stanhope2:{frequencies:[261.6255653006,275.85537639807,293.11251278827,310.16223770573,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.66634097248,437.85193595173,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament (real version?) with 1/3 synt. comma temp."},stanhope_f:{frequencies:[261.6255653006,275.62199471997,292.46014274879,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,436.79202494356,465.11211608996,489.99465727995,523.2511306012],description:"Stanhope temperament, equal beating version by Farey (1807)"},stanhope_s:{frequencies:[261.6255653006,275.77758308753,293.11247215425,310.2497806633,327.03195662575,348.83408706747,367.7034443005,392.4383479509,413.66637442451,437.85181455341,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament, alt. version with 1/3 syntonic comma"},starling:{frequencies:[261.6255653006,278.9816419584,293.66476791741,313.14630527334,327.50195613664,349.22823143301,367.60851651046,391.99543598175,418.00016846495,437.16266336983,466.16376151809,490.69849857048,523.2511306012],description:"Starling temperament, Herman Miller (1999)"},stearns:{frequencies:[261.6255653006,299.00064605783,336.37572681506,366.27579142084,398.6675280771,448.50096908674,504.56359022259,523.2511306012],description:"Dan Stearns, guitar scale"},stearns2:{frequencies:[261.6255653006,280.31310567921,287.78812183066,299.00064605783,313.95067836072,317.68818643644,336.37572681506,340.11323489078,355.06326719367,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,429.81342870813,444.76346101102,448.50096908674,467.18850946536,470.92601754108,485.87604984397,497.08857407114,504.56359022259,523.2511306012],description:'Dan Stearns, scale for "At A Day Job" based on harmonics 10-20 and 14-28'},stearns3:{frequencies:[261.6255653006,304.11599009871,327.88291945286,364.30920726489,423.47641042702,470.52269644143,546.93995798074,607.70247408742,706.39900722312,784.8766959018],description:"Dan Stearns, trivalent version of Bohlen's Lambda scale"},stearns4:{frequencies:[261.6255653006,296.65550714972,336.37572681506,347.46339693852,393.986457405,446.73865184892,461.46412096988,523.2511306012],description:"Dan Stearns, 1/4-septimal comma temperament, tuning-math 2-12-2001"},steldek1:{frequencies:[261.6255653006,274.70684356563,275.93321340298,280.31310567921,286.15296204753,294.32876096318,305.22982618403,309.04519901133,315.35224388912,321.92208230347,327.03195662575,331.11985608357,343.38355445704,353.19451315581,367.91095120397,381.53728273004,386.30649876417,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,441.49314144476,457.84473927605,490.54793493862,504.56359022259,508.71637697339,515.07533168556,523.2511306012],description:"Stellated two out of 1 3 5 7 9 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Eikosany 3 out of 1 3 5 7 11 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tetrany"},steltet2:{frequencies:[261.6255653006,267.07609791103,272.52663052146,286.15296204753,305.22982618403,327.03195662575,333.84512238879,343.38355445704,381.53728273004,392.4383479509,400.61414686654,408.78994578219,436.04260883433,457.84473927605,476.92160341255,490.54793493862,523.2511306012],description:"Stellated three out of 1 3 5 7 tetrany"},steltet2s:{frequencies:[261.6255653006,286.15296204753,294.32876096318,300.46061014991,306.59245933664,327.03195662575,343.38355445704,350.53737850823,357.69120255941,367.91095120397,392.4383479509,400.61414686654,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,500.76768358318,510.98743222773,515.07533168556,523.2511306012],description:"Superstellated three out of 1 3 5 7 tetrany"},steltri1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Stellated one out of 1 3 5 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(1988)"},storbeck:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,339.14425131559,348.83408706747,353.19451315581,358.80077526939,381.53728273004,387.59343007496,392.4383479509,403.65087217807,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Ulrich Storbeck, 2001"},strahle:{frequencies:[261.6255653006,278.94941459687,296.90543930973,315.65242990842,335.0021118691,355.12744448111,376.24442122187,398.15684412917,421.10213511252,444.85552088095,469.94877954106,496.17080790016,523.2511306012],description:"Strahle's Geometrical scale"},"sub24-12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"Subharmonics 24-12"},sub24:{frequencies:[261.6255653006,10.90106522086,11.37502457829,11.89207115003,12.45836025241,13.08127826503,13.76976659477,14.53475362781,15.38973913533,16.35159783129,17.44170435337,18.68754037861,20.12504348466,21.80213044172,23.78414230005,26.16255653006,29.06950725562,32.70319566257,37.37508075723,43.60426088343,52.32511306012,65.40639132515,87.20852176687,130.8127826503,261.6255653006],description:"Subharmonics 24-1"},sub40:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,475.68284600109,498.33441009638,523.2511306012],description:"sub 40-20"},sub48:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,502.32108537715,523.2511306012],description:"12 of sub 48 (Leven)"},sub50:{frequencies:[261.6255653006,272.52663052146,290.69507255622,311.45900631024,327.03195662575,344.24416486921,373.75080757229,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,523.2511306012],description:"12 of sub 50"},sub8:{frequencies:[261.6255653006,279.06726965397,299.00064605783,322.00069575458,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"Subharmonic series 1/16 - 1/8"},sumatra:{frequencies:[261.6255653006,266.79889483106,324.44528279699,356.96377863828,390.9602296356,474.47355835313,530.64156666967,639.28283484968,713.92755727656,784.8766959018],description:'"Archeological" tuning of Pasirah Rus orch. in Muaralakitan, Sumatra. 1/1=354 Hz'},super_10:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 10-tone scale"},super_11:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 11-tone scale"},super_12:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,494.18162334558,523.2511306012],description:"A superparticular 12-tone scale"},super_12_1:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"Another superparticular 12-tone scale"},super_12_2:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,420.46965851882,448.50096908674,473.41768959156,498.33441009638,523.2511306012],description:"Another superparticular 12-tone scale"},super_13:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 13-tone scale"},super_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 14-tone scale"},super_15:{frequencies:[261.6255653006,276.16031892841,290.69507255622,305.22982618403,319.76457981184,334.29933343966,348.83408706747,363.36884069528,381.53728273004,399.70572476481,417.87416679957,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 15-tone scale"},super_17:{frequencies:[261.6255653006,274.08392555301,286.54228580542,299.00064605783,311.45900631024,323.91736656265,336.37572681506,348.83408706747,363.36884069528,377.90359432309,392.4383479509,411.12588832951,429.81342870813,448.50096908674,467.18850946536,485.87604984397,504.56359022259,523.2511306012],description:"Superparticular 17-tone scale"},super_19:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,340.11323489078,353.19451315581,366.27579142084,379.35706968587,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.57848126297,337.20628416522,348.83408706747,363.36884069528,377.90359432309,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Superparticular 19-tone scale"},super_22:{frequencies:[261.6255653006,270.96933548991,280.31310567921,289.65687586852,299.00064605783,308.34441624714,317.68818643644,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,406.45400323486,420.46965851882,434.48531380278,448.50096908674,463.45100138963,478.40103369253,493.35106599542,508.30109829831,523.2511306012],description:"Superparticular 22-tone scale"},super_22_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.16320258789,336.37572681506,347.58825104223,358.80077526939,370.01329949656,381.22582372373,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 22-tone scale"},super_24:{frequencies:[261.6255653006,270.34641747729,279.06726965397,287.78812183066,296.50897400735,305.22982618403,313.95067836072,322.67153053741,331.39238271409,340.11323489078,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 24-tone scale, inverse of Mans.ur 'Awad"},super_7:{frequencies:[261.6255653006,287.78812183066,313.95067836072,353.19451315581,392.4383479509,431.68218274599,470.92601754108,523.2511306012],description:"A superparticular 7-tone scale"},super_8:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"A superparticular 8 tone scale"},super_9:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 9-tone scale"},suppig:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Friedrich Suppig's 19-tone JI scale. Calculus Musicus, Berlin 1722"},sur_7:{frequencies:[261.6255653006,280.40333801024,327.729041887,351.25128999693,383.0422478503,410.5345162762,479.82340237272,523.2511306012],description:"7-tone surupan"},sur_9:{frequencies:[261.6255653006,280.40333801024,305.78200836532,327.729041887,351.25128999693,383.0422478503,410.5345162762,447.69106452518,479.82340237272,523.2511306012],description:"Theoretical nine-tone surupan gamut"},sur_ajeng:{frequencies:[261.6255653006,285.30470202322,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan ajeng"},sur_degung:{frequencies:[261.6255653006,322.09885310804,345.21700307457,396.55020354877,488.21056770985,523.2511306012],description:"Surupan degung"},sur_madenda:{frequencies:[261.6255653006,322.09885310804,345.21700307457,425.01198472693,488.21056770985,523.2511306012],description:"Surupan madenda"},sur_melog:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,410.5345162762,523.2511306012],description:"Surupan melog"},sur_miring:{frequencies:[261.6255653006,285.30470202322,305.78200836532,389.73770840504,417.71053321823,523.2511306012],description:"Surupan miring"},sur_x:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan tone-gender X (= unmodified nyorog)"},sur_y:{frequencies:[261.6255653006,280.40333801024,300.52885648597,383.0422478503,410.5345162762,523.2511306012],description:"Surupan tone-gender Y (= mode on pamiring)"},sverige:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,466.16376151809,493.88330125613,523.2511306012,554.36526195375,587.32953583482,622.25396744417,659.25511382574,698.45646286601,739.98884542327,783.9908719635,830.60939515989,880,932.32752303618,987.76660251225,1046.5022612024,1174.65907166964,1318.51022765149,1396.91292573202,1567.98174392701],description:"Scale on Swedish 50 crown banknote of some kind of violin."},syntonolydian:{frequencies:[261.6255653006,294.32876096318,331.11985608357,372.50983809402,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Greek Syntonolydian, also genus duplicatum medium, or ditonum (Al-Farabi)"},syrian:{frequencies:[261.6255653006,268.67837258085,275.62199471997,279.38237857051,286.74979536837,294.32876096318,302.10804307229,310.07474405997,314.30517589183,322.59351978942,326.6631048533,331.11985608357,339.85160932548,348.83408706747,358.05397697456,367.49599295996,372.50983809402,382.33306049116,392.4383479509,402.81072409638,413.43299207996,419.07356785577,430.12469305256,441.49314144476,453.13547910064,465.11211608996,477.40530263275,489.99465727995,496.67978412536,509.77741398822,523.2511306012],description:"After ^Sayh.'Ali ad-Darwis^ (Shaykh Darvish) from d'Erlanger vol.5, p.29"},szpak_24:{frequencies:[261.6255653006,270.98948203641,277.18263097687,287.10335517712,293.66476791741,304.17540907689,311.12698372208,322.26262012861,329.62755691287,341.42535271779,349.22823143301,361.7275606831,369.99442271164,383.23700075636,391.99543598175,406.02545869431,415.30469757995,430.16898885692,440,455.74816803176,466.16376151809,482.84836435151,493.88330125613,511.56002220218,523.2511306012],description:"Stephen Szpak's scale, TL 2-1-2004"},pagano_b:{frequencies:[261.6255653006,277.97716313189,289.55954492905,312.72430852337,333.57259575826,351.8148470888,370.63621750918,389.16802838464,416.96574469783,444.76346101102,463.29527188648,486.4600354808,523.2511306012],description:"Pat Pagano and David Beardsley, 17-limit scale, TL 27-2-2001"},palace:{frequencies:[261.6255653006,277.01530443593,294.32876096318,299.00064605783,336.37572681506,348.83408706747,373.75080757229,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Palace mode+"},palace2:{frequencies:[261.6255653006,277.01530443593,336.37572681506,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Byzantine Palace mode, 17-limit"},panpipe1:{frequencies:[261.6255653006,305.78200836532,346.61566493686,386.59871897734,424.03113209229,475.68400784708,523.2511306012],description:"Palina panpipe of Solomon Islands. 1/1=f+45c. From Ocora CD Guadalcanal"},panpipe2:{frequencies:[261.6255653006,301.39807245198,340.46429857933,389.512652082,435.70052664441,481.48922855473,540.45338572244,606.98892366383,675.83458963267,749.45240308975,819.17415016614,915.78156525194,979.24522642508,1073.44040298899,1178.73719255088,1360.28482360484],description:"Lalave panpipe of Solomon Islands. 1/1=f'+47c."},panpipe3:{frequencies:[261.6255653006,302.44445076078,341.44901934006,382.59999559751,433.19107626846,482.88183400971,542.01653249392,602.10016957865,677.78929781797,755.1012944609,822.018116801,906.30932187391,994.06270356141,1067.87449159209,1155.14617783291,1300.35790771888],description:"Tenaho panpipe of Solomon Islands. 1/1=f'+67c."},parachrom:{frequencies:[261.6255653006,274.52698453615,288.06460709314,349.22823143301,391.99543598175,411.32572372413,431.60923940535,523.2511306012],description:"Parachromatic, new genus 5 + 5 + 20 parts"},parakleismic:{frequencies:[261.6255653006,269.41173453909,271.00883762044,279.07425994419,280.72864356353,282.39283618632,290.79705467987,292.52093234567,301.22657042972,303.0122754386,312.03014360907,313.87989341557,323.22118988972,325.13728335605,327.06473376202,336.79842078181,338.79499972275,348.87778808468,350.94597487438,361.39038519337,363.53274806687,374.35175001315,376.5709514911,387.77797996035,390.07677146523,392.38919046486,404.06698135965,406.46233589795,418.55895395107,421.04021853379,433.57068509561,436.14094342919,449.12081866987,451.783257426,465.22865943552,467.98658728446,470.76086444006,484.77105399159,487.64483417146,502.15750307968,505.13434926963,520.16751901001,523.2511306012],description:"Parakleismic temperament, g=315.250913, 5-limit"},parizek:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone Linear Level tuning, 1/1=Ab"},parizek_13lqmt:{frequencies:[261.6255653006,272.70676208351,292.18581651805,313.05623198362,325.57848126297,348.83408706747,365.23227064756,391.32028997953,406.97310157871,436.04260883433,467.18850946536,486.97636086341,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_17lqmt:{frequencies:[261.6255653006,272.52663052146,291.99281841585,312.60407618638,327.03195662575,350.39138209902,364.70475555078,390.75509523297,408.78994578219,436.04260883433,467.18850946536,488.44386904122,523.2511306012],description:"To tune the scale by ear, please choose the intervals in the following order:"},parizek_7lmtd1:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,392.4383479509,418.60090448096,437.98922762377,468.83301301868,490.54793493862,523.2511306012],description:"Use SET MIDDLE 62"},parizek_7lqmtd2:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,390.69417751556,418.60090448096,437.98922762377,468.83301301868,488.36772189445,523.2511306012],description:"Use SET MIDDLE 62"},parizek_cirot:{frequencies:[261.6255653006,273.76082553017,293.33333347996,307.98092841354,327.40170814054,348.04713286849,366.66693712906,392.88175996935,409.71484950008,438.01699797506,463.01593599647,491.10256480205,523.2511306012],description:"Overtempered circular tuning (1/1 is F)"},parizek_epi:{frequencies:[261.6255653006,283.42769574232,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"In The Epimoric World"},parizek_epi2:{frequencies:[261.6255653006,283.42769574232,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,523.2511306012,523.2511306012],description:"In the Epimoric World - extended (version for two keyboards)"},parizek_epi2a:{frequencies:[261.6255653006,283.42769574232,287.78812183066,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_ji1:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone septimal tuning, 2002."},parizek_jiweltmp:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,329.45441556372,348.83408706747,370.63621750918,392.4383479509,416.96574469783,440.63253103259,465.11211608996,494.18162334558,523.2511306012],description:"April 2003 - Petr Parizek"},jiwt2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,331.11985608357,348.83408706747,372.08969287196,392.4383479509,415.8649508569,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"June 2003 - Petr Parizek"},parizek_llt7:{frequencies:[261.6255653006,283.42769574232,327.03195662575,359.73515228832,392.4383479509,425.14154361347,479.64686971777,523.2511306012],description:"7-tone mode of Linear Level Tuning 2000 (= wilson_helix)"},parizek_qmeb1:{frequencies:[261.6255653006,273.53155294581,293.066620053,305.25690181412,326.9069921792,350.33366042609,366.2083106197,392.1884190578,408.50877577745,437.87542071709,457.7197748295,488.61098601707,523.2511306012],description:"Equal beating quasi-meantone tuning no. 1 - F...A# (1/1 = 261.7Hz)(3/2 5/3 5/4 7/4 7/6)"},parizek_qmeb2:{frequencies:[261.6255653006,274.12423619715,293.39509530855,306.21121252767,327.1564453797,350.32795211486,366.55713600477,391.6914154272,409.44351174042,438.20041390279,457.4712730142,489.73875803795,523.2511306012],description:"Equal beating quasi-meantone tuning no. 2 - F...A# (1/1 = 262.7Hz)"},parizek_qmeb3:{frequencies:[261.6255653006,274.23252240717,293.57983281823,306.4052273004,327.28159934073,350.29865766202,366.78755898655,391.93906252094,409.53887392713,438.37260750749,457.59509656107,490.04864950866,523.2511306012],description:"Equal beating quasi-meantone tuning no. 3 - F...A#. 1/1 = 262Hz"},parizek_qmtp12:{frequencies:[261.6255653006,273.55480692456,293.00227310437,305.44101254122,326.6631048533,350.4133380576,366.39100206434,391.84790908124,408.48291326839,437.52264545758,457.47219685667,489.2574430773,523.2511306012],description:"12-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (F...A#)"},parizek_qmtp24:{frequencies:[261.6255653006,273.14323313659,280.64720643091,285.59764149034,293.00227310437,305.44101254122,313.83229199844,326.6631048533,335.63741195089,341.5578378819,350.4133380576,365.83975262993,375.89034660662,381.37064019061,391.84790908124,407.86833637529,419.07356785577,437.52264545758,448.86620556368,457.47219685667,469.33298761093,489.2574430773,502.69865025911,510.02774559919,523.2511306012],description:"24-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (Bbb...C##)"},parizek_syndiat:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,436.04260883433,441.49314144476,484.4917875937,490.54793493862,523.2511306012],description:"Petr Parizek, diatonic scale with syntonic alternatives"},parizek_syntonal:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Petr Parizek, Syntonic corrections in JI tonality, Jan. 2004"},parizek_temp19:{frequencies:[261.6255653006,276.69969455132,294.32876096318,310.68035879446,328.58088727969,349.51540364377,368.93292606842,392.4383479509,415.04954182698,438.10784970625,466.02053819169,492.87133091954,523.2511306012],description:"Petr Parizek, genus [3 3 19 19 19] well temperament"},"partch-barstow":{frequencies:[261.6255653006,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,348.83408706747,359.73515228832,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,470.92601754108,479.64686971777,490.54793493862,523.2511306012],description:"Guitar scale for Partch's Barstow (1941, 1968)"},"partch-greek":{frequencies:[261.6255653006,261.6255653006,271.31540105247,294.32876096318,279.06726965397,348.83408706747,313.95067836072,392.4383479509,392.4383479509,406.97310157871,418.60090448096,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" on black/white'},"partch-grm":{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" mixed'},"partch-indian":{frequencies:[261.6255653006,269.80136421624,277.97716313189,285.40970760065,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,383.71749577421,392.4383479509,406.97310157871,411.12588832951,428.11456140098,441.49314144476,457.84473927605,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"Partch's Indian Chromatic, Exposition of Monophony, 1933."},"partch-ur":{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch curved keyboard, published in Interval"},"partch_29-av":{frequencies:[261.6255653006,269.80136421624,274.70684356563,280.31310567921,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,488.36772189445,498.33441009638,507.3950357345,523.2511306012],description:"29-tone JI scale from Partch's Adapted Viola 1928-30"},partch_29:{frequencies:[261.6255653006,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,523.2511306012],description:"Partch/Ptolemy 11-limit Diamond"},partch_37:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol.9(2)'},partch_39:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch Keyboard 39 tones, published in Interval"},partch_41:{frequencies:[261.6255653006,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,523.2511306012],description:"13-limit Diamond after Partch, Genesis of a Music, p 454, 2nd edition"},partch_41a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},partch_41comb:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,274.70684356563,279.06726965397,280.31310567921,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,488.36772189445,490.54793493862,498.33441009638,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"41-tone JI combination from Partch's 29-tone and 37-tone scales"},partch_43:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:"Harry Partch's 43-tone pure scale"},partch_43a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},patala:{frequencies:[261.6255653006,289.6217982776,320.24370022528,355.94891173479,393.58362272115,439.74591942221,480.6555937997,537.34060327431],description:"Observed patala tuning from Burma, Helmholtz/Ellis p. 518, nr.83"},pelog1:{frequencies:[261.6255653006,285.79952600623,313.83440569119,359.87690576543,393.35634555235,426.98050185716,482.04578814299,523.2511306012],description:"Gamelan Saih pitu from Ksatria, Den Pasar (South Bali). 1/1=312.5 Hz"},pelog10:{frequencies:[261.6255653006,290.16653606067,310.14521470005,342.49164912079,385.30310526088,418.60090448096,442.38504678101,523.2511306012],description:"Balinese saih 7 scale, Krobokan. 1/1=275 Hz. McPhee, 1966"},pelog11:{frequencies:[261.6255653006,289.11520789678,327.03195662575,352.6257619269,388.64667309147,441.73012112348,478.69895237627,523.2511306012],description:"Balinese saih pitu, gamelan luang, banjar Se`se'h. 1/1=276 Hz. McPhee, 1966"},pelog11i:{frequencies:[261.6255653006,267.83009854382,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,392.61532371972,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog12:{frequencies:[261.6255653006,284.41230790592,308.04300430555,358.68021049276,385.68672051706,409.31741667997,472.61392441399,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Tampak Gangsai, 1/1=310, McPhee"},pelog13:{frequencies:[261.6255653006,289.80062617913,323.61069924911,351.78575931905,394.45085229937,454.02098012766,494.27106657141,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Klungkung, 1/1=325. McPhee, 1966"},pelog14:{frequencies:[261.6255653006,287.66412867175,309.98289727559,347.18084494866,375.69927149802,402.97776645827,427.77639824032,523.2511306012],description:"Balinese saih pitu, suling gambuh, Tabanan, 1/1=211 Hz, McPhee, 1966"},pelog15:{frequencies:[261.6255653006,284.9387344858,307.6043148279,344.51683351465,375.60105909492,407.98046074103,427.4081017287,523.2511306012],description:"Balinese saih pitu, suling gambuh, Batuan, 1/1=202 Hz. McPhee, 1966"},pelog2:{frequencies:[261.6255653006,285.30470202322,314.92395982138,345.81573716922,388.6137256405,424.52127512829,466.97226207056,523.2511306012],description:"Bamboo gambang from Batu lulan (South Bali). 1/1=315 Hz"},pelog3:{frequencies:[261.6255653006,285.63448939555,315.83481057014,390.18821123181,421.34544350737,523.2511306012],description:"Gamelan Gong from Padangtegal, distr. Ubud (South Bali). 1/1=555 Hz"},pelog4:{frequencies:[261.6255653006,290.96323214696,317.29765457754,352.87817160549,385.03871768789,434.94616895528,470.49199937597,523.2511306012],description:"Hindu-Jav. demung, excavated in Banjarnegara. 1/1=427 Hz"},pelog5:{frequencies:[261.6255653006,284.64626913494,310.94732162256,358.21775774651,390.8649420513,427.47405410759,468.32288027948,523.2511306012],description:"Gamelan Kyahi Munggang (Paku Alaman, Jogja). 1/1=199.5 Hz"},pelog6:{frequencies:[261.6255653006,282.02769802256,315.83481057014,354.51258839996,386.37547528213,413.39000965417,523.2511306012],description:"Gamelan Semar pegulingan, Ubud (S. Bali). 1/1=263.5 Hz"},pelog7:{frequencies:[261.6255653006,281.2143451833,303.31920717687,353.89879686059,384.81637482457,412.43597848639,448.72664641273,523.2511306012],description:"Gamelan Kantjilbelik (kraton Jogja). Measured by Surjodiningrat, 1972."},pelog8:{frequencies:[261.6255653006,281.2143451833,305.0763174688,362.1707891162,386.59871897734,415.30469757995,456.83405152976,529.33101587613,573.91491069685,623.33318620372,730.64478690489,786.25839925218,840.74610520523,945.88853913022,1075.30214607265],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},pelog9:{frequencies:[261.6255653006,282.57123920205,305.19382000629,356.01745236555,384.52011812375,415.30469757995,448.5538823653,523.2511306012],description:"9-tET Pelog"},pelog9i:{frequencies:[261.6255653006,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog_24:{frequencies:[261.6255653006,293.66476791741,320.24370022528,349.22823143301,391.99543598175,440,479.82340237272,523.2511306012],description:"Subset of 24-tET (Sumatra?)"},pelog_a:{frequencies:[261.6255653006,280.7274598329,305.95868600104,363.84824628932,386.82209166041,411.72190027758,452.10885997356,523.2511306012],description:"Pelog, average class A. Kunst 1949"},pelog_alv:{frequencies:[261.6255653006,299.00064605783,313.95067836072,343.38355445704,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"Bill Alves JI Pelog, 1/1 vol. 9 no. 4, 1997. 1/1=293.33"},pelog_av:{frequencies:[261.6255653006,280.40333801024,305.78200836532,357.39105439675,385.26118901859,411.72190027758,452.89298412314,523.2511306012],description:'"Normalised Pelog", Kunst, 1949. Average of 39 Javanese gamelans'},pelog_b:{frequencies:[261.6255653006,280.07959041159,302.79405018898,354.30787302884,382.82105786018,408.64182041696,451.58686491179,523.2511306012],description:"Pelog, average class B. Kunst 1949"},pelog_c:{frequencies:[261.6255653006,279.91785681123,304.37225518229,350.84574289301,384.81637482457,410.29745071461,451.58686491179,523.2511306012],description:"Pelog, average class C. Kunst 1949"},pelog_he:{frequencies:[261.6255653006,283.17034563789,338.50336851425,364.68988616898,389.06292924114,420.13030572059,493.31307433255,523.2511306012],description:"Observed Javanese Pelog scale, Helmholtz/Ellis p. 518, nr.96"},pelog_jc:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"John Chalmers' Pelog, on keys C# E F# A B c#, like Olympos' Enharmonic on 4/3"},pelog_laras:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:'Lou Harrison, gamelan "Si Betty"'},pelog_me1:{frequencies:[261.6255653006,281.13654920971,305.96893643544,353.85975480175,389.33427481332,412.3928606827,454.07565526112,523.2511306012],description:"Gamelan Kyahi Kanyut Mesem pelog (Mangku Nagaran). 1/1=295 Hz"},pelog_me2:{frequencies:[261.6255653006,277.86440299076,299.96729002515,349.58586605592,383.41679241104,405.97081699752,447.47001910635,523.2511306012],description:"Gamelan Kyahi Bermara (kraton Jogja). 1/1=290 Hz"},pelog_me3:{frequencies:[261.6255653006,281.75056896146,306.90688773629,358.59164065877,385.12012728597,411.64865826518,457.38747412584,523.2511306012],description:"Gamelan Kyahi Pangasih (kraton Solo). 1/1=286 Hz"},pelog_pa:{frequencies:[261.6255653006,286.29520819723,313.29104303136,342.83241505062,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:'"Blown fifth" pelog, von Hornbostel, type a.'},pelog_pa2:{frequencies:[261.6255653006,286.29520819723,313.29104303136,353.69443592699,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:"New mixed gender Pelog"},pelog_pb:{frequencies:[261.6255653006,277.98432293805,304.19649364034,353.69443592699,387.04559340587,411.24653512154,450.02449304881,523.2511306012],description:'"Primitive" Pelog, step of blown semi-fourths, von Hornbostel, type b.'},pelog_pb2:{frequencies:[261.6255653006,277.50302994288,303.66981774726,353.69443592699,387.04559340587,410.5345162762,449.24533531117,523.2511306012],description:'"Primitive" Pelog, Kunst: Music in Java, p. 28'},pelog_schmidt:{frequencies:[261.6255653006,287.78812183066,313.95067836072,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Modern Pelog designed by Dan Schmidt and used by Berkeley Gamelan"},pelog_selun:{frequencies:[261.6255653006,281.10829462369,350.68958753059,378.52209447746,416.55977244877,523.2511306012,562.21664032682,701.37917506118,757.04418895493,833.11970794305,1046.5022612024,1124.43328065364],description:"Gamelan selunding from Kengetan, South Bali (Pelog), 1/1=141 Hz"},pelog_slen:{frequencies:[261.6255653006,289.4545544734,306.66641795878,334.42210013281,344.22141564971,354.30787302884,386.37547528213,397.69714089209,446.39994737251,459.48046426806,493.88330125613,523.2511306012],description:"W.P. Malm, pelog+slendro, Musical Cultures Of The Pacific, The Near East, And Asia. P: 1,3,5,6,8,10; S: 2,4,7,9"},pelog_str:{frequencies:[261.6255653006,282.73796785026,305.22982618403,329.86096249197,356.10146388137,384.83778957396,415.4517078616,448.97742116962,484.69365917187,523.80699136456],description:"JI Pelog with stretched 2/1 and extra tones between 2-3, 6-7. Wolf, XH 11, '87"},pelogic:{frequencies:[261.6255653006,268.93425429917,294.59920226397,322.71340889889,353.51061198674,363.38617257172,398.06486099125,436.0530078362,477.66644151787,523.2511306012],description:"Pelogic temperament, g=521.1, 5-limit"},pelogic2:{frequencies:[261.6255653006,252.56770712848,285.96465797334,276.06414495892,312.56802260838,301.74646235804,341.64630500046,386.82209166041,373.42974737602,422.80824892286,408.17001145418,462.1422075194,523.2511306012],description:"Pelogic temperament, g=677.0 in cycle of fifths order"},penta1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,331.11985608357,372.50983809402,376.74081403286,397.34382730029,423.83341578697,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Pentagonal scale 9/8 3/2 16/15 4/3 5/3"},penta2:{frequencies:[261.6255653006,267.07609791103,286.15296204753,305.22982618403,312.97980223949,333.84512238879,356.10146388137,363.36884069528,400.61414686654,436.04260883433,457.84473927605,476.92160341255,523.2511306012],description:"Pentagonal scale 7/4 4/3 15/8 32/21 6/5"},penta_opt:{frequencies:[261.6255653006,292.5084949701,327.03692214239,391.62201198054,436.95817401562,523.2511306012],description:"Optimally consonant major pentatonic, John deLaubenfels, 2001"},pentadekany:{frequencies:[261.6255653006,283.42769574232,299.7792935736,305.22982618403,327.03195662575,354.2846196779,359.73515228832,381.53728273004,389.71308164569,419.69101100305,425.14154361347,436.04260883433,457.84473927605,479.64686971777,495.99846754905,523.2511306012],description:"2)6 1.3.5.7.11.13 Pentadekany (1.3 tonic)"},pentadekany2:{frequencies:[261.6255653006,269.80136421624,294.32876096318,299.7792935736,305.22982618403,327.03195662575,343.38355445704,359.73515228832,381.53728273004,392.4383479509,419.69101100305,436.04260883433,457.84473927605,479.64686971777,490.54793493862,523.2511306012],description:"2)6 1.3.5.7.9.11 Pentadekany (1.3 tonic)"},pentadekany3:{frequencies:[261.6255653006,277.97716313189,278.79474302345,287.78812183066,291.4672313427,300.86940009569,305.77487944508,319.67373760167,359.73515228832,376.08675011961,405.51962621593,413.69542513157,430.86460285443,444.76346101102,506.89953276991,523.2511306012],description:"2)6 1.5.11.17.23.31 Pentadekany (1.5 tonic)"},pentatetra1:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,392.4383479509,413.09299784305,436.04260883433,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra2:{frequencies:[261.6255653006,275.39533189537,307.79478270659,327.03195662575,348.83408706747,392.4383479509,413.09299784305,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra3:{frequencies:[261.6255653006,290.69507255622,307.79478270659,327.03195662575,348.83408706747,392.4383479509,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatriad:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"4:5:6 Pentatriadic scale"},pentatriad1:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,387.59343007496,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"3:5:9 Pentatriadic scale"},pepper:{frequencies:[261.6255653006,274.70684356563,290.69507255622,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,367.91095120397,392.4383479509,406.97310157871,436.04260883433,441.49314144476,457.84473927605,465.11211608996,490.54793493862,515.07533168556,523.2511306012],description:"Keenan Pepper's 17-tone jazz tuning, TL 07-06-2000"},pepper2:{frequencies:[261.6255653006,281.81099471089,295.05751399041,308.92668738628,332.76158224462,348.40303271111,375.28368107222,392.9238840789,423.23948674937,443.13385158124,463.96335069158,499.75992392917,523.2511306012],description:`Keenan Pepper's "Noble Fifth" with chromatic/diatonic semitone = Phi (12)`},peprmint:{frequencies:[261.6255653006,270.64528749638,281.81099405977,291.52662269553,295.0575145017,305.22982618403,308.92668738628,319.57714845986,332.76158147578,344.23376699744,348.40303331485,360.41446869983,375.28368085545,388.22184514393,392.92388339801,406.47020562703,423.23948723831,437.83096109824,443.13385158124,458.41119713782,463.9633498876,479.95880678291,499.75992479518,516.98949333115,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},"perkis-indian":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.01393146398,369.99442271164,377.90359432309,388.70083987518,400.13321751856,412.18367363396,425.14154361347,438.99882991118,453.48431318771,469.12170329763,485.27322596079,503.87145909745,523.2511306012],description:"Indian 22 Perkis"},"perrett-tt":{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,515.07533168556,523.2511306012],description:"Perrett Tierce-Tone"},perrett:{frequencies:[261.6255653006,274.70684356563,279.06726965397,348.83408706747,392.4383479509,412.06026534844,418.60090448096,523.2511306012],description:"Perrett / Tartini / Pachymeres Enharmonic"},perrett_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Perrett's 14-tone system (subscale of tierce-tone)"},perrett_chrom:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,392.4383479509,412.06026534844,441.49314144476,523.2511306012],description:"Perrett's Chromatic"},perry:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Robin Perry, Tuning List 22-9-'98"},perry2:{frequencies:[261.6255653006,274.70684356563,290.69507255622,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,415.27867508032,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Robin Perry, 7-limit scale, TL 22-10-2006"},perry3:{frequencies:[261.6255653006,277.97716313189,294.32876096318,307.79478270659,327.03195662575,348.83408706747,369.35373924791,370.63621750918,392.4383479509,418.60090448096,444.76346101102,465.11211608996,492.47165233054,523.2511306012],description:"Robin Perry, symmetrical 3,5,17 scale, TL 22-10-2006"},"persian-far":{frequencies:[261.6255653006,275.58617649731,282.84340331238,294.51413096332,310.22971009486,318.39923223688,331.53706992441,349.22823143301,362.58942698662,376.46181130035,391.99543598175,412.91271853531,423.78627283082,441.27260666252,464.81937009253,477.05982293263,496.7443381147,523.2511306012],description:"Hormoz Farhat, average of observed Persian tar and sehtar tunings (1966)"},"persian-vaz":{frequencies:[261.6255653006,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,329.62755691287,349.22823143301,359.46139971304,380.8360868427,391.99543598175,415.30469757995,427.47405410759,440,466.16376151809,479.82340237272,493.88330125613,523.2511306012],description:"Vaziri's Persian tuning, using quartertones"},persian:{frequencies:[261.6255653006,275.62199471997,282.55561052465,294.32876096318,310.07474405997,317.87506184023,331.11985608357,348.83408706747,363.36884069528,376.74081403286,392.4383479509,413.43299207996,423.83341578697,441.49314144476,465.11211608996,476.81259276034,496.67978412536,523.2511306012],description:"Persian Tar Scale, from Dariush Anooshfar, Internet Tuning List 2/10/94"},persian2:{frequencies:[261.6255653006,275.62199471997,288.32205155576,294.32876096318,310.07474405997,321.08592105074,331.11985608357,348.83408706747,367.49599295996,384.42940207435,392.4383479509,413.43299207996,428.11456140098,441.49314144476,465.11211608996,489.99465727995,512.57253609913,523.2511306012],description:"Traditional Persian scale, from Mark Rankin"},phi1_13:{frequencies:[261.6255653006,272.27874348295,293.41755524936,305.36527715608,329.07281683115,342.47239171077,356.41758627629,384.088434771,399.72820043646,416.00480451705,448.3020273708,466.55651779723,502.7784067407,523.2511306012],description:"Pythagorean scale with (Phi + 1) / 2 as fifth"},phi_10:{frequencies:[261.6255653006,277.06593756944,293.41755524936,323.38703872151,342.47239171077,362.68389667063,399.72820043646,423.31898451752,448.3020273708,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_12:{frequencies:[261.6255653006,280.653851324,301.06608340242,314.41721066027,337.28508524374,352.24238645938,377.86132347501,405.34355110824,423.31898451752,454.10739278061,474.24531572837,508.73764640933,531.29821178855],description:"Non-Octave Pythagorean scale with Phi as fourth. Jacky Ligon TL 12-04-2001"},phi_13:{frequencies:[261.6255653006,277.06593756944,293.41755524936,305.36527715608,323.38703872151,342.47239171077,362.68389667063,377.45230514615,399.72820043646,423.31898451752,448.3020273708,466.55651779723,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_13a:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:"Non-Octave Pythagorean scale with Phi as fifth, Jacky Ligon TL 12-04-2001"},phi_13b:{frequencies:[261.6255653006,277.56939878091,287.90530191745,305.45065986668,316.82478268872,336.13253486432,356.61692887617,369.89633953852,392.4383479509,407.05164722964,431.8579526603,458.17598957099,475.23717379553,504.19880204444],description:"Non-Octave Pythagorean scale with 12 3/2s, Jacky Ligon, TL 12-04-2001"},phi_17:{frequencies:[261.6255653006,276.86436108535,292.99059544936,310.05629713556,328.11582814217,347.22745468775,367.4522682176,388.8548834608,411.50435256812,435.47307590797,460.83762934409,487.67984759381,516.08523529366,546.14543793146,577.9565447239,611.62018657326,647.24497389216,684.94478342154],description:"Phi + 1 equal division by 17, Brouncker (1653)"},phi_7b:{frequencies:[261.6255653006,277.06593756944,299.7954575021,323.38703872151,342.47239171077,369.42210382256,399.72820043646,423.31898451752],description:"Heinz Bohlen's Pythagorean scale with Phi as fifth (1999)"},phi_7be:{frequencies:[261.6255653006,277.18263097687,299.37379946195,323.3415889232,342.56848033562,369.99442271164,399.61607881612,423.37848741825],description:"36-tET approximation of phi_7b"},phi_8:{frequencies:[261.6255653006,280.010356995,292.01318753119,312.53354015396,325.93049860793,348.83408706747,373.34714284662,389.35091690288,416.71138708025],description:"Non-Octave Pythagorean scale with 4/3s, Jacky Ligon, TL 12-04-2001"},phi_8a:{frequencies:[261.6255653006,275.77662731691,284.90271245142,300.31281179658,310.2506767011,327.03195662575,344.72084112096,356.12824371673,375.39107678967],description:"Non-Octave Pythagorean scale with 5/4s, Jacky Ligon, TL 12-04-2001"},phillips_19:{frequencies:[261.6255653006,274.63272075836,286.12988535196,293.66476791741,305.42895910556,326.59518553839,329.62755691287,342.83241505062,349.22823143301,366.5907009274,384.81637482457,391.99543598175,407.69874723177,428.71043212875,440,457.62637091093,489.33987776603,493.88330125613,513.66823365307,523.2511306012],description:"Pauline Phillips, organ manual scale, TL 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21-10-2002"},phillips_ji:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,305.5744765615,306.59245933664,327.03195662575,331.11985608357,349.22797321314,367.91095120397,386.30649876417,392.4383479509,407.76797091773,408.78994578219,429.2294430713,441.49314144476,457.84473927605,459.88868900496,490.54793493862,496.67978412536,515.07533168556,523.2511306012],description:'Pauline Phillips, JI 0 #/b "C" scale (2002), TL 8-10-2002'},phryg_chromcon2:{frequencies:[261.6255653006,283.42769574232,294.32876096318,305.22982618403,392.4383479509,414.24047839262,436.04260883433,523.2511306012],description:"Harmonic Conjunct Chromatic Phrygian"},phryg_chromconi:{frequencies:[261.6255653006,283.42769574232,348.83408706747,370.63621750918,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Conjunct Chromatic 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24"},phryg_diatcon:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,369.35373924791,448.50096908674,483.00104363188,523.2511306012],description:"A Phrygian Diatonic with its own trite synemmenon replacing paramese"},phryg_diatinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Conjunct Phrygian Harmonia with 17, the local Trite Synemmenon"},phryg_diatsinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,348.83408706747,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Schlesinger's Phrygian Harmonia, a harmonic series from 12 from 24"},phryg_enh:{frequencies:[261.6255653006,267.19206668997,273.00058987889,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the enharmonic 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genus"},phryg_pis:{frequencies:[261.6255653006,294.32876096318,336.37572681506,362.25078272391,392.4383479509,428.11456140098,470.92601754108,523.2511306012,554.03060887186,588.65752192635,672.75145363011,724.50156544782,784.8766959018,856.22912280196,941.85203508216,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Phrygian Tonos"},phryg_tri1:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the chromatic genus"},phryg_tri1inv:{frequencies:[261.6255653006,305.22982618403,327.03195662575,348.83408706747,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Schlesinger's Chromatic Phrygian Harmonia"},phryg_tri2:{frequencies:[261.6255653006,269.10058145205,285.40970760065,348.83408706747,392.4383479509,409.50088481833,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the second trichromatic genus"},phryg_tri3:{frequencies:[261.6255653006,269.10058145205,277.01530443593,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the first trichromatic genus"},phrygian:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,418.60090448096,436.04260883433,465.11211608996,470.92601754108,523.2511306012],description:"Old Phrygian ??"},phrygian_diat:{frequencies:[261.6255653006,277.01530443593,294.32876096318,336.37572681506,348.83408706747,362.25078272391,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012,554.03060887186,588.65752192635,672.75145363011,697.66817413493,724.50156544782,753.48162806573,784.8766959018,856.22912280196,897.00193817349,941.85203508216,991.42319482333,1046.5022612024],description:"Phrygian Diatonic 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1994"},piano7:{frequencies:[261.6255653006,275.93321340298,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Enhanced piano 7-limit"},pipedum_10:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,372.08969287196,396.89567239676,431.14564594215,459.88868900496,490.54793493862,523.2511306012],description:"2048/2025 and 34171875/33554432 are homophonic intervals"},pipedum_10a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,465.11211608996,490.54793493862,523.2511306012],description:"2048/2025 and 25/24, Manuel Op de Coul, 2001"},pipedum_10b:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"225/224, 64/63 and 25/24 are homophonic intervals"},pipedum_10c:{frequencies:[261.6255653006,280.31310567921,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"225/224, 64/63 and 49/48 are homophonic intervals"},pipedum_10d:{frequencies:[261.6255653006,279.06726965397,299.00064605783,318.93402246168,343.38355445704,372.08969287196,392.4383479509,425.24536328225,448.50096908674,488.36772189445,523.2511306012],description:"1029/1024, 2048/2025 and 64/63 are homophonic 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3136/3125 and 4375/4374, Gene Ward Smith, 2002"},pipedum_9a:{frequencies:[261.6255653006,282.62020942966,305.22982618403,329.72357766794,356.10146388137,384.67750727926,415.4517078616,448.79042515914,484.69365917187,523.2511306012],description:"4375/4374, 2401/2400 and 21/20 are homophonic intervals"},pipedum_9b:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,357.20610515709,383.2405741708,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"128/125 and 2109375/2097152 are homophonic intervals"},pipedum_9c:{frequencies:[261.6255653006,285.40970760065,305.22982618403,332.97799220076,348.83408706747,392.4383479509,411.12588832951,448.50096908674,479.64686971777,523.2511306012],description:"49/48, 21/20, 99/98 and 121/120, Gene Ward Smith, 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arithmetically"},pyth_7h:{frequencies:[261.6255653006,277.01530443593,294.32876096318,311.64221749042,331.11985608357,348.83408706747,369.35373924791,392.4383479509,415.52295665389,441.49314144476,467.46332623563,496.67978412536,523.2511306012],description:"Pythagorean 7-tone with whole tones divided harmonically"},pyth_chrom:{frequencies:[261.6255653006,275.62199471997,294.32876096318,348.83408706747,392.4383479509,413.43299207996,441.49314144476,465.11211608996,523.2511306012],description:"Dorian mode of the so-called Pythagorean chromatic, recorded by 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See http://abbernie.github.io/tune/scales.html');return e.loadScale(i),e.tonicize(n),this._asNumber()._withHap(r=>r.withValue(()=>e.note(r.value)).setContext(a(c({},r.context),{type:"frequency"})))};o.prototype.define("tune",(i,n)=>n.tune(i),{composable:!0,patternified:!0}); diff --git a/assets/index.29de87b8.js b/assets/index.af73f275.js similarity index 93% rename from assets/index.29de87b8.js rename to assets/index.af73f275.js index d937514a0..1cfa156e3 100644 --- a/assets/index.29de87b8.js +++ b/assets/index.af73f275.js @@ -1186,7 +1186,7 @@ stack( x? ~ ~ x@3 ~ x | x? ~ ~ x ~ x@3\`), roots.struct("x [~ x?0.2] x [~ x?] | x!4 | x@2 ~ ~ ~ x x x").transpose("0 7") -).slow(2).pianoroll().note().piano().out();`;var tunes=Object.freeze(Object.defineProperty({__proto__:null,timeCatMini,timeCat,shapeShifted,tetrisMini,whirlyStrudel,swimming,giantSteps,giantStepsReggae,transposedChordsHacked,scaleTranspose,struct,magicSofa,confusedPhone,zeldasRescue,technoDrums,caverave,callcenterhero,primalEnemy,synthDrums,sampleDrums,xylophoneCalling,sowhatelse,barryHarris,blippyRhodes,wavyKalimba,jemblung,risingEnemy,festivalOfFingers,festivalOfFingers2,undergroundPlumber,bridgeIsOver,goodTimes,echoPiano,sml1,speakerman,randomBells,waa,waa2,hyperpop,festivalOfFingers3,bossa,customTrigger,bornagain,meltingsubmarine,swimmingWithSoundfonts,outroMusic,bassFuge,bossaRandom},Symbol.toStringTag,{value:"Module"}));const bufferCache={},loadCache={},getCachedBuffer=a=>bufferCache[a],loadBuffer=(a,e)=>(loadCache[a]||(loadCache[a]=fetch(a).then(s=>s.arrayBuffer()).then(async s=>{const o=await e.decodeAudioData(s);return bufferCache[a]=o,o})),loadCache[a]),getLoadedBuffer=a=>bufferCache[a],githubCache={};let sampleCache={current:void 0};const loadGithubSamples=async(a,e)=>{const s="loadGithubSamples "+a,o=localStorage.getItem(s);if(o&&(console.log("[sampler]: loaded sample list from localstorage",a),githubCache[a]=JSON.parse(o)),githubCache[a])return sampleCache.current=githubCache[a],githubCache[a];console.log("[sampler]: fetching sample list from github",a);try{const[c,d,..._]=a.split("/"),b=`https://api.github.com/repos/${c}/${d}/contents`,k=await fetch(`${b}/${_.join("/")}`).then($=>$.json());githubCache[a]=(await Promise.all(k.map(async({name:$,path:j})=>({name:$,content:await fetch(`${b}/${j}`).then(_e=>_e.json()).catch(_e=>{console.error("could not load path",_e)})})))).filter(({content:$})=>!!$).reduce(($,{name:j,content:_e})=>kt(Dt({},$),{[(e==null?void 0:e(j))||j]:_e.map(({download_url:et})=>et)}),{})}catch(c){console.error("[sampler]: failed to fetch sample list from github",c);return}return sampleCache.current=githubCache[a],localStorage.setItem(s,JSON.stringify(sampleCache.current)),console.log("[sampler]: loaded samples:",sampleCache.current),githubCache[a]},samples=(a,e=a._base||"")=>{sampleCache.current=Dt(Dt({},sampleCache.current),Object.fromEntries(Object.entries(a).map(([s,o])=>{if(typeof o=="string"&&(o=[o]),typeof o!="object")throw new Error("wrong sample map format for "+s);e=o._base||e;const c=d=>(e+d).replace("github:","https://raw.githubusercontent.com/");return Array.isArray(o)?[s,o.map(c)]:[s,Object.fromEntries(Object.entries(o).map(([d,_])=>[d,(typeof _=="string"?[_]:_).map(c)]))]})))},resetLoadedSamples=()=>{sampleCache.current=void 0},getLoadedSamples$1=()=>sampleCache.current,{Pattern:Pattern$1}=strudel;let audioContext;const getAudioContext=()=>(audioContext||(audioContext=new AudioContext),audioContext),getFilter=(a,e,s)=>{const o=getAudioContext().createBiquadFilter();return o.type=a,o.frequency.value=e,o.Q.value=s,o},getADSR=(a,e,s,o,c,d,_)=>{const b=getAudioContext().createGain();return b.gain.setValueAtTime(0,d),b.gain.linearRampToValueAtTime(c,d+a),b.gain.linearRampToValueAtTime(s*c,d+a+e),b.gain.setValueAtTime(s*c,_),b.gain.linearRampToValueAtTime(0,_+o),b},getOscillator=({s:a,freq:e,t:s,duration:o,release:c})=>{const d=getAudioContext().createOscillator();return d.type=a||"triangle",d.frequency.value=Number(e),d.start(s),d.stop(s+o+c),d},getSoundfontKey=a=>{var o,c,d,_;if(!globalThis.soundfontList)return!1;if((c=(o=globalThis.soundfontList)==null?void 0:o.instruments)!=null&&c.includes(a))return a;const e=(_=(d=globalThis.soundfontList)==null?void 0:d.instrumentNames)==null?void 0:_.indexOf(a),s=e<10?`00${e}`:e<100?`0${e}`:e;if(e!==-1)return globalThis.soundfontList.instruments.find(b=>b.startsWith(s))},getSampleBufferSource=async(a,e,s)=>{let o=0;s&&(o=toMidi$1(s)-36);const c=getAudioContext(),d=getLoadedSamples();if(!d)throw new Error("no samples loaded");const _=d==null?void 0:d[a];if(!_)throw new Error("sample not 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_e=="string"&&([_e,j]=splitSN(_e,j)),!b||["sine","square","triangle","sawtooth"].includes(b)){j=_e||j,typeof j=="string"&&(j=toMidi$1(j)),!_&&typeof j=="number"&&(_=fromMidi(j));const pt=getOscillator({t:a,s:b,freq:_,duration:c,release:ct});gt.push(pt);const mt=d.createGain();mt.gain.value=.3,gt.push(mt);const At=getADSR(ht,lt,ut,ct,1,a,a+c);gt.push(At)}else{if(dt===0)return;if(!b){console.warn("no sample specified");return}const pt=getSoundfontKey(b);let mt;try{pt?mt=await globalThis.getFontBufferSource(pt,_e||j,d):mt=await getSampleBufferSource(b,j,_e)}catch(vt){console.warn(vt);return}if(d.currentTime>a){console.warn("sample still loading:",b,j);return}if(!mt){console.warn("no buffer source");return}mt.playbackRate.value=Math.abs(dt)*mt.playbackRate.value;let At=pt||$?c:mt.buffer.duration;const Ot=ft*At;if(At=(Et-ft)*At/Math.abs(dt),pt||$?mt.start(a,Ot):mt.start(a,Ot,At),gt.push(mt),pt||$){const vt=d.createGain(),Ct=.1;vt.gain.value=.6,vt.gain.setValueAtTime(vt.gain.value,a+At),vt.gain.linearRampToValueAtTime(0,a+At+Ct),gt.push(vt),mt.stop(a+At+Ct)}else mt.stop(a+At)}const St=d.createGain();if(St.gain.value=et,gt.push(St),tt!==void 0&>.push(getFilter("lowpass",tt,nt)),it!==void 0&>.push(getFilter("highpass",it,rt)),st!==void 0&>.push(getFilter("bandpass",st,ot)),at!==void 0){const pt=d.createStereoPanner();pt.pan.value=2*at-1,gt.push(pt)}gt.push(d.destination),gt.slice(1).reduce((pt,mt)=>pt.connect(mt),gt[0])}catch(d){console.warn(".out error:",d)}})};async function prebake(a=!1){samples({piano:{A0:"A0v8.mp3",C1:"C1v8.mp3",Ds1:"Ds1v8.mp3",Fs1:"Fs1v8.mp3",A1:"A1v8.mp3",C2:"C2v8.mp3",Ds2:"Ds2v8.mp3",Fs2:"Fs2v8.mp3",A2:"A2v8.mp3",C3:"C3v8.mp3",Ds3:"Ds3v8.mp3",Fs3:"Fs3v8.mp3",A3:"A3v8.mp3",C4:"C4v8.mp3",Ds4:"Ds4v8.mp3",Fs4:"Fs4v8.mp3",A4:"A4v8.mp3",C5:"C5v8.mp3",Ds4:"Ds4v8.mp3",Fs5:"Fs5v8.mp3",A5:"A5v8.mp3",C6:"C6v8.mp3",Ds6:"Ds6v8.mp3",Fs6:"Fs6v8.mp3",A6:"A6v8.mp3",C7:"C7v8.mp3",Ds7:"Ds7v8.mp3",Fs7:"Fs7v8.mp3",A7:"A7v8.mp3",C8:"C8v8.mp3"}},"./piano/"),a||await fetch("EmuSP12.json").then(e=>e.json()).then(e=>samples(e,"./EmuSP12/"))}const maxPan=toMidi$1("C8"),panwidth=(a,e)=>a*e+(1-e)/2;Pattern$5.prototype.piano=function(){return this.clip(1).s("piano").fmap(a=>{const e=panwidth(Math.min(toMidi$1(a.note)/maxPan,1),.5);return kt(Dt({},a),{pan:(a.pan||1)*e})})};var WebDirtPacked$1={exports:{}};(function(a,e){(function(s,o){a.exports=o()})(self,()=>(()=>{var s={d:($,j)=>{for(var _e in j)s.o(j,_e)&&!s.o($,_e)&&Object.defineProperty($,_e,{enumerable:!0,get:j[_e]})},o:($,j)=>Object.prototype.hasOwnProperty.call($,j),r:$=>{typeof Symbol!="undefined"&&Symbol.toStringTag&&Object.defineProperty($,Symbol.toStringTag,{value:"Module"}),Object.defineProperty($,"__esModule",{value:!0})}},o={};function c($,j){if(this.msg=$,this.ac=j.ac,this.sampleBank=j.sampleBank,this.outputNode=j.destination,this.cutGroups=j.cutGroups,this.eventCounter=j.eventCounter,this.audioOutputs=j.audioOutputs,this.workletsAvailable=j.workletsAvailable,typeof $.buffer=="object")this.bufferContainer=$.buffer;else{if(this.sampleBank==null)return void console.log("WebDirt: there is no sample bank, cancelling event");if(typeof this.sampleBank!="object")return void console.log("WebDirt: buffer not provided by calling application + no WebDirt sample bank");if(this.msg.n=parseInt(this.msg.n),isNaN(this.msg.n)&&(this.msg.n=0),!this.sampleBank.sampleNameExists(this.msg.s))return void console.log("WebDirt: no sample named "+this.msg.s+" exists in sample map");if(!this.sampleBank.getBufferMightSucceed(this.msg.s,this.msg.n))return}if(this.when=this.msg.when,isNaN(this.when))console.log("WebDirt: 'when' is null or not a number");else if(this.nudge=parseFloat(this.msg.nudge),isNaN(this.nudge)||(this.when=this.when+this.nudge),isNaN(parseFloat(this.msg.speed))&&(this.msg.speed=1),this.msg.speed!=0)if(isNaN(parseFloat(this.msg.note))&&(this.msg.note=0),this.msg.speed=this.msg.speed*Math.pow(2,this.msg.note/12),this.msg.begin=d(this.msg.begin,0),this.msg.end=d(this.msg.end,1),this.msg.end!=this.msg.begin){if(this.msg.begin>this.msg.end&&(this.msg.speed=-1*this.msg.speed),this.msg.speed<0&&(this.msg.begin=1-this.msg.begin,this.msg.end=1-this.msg.end),this.msg.begin>this.msg.end){let dt=this.msg.begin;this.msg.begin=this.msg.end,this.msg.end=dt}var _e;if(this.source=_e=this.ac.createBufferSource(),this.source.onended=this.disconnectHandler(),this.disconnectOnEnd(this.source),this.source.playbackRate.value=Math.abs(this.msg.speed),this.prepareBuffer(),this.buffer!=null)this.source.buffer=this.buffer,this.start();else{var et=this,tt=1e3*(this.msg.when-this.ac.currentTime-.2);tt<=0&&(tt=1e3*(this.msg.when-this.ac.currentTime-.2)),tt>0&&setTimeout(function(){et.prepareBuffer(),et.buffer!=null?(et.source.buffer=et.buffer,et.start()):(console.log("WebDirt: unable to access sample "+$.s+":"+$.n+" on second attempt"),et.stopAll())},tt)}this.cut(this.msg.cut,this.msg.s),_e=this.shape(_e,this.msg.shape),_e=this.lowPassFilter(_e,this.msg.cutoff,this.msg.resonance),_e=this.highPassFilter(_e,this.msg.hcutoff,this.msg.hresonance),_e=this.bandPassFilter(_e,this.msg.bandf,this.msg.bandq),_e=this.vowel(_e,this.msg.vowel),_e=this.delay(_e,this.msg.delay,this.msg.delaytime,this.msg.delayfeedback),_e=this.loop(_e,this.msg.loop,this.msg.begin,this.msg.end,this.msg.speed),_e=this.crush(_e,this.msg.crush),_e=this.coarse(_e,this.msg.coarse),this.unit(this.msg.unit,this.msg.speed);var nt=parseFloat(this.msg.gain);isNaN(nt)&&(nt=1),nt>2&&(nt=2),nt<0&&(nt=0);var it=parseFloat(this.msg.overgain);isNaN(it)||(nt+=it),nt=Math.pow(nt,4);var rt,st,ot,at=parseFloat($.pan);if(isNaN(at)&&(at=.5),this.audioOutputs==2)(at>1||at<0)&&(at-=Math.floor(at)),rt=at,st=0,ot=1;else{var ht=(at-=Math.floor(at))*this.audioOutputs;(ot=(st=Math.floor(ht))+1)>=this.audioOutputs&&(ot=0),rt=ht-Math.floor(ht)}var lt=this.ac.createGain();this.disconnectOnEnd(lt);var ut=this.ac.createGain();this.disconnectOnEnd(ut),lt.gain.value=Math.cos(rt*Math.PI/2)*nt,ut.gain.value=Math.sin(rt*Math.PI/2)*nt,_e.connect(lt),_e.connect(ut),this.gain1=lt,this.gain2=ut;var ct=this.ac.createChannelMerger(this.audioOutputs);this.disconnectOnEnd(ct),lt.connect(ct,0,st),ut.connect(ct,0,ot),ct.connect(this.outputNode)}else this.stopAll()}function d($,j){let _e=parseFloat($);return isNaN(_e)?j:_e>1?1:_e<0?0:_e}s.r(o),s.d(o,{WebDirt:()=>k}),c.prototype.prepareBuffer=function(){typeof this.bufferContainer=="object"?typeof this.bufferContainer.buffer=="object"&&(this.msg.speed>=0?this.buffer=this.bufferContainer.buffer:(typeof this.bufferContainer.reverseBuffer=="object"||(this.bufferContainer.reverseBuffer=this.reverseBuffer(this.ac,this.bufferContainer.buffer)),this.buffer=this.bufferContainer.reverseBuffer)):(this.msg.speed>=0?this.buffer=this.sampleBank.getBuffer(this.msg.s,this.msg.n):this.buffer=this.sampleBank.getReverseBuffer(this.msg.s,this.msg.n),this.buffer=this.accel(this.buffer,this.msg.accelerate,this.msg.speed))},c.prototype.disconnectOnEnd=function($){this.source.disconnectQueue==null&&(this.source.disconnectQueue=new Array),this.source.disconnectQueue.unshift($)},c.prototype.start=function(){let $=Math.abs(this.msg.speed),j=(this.msg.end-this.msg.begin)*this.source.buffer.duration/$,_e=this.msg.begin*this.source.buffer.duration;this.source.start(this.when,_e,j)},c.prototype.stopAll=function(){if(this.source!=null&&this.source.disconnectQueue!=null){for(var $=0;$1&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"coarse-processor");return _e.parameters.get("coarse").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.crush=function($,j){if(j=parseInt(j),isNaN(j)&&(j=null),j!=null&&j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"crush-processor");return _e.parameters.get("crush").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.cut=function($,j){if($=parseInt($),!isNaN($)&&$!=0){for(var _e={cutGroup:$,node:this,sampleName:j},et=0;et2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="highpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.lowPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="lowpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.bandPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=10),_e<1&&(_e=1),_e>100&&(_e=100);var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="bandpass",et.frequency.value=j,et.Q.value=_e,et.gain.value=_e,$.connect(et),et},c.prototype.loop=function($,j){if(isNaN(parseInt(j))||j==0)return $;try{var _e=this.source.buffer.duration-this.msg.begin*this.source.buffer.duration-(1-this.msg.end)*this.source.buffer.duration;return this.source.loop=!0,this.source.loopStart=this.msg.begin*this.source.buffer.duration,this.source.loopEnd=this.msg.end*this.source.buffer.duration,this.source.stop(this.when+_e*j/this.source.playbackRate.value),$}catch{return console.log("WebDirt Warning: buffer data not yet available to calculate loop time - no looping applied"),$}},c.prototype.accelerate=function($,j){if(j=Math.abs(j),isNaN(parseFloat($))&&($=0),$!=0){$=parseFloat($),this.source.playbackRate.setValueAtTime(j,this.when);var _e=Math.abs((this.source.buffer.length*$/this.ac.sampleRate+j)/j),et=j+this.source.buffer.length*$/this.ac.sampleRate;if(et<0)this.source.buffer=this.negativeAccelerateBuffer(this.source.buffer,$,j),this.source.playbackRate.linearRampToValueAtTime(0,this.when+_e),this.source.playbackRate.linearRampToValueAtTime(1,this.when+this.source.buffer.duration);else try{this.source.playbackRate.linearRampToValueAtTime(et,this.when+this.source.buffer.duration)}catch{console.log("WebDirt: Warning, buffer data not loaded, could not apply acclerate effect")}}},c.prototype.negativeAccelerateBuffer=function($,j,_e){var et=$.length,tt=new Float32Array(et),nt=this.ac.createBuffer($.numberOfChannels,$.length,this.ac.sampleRate),it=new Float32Array(et),rt=Math.abs(_e/(_e-j))*et;rt=et*Math.abs((this.source.buffer.length*j/this.ac.sampleRate+_e)/_e)/this.source.buffer.duration,rt=Math.trunc(rt);for(var st=0;st<$.numberOfChannels;st++){$.copyFromChannel(tt,st,0);for(var ot=0;ot=1&&(j=.999),j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"shape-processor");return _e.parameters.get("shape").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.stop=function($){this.gain1.gain.setValueAtTime(this.gain1.gain.value,$),this.gain1.gain.linearRampToValueAtTime(0,$+.02),this.gain2.gain.setValueAtTime(this.gain1.gain.value,$),this.gain2.gain.linearRampToValueAtTime(0,$+.02)},c.prototype.unit=function($,j){$=="c"&&(this.source.playbackRate.value=this.source.playbackRate.value*this.source.buffer.duration)},c.prototype.vowel=function($,j){if(typeof j!="string")return $;if((j=j.toLowerCase())=="a"||j=="e"||j=="i"||j=="o"||j=="u"){var _e,et,tt,nt=this.ac.createGain();switch(this.disconnectOnEnd(nt),j){case"a":_e=_.a.freqs,et=_.a.qs,tt=_.a.amps;break;case"e":_e=_.e.freqs,et=_.e.qs,tt=_.e.amps;break;case"i":_e=_.i.freqs,et=_.i.qs,tt=_.i.amps;break;case"o":_e=_.o.freqs,et=_.o.qs,tt=_.o.amps;break;case"u":_e=_.u.freqs,et=_.u.qs,tt=_.u.amps}for(var it=0;it<5;it++){var rt=this.ac.createGain();this.disconnectOnEnd(rt),rt.gain.value=tt[it];var st=this.ac.createBiquadFilter();this.disconnectOnEnd(st),st.type="bandpass",st.Q.value=et[it]/8,st.frequency.value=_e[it],$.connect(st),st.connect(rt),rt.connect(nt)}return nt.gain.value=8,nt}return $},c.prototype.reverseBuffer=function($,j){for(var _e=j.length,et=new Float32Array(_e),tt=$.createBuffer(j.numberOfChannels,j.length,$.sampleRate),nt=new Float32Array(_e),it=0;it{console.log("WebDirt: audio worklets added"),this.workletsAvailable=!0}).catch(j=>{console.log("WebDirt: error loading AudioWorklets.js: "+j),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1}):(console.log("WebDirt: browser does not support audio worklets"),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1),this.tempo={time:this.ac.currentTime,beats:0,bpm:30},this.clockDiff=Date.now()/1e3-this.ac.currentTime,this.sampleBank!=null&&(this.sampleBank.ac=this.ac),this.silentNote=this.ac.createOscillator(),this.silentNote.type="sine",this.silentNote.frequency.value=440,this.silentGain=this.ac.createGain(),this.silentGain.gain.value=0,this.silentNote.connect(this.silentGain),this.silentGain.connect(this.ac.destination),this.silentNote.start();var $=this;setTimeout(function(){$.silentGain.disconnect($.ac.destination),$.silentNote.disconnect($.silentGain),$.silentNote.stop(),$.silentGain=null,$.silentNote=null},500)}console.log("WebDirt: initializeWebAudio finished.")},k.prototype.playSample=function($,j){if(j==null&&(j=this.latency),$.whenPosix!=null&&($.when=$.whenPosix-(new Date().getTime()/1e3-this.ac.currentTime)),$.when==null&&($.when=this.ac.currentTime),$.when=$.when+j,typeof $.maxLateness!="number"&&($.maxLateness=this.maxLateness),this.ac.currentTime-$.when>$.maxLateness)return void console.log("WebDirt warning: dropping msg late by "+(this.ac.currentTime-$.when)+" seconds");let _e=new c($,this);return this.eventCounter++,_e},k.prototype.playScore=function($,j,_e){this.initializeWebAudio(),j==null&&(j=this.latency);for(var et=this.ac.currentTime,tt=0,nt=0;nt<$.length;nt++){var it=$[nt];it.when>tt&&(tt=it.when),it.when=it.when+et,it.s!=null&&(it.sample_name=it.s),it.n!=null&&(it.sample_n=it.n),this.playSample(it,j)}setTimeout(function(){typeof _e=="function"&&_e()},1e3*(tt+j))},k.prototype.playScoreWhenReady=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);for(var tt=$.length,nt=0;nt<$.length;nt++){var it=$[nt],rt=this;it.s!=null&&(it.sample_name=it.s),it.n!=null&&(it.sample_n=it.n),this.sampleBank!=null&&this.sampleBank.load(it.sample_name,it.sample_n,function(){(tt-=1)<=0&&(rt.playScore($,j,et),typeof _e=="function"&&_e())})}},k.prototype.loadAndPlayScore=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);var tt=new XMLHttpRequest;tt.open("GET",$,!0),tt.responseType="json";var nt=this;tt.onload=function(){if(tt.readyState!=4)throw Error("readyState != 4 in callback of loadAndPlayScore");if(tt.status!=200)throw Error("status != 200 in callback of loadAndPlayScore");if(tt.response==null)throw Error("JSON response null in callback of loadAndPlayScore");console.log("playing JSON score from "+$),nt.playScoreWhenReady(tt.response,j,_e,et)},tt.send()},k.prototype.renderAndPlayScore=function($,j,_e,et,tt,nt,it){this.initializeWebAudio(),tt==null&&(tt=this.latency),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt.renderAndPlayScore: attempting websocket connection to "+$);var rt=new WebSocket($);rt.onerror=function(){console.log(" ERROR opening websocket connection to "+$)},rt.onopen=function(){console.log(" websocket connection to "+$+" established");try{var ot='{"render":'+JSON.stringify(j)+',"cps":'+_e+',"cycles":'+et+"}";console.log(ot),rt.send(ot),console.log(" render request sent")}catch{console.log(" EXCEPTION during transmission of render request"),rt.close()}};var st=this;rt.onmessage=function(ot){var at=JSON.parse(ot.data);if(!at instanceof Array)return console.log(" WebDirt warning: rendering socket received non-array message"),console.log(typeof at),void(globalX=at);console.log(" received score from "+$),st.playScoreWhenReady(at,tt,nt,it),console.log(" closing websocket connection to "+$),rt.close()}},k.prototype.subscribeToTidalSocket=function($,j){this.initializeWebAudio(),j==null&&(j=!1),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt: attempting websocket connection to "+$),ws=new WebSocket($),ws.onopen=function(){console.log("websocket connection to tidalSocket opened")},ws.onerror=function(){console.log("ERROR opening websocket connection to tidalSocket")};var _e=this;ws.onmessage=function(et){if(et.data==null)throw Error("null data in tidalSocket onmessage handler");var tt=JSON.parse(et.data);if(tt.address==null)throw Error("received message from tidalSocket with no address: "+et.data);if(tt.address!="/play")throw Error("address of message from tidalSocket wasn't /play: "+et.data);if(tt.args.constructor!==Array)throw Error("ERROR: message from tidalSocket where args doesn't exist or isn't an array: "+et.data);if(tt.args.length!=30&&tt.args.length!=33)throw Error("ERROR: message from tidalSocket with "+tt.args.length+" args instead of 30 or 33: "+et.data);var nt={};nt.when=tt.args[0]+tt.args[1]/1e6+_e.clockDiff,nt.sample_name=tt.args[3],nt.begin=tt.args[5],nt.end=tt.args[6],nt.speed=tt.args[7],nt.pan=tt.args[8],nt.vowel=tt.args[10],nt.cutoff=tt.args[11],nt.resonance=tt.args[12],nt.accelerate=tt.args[13],nt.shape=tt.args[14],nt.gain=tt.args[16],nt.cut=tt.args[17],nt.delay=tt.args[18],nt.delaytime=tt.args[19],nt.delayfeedback=tt.args[20],nt.crush=tt.args[21],nt.coarse=tt.args[22],nt.hcutoff=tt.args[23],nt.hresonance=tt.args[24],nt.bandf=tt.args[25],nt.bandq=tt.args[26],nt.unit_name=tt.args[27],nt.sample_loop=tt.args[28],nt.sample_n=tt.args[29],tt.args.length==33&&(nt.attack=tt.args[30],nt.hold=tt.args[31],nt.release=tt.args[32]),_e.playSample(nt),j&&console.log(tt)}},k.prototype.getCurrentTime=function(){return this.ac.currentTime},k.prototype.syncWithEsp=function($){if(typeof EspClient=="function")if(this.espClient==null){this.espClient=new EspClient($,this.ac);var j=this;this.espClient.tempoCallback=function(_e){j.tempo=_e}}else this.espClient.setUrl($);else console.log("WebDirt ERROR: syncWithEsp called but EspClient does not exist")},k.prototype.setTempo=function($){if(typeof $.time!="number")throw Error("WebDirt: no time in setTempo");if(typeof $.beats!="number")throw Error("WebDirt: no beats in setTempo");if(typeof $.bpm!="number")throw Error("WebDirt: no bpm in setTempo");this.espClient!=null&&this.espClient.sendSetTempo($),this.tempo=$},k.prototype.sampleHint=function($){this.sampleBank!=null&&(console.log("WebDirt received sample hint: "+$),this.sampleBank.loadAllNamed($))},o})())})(WebDirtPacked$1);var WebDirtPacked=getDefaultExportFromCjs(WebDirtPacked$1.exports),WebDirt=_mergeNamespaces({__proto__:null,default:WebDirtPacked},[WebDirtPacked$1.exports]);const{Pattern}=strudel;let webDirt;function loadWebDirt(a){webDirt=new WebDirtPacked$1.exports.WebDirt(a),webDirt.initializeWebAudio()}Pattern.prototype.webdirt=function(){return this._withHap(a=>{const e=async(s,o,c)=>{if(!webDirt)throw new Error("WebDirt not initialized!");const d=s-c,j=o.value||{},{s:_,n:b=0}=j,k=dn(j,["s","n"]);_||console.warn('Pattern.webdirt: no "s" was set!');const $=getLoadedSamples$1();if(!($!=null&&$[_])){webDirt.playSample(Dt({s:_,n:b},k),d);return}if(!($!=null&&$[_]))console.warn(`Pattern.webdirt: sample "${_}" not found in loaded samples`,$);else{const _e=$[_],et=_e[b%_e.length],tt=getLoadedBuffer(et);if(!tt)console.log(`Pattern.webdirt: load ${_}:${b} from ${et}`),loadBuffer(et,webDirt.ac);else{const nt=Dt({buffer:{buffer:tt}},k);webDirt.playSample(nt,d)}}};return a.setContext(kt(Dt({},a.context),{onTrigger:e}))})};const version$6="1.35.3",DEFAULT_HEADERS$4={"X-Client-Info":`supabase-js/${version$6}`},STORAGE_KEY$1="supabase.auth.token";function stripTrailingSlash(a){return a.replace(/\/$/,"")}const isBrowser$1=()=>typeof window!="undefined",version$5="1.22.16",GOTRUE_URL="http://localhost:9999",DEFAULT_HEADERS$3={"X-Client-Info":`gotrue-js/${version$5}`},EXPIRY_MARGIN=10,NETWORK_FAILURE={ERROR_MESSAGE:"Request Failed",MAX_RETRIES:10,RETRY_INTERVAL:2},STORAGE_KEY="supabase.auth.token",COOKIE_OPTIONS={name:"sb",lifetime:60*60*8,domain:"",path:"/",sameSite:"lax"};var __awaiter$a=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const _getErrorMessage$1=a=>a.msg||a.message||a.error_description||a.error||JSON.stringify(a),handleError$1=(a,e)=>{if(!(a!=null&&a.status))return e({message:NETWORK_FAILURE.ERROR_MESSAGE});if(typeof a.json!="function")return 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Array?Array.prototype.push.apply(o,c):typeof c=="string"&&o.push(c)),o}function setCookies(a,e,s){e.setHeader("Set-Cookie",getCookieString(a,e,s))}var browserPonyfill={exports:{}};(function(a,e){var s=typeof self!="undefined"?self:commonjsGlobal,o=function(){function d(){this.fetch=!1,this.DOMException=s.DOMException}return d.prototype=s,new d}();(function(d){(function(_){var b={searchParams:"URLSearchParams"in d,iterable:"Symbol"in d&&"iterator"in Symbol,blob:"FileReader"in d&&"Blob"in d&&function(){try{return new Blob,!0}catch{return!1}}(),formData:"FormData"in d,arrayBuffer:"ArrayBuffer"in d};function k(pt){return pt&&DataView.prototype.isPrototypeOf(pt)}if(b.arrayBuffer)var $=["[object Int8Array]","[object Uint8Array]","[object Uint8ClampedArray]","[object Int16Array]","[object Uint16Array]","[object Int32Array]","[object Uint32Array]","[object Float32Array]","[object Float64Array]"],j=ArrayBuffer.isView||function(pt){return pt&&$.indexOf(Object.prototype.toString.call(pt))>-1};function _e(pt){if(typeof pt!="string"&&(pt=String(pt)),/[^a-z0-9\-#$%&'*+.^_`|~]/i.test(pt))throw new TypeError("Invalid character in header field name");return pt.toLowerCase()}function et(pt){return typeof pt!="string"&&(pt=String(pt)),pt}function tt(pt){var mt={next:function(){var At=pt.shift();return{done:At===void 0,value:At}}};return b.iterable&&(mt[Symbol.iterator]=function(){return mt}),mt}function nt(pt){this.map={},pt instanceof nt?pt.forEach(function(mt,At){this.append(At,mt)},this):Array.isArray(pt)?pt.forEach(function(mt){this.append(mt[0],mt[1])},this):pt&&Object.getOwnPropertyNames(pt).forEach(function(mt){this.append(mt,pt[mt])},this)}nt.prototype.append=function(pt,mt){pt=_e(pt),mt=et(mt);var At=this.map[pt];this.map[pt]=At?At+", "+mt:mt},nt.prototype.delete=function(pt){delete this.map[_e(pt)]},nt.prototype.get=function(pt){return pt=_e(pt),this.has(pt)?this.map[pt]:null},nt.prototype.has=function(pt){return this.map.hasOwnProperty(_e(pt))},nt.prototype.set=function(pt,mt){this.map[_e(pt)]=et(mt)},nt.prototype.forEach=function(pt,mt){for(var At in this.map)this.map.hasOwnProperty(At)&&pt.call(mt,this.map[At],At,this)},nt.prototype.keys=function(){var pt=[];return this.forEach(function(mt,At){pt.push(At)}),tt(pt)},nt.prototype.values=function(){var pt=[];return this.forEach(function(mt){pt.push(mt)}),tt(pt)},nt.prototype.entries=function(){var pt=[];return this.forEach(function(mt,At){pt.push([At,mt])}),tt(pt)},b.iterable&&(nt.prototype[Symbol.iterator]=nt.prototype.entries);function it(pt){if(pt.bodyUsed)return Promise.reject(new TypeError("Already read"));pt.bodyUsed=!0}function rt(pt){return new Promise(function(mt,At){pt.onload=function(){mt(pt.result)},pt.onerror=function(){At(pt.error)}})}function st(pt){var mt=new FileReader,At=rt(mt);return mt.readAsArrayBuffer(pt),At}function ot(pt){var mt=new FileReader,At=rt(mt);return mt.readAsText(pt),At}function at(pt){for(var mt=new Uint8Array(pt),At=new Array(mt.length),Ot=0;Ot-1?mt:pt}function dt(pt,mt){mt=mt||{};var At=mt.body;if(pt instanceof dt){if(pt.bodyUsed)throw new TypeError("Already read");this.url=pt.url,this.credentials=pt.credentials,mt.headers||(this.headers=new nt(pt.headers)),this.method=pt.method,this.mode=pt.mode,this.signal=pt.signal,!At&&pt._bodyInit!=null&&(At=pt._bodyInit,pt.bodyUsed=!0)}else this.url=String(pt);if(this.credentials=mt.credentials||this.credentials||"same-origin",(mt.headers||!this.headers)&&(this.headers=new nt(mt.headers)),this.method=ct(mt.method||this.method||"GET"),this.mode=mt.mode||this.mode||null,this.signal=mt.signal||this.signal,this.referrer=null,(this.method==="GET"||this.method==="HEAD")&&At)throw new TypeError("Body not allowed for GET or HEAD requests");this._initBody(At)}dt.prototype.clone=function(){return new dt(this,{body:this._bodyInit})};function ft(pt){var mt=new FormData;return pt.trim().split("&").forEach(function(At){if(At){var Ot=At.split("="),vt=Ot.shift().replace(/\+/g," "),Ct=Ot.join("=").replace(/\+/g," ");mt.append(decodeURIComponent(vt),decodeURIComponent(Ct))}}),mt}function Et(pt){var mt=new nt,At=pt.replace(/\r?\n[\t ]+/g," ");return At.split(/\r?\n/).forEach(function(Ot){var vt=Ot.split(":"),Ct=vt.shift().trim();if(Ct){var Tt=vt.join(":").trim();mt.append(Ct,Tt)}}),mt}lt.call(dt.prototype);function yt(pt,mt){mt||(mt={}),this.type="default",this.status=mt.status===void 0?200:mt.status,this.ok=this.status>=200&&this.status<300,this.statusText="statusText"in mt?mt.statusText:"OK",this.headers=new nt(mt.headers),this.url=mt.url||"",this._initBody(pt)}lt.call(yt.prototype),yt.prototype.clone=function(){return new yt(this._bodyInit,{status:this.status,statusText:this.statusText,headers:new nt(this.headers),url:this.url})},yt.error=function(){var pt=new yt(null,{status:0,statusText:""});return pt.type="error",pt};var gt=[301,302,303,307,308];yt.redirect=function(pt,mt){if(gt.indexOf(mt)===-1)throw new RangeError("Invalid status code");return new yt(null,{status:mt,headers:{location:pt}})},_.DOMException=d.DOMException;try{new _.DOMException}catch{_.DOMException=function(mt,At){this.message=mt,this.name=At;var Ot=Error(mt);this.stack=Ot.stack},_.DOMException.prototype=Object.create(Error.prototype),_.DOMException.prototype.constructor=_.DOMException}function St(pt,mt){return new Promise(function(At,Ot){var vt=new dt(pt,mt);if(vt.signal&&vt.signal.aborted)return Ot(new _.DOMException("Aborted","AbortError"));var Ct=new XMLHttpRequest;function Tt(){Ct.abort()}Ct.onload=function(){var _t={status:Ct.status,statusText:Ct.statusText,headers:Et(Ct.getAllResponseHeaders()||"")};_t.url="responseURL"in Ct?Ct.responseURL:_t.headers.get("X-Request-URL");var bt="response"in Ct?Ct.response:Ct.responseText;At(new yt(bt,_t))},Ct.onerror=function(){Ot(new TypeError("Network request failed"))},Ct.ontimeout=function(){Ot(new TypeError("Network request failed"))},Ct.onabort=function(){Ot(new _.DOMException("Aborted","AbortError"))},Ct.open(vt.method,vt.url,!0),vt.credentials==="include"?Ct.withCredentials=!0:vt.credentials==="omit"&&(Ct.withCredentials=!1),"responseType"in Ct&&b.blob&&(Ct.responseType="blob"),vt.headers.forEach(function(_t,bt){Ct.setRequestHeader(bt,_t)}),vt.signal&&(vt.signal.addEventListener("abort",Tt),Ct.onreadystatechange=function(){Ct.readyState===4&&vt.signal.removeEventListener("abort",Tt)}),Ct.send(typeof vt._bodyInit=="undefined"?null:vt._bodyInit)})}return St.polyfill=!0,d.fetch||(d.fetch=St,d.Headers=nt,d.Request=dt,d.Response=yt),_.Headers=nt,_.Request=dt,_.Response=yt,_.fetch=St,Object.defineProperty(_,"__esModule",{value:!0}),_})({})})(o),o.fetch.ponyfill=!0,delete o.fetch.polyfill;var c=o;e=c.fetch,e.default=c.fetch,e.fetch=c.fetch,e.Headers=c.Headers,e.Request=c.Request,e.Response=c.Response,a.exports=e})(browserPonyfill,browserPonyfill.exports);var crossFetch=getDefaultExportFromCjs(browserPonyfill.exports),__awaiter$9=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};function expiresAt(a){return Math.round(Date.now()/1e3)+a}function uuid(){return"xxxxxxxx-xxxx-4xxx-yxxx-xxxxxxxxxxxx".replace(/[xy]/g,function(a){const e=Math.random()*16|0;return(a=="x"?e:e&3|8).toString(16)})}const isBrowser=()=>typeof window!="undefined";function getParameterByName(a,e){var s;e||(e=((s=window==null?void 0:window.location)===null||s===void 0?void 0:s.href)||""),a=a.replace(/[\[\]]/g,"\\$&");const o=new RegExp("[?&#]"+a+"(=([^&#]*)|&|#|$)"),c=o.exec(e);return c?c[2]?decodeURIComponent(c[2].replace(/\+/g," ")):"":null}const resolveFetch$2=a=>{let e;return a?e=a:typeof fetch=="undefined"?e=crossFetch:e=fetch,(...s)=>e(...s)},setItemAsync=(a,e,s)=>__awaiter$9(void 0,void 0,void 0,function*(){isBrowser()&&(yield a==null?void 0:a.setItem(e,JSON.stringify(s)))}),getItemAsync=(a,e)=>__awaiter$9(void 0,void 0,void 0,function*(){const s=isBrowser()&&(yield a==null?void 0:a.getItem(e));if(!s)return null;try{return JSON.parse(s)}catch{return s}}),getItemSynchronously=(a,e)=>{const s=isBrowser()&&(a==null?void 0:a.getItem(e));if(!s||typeof s!="string")return null;try{return JSON.parse(s)}catch{return s}},removeItemAsync=(a,e)=>__awaiter$9(void 0,void 0,void 0,function*(){isBrowser()&&(yield a==null?void 0:a.removeItem(e))});var __awaiter$8=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class GoTrueApi{constructor({url:e="",headers:s={},cookieOptions:o,fetch:c}){this.url=e,this.headers=s,this.cookieOptions=Object.assign(Object.assign({},COOKIE_OPTIONS),o),this.fetch=resolveFetch$2(c)}_createRequestHeaders(e){const s=Object.assign({},this.headers);return s.Authorization=`Bearer ${e}`,s}cookieName(){var e;return(e=this.cookieOptions.name)!==null&&e!==void 0?e:""}getUrlForProvider(e,s){const o=[`provider=${encodeURIComponent(e)}`];if(s!=null&&s.redirectTo&&o.push(`redirect_to=${encodeURIComponent(s.redirectTo)}`),s!=null&&s.scopes&&o.push(`scopes=${encodeURIComponent(s.scopes)}`),s!=null&&s.queryParams){const c=new URLSearchParams(s.queryParams);o.push(`${c}`)}return`${this.url}/authorize?${o.join("&")}`}signUpWithEmail(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers);let d="";o.redirectTo&&(d="?redirect_to="+encodeURIComponent(o.redirectTo));const _=yield post$1(this.fetch,`${this.url}/signup${d}`,{email:e,password:s,data:o.data,gotrue_meta_security:{hcaptcha_token:o.captchaToken}},{headers:c}),b=Object.assign({},_);return b.expires_in&&(b.expires_at=expiresAt(_.expires_in)),{data:b,error:null}}catch(c){return{data:null,error:c}}})}signInWithEmail(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers);let d="?grant_type=password";o.redirectTo&&(d+="&redirect_to="+encodeURIComponent(o.redirectTo));const _=yield post$1(this.fetch,`${this.url}/token${d}`,{email:e,password:s},{headers:c}),b=Object.assign({},_);return b.expires_in&&(b.expires_at=expiresAt(_.expires_in)),{data:b,error:null}}catch(c){return{data:null,error:c}}})}signUpWithPhone(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers),d=yield post$1(this.fetch,`${this.url}/signup`,{phone:e,password:s,data:o.data,gotrue_meta_security:{hcaptcha_token:o.captchaToken}},{headers:c}),_=Object.assign({},d);return _.expires_in&&(_.expires_at=expiresAt(d.expires_in)),{data:_,error:null}}catch(c){return{data:null,error:c}}})}signInWithPhone(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{const o=Object.assign({},this.headers),c="?grant_type=password",d=yield post$1(this.fetch,`${this.url}/token${c}`,{phone:e,password:s},{headers:o}),_=Object.assign({},d);return _.expires_in&&(_.expires_at=expiresAt(d.expires_in)),{data:_,error:null}}catch(o){return{data:null,error:o}}})}signInWithOpenIDConnect({id_token:e,nonce:s,client_id:o,issuer:c,provider:d}){return __awaiter$8(this,void 0,void 0,function*(){try{const _=Object.assign({},this.headers),b="?grant_type=id_token",k=yield post$1(this.fetch,`${this.url}/token${b}`,{id_token:e,nonce:s,client_id:o,issuer:c,provider:d},{headers:_}),$=Object.assign({},k);return $.expires_in&&($.expires_at=expiresAt(k.expires_in)),{data:$,error:null}}catch(_){return{data:null,error:_}}})}sendMagicLinkEmail(e,s={}){var o;return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers);let d="";s.redirectTo&&(d+="?redirect_to="+encodeURIComponent(s.redirectTo));const _=(o=s.shouldCreateUser)!==null&&o!==void 0?o:!0;return{data:yield post$1(this.fetch,`${this.url}/otp${d}`,{email:e,create_user:_,gotrue_meta_security:{hcaptcha_token:s.captchaToken}},{headers:c}),error:null}}catch(c){return{data:null,error:c}}})}sendMobileOTP(e,s={}){var o;return __awaiter$8(this,void 0,void 0,function*(){try{const c=(o=s.shouldCreateUser)!==null&&o!==void 0?o:!0,d=Object.assign({},this.headers);return{data:yield post$1(this.fetch,`${this.url}/otp`,{phone:e,create_user:c,gotrue_meta_security:{hcaptcha_token:s.captchaToken}},{headers:d}),error:null}}catch(c){return{data:null,error:c}}})}signOut(e){return __awaiter$8(this,void 0,void 0,function*(){try{return yield post$1(this.fetch,`${this.url}/logout`,{},{headers:this._createRequestHeaders(e),noResolveJson:!0}),{error:null}}catch(s){return{error:s}}})}verifyMobileOTP(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers),d=yield post$1(this.fetch,`${this.url}/verify`,{phone:e,token:s,type:"sms",redirect_to:o.redirectTo},{headers:c}),_=Object.assign({},d);return _.expires_in&&(_.expires_at=expiresAt(d.expires_in)),{data:_,error:null}}catch(c){return{data:null,error:c}}})}verifyOTP({email:e,phone:s,token:o,type:c="sms"},d={}){return __awaiter$8(this,void 0,void 0,function*(){try{const _=Object.assign({},this.headers),b=yield post$1(this.fetch,`${this.url}/verify`,{email:e,phone:s,token:o,type:c,redirect_to:d.redirectTo},{headers:_}),k=Object.assign({},b);return k.expires_in&&(k.expires_at=expiresAt(b.expires_in)),{data:k,error:null}}catch(_){return{data:null,error:_}}})}inviteUserByEmail(e,s={}){return __awaiter$8(this,void 0,void 0,function*(){try{const o=Object.assign({},this.headers);let c="";return s.redirectTo&&(c+="?redirect_to="+encodeURIComponent(s.redirectTo)),{data:yield post$1(this.fetch,`${this.url}/invite${c}`,{email:e,data:s.data},{headers:o}),error:null}}catch(o){return{data:null,error:o}}})}resetPasswordForEmail(e,s={}){return __awaiter$8(this,void 0,void 0,function*(){try{const o=Object.assign({},this.headers);let c="";return s.redirectTo&&(c+="?redirect_to="+encodeURIComponent(s.redirectTo)),{data:yield post$1(this.fetch,`${this.url}/recover${c}`,{email:e,gotrue_meta_security:{hcaptcha_token:s.captchaToken}},{headers:o}),error:null}}catch(o){return{data:null,error:o}}})}refreshAccessToken(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield post$1(this.fetch,`${this.url}/token?grant_type=refresh_token`,{refresh_token:e},{headers:this.headers}),o=Object.assign({},s);return o.expires_in&&(o.expires_at=expiresAt(s.expires_in)),{data:o,error:null}}catch(s){return{data:null,error:s}}})}setAuthCookie(e,s){e.method!=="POST"&&(s.setHeader("Allow","POST"),s.status(405).end("Method Not Allowed"));const{event:o,session:c}=e.body;if(!o)throw new Error("Auth event missing!");if(o==="SIGNED_IN"){if(!c)throw new Error("Auth session missing!");setCookies(e,s,[{key:"access-token",value:c.access_token},{key:"refresh-token",value:c.refresh_token}].map(d=>{var _;return{name:`${this.cookieName()}-${d.key}`,value:d.value,domain:this.cookieOptions.domain,maxAge:(_=this.cookieOptions.lifetime)!==null&&_!==void 0?_:0,path:this.cookieOptions.path,sameSite:this.cookieOptions.sameSite}}))}o==="SIGNED_OUT"&&setCookies(e,s,["access-token","refresh-token"].map(d=>({name:`${this.cookieName()}-${d}`,value:"",maxAge:-1}))),s.status(200).json({})}deleteAuthCookie(e,s,{redirectTo:o="/"}){return setCookies(e,s,["access-token","refresh-token"].map(c=>({name:`${this.cookieName()}-${c}`,value:"",maxAge:-1}))),s.redirect(307,o)}getAuthCookieString(e,s){e.method!=="POST"&&(s.setHeader("Allow","POST"),s.status(405).end("Method Not Allowed"));const{event:o,session:c}=e.body;if(!o)throw new Error("Auth event missing!");if(o==="SIGNED_IN"){if(!c)throw new Error("Auth session missing!");return getCookieString(e,s,[{key:"access-token",value:c.access_token},{key:"refresh-token",value:c.refresh_token}].map(d=>{var _;return{name:`${this.cookieName()}-${d.key}`,value:d.value,domain:this.cookieOptions.domain,maxAge:(_=this.cookieOptions.lifetime)!==null&&_!==void 0?_:0,path:this.cookieOptions.path,sameSite:this.cookieOptions.sameSite}}))}return o==="SIGNED_OUT"?getCookieString(e,s,["access-token","refresh-token"].map(d=>({name:`${this.cookieName()}-${d}`,value:"",maxAge:-1}))):s.getHeader("Set-Cookie")}generateLink(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{return{data:yield post$1(this.fetch,`${this.url}/admin/generate_link`,{type:e,email:s,password:o.password,data:o.data,redirect_to:o.redirectTo},{headers:this.headers}),error:null}}catch(c){return{data:null,error:c}}})}createUser(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield post$1(this.fetch,`${this.url}/admin/users`,e,{headers:this.headers});return{user:s,data:s,error:null}}catch(s){return{user:null,data:null,error:s}}})}listUsers(){return __awaiter$8(this,void 0,void 0,function*(){try{return{data:(yield get$1(this.fetch,`${this.url}/admin/users`,{headers:this.headers})).users,error:null}}catch(e){return{data:null,error:e}}})}getUserById(e){return __awaiter$8(this,void 0,void 0,function*(){try{return{data:yield get$1(this.fetch,`${this.url}/admin/users/${e}`,{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}getUserByCookie(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{if(!e.cookies)throw new Error("Not able to parse cookies! When using Express make sure the cookie-parser middleware is in use!");const o=e.cookies[`${this.cookieName()}-access-token`],c=e.cookies[`${this.cookieName()}-refresh-token`];if(!o)throw new Error("No cookie found!");const{user:d,error:_}=yield this.getUser(o);if(_){if(!c)throw new Error("No refresh_token cookie found!");if(!s)throw new Error("You need to pass the res object to automatically refresh the session!");const{data:b,error:k}=yield this.refreshAccessToken(c);if(k)throw k;if(b)return setCookies(e,s,[{key:"access-token",value:b.access_token},{key:"refresh-token",value:b.refresh_token}].map($=>{var j;return{name:`${this.cookieName()}-${$.key}`,value:$.value,domain:this.cookieOptions.domain,maxAge:(j=this.cookieOptions.lifetime)!==null&&j!==void 0?j:0,path:this.cookieOptions.path,sameSite:this.cookieOptions.sameSite}})),{token:b.access_token,user:b.user,data:b.user,error:null}}return{token:o,user:d,data:d,error:null}}catch(o){return{token:null,user:null,data:null,error:o}}})}updateUserById(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{const o=yield put$1(this.fetch,`${this.url}/admin/users/${e}`,s,{headers:this.headers});return{user:o,data:o,error:null}}catch(o){return{user:null,data:null,error:o}}})}deleteUser(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield remove$1(this.fetch,`${this.url}/admin/users/${e}`,{},{headers:this.headers});return{user:s,data:s,error:null}}catch(s){return{user:null,data:null,error:s}}})}getUser(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield get$1(this.fetch,`${this.url}/user`,{headers:this._createRequestHeaders(e)});return{user:s,data:s,error:null}}catch(s){return{user:null,data:null,error:s}}})}updateUser(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{const o=yield put$1(this.fetch,`${this.url}/user`,s,{headers:this._createRequestHeaders(e)});return{user:o,data:o,error:null}}catch(o){return{user:null,data:null,error:o}}})}}function polyfillGlobalThis(){if(typeof globalThis!="object")try{Object.defineProperty(Object.prototype,"__magic__",{get:function(){return this},configurable:!0}),__magic__.globalThis=__magic__,delete Object.prototype.__magic__}catch{typeof self!="undefined"&&(self.globalThis=self)}}var __awaiter$7=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};polyfillGlobalThis();const DEFAULT_OPTIONS$1={url:GOTRUE_URL,autoRefreshToken:!0,persistSession:!0,detectSessionInUrl:!0,multiTab:!0,headers:DEFAULT_HEADERS$3};class GoTrueClient{constructor(e){this.stateChangeEmitters=new Map,this.networkRetries=0;const s=Object.assign(Object.assign({},DEFAULT_OPTIONS$1),e);this.currentUser=null,this.currentSession=null,this.autoRefreshToken=s.autoRefreshToken,this.persistSession=s.persistSession,this.multiTab=s.multiTab,this.localStorage=s.localStorage||globalThis.localStorage,this.api=new GoTrueApi({url:s.url,headers:s.headers,cookieOptions:s.cookieOptions,fetch:s.fetch}),this._recoverSession(),this._recoverAndRefresh(),this._listenForMultiTabEvents(),this._handleVisibilityChange(),s.detectSessionInUrl&&isBrowser()&&!!getParameterByName("access_token")&&this.getSessionFromUrl({storeSession:!0}).then(({error:o})=>{o&&console.error("Error getting session from URL.",o)})}signUp({email:e,password:s,phone:o},c={}){return __awaiter$7(this,void 0,void 0,function*(){try{this._removeSession();const{data:d,error:_}=o&&s?yield this.api.signUpWithPhone(o,s,{data:c.data,captchaToken:c.captchaToken}):yield this.api.signUpWithEmail(e,s,{redirectTo:c.redirectTo,data:c.data,captchaToken:c.captchaToken});if(_)throw _;if(!d)throw"An error occurred on sign up.";let b=null,k=null;return d.access_token&&(b=d,k=b.user,this._saveSession(b),this._notifyAllSubscribers("SIGNED_IN")),d.id&&(k=d),{user:k,session:b,error:null}}catch(d){return{user:null,session:null,error:d}}})}signIn({email:e,phone:s,password:o,refreshToken:c,provider:d,oidc:_},b={}){return __awaiter$7(this,void 0,void 0,function*(){try{if(this._removeSession(),e&&!o){const{error:k}=yield this.api.sendMagicLinkEmail(e,{redirectTo:b.redirectTo,shouldCreateUser:b.shouldCreateUser,captchaToken:b.captchaToken});return{user:null,session:null,error:k}}if(e&&o)return this._handleEmailSignIn(e,o,{redirectTo:b.redirectTo});if(s&&!o){const{error:k}=yield this.api.sendMobileOTP(s,{shouldCreateUser:b.shouldCreateUser,captchaToken:b.captchaToken});return{user:null,session:null,error:k}}if(s&&o)return this._handlePhoneSignIn(s,o);if(c){const{error:k}=yield this._callRefreshToken(c);if(k)throw k;return{user:this.currentUser,session:this.currentSession,error:null}}if(d)return this._handleProviderSignIn(d,{redirectTo:b.redirectTo,scopes:b.scopes,queryParams:b.queryParams});if(_)return this._handleOpenIDConnectSignIn(_);throw new Error("You must provide either an email, phone number, a third-party provider or OpenID Connect.")}catch(k){return{user:null,session:null,error:k}}})}verifyOTP(e,s={}){return __awaiter$7(this,void 0,void 0,function*(){try{this._removeSession();const{data:o,error:c}=yield this.api.verifyOTP(e,s);if(c)throw c;if(!o)throw"An error occurred on token verification.";let d=null,_=null;return o.access_token&&(d=o,_=d.user,this._saveSession(d),this._notifyAllSubscribers("SIGNED_IN")),o.id&&(_=o),{user:_,session:d,error:null}}catch(o){return{user:null,session:null,error:o}}})}user(){return this.currentUser}session(){return this.currentSession}refreshSession(){var e;return __awaiter$7(this,void 0,void 0,function*(){try{if(!(!((e=this.currentSession)===null||e===void 0)&&e.access_token))throw new Error("Not logged in.");const{error:s}=yield this._callRefreshToken();if(s)throw s;return{data:this.currentSession,user:this.currentUser,error:null}}catch(s){return{data:null,user:null,error:s}}})}update(e){var s;return __awaiter$7(this,void 0,void 0,function*(){try{if(!(!((s=this.currentSession)===null||s===void 0)&&s.access_token))throw new Error("Not logged in.");const{user:o,error:c}=yield this.api.updateUser(this.currentSession.access_token,e);if(c)throw c;if(!o)throw Error("Invalid user data.");const d=Object.assign(Object.assign({},this.currentSession),{user:o});return this._saveSession(d),this._notifyAllSubscribers("USER_UPDATED"),{data:o,user:o,error:null}}catch(o){return{data:null,user:null,error:o}}})}setSession(e){return __awaiter$7(this,void 0,void 0,function*(){try{if(!e)throw new Error("No current session.");const{data:s,error:o}=yield this.api.refreshAccessToken(e);return o?{session:null,error:o}:(this._saveSession(s),this._notifyAllSubscribers("SIGNED_IN"),{session:s,error:null})}catch(s){return{error:s,session:null}}})}setAuth(e){return this.currentSession=Object.assign(Object.assign({},this.currentSession),{access_token:e,token_type:"bearer",user:this.user()}),this._notifyAllSubscribers("TOKEN_REFRESHED"),this.currentSession}getSessionFromUrl(e){return __awaiter$7(this,void 0,void 0,function*(){try{if(!isBrowser())throw new Error("No browser detected.");const s=getParameterByName("error_description");if(s)throw new Error(s);const o=getParameterByName("provider_token"),c=getParameterByName("access_token");if(!c)throw new Error("No access_token detected.");const d=getParameterByName("expires_in");if(!d)throw new Error("No expires_in detected.");const _=getParameterByName("refresh_token");if(!_)throw new Error("No refresh_token detected.");const b=getParameterByName("token_type");if(!b)throw new Error("No token_type detected.");const $=Math.round(Date.now()/1e3)+parseInt(d),{user:j,error:_e}=yield this.api.getUser(c);if(_e)throw _e;const et={provider_token:o,access_token:c,expires_in:parseInt(d),expires_at:$,refresh_token:_,token_type:b,user:j};if(e!=null&&e.storeSession){this._saveSession(et);const tt=getParameterByName("type");this._notifyAllSubscribers("SIGNED_IN"),tt==="recovery"&&this._notifyAllSubscribers("PASSWORD_RECOVERY")}return window.location.hash="",{data:et,error:null}}catch(s){return{data:null,error:s}}})}signOut(){var e;return __awaiter$7(this,void 0,void 0,function*(){const s=(e=this.currentSession)===null||e===void 0?void 0:e.access_token;if(this._removeSession(),this._notifyAllSubscribers("SIGNED_OUT"),s){const{error:o}=yield this.api.signOut(s);if(o)return{error:o}}return{error:null}})}onAuthStateChange(e){try{const s=uuid(),o={id:s,callback:e,unsubscribe:()=>{this.stateChangeEmitters.delete(s)}};return this.stateChangeEmitters.set(s,o),{data:o,error:null}}catch(s){return{data:null,error:s}}}_handleEmailSignIn(e,s,o={}){var c,d;return __awaiter$7(this,void 0,void 0,function*(){try{const{data:_,error:b}=yield this.api.signInWithEmail(e,s,{redirectTo:o.redirectTo});return b||!_?{data:null,user:null,session:null,error:b}:((((c=_==null?void 0:_.user)===null||c===void 0?void 0:c.confirmed_at)||((d=_==null?void 0:_.user)===null||d===void 0?void 0:d.email_confirmed_at))&&(this._saveSession(_),this._notifyAllSubscribers("SIGNED_IN")),{data:_,user:_.user,session:_,error:null})}catch(_){return{data:null,user:null,session:null,error:_}}})}_handlePhoneSignIn(e,s){var o;return __awaiter$7(this,void 0,void 0,function*(){try{const{data:c,error:d}=yield this.api.signInWithPhone(e,s);return d||!c?{data:null,user:null,session:null,error:d}:(!((o=c==null?void 0:c.user)===null||o===void 0)&&o.phone_confirmed_at&&(this._saveSession(c),this._notifyAllSubscribers("SIGNED_IN")),{data:c,user:c.user,session:c,error:null})}catch(c){return{data:null,user:null,session:null,error:c}}})}_handleProviderSignIn(e,s={}){const o=this.api.getUrlForProvider(e,{redirectTo:s.redirectTo,scopes:s.scopes,queryParams:s.queryParams});try{return isBrowser()&&(window.location.href=o),{provider:e,url:o,data:null,session:null,user:null,error:null}}catch(c){return o?{provider:e,url:o,data:null,session:null,user:null,error:null}:{data:null,user:null,session:null,error:c}}}_handleOpenIDConnectSignIn({id_token:e,nonce:s,client_id:o,issuer:c,provider:d}){return __awaiter$7(this,void 0,void 0,function*(){if(e&&s&&(o&&c||d))try{const{data:_,error:b}=yield this.api.signInWithOpenIDConnect({id_token:e,nonce:s,client_id:o,issuer:c,provider:d});return b||!_?{user:null,session:null,error:b}:(this._saveSession(_),this._notifyAllSubscribers("SIGNED_IN"),{user:_.user,session:_,error:null})}catch(_){return{user:null,session:null,error:_}}throw new Error("You must provide a OpenID Connect provider with your id token and nonce.")})}_recoverSession(){try{const e=getItemSynchronously(this.localStorage,STORAGE_KEY);if(!e)return null;const{currentSession:s,expiresAt:o}=e,c=Math.round(Date.now()/1e3);o>=c+EXPIRY_MARGIN&&(s==null?void 0:s.user)&&(this._saveSession(s),this._notifyAllSubscribers("SIGNED_IN"))}catch(e){console.log("error",e)}}_recoverAndRefresh(){return __awaiter$7(this,void 0,void 0,function*(){try{const e=yield getItemAsync(this.localStorage,STORAGE_KEY);if(!e)return null;const{currentSession:s,expiresAt:o}=e,c=Math.round(Date.now()/1e3);if(othis._recoverAndRefresh(),Math.pow(NETWORK_FAILURE.RETRY_INTERVAL,this.networkRetries)*100);return}yield this._removeSession()}this.networkRetries=0}else this._removeSession();else s?(this._saveSession(s),this._notifyAllSubscribers("SIGNED_IN")):(console.log("Current session is missing data."),this._removeSession())}catch(e){return console.error(e),null}})}_callRefreshToken(e){var s;return e===void 0&&(e=(s=this.currentSession)===null||s===void 0?void 0:s.refresh_token),__awaiter$7(this,void 0,void 0,function*(){try{if(!e)throw new Error("No current session.");const{data:o,error:c}=yield this.api.refreshAccessToken(e);if(c)throw c;if(!o)throw Error("Invalid session data.");return this._saveSession(o),this._notifyAllSubscribers("TOKEN_REFRESHED"),this._notifyAllSubscribers("SIGNED_IN"),{data:o,error:null}}catch(o){return{data:null,error:o}}})}_notifyAllSubscribers(e){this.stateChangeEmitters.forEach(s=>s.callback(e,this.currentSession))}_saveSession(e){this.currentSession=e,this.currentUser=e.user;const s=e.expires_at;if(s){const o=Math.round(Date.now()/1e3),c=s-o,d=c>EXPIRY_MARGIN?EXPIRY_MARGIN:.5;this._startAutoRefreshToken((c-d)*1e3)}this.persistSession&&e.expires_at&&this._persistSession(this.currentSession)}_persistSession(e){const s={currentSession:e,expiresAt:e.expires_at};setItemAsync(this.localStorage,STORAGE_KEY,s)}_removeSession(){return __awaiter$7(this,void 0,void 0,function*(){this.currentSession=null,this.currentUser=null,this.refreshTokenTimer&&clearTimeout(this.refreshTokenTimer),removeItemAsync(this.localStorage,STORAGE_KEY)})}_startAutoRefreshToken(e){this.refreshTokenTimer&&clearTimeout(this.refreshTokenTimer),!(e<=0||!this.autoRefreshToken)&&(this.refreshTokenTimer=setTimeout(()=>__awaiter$7(this,void 0,void 0,function*(){this.networkRetries++;const{error:s}=yield this._callRefreshToken();s||(this.networkRetries=0),(s==null?void 0:s.message)===NETWORK_FAILURE.ERROR_MESSAGE&&this.networkRetries{var s;if(e.key===STORAGE_KEY){const o=JSON.parse(String(e.newValue));!((s=o==null?void 0:o.currentSession)===null||s===void 0)&&s.access_token?(this._saveSession(o.currentSession),this._notifyAllSubscribers("SIGNED_IN")):(this._removeSession(),this._notifyAllSubscribers("SIGNED_OUT"))}})}catch(e){console.error("_listenForMultiTabEvents",e)}}_handleVisibilityChange(){if(!this.multiTab||!isBrowser()||!(window!=null&&window.addEventListener))return!1;try{window==null||window.addEventListener("visibilitychange",()=>{document.visibilityState==="visible"&&this._recoverAndRefresh()})}catch(e){console.error("_handleVisibilityChange",e)}}}class SupabaseAuthClient extends GoTrueClient{constructor(e){super(e)}}var __awaiter$6=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class PostgrestBuilder{constructor(e){Object.assign(this,e);let s;e.fetch?s=e.fetch:typeof fetch=="undefined"?s=crossFetch:s=fetch,this.fetch=(...o)=>s(...o),this.shouldThrowOnError=e.shouldThrowOnError||!1,this.allowEmpty=e.allowEmpty||!1}throwOnError(e){return e==null&&(e=!0),this.shouldThrowOnError=e,this}then(e,s){typeof this.schema=="undefined"||(["GET","HEAD"].includes(this.method)?this.headers["Accept-Profile"]=this.schema:this.headers["Content-Profile"]=this.schema),this.method!=="GET"&&this.method!=="HEAD"&&(this.headers["Content-Type"]="application/json");let o=this.fetch(this.url.toString(),{method:this.method,headers:this.headers,body:JSON.stringify(this.body),signal:this.signal}).then(c=>__awaiter$6(this,void 0,void 0,function*(){var d,_,b,k;let $=null,j=null,_e=null,et=c.status,tt=c.statusText;if(c.ok){const it=(d=this.headers.Prefer)===null||d===void 0?void 0:d.split(",").includes("return=minimal");if(this.method!=="HEAD"&&!it){const ot=yield c.text();ot&&(this.headers.Accept==="text/csv"?j=ot:j=JSON.parse(ot))}const rt=(_=this.headers.Prefer)===null||_===void 0?void 0:_.match(/count=(exact|planned|estimated)/),st=(b=c.headers.get("content-range"))===null||b===void 0?void 0:b.split("/");rt&&st&&st.length>1&&(_e=parseInt(st[1]))}else{const it=yield c.text();try{$=JSON.parse(it)}catch{$={message:it}}if($&&this.allowEmpty&&((k=$==null?void 0:$.details)===null||k===void 0?void 0:k.includes("Results contain 0 rows"))&&($=null,et=200,tt="OK"),$&&this.shouldThrowOnError)throw $}return{error:$,data:j,count:_e,status:et,statusText:tt,body:j}}));return this.shouldThrowOnError||(o=o.catch(c=>({error:{message:`FetchError: ${c.message}`,details:"",hint:"",code:c.code||""},data:null,body:null,count:null,status:400,statusText:"Bad Request"}))),o.then(e,s)}}class PostgrestTransformBuilder extends PostgrestBuilder{select(e="*"){let s=!1;const o=e.split("").map(c=>/\s/.test(c)&&!s?"":(c==='"'&&(s=!s),c)).join("");return this.url.searchParams.set("select",o),this}order(e,{ascending:s=!0,nullsFirst:o=!1,foreignTable:c}={}){const d=typeof c=="undefined"?"order":`${c}.order`,_=this.url.searchParams.get(d);return this.url.searchParams.set(d,`${_?`${_},`:""}${e}.${s?"asc":"desc"}.${o?"nullsfirst":"nullslast"}`),this}limit(e,{foreignTable:s}={}){const o=typeof s=="undefined"?"limit":`${s}.limit`;return this.url.searchParams.set(o,`${e}`),this}range(e,s,{foreignTable:o}={}){const c=typeof o=="undefined"?"offset":`${o}.offset`,d=typeof o=="undefined"?"limit":`${o}.limit`;return this.url.searchParams.set(c,`${e}`),this.url.searchParams.set(d,`${s-e+1}`),this}abortSignal(e){return this.signal=e,this}single(){return this.headers.Accept="application/vnd.pgrst.object+json",this}maybeSingle(){return this.headers.Accept="application/vnd.pgrst.object+json",this.allowEmpty=!0,this}csv(){return this.headers.Accept="text/csv",this}}class PostgrestFilterBuilder extends PostgrestTransformBuilder{constructor(){super(...arguments),this.cs=this.contains,this.cd=this.containedBy,this.sl=this.rangeLt,this.sr=this.rangeGt,this.nxl=this.rangeGte,this.nxr=this.rangeLte,this.adj=this.rangeAdjacent,this.ov=this.overlaps}not(e,s,o){return this.url.searchParams.append(`${e}`,`not.${s}.${o}`),this}or(e,{foreignTable:s}={}){const o=typeof s=="undefined"?"or":`${s}.or`;return this.url.searchParams.append(o,`(${e})`),this}eq(e,s){return this.url.searchParams.append(`${e}`,`eq.${s}`),this}neq(e,s){return this.url.searchParams.append(`${e}`,`neq.${s}`),this}gt(e,s){return this.url.searchParams.append(`${e}`,`gt.${s}`),this}gte(e,s){return this.url.searchParams.append(`${e}`,`gte.${s}`),this}lt(e,s){return this.url.searchParams.append(`${e}`,`lt.${s}`),this}lte(e,s){return this.url.searchParams.append(`${e}`,`lte.${s}`),this}like(e,s){return this.url.searchParams.append(`${e}`,`like.${s}`),this}ilike(e,s){return this.url.searchParams.append(`${e}`,`ilike.${s}`),this}is(e,s){return this.url.searchParams.append(`${e}`,`is.${s}`),this}in(e,s){const o=s.map(c=>typeof c=="string"&&new RegExp("[,()]").test(c)?`"${c}"`:`${c}`).join(",");return this.url.searchParams.append(`${e}`,`in.(${o})`),this}contains(e,s){return typeof s=="string"?this.url.searchParams.append(`${e}`,`cs.${s}`):Array.isArray(s)?this.url.searchParams.append(`${e}`,`cs.{${s.join(",")}}`):this.url.searchParams.append(`${e}`,`cs.${JSON.stringify(s)}`),this}containedBy(e,s){return typeof s=="string"?this.url.searchParams.append(`${e}`,`cd.${s}`):Array.isArray(s)?this.url.searchParams.append(`${e}`,`cd.{${s.join(",")}}`):this.url.searchParams.append(`${e}`,`cd.${JSON.stringify(s)}`),this}rangeLt(e,s){return this.url.searchParams.append(`${e}`,`sl.${s}`),this}rangeGt(e,s){return this.url.searchParams.append(`${e}`,`sr.${s}`),this}rangeGte(e,s){return this.url.searchParams.append(`${e}`,`nxl.${s}`),this}rangeLte(e,s){return this.url.searchParams.append(`${e}`,`nxr.${s}`),this}rangeAdjacent(e,s){return this.url.searchParams.append(`${e}`,`adj.${s}`),this}overlaps(e,s){return typeof s=="string"?this.url.searchParams.append(`${e}`,`ov.${s}`):this.url.searchParams.append(`${e}`,`ov.{${s.join(",")}}`),this}textSearch(e,s,{config:o,type:c=null}={}){let d="";c==="plain"?d="pl":c==="phrase"?d="ph":c==="websearch"&&(d="w");const _=o===void 0?"":`(${o})`;return this.url.searchParams.append(`${e}`,`${d}fts${_}.${s}`),this}fts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`fts${c}.${s}`),this}plfts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`plfts${c}.${s}`),this}phfts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`phfts${c}.${s}`),this}wfts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`wfts${c}.${s}`),this}filter(e,s,o){return this.url.searchParams.append(`${e}`,`${s}.${o}`),this}match(e){return Object.keys(e).forEach(s=>{this.url.searchParams.append(`${s}`,`eq.${e[s]}`)}),this}}class PostgrestQueryBuilder extends PostgrestBuilder{constructor(e,{headers:s={},schema:o,fetch:c,shouldThrowOnError:d}={}){super({fetch:c,shouldThrowOnError:d}),this.url=new URL(e),this.headers=Object.assign({},s),this.schema=o}select(e="*",{head:s=!1,count:o=null}={}){this.method="GET";let c=!1;const d=e.split("").map(_=>/\s/.test(_)&&!c?"":(_==='"'&&(c=!c),_)).join("");return this.url.searchParams.set("select",d),o&&(this.headers.Prefer=`count=${o}`),s&&(this.method="HEAD"),new PostgrestFilterBuilder(this)}insert(e,{upsert:s=!1,onConflict:o,returning:c="representation",count:d=null}={}){this.method="POST";const _=[`return=${c}`];if(s&&_.push("resolution=merge-duplicates"),s&&o!==void 0&&this.url.searchParams.set("on_conflict",o),this.body=e,d&&_.push(`count=${d}`),this.headers.Prefer&&_.unshift(this.headers.Prefer),this.headers.Prefer=_.join(","),Array.isArray(e)){const b=e.reduce((k,$)=>k.concat(Object.keys($)),[]);if(b.length>0){const k=[...new Set(b)].map($=>`"${$}"`);this.url.searchParams.set("columns",k.join(","))}}return new PostgrestFilterBuilder(this)}upsert(e,{onConflict:s,returning:o="representation",count:c=null,ignoreDuplicates:d=!1}={}){this.method="POST";const _=[`resolution=${d?"ignore":"merge"}-duplicates`,`return=${o}`];return s!==void 0&&this.url.searchParams.set("on_conflict",s),this.body=e,c&&_.push(`count=${c}`),this.headers.Prefer&&_.unshift(this.headers.Prefer),this.headers.Prefer=_.join(","),new PostgrestFilterBuilder(this)}update(e,{returning:s="representation",count:o=null}={}){this.method="PATCH";const c=[`return=${s}`];return this.body=e,o&&c.push(`count=${o}`),this.headers.Prefer&&c.unshift(this.headers.Prefer),this.headers.Prefer=c.join(","),new PostgrestFilterBuilder(this)}delete({returning:e="representation",count:s=null}={}){this.method="DELETE";const o=[`return=${e}`];return s&&o.push(`count=${s}`),this.headers.Prefer&&o.unshift(this.headers.Prefer),this.headers.Prefer=o.join(","),new PostgrestFilterBuilder(this)}}class PostgrestRpcBuilder extends PostgrestBuilder{constructor(e,{headers:s={},schema:o,fetch:c,shouldThrowOnError:d}={}){super({fetch:c,shouldThrowOnError:d}),this.url=new URL(e),this.headers=Object.assign({},s),this.schema=o}rpc(e,{head:s=!1,count:o=null}={}){return s?(this.method="HEAD",e&&Object.entries(e).forEach(([c,d])=>{this.url.searchParams.append(c,d)})):(this.method="POST",this.body=e),o&&(this.headers.Prefer!==void 0?this.headers.Prefer+=`,count=${o}`:this.headers.Prefer=`count=${o}`),new PostgrestFilterBuilder(this)}}const version$4="0.37.3",DEFAULT_HEADERS$2={"X-Client-Info":`postgrest-js/${version$4}`};class PostgrestClient{constructor(e,{headers:s={},schema:o,fetch:c,throwOnError:d}={}){this.url=e,this.headers=Object.assign(Object.assign({},DEFAULT_HEADERS$2),s),this.schema=o,this.fetch=c,this.shouldThrowOnError=d}auth(e){return this.headers.Authorization=`Bearer ${e}`,this}from(e){const s=`${this.url}/${e}`;return new PostgrestQueryBuilder(s,{headers:this.headers,schema:this.schema,fetch:this.fetch,shouldThrowOnError:this.shouldThrowOnError})}rpc(e,s,{head:o=!1,count:c=null}={}){const d=`${this.url}/rpc/${e}`;return new PostgrestRpcBuilder(d,{headers:this.headers,schema:this.schema,fetch:this.fetch,shouldThrowOnError:this.shouldThrowOnError}).rpc(s,{head:o,count:c})}}var PostgresTypes;(function(a){a.abstime="abstime",a.bool="bool",a.date="date",a.daterange="daterange",a.float4="float4",a.float8="float8",a.int2="int2",a.int4="int4",a.int4range="int4range",a.int8="int8",a.int8range="int8range",a.json="json",a.jsonb="jsonb",a.money="money",a.numeric="numeric",a.oid="oid",a.reltime="reltime",a.text="text",a.time="time",a.timestamp="timestamp",a.timestamptz="timestamptz",a.timetz="timetz",a.tsrange="tsrange",a.tstzrange="tstzrange"})(PostgresTypes||(PostgresTypes={}));const convertChangeData=(a,e,s={})=>{var o;const c=(o=s.skipTypes)!==null&&o!==void 0?o:[];return Object.keys(e).reduce((d,_)=>(d[_]=convertColumn(_,a,e,c),d),{})},convertColumn=(a,e,s,o)=>{const c=e.find(b=>b.name===a),d=c==null?void 0:c.type,_=s[a];return d&&!o.includes(d)?convertCell(d,_):noop$1(_)},convertCell=(a,e)=>{if(a.charAt(0)==="_"){const s=a.slice(1,a.length);return toArray(e,s)}switch(a){case PostgresTypes.bool:return toBoolean(e);case PostgresTypes.float4:case PostgresTypes.float8:case PostgresTypes.int2:case PostgresTypes.int4:case PostgresTypes.int8:case PostgresTypes.numeric:case PostgresTypes.oid:return toNumber(e);case PostgresTypes.json:case PostgresTypes.jsonb:return toJson(e);case PostgresTypes.timestamp:return toTimestampString(e);case PostgresTypes.abstime:case PostgresTypes.date:case PostgresTypes.daterange:case PostgresTypes.int4range:case PostgresTypes.int8range:case PostgresTypes.money:case PostgresTypes.reltime:case PostgresTypes.text:case PostgresTypes.time:case PostgresTypes.timestamptz:case PostgresTypes.timetz:case PostgresTypes.tsrange:case PostgresTypes.tstzrange:return noop$1(e);default:return noop$1(e)}},noop$1=a=>a,toBoolean=a=>{switch(a){case"t":return!0;case"f":return!1;default:return a}},toNumber=a=>{if(typeof a=="string"){const e=parseFloat(a);if(!Number.isNaN(e))return e}return a},toJson=a=>{if(typeof a=="string")try{return JSON.parse(a)}catch(e){return console.log(`JSON parse error: ${e}`),a}return a},toArray=(a,e)=>{if(typeof a!="string")return a;const s=a.length-1,o=a[s];if(a[0]==="{"&&o==="}"){let d;const _=a.slice(1,s);try{d=JSON.parse("["+_+"]")}catch{d=_?_.split(","):[]}return d.map(b=>convertCell(e,b))}return a},toTimestampString=a=>typeof a=="string"?a.replace(" ","T"):a,name="websocket",description="Websocket Client & Server Library implementing the WebSocket protocol as specified in RFC 6455.",keywords=["websocket","websockets","socket","networking","comet","push","RFC-6455","realtime","server","client"],author="Brian McKelvey (https://github.com/theturtle32)",contributors=["I\xF1aki Baz Castillo (http://dev.sipdoc.net)"],version$3="1.0.34",repository={type:"git",url:"https://github.com/theturtle32/WebSocket-Node.git"},homepage="https://github.com/theturtle32/WebSocket-Node",engines={node:">=4.0.0"},dependencies={bufferutil:"^4.0.1",debug:"^2.2.0","es5-ext":"^0.10.50","typedarray-to-buffer":"^3.1.5","utf-8-validate":"^5.0.2",yaeti:"^0.0.6"},devDependencies={"buffer-equal":"^1.0.0",gulp:"^4.0.2","gulp-jshint":"^2.0.4","jshint-stylish":"^2.2.1",jshint:"^2.0.0",tape:"^4.9.1"},config={verbose:!1},scripts={test:"tape test/unit/*.js",gulp:"gulp"},main="index",directories={lib:"./lib"},browser$1="lib/browser.js",license="Apache-2.0";var require$$0={name,description,keywords,author,contributors,version:version$3,repository,homepage,engines,dependencies,devDependencies,config,scripts,main,directories,browser:browser$1,license},version$2=require$$0.version,_globalThis;if(typeof globalThis=="object")_globalThis=globalThis;else try{_globalThis=require("es5-ext/global")}catch{}finally{if(!_globalThis&&typeof window!="undefined"&&(_globalThis=window),!_globalThis)throw new Error("Could not determine global this")}var NativeWebSocket=_globalThis.WebSocket||_globalThis.MozWebSocket,websocket_version=version$2;function W3CWebSocket(a,e){var s;return e?s=new NativeWebSocket(a,e):s=new NativeWebSocket(a),s}NativeWebSocket&&["CONNECTING","OPEN","CLOSING","CLOSED"].forEach(function(a){Object.defineProperty(W3CWebSocket,a,{get:function(){return NativeWebSocket[a]}})});var browser={w3cwebsocket:NativeWebSocket?W3CWebSocket:null,version:websocket_version};const version$1="1.7.2",DEFAULT_HEADERS$1={"X-Client-Info":`realtime-js/${version$1}`},VSN="1.0.0",DEFAULT_TIMEOUT=1e4,WS_CLOSE_NORMAL=1e3;var SOCKET_STATES;(function(a){a[a.connecting=0]="connecting",a[a.open=1]="open",a[a.closing=2]="closing",a[a.closed=3]="closed"})(SOCKET_STATES||(SOCKET_STATES={}));var CHANNEL_STATES;(function(a){a.closed="closed",a.errored="errored",a.joined="joined",a.joining="joining",a.leaving="leaving"})(CHANNEL_STATES||(CHANNEL_STATES={}));var CHANNEL_EVENTS;(function(a){a.close="phx_close",a.error="phx_error",a.join="phx_join",a.reply="phx_reply",a.leave="phx_leave",a.access_token="access_token"})(CHANNEL_EVENTS||(CHANNEL_EVENTS={}));var TRANSPORTS;(function(a){a.websocket="websocket"})(TRANSPORTS||(TRANSPORTS={}));var CONNECTION_STATE;(function(a){a.Connecting="connecting",a.Open="open",a.Closing="closing",a.Closed="closed"})(CONNECTION_STATE||(CONNECTION_STATE={}));class Timer{constructor(e,s){this.callback=e,this.timerCalc=s,this.timer=void 0,this.tries=0,this.callback=e,this.timerCalc=s}reset(){this.tries=0,clearTimeout(this.timer)}scheduleTimeout(){clearTimeout(this.timer),this.timer=setTimeout(()=>{this.tries=this.tries+1,this.callback()},this.timerCalc(this.tries+1))}}class Serializer{constructor(){this.HEADER_LENGTH=1}decode(e,s){return e.constructor===ArrayBuffer?s(this._binaryDecode(e)):s(typeof e=="string"?JSON.parse(e):{})}_binaryDecode(e){const s=new DataView(e),o=new TextDecoder;return this._decodeBroadcast(e,s,o)}_decodeBroadcast(e,s,o){const c=s.getUint8(1),d=s.getUint8(2);let _=this.HEADER_LENGTH+2;const b=o.decode(e.slice(_,_+c));_=_+c;const k=o.decode(e.slice(_,_+d));_=_+d;const $=JSON.parse(o.decode(e.slice(_,e.byteLength)));return{ref:null,topic:b,event:k,payload:$}}}class Push{constructor(e,s,o={},c=DEFAULT_TIMEOUT){this.channel=e,this.event=s,this.payload=o,this.timeout=c,this.sent=!1,this.timeoutTimer=void 0,this.ref="",this.receivedResp=null,this.recHooks=[],this.refEvent=null}resend(e){this.timeout=e,this._cancelRefEvent(),this.ref="",this.refEvent=null,this.receivedResp=null,this.sent=!1,this.send()}send(){this._hasReceived("timeout")||(this.startTimeout(),this.sent=!0,this.channel.socket.push({topic:this.channel.topic,event:this.event,payload:this.payload,ref:this.ref}))}updatePayload(e){this.payload=Object.assign(Object.assign({},this.payload),e)}receive(e,s){var o;return this._hasReceived(e)&&s((o=this.receivedResp)===null||o===void 0?void 0:o.response),this.recHooks.push({status:e,callback:s}),this}startTimeout(){if(this.timeoutTimer)return;this.ref=this.channel.socket.makeRef(),this.refEvent=this.channel.replyEventName(this.ref);const e=s=>{this._cancelRefEvent(),this._cancelTimeout(),this.receivedResp=s,this._matchReceive(s)};this.channel instanceof RealtimeSubscription?this.channel.on(this.refEvent,e):this.channel.on(this.refEvent,{},e),this.timeoutTimer=setTimeout(()=>{this.trigger("timeout",{})},this.timeout)}trigger(e,s){this.refEvent&&this.channel.trigger(this.refEvent,{status:e,response:s})}destroy(){this._cancelRefEvent(),this._cancelTimeout()}_cancelRefEvent(){!this.refEvent||(this.channel instanceof RealtimeSubscription?this.channel.off(this.refEvent):this.channel.off(this.refEvent,{}))}_cancelTimeout(){clearTimeout(this.timeoutTimer),this.timeoutTimer=void 0}_matchReceive({status:e,response:s}){this.recHooks.filter(o=>o.status===e).forEach(o=>o.callback(s))}_hasReceived(e){return this.receivedResp&&this.receivedResp.status===e}}class RealtimeSubscription{constructor(e,s={},o){this.topic=e,this.params=s,this.socket=o,this.bindings=[],this.state=CHANNEL_STATES.closed,this.joinedOnce=!1,this.pushBuffer=[],this.timeout=this.socket.timeout,this.joinPush=new Push(this,CHANNEL_EVENTS.join,this.params,this.timeout),this.rejoinTimer=new Timer(()=>this.rejoinUntilConnected(),this.socket.reconnectAfterMs),this.joinPush.receive("ok",()=>{this.state=CHANNEL_STATES.joined,this.rejoinTimer.reset(),this.pushBuffer.forEach(c=>c.send()),this.pushBuffer=[]}),this.onClose(()=>{this.rejoinTimer.reset(),this.socket.log("channel",`close ${this.topic} ${this.joinRef()}`),this.state=CHANNEL_STATES.closed,this.socket.remove(this)}),this.onError(c=>{this.isLeaving()||this.isClosed()||(this.socket.log("channel",`error ${this.topic}`,c),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.joinPush.receive("timeout",()=>{!this.isJoining()||(this.socket.log("channel",`timeout ${this.topic}`,this.joinPush.timeout),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.on(CHANNEL_EVENTS.reply,(c,d)=>{this.trigger(this.replyEventName(d),c)})}rejoinUntilConnected(){this.rejoinTimer.scheduleTimeout(),this.socket.isConnected()&&this.rejoin()}subscribe(e=this.timeout){if(this.joinedOnce)throw"tried to subscribe multiple times. 'subscribe' can only be called a single time per channel instance";return this.joinedOnce=!0,this.rejoin(e),this.joinPush}onClose(e){this.on(CHANNEL_EVENTS.close,e)}onError(e){this.on(CHANNEL_EVENTS.error,s=>e(s))}on(e,s){this.bindings.push({event:e,callback:s})}off(e){this.bindings=this.bindings.filter(s=>s.event!==e)}canPush(){return this.socket.isConnected()&&this.isJoined()}push(e,s,o=this.timeout){if(!this.joinedOnce)throw`tried to push '${e}' to '${this.topic}' before joining. Use channel.subscribe() before pushing events`;let c=new Push(this,e,s,o);return this.canPush()?c.send():(c.startTimeout(),this.pushBuffer.push(c)),c}updateJoinPayload(e){this.joinPush.updatePayload(e)}unsubscribe(e=this.timeout){this.state=CHANNEL_STATES.leaving;let s=()=>{this.socket.log("channel",`leave ${this.topic}`),this.trigger(CHANNEL_EVENTS.close,"leave",this.joinRef())};this.joinPush.destroy();let o=new Push(this,CHANNEL_EVENTS.leave,{},e);return o.receive("ok",()=>s()).receive("timeout",()=>s()),o.send(),this.canPush()||o.trigger("ok",{}),o}onMessage(e,s,o){return s}isMember(e){return this.topic===e}joinRef(){return this.joinPush.ref}rejoin(e=this.timeout){this.isLeaving()||(this.socket.leaveOpenTopic(this.topic),this.state=CHANNEL_STATES.joining,this.joinPush.resend(e))}trigger(e,s,o){let{close:c,error:d,leave:_,join:b}=CHANNEL_EVENTS;if(o&&[c,d,_,b].indexOf(e)>=0&&o!==this.joinRef())return;let $=this.onMessage(e,s,o);if(s&&!$)throw"channel onMessage callbacks must return the payload, modified or unmodified";this.bindings.filter(j=>j.event==="*"?e===(s==null?void 0:s.type):j.event===e).map(j=>j.callback($,o))}replyEventName(e){return`chan_reply_${e}`}isClosed(){return this.state===CHANNEL_STATES.closed}isErrored(){return this.state===CHANNEL_STATES.errored}isJoined(){return this.state===CHANNEL_STATES.joined}isJoining(){return this.state===CHANNEL_STATES.joining}isLeaving(){return this.state===CHANNEL_STATES.leaving}}class RealtimePresence{constructor(e,s){this.channel=e,this.state={},this.pendingDiffs=[],this.joinRef=null,this.caller={onJoin:()=>{},onLeave:()=>{},onSync:()=>{}};const o=(s==null?void 0:s.events)||{state:"presence_state",diff:"presence_diff"};this.channel.on(o.state,{},c=>{const{onJoin:d,onLeave:_,onSync:b}=this.caller;this.joinRef=this.channel.joinRef(),this.state=RealtimePresence.syncState(this.state,c,d,_),this.pendingDiffs.forEach(k=>{this.state=RealtimePresence.syncDiff(this.state,k,d,_)}),this.pendingDiffs=[],b()}),this.channel.on(o.diff,{},c=>{const{onJoin:d,onLeave:_,onSync:b}=this.caller;this.inPendingSyncState()?this.pendingDiffs.push(c):(this.state=RealtimePresence.syncDiff(this.state,c,d,_),b())})}static syncState(e,s,o,c){const d=this.cloneDeep(e),_=this.transformState(s),b={},k={};return this.map(d,($,j)=>{_[$]||(k[$]=j)}),this.map(_,($,j)=>{const _e=d[$];if(_e){const et=j.map(rt=>rt.presence_id),tt=_e.map(rt=>rt.presence_id),nt=j.filter(rt=>tt.indexOf(rt.presence_id)<0),it=_e.filter(rt=>et.indexOf(rt.presence_id)<0);nt.length>0&&(b[$]=nt),it.length>0&&(k[$]=it)}else b[$]=j}),this.syncDiff(d,{joins:b,leaves:k},o,c)}static syncDiff(e,s,o,c){const{joins:d,leaves:_}={joins:this.transformState(s.joins),leaves:this.transformState(s.leaves)};return o||(o=()=>{}),c||(c=()=>{}),this.map(d,(b,k)=>{const $=e[b];if(e[b]=this.cloneDeep(k),$){const j=e[b].map(et=>et.presence_id),_e=$.filter(et=>j.indexOf(et.presence_id)<0);e[b].unshift(..._e)}o(b,$,k)}),this.map(_,(b,k)=>{let $=e[b];if(!$)return;const j=k.map(_e=>_e.presence_id);$=$.filter(_e=>j.indexOf(_e.presence_id)<0),e[b]=$,c(b,$,k),$.length===0&&delete e[b]}),e}static list(e,s){return s||(s=(o,c)=>c),this.map(e,(o,c)=>s(o,c))}static map(e,s){return Object.getOwnPropertyNames(e).map(o=>s(o,e[o]))}static transformState(e){return e=this.cloneDeep(e),Object.getOwnPropertyNames(e).reduce((s,o)=>{const c=e[o];return"metas"in c?s[o]=c.metas.map(d=>(d.presence_id=d.phx_ref,delete d.phx_ref,delete d.phx_ref_prev,d)):s[o]=c,s},{})}static cloneDeep(e){return JSON.parse(JSON.stringify(e))}onJoin(e){this.caller.onJoin=e}onLeave(e){this.caller.onLeave=e}onSync(e){this.caller.onSync=e}list(e){return RealtimePresence.list(this.state,e)}inPendingSyncState(){return!this.joinRef||this.joinRef!==this.channel.joinRef()}}class RealtimeChannel{constructor(e,s={},o){this.topic=e,this.params=s,this.socket=o,this.bindings=[],this.state=CHANNEL_STATES.closed,this.joinedOnce=!1,this.pushBuffer=[],this.timeout=this.socket.timeout,this.joinPush=new Push(this,CHANNEL_EVENTS.join,this.params,this.timeout),this.rejoinTimer=new Timer(()=>this.rejoinUntilConnected(),this.socket.reconnectAfterMs),this.joinPush.receive("ok",()=>{this.state=CHANNEL_STATES.joined,this.rejoinTimer.reset(),this.pushBuffer.forEach(c=>c.send()),this.pushBuffer=[]}),this.onClose(()=>{this.rejoinTimer.reset(),this.socket.log("channel",`close ${this.topic} ${this.joinRef()}`),this.state=CHANNEL_STATES.closed,this.socket.remove(this)}),this.onError(c=>{this.isLeaving()||this.isClosed()||(this.socket.log("channel",`error ${this.topic}`,c),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.joinPush.receive("timeout",()=>{!this.isJoining()||(this.socket.log("channel",`timeout ${this.topic}`,this.joinPush.timeout),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.on(CHANNEL_EVENTS.reply,{},(c,d)=>{this.trigger(this.replyEventName(d),c)}),this.presence=new RealtimePresence(this)}list(){return this.presence.list()}rejoinUntilConnected(){this.rejoinTimer.scheduleTimeout(),this.socket.isConnected()&&this.rejoin()}subscribe(e=this.timeout){if(this.joinedOnce)throw"tried to subscribe multiple times. 'subscribe' can only be called a single time per channel instance";{const s=this.bindings.reduce((o,c)=>{const{type:d}=c;return["phx_close","phx_error","phx_reply","presence_diff","presence_state"].includes(d)||(o[d]=c),o},{});return Object.keys(s).length&&this.updateJoinPayload({configs:s}),this.joinedOnce=!0,this.rejoin(e),this.joinPush}}onClose(e){this.on(CHANNEL_EVENTS.close,{},e)}onError(e){this.on(CHANNEL_EVENTS.error,{},s=>e(s))}on(e,s,o){this.bindings.push({type:e,filter:s!=null?s:{},callback:o!=null?o:()=>{}})}off(e,s){this.bindings=this.bindings.filter(o=>!(o.type===e&&RealtimeChannel.isEqual(o.filter,s)))}canPush(){return this.socket.isConnected()&&this.isJoined()}push(e,s,o=this.timeout){if(!this.joinedOnce)throw`tried to push '${e}' to '${this.topic}' before joining. Use channel.subscribe() before pushing events`;let c=new Push(this,e,s,o);return this.canPush()?c.send():(c.startTimeout(),this.pushBuffer.push(c)),c}updateJoinPayload(e){this.joinPush.updatePayload(e)}unsubscribe(e=this.timeout){this.state=CHANNEL_STATES.leaving;const s=()=>{this.socket.log("channel",`leave ${this.topic}`),this.trigger(CHANNEL_EVENTS.close,"leave",this.joinRef())};this.joinPush.destroy();const o=new Push(this,CHANNEL_EVENTS.leave,{},e);return o.receive("ok",()=>s()).receive("timeout",()=>s()),o.send(),this.canPush()||o.trigger("ok",{}),o}onMessage(e,s,o){return s}isMember(e){return this.topic===e}joinRef(){return this.joinPush.ref}rejoin(e=this.timeout){this.isLeaving()||(this.socket.leaveOpenTopic(this.topic),this.state=CHANNEL_STATES.joining,this.joinPush.resend(e))}trigger(e,s,o){const{close:c,error:d,leave:_,join:b}=CHANNEL_EVENTS;if(o&&[c,d,_,b].indexOf(e)>=0&&o!==this.joinRef())return;const $=this.onMessage(e,s,o);if(s&&!$)throw"channel onMessage callbacks must return the payload, modified or unmodified";this.bindings.filter(j=>{var _e,et;return(j==null?void 0:j.type)===e&&(((_e=j==null?void 0:j.filter)===null||_e===void 0?void 0:_e.event)==="*"||((et=j==null?void 0:j.filter)===null||et===void 0?void 0:et.event)===(s==null?void 0:s.event))}).map(j=>j.callback($,o))}send(e){const s=this.push(e.type,e);return new Promise((o,c)=>{s.receive("ok",()=>o("ok")),s.receive("timeout",()=>c("timeout"))})}replyEventName(e){return`chan_reply_${e}`}isClosed(){return this.state===CHANNEL_STATES.closed}isErrored(){return this.state===CHANNEL_STATES.errored}isJoined(){return this.state===CHANNEL_STATES.joined}isJoining(){return this.state===CHANNEL_STATES.joining}isLeaving(){return this.state===CHANNEL_STATES.leaving}static isEqual(e,s){if(Object.keys(e).length!==Object.keys(s).length)return!1;for(const o in e)if(e[o]!==s[o])return!1;return!0}}var __awaiter$5=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})},__rest=globalThis&&globalThis.__rest||function(a,e){var s={};for(var o in a)Object.prototype.hasOwnProperty.call(a,o)&&e.indexOf(o)<0&&(s[o]=a[o]);if(a!=null&&typeof Object.getOwnPropertySymbols=="function")for(var c=0,o=Object.getOwnPropertySymbols(a);c{};class RealtimeClient{constructor(e,s){this.accessToken=null,this.channels=[],this.endPoint="",this.headers=DEFAULT_HEADERS$1,this.params={},this.timeout=DEFAULT_TIMEOUT,this.transport=browser.w3cwebsocket,this.heartbeatIntervalMs=3e4,this.longpollerTimeout=2e4,this.heartbeatTimer=void 0,this.pendingHeartbeatRef=null,this.ref=0,this.logger=noop,this.conn=null,this.sendBuffer=[],this.serializer=new Serializer,this.stateChangeCallbacks={open:[],close:[],error:[],message:[]},this.endPoint=`${e}/${TRANSPORTS.websocket}`,s!=null&&s.params&&(this.params=s.params),s!=null&&s.headers&&(this.headers=Object.assign(Object.assign({},this.headers),s.headers)),s!=null&&s.timeout&&(this.timeout=s.timeout),s!=null&&s.logger&&(this.logger=s.logger),s!=null&&s.transport&&(this.transport=s.transport),s!=null&&s.heartbeatIntervalMs&&(this.heartbeatIntervalMs=s.heartbeatIntervalMs),s!=null&&s.longpollerTimeout&&(this.longpollerTimeout=s.longpollerTimeout),this.reconnectAfterMs=s!=null&&s.reconnectAfterMs?s.reconnectAfterMs:o=>[1e3,2e3,5e3,1e4][o-1]||1e4,this.encode=s!=null&&s.encode?s.encode:(o,c)=>c(JSON.stringify(o)),this.decode=s!=null&&s.decode?s.decode:this.serializer.decode.bind(this.serializer),this.reconnectTimer=new Timer(()=>__awaiter$5(this,void 0,void 0,function*(){yield this.disconnect(),this.connect()}),this.reconnectAfterMs)}connect(){this.conn||(this.conn=new this.transport(this.endPointURL(),[],null,this.headers),this.conn&&(this.conn.binaryType="arraybuffer",this.conn.onopen=()=>this._onConnOpen(),this.conn.onerror=e=>this._onConnError(e),this.conn.onmessage=e=>this.onConnMessage(e),this.conn.onclose=e=>this._onConnClose(e)))}disconnect(e,s){return new Promise((o,c)=>{try{this.conn&&(this.conn.onclose=function(){},e?this.conn.close(e,s||""):this.conn.close(),this.conn=null,this.heartbeatTimer&&clearInterval(this.heartbeatTimer),this.reconnectTimer.reset()),o({error:null,data:!0})}catch(d){o({error:d,data:!1})}})}log(e,s,o){this.logger(e,s,o)}onOpen(e){this.stateChangeCallbacks.open.push(e)}onClose(e){this.stateChangeCallbacks.close.push(e)}onError(e){this.stateChangeCallbacks.error.push(e)}onMessage(e){this.stateChangeCallbacks.message.push(e)}connectionState(){switch(this.conn&&this.conn.readyState){case SOCKET_STATES.connecting:return CONNECTION_STATE.Connecting;case SOCKET_STATES.open:return CONNECTION_STATE.Open;case SOCKET_STATES.closing:return CONNECTION_STATE.Closing;default:return CONNECTION_STATE.Closed}}isConnected(){return this.connectionState()===CONNECTION_STATE.Open}remove(e){this.channels=this.channels.filter(s=>s.joinRef()!==e.joinRef())}channel(e,s={}){var o;const{selfBroadcast:c}=s,d=__rest(s,["selfBroadcast"]);c&&(d.self_broadcast=c);const _=!((o=this.params)===null||o===void 0)&&o.vsndate?new RealtimeChannel(e,d,this):new RealtimeSubscription(e,d,this);return _ instanceof RealtimeChannel&&(_.presence.onJoin((b,k,$)=>{_.trigger("presence",{event:"JOIN",key:b,currentPresences:k,newPresences:$})}),_.presence.onLeave((b,k,$)=>{_.trigger("presence",{event:"LEAVE",key:b,currentPresences:k,leftPresences:$})}),_.presence.onSync(()=>{_.trigger("presence",{event:"SYNC"})})),this.channels.push(_),_}push(e){const{topic:s,event:o,payload:c,ref:d}=e;let _=()=>{this.encode(e,b=>{var k;(k=this.conn)===null||k===void 0||k.send(b)})};this.log("push",`${s} ${o} (${d})`,c),this.isConnected()?_():this.sendBuffer.push(_)}onConnMessage(e){this.decode(e.data,s=>{let{topic:o,event:c,payload:d,ref:_}=s;(_&&_===this.pendingHeartbeatRef||c===(d==null?void 0:d.type))&&(this.pendingHeartbeatRef=null),this.log("receive",`${d.status||""} ${o} ${c} ${_&&"("+_+")"||""}`,d),this.channels.filter(b=>b.isMember(o)).forEach(b=>b.trigger(c,d,_)),this.stateChangeCallbacks.message.forEach(b=>b(s))})}endPointURL(){return this._appendParams(this.endPoint,Object.assign({},this.params,{vsn:VSN}))}makeRef(){let e=this.ref+1;return e===this.ref?this.ref=0:this.ref=e,this.ref.toString()}setAuth(e){this.accessToken=e,this.channels.forEach(s=>{e&&s.updateJoinPayload({user_token:e}),s.joinedOnce&&s.isJoined()&&s.push(CHANNEL_EVENTS.access_token,{access_token:e})})}leaveOpenTopic(e){let s=this.channels.find(o=>o.topic===e&&(o.isJoined()||o.isJoining()));s&&(this.log("transport",`leaving duplicate topic "${e}"`),s.unsubscribe())}_onConnOpen(){this.log("transport",`connected to ${this.endPointURL()}`),this._flushSendBuffer(),this.reconnectTimer.reset(),this.heartbeatTimer&&clearInterval(this.heartbeatTimer),this.heartbeatTimer=setInterval(()=>this._sendHeartbeat(),this.heartbeatIntervalMs),this.stateChangeCallbacks.open.forEach(e=>e())}_onConnClose(e){this.log("transport","close",e),this._triggerChanError(),this.heartbeatTimer&&clearInterval(this.heartbeatTimer),this.reconnectTimer.scheduleTimeout(),this.stateChangeCallbacks.close.forEach(s=>s(e))}_onConnError(e){this.log("transport",e.message),this._triggerChanError(),this.stateChangeCallbacks.error.forEach(s=>s(e))}_triggerChanError(){this.channels.forEach(e=>e.trigger(CHANNEL_EVENTS.error))}_appendParams(e,s){if(Object.keys(s).length===0)return e;const o=e.match(/\?/)?"&":"?",c=new URLSearchParams(s);return`${e}${o}${c}`}_flushSendBuffer(){this.isConnected()&&this.sendBuffer.length>0&&(this.sendBuffer.forEach(e=>e()),this.sendBuffer=[])}_sendHeartbeat(){var e;if(!!this.isConnected()){if(this.pendingHeartbeatRef){this.pendingHeartbeatRef=null,this.log("transport","heartbeat timeout. Attempting to re-establish connection"),(e=this.conn)===null||e===void 0||e.close(WS_CLOSE_NORMAL,"hearbeat timeout");return}this.pendingHeartbeatRef=this.makeRef(),this.push({topic:"phoenix",event:"heartbeat",payload:{},ref:this.pendingHeartbeatRef}),this.setAuth(this.accessToken)}}}class SupabaseRealtimeClient{constructor(e,s,o,c){const d={},_=c==="*"?`realtime:${o}`:`realtime:${o}:${c}`,b=s.Authorization.split(" ")[1];b&&(d.user_token=b),this.subscription=e.channel(_,d)}getPayloadRecords(e){const s={new:{},old:{}};return(e.type==="INSERT"||e.type==="UPDATE")&&(s.new=convertChangeData(e.columns,e.record)),(e.type==="UPDATE"||e.type==="DELETE")&&(s.old=convertChangeData(e.columns,e.old_record)),s}on(e,s){return this.subscription.on(e,o=>{let c={schema:o.schema,table:o.table,commit_timestamp:o.commit_timestamp,eventType:o.type,new:{},old:{},errors:o.errors};c=Object.assign(Object.assign({},c),this.getPayloadRecords(o)),s(c)}),this}subscribe(e=()=>{}){return this.subscription.onError(s=>e("SUBSCRIPTION_ERROR",s)),this.subscription.onClose(()=>e("CLOSED")),this.subscription.subscribe().receive("ok",()=>e("SUBSCRIBED")).receive("error",s=>e("SUBSCRIPTION_ERROR",s)).receive("timeout",()=>e("RETRYING_AFTER_TIMEOUT")),this.subscription}}class SupabaseQueryBuilder extends PostgrestQueryBuilder{constructor(e,{headers:s={},schema:o,realtime:c,table:d,fetch:_,shouldThrowOnError:b}){super(e,{headers:s,schema:o,fetch:_,shouldThrowOnError:b}),this._subscription=null,this._realtime=c,this._headers=s,this._schema=o,this._table=d}on(e,s){return this._realtime.isConnected()||this._realtime.connect(),this._subscription||(this._subscription=new SupabaseRealtimeClient(this._realtime,this._headers,this._schema,this._table)),this._subscription.on(e,s)}}const version="0.0.0",DEFAULT_HEADERS={"X-Client-Info":`storage-js/${version}`};var __awaiter$4=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const _getErrorMessage=a=>a.msg||a.message||a.error_description||a.error||JSON.stringify(a),handleError=(a,e)=>{if(typeof a.json!="function")return e(a);a.json().then(s=>e({message:_getErrorMessage(s),status:(a==null?void 0:a.status)||500}))},_getRequestParams=(a,e,s,o)=>{const c={method:a,headers:(e==null?void 0:e.headers)||{}};return a==="GET"?c:(c.headers=Object.assign({"Content-Type":"application/json"},e==null?void 0:e.headers),c.body=JSON.stringify(o),Object.assign(Object.assign({},c),s))};function _handleRequest(a,e,s,o,c,d){return __awaiter$4(this,void 0,void 0,function*(){return new Promise((_,b)=>{a(s,_getRequestParams(e,o,c,d)).then(k=>{if(!k.ok)throw k;return o!=null&&o.noResolveJson?_(k):k.json()}).then(k=>_(k)).catch(k=>handleError(k,b))})})}function get(a,e,s,o){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"GET",e,s,o)})}function post(a,e,s,o,c){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"POST",e,o,c,s)})}function put(a,e,s,o,c){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"PUT",e,o,c,s)})}function remove(a,e,s,o,c){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"DELETE",e,o,c,s)})}const resolveFetch$1=a=>{let e;return a?e=a:typeof fetch=="undefined"?e=crossFetch:e=fetch,(...s)=>e(...s)};var __awaiter$3=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class StorageBucketApi{constructor(e,s={},o){this.url=e,this.headers=Object.assign(Object.assign({},DEFAULT_HEADERS),s),this.fetch=resolveFetch$1(o)}listBuckets(){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield get(this.fetch,`${this.url}/bucket`,{headers:this.headers}),error:null}}catch(e){return{data:null,error:e}}})}getBucket(e){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield get(this.fetch,`${this.url}/bucket/${e}`,{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}createBucket(e,s={public:!1}){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:(yield post(this.fetch,`${this.url}/bucket`,{id:e,name:e,public:s.public},{headers:this.headers})).name,error:null}}catch(o){return{data:null,error:o}}})}updateBucket(e,s){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield put(this.fetch,`${this.url}/bucket/${e}`,{id:e,name:e,public:s.public},{headers:this.headers}),error:null}}catch(o){return{data:null,error:o}}})}emptyBucket(e){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield post(this.fetch,`${this.url}/bucket/${e}/empty`,{},{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}deleteBucket(e){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield remove(this.fetch,`${this.url}/bucket/${e}`,{},{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}}var __awaiter$2=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const DEFAULT_SEARCH_OPTIONS={limit:100,offset:0,sortBy:{column:"name",order:"asc"}},DEFAULT_FILE_OPTIONS={cacheControl:"3600",contentType:"text/plain;charset=UTF-8",upsert:!1};class StorageFileApi{constructor(e,s={},o,c){this.url=e,this.headers=s,this.bucketId=o,this.fetch=resolveFetch$1(c)}uploadOrUpdate(e,s,o,c){return __awaiter$2(this,void 0,void 0,function*(){try{let d;const _=Object.assign(Object.assign({},DEFAULT_FILE_OPTIONS),c),b=Object.assign(Object.assign({},this.headers),e==="POST"&&{"x-upsert":String(_.upsert)});typeof Blob!="undefined"&&o instanceof Blob?(d=new FormData,d.append("cacheControl",_.cacheControl),d.append("",o)):typeof FormData!="undefined"&&o instanceof FormData?(d=o,d.append("cacheControl",_.cacheControl)):(d=o,b["cache-control"]=`max-age=${_.cacheControl}`,b["content-type"]=_.contentType);const k=this._removeEmptyFolders(s),$=this._getFinalPath(k),j=yield this.fetch(`${this.url}/object/${$}`,{method:e,body:d,headers:b});if(j.ok)return{data:{Key:$},error:null};{const _e=yield j.json();return{data:null,error:_e}}}catch(d){return{data:null,error:d}}})}upload(e,s,o){return __awaiter$2(this,void 0,void 0,function*(){return this.uploadOrUpdate("POST",e,s,o)})}update(e,s,o){return __awaiter$2(this,void 0,void 0,function*(){return this.uploadOrUpdate("PUT",e,s,o)})}move(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:yield post(this.fetch,`${this.url}/object/move`,{bucketId:this.bucketId,sourceKey:e,destinationKey:s},{headers:this.headers}),error:null}}catch(o){return{data:null,error:o}}})}copy(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:yield post(this.fetch,`${this.url}/object/copy`,{bucketId:this.bucketId,sourceKey:e,destinationKey:s},{headers:this.headers}),error:null}}catch(o){return{data:null,error:o}}})}createSignedUrl(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{const o=this._getFinalPath(e);let c=yield post(this.fetch,`${this.url}/object/sign/${o}`,{expiresIn:s},{headers:this.headers});const d=`${this.url}${c.signedURL}`;return c={signedURL:d},{data:c,error:null,signedURL:d}}catch(o){return{data:null,error:o,signedURL:null}}})}createSignedUrls(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:(yield post(this.fetch,`${this.url}/object/sign/${this.bucketId}`,{expiresIn:s,paths:e},{headers:this.headers})).map(c=>Object.assign(Object.assign({},c),{signedURL:c.signedURL?`${this.url}${c.signedURL}`:null})),error:null}}catch(o){return{data:null,error:o}}})}download(e){return __awaiter$2(this,void 0,void 0,function*(){try{const s=this._getFinalPath(e);return{data:yield(yield get(this.fetch,`${this.url}/object/${s}`,{headers:this.headers,noResolveJson:!0})).blob(),error:null}}catch(s){return{data:null,error:s}}})}getPublicUrl(e){try{const s=this._getFinalPath(e),o=`${this.url}/object/public/${s}`;return{data:{publicURL:o},error:null,publicURL:o}}catch(s){return{data:null,error:s,publicURL:null}}}remove(e){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:yield remove(this.fetch,`${this.url}/object/${this.bucketId}`,{prefixes:e},{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}list(e,s,o){return __awaiter$2(this,void 0,void 0,function*(){try{const c=Object.assign(Object.assign(Object.assign({},DEFAULT_SEARCH_OPTIONS),s),{prefix:e||""});return{data:yield post(this.fetch,`${this.url}/object/list/${this.bucketId}`,c,{headers:this.headers},o),error:null}}catch(c){return{data:null,error:c}}})}_getFinalPath(e){return`${this.bucketId}/${e}`}_removeEmptyFolders(e){return e.replace(/^\/|\/$/g,"").replace(/\/+/g,"/")}}class StorageClient extends StorageBucketApi{constructor(e,s={},o){super(e,s,o)}from(e){return new StorageFileApi(this.url,this.headers,e,this.fetch)}}const resolveFetch=a=>{let e;return a?e=a:typeof fetch=="undefined"?e=crossFetch:e=fetch,(...s)=>e(...s)};var __awaiter$1=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class FunctionsClient{constructor(e,{headers:s={},customFetch:o}={}){this.url=e,this.headers=s,this.fetch=resolveFetch(o)}setAuth(e){this.headers.Authorization=`Bearer ${e}`}invoke(e,s){return __awaiter$1(this,void 0,void 0,function*(){try{const{headers:o,body:c}=s!=null?s:{},d=yield this.fetch(`${this.url}/${e}`,{method:"POST",headers:Object.assign({},this.headers,o),body:c}),_=d.headers.get("x-relay-error");if(_&&_==="true")return{data:null,error:new Error(yield d.text())};let b;const{responseType:k}=s!=null?s:{};return!k||k==="json"?b=yield d.json():k==="arrayBuffer"?b=yield d.arrayBuffer():k==="blob"?b=yield d.blob():b=yield d.text(),{data:b,error:null}}catch(o){return{data:null,error:o}}})}}var __awaiter=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const DEFAULT_OPTIONS={schema:"public",autoRefreshToken:!0,persistSession:!0,detectSessionInUrl:!0,multiTab:!0,headers:DEFAULT_HEADERS$4};class SupabaseClient{constructor(e,s,o){if(this.supabaseUrl=e,this.supabaseKey=s,!e)throw new Error("supabaseUrl is required.");if(!s)throw new Error("supabaseKey is required.");const c=stripTrailingSlash(e),d=Object.assign(Object.assign({},DEFAULT_OPTIONS),o);if(this.restUrl=`${c}/rest/v1`,this.realtimeUrl=`${c}/realtime/v1`.replace("http","ws"),this.authUrl=`${c}/auth/v1`,this.storageUrl=`${c}/storage/v1`,c.match(/(supabase\.co)|(supabase\.in)/)){const b=c.split(".");this.functionsUrl=`${b[0]}.functions.${b[1]}.${b[2]}`}else this.functionsUrl=`${c}/functions/v1`;this.schema=d.schema,this.multiTab=d.multiTab,this.fetch=d.fetch,this.headers=Object.assign(Object.assign({},DEFAULT_HEADERS$4),o==null?void 0:o.headers),this.shouldThrowOnError=d.shouldThrowOnError||!1,this.auth=this._initSupabaseAuthClient(d),this.realtime=this._initRealtimeClient(Object.assign({headers:this.headers},d.realtime)),this._listenForAuthEvents(),this._listenForMultiTabEvents()}get functions(){return new FunctionsClient(this.functionsUrl,{headers:this._getAuthHeaders(),customFetch:this.fetch})}get storage(){return new StorageClient(this.storageUrl,this._getAuthHeaders(),this.fetch)}from(e){const s=`${this.restUrl}/${e}`;return new SupabaseQueryBuilder(s,{headers:this._getAuthHeaders(),schema:this.schema,realtime:this.realtime,table:e,fetch:this.fetch,shouldThrowOnError:this.shouldThrowOnError})}rpc(e,s,{head:o=!1,count:c=null}={}){return this._initPostgRESTClient().rpc(e,s,{head:o,count:c})}channel(e,s){var o,c;const d=(c=(o=this.auth.session())===null||o===void 0?void 0:o.access_token)!==null&&c!==void 0?c:this.supabaseKey;return this.realtime.isConnected()||this.realtime.connect(),this.realtime.channel(e,Object.assign(Object.assign({},s),{user_token:d}))}removeAllSubscriptions(){return __awaiter(this,void 0,void 0,function*(){const e=this.getSubscriptions().slice(),s=e.map(c=>this.removeSubscription(c));return(yield Promise.all(s)).map(({error:c},d)=>({data:{subscription:e[d]},error:c}))})}removeChannel(e){return __awaiter(this,void 0,void 0,function*(){const{error:s}=yield this._closeSubscription(e),o=this.getSubscriptions(),c=o.filter(d=>d.isJoined()).length;return o.length===0&&(yield this.realtime.disconnect()),{data:{openChannels:c},error:s}})}removeSubscription(e){return __awaiter(this,void 0,void 0,function*(){const{error:s}=yield this._closeSubscription(e),o=this.getSubscriptions(),c=o.filter(d=>d.isJoined()).length;return o.length===0&&(yield this.realtime.disconnect()),{data:{openSubscriptions:c},error:s}})}_closeSubscription(e){return __awaiter(this,void 0,void 0,function*(){let s=null;if(!e.isClosed()){const{error:o}=yield this._unsubscribeSubscription(e);s=o}return this.realtime.remove(e),{error:s}})}_unsubscribeSubscription(e){return new Promise(s=>{e.unsubscribe().receive("ok",()=>s({error:null})).receive("error",o=>s({error:o})).receive("timeout",()=>s({error:new Error("timed out")}))})}getSubscriptions(){return this.realtime.channels}_initSupabaseAuthClient({autoRefreshToken:e,persistSession:s,detectSessionInUrl:o,localStorage:c,headers:d,fetch:_,cookieOptions:b,multiTab:k}){const $={Authorization:`Bearer ${this.supabaseKey}`,apikey:`${this.supabaseKey}`};return new SupabaseAuthClient({url:this.authUrl,headers:Object.assign(Object.assign({},d),$),autoRefreshToken:e,persistSession:s,detectSessionInUrl:o,localStorage:c,fetch:_,cookieOptions:b,multiTab:k})}_initRealtimeClient(e){return new RealtimeClient(this.realtimeUrl,Object.assign(Object.assign({},e),{params:Object.assign(Object.assign({},e==null?void 0:e.params),{apikey:this.supabaseKey})}))}_initPostgRESTClient(){return new PostgrestClient(this.restUrl,{headers:this._getAuthHeaders(),schema:this.schema,fetch:this.fetch,throwOnError:this.shouldThrowOnError})}_getAuthHeaders(){var e,s;const o=Object.assign({},this.headers),c=(s=(e=this.auth.session())===null||e===void 0?void 0:e.access_token)!==null&&s!==void 0?s:this.supabaseKey;return o.apikey=this.supabaseKey,o.Authorization=o.Authorization||`Bearer ${c}`,o}_listenForMultiTabEvents(){if(!this.multiTab||!isBrowser$1()||!(window!=null&&window.addEventListener))return null;try{return window==null?void 0:window.addEventListener("storage",e=>{var s,o,c;if(e.key===STORAGE_KEY$1){const d=JSON.parse(String(e.newValue)),_=(o=(s=d==null?void 0:d.currentSession)===null||s===void 0?void 0:s.access_token)!==null&&o!==void 0?o:void 0,b=(c=this.auth.session())===null||c===void 0?void 0:c.access_token;_?!b&&_?this._handleTokenChanged("SIGNED_IN",_,"STORAGE"):b!==_&&this._handleTokenChanged("TOKEN_REFRESHED",_,"STORAGE"):this._handleTokenChanged("SIGNED_OUT",_,"STORAGE")}})}catch(e){return console.error("_listenForMultiTabEvents",e),null}}_listenForAuthEvents(){let{data:e}=this.auth.onAuthStateChange((s,o)=>{this._handleTokenChanged(s,o==null?void 0:o.access_token,"CLIENT")});return e}_handleTokenChanged(e,s,o){(e==="TOKEN_REFRESHED"||e==="SIGNED_IN")&&this.changedAccessToken!==s?(this.realtime.setAuth(s),o=="STORAGE"&&this.auth.setAuth(s),this.changedAccessToken=s):(e==="SIGNED_OUT"||e==="USER_DELETED")&&(this.realtime.setAuth(this.supabaseKey),o=="STORAGE"&&this.auth.signOut())}}const createClient=(a,e,s)=>new SupabaseClient(a,e,s);let nanoid=(a=21)=>crypto.getRandomValues(new Uint8Array(a)).reduce((e,s)=>(s&=63,s<36?e+=s.toString(36):s<62?e+=(s-26).toString(36).toUpperCase():s>62?e+="-":e+="_",e),"");const supabase=createClient("https://pidxdsxphlhzjnzmifth.supabase.co","eyJhbGciOiJIUzI1NiIsInR5cCI6IkpXVCJ9.eyJpc3MiOiJzdXBhYmFzZSIsInJlZiI6InBpZHhkc3hwaGxoempuem1pZnRoIiwicm9sZSI6ImFub24iLCJpYXQiOjE2NTYyMzA1NTYsImV4cCI6MTk3MTgwNjU1Nn0.bqlw7802fsWRnqU5BLYtmXk_k-D1VFmbkHMywWc15NM");evalScope(Tone,controls,{WebDirt},__vitePreload(()=>Promise.resolve().then(function(){return strudel}),void 0),__vitePreload(()=>import("./index.52697493.js"),[]),__vitePreload(()=>import("./index.8ac7fc56.js"),[]),__vitePreload(()=>import("./index.93bc31c4.js"),[]),__vitePreload(()=>import("./index.84c349f8.js"),[]),__vitePreload(()=>import("./index.8e1f8ae9.js"),[]),__vitePreload(()=>import("./index.90c431ba.js"),[]),__vitePreload(()=>import("./osc.6137292f.js"),[]),__vitePreload(()=>import("./index.fbfd1db4.js"),[]),__vitePreload(()=>import("./serial.9dcf36a7.js"),[]),__vitePreload(()=>import("./index.46571609.js"),[]));loadWebDirt({sampleMapUrl:"EmuSP12.json",sampleFolder:"EmuSP12"});prebake();async function initCode(){var a,e;try{const o=(e=(a=window.location.href.split("?")[1])==null?void 0:a.split("#"))==null?void 0:e[0],c=window.location.href.split("#")[1];if(c)return console.log("decode hash from url"),atob(decodeURIComponent(c||""));if(o)return supabase.from("code").select("code").eq("hash",o).then(({data:d,error:_})=>{if(_&&console.warn("failed to load hash",err),d.length)return console.log("load hash from database",o),d[0].code})}catch(s){console.warn("failed to decode",s)}}function getRandomTune(){const a=Object.values(tunes);return(s=>s[Math.floor(Math.random()*s.length)])(a)}const randomTune=getRandomTune(),defaultSynth=getDefaultSynth(),isEmbedded=window.location!==window.parent.location;function App(){const[a,e]=react.exports.useState(),[s,o]=react.exports.useState(),{setCode:c,setPattern:d,error:_,code:b,cycle:k,dirty:$,log:j,togglePlay:_e,activeCode:et,setActiveCode:tt,activateCode:nt,pattern:it,pushLog:rt,pending:st,hideHeader:ot,hideConsole:at}=useRepl({tune:"// LOADING...",defaultSynth});react.exports.useEffect(()=>{initCode().then(lt=>c(lt||randomTune))},[]);const ht=react.exports.useRef();return react.exports.useLayoutEffect(()=>{var lt;ht.current&&(ht.current.scrollTop=(lt=ht.current)==null?void 0:lt.scrollHeight)},[j]),react.exports.useLayoutEffect(()=>{const lt=async ut=>{(ut.ctrlKey||ut.altKey)&&(ut.code==="Enter"?(ut.preventDefault(),flash(a),await nt()):ut.code==="Period"&&(k.stop(),ut.preventDefault()))};return window.addEventListener("keydown",lt,!0),()=>window.removeEventListener("keydown",lt,!0)},[it,b,nt,k,a]),useHighlighting({view:a,pattern:it,active:k.started&&!(et!=null&&et.includes("strudel disable-highlighting"))}),useWebMidi({ready:react.exports.useCallback(({outputs:lt})=>{rt(`WebMidi ready! Just add .midi(${lt.map(ut=>`'${ut.name}'`).join(" | ")}) to the pattern. `)},[rt]),connected:react.exports.useCallback(({outputs:lt})=>{rt(`Midi device connected! Available: ${lt.map(ut=>`'${ut.name}'`).join(", ")}`)},[rt]),disconnected:react.exports.useCallback(({outputs:lt})=>{rt(`Midi device disconnected! Available: ${lt.map(ut=>`'${ut.name}'`).join(", ")}`)},[rt])}),jsxs("div",{className:"min-h-screen flex flex-col",children:[!ot&&jsxs("header",{id:"header",className:cx("flex-none w-full px-2 flex border-b border-gray-200 justify-between z-[10] bg-gray-100",isEmbedded?"h-8":"h-14"),children:[jsxs("div",{className:"flex items-center space-x-2",children:[jsx("img",{src:logo,className:cx("Tidal-logo",isEmbedded?"w-6 h-6":"w-10 h-10"),alt:"logo"}),jsxs("h1",{className:isEmbedded?"text-l":"text-xl",children:["Strudel ",isEmbedded?"Mini ":"","REPL"]})]}),jsxs("div",{className:"flex",children:[jsx("button",{onClick:()=>{getAudioContext().resume(),_e()},className:cx("hover:bg-gray-300",isEmbedded?"px-2":"p-2"),children:st?jsx(Fragment,{children:"loading..."}):jsxs("span",{className:cx("flex items-center","w-16"),children:[k.started?jsx("svg",{xmlns:"http://www.w3.org/2000/svg",className:"h-5 w-5",viewBox:"0 0 20 20",fill:"currentColor",children:jsx("path",{fillRule:"evenodd",d:"M18 10a8 8 0 11-16 0 8 8 0 0116 0zM7 8a1 1 0 012 0v4a1 1 0 11-2 0V8zm5-1a1 1 0 00-1 1v4a1 1 0 102 0V8a1 1 0 00-1-1z",clipRule:"evenodd"})}):jsx("svg",{xmlns:"http://www.w3.org/2000/svg",className:"h-5 w-5",viewBox:"0 0 20 20",fill:"currentColor",children:jsx("path",{fillRule:"evenodd",d:"M10 18a8 8 0 100-16 8 8 0 000 16zM9.555 7.168A1 1 0 008 8v4a1 1 0 001.555.832l3-2a1 1 0 000-1.664l-3-2z",clipRule:"evenodd"})}),k.started?"pause":"play"]})}),!isEmbedded&&jsx("button",{className:"hover:bg-gray-300 p-2",onClick:async()=>{const lt=getRandomTune();c(lt),cleanupDraw(),cleanupUi(),resetLoadedSamples(),await prebake();const ut=await evaluate(lt);d(ut.pattern),tt(lt)},children:"\u{1F3B2} random"}),!isEmbedded&&jsx("button",{className:cx("hover:bg-gray-300",isEmbedded?"px-2":"p-2"),children:jsx("a",{href:"./tutorial",children:"\u{1F4DA} tutorial"})}),!isEmbedded&&jsxs("button",{className:cx("cursor-pointer hover:bg-gray-300",isEmbedded?"px-2":"p-2"),onClick:async()=>{const lt=et||b;if(s===lt){rt("Link already generated!");return}const ut=nanoid(12),{data:ct,error:dt}=await supabase.from("code").insert([{code:lt,hash:ut}]);if(dt){console.log("error",dt);const ft=`Error: ${dt.message}`;rt(ft)}else{o(et||b);const ft=window.location.origin+"?"+ut;navigator.clipboard.writeText(ft);const Et=`Link copied to clipboard: ${ft}`;rt(Et)}},children:["\u{1F4E3} share",s&&s===(et||b)?"d!":""]}),isEmbedded&&jsx("button",{className:cx("hover:bg-gray-300 px-2"),children:jsx("a",{href:window.location.href,target:"_blank",rel:"noopener noreferrer",title:"Open in REPL",children:"\u{1F680} open"})}),isEmbedded&&jsx("button",{className:cx("hover:bg-gray-300 px-2"),children:jsx("a",{onClick:()=>{window.location.href=initialUrl,window.location.reload()},title:"Reset",children:"\u{1F494} reset"})})]})]}),jsxs("section",{className:"grow flex flex-col text-gray-100",children:[jsxs("div",{className:"grow relative flex overflow-auto pb-8 cursor-text",id:"code",children:[jsx(CodeMirror,{value:b,onChange:c,onViewChanged:e}),jsx("span",{className:"z-[20] bg-black rounded-t-md py-1 px-2 fixed bottom-0 right-1 text-xs whitespace-pre text-right pointer-events-none",children:k.started?$?`ctrl+enter to update +).slow(2).pianoroll().note().piano().out();`;var tunes=Object.freeze(Object.defineProperty({__proto__:null,timeCatMini,timeCat,shapeShifted,tetrisMini,whirlyStrudel,swimming,giantSteps,giantStepsReggae,transposedChordsHacked,scaleTranspose,struct,magicSofa,confusedPhone,zeldasRescue,technoDrums,caverave,callcenterhero,primalEnemy,synthDrums,sampleDrums,xylophoneCalling,sowhatelse,barryHarris,blippyRhodes,wavyKalimba,jemblung,risingEnemy,festivalOfFingers,festivalOfFingers2,undergroundPlumber,bridgeIsOver,goodTimes,echoPiano,sml1,speakerman,randomBells,waa,waa2,hyperpop,festivalOfFingers3,bossa,customTrigger,bornagain,meltingsubmarine,swimmingWithSoundfonts,outroMusic,bassFuge,bossaRandom},Symbol.toStringTag,{value:"Module"}));const bufferCache={},loadCache={},getCachedBuffer=a=>bufferCache[a],loadBuffer=(a,e)=>(loadCache[a]||(loadCache[a]=fetch(a).then(s=>s.arrayBuffer()).then(async s=>{const o=await e.decodeAudioData(s);return bufferCache[a]=o,o})),loadCache[a]),getLoadedBuffer=a=>bufferCache[a],githubCache={};let sampleCache={current:void 0};const loadGithubSamples=async(a,e)=>{const s="loadGithubSamples "+a,o=localStorage.getItem(s);if(o&&(console.log("[sampler]: loaded sample list from localstorage",a),githubCache[a]=JSON.parse(o)),githubCache[a])return sampleCache.current=githubCache[a],githubCache[a];console.log("[sampler]: fetching sample list from github",a);try{const[c,d,..._]=a.split("/"),b=`https://api.github.com/repos/${c}/${d}/contents`,k=await fetch(`${b}/${_.join("/")}`).then($=>$.json());githubCache[a]=(await Promise.all(k.map(async({name:$,path:j})=>({name:$,content:await fetch(`${b}/${j}`).then(_e=>_e.json()).catch(_e=>{console.error("could not load path",_e)})})))).filter(({content:$})=>!!$).reduce(($,{name:j,content:_e})=>kt(Dt({},$),{[(e==null?void 0:e(j))||j]:_e.map(({download_url:et})=>et)}),{})}catch(c){console.error("[sampler]: failed to fetch sample list from github",c);return}return sampleCache.current=githubCache[a],localStorage.setItem(s,JSON.stringify(sampleCache.current)),console.log("[sampler]: loaded samples:",sampleCache.current),githubCache[a]},samples=(a,e=a._base||"")=>{sampleCache.current=Dt(Dt({},sampleCache.current),Object.fromEntries(Object.entries(a).map(([s,o])=>{if(typeof o=="string"&&(o=[o]),typeof o!="object")throw new Error("wrong sample map format for "+s);e=o._base||e;const c=d=>(e+d).replace("github:","https://raw.githubusercontent.com/");return Array.isArray(o)?[s,o.map(c)]:[s,Object.fromEntries(Object.entries(o).map(([d,_])=>[d,(typeof _=="string"?[_]:_).map(c)]))]})))},resetLoadedSamples=()=>{sampleCache.current=void 0},getLoadedSamples$1=()=>sampleCache.current,{Pattern:Pattern$1}=strudel;let audioContext;const getAudioContext=()=>(audioContext||(audioContext=new AudioContext),audioContext),getFilter=(a,e,s)=>{const o=getAudioContext().createBiquadFilter();return o.type=a,o.frequency.value=e,o.Q.value=s,o},getADSR=(a,e,s,o,c,d,_)=>{const b=getAudioContext().createGain();return b.gain.setValueAtTime(0,d),b.gain.linearRampToValueAtTime(c,d+a),b.gain.linearRampToValueAtTime(s*c,d+a+e),b.gain.setValueAtTime(s*c,_),b.gain.linearRampToValueAtTime(0,_+o),b},getOscillator=({s:a,freq:e,t:s,duration:o,release:c})=>{const d=getAudioContext().createOscillator();return d.type=a||"triangle",d.frequency.value=Number(e),d.start(s),d.stop(s+o+c),d},getSoundfontKey=a=>{var o,c,d,_;if(!globalThis.soundfontList)return!1;if((c=(o=globalThis.soundfontList)==null?void 0:o.instruments)!=null&&c.includes(a))return a;const e=(_=(d=globalThis.soundfontList)==null?void 0:d.instrumentNames)==null?void 0:_.indexOf(a),s=e<10?`00${e}`:e<100?`0${e}`:e;if(e!==-1)return globalThis.soundfontList.instruments.find(b=>b.startsWith(s))},getSampleBufferSource=async(a,e,s)=>{let o=0;const c=getAudioContext(),d=getLoadedSamples();if(!d)throw new Error("no samples loaded");const _=d==null?void 0:d[a];if(!_)throw new Error("sample not found:",a,"try one of "+Object.keys(d));if(typeof _!="object")throw new Error("wrong format for sample bank:",a);let b;if(Array.isArray(_))b=_[e%_.length];else{if(!s)throw new Error("no note(...) set for sound",a);const _e=typeof s=="string"?toMidi$1(s):s;o=_e-36;const et=nt=>toMidi$1(nt)-_e,tt=Object.keys(_).filter(nt=>!nt.startsWith("_")).reduce((nt,it,rt)=>!nt||Math.abs(et(it)){if(!a.includes(":"))return[a,e];let[s,o]=a.split(":");return isNaN(Number(o))?[a,e]:[s,o]};Pattern$1.prototype.out=function(){return this.onTrigger(async(a,e,s,o)=>{const c=e.duration/o;try{const d=getAudioContext();a=d.currentTime+a-s;let{freq:_,s:b,sf:k,clip:$=0,n:j=0,note:_e,gain:et=1,cutoff:tt,resonance:nt=1,hcutoff:it,hresonance:rt=1,bandf:st,bandq:ot=1,pan:at,attack:ht=.001,decay:lt=.05,sustain:ut=.5,release:ct=.001,speed:dt=1,begin:ft=0,end:Et=1}=e.value;const{velocity:yt=1}=e.context;et*=yt;const gt=[];if(typeof b=="string"&&([b,j]=splitSN(b,j)),typeof _e=="string"&&([_e,j]=splitSN(_e,j)),!b||["sine","square","triangle","sawtooth"].includes(b)){j=_e||j,typeof j=="string"&&(j=toMidi$1(j)),!_&&typeof j=="number"&&(_=fromMidi(j));const pt=getOscillator({t:a,s:b,freq:_,duration:c,release:ct});gt.push(pt);const mt=d.createGain();mt.gain.value=.3,gt.push(mt);const At=getADSR(ht,lt,ut,ct,1,a,a+c);gt.push(At)}else{if(dt===0)return;if(!b){console.warn("no sample specified");return}const pt=getSoundfontKey(b);let mt;try{pt?mt=await globalThis.getFontBufferSource(pt,_e||j,d):mt=await getSampleBufferSource(b,j,_e)}catch(vt){console.warn(vt);return}if(d.currentTime>a){console.warn("sample still loading:",b,j);return}if(!mt){console.warn("no buffer source");return}mt.playbackRate.value=Math.abs(dt)*mt.playbackRate.value;let At=pt||$?c:mt.buffer.duration;const Ot=ft*At;if(At=(Et-ft)*At/Math.abs(dt),pt||$?mt.start(a,Ot):mt.start(a,Ot,At),gt.push(mt),pt||$){const vt=d.createGain(),Ct=.1;vt.gain.value=.6,vt.gain.setValueAtTime(vt.gain.value,a+At),vt.gain.linearRampToValueAtTime(0,a+At+Ct),gt.push(vt),mt.stop(a+At+Ct)}else mt.stop(a+At)}const St=d.createGain();if(St.gain.value=et,gt.push(St),tt!==void 0&>.push(getFilter("lowpass",tt,nt)),it!==void 0&>.push(getFilter("highpass",it,rt)),st!==void 0&>.push(getFilter("bandpass",st,ot)),at!==void 0){const pt=d.createStereoPanner();pt.pan.value=2*at-1,gt.push(pt)}gt.push(d.destination),gt.slice(1).reduce((pt,mt)=>pt.connect(mt),gt[0])}catch(d){console.warn(".out error:",d)}})};async function prebake(a=!1){samples({piano:{A0:"A0v8.mp3",C1:"C1v8.mp3",Ds1:"Ds1v8.mp3",Fs1:"Fs1v8.mp3",A1:"A1v8.mp3",C2:"C2v8.mp3",Ds2:"Ds2v8.mp3",Fs2:"Fs2v8.mp3",A2:"A2v8.mp3",C3:"C3v8.mp3",Ds3:"Ds3v8.mp3",Fs3:"Fs3v8.mp3",A3:"A3v8.mp3",C4:"C4v8.mp3",Ds4:"Ds4v8.mp3",Fs4:"Fs4v8.mp3",A4:"A4v8.mp3",C5:"C5v8.mp3",Ds4:"Ds4v8.mp3",Fs5:"Fs5v8.mp3",A5:"A5v8.mp3",C6:"C6v8.mp3",Ds6:"Ds6v8.mp3",Fs6:"Fs6v8.mp3",A6:"A6v8.mp3",C7:"C7v8.mp3",Ds7:"Ds7v8.mp3",Fs7:"Fs7v8.mp3",A7:"A7v8.mp3",C8:"C8v8.mp3"}},"./piano/"),a||await fetch("EmuSP12.json").then(e=>e.json()).then(e=>samples(e,"./EmuSP12/"))}const maxPan=toMidi$1("C8"),panwidth=(a,e)=>a*e+(1-e)/2;Pattern$5.prototype.piano=function(){return this.clip(1).s("piano").fmap(a=>{const e=typeof a.note=="string"?toMidi$1(a.note):a.note,s=panwidth(Math.min(e/maxPan,1),.5);return kt(Dt({},a),{pan:(a.pan||1)*s})})};var WebDirtPacked$1={exports:{}};(function(a,e){(function(s,o){a.exports=o()})(self,()=>(()=>{var s={d:($,j)=>{for(var _e in j)s.o(j,_e)&&!s.o($,_e)&&Object.defineProperty($,_e,{enumerable:!0,get:j[_e]})},o:($,j)=>Object.prototype.hasOwnProperty.call($,j),r:$=>{typeof Symbol!="undefined"&&Symbol.toStringTag&&Object.defineProperty($,Symbol.toStringTag,{value:"Module"}),Object.defineProperty($,"__esModule",{value:!0})}},o={};function c($,j){if(this.msg=$,this.ac=j.ac,this.sampleBank=j.sampleBank,this.outputNode=j.destination,this.cutGroups=j.cutGroups,this.eventCounter=j.eventCounter,this.audioOutputs=j.audioOutputs,this.workletsAvailable=j.workletsAvailable,typeof $.buffer=="object")this.bufferContainer=$.buffer;else{if(this.sampleBank==null)return void console.log("WebDirt: there is no sample bank, cancelling event");if(typeof this.sampleBank!="object")return void console.log("WebDirt: buffer not provided by calling application + no WebDirt sample bank");if(this.msg.n=parseInt(this.msg.n),isNaN(this.msg.n)&&(this.msg.n=0),!this.sampleBank.sampleNameExists(this.msg.s))return void console.log("WebDirt: no sample named "+this.msg.s+" exists in sample map");if(!this.sampleBank.getBufferMightSucceed(this.msg.s,this.msg.n))return}if(this.when=this.msg.when,isNaN(this.when))console.log("WebDirt: 'when' is null or not a number");else if(this.nudge=parseFloat(this.msg.nudge),isNaN(this.nudge)||(this.when=this.when+this.nudge),isNaN(parseFloat(this.msg.speed))&&(this.msg.speed=1),this.msg.speed!=0)if(isNaN(parseFloat(this.msg.note))&&(this.msg.note=0),this.msg.speed=this.msg.speed*Math.pow(2,this.msg.note/12),this.msg.begin=d(this.msg.begin,0),this.msg.end=d(this.msg.end,1),this.msg.end!=this.msg.begin){if(this.msg.begin>this.msg.end&&(this.msg.speed=-1*this.msg.speed),this.msg.speed<0&&(this.msg.begin=1-this.msg.begin,this.msg.end=1-this.msg.end),this.msg.begin>this.msg.end){let dt=this.msg.begin;this.msg.begin=this.msg.end,this.msg.end=dt}var _e;if(this.source=_e=this.ac.createBufferSource(),this.source.onended=this.disconnectHandler(),this.disconnectOnEnd(this.source),this.source.playbackRate.value=Math.abs(this.msg.speed),this.prepareBuffer(),this.buffer!=null)this.source.buffer=this.buffer,this.start();else{var et=this,tt=1e3*(this.msg.when-this.ac.currentTime-.2);tt<=0&&(tt=1e3*(this.msg.when-this.ac.currentTime-.2)),tt>0&&setTimeout(function(){et.prepareBuffer(),et.buffer!=null?(et.source.buffer=et.buffer,et.start()):(console.log("WebDirt: unable to access sample "+$.s+":"+$.n+" on second attempt"),et.stopAll())},tt)}this.cut(this.msg.cut,this.msg.s),_e=this.shape(_e,this.msg.shape),_e=this.lowPassFilter(_e,this.msg.cutoff,this.msg.resonance),_e=this.highPassFilter(_e,this.msg.hcutoff,this.msg.hresonance),_e=this.bandPassFilter(_e,this.msg.bandf,this.msg.bandq),_e=this.vowel(_e,this.msg.vowel),_e=this.delay(_e,this.msg.delay,this.msg.delaytime,this.msg.delayfeedback),_e=this.loop(_e,this.msg.loop,this.msg.begin,this.msg.end,this.msg.speed),_e=this.crush(_e,this.msg.crush),_e=this.coarse(_e,this.msg.coarse),this.unit(this.msg.unit,this.msg.speed);var nt=parseFloat(this.msg.gain);isNaN(nt)&&(nt=1),nt>2&&(nt=2),nt<0&&(nt=0);var it=parseFloat(this.msg.overgain);isNaN(it)||(nt+=it),nt=Math.pow(nt,4);var rt,st,ot,at=parseFloat($.pan);if(isNaN(at)&&(at=.5),this.audioOutputs==2)(at>1||at<0)&&(at-=Math.floor(at)),rt=at,st=0,ot=1;else{var ht=(at-=Math.floor(at))*this.audioOutputs;(ot=(st=Math.floor(ht))+1)>=this.audioOutputs&&(ot=0),rt=ht-Math.floor(ht)}var lt=this.ac.createGain();this.disconnectOnEnd(lt);var ut=this.ac.createGain();this.disconnectOnEnd(ut),lt.gain.value=Math.cos(rt*Math.PI/2)*nt,ut.gain.value=Math.sin(rt*Math.PI/2)*nt,_e.connect(lt),_e.connect(ut),this.gain1=lt,this.gain2=ut;var ct=this.ac.createChannelMerger(this.audioOutputs);this.disconnectOnEnd(ct),lt.connect(ct,0,st),ut.connect(ct,0,ot),ct.connect(this.outputNode)}else this.stopAll()}function d($,j){let _e=parseFloat($);return isNaN(_e)?j:_e>1?1:_e<0?0:_e}s.r(o),s.d(o,{WebDirt:()=>k}),c.prototype.prepareBuffer=function(){typeof this.bufferContainer=="object"?typeof this.bufferContainer.buffer=="object"&&(this.msg.speed>=0?this.buffer=this.bufferContainer.buffer:(typeof this.bufferContainer.reverseBuffer=="object"||(this.bufferContainer.reverseBuffer=this.reverseBuffer(this.ac,this.bufferContainer.buffer)),this.buffer=this.bufferContainer.reverseBuffer)):(this.msg.speed>=0?this.buffer=this.sampleBank.getBuffer(this.msg.s,this.msg.n):this.buffer=this.sampleBank.getReverseBuffer(this.msg.s,this.msg.n),this.buffer=this.accel(this.buffer,this.msg.accelerate,this.msg.speed))},c.prototype.disconnectOnEnd=function($){this.source.disconnectQueue==null&&(this.source.disconnectQueue=new Array),this.source.disconnectQueue.unshift($)},c.prototype.start=function(){let $=Math.abs(this.msg.speed),j=(this.msg.end-this.msg.begin)*this.source.buffer.duration/$,_e=this.msg.begin*this.source.buffer.duration;this.source.start(this.when,_e,j)},c.prototype.stopAll=function(){if(this.source!=null&&this.source.disconnectQueue!=null){for(var $=0;$1&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"coarse-processor");return _e.parameters.get("coarse").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.crush=function($,j){if(j=parseInt(j),isNaN(j)&&(j=null),j!=null&&j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"crush-processor");return _e.parameters.get("crush").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.cut=function($,j){if($=parseInt($),!isNaN($)&&$!=0){for(var _e={cutGroup:$,node:this,sampleName:j},et=0;et2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="highpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.lowPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="lowpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.bandPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=10),_e<1&&(_e=1),_e>100&&(_e=100);var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="bandpass",et.frequency.value=j,et.Q.value=_e,et.gain.value=_e,$.connect(et),et},c.prototype.loop=function($,j){if(isNaN(parseInt(j))||j==0)return $;try{var _e=this.source.buffer.duration-this.msg.begin*this.source.buffer.duration-(1-this.msg.end)*this.source.buffer.duration;return this.source.loop=!0,this.source.loopStart=this.msg.begin*this.source.buffer.duration,this.source.loopEnd=this.msg.end*this.source.buffer.duration,this.source.stop(this.when+_e*j/this.source.playbackRate.value),$}catch{return console.log("WebDirt Warning: buffer data not yet available to calculate loop time - no looping applied"),$}},c.prototype.accelerate=function($,j){if(j=Math.abs(j),isNaN(parseFloat($))&&($=0),$!=0){$=parseFloat($),this.source.playbackRate.setValueAtTime(j,this.when);var _e=Math.abs((this.source.buffer.length*$/this.ac.sampleRate+j)/j),et=j+this.source.buffer.length*$/this.ac.sampleRate;if(et<0)this.source.buffer=this.negativeAccelerateBuffer(this.source.buffer,$,j),this.source.playbackRate.linearRampToValueAtTime(0,this.when+_e),this.source.playbackRate.linearRampToValueAtTime(1,this.when+this.source.buffer.duration);else try{this.source.playbackRate.linearRampToValueAtTime(et,this.when+this.source.buffer.duration)}catch{console.log("WebDirt: Warning, buffer data not loaded, could not apply acclerate effect")}}},c.prototype.negativeAccelerateBuffer=function($,j,_e){var et=$.length,tt=new Float32Array(et),nt=this.ac.createBuffer($.numberOfChannels,$.length,this.ac.sampleRate),it=new Float32Array(et),rt=Math.abs(_e/(_e-j))*et;rt=et*Math.abs((this.source.buffer.length*j/this.ac.sampleRate+_e)/_e)/this.source.buffer.duration,rt=Math.trunc(rt);for(var st=0;st<$.numberOfChannels;st++){$.copyFromChannel(tt,st,0);for(var ot=0;ot=1&&(j=.999),j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"shape-processor");return _e.parameters.get("shape").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.stop=function($){this.gain1.gain.setValueAtTime(this.gain1.gain.value,$),this.gain1.gain.linearRampToValueAtTime(0,$+.02),this.gain2.gain.setValueAtTime(this.gain1.gain.value,$),this.gain2.gain.linearRampToValueAtTime(0,$+.02)},c.prototype.unit=function($,j){$=="c"&&(this.source.playbackRate.value=this.source.playbackRate.value*this.source.buffer.duration)},c.prototype.vowel=function($,j){if(typeof j!="string")return $;if((j=j.toLowerCase())=="a"||j=="e"||j=="i"||j=="o"||j=="u"){var _e,et,tt,nt=this.ac.createGain();switch(this.disconnectOnEnd(nt),j){case"a":_e=_.a.freqs,et=_.a.qs,tt=_.a.amps;break;case"e":_e=_.e.freqs,et=_.e.qs,tt=_.e.amps;break;case"i":_e=_.i.freqs,et=_.i.qs,tt=_.i.amps;break;case"o":_e=_.o.freqs,et=_.o.qs,tt=_.o.amps;break;case"u":_e=_.u.freqs,et=_.u.qs,tt=_.u.amps}for(var it=0;it<5;it++){var rt=this.ac.createGain();this.disconnectOnEnd(rt),rt.gain.value=tt[it];var st=this.ac.createBiquadFilter();this.disconnectOnEnd(st),st.type="bandpass",st.Q.value=et[it]/8,st.frequency.value=_e[it],$.connect(st),st.connect(rt),rt.connect(nt)}return nt.gain.value=8,nt}return $},c.prototype.reverseBuffer=function($,j){for(var _e=j.length,et=new Float32Array(_e),tt=$.createBuffer(j.numberOfChannels,j.length,$.sampleRate),nt=new Float32Array(_e),it=0;it{console.log("WebDirt: audio worklets added"),this.workletsAvailable=!0}).catch(j=>{console.log("WebDirt: error loading AudioWorklets.js: "+j),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1}):(console.log("WebDirt: browser does not support audio worklets"),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1),this.tempo={time:this.ac.currentTime,beats:0,bpm:30},this.clockDiff=Date.now()/1e3-this.ac.currentTime,this.sampleBank!=null&&(this.sampleBank.ac=this.ac),this.silentNote=this.ac.createOscillator(),this.silentNote.type="sine",this.silentNote.frequency.value=440,this.silentGain=this.ac.createGain(),this.silentGain.gain.value=0,this.silentNote.connect(this.silentGain),this.silentGain.connect(this.ac.destination),this.silentNote.start();var $=this;setTimeout(function(){$.silentGain.disconnect($.ac.destination),$.silentNote.disconnect($.silentGain),$.silentNote.stop(),$.silentGain=null,$.silentNote=null},500)}console.log("WebDirt: initializeWebAudio finished.")},k.prototype.playSample=function($,j){if(j==null&&(j=this.latency),$.whenPosix!=null&&($.when=$.whenPosix-(new Date().getTime()/1e3-this.ac.currentTime)),$.when==null&&($.when=this.ac.currentTime),$.when=$.when+j,typeof $.maxLateness!="number"&&($.maxLateness=this.maxLateness),this.ac.currentTime-$.when>$.maxLateness)return void console.log("WebDirt warning: dropping msg late by "+(this.ac.currentTime-$.when)+" seconds");let _e=new c($,this);return this.eventCounter++,_e},k.prototype.playScore=function($,j,_e){this.initializeWebAudio(),j==null&&(j=this.latency);for(var et=this.ac.currentTime,tt=0,nt=0;nt<$.length;nt++){var it=$[nt];it.when>tt&&(tt=it.when),it.when=it.when+et,it.s!=null&&(it.sample_name=it.s),it.n!=null&&(it.sample_n=it.n),this.playSample(it,j)}setTimeout(function(){typeof _e=="function"&&_e()},1e3*(tt+j))},k.prototype.playScoreWhenReady=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);for(var tt=$.length,nt=0;nt<$.length;nt++){var it=$[nt],rt=this;it.s!=null&&(it.sample_name=it.s),it.n!=null&&(it.sample_n=it.n),this.sampleBank!=null&&this.sampleBank.load(it.sample_name,it.sample_n,function(){(tt-=1)<=0&&(rt.playScore($,j,et),typeof _e=="function"&&_e())})}},k.prototype.loadAndPlayScore=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);var tt=new XMLHttpRequest;tt.open("GET",$,!0),tt.responseType="json";var nt=this;tt.onload=function(){if(tt.readyState!=4)throw Error("readyState != 4 in callback of loadAndPlayScore");if(tt.status!=200)throw Error("status != 200 in callback of loadAndPlayScore");if(tt.response==null)throw Error("JSON response null in callback of loadAndPlayScore");console.log("playing JSON score from "+$),nt.playScoreWhenReady(tt.response,j,_e,et)},tt.send()},k.prototype.renderAndPlayScore=function($,j,_e,et,tt,nt,it){this.initializeWebAudio(),tt==null&&(tt=this.latency),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt.renderAndPlayScore: attempting websocket connection to "+$);var rt=new WebSocket($);rt.onerror=function(){console.log(" ERROR opening websocket connection to "+$)},rt.onopen=function(){console.log(" websocket connection to "+$+" established");try{var ot='{"render":'+JSON.stringify(j)+',"cps":'+_e+',"cycles":'+et+"}";console.log(ot),rt.send(ot),console.log(" render request sent")}catch{console.log(" EXCEPTION during transmission of render request"),rt.close()}};var st=this;rt.onmessage=function(ot){var at=JSON.parse(ot.data);if(!at instanceof Array)return console.log(" WebDirt warning: rendering socket received non-array message"),console.log(typeof at),void(globalX=at);console.log(" received score from "+$),st.playScoreWhenReady(at,tt,nt,it),console.log(" closing websocket connection to "+$),rt.close()}},k.prototype.subscribeToTidalSocket=function($,j){this.initializeWebAudio(),j==null&&(j=!1),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt: attempting websocket connection to "+$),ws=new WebSocket($),ws.onopen=function(){console.log("websocket connection to tidalSocket opened")},ws.onerror=function(){console.log("ERROR opening websocket connection to tidalSocket")};var _e=this;ws.onmessage=function(et){if(et.data==null)throw Error("null data in tidalSocket onmessage handler");var tt=JSON.parse(et.data);if(tt.address==null)throw Error("received message from tidalSocket with no address: "+et.data);if(tt.address!="/play")throw Error("address of message from tidalSocket wasn't /play: "+et.data);if(tt.args.constructor!==Array)throw Error("ERROR: message from tidalSocket where args doesn't exist or isn't an array: "+et.data);if(tt.args.length!=30&&tt.args.length!=33)throw Error("ERROR: message from tidalSocket with "+tt.args.length+" args instead of 30 or 33: "+et.data);var nt={};nt.when=tt.args[0]+tt.args[1]/1e6+_e.clockDiff,nt.sample_name=tt.args[3],nt.begin=tt.args[5],nt.end=tt.args[6],nt.speed=tt.args[7],nt.pan=tt.args[8],nt.vowel=tt.args[10],nt.cutoff=tt.args[11],nt.resonance=tt.args[12],nt.accelerate=tt.args[13],nt.shape=tt.args[14],nt.gain=tt.args[16],nt.cut=tt.args[17],nt.delay=tt.args[18],nt.delaytime=tt.args[19],nt.delayfeedback=tt.args[20],nt.crush=tt.args[21],nt.coarse=tt.args[22],nt.hcutoff=tt.args[23],nt.hresonance=tt.args[24],nt.bandf=tt.args[25],nt.bandq=tt.args[26],nt.unit_name=tt.args[27],nt.sample_loop=tt.args[28],nt.sample_n=tt.args[29],tt.args.length==33&&(nt.attack=tt.args[30],nt.hold=tt.args[31],nt.release=tt.args[32]),_e.playSample(nt),j&&console.log(tt)}},k.prototype.getCurrentTime=function(){return this.ac.currentTime},k.prototype.syncWithEsp=function($){if(typeof EspClient=="function")if(this.espClient==null){this.espClient=new EspClient($,this.ac);var j=this;this.espClient.tempoCallback=function(_e){j.tempo=_e}}else this.espClient.setUrl($);else console.log("WebDirt ERROR: syncWithEsp called but EspClient does not exist")},k.prototype.setTempo=function($){if(typeof $.time!="number")throw Error("WebDirt: no time in setTempo");if(typeof $.beats!="number")throw Error("WebDirt: no beats in setTempo");if(typeof $.bpm!="number")throw Error("WebDirt: no bpm in setTempo");this.espClient!=null&&this.espClient.sendSetTempo($),this.tempo=$},k.prototype.sampleHint=function($){this.sampleBank!=null&&(console.log("WebDirt received sample hint: "+$),this.sampleBank.loadAllNamed($))},o})())})(WebDirtPacked$1);var WebDirtPacked=getDefaultExportFromCjs(WebDirtPacked$1.exports),WebDirt=_mergeNamespaces({__proto__:null,default:WebDirtPacked},[WebDirtPacked$1.exports]);const{Pattern}=strudel;let webDirt;function loadWebDirt(a){webDirt=new WebDirtPacked$1.exports.WebDirt(a),webDirt.initializeWebAudio()}Pattern.prototype.webdirt=function(){return this._withHap(a=>{const e=async(s,o,c)=>{if(!webDirt)throw new Error("WebDirt not initialized!");const d=s-c,j=o.value||{},{s:_,n:b=0}=j,k=dn(j,["s","n"]);_||console.warn('Pattern.webdirt: no "s" was set!');const $=getLoadedSamples$1();if(!($!=null&&$[_])){webDirt.playSample(Dt({s:_,n:b},k),d);return}if(!($!=null&&$[_]))console.warn(`Pattern.webdirt: sample "${_}" not found in loaded samples`,$);else{const _e=$[_],et=_e[b%_e.length],tt=getLoadedBuffer(et);if(!tt)console.log(`Pattern.webdirt: load ${_}:${b} from ${et}`),loadBuffer(et,webDirt.ac);else{const nt=Dt({buffer:{buffer:tt}},k);webDirt.playSample(nt,d)}}};return a.setContext(kt(Dt({},a.context),{onTrigger:e}))})};const version$6="1.35.3",DEFAULT_HEADERS$4={"X-Client-Info":`supabase-js/${version$6}`},STORAGE_KEY$1="supabase.auth.token";function stripTrailingSlash(a){return a.replace(/\/$/,"")}const isBrowser$1=()=>typeof window!="undefined",version$5="1.22.16",GOTRUE_URL="http://localhost:9999",DEFAULT_HEADERS$3={"X-Client-Info":`gotrue-js/${version$5}`},EXPIRY_MARGIN=10,NETWORK_FAILURE={ERROR_MESSAGE:"Request Failed",MAX_RETRIES:10,RETRY_INTERVAL:2},STORAGE_KEY="supabase.auth.token",COOKIE_OPTIONS={name:"sb",lifetime:60*60*8,domain:"",path:"/",sameSite:"lax"};var __awaiter$a=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const _getErrorMessage$1=a=>a.msg||a.message||a.error_description||a.error||JSON.stringify(a),handleError$1=(a,e)=>{if(!(a!=null&&a.status))return e({message:NETWORK_FAILURE.ERROR_MESSAGE});if(typeof a.json!="function")return 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Array?Array.prototype.push.apply(o,c):typeof c=="string"&&o.push(c)),o}function setCookies(a,e,s){e.setHeader("Set-Cookie",getCookieString(a,e,s))}var browserPonyfill={exports:{}};(function(a,e){var s=typeof self!="undefined"?self:commonjsGlobal,o=function(){function d(){this.fetch=!1,this.DOMException=s.DOMException}return d.prototype=s,new d}();(function(d){(function(_){var b={searchParams:"URLSearchParams"in d,iterable:"Symbol"in d&&"iterator"in Symbol,blob:"FileReader"in d&&"Blob"in d&&function(){try{return new Blob,!0}catch{return!1}}(),formData:"FormData"in d,arrayBuffer:"ArrayBuffer"in d};function k(pt){return pt&&DataView.prototype.isPrototypeOf(pt)}if(b.arrayBuffer)var $=["[object Int8Array]","[object Uint8Array]","[object Uint8ClampedArray]","[object Int16Array]","[object Uint16Array]","[object Int32Array]","[object Uint32Array]","[object Float32Array]","[object Float64Array]"],j=ArrayBuffer.isView||function(pt){return 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this.map.hasOwnProperty(_e(pt))},nt.prototype.set=function(pt,mt){this.map[_e(pt)]=et(mt)},nt.prototype.forEach=function(pt,mt){for(var At in this.map)this.map.hasOwnProperty(At)&&pt.call(mt,this.map[At],At,this)},nt.prototype.keys=function(){var pt=[];return this.forEach(function(mt,At){pt.push(At)}),tt(pt)},nt.prototype.values=function(){var pt=[];return this.forEach(function(mt){pt.push(mt)}),tt(pt)},nt.prototype.entries=function(){var pt=[];return this.forEach(function(mt,At){pt.push([At,mt])}),tt(pt)},b.iterable&&(nt.prototype[Symbol.iterator]=nt.prototype.entries);function it(pt){if(pt.bodyUsed)return Promise.reject(new TypeError("Already read"));pt.bodyUsed=!0}function rt(pt){return new Promise(function(mt,At){pt.onload=function(){mt(pt.result)},pt.onerror=function(){At(pt.error)}})}function st(pt){var mt=new FileReader,At=rt(mt);return mt.readAsArrayBuffer(pt),At}function ot(pt){var mt=new FileReader,At=rt(mt);return mt.readAsText(pt),At}function at(pt){for(var mt=new Uint8Array(pt),At=new Array(mt.length),Ot=0;Ot-1?mt:pt}function dt(pt,mt){mt=mt||{};var At=mt.body;if(pt instanceof dt){if(pt.bodyUsed)throw new TypeError("Already read");this.url=pt.url,this.credentials=pt.credentials,mt.headers||(this.headers=new nt(pt.headers)),this.method=pt.method,this.mode=pt.mode,this.signal=pt.signal,!At&&pt._bodyInit!=null&&(At=pt._bodyInit,pt.bodyUsed=!0)}else this.url=String(pt);if(this.credentials=mt.credentials||this.credentials||"same-origin",(mt.headers||!this.headers)&&(this.headers=new nt(mt.headers)),this.method=ct(mt.method||this.method||"GET"),this.mode=mt.mode||this.mode||null,this.signal=mt.signal||this.signal,this.referrer=null,(this.method==="GET"||this.method==="HEAD")&&At)throw new TypeError("Body not allowed for GET or HEAD requests");this._initBody(At)}dt.prototype.clone=function(){return new dt(this,{body:this._bodyInit})};function ft(pt){var mt=new FormData;return pt.trim().split("&").forEach(function(At){if(At){var Ot=At.split("="),vt=Ot.shift().replace(/\+/g," "),Ct=Ot.join("=").replace(/\+/g," ");mt.append(decodeURIComponent(vt),decodeURIComponent(Ct))}}),mt}function Et(pt){var mt=new nt,At=pt.replace(/\r?\n[\t ]+/g," ");return At.split(/\r?\n/).forEach(function(Ot){var vt=Ot.split(":"),Ct=vt.shift().trim();if(Ct){var Tt=vt.join(":").trim();mt.append(Ct,Tt)}}),mt}lt.call(dt.prototype);function yt(pt,mt){mt||(mt={}),this.type="default",this.status=mt.status===void 0?200:mt.status,this.ok=this.status>=200&&this.status<300,this.statusText="statusText"in mt?mt.statusText:"OK",this.headers=new nt(mt.headers),this.url=mt.url||"",this._initBody(pt)}lt.call(yt.prototype),yt.prototype.clone=function(){return new yt(this._bodyInit,{status:this.status,statusText:this.statusText,headers:new nt(this.headers),url:this.url})},yt.error=function(){var pt=new yt(null,{status:0,statusText:""});return pt.type="error",pt};var gt=[301,302,303,307,308];yt.redirect=function(pt,mt){if(gt.indexOf(mt)===-1)throw new RangeError("Invalid status code");return new yt(null,{status:mt,headers:{location:pt}})},_.DOMException=d.DOMException;try{new _.DOMException}catch{_.DOMException=function(mt,At){this.message=mt,this.name=At;var Ot=Error(mt);this.stack=Ot.stack},_.DOMException.prototype=Object.create(Error.prototype),_.DOMException.prototype.constructor=_.DOMException}function St(pt,mt){return new Promise(function(At,Ot){var vt=new dt(pt,mt);if(vt.signal&&vt.signal.aborted)return Ot(new _.DOMException("Aborted","AbortError"));var Ct=new XMLHttpRequest;function Tt(){Ct.abort()}Ct.onload=function(){var _t={status:Ct.status,statusText:Ct.statusText,headers:Et(Ct.getAllResponseHeaders()||"")};_t.url="responseURL"in Ct?Ct.responseURL:_t.headers.get("X-Request-URL");var bt="response"in Ct?Ct.response:Ct.responseText;At(new yt(bt,_t))},Ct.onerror=function(){Ot(new TypeError("Network request failed"))},Ct.ontimeout=function(){Ot(new TypeError("Network request failed"))},Ct.onabort=function(){Ot(new _.DOMException("Aborted","AbortError"))},Ct.open(vt.method,vt.url,!0),vt.credentials==="include"?Ct.withCredentials=!0:vt.credentials==="omit"&&(Ct.withCredentials=!1),"responseType"in Ct&&b.blob&&(Ct.responseType="blob"),vt.headers.forEach(function(_t,bt){Ct.setRequestHeader(bt,_t)}),vt.signal&&(vt.signal.addEventListener("abort",Tt),Ct.onreadystatechange=function(){Ct.readyState===4&&vt.signal.removeEventListener("abort",Tt)}),Ct.send(typeof vt._bodyInit=="undefined"?null:vt._bodyInit)})}return St.polyfill=!0,d.fetch||(d.fetch=St,d.Headers=nt,d.Request=dt,d.Response=yt),_.Headers=nt,_.Request=dt,_.Response=yt,_.fetch=St,Object.defineProperty(_,"__esModule",{value:!0}),_})({})})(o),o.fetch.ponyfill=!0,delete o.fetch.polyfill;var c=o;e=c.fetch,e.default=c.fetch,e.fetch=c.fetch,e.Headers=c.Headers,e.Request=c.Request,e.Response=c.Response,a.exports=e})(browserPonyfill,browserPonyfill.exports);var crossFetch=getDefaultExportFromCjs(browserPonyfill.exports),__awaiter$9=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};function expiresAt(a){return Math.round(Date.now()/1e3)+a}function uuid(){return"xxxxxxxx-xxxx-4xxx-yxxx-xxxxxxxxxxxx".replace(/[xy]/g,function(a){const e=Math.random()*16|0;return(a=="x"?e:e&3|8).toString(16)})}const isBrowser=()=>typeof window!="undefined";function getParameterByName(a,e){var s;e||(e=((s=window==null?void 0:window.location)===null||s===void 0?void 0:s.href)||""),a=a.replace(/[\[\]]/g,"\\$&");const o=new RegExp("[?&#]"+a+"(=([^&#]*)|&|#|$)"),c=o.exec(e);return c?c[2]?decodeURIComponent(c[2].replace(/\+/g," ")):"":null}const resolveFetch$2=a=>{let e;return a?e=a:typeof fetch=="undefined"?e=crossFetch:e=fetch,(...s)=>e(...s)},setItemAsync=(a,e,s)=>__awaiter$9(void 0,void 0,void 0,function*(){isBrowser()&&(yield a==null?void 0:a.setItem(e,JSON.stringify(s)))}),getItemAsync=(a,e)=>__awaiter$9(void 0,void 0,void 0,function*(){const s=isBrowser()&&(yield a==null?void 0:a.getItem(e));if(!s)return null;try{return JSON.parse(s)}catch{return s}}),getItemSynchronously=(a,e)=>{const s=isBrowser()&&(a==null?void 0:a.getItem(e));if(!s||typeof s!="string")return null;try{return JSON.parse(s)}catch{return s}},removeItemAsync=(a,e)=>__awaiter$9(void 0,void 0,void 0,function*(){isBrowser()&&(yield a==null?void 0:a.removeItem(e))});var __awaiter$8=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class GoTrueApi{constructor({url:e="",headers:s={},cookieOptions:o,fetch:c}){this.url=e,this.headers=s,this.cookieOptions=Object.assign(Object.assign({},COOKIE_OPTIONS),o),this.fetch=resolveFetch$2(c)}_createRequestHeaders(e){const s=Object.assign({},this.headers);return s.Authorization=`Bearer ${e}`,s}cookieName(){var e;return(e=this.cookieOptions.name)!==null&&e!==void 0?e:""}getUrlForProvider(e,s){const o=[`provider=${encodeURIComponent(e)}`];if(s!=null&&s.redirectTo&&o.push(`redirect_to=${encodeURIComponent(s.redirectTo)}`),s!=null&&s.scopes&&o.push(`scopes=${encodeURIComponent(s.scopes)}`),s!=null&&s.queryParams){const c=new URLSearchParams(s.queryParams);o.push(`${c}`)}return`${this.url}/authorize?${o.join("&")}`}signUpWithEmail(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers);let d="";o.redirectTo&&(d="?redirect_to="+encodeURIComponent(o.redirectTo));const _=yield post$1(this.fetch,`${this.url}/signup${d}`,{email:e,password:s,data:o.data,gotrue_meta_security:{hcaptcha_token:o.captchaToken}},{headers:c}),b=Object.assign({},_);return b.expires_in&&(b.expires_at=expiresAt(_.expires_in)),{data:b,error:null}}catch(c){return{data:null,error:c}}})}signInWithEmail(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers);let d="?grant_type=password";o.redirectTo&&(d+="&redirect_to="+encodeURIComponent(o.redirectTo));const _=yield post$1(this.fetch,`${this.url}/token${d}`,{email:e,password:s},{headers:c}),b=Object.assign({},_);return b.expires_in&&(b.expires_at=expiresAt(_.expires_in)),{data:b,error:null}}catch(c){return{data:null,error:c}}})}signUpWithPhone(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers),d=yield post$1(this.fetch,`${this.url}/signup`,{phone:e,password:s,data:o.data,gotrue_meta_security:{hcaptcha_token:o.captchaToken}},{headers:c}),_=Object.assign({},d);return _.expires_in&&(_.expires_at=expiresAt(d.expires_in)),{data:_,error:null}}catch(c){return{data:null,error:c}}})}signInWithPhone(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{const o=Object.assign({},this.headers),c="?grant_type=password",d=yield post$1(this.fetch,`${this.url}/token${c}`,{phone:e,password:s},{headers:o}),_=Object.assign({},d);return _.expires_in&&(_.expires_at=expiresAt(d.expires_in)),{data:_,error:null}}catch(o){return{data:null,error:o}}})}signInWithOpenIDConnect({id_token:e,nonce:s,client_id:o,issuer:c,provider:d}){return __awaiter$8(this,void 0,void 0,function*(){try{const _=Object.assign({},this.headers),b="?grant_type=id_token",k=yield post$1(this.fetch,`${this.url}/token${b}`,{id_token:e,nonce:s,client_id:o,issuer:c,provider:d},{headers:_}),$=Object.assign({},k);return $.expires_in&&($.expires_at=expiresAt(k.expires_in)),{data:$,error:null}}catch(_){return{data:null,error:_}}})}sendMagicLinkEmail(e,s={}){var o;return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers);let d="";s.redirectTo&&(d+="?redirect_to="+encodeURIComponent(s.redirectTo));const _=(o=s.shouldCreateUser)!==null&&o!==void 0?o:!0;return{data:yield post$1(this.fetch,`${this.url}/otp${d}`,{email:e,create_user:_,gotrue_meta_security:{hcaptcha_token:s.captchaToken}},{headers:c}),error:null}}catch(c){return{data:null,error:c}}})}sendMobileOTP(e,s={}){var o;return __awaiter$8(this,void 0,void 0,function*(){try{const c=(o=s.shouldCreateUser)!==null&&o!==void 0?o:!0,d=Object.assign({},this.headers);return{data:yield post$1(this.fetch,`${this.url}/otp`,{phone:e,create_user:c,gotrue_meta_security:{hcaptcha_token:s.captchaToken}},{headers:d}),error:null}}catch(c){return{data:null,error:c}}})}signOut(e){return __awaiter$8(this,void 0,void 0,function*(){try{return yield post$1(this.fetch,`${this.url}/logout`,{},{headers:this._createRequestHeaders(e),noResolveJson:!0}),{error:null}}catch(s){return{error:s}}})}verifyMobileOTP(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{const c=Object.assign({},this.headers),d=yield post$1(this.fetch,`${this.url}/verify`,{phone:e,token:s,type:"sms",redirect_to:o.redirectTo},{headers:c}),_=Object.assign({},d);return _.expires_in&&(_.expires_at=expiresAt(d.expires_in)),{data:_,error:null}}catch(c){return{data:null,error:c}}})}verifyOTP({email:e,phone:s,token:o,type:c="sms"},d={}){return __awaiter$8(this,void 0,void 0,function*(){try{const _=Object.assign({},this.headers),b=yield post$1(this.fetch,`${this.url}/verify`,{email:e,phone:s,token:o,type:c,redirect_to:d.redirectTo},{headers:_}),k=Object.assign({},b);return k.expires_in&&(k.expires_at=expiresAt(b.expires_in)),{data:k,error:null}}catch(_){return{data:null,error:_}}})}inviteUserByEmail(e,s={}){return __awaiter$8(this,void 0,void 0,function*(){try{const o=Object.assign({},this.headers);let c="";return s.redirectTo&&(c+="?redirect_to="+encodeURIComponent(s.redirectTo)),{data:yield post$1(this.fetch,`${this.url}/invite${c}`,{email:e,data:s.data},{headers:o}),error:null}}catch(o){return{data:null,error:o}}})}resetPasswordForEmail(e,s={}){return __awaiter$8(this,void 0,void 0,function*(){try{const o=Object.assign({},this.headers);let c="";return s.redirectTo&&(c+="?redirect_to="+encodeURIComponent(s.redirectTo)),{data:yield post$1(this.fetch,`${this.url}/recover${c}`,{email:e,gotrue_meta_security:{hcaptcha_token:s.captchaToken}},{headers:o}),error:null}}catch(o){return{data:null,error:o}}})}refreshAccessToken(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield post$1(this.fetch,`${this.url}/token?grant_type=refresh_token`,{refresh_token:e},{headers:this.headers}),o=Object.assign({},s);return o.expires_in&&(o.expires_at=expiresAt(s.expires_in)),{data:o,error:null}}catch(s){return{data:null,error:s}}})}setAuthCookie(e,s){e.method!=="POST"&&(s.setHeader("Allow","POST"),s.status(405).end("Method Not Allowed"));const{event:o,session:c}=e.body;if(!o)throw new Error("Auth event missing!");if(o==="SIGNED_IN"){if(!c)throw new Error("Auth session missing!");setCookies(e,s,[{key:"access-token",value:c.access_token},{key:"refresh-token",value:c.refresh_token}].map(d=>{var _;return{name:`${this.cookieName()}-${d.key}`,value:d.value,domain:this.cookieOptions.domain,maxAge:(_=this.cookieOptions.lifetime)!==null&&_!==void 0?_:0,path:this.cookieOptions.path,sameSite:this.cookieOptions.sameSite}}))}o==="SIGNED_OUT"&&setCookies(e,s,["access-token","refresh-token"].map(d=>({name:`${this.cookieName()}-${d}`,value:"",maxAge:-1}))),s.status(200).json({})}deleteAuthCookie(e,s,{redirectTo:o="/"}){return setCookies(e,s,["access-token","refresh-token"].map(c=>({name:`${this.cookieName()}-${c}`,value:"",maxAge:-1}))),s.redirect(307,o)}getAuthCookieString(e,s){e.method!=="POST"&&(s.setHeader("Allow","POST"),s.status(405).end("Method Not Allowed"));const{event:o,session:c}=e.body;if(!o)throw new Error("Auth event missing!");if(o==="SIGNED_IN"){if(!c)throw new Error("Auth session missing!");return getCookieString(e,s,[{key:"access-token",value:c.access_token},{key:"refresh-token",value:c.refresh_token}].map(d=>{var _;return{name:`${this.cookieName()}-${d.key}`,value:d.value,domain:this.cookieOptions.domain,maxAge:(_=this.cookieOptions.lifetime)!==null&&_!==void 0?_:0,path:this.cookieOptions.path,sameSite:this.cookieOptions.sameSite}}))}return o==="SIGNED_OUT"?getCookieString(e,s,["access-token","refresh-token"].map(d=>({name:`${this.cookieName()}-${d}`,value:"",maxAge:-1}))):s.getHeader("Set-Cookie")}generateLink(e,s,o={}){return __awaiter$8(this,void 0,void 0,function*(){try{return{data:yield post$1(this.fetch,`${this.url}/admin/generate_link`,{type:e,email:s,password:o.password,data:o.data,redirect_to:o.redirectTo},{headers:this.headers}),error:null}}catch(c){return{data:null,error:c}}})}createUser(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield post$1(this.fetch,`${this.url}/admin/users`,e,{headers:this.headers});return{user:s,data:s,error:null}}catch(s){return{user:null,data:null,error:s}}})}listUsers(){return __awaiter$8(this,void 0,void 0,function*(){try{return{data:(yield get$1(this.fetch,`${this.url}/admin/users`,{headers:this.headers})).users,error:null}}catch(e){return{data:null,error:e}}})}getUserById(e){return __awaiter$8(this,void 0,void 0,function*(){try{return{data:yield get$1(this.fetch,`${this.url}/admin/users/${e}`,{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}getUserByCookie(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{if(!e.cookies)throw new Error("Not able to parse cookies! When using Express make sure the cookie-parser middleware is in use!");const o=e.cookies[`${this.cookieName()}-access-token`],c=e.cookies[`${this.cookieName()}-refresh-token`];if(!o)throw new Error("No cookie found!");const{user:d,error:_}=yield this.getUser(o);if(_){if(!c)throw new Error("No refresh_token cookie found!");if(!s)throw new Error("You need to pass the res object to automatically refresh the session!");const{data:b,error:k}=yield this.refreshAccessToken(c);if(k)throw k;if(b)return setCookies(e,s,[{key:"access-token",value:b.access_token},{key:"refresh-token",value:b.refresh_token}].map($=>{var j;return{name:`${this.cookieName()}-${$.key}`,value:$.value,domain:this.cookieOptions.domain,maxAge:(j=this.cookieOptions.lifetime)!==null&&j!==void 0?j:0,path:this.cookieOptions.path,sameSite:this.cookieOptions.sameSite}})),{token:b.access_token,user:b.user,data:b.user,error:null}}return{token:o,user:d,data:d,error:null}}catch(o){return{token:null,user:null,data:null,error:o}}})}updateUserById(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{const o=yield put$1(this.fetch,`${this.url}/admin/users/${e}`,s,{headers:this.headers});return{user:o,data:o,error:null}}catch(o){return{user:null,data:null,error:o}}})}deleteUser(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield remove$1(this.fetch,`${this.url}/admin/users/${e}`,{},{headers:this.headers});return{user:s,data:s,error:null}}catch(s){return{user:null,data:null,error:s}}})}getUser(e){return __awaiter$8(this,void 0,void 0,function*(){try{const s=yield get$1(this.fetch,`${this.url}/user`,{headers:this._createRequestHeaders(e)});return{user:s,data:s,error:null}}catch(s){return{user:null,data:null,error:s}}})}updateUser(e,s){return __awaiter$8(this,void 0,void 0,function*(){try{const o=yield put$1(this.fetch,`${this.url}/user`,s,{headers:this._createRequestHeaders(e)});return{user:o,data:o,error:null}}catch(o){return{user:null,data:null,error:o}}})}}function polyfillGlobalThis(){if(typeof globalThis!="object")try{Object.defineProperty(Object.prototype,"__magic__",{get:function(){return this},configurable:!0}),__magic__.globalThis=__magic__,delete Object.prototype.__magic__}catch{typeof self!="undefined"&&(self.globalThis=self)}}var __awaiter$7=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};polyfillGlobalThis();const DEFAULT_OPTIONS$1={url:GOTRUE_URL,autoRefreshToken:!0,persistSession:!0,detectSessionInUrl:!0,multiTab:!0,headers:DEFAULT_HEADERS$3};class GoTrueClient{constructor(e){this.stateChangeEmitters=new Map,this.networkRetries=0;const s=Object.assign(Object.assign({},DEFAULT_OPTIONS$1),e);this.currentUser=null,this.currentSession=null,this.autoRefreshToken=s.autoRefreshToken,this.persistSession=s.persistSession,this.multiTab=s.multiTab,this.localStorage=s.localStorage||globalThis.localStorage,this.api=new GoTrueApi({url:s.url,headers:s.headers,cookieOptions:s.cookieOptions,fetch:s.fetch}),this._recoverSession(),this._recoverAndRefresh(),this._listenForMultiTabEvents(),this._handleVisibilityChange(),s.detectSessionInUrl&&isBrowser()&&!!getParameterByName("access_token")&&this.getSessionFromUrl({storeSession:!0}).then(({error:o})=>{o&&console.error("Error getting session from URL.",o)})}signUp({email:e,password:s,phone:o},c={}){return __awaiter$7(this,void 0,void 0,function*(){try{this._removeSession();const{data:d,error:_}=o&&s?yield this.api.signUpWithPhone(o,s,{data:c.data,captchaToken:c.captchaToken}):yield this.api.signUpWithEmail(e,s,{redirectTo:c.redirectTo,data:c.data,captchaToken:c.captchaToken});if(_)throw _;if(!d)throw"An error occurred on sign up.";let b=null,k=null;return d.access_token&&(b=d,k=b.user,this._saveSession(b),this._notifyAllSubscribers("SIGNED_IN")),d.id&&(k=d),{user:k,session:b,error:null}}catch(d){return{user:null,session:null,error:d}}})}signIn({email:e,phone:s,password:o,refreshToken:c,provider:d,oidc:_},b={}){return __awaiter$7(this,void 0,void 0,function*(){try{if(this._removeSession(),e&&!o){const{error:k}=yield this.api.sendMagicLinkEmail(e,{redirectTo:b.redirectTo,shouldCreateUser:b.shouldCreateUser,captchaToken:b.captchaToken});return{user:null,session:null,error:k}}if(e&&o)return this._handleEmailSignIn(e,o,{redirectTo:b.redirectTo});if(s&&!o){const{error:k}=yield this.api.sendMobileOTP(s,{shouldCreateUser:b.shouldCreateUser,captchaToken:b.captchaToken});return{user:null,session:null,error:k}}if(s&&o)return this._handlePhoneSignIn(s,o);if(c){const{error:k}=yield this._callRefreshToken(c);if(k)throw k;return{user:this.currentUser,session:this.currentSession,error:null}}if(d)return this._handleProviderSignIn(d,{redirectTo:b.redirectTo,scopes:b.scopes,queryParams:b.queryParams});if(_)return this._handleOpenIDConnectSignIn(_);throw new Error("You must provide either an email, phone number, a third-party provider or OpenID Connect.")}catch(k){return{user:null,session:null,error:k}}})}verifyOTP(e,s={}){return __awaiter$7(this,void 0,void 0,function*(){try{this._removeSession();const{data:o,error:c}=yield this.api.verifyOTP(e,s);if(c)throw c;if(!o)throw"An error occurred on token verification.";let d=null,_=null;return o.access_token&&(d=o,_=d.user,this._saveSession(d),this._notifyAllSubscribers("SIGNED_IN")),o.id&&(_=o),{user:_,session:d,error:null}}catch(o){return{user:null,session:null,error:o}}})}user(){return this.currentUser}session(){return this.currentSession}refreshSession(){var e;return __awaiter$7(this,void 0,void 0,function*(){try{if(!(!((e=this.currentSession)===null||e===void 0)&&e.access_token))throw new Error("Not logged in.");const{error:s}=yield this._callRefreshToken();if(s)throw s;return{data:this.currentSession,user:this.currentUser,error:null}}catch(s){return{data:null,user:null,error:s}}})}update(e){var s;return __awaiter$7(this,void 0,void 0,function*(){try{if(!(!((s=this.currentSession)===null||s===void 0)&&s.access_token))throw new Error("Not logged in.");const{user:o,error:c}=yield this.api.updateUser(this.currentSession.access_token,e);if(c)throw c;if(!o)throw Error("Invalid user data.");const d=Object.assign(Object.assign({},this.currentSession),{user:o});return this._saveSession(d),this._notifyAllSubscribers("USER_UPDATED"),{data:o,user:o,error:null}}catch(o){return{data:null,user:null,error:o}}})}setSession(e){return __awaiter$7(this,void 0,void 0,function*(){try{if(!e)throw new Error("No current session.");const{data:s,error:o}=yield this.api.refreshAccessToken(e);return o?{session:null,error:o}:(this._saveSession(s),this._notifyAllSubscribers("SIGNED_IN"),{session:s,error:null})}catch(s){return{error:s,session:null}}})}setAuth(e){return this.currentSession=Object.assign(Object.assign({},this.currentSession),{access_token:e,token_type:"bearer",user:this.user()}),this._notifyAllSubscribers("TOKEN_REFRESHED"),this.currentSession}getSessionFromUrl(e){return __awaiter$7(this,void 0,void 0,function*(){try{if(!isBrowser())throw new Error("No browser detected.");const s=getParameterByName("error_description");if(s)throw new Error(s);const o=getParameterByName("provider_token"),c=getParameterByName("access_token");if(!c)throw new Error("No access_token detected.");const d=getParameterByName("expires_in");if(!d)throw new Error("No expires_in detected.");const _=getParameterByName("refresh_token");if(!_)throw new Error("No refresh_token detected.");const b=getParameterByName("token_type");if(!b)throw new Error("No token_type detected.");const $=Math.round(Date.now()/1e3)+parseInt(d),{user:j,error:_e}=yield this.api.getUser(c);if(_e)throw _e;const et={provider_token:o,access_token:c,expires_in:parseInt(d),expires_at:$,refresh_token:_,token_type:b,user:j};if(e!=null&&e.storeSession){this._saveSession(et);const tt=getParameterByName("type");this._notifyAllSubscribers("SIGNED_IN"),tt==="recovery"&&this._notifyAllSubscribers("PASSWORD_RECOVERY")}return window.location.hash="",{data:et,error:null}}catch(s){return{data:null,error:s}}})}signOut(){var e;return __awaiter$7(this,void 0,void 0,function*(){const s=(e=this.currentSession)===null||e===void 0?void 0:e.access_token;if(this._removeSession(),this._notifyAllSubscribers("SIGNED_OUT"),s){const{error:o}=yield this.api.signOut(s);if(o)return{error:o}}return{error:null}})}onAuthStateChange(e){try{const s=uuid(),o={id:s,callback:e,unsubscribe:()=>{this.stateChangeEmitters.delete(s)}};return this.stateChangeEmitters.set(s,o),{data:o,error:null}}catch(s){return{data:null,error:s}}}_handleEmailSignIn(e,s,o={}){var c,d;return __awaiter$7(this,void 0,void 0,function*(){try{const{data:_,error:b}=yield this.api.signInWithEmail(e,s,{redirectTo:o.redirectTo});return b||!_?{data:null,user:null,session:null,error:b}:((((c=_==null?void 0:_.user)===null||c===void 0?void 0:c.confirmed_at)||((d=_==null?void 0:_.user)===null||d===void 0?void 0:d.email_confirmed_at))&&(this._saveSession(_),this._notifyAllSubscribers("SIGNED_IN")),{data:_,user:_.user,session:_,error:null})}catch(_){return{data:null,user:null,session:null,error:_}}})}_handlePhoneSignIn(e,s){var o;return __awaiter$7(this,void 0,void 0,function*(){try{const{data:c,error:d}=yield this.api.signInWithPhone(e,s);return d||!c?{data:null,user:null,session:null,error:d}:(!((o=c==null?void 0:c.user)===null||o===void 0)&&o.phone_confirmed_at&&(this._saveSession(c),this._notifyAllSubscribers("SIGNED_IN")),{data:c,user:c.user,session:c,error:null})}catch(c){return{data:null,user:null,session:null,error:c}}})}_handleProviderSignIn(e,s={}){const o=this.api.getUrlForProvider(e,{redirectTo:s.redirectTo,scopes:s.scopes,queryParams:s.queryParams});try{return isBrowser()&&(window.location.href=o),{provider:e,url:o,data:null,session:null,user:null,error:null}}catch(c){return o?{provider:e,url:o,data:null,session:null,user:null,error:null}:{data:null,user:null,session:null,error:c}}}_handleOpenIDConnectSignIn({id_token:e,nonce:s,client_id:o,issuer:c,provider:d}){return __awaiter$7(this,void 0,void 0,function*(){if(e&&s&&(o&&c||d))try{const{data:_,error:b}=yield this.api.signInWithOpenIDConnect({id_token:e,nonce:s,client_id:o,issuer:c,provider:d});return b||!_?{user:null,session:null,error:b}:(this._saveSession(_),this._notifyAllSubscribers("SIGNED_IN"),{user:_.user,session:_,error:null})}catch(_){return{user:null,session:null,error:_}}throw new Error("You must provide a OpenID Connect provider with your id token and nonce.")})}_recoverSession(){try{const e=getItemSynchronously(this.localStorage,STORAGE_KEY);if(!e)return null;const{currentSession:s,expiresAt:o}=e,c=Math.round(Date.now()/1e3);o>=c+EXPIRY_MARGIN&&(s==null?void 0:s.user)&&(this._saveSession(s),this._notifyAllSubscribers("SIGNED_IN"))}catch(e){console.log("error",e)}}_recoverAndRefresh(){return __awaiter$7(this,void 0,void 0,function*(){try{const e=yield getItemAsync(this.localStorage,STORAGE_KEY);if(!e)return null;const{currentSession:s,expiresAt:o}=e,c=Math.round(Date.now()/1e3);if(othis._recoverAndRefresh(),Math.pow(NETWORK_FAILURE.RETRY_INTERVAL,this.networkRetries)*100);return}yield this._removeSession()}this.networkRetries=0}else this._removeSession();else s?(this._saveSession(s),this._notifyAllSubscribers("SIGNED_IN")):(console.log("Current session is missing data."),this._removeSession())}catch(e){return console.error(e),null}})}_callRefreshToken(e){var s;return e===void 0&&(e=(s=this.currentSession)===null||s===void 0?void 0:s.refresh_token),__awaiter$7(this,void 0,void 0,function*(){try{if(!e)throw new Error("No current session.");const{data:o,error:c}=yield this.api.refreshAccessToken(e);if(c)throw c;if(!o)throw Error("Invalid session data.");return this._saveSession(o),this._notifyAllSubscribers("TOKEN_REFRESHED"),this._notifyAllSubscribers("SIGNED_IN"),{data:o,error:null}}catch(o){return{data:null,error:o}}})}_notifyAllSubscribers(e){this.stateChangeEmitters.forEach(s=>s.callback(e,this.currentSession))}_saveSession(e){this.currentSession=e,this.currentUser=e.user;const s=e.expires_at;if(s){const o=Math.round(Date.now()/1e3),c=s-o,d=c>EXPIRY_MARGIN?EXPIRY_MARGIN:.5;this._startAutoRefreshToken((c-d)*1e3)}this.persistSession&&e.expires_at&&this._persistSession(this.currentSession)}_persistSession(e){const s={currentSession:e,expiresAt:e.expires_at};setItemAsync(this.localStorage,STORAGE_KEY,s)}_removeSession(){return __awaiter$7(this,void 0,void 0,function*(){this.currentSession=null,this.currentUser=null,this.refreshTokenTimer&&clearTimeout(this.refreshTokenTimer),removeItemAsync(this.localStorage,STORAGE_KEY)})}_startAutoRefreshToken(e){this.refreshTokenTimer&&clearTimeout(this.refreshTokenTimer),!(e<=0||!this.autoRefreshToken)&&(this.refreshTokenTimer=setTimeout(()=>__awaiter$7(this,void 0,void 0,function*(){this.networkRetries++;const{error:s}=yield this._callRefreshToken();s||(this.networkRetries=0),(s==null?void 0:s.message)===NETWORK_FAILURE.ERROR_MESSAGE&&this.networkRetries{var s;if(e.key===STORAGE_KEY){const o=JSON.parse(String(e.newValue));!((s=o==null?void 0:o.currentSession)===null||s===void 0)&&s.access_token?(this._saveSession(o.currentSession),this._notifyAllSubscribers("SIGNED_IN")):(this._removeSession(),this._notifyAllSubscribers("SIGNED_OUT"))}})}catch(e){console.error("_listenForMultiTabEvents",e)}}_handleVisibilityChange(){if(!this.multiTab||!isBrowser()||!(window!=null&&window.addEventListener))return!1;try{window==null||window.addEventListener("visibilitychange",()=>{document.visibilityState==="visible"&&this._recoverAndRefresh()})}catch(e){console.error("_handleVisibilityChange",e)}}}class SupabaseAuthClient extends GoTrueClient{constructor(e){super(e)}}var __awaiter$6=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class PostgrestBuilder{constructor(e){Object.assign(this,e);let s;e.fetch?s=e.fetch:typeof fetch=="undefined"?s=crossFetch:s=fetch,this.fetch=(...o)=>s(...o),this.shouldThrowOnError=e.shouldThrowOnError||!1,this.allowEmpty=e.allowEmpty||!1}throwOnError(e){return e==null&&(e=!0),this.shouldThrowOnError=e,this}then(e,s){typeof this.schema=="undefined"||(["GET","HEAD"].includes(this.method)?this.headers["Accept-Profile"]=this.schema:this.headers["Content-Profile"]=this.schema),this.method!=="GET"&&this.method!=="HEAD"&&(this.headers["Content-Type"]="application/json");let o=this.fetch(this.url.toString(),{method:this.method,headers:this.headers,body:JSON.stringify(this.body),signal:this.signal}).then(c=>__awaiter$6(this,void 0,void 0,function*(){var d,_,b,k;let $=null,j=null,_e=null,et=c.status,tt=c.statusText;if(c.ok){const it=(d=this.headers.Prefer)===null||d===void 0?void 0:d.split(",").includes("return=minimal");if(this.method!=="HEAD"&&!it){const ot=yield c.text();ot&&(this.headers.Accept==="text/csv"?j=ot:j=JSON.parse(ot))}const rt=(_=this.headers.Prefer)===null||_===void 0?void 0:_.match(/count=(exact|planned|estimated)/),st=(b=c.headers.get("content-range"))===null||b===void 0?void 0:b.split("/");rt&&st&&st.length>1&&(_e=parseInt(st[1]))}else{const it=yield c.text();try{$=JSON.parse(it)}catch{$={message:it}}if($&&this.allowEmpty&&((k=$==null?void 0:$.details)===null||k===void 0?void 0:k.includes("Results contain 0 rows"))&&($=null,et=200,tt="OK"),$&&this.shouldThrowOnError)throw $}return{error:$,data:j,count:_e,status:et,statusText:tt,body:j}}));return this.shouldThrowOnError||(o=o.catch(c=>({error:{message:`FetchError: ${c.message}`,details:"",hint:"",code:c.code||""},data:null,body:null,count:null,status:400,statusText:"Bad Request"}))),o.then(e,s)}}class PostgrestTransformBuilder extends PostgrestBuilder{select(e="*"){let s=!1;const o=e.split("").map(c=>/\s/.test(c)&&!s?"":(c==='"'&&(s=!s),c)).join("");return this.url.searchParams.set("select",o),this}order(e,{ascending:s=!0,nullsFirst:o=!1,foreignTable:c}={}){const d=typeof c=="undefined"?"order":`${c}.order`,_=this.url.searchParams.get(d);return this.url.searchParams.set(d,`${_?`${_},`:""}${e}.${s?"asc":"desc"}.${o?"nullsfirst":"nullslast"}`),this}limit(e,{foreignTable:s}={}){const o=typeof s=="undefined"?"limit":`${s}.limit`;return this.url.searchParams.set(o,`${e}`),this}range(e,s,{foreignTable:o}={}){const c=typeof o=="undefined"?"offset":`${o}.offset`,d=typeof o=="undefined"?"limit":`${o}.limit`;return this.url.searchParams.set(c,`${e}`),this.url.searchParams.set(d,`${s-e+1}`),this}abortSignal(e){return this.signal=e,this}single(){return this.headers.Accept="application/vnd.pgrst.object+json",this}maybeSingle(){return this.headers.Accept="application/vnd.pgrst.object+json",this.allowEmpty=!0,this}csv(){return this.headers.Accept="text/csv",this}}class PostgrestFilterBuilder extends PostgrestTransformBuilder{constructor(){super(...arguments),this.cs=this.contains,this.cd=this.containedBy,this.sl=this.rangeLt,this.sr=this.rangeGt,this.nxl=this.rangeGte,this.nxr=this.rangeLte,this.adj=this.rangeAdjacent,this.ov=this.overlaps}not(e,s,o){return this.url.searchParams.append(`${e}`,`not.${s}.${o}`),this}or(e,{foreignTable:s}={}){const o=typeof s=="undefined"?"or":`${s}.or`;return this.url.searchParams.append(o,`(${e})`),this}eq(e,s){return this.url.searchParams.append(`${e}`,`eq.${s}`),this}neq(e,s){return this.url.searchParams.append(`${e}`,`neq.${s}`),this}gt(e,s){return this.url.searchParams.append(`${e}`,`gt.${s}`),this}gte(e,s){return this.url.searchParams.append(`${e}`,`gte.${s}`),this}lt(e,s){return this.url.searchParams.append(`${e}`,`lt.${s}`),this}lte(e,s){return this.url.searchParams.append(`${e}`,`lte.${s}`),this}like(e,s){return this.url.searchParams.append(`${e}`,`like.${s}`),this}ilike(e,s){return this.url.searchParams.append(`${e}`,`ilike.${s}`),this}is(e,s){return this.url.searchParams.append(`${e}`,`is.${s}`),this}in(e,s){const o=s.map(c=>typeof c=="string"&&new RegExp("[,()]").test(c)?`"${c}"`:`${c}`).join(",");return this.url.searchParams.append(`${e}`,`in.(${o})`),this}contains(e,s){return typeof s=="string"?this.url.searchParams.append(`${e}`,`cs.${s}`):Array.isArray(s)?this.url.searchParams.append(`${e}`,`cs.{${s.join(",")}}`):this.url.searchParams.append(`${e}`,`cs.${JSON.stringify(s)}`),this}containedBy(e,s){return typeof s=="string"?this.url.searchParams.append(`${e}`,`cd.${s}`):Array.isArray(s)?this.url.searchParams.append(`${e}`,`cd.{${s.join(",")}}`):this.url.searchParams.append(`${e}`,`cd.${JSON.stringify(s)}`),this}rangeLt(e,s){return this.url.searchParams.append(`${e}`,`sl.${s}`),this}rangeGt(e,s){return this.url.searchParams.append(`${e}`,`sr.${s}`),this}rangeGte(e,s){return this.url.searchParams.append(`${e}`,`nxl.${s}`),this}rangeLte(e,s){return this.url.searchParams.append(`${e}`,`nxr.${s}`),this}rangeAdjacent(e,s){return this.url.searchParams.append(`${e}`,`adj.${s}`),this}overlaps(e,s){return typeof s=="string"?this.url.searchParams.append(`${e}`,`ov.${s}`):this.url.searchParams.append(`${e}`,`ov.{${s.join(",")}}`),this}textSearch(e,s,{config:o,type:c=null}={}){let d="";c==="plain"?d="pl":c==="phrase"?d="ph":c==="websearch"&&(d="w");const _=o===void 0?"":`(${o})`;return this.url.searchParams.append(`${e}`,`${d}fts${_}.${s}`),this}fts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`fts${c}.${s}`),this}plfts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`plfts${c}.${s}`),this}phfts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`phfts${c}.${s}`),this}wfts(e,s,{config:o}={}){const c=typeof o=="undefined"?"":`(${o})`;return this.url.searchParams.append(`${e}`,`wfts${c}.${s}`),this}filter(e,s,o){return this.url.searchParams.append(`${e}`,`${s}.${o}`),this}match(e){return Object.keys(e).forEach(s=>{this.url.searchParams.append(`${s}`,`eq.${e[s]}`)}),this}}class PostgrestQueryBuilder extends PostgrestBuilder{constructor(e,{headers:s={},schema:o,fetch:c,shouldThrowOnError:d}={}){super({fetch:c,shouldThrowOnError:d}),this.url=new URL(e),this.headers=Object.assign({},s),this.schema=o}select(e="*",{head:s=!1,count:o=null}={}){this.method="GET";let c=!1;const d=e.split("").map(_=>/\s/.test(_)&&!c?"":(_==='"'&&(c=!c),_)).join("");return this.url.searchParams.set("select",d),o&&(this.headers.Prefer=`count=${o}`),s&&(this.method="HEAD"),new PostgrestFilterBuilder(this)}insert(e,{upsert:s=!1,onConflict:o,returning:c="representation",count:d=null}={}){this.method="POST";const _=[`return=${c}`];if(s&&_.push("resolution=merge-duplicates"),s&&o!==void 0&&this.url.searchParams.set("on_conflict",o),this.body=e,d&&_.push(`count=${d}`),this.headers.Prefer&&_.unshift(this.headers.Prefer),this.headers.Prefer=_.join(","),Array.isArray(e)){const b=e.reduce((k,$)=>k.concat(Object.keys($)),[]);if(b.length>0){const k=[...new Set(b)].map($=>`"${$}"`);this.url.searchParams.set("columns",k.join(","))}}return new PostgrestFilterBuilder(this)}upsert(e,{onConflict:s,returning:o="representation",count:c=null,ignoreDuplicates:d=!1}={}){this.method="POST";const _=[`resolution=${d?"ignore":"merge"}-duplicates`,`return=${o}`];return s!==void 0&&this.url.searchParams.set("on_conflict",s),this.body=e,c&&_.push(`count=${c}`),this.headers.Prefer&&_.unshift(this.headers.Prefer),this.headers.Prefer=_.join(","),new PostgrestFilterBuilder(this)}update(e,{returning:s="representation",count:o=null}={}){this.method="PATCH";const c=[`return=${s}`];return this.body=e,o&&c.push(`count=${o}`),this.headers.Prefer&&c.unshift(this.headers.Prefer),this.headers.Prefer=c.join(","),new PostgrestFilterBuilder(this)}delete({returning:e="representation",count:s=null}={}){this.method="DELETE";const o=[`return=${e}`];return s&&o.push(`count=${s}`),this.headers.Prefer&&o.unshift(this.headers.Prefer),this.headers.Prefer=o.join(","),new PostgrestFilterBuilder(this)}}class PostgrestRpcBuilder extends PostgrestBuilder{constructor(e,{headers:s={},schema:o,fetch:c,shouldThrowOnError:d}={}){super({fetch:c,shouldThrowOnError:d}),this.url=new URL(e),this.headers=Object.assign({},s),this.schema=o}rpc(e,{head:s=!1,count:o=null}={}){return s?(this.method="HEAD",e&&Object.entries(e).forEach(([c,d])=>{this.url.searchParams.append(c,d)})):(this.method="POST",this.body=e),o&&(this.headers.Prefer!==void 0?this.headers.Prefer+=`,count=${o}`:this.headers.Prefer=`count=${o}`),new PostgrestFilterBuilder(this)}}const version$4="0.37.3",DEFAULT_HEADERS$2={"X-Client-Info":`postgrest-js/${version$4}`};class PostgrestClient{constructor(e,{headers:s={},schema:o,fetch:c,throwOnError:d}={}){this.url=e,this.headers=Object.assign(Object.assign({},DEFAULT_HEADERS$2),s),this.schema=o,this.fetch=c,this.shouldThrowOnError=d}auth(e){return this.headers.Authorization=`Bearer ${e}`,this}from(e){const s=`${this.url}/${e}`;return new PostgrestQueryBuilder(s,{headers:this.headers,schema:this.schema,fetch:this.fetch,shouldThrowOnError:this.shouldThrowOnError})}rpc(e,s,{head:o=!1,count:c=null}={}){const d=`${this.url}/rpc/${e}`;return new PostgrestRpcBuilder(d,{headers:this.headers,schema:this.schema,fetch:this.fetch,shouldThrowOnError:this.shouldThrowOnError}).rpc(s,{head:o,count:c})}}var PostgresTypes;(function(a){a.abstime="abstime",a.bool="bool",a.date="date",a.daterange="daterange",a.float4="float4",a.float8="float8",a.int2="int2",a.int4="int4",a.int4range="int4range",a.int8="int8",a.int8range="int8range",a.json="json",a.jsonb="jsonb",a.money="money",a.numeric="numeric",a.oid="oid",a.reltime="reltime",a.text="text",a.time="time",a.timestamp="timestamp",a.timestamptz="timestamptz",a.timetz="timetz",a.tsrange="tsrange",a.tstzrange="tstzrange"})(PostgresTypes||(PostgresTypes={}));const convertChangeData=(a,e,s={})=>{var o;const c=(o=s.skipTypes)!==null&&o!==void 0?o:[];return Object.keys(e).reduce((d,_)=>(d[_]=convertColumn(_,a,e,c),d),{})},convertColumn=(a,e,s,o)=>{const c=e.find(b=>b.name===a),d=c==null?void 0:c.type,_=s[a];return d&&!o.includes(d)?convertCell(d,_):noop$1(_)},convertCell=(a,e)=>{if(a.charAt(0)==="_"){const s=a.slice(1,a.length);return toArray(e,s)}switch(a){case PostgresTypes.bool:return toBoolean(e);case PostgresTypes.float4:case PostgresTypes.float8:case PostgresTypes.int2:case PostgresTypes.int4:case PostgresTypes.int8:case PostgresTypes.numeric:case PostgresTypes.oid:return toNumber(e);case PostgresTypes.json:case PostgresTypes.jsonb:return toJson(e);case PostgresTypes.timestamp:return toTimestampString(e);case PostgresTypes.abstime:case PostgresTypes.date:case PostgresTypes.daterange:case PostgresTypes.int4range:case PostgresTypes.int8range:case PostgresTypes.money:case PostgresTypes.reltime:case PostgresTypes.text:case PostgresTypes.time:case PostgresTypes.timestamptz:case PostgresTypes.timetz:case PostgresTypes.tsrange:case PostgresTypes.tstzrange:return noop$1(e);default:return noop$1(e)}},noop$1=a=>a,toBoolean=a=>{switch(a){case"t":return!0;case"f":return!1;default:return a}},toNumber=a=>{if(typeof a=="string"){const e=parseFloat(a);if(!Number.isNaN(e))return e}return a},toJson=a=>{if(typeof a=="string")try{return JSON.parse(a)}catch(e){return console.log(`JSON parse error: ${e}`),a}return a},toArray=(a,e)=>{if(typeof a!="string")return a;const s=a.length-1,o=a[s];if(a[0]==="{"&&o==="}"){let d;const _=a.slice(1,s);try{d=JSON.parse("["+_+"]")}catch{d=_?_.split(","):[]}return d.map(b=>convertCell(e,b))}return a},toTimestampString=a=>typeof a=="string"?a.replace(" ","T"):a,name="websocket",description="Websocket Client & Server Library implementing the WebSocket protocol as specified in RFC 6455.",keywords=["websocket","websockets","socket","networking","comet","push","RFC-6455","realtime","server","client"],author="Brian McKelvey (https://github.com/theturtle32)",contributors=["I\xF1aki Baz Castillo (http://dev.sipdoc.net)"],version$3="1.0.34",repository={type:"git",url:"https://github.com/theturtle32/WebSocket-Node.git"},homepage="https://github.com/theturtle32/WebSocket-Node",engines={node:">=4.0.0"},dependencies={bufferutil:"^4.0.1",debug:"^2.2.0","es5-ext":"^0.10.50","typedarray-to-buffer":"^3.1.5","utf-8-validate":"^5.0.2",yaeti:"^0.0.6"},devDependencies={"buffer-equal":"^1.0.0",gulp:"^4.0.2","gulp-jshint":"^2.0.4","jshint-stylish":"^2.2.1",jshint:"^2.0.0",tape:"^4.9.1"},config={verbose:!1},scripts={test:"tape test/unit/*.js",gulp:"gulp"},main="index",directories={lib:"./lib"},browser$1="lib/browser.js",license="Apache-2.0";var require$$0={name,description,keywords,author,contributors,version:version$3,repository,homepage,engines,dependencies,devDependencies,config,scripts,main,directories,browser:browser$1,license},version$2=require$$0.version,_globalThis;if(typeof globalThis=="object")_globalThis=globalThis;else try{_globalThis=require("es5-ext/global")}catch{}finally{if(!_globalThis&&typeof window!="undefined"&&(_globalThis=window),!_globalThis)throw new Error("Could not determine global this")}var NativeWebSocket=_globalThis.WebSocket||_globalThis.MozWebSocket,websocket_version=version$2;function W3CWebSocket(a,e){var s;return e?s=new NativeWebSocket(a,e):s=new NativeWebSocket(a),s}NativeWebSocket&&["CONNECTING","OPEN","CLOSING","CLOSED"].forEach(function(a){Object.defineProperty(W3CWebSocket,a,{get:function(){return NativeWebSocket[a]}})});var browser={w3cwebsocket:NativeWebSocket?W3CWebSocket:null,version:websocket_version};const version$1="1.7.2",DEFAULT_HEADERS$1={"X-Client-Info":`realtime-js/${version$1}`},VSN="1.0.0",DEFAULT_TIMEOUT=1e4,WS_CLOSE_NORMAL=1e3;var SOCKET_STATES;(function(a){a[a.connecting=0]="connecting",a[a.open=1]="open",a[a.closing=2]="closing",a[a.closed=3]="closed"})(SOCKET_STATES||(SOCKET_STATES={}));var CHANNEL_STATES;(function(a){a.closed="closed",a.errored="errored",a.joined="joined",a.joining="joining",a.leaving="leaving"})(CHANNEL_STATES||(CHANNEL_STATES={}));var CHANNEL_EVENTS;(function(a){a.close="phx_close",a.error="phx_error",a.join="phx_join",a.reply="phx_reply",a.leave="phx_leave",a.access_token="access_token"})(CHANNEL_EVENTS||(CHANNEL_EVENTS={}));var TRANSPORTS;(function(a){a.websocket="websocket"})(TRANSPORTS||(TRANSPORTS={}));var CONNECTION_STATE;(function(a){a.Connecting="connecting",a.Open="open",a.Closing="closing",a.Closed="closed"})(CONNECTION_STATE||(CONNECTION_STATE={}));class Timer{constructor(e,s){this.callback=e,this.timerCalc=s,this.timer=void 0,this.tries=0,this.callback=e,this.timerCalc=s}reset(){this.tries=0,clearTimeout(this.timer)}scheduleTimeout(){clearTimeout(this.timer),this.timer=setTimeout(()=>{this.tries=this.tries+1,this.callback()},this.timerCalc(this.tries+1))}}class Serializer{constructor(){this.HEADER_LENGTH=1}decode(e,s){return e.constructor===ArrayBuffer?s(this._binaryDecode(e)):s(typeof e=="string"?JSON.parse(e):{})}_binaryDecode(e){const s=new DataView(e),o=new TextDecoder;return this._decodeBroadcast(e,s,o)}_decodeBroadcast(e,s,o){const c=s.getUint8(1),d=s.getUint8(2);let _=this.HEADER_LENGTH+2;const b=o.decode(e.slice(_,_+c));_=_+c;const k=o.decode(e.slice(_,_+d));_=_+d;const $=JSON.parse(o.decode(e.slice(_,e.byteLength)));return{ref:null,topic:b,event:k,payload:$}}}class Push{constructor(e,s,o={},c=DEFAULT_TIMEOUT){this.channel=e,this.event=s,this.payload=o,this.timeout=c,this.sent=!1,this.timeoutTimer=void 0,this.ref="",this.receivedResp=null,this.recHooks=[],this.refEvent=null}resend(e){this.timeout=e,this._cancelRefEvent(),this.ref="",this.refEvent=null,this.receivedResp=null,this.sent=!1,this.send()}send(){this._hasReceived("timeout")||(this.startTimeout(),this.sent=!0,this.channel.socket.push({topic:this.channel.topic,event:this.event,payload:this.payload,ref:this.ref}))}updatePayload(e){this.payload=Object.assign(Object.assign({},this.payload),e)}receive(e,s){var o;return this._hasReceived(e)&&s((o=this.receivedResp)===null||o===void 0?void 0:o.response),this.recHooks.push({status:e,callback:s}),this}startTimeout(){if(this.timeoutTimer)return;this.ref=this.channel.socket.makeRef(),this.refEvent=this.channel.replyEventName(this.ref);const e=s=>{this._cancelRefEvent(),this._cancelTimeout(),this.receivedResp=s,this._matchReceive(s)};this.channel instanceof RealtimeSubscription?this.channel.on(this.refEvent,e):this.channel.on(this.refEvent,{},e),this.timeoutTimer=setTimeout(()=>{this.trigger("timeout",{})},this.timeout)}trigger(e,s){this.refEvent&&this.channel.trigger(this.refEvent,{status:e,response:s})}destroy(){this._cancelRefEvent(),this._cancelTimeout()}_cancelRefEvent(){!this.refEvent||(this.channel instanceof RealtimeSubscription?this.channel.off(this.refEvent):this.channel.off(this.refEvent,{}))}_cancelTimeout(){clearTimeout(this.timeoutTimer),this.timeoutTimer=void 0}_matchReceive({status:e,response:s}){this.recHooks.filter(o=>o.status===e).forEach(o=>o.callback(s))}_hasReceived(e){return this.receivedResp&&this.receivedResp.status===e}}class RealtimeSubscription{constructor(e,s={},o){this.topic=e,this.params=s,this.socket=o,this.bindings=[],this.state=CHANNEL_STATES.closed,this.joinedOnce=!1,this.pushBuffer=[],this.timeout=this.socket.timeout,this.joinPush=new Push(this,CHANNEL_EVENTS.join,this.params,this.timeout),this.rejoinTimer=new Timer(()=>this.rejoinUntilConnected(),this.socket.reconnectAfterMs),this.joinPush.receive("ok",()=>{this.state=CHANNEL_STATES.joined,this.rejoinTimer.reset(),this.pushBuffer.forEach(c=>c.send()),this.pushBuffer=[]}),this.onClose(()=>{this.rejoinTimer.reset(),this.socket.log("channel",`close ${this.topic} ${this.joinRef()}`),this.state=CHANNEL_STATES.closed,this.socket.remove(this)}),this.onError(c=>{this.isLeaving()||this.isClosed()||(this.socket.log("channel",`error ${this.topic}`,c),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.joinPush.receive("timeout",()=>{!this.isJoining()||(this.socket.log("channel",`timeout ${this.topic}`,this.joinPush.timeout),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.on(CHANNEL_EVENTS.reply,(c,d)=>{this.trigger(this.replyEventName(d),c)})}rejoinUntilConnected(){this.rejoinTimer.scheduleTimeout(),this.socket.isConnected()&&this.rejoin()}subscribe(e=this.timeout){if(this.joinedOnce)throw"tried to subscribe multiple times. 'subscribe' can only be called a single time per channel instance";return this.joinedOnce=!0,this.rejoin(e),this.joinPush}onClose(e){this.on(CHANNEL_EVENTS.close,e)}onError(e){this.on(CHANNEL_EVENTS.error,s=>e(s))}on(e,s){this.bindings.push({event:e,callback:s})}off(e){this.bindings=this.bindings.filter(s=>s.event!==e)}canPush(){return this.socket.isConnected()&&this.isJoined()}push(e,s,o=this.timeout){if(!this.joinedOnce)throw`tried to push '${e}' to '${this.topic}' before joining. Use channel.subscribe() before pushing events`;let c=new Push(this,e,s,o);return this.canPush()?c.send():(c.startTimeout(),this.pushBuffer.push(c)),c}updateJoinPayload(e){this.joinPush.updatePayload(e)}unsubscribe(e=this.timeout){this.state=CHANNEL_STATES.leaving;let s=()=>{this.socket.log("channel",`leave ${this.topic}`),this.trigger(CHANNEL_EVENTS.close,"leave",this.joinRef())};this.joinPush.destroy();let o=new Push(this,CHANNEL_EVENTS.leave,{},e);return o.receive("ok",()=>s()).receive("timeout",()=>s()),o.send(),this.canPush()||o.trigger("ok",{}),o}onMessage(e,s,o){return s}isMember(e){return this.topic===e}joinRef(){return this.joinPush.ref}rejoin(e=this.timeout){this.isLeaving()||(this.socket.leaveOpenTopic(this.topic),this.state=CHANNEL_STATES.joining,this.joinPush.resend(e))}trigger(e,s,o){let{close:c,error:d,leave:_,join:b}=CHANNEL_EVENTS;if(o&&[c,d,_,b].indexOf(e)>=0&&o!==this.joinRef())return;let $=this.onMessage(e,s,o);if(s&&!$)throw"channel onMessage callbacks must return the payload, modified or unmodified";this.bindings.filter(j=>j.event==="*"?e===(s==null?void 0:s.type):j.event===e).map(j=>j.callback($,o))}replyEventName(e){return`chan_reply_${e}`}isClosed(){return this.state===CHANNEL_STATES.closed}isErrored(){return this.state===CHANNEL_STATES.errored}isJoined(){return this.state===CHANNEL_STATES.joined}isJoining(){return this.state===CHANNEL_STATES.joining}isLeaving(){return this.state===CHANNEL_STATES.leaving}}class RealtimePresence{constructor(e,s){this.channel=e,this.state={},this.pendingDiffs=[],this.joinRef=null,this.caller={onJoin:()=>{},onLeave:()=>{},onSync:()=>{}};const o=(s==null?void 0:s.events)||{state:"presence_state",diff:"presence_diff"};this.channel.on(o.state,{},c=>{const{onJoin:d,onLeave:_,onSync:b}=this.caller;this.joinRef=this.channel.joinRef(),this.state=RealtimePresence.syncState(this.state,c,d,_),this.pendingDiffs.forEach(k=>{this.state=RealtimePresence.syncDiff(this.state,k,d,_)}),this.pendingDiffs=[],b()}),this.channel.on(o.diff,{},c=>{const{onJoin:d,onLeave:_,onSync:b}=this.caller;this.inPendingSyncState()?this.pendingDiffs.push(c):(this.state=RealtimePresence.syncDiff(this.state,c,d,_),b())})}static syncState(e,s,o,c){const d=this.cloneDeep(e),_=this.transformState(s),b={},k={};return this.map(d,($,j)=>{_[$]||(k[$]=j)}),this.map(_,($,j)=>{const _e=d[$];if(_e){const et=j.map(rt=>rt.presence_id),tt=_e.map(rt=>rt.presence_id),nt=j.filter(rt=>tt.indexOf(rt.presence_id)<0),it=_e.filter(rt=>et.indexOf(rt.presence_id)<0);nt.length>0&&(b[$]=nt),it.length>0&&(k[$]=it)}else b[$]=j}),this.syncDiff(d,{joins:b,leaves:k},o,c)}static syncDiff(e,s,o,c){const{joins:d,leaves:_}={joins:this.transformState(s.joins),leaves:this.transformState(s.leaves)};return o||(o=()=>{}),c||(c=()=>{}),this.map(d,(b,k)=>{const $=e[b];if(e[b]=this.cloneDeep(k),$){const j=e[b].map(et=>et.presence_id),_e=$.filter(et=>j.indexOf(et.presence_id)<0);e[b].unshift(..._e)}o(b,$,k)}),this.map(_,(b,k)=>{let $=e[b];if(!$)return;const j=k.map(_e=>_e.presence_id);$=$.filter(_e=>j.indexOf(_e.presence_id)<0),e[b]=$,c(b,$,k),$.length===0&&delete e[b]}),e}static list(e,s){return s||(s=(o,c)=>c),this.map(e,(o,c)=>s(o,c))}static map(e,s){return Object.getOwnPropertyNames(e).map(o=>s(o,e[o]))}static transformState(e){return e=this.cloneDeep(e),Object.getOwnPropertyNames(e).reduce((s,o)=>{const c=e[o];return"metas"in c?s[o]=c.metas.map(d=>(d.presence_id=d.phx_ref,delete d.phx_ref,delete d.phx_ref_prev,d)):s[o]=c,s},{})}static cloneDeep(e){return JSON.parse(JSON.stringify(e))}onJoin(e){this.caller.onJoin=e}onLeave(e){this.caller.onLeave=e}onSync(e){this.caller.onSync=e}list(e){return RealtimePresence.list(this.state,e)}inPendingSyncState(){return!this.joinRef||this.joinRef!==this.channel.joinRef()}}class RealtimeChannel{constructor(e,s={},o){this.topic=e,this.params=s,this.socket=o,this.bindings=[],this.state=CHANNEL_STATES.closed,this.joinedOnce=!1,this.pushBuffer=[],this.timeout=this.socket.timeout,this.joinPush=new Push(this,CHANNEL_EVENTS.join,this.params,this.timeout),this.rejoinTimer=new Timer(()=>this.rejoinUntilConnected(),this.socket.reconnectAfterMs),this.joinPush.receive("ok",()=>{this.state=CHANNEL_STATES.joined,this.rejoinTimer.reset(),this.pushBuffer.forEach(c=>c.send()),this.pushBuffer=[]}),this.onClose(()=>{this.rejoinTimer.reset(),this.socket.log("channel",`close ${this.topic} ${this.joinRef()}`),this.state=CHANNEL_STATES.closed,this.socket.remove(this)}),this.onError(c=>{this.isLeaving()||this.isClosed()||(this.socket.log("channel",`error ${this.topic}`,c),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.joinPush.receive("timeout",()=>{!this.isJoining()||(this.socket.log("channel",`timeout ${this.topic}`,this.joinPush.timeout),this.state=CHANNEL_STATES.errored,this.rejoinTimer.scheduleTimeout())}),this.on(CHANNEL_EVENTS.reply,{},(c,d)=>{this.trigger(this.replyEventName(d),c)}),this.presence=new RealtimePresence(this)}list(){return this.presence.list()}rejoinUntilConnected(){this.rejoinTimer.scheduleTimeout(),this.socket.isConnected()&&this.rejoin()}subscribe(e=this.timeout){if(this.joinedOnce)throw"tried to subscribe multiple times. 'subscribe' can only be called a single time per channel instance";{const s=this.bindings.reduce((o,c)=>{const{type:d}=c;return["phx_close","phx_error","phx_reply","presence_diff","presence_state"].includes(d)||(o[d]=c),o},{});return Object.keys(s).length&&this.updateJoinPayload({configs:s}),this.joinedOnce=!0,this.rejoin(e),this.joinPush}}onClose(e){this.on(CHANNEL_EVENTS.close,{},e)}onError(e){this.on(CHANNEL_EVENTS.error,{},s=>e(s))}on(e,s,o){this.bindings.push({type:e,filter:s!=null?s:{},callback:o!=null?o:()=>{}})}off(e,s){this.bindings=this.bindings.filter(o=>!(o.type===e&&RealtimeChannel.isEqual(o.filter,s)))}canPush(){return this.socket.isConnected()&&this.isJoined()}push(e,s,o=this.timeout){if(!this.joinedOnce)throw`tried to push '${e}' to '${this.topic}' before joining. Use channel.subscribe() before pushing events`;let c=new Push(this,e,s,o);return this.canPush()?c.send():(c.startTimeout(),this.pushBuffer.push(c)),c}updateJoinPayload(e){this.joinPush.updatePayload(e)}unsubscribe(e=this.timeout){this.state=CHANNEL_STATES.leaving;const s=()=>{this.socket.log("channel",`leave ${this.topic}`),this.trigger(CHANNEL_EVENTS.close,"leave",this.joinRef())};this.joinPush.destroy();const o=new Push(this,CHANNEL_EVENTS.leave,{},e);return o.receive("ok",()=>s()).receive("timeout",()=>s()),o.send(),this.canPush()||o.trigger("ok",{}),o}onMessage(e,s,o){return s}isMember(e){return this.topic===e}joinRef(){return this.joinPush.ref}rejoin(e=this.timeout){this.isLeaving()||(this.socket.leaveOpenTopic(this.topic),this.state=CHANNEL_STATES.joining,this.joinPush.resend(e))}trigger(e,s,o){const{close:c,error:d,leave:_,join:b}=CHANNEL_EVENTS;if(o&&[c,d,_,b].indexOf(e)>=0&&o!==this.joinRef())return;const $=this.onMessage(e,s,o);if(s&&!$)throw"channel onMessage callbacks must return the payload, modified or unmodified";this.bindings.filter(j=>{var _e,et;return(j==null?void 0:j.type)===e&&(((_e=j==null?void 0:j.filter)===null||_e===void 0?void 0:_e.event)==="*"||((et=j==null?void 0:j.filter)===null||et===void 0?void 0:et.event)===(s==null?void 0:s.event))}).map(j=>j.callback($,o))}send(e){const s=this.push(e.type,e);return new Promise((o,c)=>{s.receive("ok",()=>o("ok")),s.receive("timeout",()=>c("timeout"))})}replyEventName(e){return`chan_reply_${e}`}isClosed(){return this.state===CHANNEL_STATES.closed}isErrored(){return this.state===CHANNEL_STATES.errored}isJoined(){return this.state===CHANNEL_STATES.joined}isJoining(){return this.state===CHANNEL_STATES.joining}isLeaving(){return this.state===CHANNEL_STATES.leaving}static isEqual(e,s){if(Object.keys(e).length!==Object.keys(s).length)return!1;for(const o in e)if(e[o]!==s[o])return!1;return!0}}var __awaiter$5=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})},__rest=globalThis&&globalThis.__rest||function(a,e){var s={};for(var o in a)Object.prototype.hasOwnProperty.call(a,o)&&e.indexOf(o)<0&&(s[o]=a[o]);if(a!=null&&typeof Object.getOwnPropertySymbols=="function")for(var c=0,o=Object.getOwnPropertySymbols(a);c{};class RealtimeClient{constructor(e,s){this.accessToken=null,this.channels=[],this.endPoint="",this.headers=DEFAULT_HEADERS$1,this.params={},this.timeout=DEFAULT_TIMEOUT,this.transport=browser.w3cwebsocket,this.heartbeatIntervalMs=3e4,this.longpollerTimeout=2e4,this.heartbeatTimer=void 0,this.pendingHeartbeatRef=null,this.ref=0,this.logger=noop,this.conn=null,this.sendBuffer=[],this.serializer=new Serializer,this.stateChangeCallbacks={open:[],close:[],error:[],message:[]},this.endPoint=`${e}/${TRANSPORTS.websocket}`,s!=null&&s.params&&(this.params=s.params),s!=null&&s.headers&&(this.headers=Object.assign(Object.assign({},this.headers),s.headers)),s!=null&&s.timeout&&(this.timeout=s.timeout),s!=null&&s.logger&&(this.logger=s.logger),s!=null&&s.transport&&(this.transport=s.transport),s!=null&&s.heartbeatIntervalMs&&(this.heartbeatIntervalMs=s.heartbeatIntervalMs),s!=null&&s.longpollerTimeout&&(this.longpollerTimeout=s.longpollerTimeout),this.reconnectAfterMs=s!=null&&s.reconnectAfterMs?s.reconnectAfterMs:o=>[1e3,2e3,5e3,1e4][o-1]||1e4,this.encode=s!=null&&s.encode?s.encode:(o,c)=>c(JSON.stringify(o)),this.decode=s!=null&&s.decode?s.decode:this.serializer.decode.bind(this.serializer),this.reconnectTimer=new Timer(()=>__awaiter$5(this,void 0,void 0,function*(){yield this.disconnect(),this.connect()}),this.reconnectAfterMs)}connect(){this.conn||(this.conn=new this.transport(this.endPointURL(),[],null,this.headers),this.conn&&(this.conn.binaryType="arraybuffer",this.conn.onopen=()=>this._onConnOpen(),this.conn.onerror=e=>this._onConnError(e),this.conn.onmessage=e=>this.onConnMessage(e),this.conn.onclose=e=>this._onConnClose(e)))}disconnect(e,s){return new Promise((o,c)=>{try{this.conn&&(this.conn.onclose=function(){},e?this.conn.close(e,s||""):this.conn.close(),this.conn=null,this.heartbeatTimer&&clearInterval(this.heartbeatTimer),this.reconnectTimer.reset()),o({error:null,data:!0})}catch(d){o({error:d,data:!1})}})}log(e,s,o){this.logger(e,s,o)}onOpen(e){this.stateChangeCallbacks.open.push(e)}onClose(e){this.stateChangeCallbacks.close.push(e)}onError(e){this.stateChangeCallbacks.error.push(e)}onMessage(e){this.stateChangeCallbacks.message.push(e)}connectionState(){switch(this.conn&&this.conn.readyState){case SOCKET_STATES.connecting:return CONNECTION_STATE.Connecting;case SOCKET_STATES.open:return CONNECTION_STATE.Open;case SOCKET_STATES.closing:return CONNECTION_STATE.Closing;default:return CONNECTION_STATE.Closed}}isConnected(){return this.connectionState()===CONNECTION_STATE.Open}remove(e){this.channels=this.channels.filter(s=>s.joinRef()!==e.joinRef())}channel(e,s={}){var o;const{selfBroadcast:c}=s,d=__rest(s,["selfBroadcast"]);c&&(d.self_broadcast=c);const _=!((o=this.params)===null||o===void 0)&&o.vsndate?new RealtimeChannel(e,d,this):new RealtimeSubscription(e,d,this);return _ instanceof RealtimeChannel&&(_.presence.onJoin((b,k,$)=>{_.trigger("presence",{event:"JOIN",key:b,currentPresences:k,newPresences:$})}),_.presence.onLeave((b,k,$)=>{_.trigger("presence",{event:"LEAVE",key:b,currentPresences:k,leftPresences:$})}),_.presence.onSync(()=>{_.trigger("presence",{event:"SYNC"})})),this.channels.push(_),_}push(e){const{topic:s,event:o,payload:c,ref:d}=e;let _=()=>{this.encode(e,b=>{var k;(k=this.conn)===null||k===void 0||k.send(b)})};this.log("push",`${s} ${o} (${d})`,c),this.isConnected()?_():this.sendBuffer.push(_)}onConnMessage(e){this.decode(e.data,s=>{let{topic:o,event:c,payload:d,ref:_}=s;(_&&_===this.pendingHeartbeatRef||c===(d==null?void 0:d.type))&&(this.pendingHeartbeatRef=null),this.log("receive",`${d.status||""} ${o} ${c} ${_&&"("+_+")"||""}`,d),this.channels.filter(b=>b.isMember(o)).forEach(b=>b.trigger(c,d,_)),this.stateChangeCallbacks.message.forEach(b=>b(s))})}endPointURL(){return this._appendParams(this.endPoint,Object.assign({},this.params,{vsn:VSN}))}makeRef(){let e=this.ref+1;return e===this.ref?this.ref=0:this.ref=e,this.ref.toString()}setAuth(e){this.accessToken=e,this.channels.forEach(s=>{e&&s.updateJoinPayload({user_token:e}),s.joinedOnce&&s.isJoined()&&s.push(CHANNEL_EVENTS.access_token,{access_token:e})})}leaveOpenTopic(e){let s=this.channels.find(o=>o.topic===e&&(o.isJoined()||o.isJoining()));s&&(this.log("transport",`leaving duplicate topic "${e}"`),s.unsubscribe())}_onConnOpen(){this.log("transport",`connected to ${this.endPointURL()}`),this._flushSendBuffer(),this.reconnectTimer.reset(),this.heartbeatTimer&&clearInterval(this.heartbeatTimer),this.heartbeatTimer=setInterval(()=>this._sendHeartbeat(),this.heartbeatIntervalMs),this.stateChangeCallbacks.open.forEach(e=>e())}_onConnClose(e){this.log("transport","close",e),this._triggerChanError(),this.heartbeatTimer&&clearInterval(this.heartbeatTimer),this.reconnectTimer.scheduleTimeout(),this.stateChangeCallbacks.close.forEach(s=>s(e))}_onConnError(e){this.log("transport",e.message),this._triggerChanError(),this.stateChangeCallbacks.error.forEach(s=>s(e))}_triggerChanError(){this.channels.forEach(e=>e.trigger(CHANNEL_EVENTS.error))}_appendParams(e,s){if(Object.keys(s).length===0)return e;const o=e.match(/\?/)?"&":"?",c=new URLSearchParams(s);return`${e}${o}${c}`}_flushSendBuffer(){this.isConnected()&&this.sendBuffer.length>0&&(this.sendBuffer.forEach(e=>e()),this.sendBuffer=[])}_sendHeartbeat(){var e;if(!!this.isConnected()){if(this.pendingHeartbeatRef){this.pendingHeartbeatRef=null,this.log("transport","heartbeat timeout. Attempting to re-establish connection"),(e=this.conn)===null||e===void 0||e.close(WS_CLOSE_NORMAL,"hearbeat timeout");return}this.pendingHeartbeatRef=this.makeRef(),this.push({topic:"phoenix",event:"heartbeat",payload:{},ref:this.pendingHeartbeatRef}),this.setAuth(this.accessToken)}}}class SupabaseRealtimeClient{constructor(e,s,o,c){const d={},_=c==="*"?`realtime:${o}`:`realtime:${o}:${c}`,b=s.Authorization.split(" ")[1];b&&(d.user_token=b),this.subscription=e.channel(_,d)}getPayloadRecords(e){const s={new:{},old:{}};return(e.type==="INSERT"||e.type==="UPDATE")&&(s.new=convertChangeData(e.columns,e.record)),(e.type==="UPDATE"||e.type==="DELETE")&&(s.old=convertChangeData(e.columns,e.old_record)),s}on(e,s){return this.subscription.on(e,o=>{let c={schema:o.schema,table:o.table,commit_timestamp:o.commit_timestamp,eventType:o.type,new:{},old:{},errors:o.errors};c=Object.assign(Object.assign({},c),this.getPayloadRecords(o)),s(c)}),this}subscribe(e=()=>{}){return this.subscription.onError(s=>e("SUBSCRIPTION_ERROR",s)),this.subscription.onClose(()=>e("CLOSED")),this.subscription.subscribe().receive("ok",()=>e("SUBSCRIBED")).receive("error",s=>e("SUBSCRIPTION_ERROR",s)).receive("timeout",()=>e("RETRYING_AFTER_TIMEOUT")),this.subscription}}class SupabaseQueryBuilder extends PostgrestQueryBuilder{constructor(e,{headers:s={},schema:o,realtime:c,table:d,fetch:_,shouldThrowOnError:b}){super(e,{headers:s,schema:o,fetch:_,shouldThrowOnError:b}),this._subscription=null,this._realtime=c,this._headers=s,this._schema=o,this._table=d}on(e,s){return this._realtime.isConnected()||this._realtime.connect(),this._subscription||(this._subscription=new SupabaseRealtimeClient(this._realtime,this._headers,this._schema,this._table)),this._subscription.on(e,s)}}const version="0.0.0",DEFAULT_HEADERS={"X-Client-Info":`storage-js/${version}`};var __awaiter$4=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const _getErrorMessage=a=>a.msg||a.message||a.error_description||a.error||JSON.stringify(a),handleError=(a,e)=>{if(typeof a.json!="function")return e(a);a.json().then(s=>e({message:_getErrorMessage(s),status:(a==null?void 0:a.status)||500}))},_getRequestParams=(a,e,s,o)=>{const c={method:a,headers:(e==null?void 0:e.headers)||{}};return a==="GET"?c:(c.headers=Object.assign({"Content-Type":"application/json"},e==null?void 0:e.headers),c.body=JSON.stringify(o),Object.assign(Object.assign({},c),s))};function _handleRequest(a,e,s,o,c,d){return __awaiter$4(this,void 0,void 0,function*(){return new Promise((_,b)=>{a(s,_getRequestParams(e,o,c,d)).then(k=>{if(!k.ok)throw k;return o!=null&&o.noResolveJson?_(k):k.json()}).then(k=>_(k)).catch(k=>handleError(k,b))})})}function get(a,e,s,o){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"GET",e,s,o)})}function post(a,e,s,o,c){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"POST",e,o,c,s)})}function put(a,e,s,o,c){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"PUT",e,o,c,s)})}function remove(a,e,s,o,c){return __awaiter$4(this,void 0,void 0,function*(){return _handleRequest(a,"DELETE",e,o,c,s)})}const resolveFetch$1=a=>{let e;return a?e=a:typeof fetch=="undefined"?e=crossFetch:e=fetch,(...s)=>e(...s)};var __awaiter$3=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class StorageBucketApi{constructor(e,s={},o){this.url=e,this.headers=Object.assign(Object.assign({},DEFAULT_HEADERS),s),this.fetch=resolveFetch$1(o)}listBuckets(){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield get(this.fetch,`${this.url}/bucket`,{headers:this.headers}),error:null}}catch(e){return{data:null,error:e}}})}getBucket(e){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield get(this.fetch,`${this.url}/bucket/${e}`,{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}createBucket(e,s={public:!1}){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:(yield post(this.fetch,`${this.url}/bucket`,{id:e,name:e,public:s.public},{headers:this.headers})).name,error:null}}catch(o){return{data:null,error:o}}})}updateBucket(e,s){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield put(this.fetch,`${this.url}/bucket/${e}`,{id:e,name:e,public:s.public},{headers:this.headers}),error:null}}catch(o){return{data:null,error:o}}})}emptyBucket(e){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield post(this.fetch,`${this.url}/bucket/${e}/empty`,{},{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}deleteBucket(e){return __awaiter$3(this,void 0,void 0,function*(){try{return{data:yield remove(this.fetch,`${this.url}/bucket/${e}`,{},{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}}var __awaiter$2=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const DEFAULT_SEARCH_OPTIONS={limit:100,offset:0,sortBy:{column:"name",order:"asc"}},DEFAULT_FILE_OPTIONS={cacheControl:"3600",contentType:"text/plain;charset=UTF-8",upsert:!1};class StorageFileApi{constructor(e,s={},o,c){this.url=e,this.headers=s,this.bucketId=o,this.fetch=resolveFetch$1(c)}uploadOrUpdate(e,s,o,c){return __awaiter$2(this,void 0,void 0,function*(){try{let d;const _=Object.assign(Object.assign({},DEFAULT_FILE_OPTIONS),c),b=Object.assign(Object.assign({},this.headers),e==="POST"&&{"x-upsert":String(_.upsert)});typeof Blob!="undefined"&&o instanceof Blob?(d=new FormData,d.append("cacheControl",_.cacheControl),d.append("",o)):typeof FormData!="undefined"&&o instanceof FormData?(d=o,d.append("cacheControl",_.cacheControl)):(d=o,b["cache-control"]=`max-age=${_.cacheControl}`,b["content-type"]=_.contentType);const k=this._removeEmptyFolders(s),$=this._getFinalPath(k),j=yield this.fetch(`${this.url}/object/${$}`,{method:e,body:d,headers:b});if(j.ok)return{data:{Key:$},error:null};{const _e=yield j.json();return{data:null,error:_e}}}catch(d){return{data:null,error:d}}})}upload(e,s,o){return __awaiter$2(this,void 0,void 0,function*(){return this.uploadOrUpdate("POST",e,s,o)})}update(e,s,o){return __awaiter$2(this,void 0,void 0,function*(){return this.uploadOrUpdate("PUT",e,s,o)})}move(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:yield post(this.fetch,`${this.url}/object/move`,{bucketId:this.bucketId,sourceKey:e,destinationKey:s},{headers:this.headers}),error:null}}catch(o){return{data:null,error:o}}})}copy(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:yield post(this.fetch,`${this.url}/object/copy`,{bucketId:this.bucketId,sourceKey:e,destinationKey:s},{headers:this.headers}),error:null}}catch(o){return{data:null,error:o}}})}createSignedUrl(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{const o=this._getFinalPath(e);let c=yield post(this.fetch,`${this.url}/object/sign/${o}`,{expiresIn:s},{headers:this.headers});const d=`${this.url}${c.signedURL}`;return c={signedURL:d},{data:c,error:null,signedURL:d}}catch(o){return{data:null,error:o,signedURL:null}}})}createSignedUrls(e,s){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:(yield post(this.fetch,`${this.url}/object/sign/${this.bucketId}`,{expiresIn:s,paths:e},{headers:this.headers})).map(c=>Object.assign(Object.assign({},c),{signedURL:c.signedURL?`${this.url}${c.signedURL}`:null})),error:null}}catch(o){return{data:null,error:o}}})}download(e){return __awaiter$2(this,void 0,void 0,function*(){try{const s=this._getFinalPath(e);return{data:yield(yield get(this.fetch,`${this.url}/object/${s}`,{headers:this.headers,noResolveJson:!0})).blob(),error:null}}catch(s){return{data:null,error:s}}})}getPublicUrl(e){try{const s=this._getFinalPath(e),o=`${this.url}/object/public/${s}`;return{data:{publicURL:o},error:null,publicURL:o}}catch(s){return{data:null,error:s,publicURL:null}}}remove(e){return __awaiter$2(this,void 0,void 0,function*(){try{return{data:yield remove(this.fetch,`${this.url}/object/${this.bucketId}`,{prefixes:e},{headers:this.headers}),error:null}}catch(s){return{data:null,error:s}}})}list(e,s,o){return __awaiter$2(this,void 0,void 0,function*(){try{const c=Object.assign(Object.assign(Object.assign({},DEFAULT_SEARCH_OPTIONS),s),{prefix:e||""});return{data:yield post(this.fetch,`${this.url}/object/list/${this.bucketId}`,c,{headers:this.headers},o),error:null}}catch(c){return{data:null,error:c}}})}_getFinalPath(e){return`${this.bucketId}/${e}`}_removeEmptyFolders(e){return e.replace(/^\/|\/$/g,"").replace(/\/+/g,"/")}}class StorageClient extends StorageBucketApi{constructor(e,s={},o){super(e,s,o)}from(e){return new StorageFileApi(this.url,this.headers,e,this.fetch)}}const resolveFetch=a=>{let e;return a?e=a:typeof fetch=="undefined"?e=crossFetch:e=fetch,(...s)=>e(...s)};var __awaiter$1=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};class FunctionsClient{constructor(e,{headers:s={},customFetch:o}={}){this.url=e,this.headers=s,this.fetch=resolveFetch(o)}setAuth(e){this.headers.Authorization=`Bearer ${e}`}invoke(e,s){return __awaiter$1(this,void 0,void 0,function*(){try{const{headers:o,body:c}=s!=null?s:{},d=yield this.fetch(`${this.url}/${e}`,{method:"POST",headers:Object.assign({},this.headers,o),body:c}),_=d.headers.get("x-relay-error");if(_&&_==="true")return{data:null,error:new Error(yield d.text())};let b;const{responseType:k}=s!=null?s:{};return!k||k==="json"?b=yield d.json():k==="arrayBuffer"?b=yield d.arrayBuffer():k==="blob"?b=yield d.blob():b=yield d.text(),{data:b,error:null}}catch(o){return{data:null,error:o}}})}}var __awaiter=globalThis&&globalThis.__awaiter||function(a,e,s,o){function c(d){return d instanceof s?d:new s(function(_){_(d)})}return new(s||(s=Promise))(function(d,_){function b(j){try{$(o.next(j))}catch(_e){_(_e)}}function k(j){try{$(o.throw(j))}catch(_e){_(_e)}}function $(j){j.done?d(j.value):c(j.value).then(b,k)}$((o=o.apply(a,e||[])).next())})};const DEFAULT_OPTIONS={schema:"public",autoRefreshToken:!0,persistSession:!0,detectSessionInUrl:!0,multiTab:!0,headers:DEFAULT_HEADERS$4};class SupabaseClient{constructor(e,s,o){if(this.supabaseUrl=e,this.supabaseKey=s,!e)throw new Error("supabaseUrl is required.");if(!s)throw new Error("supabaseKey is required.");const c=stripTrailingSlash(e),d=Object.assign(Object.assign({},DEFAULT_OPTIONS),o);if(this.restUrl=`${c}/rest/v1`,this.realtimeUrl=`${c}/realtime/v1`.replace("http","ws"),this.authUrl=`${c}/auth/v1`,this.storageUrl=`${c}/storage/v1`,c.match(/(supabase\.co)|(supabase\.in)/)){const b=c.split(".");this.functionsUrl=`${b[0]}.functions.${b[1]}.${b[2]}`}else this.functionsUrl=`${c}/functions/v1`;this.schema=d.schema,this.multiTab=d.multiTab,this.fetch=d.fetch,this.headers=Object.assign(Object.assign({},DEFAULT_HEADERS$4),o==null?void 0:o.headers),this.shouldThrowOnError=d.shouldThrowOnError||!1,this.auth=this._initSupabaseAuthClient(d),this.realtime=this._initRealtimeClient(Object.assign({headers:this.headers},d.realtime)),this._listenForAuthEvents(),this._listenForMultiTabEvents()}get functions(){return new FunctionsClient(this.functionsUrl,{headers:this._getAuthHeaders(),customFetch:this.fetch})}get storage(){return new StorageClient(this.storageUrl,this._getAuthHeaders(),this.fetch)}from(e){const s=`${this.restUrl}/${e}`;return new SupabaseQueryBuilder(s,{headers:this._getAuthHeaders(),schema:this.schema,realtime:this.realtime,table:e,fetch:this.fetch,shouldThrowOnError:this.shouldThrowOnError})}rpc(e,s,{head:o=!1,count:c=null}={}){return this._initPostgRESTClient().rpc(e,s,{head:o,count:c})}channel(e,s){var o,c;const d=(c=(o=this.auth.session())===null||o===void 0?void 0:o.access_token)!==null&&c!==void 0?c:this.supabaseKey;return this.realtime.isConnected()||this.realtime.connect(),this.realtime.channel(e,Object.assign(Object.assign({},s),{user_token:d}))}removeAllSubscriptions(){return __awaiter(this,void 0,void 0,function*(){const e=this.getSubscriptions().slice(),s=e.map(c=>this.removeSubscription(c));return(yield Promise.all(s)).map(({error:c},d)=>({data:{subscription:e[d]},error:c}))})}removeChannel(e){return __awaiter(this,void 0,void 0,function*(){const{error:s}=yield this._closeSubscription(e),o=this.getSubscriptions(),c=o.filter(d=>d.isJoined()).length;return o.length===0&&(yield this.realtime.disconnect()),{data:{openChannels:c},error:s}})}removeSubscription(e){return __awaiter(this,void 0,void 0,function*(){const{error:s}=yield this._closeSubscription(e),o=this.getSubscriptions(),c=o.filter(d=>d.isJoined()).length;return o.length===0&&(yield this.realtime.disconnect()),{data:{openSubscriptions:c},error:s}})}_closeSubscription(e){return __awaiter(this,void 0,void 0,function*(){let s=null;if(!e.isClosed()){const{error:o}=yield this._unsubscribeSubscription(e);s=o}return this.realtime.remove(e),{error:s}})}_unsubscribeSubscription(e){return new Promise(s=>{e.unsubscribe().receive("ok",()=>s({error:null})).receive("error",o=>s({error:o})).receive("timeout",()=>s({error:new Error("timed out")}))})}getSubscriptions(){return this.realtime.channels}_initSupabaseAuthClient({autoRefreshToken:e,persistSession:s,detectSessionInUrl:o,localStorage:c,headers:d,fetch:_,cookieOptions:b,multiTab:k}){const $={Authorization:`Bearer ${this.supabaseKey}`,apikey:`${this.supabaseKey}`};return new SupabaseAuthClient({url:this.authUrl,headers:Object.assign(Object.assign({},d),$),autoRefreshToken:e,persistSession:s,detectSessionInUrl:o,localStorage:c,fetch:_,cookieOptions:b,multiTab:k})}_initRealtimeClient(e){return new RealtimeClient(this.realtimeUrl,Object.assign(Object.assign({},e),{params:Object.assign(Object.assign({},e==null?void 0:e.params),{apikey:this.supabaseKey})}))}_initPostgRESTClient(){return new PostgrestClient(this.restUrl,{headers:this._getAuthHeaders(),schema:this.schema,fetch:this.fetch,throwOnError:this.shouldThrowOnError})}_getAuthHeaders(){var e,s;const o=Object.assign({},this.headers),c=(s=(e=this.auth.session())===null||e===void 0?void 0:e.access_token)!==null&&s!==void 0?s:this.supabaseKey;return o.apikey=this.supabaseKey,o.Authorization=o.Authorization||`Bearer ${c}`,o}_listenForMultiTabEvents(){if(!this.multiTab||!isBrowser$1()||!(window!=null&&window.addEventListener))return null;try{return window==null?void 0:window.addEventListener("storage",e=>{var s,o,c;if(e.key===STORAGE_KEY$1){const d=JSON.parse(String(e.newValue)),_=(o=(s=d==null?void 0:d.currentSession)===null||s===void 0?void 0:s.access_token)!==null&&o!==void 0?o:void 0,b=(c=this.auth.session())===null||c===void 0?void 0:c.access_token;_?!b&&_?this._handleTokenChanged("SIGNED_IN",_,"STORAGE"):b!==_&&this._handleTokenChanged("TOKEN_REFRESHED",_,"STORAGE"):this._handleTokenChanged("SIGNED_OUT",_,"STORAGE")}})}catch(e){return console.error("_listenForMultiTabEvents",e),null}}_listenForAuthEvents(){let{data:e}=this.auth.onAuthStateChange((s,o)=>{this._handleTokenChanged(s,o==null?void 0:o.access_token,"CLIENT")});return e}_handleTokenChanged(e,s,o){(e==="TOKEN_REFRESHED"||e==="SIGNED_IN")&&this.changedAccessToken!==s?(this.realtime.setAuth(s),o=="STORAGE"&&this.auth.setAuth(s),this.changedAccessToken=s):(e==="SIGNED_OUT"||e==="USER_DELETED")&&(this.realtime.setAuth(this.supabaseKey),o=="STORAGE"&&this.auth.signOut())}}const createClient=(a,e,s)=>new SupabaseClient(a,e,s);let nanoid=(a=21)=>crypto.getRandomValues(new Uint8Array(a)).reduce((e,s)=>(s&=63,s<36?e+=s.toString(36):s<62?e+=(s-26).toString(36).toUpperCase():s>62?e+="-":e+="_",e),"");const supabase=createClient("https://pidxdsxphlhzjnzmifth.supabase.co","eyJhbGciOiJIUzI1NiIsInR5cCI6IkpXVCJ9.eyJpc3MiOiJzdXBhYmFzZSIsInJlZiI6InBpZHhkc3hwaGxoempuem1pZnRoIiwicm9sZSI6ImFub24iLCJpYXQiOjE2NTYyMzA1NTYsImV4cCI6MTk3MTgwNjU1Nn0.bqlw7802fsWRnqU5BLYtmXk_k-D1VFmbkHMywWc15NM");evalScope(Tone,controls,{WebDirt},__vitePreload(()=>Promise.resolve().then(function(){return strudel}),void 0),__vitePreload(()=>import("./index.edb3e0db.js"),[]),__vitePreload(()=>import("./index.f10aa0da.js"),[]),__vitePreload(()=>import("./index.60968c19.js"),[]),__vitePreload(()=>import("./index.28a58ff6.js"),[]),__vitePreload(()=>import("./index.ae60db1a.js"),[]),__vitePreload(()=>import("./index.265d7f95.js"),[]),__vitePreload(()=>import("./osc.c1ee766f.js"),[]),__vitePreload(()=>import("./index.7f04a4d2.js"),[]),__vitePreload(()=>import("./serial.dde8ed94.js"),[]),__vitePreload(()=>import("./index.141378c8.js"),[]));loadWebDirt({sampleMapUrl:"EmuSP12.json",sampleFolder:"EmuSP12"});prebake();async function initCode(){var a,e;try{const o=(e=(a=window.location.href.split("?")[1])==null?void 0:a.split("#"))==null?void 0:e[0],c=window.location.href.split("#")[1];if(c)return console.log("decode hash from url"),atob(decodeURIComponent(c||""));if(o)return supabase.from("code").select("code").eq("hash",o).then(({data:d,error:_})=>{if(_&&console.warn("failed to load hash",err),d.length)return console.log("load hash from database",o),d[0].code})}catch(s){console.warn("failed to decode",s)}}function getRandomTune(){const a=Object.values(tunes);return(s=>s[Math.floor(Math.random()*s.length)])(a)}const randomTune=getRandomTune(),defaultSynth=getDefaultSynth(),isEmbedded=window.location!==window.parent.location;function App(){const[a,e]=react.exports.useState(),[s,o]=react.exports.useState(),{setCode:c,setPattern:d,error:_,code:b,cycle:k,dirty:$,log:j,togglePlay:_e,activeCode:et,setActiveCode:tt,activateCode:nt,pattern:it,pushLog:rt,pending:st,hideHeader:ot,hideConsole:at}=useRepl({tune:"// LOADING...",defaultSynth});react.exports.useEffect(()=>{initCode().then(lt=>c(lt||randomTune))},[]);const ht=react.exports.useRef();return react.exports.useLayoutEffect(()=>{var lt;ht.current&&(ht.current.scrollTop=(lt=ht.current)==null?void 0:lt.scrollHeight)},[j]),react.exports.useLayoutEffect(()=>{const lt=async ut=>{(ut.ctrlKey||ut.altKey)&&(ut.code==="Enter"?(ut.preventDefault(),flash(a),await nt()):ut.code==="Period"&&(k.stop(),ut.preventDefault()))};return window.addEventListener("keydown",lt,!0),()=>window.removeEventListener("keydown",lt,!0)},[it,b,nt,k,a]),useHighlighting({view:a,pattern:it,active:k.started&&!(et!=null&&et.includes("strudel disable-highlighting"))}),useWebMidi({ready:react.exports.useCallback(({outputs:lt})=>{rt(`WebMidi ready! Just add .midi(${lt.map(ut=>`'${ut.name}'`).join(" | ")}) to the pattern. `)},[rt]),connected:react.exports.useCallback(({outputs:lt})=>{rt(`Midi device connected! Available: ${lt.map(ut=>`'${ut.name}'`).join(", ")}`)},[rt]),disconnected:react.exports.useCallback(({outputs:lt})=>{rt(`Midi device disconnected! Available: ${lt.map(ut=>`'${ut.name}'`).join(", ")}`)},[rt])}),jsxs("div",{className:"min-h-screen flex flex-col",children:[!ot&&jsxs("header",{id:"header",className:cx("flex-none w-full px-2 flex border-b border-gray-200 justify-between z-[10] bg-gray-100",isEmbedded?"h-8":"h-14"),children:[jsxs("div",{className:"flex items-center space-x-2",children:[jsx("img",{src:logo,className:cx("Tidal-logo",isEmbedded?"w-6 h-6":"w-10 h-10"),alt:"logo"}),jsxs("h1",{className:isEmbedded?"text-l":"text-xl",children:["Strudel ",isEmbedded?"Mini ":"","REPL"]})]}),jsxs("div",{className:"flex",children:[jsx("button",{onClick:()=>{getAudioContext().resume(),_e()},className:cx("hover:bg-gray-300",isEmbedded?"px-2":"p-2"),children:st?jsx(Fragment,{children:"loading..."}):jsxs("span",{className:cx("flex items-center","w-16"),children:[k.started?jsx("svg",{xmlns:"http://www.w3.org/2000/svg",className:"h-5 w-5",viewBox:"0 0 20 20",fill:"currentColor",children:jsx("path",{fillRule:"evenodd",d:"M18 10a8 8 0 11-16 0 8 8 0 0116 0zM7 8a1 1 0 012 0v4a1 1 0 11-2 0V8zm5-1a1 1 0 00-1 1v4a1 1 0 102 0V8a1 1 0 00-1-1z",clipRule:"evenodd"})}):jsx("svg",{xmlns:"http://www.w3.org/2000/svg",className:"h-5 w-5",viewBox:"0 0 20 20",fill:"currentColor",children:jsx("path",{fillRule:"evenodd",d:"M10 18a8 8 0 100-16 8 8 0 000 16zM9.555 7.168A1 1 0 008 8v4a1 1 0 001.555.832l3-2a1 1 0 000-1.664l-3-2z",clipRule:"evenodd"})}),k.started?"pause":"play"]})}),!isEmbedded&&jsx("button",{className:"hover:bg-gray-300 p-2",onClick:async()=>{const lt=getRandomTune();c(lt),cleanupDraw(),cleanupUi(),resetLoadedSamples(),await prebake();const ut=await evaluate(lt);d(ut.pattern),tt(lt)},children:"\u{1F3B2} random"}),!isEmbedded&&jsx("button",{className:cx("hover:bg-gray-300",isEmbedded?"px-2":"p-2"),children:jsx("a",{href:"./tutorial",children:"\u{1F4DA} tutorial"})}),!isEmbedded&&jsxs("button",{className:cx("cursor-pointer hover:bg-gray-300",isEmbedded?"px-2":"p-2"),onClick:async()=>{const lt=et||b;if(s===lt){rt("Link already generated!");return}const ut=nanoid(12),{data:ct,error:dt}=await supabase.from("code").insert([{code:lt,hash:ut}]);if(dt){console.log("error",dt);const ft=`Error: ${dt.message}`;rt(ft)}else{o(et||b);const ft=window.location.origin+"?"+ut;navigator.clipboard.writeText(ft);const Et=`Link copied to clipboard: ${ft}`;rt(Et)}},children:["\u{1F4E3} share",s&&s===(et||b)?"d!":""]}),isEmbedded&&jsx("button",{className:cx("hover:bg-gray-300 px-2"),children:jsx("a",{href:window.location.href,target:"_blank",rel:"noopener noreferrer",title:"Open in REPL",children:"\u{1F680} open"})}),isEmbedded&&jsx("button",{className:cx("hover:bg-gray-300 px-2"),children:jsx("a",{onClick:()=>{window.location.href=initialUrl,window.location.reload()},title:"Reset",children:"\u{1F494} reset"})})]})]}),jsxs("section",{className:"grow flex flex-col text-gray-100",children:[jsxs("div",{className:"grow relative flex overflow-auto pb-8 cursor-text",id:"code",children:[jsx(CodeMirror,{value:b,onChange:c,onViewChanged:e}),jsx("span",{className:"z-[20] bg-black rounded-t-md py-1 px-2 fixed bottom-0 right-1 text-xs whitespace-pre text-right pointer-events-none",children:k.started?$?`ctrl+enter to update `:`no changes `:`press ctrl+enter to play `}),_&&jsx("div",{className:cx("rounded-md fixed pointer-events-none left-2 bottom-1 text-xs bg-black px-2 z-[20]","text-red-500"),children:(_==null?void 0:_.message)||"unknown error"})]}),!isEmbedded&&!at&&jsx("textarea",{className:"z-[10] h-16 border-0 text-xs bg-[transparent] border-t border-slate-600 resize-none",value:j,readOnly:!0,ref:ht,style:{fontFamily:"monospace"}})]})]})}var index="";ReactDOM.render(jsx(React.StrictMode,{children:jsx(App,{})}),document.getElementById("root"));export{getAugmentedNamespace as A,commonjsGlobal as B,getDefaultExportFromCjs as C,reify$1 as D,stack as E,rand as F,chooseInWith as G,Hap as H,strudel as I,enableWebMidi as J,getAudioContext as K,getCachedBuffer as L,loadBuffer as M,getLoadedBuffer as N,loadGithubSamples as O,Pattern$5 as P,samples as Q,resetLoadedSamples as R,getLoadedSamples$1 as S,Tone as T,loadWebDirt as U,WebMidi as W,amsynth as a,metal as b,monosynth as c,duosynth as d,polysynth as e,fmsynth as f,getDefaultSynth as g,players as h,synth as i,piano as j,highpass as k,lowpass as l,membrane as m,noise as n,adsr as o,pluck as p,osc as q,out as r,sampler as s,getDrawContext$1 as t,cleanupDraw as u,vol as v,hideHeader as w,backgroundImage as x,cleanupUi as y,mod as z}; diff --git a/assets/index.52697493.js b/assets/index.edb3e0db.js similarity index 88% rename from assets/index.52697493.js rename to assets/index.edb3e0db.js index 499dc3ced..6dd86c1a6 100644 --- a/assets/index.52697493.js +++ b/assets/index.edb3e0db.js @@ -1 +1 @@ -import{T as e,o as n,a as o,x as t,u as h,y as l,d as p,f as r,g as m,t as y,w as u,k as c,l as d,m as g,b as i,c as f,n as w,q as b,r as k,j as x,h as D,p as v,e as T,s as j,i as q,v as C}from"./index.29de87b8.js";export{e as Tone,n as adsr,o as amsynth,t as backgroundImage,h as cleanupDraw,l as cleanupUi,p as duosynth,r as fmsynth,m as getDefaultSynth,y as getDrawContext,u as hideHeader,c as highpass,d as lowpass,g as membrane,i as metal,f as monosynth,w as noise,b as osc,k as out,x as piano,D as players,v as pluck,T as polysynth,j as sampler,q as synth,C as vol}; +import{T as e,o as n,a as o,x as t,u as h,y as l,d as p,f as r,g as m,t as y,w as u,k as c,l as d,m as g,b as i,c as f,n as w,q as b,r as k,j as x,h as D,p as v,e as T,s as j,i as q,v as C}from"./index.af73f275.js";export{e as Tone,n as adsr,o as amsynth,t as backgroundImage,h as cleanupDraw,l as cleanupUi,p as duosynth,r as fmsynth,m as getDefaultSynth,y as getDrawContext,u as hideHeader,c as highpass,d as lowpass,g as membrane,i as metal,f as monosynth,w as noise,b as osc,k as out,x as piano,D as players,v as pluck,T as polysynth,j as sampler,q as synth,C as vol}; 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k(i,n){if(typeof i=="string")if(/^[1-9]+[0-9]*edo$/.test(i))i=S(i);else if(f[i])i=f[i];else throw new Error('unknown scale name: "'+i+'"');return i=v(w,i),n?i.filter((e,r)=>n.includes(r)):i}function l(i,n,e=0){const r=_(e+n,i.length),s=Math.floor(n/i.length);return i[r]*Math.pow(2,s)}o.prototype._xen=function(i,n){return this._asNumber()._withHap(e=>{const r=k(i);n=n||r.length;const s=l(r,e.value);return e.withValue(()=>s).setContext(a(c({},e.context),{type:"frequency"}))})};o.prototype.tuning=function(i){return this._asNumber()._withHap(n=>{const e=l(i,n.value);return n.withValue(()=>e).setContext(a(c({},n.context),{type:"frequency"}))})};o.prototype.define("xen",(i,n)=>n.xen(i),{composable:!0,patternified:!0});function t(){this.scale=[],this.mode={output:"frequency",input:"step"},this.etmajor=[261.62558,293.664764,329.627563,349.228241,391.995422,440,493.883301,523.25116],this.tonic=440}t.prototype.tonicize=function(i){this.tonic=i};t.prototype.note=function(i,n){var e;return this.mode.output=="frequency"?e=this.frequency(i,n):this.mode.output=="ratio"?e=this.ratio(i,n):this.mode.output=="MIDI"?e=this.MIDI(i,n):e=this.frequency(i,n),e};t.prototype.frequency=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);for(var r=i%this.scale.length;r<0;)r+=this.scale.length;var s=this.tonic*this.scale[r];return s=s*Math.pow(2,e),s=Math.floor(s*1e11)/1e11,s};t.prototype.ratio=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);var r=i%this.scale.length,s=Math.pow(2,e)*this.scale[r];return s=Math.floor(s*1e11)/1e11,s};t.prototype.MIDI=function(i,n){var e=this.frequency(i,n),r=69+12*Math.log(e/440)/Math.log(2);return r=Math.floor(r*1e9)/1e9,r};t.prototype.loadScale=function(i){var n=u[i].frequencies;this.scale=[];for(var e=0;e[1, 1, -1]->[0, 1, -1]->[0, 0, -1]->[0, 0, 0]->[0, -1, 0],[0, -1, 1]->[0, -2, 1]->[-1, -2, 1]"},breedt1:{frequencies:[261.6255653006,275.62199471997,292.34127285051,310.07474405997,326.6631048533,348.83408706747,367.49599295996,391.11111150212,413.43299207996,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Graham Breed's 1/4 P temperament, TL 10-06-99"},breedt2:{frequencies:[261.6255653006,276.37000081643,293.53214922797,310.91625060765,328.43856194079,349.78078158391,368.4933346061,392.4383479509,414.55500101742,439.10654054756,466.37437567834,492.65784266492,523.2511306012],description:"Graham Breed's 1/5 P temperament, TL 10-06-99"},breedt3:{frequencies:[261.6255653006,276.55731914056,293.33333347996,311.12698372208,328.88393162803,350.01785633742,368.74309237173,392.4383479509,414.83597850347,438.51190905657,466.69047534984,491.65745674141,523.2511306012],description:"Graham Breed's other 1/4 P temperament, TL 10-06-99"},brown:{frequencies:[261.6255653006,272.52663052146,275.62199471997,275.93321340298,279.38237857051,287.10624449997,290.69507255622,291.02331101095,294.32876096318,306.24666079997,306.59245933664,310.07474405997,310.42486507835,322.99452506247,327.03195662575,331.11985608357,344.52749339997,344.91651675372,348.83408706747,349.22797321314,363.36884069528,367.49599295996,367.91095120397,372.50983809402,382.80832599996,387.59343007496,388.03108134794,392.4383479509,408.78994578219,413.43299207996,413.89982010446,430.65936674996,436.04260883433,436.53496651643,441.49314144476,459.36999119996,459.88868900496,465.11211608996,465.63729761752,484.4917875937,489.99465727995,490.54793493862,496.67978412536,516.79124009995,517.37477513058,523.2511306012],description:"Tuning of Colin Brown's Voice Harmonium, Glasgow. Helmholtz/Ellis p. 470-473"},bruder:{frequencies:[261.6255653006,276.38325105256,293.66476791741,310.22971009486,327.53979283172,349.02656754477,368.60786575306,391.65594491223,414.34624765043,439.23819834286,465.62553897253,491.60634075178,523.2511306012],description:"Ignaz Bruder organ temperament (1829) according to P. Vier"},burma3:{frequencies:[261.6255653006,287.71029735626,317.68827763215,350.39147881787,389.32370520689,429.81331927092,476.14308821464,523.2511306012],description:"Burmese scale, von Hornbostel"},"burt-forks":{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,294.32876096318,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Warren Burt 19-tone Forks. Interval 5(3): pp. 13+23 Winter 1986-87"},burt1:{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,415.52295665389,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"W. Burt's 13diatsub #1"},burt10:{frequencies:[261.6255653006,265.11390617127,268.69652652494,272.3773008609,276.16031892841,355.06326719367,368.21375857121,382.37582620857,386.08821287079,389.87339142835,393.73352401674,397.67085925691,523.2511306012],description:"W. Burt's 19enhsub #10"},burt11:{frequencies:[261.6255653006,344.24416486921,347.6866065179,351.12904816659,354.57148981529,358.01393146398,371.78369805875,385.55346465352,495.71159741166,502.59648070905,509.48136400643,516.36624730382,523.2511306012],description:"W. Burt's 19enhharm #11"},burt12:{frequencies:[261.6255653006,302.93486508491,316.70463167967,330.47439827444,344.24416486921,358.01393146398,371.78369805875,385.55346465352,440.63253103259,468.17206422213,495.71159741166,509.48136400643,523.2511306012],description:"W. Burt's 19diatharm #12"},burt13:{frequencies:[261.6255653006,273.51763645063,286.54228580542,293.53112204458,300.86940009569,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,523.2511306012],description:"W. Burt's 23diatsub #13"},burt14:{frequencies:[261.6255653006,264.50057151269,267.43946675172,270.4444045804,273.51763645063,334.29933343966,353.96400011258,376.08675011961,382.05638107389,388.21858076863,394.58281979763,401.15920012759,523.2511306012],description:"W. Burt's 23enhsub #14"},burt15:{frequencies:[261.6255653006,341.25073734861,346.93824963775,352.6257619269,358.31327421604,364.00078650518,386.75083566176,409.50088481833,500.50108144463,506.18859373377,511.87610602291,517.56361831206,523.2511306012],description:"W. Burt's 23enhharm #15"},burt16:{frequencies:[261.6255653006,295.75063903546,307.12566361375,318.50068819203,341.25073734861,364.00078650518,386.75083566176,409.50088481833,455.00098313148,466.37600770977,477.75103228805,500.50108144463,523.2511306012],description:"W. Burt's 23diatharm #16"},burt17:{frequencies:[261.6255653006,262.27760655527,262.77528702311,280.51080915002,281.04308772525,281.33584094163,286.12102533302,286.66394947976,306.91182648178,308.56189006502,309.14739649778,336.61297098002,337.2517052703,337.60300912996,338.42271813583,339.41807907152,363.01398831179,369.18841978454,370.27426807802,396.01525997649,398.14437427744,399.31538714296,403.93556517602,406.10726176299,434.33931739357,434.79175418253,435.61678597414,437.95881170519,475.21831197179,476.86837555503,477.77324913293,478.27092960078,479.17846457156,521.20718087229,521.75010501903,522.74014316897,523.2511306012],description:`W. Burt's "2 out of 3,5,11,17,31 dekany" CPS with 1/1=3/1. 1/1 vol. 10(1) '98`},burt18:{frequencies:[261.6255653006,268.26840191956,269.80136421624,270.50397193556,275.42222597075,281.04308772525,286.15296204753,295.09524211152,300.46061014991,306.59245933664,309.14739649778,314.76825825228,321.92208230347,324.60476632267,337.2517052703,343.38355445704,344.27778246344,354.11429053382,357.69120255941,367.91095120397,370.97687579734,375.57576268738,393.46032281536,404.70204632437,413.13333895612,421.56463158788,429.2294430713,432.80635509689,449.66894036041,463.72109474667,472.15238737843,490.54793493862,491.82540351919,500.76768358318,505.87755790546,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 1,3,5,7,11 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt19:{frequencies:[261.6255653006,268.26840191956,286.15296204753,294.32876096318,300.46061014991,306.59245933664,321.92208230347,327.03195662575,343.38355445704,357.69120255941,367.91095120397,375.57576268738,392.4383479509,400.61414686654,408.78994578219,429.2294430713,457.84473927605,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 2,3,4,5,7 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt2:{frequencies:[261.6255653006,264.16561933264,266.75547834571,269.39662169567,272.09058791262,340.11323489078,344.41846571218,348.83408706747,353.36439988652,358.01393146398,412.25846653428,485.87604984397,523.2511306012],description:"W. Burt's 13enhsub #2"},burt20:{frequencies:[261.6255653006,269.10058145205,279.06726965397,279.38237857051,294.32876096318,298.00787047521,330.74639366397,335.25885428462,367.91095120397,376.74081403286,412.06026534844,418.60090448096,523.2511306012],description:'Warren Burt tuning for "Commas" (1993) 1/1=263. XH 16'},burt3:{frequencies:[261.6255653006,281.75060878526,332.06321749692,382.37582620857,387.40708707973,392.4383479509,397.46960882207,402.50086969323,503.12608711654,508.1573479877,513.18860885887,518.21986973003,523.2511306012],description:"W. Burt's 13enhharm #3"},burt4:{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,342.12573923925,362.25078272391,382.37582620857,402.50086969323,442.75095666255,462.87600014722,483.00104363188,503.12608711654,523.2511306012],description:"W. Burt's 13diatharm #4, see his post 3/30/94 in Tuning Digest #57"},burt5:{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,277.97716313189,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"W. Burt's 17diatsub #5"},burt6:{frequencies:[261.6255653006,265.53042448419,269.55361273395,273.7005913914,277.97716313189,370.63621750918,386.75083566176,404.33041910093,408.97789518255,413.73345210327,418.60090448096,423.58424858192,523.2511306012],description:"W. Burt's 17enhsub #6"},burt7:{frequencies:[261.6255653006,323.18452184192,327.03195662575,330.87939140958,334.72682619341,338.57426097725,353.96400011258,369.35373924791,492.47165233054,500.16652189821,507.86139146587,515.55626103354,523.2511306012],description:"W. Burt's 17enhharm #7"},burt8:{frequencies:[261.6255653006,277.01530443593,292.40504357126,307.79478270659,323.18452184192,338.57426097725,353.96400011258,369.35373924791,400.13321751856,430.91269578922,461.69217405988,492.47165233054,523.2511306012],description:"W. Burt's 17diatharm #8"},burt9:{frequencies:[261.6255653006,268.69652652494,276.16031892841,292.40504357126,310.68035879446,355.06326719367,368.21375857121,382.37582620857,397.67085925691,414.24047839262,432.2509339749,451.89870370104,523.2511306012],description:"W. Burt's 19diatsub #9"},burt_fibo:{frequencies:[261.6255653006,277.97716313189,294.32876096318,311.70233365892,327.03195662575,343.38355445704,363.82305174615,385.28452389971,392.4383479509,425.14154361347,449.66894036041,476.24028683625,523.2511306012],description:'Warren Burt, 3/2+5/3+8/5+etc. "Recurrent Sequences", 2002'},burt_fibo23:{frequencies:[261.6255653006,267.05480676802,277.97716313189,282.81557538079,294.32876096318,299.5065008038,311.70233365892,327.03195662575,330.09788121912,343.38355445704,349.5792770728,363.82305174615,370.21039464899,385.28452389971,392.4383479509,408.02346463385,425.14154361347,432.10374737758,449.66894036041,457.60521391719,476.24028683625,484.61169812829,504.34459560877,523.2511306012],description:'Warren Burt, 23-tone Fibonacci scale. "Recurrent Sequences", 2002'},burt_primes:{frequencies:[261.6255653006,267.75741448733,273.88926367407,277.97716313189,280.0211128608,284.10901231862,290.24086150535,298.416660421,302.50455987882,304.54850960773,308.63640906555,310.68035879446,320.90010743902,322.94405716793,327.03195662575,333.16380581248,335.20775554139,339.29565499922,341.33960472813,351.55935337268,353.60330310159,359.73515228832,363.82305174615,365.86700147506,369.95490093288,376.08675011961,384.26254903526,390.39439822199,392.4383479509,394.48229767981,396.52624740872,402.65809659545,406.74599605328,412.87784524001,421.05364415565,425.14154361347,431.27339280021,433.31734252912,437.40524198694,445.58104090258,455.80078954714,457.84473927605,461.93263873387,463.97658846278,468.0644879206,474.19633710734,476.24028683625,482.37213602298,488.50398520971,492.59188466754,498.72373385427,506.89953276991,513.03138195665,519.16323114338,523.2511306012],description:'Warren Burt, primes until 251. "Some Numbers", Dec. 2002'},bushmen:{frequencies:[261.6255653006,347.0163224393,394.26624244126,453.9405988926,523.2511306012],description:"Observed scale of South-African bushmen, almost (4 notes) equal pentatonic"},dan_semantic:{frequencies:[261.6255653006,272.52663052146,275.62199471997,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,331.11985608357,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,397.34382730029,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:'The Semantic Scale, from Alain Dani\xEF\xBF\xBDlou: "S\xEF\xBF\xBDmantique Musicale" (1967)'},danielou5_53:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.62199471997,279.06726965397,282.55561052465,285.76488412567,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.87506184023,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.0507177135,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division in 5-limit, symmetrized"},danielou_53:{frequencies:[261.6255653006,264.89588486686,267.43946675172,272.52663052146,275.62199471997,279.06726965397,282.55561052465,287.78812183066,290.69507255622,294.32876096318,297.67175429757,301.87565226992,306.59245933664,310.07474405997,313.95067836072,318.93402246168,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.64686971777,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division of the Octave, see p. 153"},darreg:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"This set of 19 ratios in 5-limit JI is for his megalyra family"},darreg_ennea:{frequencies:[261.6255653006,269.29177952703,277.18263097687,293.66476791741,349.22823143301,391.99543598175,403.48177901006,415.30469757995,440,523.2511306012],description:"Ivor Darreg's Mixed Enneatonic, a mixture of chromatic and enharmonic"},darreg_genus:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,348.83408706747,392.4383479509,406.97310157871,418.60090448096,436.04260883433,523.2511306012],description:"Ivor Darreg's Mixed JI Genus (Archytas Enh, Ptolemy Soft Chrom, Didymos Chrom"},darreg_genus2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,348.83408706747,392.4383479509,406.97310157871,418.60090448096,441.49314144476,523.2511306012],description:"Darreg's Mixed JI Genus 2 (Archytas Enharmonic and Chromatic Genera)"},david11:{frequencies:[261.6255653006,269.80136421624,274.70684356563,285.40970760065,294.32876096318,305.22982618403,314.76825825228,327.03195662575,332.97799220076,343.38355445704,359.73515228832,366.27579142084,374.60024122586,392.4383479509,406.97310157871,419.69101100305,428.11456140098,441.49314144476,457.84473927605,479.64686971777,490.54793493862,499.46698830115,523.2511306012],description:"11-limit system from Gary David, 1967"},david7:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,336.37572681506,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,470.92601754108,488.36772189445,523.2511306012],description:"Gary David's Constant Structure, 1967. A mode of Fokker's 7-limit scale"},ddimlim1:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"First 27/25&2048/1875 scale"},de_caus:{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"De Caus (a mode of Ellis's duodene) (1615)"},degung1:{frequencies:[261.6255653006,286.1303811777,319.28416942365,390.63652710512,420.90734643474,523.2511306012],description:"Gamelan Degung, Kabupaten Sukabumi. 1/1=363 Hz"},degung2:{frequencies:[261.6255653006,276.67939184371,325.99375993805,390.36201910543,415.27879033283,523.2511306012],description:"Gamelan Degung, Kabupaten Bandung. 1/1=252 Hz"},degung3:{frequencies:[261.6255653006,282.83850205216,320.55017368416,393.28023705203,426.95140008307,523.2511306012],description:"Gamelan Degung, Kabupaten Sumedang. 1/1=388.5 Hz"},degung4:{frequencies:[261.6255653006,284.6485709981,319.18312009646,379.88037698982,415.46137490477,523.2511306012],description:"Gamelan Degung, Kasepuhan Cheribon. 1/1=250 Hz"},degung5:{frequencies:[261.6255653006,284.24274449773,317.86283634652,388.77066331187,430.33748813761,523.2511306012],description:"Gamelan Degung, Kanoman Cheribon. 1/1=428 Hz"},degung6:{frequencies:[261.6255653006,273.29426590363,298.47415715355,379.54129348313,409.02013274169,523.2511306012],description:"Gamelan Degung, Kacherbonan Cheribon. 1/1=426 Hz"},dekany:{frequencies:[261.6255653006,299.7792935736,305.22982618403,327.03195662575,359.73515228832,381.53728273004,419.69101100305,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"2)5 Dekany 1.3.5.7.11 (1.3 tonic)"},dekany2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,348.83408706747,358.80077526939,398.6675280771,418.60090448096,448.50096908674,465.11211608996,523.2511306012],description:"3)5 Dekany 1.3.5.7.9 (1.3.5.7.9 tonic)"},dekany3:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,381.53728273004,392.4383479509,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"2)5 Dekany 1.3.5.7.9 and 3)5 Dekany 1 1/3 1/5 1/7 1/9"},dekany4:{frequencies:[261.6255653006,270.96933548991,288.48890459486,310.68035879446,321.77608589426,355.06326719367,425.14154361347,440.3251701711,474.19633710734,485.87604984397,523.2511306012],description:"2)5 Dekany 1.7.13.19.29 (1.7 tonic)"},dekany_union:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,381.53728273004,392.4383479509,412.06026534844,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Union of 2)5 and 3)5 [ 1 3 5 7 9] dekanies"},dent:{frequencies:[261.6255653006,276.73939277812,293.41671964988,311.13637945111,328.33487278761,349.18153137729,368.9858570375,391.91718148616,414.84850593482,438.82216331296,465.92281947955,491.98114271667,523.2511306012],description:"Tom Dent, well temperament with A=421 Hz. Integer Hz beat rates from A"},dent2:{frequencies:[261.6255653006,276.57667301797,293.18838124587,310.79781949647,328.55897053596,349.10502918563,369.05532299592,391.67735584266,414.54302837239,438.92977277749,465.83490899549,492.45596147139,523.2511306012],description:"Tom Dent, well-temperament, 2/32 and 5/32 comma. TL 3 & 5-9-2005"},dent3:{frequencies:[261.6255653006,276.38325105256,293.15632631094,310.94732162256,328.48713220126,349.22823143301,368.7143392539,391.76907592069,414.58565256441,438.73106346722,466.16376151809,492.17459484008,523.2511306012],description:'Tom Dent, Bach harpsichord "sine wave" temperament, TL 10-10-2005'},deporcy:{frequencies:[261.6255653006,272.52663052146,286.15296204753,299.00064605783,313.95067836072,327.03195662575,348.83408706747,358.80077526939,381.53728273004,392.4383479509,418.60090448096,436.04260883433,457.84473927605,478.40103369253,502.32108537715,523.2511306012],description:"A 15-note chord-based detempering of 7-limit porcupine"},diab19_612:{frequencies:[261.6255653006,267.01398215014,280.33982809972,299.03492334906,305.19382000629,313.95883772326,320.42510414137,327.02455105776,348.83292260574,366.24210002542,373.7851897098,392.43965797471,418.61038382265,427.23204601759,436.03127668087,448.5538823653,457.79225819026,488.32116993744,512.69177642068,523.2511306012],description:"diab19a in 612-tET"},diab19_72:{frequencies:[261.6255653006,266.71173418545,279.86396690685,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,349.22823143301,366.44956000397,373.57357677338,391.99543598175,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,489.15147723638,513.27277840175,523.2511306012],description:"diab19a in 72-tET"},diablack:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,331.11985608357,372.08969287196,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Unique 256/245&2048/2025 Fokker block"},diachrome1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"First 25/24&2048/2025 scale"},diacycle13:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,360.86284869048,373.75080757229,387.59343007496,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"Diacycle on 20/13, 13/10; there are also nodes at 3/2, 4/3; 13/9, 18/13"},diaddim1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,334.88072358477,344.91651675372,357.20610515709,367.91095120397,392.4383479509,418.60090448096,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 2048/2025&2048/1875 scale"},dialim1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,348.83408706747,353.19451315581,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 27/25&2048/2025 scale"},diamisty:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.42486507835,330.74639366397,348.83408706747,372.08969287196,392.4383479509,413.89982010446,436.53496651643,470.39487098876,496.11959049595,523.2511306012],description:"Diamisty scale 2048/2025 and 67108864/66430125"},diamond11a:{frequencies:[261.6255653006,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,523.2511306012],description:"11-limit Diamond with added 16/15 & 15/8, Zoomoozophone tuning: 1/1 = 392 Hz"},diamond11ak:{frequencies:[261.6255653006,279.72330032405,285.63317938628,287.78812183066,290.69507255622,293.86839138568,299.07491977616,305.39295512204,314.19649759716,319.76457981184,326.52043447049,333.41680553884,335.93301933283,349.10721912206,359.17247822875,366.75848641051,373.2589099097,381.14243472333,392.13131479202,407.50942884268,410.58480125643,419.25667855894,428.11456140098,435.70146034294,448.26139746089,457.73103588952,465.84075338014,470.92601754108,475.68284600109,479.27160679251,489.39746055879,523.2511306012],description:"microtempered version of diamond11a, Dave Keenan TL 11-1-2000, 225/224&385/384"},diamond11at:{frequencies:[261.6255653006,279.83704120119,285.33574350137,287.98268367985,290.84948650387,293.82121114493,299.2738827313,305.22380787491,314.19079532693,320.23980272009,326.48518221507,332.71524733285,336.02719554531,349.1122100506,359.53680125564,366.52331521885,373.4984028396,380.75621844446,392.12570885984,407.39521875769,411.45055399509,419.30194782174,427.47925671618,435.70936791853,448.50981249085,457.42672761267,465.91555560021,470.67599975252,475.36147343465,479.7712027167,489.19854301666,523.2511306012],description:"microtempered version of diamond11a, OdC"},diamond11map:{frequencies:[195.99771799087,228.66400432268,261.33029065449,293.99657698631,326.66286331812,359.32914964993,391.99543598174,457.32800864536,522.66058130899,587.99315397261,653.32572663623,718.65829929986,213.81569235368,249.45164107929,285.0875898049,320.72353853051,356.35948725613,391.99543598174,427.63138470735,498.90328215858,570.1751796098,641.44707706103,712.71897451225,783.99087196348,235.19726158904,274.39680518722,313.59634878539,352.79589238357,391.99543598174,431.19497957991,470.39452317809,548.79361037444,627.19269757078,705.59178476713,783.99087196348,862.38995915983,261.33029065449,304.88533909691,348.44038753932,391.99543598174,435.55048442416,479.10553286657,522.66058130899,609.77067819382,696.88077507865,783.99087196348,871.10096884831,958.21106573314,293.99657698631,342.99600648402,391.99543598174,440.99486547946,489.99429497718,538.99372447489,587.99315397261,685.99201296804,783.99087196348,881.98973095892,979.98858995435,1077.98744894978,335.99608798435,391.99543598174,447.99478397913,503.99413197652,559.99347997391,615.99282797131,671.9921759687,783.99087196348,895.98956795826,1007.98826395305,1119.98695994783,1231.98565594261,783.99087196348],description:"11-limit diamond on a 'centreless' map"},diamond15:{frequencies:[261.6255653006,269.80136421624,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,310.07474405997,313.95067836072,318.85615771011,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,343.38355445704,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,367.91095120397,372.08969287196,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,398.6675280771,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,429.33426100611,436.04260883433,441.49314144476,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,507.3950357345,523.2511306012],description:"15-limit Diamond + 2nd ratios. See Novaro, 1927, Sistema Natural..."},diamond17:{frequencies:[261.6255653006,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,322.00069575458,327.03195662575,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,418.60090448096,425.14154361347,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,523.2511306012],description:"17-limit Diamond"},diamond17a:{frequencies:[261.6255653006,277.01530443593,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,494.18162334558,523.2511306012],description:"17-limit, +9 Diamond"},diamond19:{frequencies:[261.6255653006,275.39533189537,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,292.40504357126,299.00064605783,302.93486508491,305.22982618403,307.79478270659,309.19384990071,310.68035879446,313.95067836072,317.68818643644,322.00069575458,327.03195662575,330.47439827444,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,355.06326719367,358.01393146398,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,382.37582620857,385.55346465352,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,414.24047839262,418.60090448096,425.14154361347,430.91269578922,436.04260883433,440.63253103259,442.75095666255,444.76346101102,448.50096908674,451.89870370104,457.84473927605,468.17206422213,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,497.08857407114,523.2511306012],description:"19-limit Diamond"},diamond7:{frequencies:[261.6255653006,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,523.2511306012],description:"7-limit Diamond, also double-tie circular mirroring of 4:5:6:7"},diamond9:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"9-limit Diamond"},diamond_chess:{frequencies:[261.6255653006,299.00064605783,313.95067836072,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,436.04260883433,457.84473927605,523.2511306012],description:"9-limit chessboard pattern diamond. OdC"},diamond_chess11:{frequencies:[261.6255653006,287.78812183066,299.00064605783,313.95067836072,319.76457981184,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,428.11456140098,436.04260883433,457.84473927605,475.68284600109,523.2511306012],description:"11-limit chessboard pattern diamond. OdC"},diamond_dup:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Two 7-limit diamonds 3/2 apart"},diamond_mod:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"13-tone Octave Modular Diamond, based on Archytas's Enharmonic"},diamond_tetr:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,523.2511306012],description:"Tetrachord Modular Diamond based on Archytas's Enharmonic"},diaphonic_10:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"10-tone Diaphonic Cycle"},diaphonic_12:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Diaphonic Cycle, conjunctive form on 3/2 and 4/3"},diaphonic_12a:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,488.36772189445,523.2511306012],description:"2nd 12-tone Diaphonic Cycle, conjunctive form on 10/7 and 7/5"},diaphonic_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"D5-tone Diaphonic Cycle"},diaphonic_7:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"7-tone Diaphonic Cycle, disjunctive form on 4/3 and 3/2"},diaschismic:{frequencies:[261.6255653006,266.61097723855,278.05603152599,283.35453458855,295.51835494038,301.14961170579,314.07733767684,320.06224556188,333.80185153667,340.16262034629,354.76509561975,369.99442271164,377.04485988831,393.23061088369,400.72382577504,417.92606548687,425.88986517773,444.17243057662,452.63636847719,472.06710558841,481.06259110609,501.71360968203,523.2511306012],description:"diaschismic temperament, g=105.446531, p=600, 5-limit"},diat13:{frequencies:[261.6255653006,279.06726965397,322.00069575458,348.83408706747,392.4383479509,418.60090448096,483.00104363188,523.2511306012],description:"This genus is from K.S's diatonic Hypodorian harmonia"},diat15:{frequencies:[261.6255653006,301.87565226992,327.03195662575,356.76213450082,373.75080757229,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Tonos-15 Diatonic and its own trite synemmenon Bb"},diat15_inv:{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,366.27579142084,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"Inverted Tonos-15 Harmonia, a harmonic series from 15 from 30."},diat17:{frequencies:[261.6255653006,296.50897400735,342.12573923925,370.63621750918,386.75083566176,404.33041910093,444.76346101102,494.18162334558,523.2511306012],description:"Tonos-17 Diatonic and its own trite synemmenon Bb"},diat19:{frequencies:[261.6255653006,276.16031892841,310.68035879446,355.06326719367,368.21375857121,382.37582620857,414.24047839262,451.89870370104,523.2511306012],description:"Tonos-19 Diatonic and its own trite synemmenon Bb"},diat21:{frequencies:[261.6255653006,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Tonos-21 Diatonic and its own trite synemmenon Bb"},diat21_inv:{frequencies:[261.6255653006,299.00064605783,323.91736656265,348.83408706747,373.75080757229,398.6675280771,448.50096908674,473.41768959156,523.2511306012],description:"Inverted Tonos-21 Harmonia, a harmonic series from 21 from 42."},diat23:{frequencies:[261.6255653006,286.54228580542,300.86940009569,334.29933343966,353.96400011258,376.08675011961,429.81342870813,462.87600014722,523.2511306012],description:"Tonos-23 Diatonic and its own trite synemmenon Bb"},diat25:{frequencies:[261.6255653006,297.30177875068,327.03195662575,363.36884069528,384.74347838324,408.78994578219,467.18850946536,503.12608711654,523.2511306012],description:"Tonos-25 Diatonic and its own trite synemmenon Bb"},diat27:{frequencies:[261.6255653006,294.32876096318,336.37572681506,353.19451315581,371.78369805875,392.4383479509,441.49314144476,504.56359022259,523.2511306012],description:"Tonos-27 Diatonic and its own trite synemmenon Bb"},diat27_inv:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,377.90359432309,387.59343007496,406.97310157871,465.11211608996,523.2511306012],description:"Inverted Tonos-27 Harmonia, a harmonic series from 27 from 54"},diat29:{frequencies:[261.6255653006,291.81313052759,316.13089140489,344.87006335079,361.29244731988,379.35706968587,421.50785520652,474.19633710734,523.2511306012],description:"Tonos-29 Diatonic and its own trite synemmenon Bb"},diat31:{frequencies:[261.6255653006,289.65687586852,311.93817401225,337.93302184661,352.6257619269,368.65420565085,405.51962621593,450.57736246214,523.2511306012],description:"Tonos-31 Diatonic. The disjunctive and conjunctive diatonic forms are the same"},diat33:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,375.37581108347,392.4383479509,431.68218274599,479.64686971777,523.2511306012],description:"Tonos-33 Diatonic. The conjunctive form is 23 (Bb instead of B) 20 18 33/2"},diat_chrom:{frequencies:[261.6255653006,280.31310567921,301.87565226992,348.83408706747,392.4383479509,420.46965851882,452.81347840488,523.2511306012],description:"Diatonic- Chromatic, on the border between the chromatic and diatonic genera"},diat_dies2:{frequencies:[261.6255653006,266.71168334607,311.12698372208,349.22823143301,391.99543598175,399.61600264311,466.16376151809,523.2511306012],description:"Dorian Diatonic, 2 part Diesis"},diat_dies5:{frequencies:[261.6255653006,274.52693220706,311.12698372208,349.22823143301,391.99543598175,411.32564531909,466.16376151809,523.2511306012],description:"Dorian Diatonic, 5 part Diesis"},diat_enh:{frequencies:[261.6255653006,269.29177952703,311.12698372208,349.22823143301,391.99543598175,403.48177901006,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode"},diat_enh2:{frequencies:[261.6255653006,269.29177952703,302.26980244078,349.22823143301,391.99543598175,403.48177901006,452.89298412314,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode 3 + 12 + 15 parts"},diat_enh3:{frequencies:[261.6255653006,302.26980244078,311.12698372208,349.22823143301,391.99543598175,452.89298412314,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 3 + 12 parts"},diat_enh4:{frequencies:[261.6255653006,302.26980244078,339.28638158975,349.22823143301,391.99543598175,452.89298412314,508.3551866238,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 12 + 3 parts"},diat_enh5:{frequencies:[261.6255653006,293.66476791741,339.28638158975,349.22823143301,391.99543598175,440,508.3551866238,523.2511306012],description:"Dorian Mode, 12 + 15 + 3 parts"},diat_enh6:{frequencies:[261.6255653006,293.66476791741,302.26980244078,349.22823143301,391.99543598175,440,452.89298412314,523.2511306012],description:"Dorian Mode, 12 + 3 + 15 parts"},diat_eq:{frequencies:[261.6255653006,288.06466200271,317.1754314895,349.22823143301,391.99543598175,431.60932167676,475.22619361214,523.2511306012],description:"Equal Diatonic, Islamic form, similar to 11/10 x 11/10 x 400/363"},diat_eq2:{frequencies:[261.6255653006,287.78812183066,317.12189733406,348.83408706747,392.4383479509,431.68218274599,475.68284600109,523.2511306012],description:"Equal Diatonic, 11/10 x 400/363 x 11/10"},diat_gold:{frequencies:[261.6255653006,292.38332274669,326.75708630452,349.99258496952,391.13935185123,437.1232727958,488.51296691354,523.2511306012],description:"Diatonic scale with ratio between whole and half tone the Golden Section"},diat_hemchrom:{frequencies:[261.6255653006,273.20871865617,311.12698372208,349.22823143301,391.99543598175,409.35055662695,466.16376151809,523.2511306012],description:"Diat. + Hem. Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_smal:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:'"Smallest number" diatonic scale'},diat_sofchrom:{frequencies:[261.6255653006,271.8968348557,311.12698372208,349.22823143301,391.99543598175,407.38495184466,466.16376151809,523.2511306012],description:"Diat. + Soft Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_soft:{frequencies:[261.6255653006,274.52693220706,302.26980244078,349.22823143301,391.99543598175,411.32564531909,452.89298412314,523.2511306012],description:"Soft Diatonic genus 5 + 10 + 15 parts"},diat_soft2:{frequencies:[261.6255653006,281.2143451833,302.26980244078,349.22823143301,391.99543598175,421.34544350737,452.89298412314,523.2511306012],description:"Soft Diatonic genus with equally divided Pyknon; Dorian Mode"},diat_soft3:{frequencies:[261.6255653006,281.2143451833,324.90175210669,349.22823143301,391.99543598175,421.34544350737,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},diat_soft4:{frequencies:[261.6255653006,302.26980244078,324.90175210669,349.22823143301,391.99543598175,452.89298412314,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},dicot:{frequencies:[261.6255653006,270.35822989652,294.32876096318,320.42456924675,331.11985608357,360.47764004221,392.4383479509,405.53734464206,441.49314144476,480.63685362987,523.2511306012],description:"Dicot temperament, g=350.9775, 5-limit"},didy_chrom:{frequencies:[261.6255653006,279.06726965397,290.69507255622,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Didymus Chromatic"},didy_chrom1:{frequencies:[261.6255653006,279.06726965397,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Permuted Didymus Chromatic"},didy_chrom2:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,470.92601754108,490.54793493862,523.2511306012],description:"Didymos's Chromatic, 6/5 x 25/24 x 16/15"},didy_chrom3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,348.83408706747,392.4383479509,408.78994578219,436.04260883433,523.2511306012],description:"Didymos's Chromatic, 25/24 x 16/15 x 6/5"},didy_diat:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,418.60090448096,465.11211608996,523.2511306012],description:"Didymus Diatonic"},didy_diatinv:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Inverse Didymus Diatonic, variant of Ptolemy with 2 identical triads"},didy_enh:{frequencies:[261.6255653006,270.06509966514,279.06726965397,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Dorian mode of Didymos's Enharmonic"},didy_enh2:{frequencies:[261.6255653006,275.62199471997,279.06726965397,348.83408706747,392.4383479509,413.43299207996,418.60090448096,523.2511306012],description:"Permuted Didymus Enharmonic"},"diesic-m":{frequencies:[261.6255653006,289.62525622617,320.62153003931,354.93508703008,392.92094947462,434.97213484265,481.52372211906,523.2511306012],description:"Minimal Diesic temperament, g=176.021, 5-limit"},"diesic-t":{frequencies:[261.6255653006,272.92239980638,281.87304203955,294.04415210774,303.68749398125,316.80053726141,327.19018747082,337.92057205022,352.51178108166,364.07260143821,379.79303732838,392.24856169057,409.18561859271,422.60509148244,436.46466102477,455.31094249407,470.24311865111,490.54793493862,506.63572944675,523.2511306012],description:"Tiny Diesic temperament, g=443.017, 5-limit"},diff31_72:{frequencies:[261.6255653006,269.29177952703,274.52698453615,279.86396690685,285.30470202322,293.66476791741,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,336.03572815422,342.56848033562,352.60650301302,356.01745236555,366.44956000397,373.57357677338,384.52011812375,388.23978476841,399.61607881612,407.38487419079,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,508.3551866238,523.2511306012],description:"Diff31, 11/9, 4/3, 7/5, 3/2, 7/4, 9/5 difference diamond, tempered to 72-et"},dimteta:{frequencies:[261.6255653006,282.55561052465,307.12566361375,336.37572681506,406.97310157871,439.53094970501,477.75103228805,523.2511306012],description:"A heptatonic form on the 9/7"},dimtetb:{frequencies:[261.6255653006,294.32876096318,336.37572681506,406.97310157871,457.84473927605,523.2511306012],description:"A pentatonic form on the 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160"},dkring1:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,320.49131749323,327.03195662575,366.27579142084,392.4383479509,439.53094970501,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 4:5:6:7"},dkring2:{frequencies:[261.6255653006,274.70684356563,305.22982618403,329.64821227876,336.37572681506,353.19451315581,366.27579142084,392.4383479509,406.97310157871,427.32175665765,436.04260883433,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 3:5:7:9"},dkring3:{frequencies:[261.6255653006,294.32876096318,299.00064605783,305.22982618403,336.37572681506,348.83408706747,384.42940207435,392.4383479509,398.6675280771,448.50096908674,465.11211608996,504.56359022259,523.2511306012],description:"Double-tie circular mirroring of 6:7:8:9"},dkring4:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,327.03195662575,336.37572681506,367.91095120397,373.75080757229,378.42269266694,420.46965851882,467.18850946536,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 7:8:9:10"},dodeceny:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Degenerate eikosany 3)6 from 1.3.5.9.15.45 tonic 1.3.15"},dorian_chrom:{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,315.92521092903,322.00069575458,348.83408706747,380.54627680087,398.6675280771,408.39112632289,418.60090448096,465.11211608996,523.2511306012,558.13453930795,598.00129211566,620.14948811994,631.85042185805,644.00139150917,697.66817413493,761.09255360175,797.33505615421,816.78225264578,837.20180896192,930.22423217991,1046.5022612024],description:"Dorian Chromatic Tonos"},dorian_chrom2:{frequencies:[261.6255653006,274.08392555301,287.78812183066,359.73515228832,411.12588832951,426.35277308246,442.75095666255,523.2511306012],description:"Schlesinger's Dorian Harmonia in the chromatic genus"},dorian_chrominv:{frequencies:[261.6255653006,273.00058987889,285.40970760065,332.97799220076,380.54627680087,404.33041910093,428.11456140098,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Dorian 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22"},dorian_diatcon:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,383.71749577421,411.12588832951,479.64686971777,523.2511306012],description:"A Dorian Diatonic with its own trite synemmenon replacing paramese"},dorian_diatred11:{frequencies:[261.6255653006,287.78812183066,316.56693401373,348.83408706747,392.4383479509,431.68218274599,474.85040102059,523.2511306012],description:"Dorian mode of a diatonic genus with reduplicated 11/10"},dorian_enh:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,310.07474405997,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012,558.13453930795,598.00129211566,608.8740428814,614.4600432748,620.14948811994,697.66817413493,761.09255360175,778.79238042969,787.95464372887,797.33505615421,930.22423217991,1046.5022612024],description:"Dorian Enharmonic 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(1610)"},dow_middle:{frequencies:[261.6255653006,274.08392555301,278.50463402967,290.97061290936,294.32876096318,308.34441624714,310.07474405997,313.31771328338,328.31443488703,331.11985608357,346.88746827803,348.83408706747,368.2596819634,371.33951203956,392.4383479509,411.12588832951,415.52295665389,417.75695104451,441.49314144476,462.5166243707,469.97656992507,491.01290928454,496.67978412536,520.33120241704,523.2511306012],description:"Middle octave of Dowlands lute tuning, strings 3,4,5. 1/1=G (1610)"},dowland_12:{frequencies:[261.6255653006,278.50463402967,294.32876096318,308.34441624714,327.34193952303,348.83408706747,369.35373924791,392.4383479509,417.75695104451,441.49314144476,462.5166243707,492.47165233054,523.2511306012],description:"subset of Dowland's lute tuning, lowest octave"},druri:{frequencies:[261.6255653006,285.79952600623,326.97270111135,357.18467683857,523.2511306012],description:"Scale of druri dana of Siwoli, south Nias, Jaap 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Minimal highest deviation for 7/6, 11/9, 10/7, 3/2, 7/4."},cet88c:{frequencies:[261.6255653006,275.37188725148,289.84046967782,305.06925821769,321.09819727018,337.96933026971,355.72690383892,374.4174952616,394.09012940783,414.79640018179,436.59061916193,459.52995194191,483.67455974508,509.0877727469,535.83624905561,563.99013984227,593.62329144382,624.813430743,657.64235771869,692.19618110881,728.56553457307,766.84580121693,807.13738838693,849.54597972796,894.18279699007,941.16492045434,990.61558284509,1042.66447461031,1097.44811755542,1155.11020756021,1215.8019705522,1279.68259818323,1346.91964745566,1417.68945580607,1492.17764912727,1570.57960775359,1653.10095047047,1739.95812689496,1831.3789571042],description:"38th root of 7. McLaren 'Microtonal Music', volume 3, track 7"},cet89:{frequencies:[261.6255653006,275.56724848068,290.25186566903,305.71900507847,322.01036982349,339.16988002511,357.2437980159,376.28084921395,396.33236207144,417.45239374596,439.69788420361,463.12880499146,487.80833148705,513.80299757552,541.1828853206,570.0218080747,600.39752248465,632.39191886931,666.09125466774,701.58637981228,738.97299766656,778.35189934333,819.82925103406,863.51687139942,909.53255273344,958.00034936337,1009.05093129669,1062.82192563509,1119.45831186524,1179.11277682321,1241.94614996535,1308.127826503],description:"31st root of 5. McLaren 'Microtonal Music', volume 2, track 22"},cet90:{frequencies:[261.6255653006,275.62199471997,290.36720431405,305.90125228146,322.26633935092,339.50692625527,357.66984706396,376.80444887746,396.96271256675,418.19939952297,440.572208006,464.1419130862,488.97255163391,515.13157534193,542.69005603758,571.72285881831,602.3088534069,634.53113933145],description:"Scale with limma steps"},cet93:{frequencies:[261.6255653006,275.99488223824,291.15340824655,307.14448922429,324.01384989472,341.80973194459,360.58302103444,380.38739950036,401.27949808494,423.31905787312],description:"Tuning used in John Chowning's STRIA, 9th root of Phi"},cet98:{frequencies:[261.6255653006,276.83245825991,292.92324815749,309.94930780463,327.96500300935,347.02785219778,367.1987248383,388.54202015806,411.12588832951],description:"8th root of 11/7, X.J. Scott"},chahargah:{frequencies:[261.6255653006,277.18263097687,283.66146785671,311.12698372208,326.97270111135,348.82502010853,367.86341164695,392.44854854484,415.30469757995,425.01198472693,466.16376151809,493.88330125613,523.2511306012],description:"Chahargah in C"},chahargah2:{frequencies:[261.6255653006,283.66146785671,327.729041887,348.82502010853,392.44854854484,425.01198472693,493.88330125613,523.2511306012],description:"Dastgah Chahargah in C, Mohammad Reza Gharib"},chalmers:{frequencies:[261.6255653006,274.70684356563,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,515.07533168556,523.2511306012],description:"Chalmers' 19-tone with more hexanies than Perrett's Tierce-Tone"},chalmers_17:{frequencies:[261.6255653006,269.10058145205,286.15296204753,294.32876096318,313.95067836072,327.03195662575,336.37572681506,343.38355445704,376.74081403286,384.42940207435,392.4383479509,400.61414686654,408.78994578219,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"7-limit figurative scale, Chalmers '96 Adnexed S&H decads"},chalmers_19:{frequencies:[261.6255653006,269.10058145205,290.69507255622,294.32876096318,305.22982618403,313.95067836072,336.37572681506,348.83408706747,356.10146388137,363.36884069528,376.74081403286,384.42940207435,392.4383479509,406.97310157871,436.04260883433,448.50096908674,465.11211608996,470.92601754108,508.71637697339,523.2511306012],description:"7-limit figurative scale. Reversed S&H decads"},chalmers_csurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,315.80837468238,323.38635505005,348.83408706747,357.38803216938,383.0466618906,392.4383479509,423.31690179539,433.47765231178,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Combined Surd Scale, combination of Surd and Inverted Surd, JHC, 26-6-97"},chalmers_isurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,323.38635505005,348.83408706747,383.0466618906,433.47765231178,523.2511306012],description:"Inverted Surd Scale, of the form 4/(SQRT(N)+1, JHC, 26-6-97"},chalmers_ji1:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji3:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,366.27579142084,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"15 16 17 18 19 20 21 on 1/1, 15-20 on 3/2, May 2, 1997. See other scales"},chalmers_ji4:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,496.11959049595,523.2511306012],description:"15 16 17 18 19 20 on 1/1, same on 4/3, + 16/15 on 16/9"},chalmers_surd:{frequencies:[261.6255653006,315.80837468238,357.38803216938,392.4383479509,423.31690179539,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/2, JHC, 26-6-97"},chalmers_surd2:{frequencies:[261.6255653006,272.2395613933,282.33485096279,291.98077704337,301.23248980765,310.13469895524,318.72425558532,327.03195662575,335.08385052998,342.90220911983,350.50624086893,357.91266581346,365.13613061818,372.18956061116,379.08442465499,385.8309605564,392.4383479509,398.91485744029,405.26796981327,411.50448329997,417.63058822561,423.65195171798,429.57376586736,435.40081471708,441.13750301549,446.78791303515,452.35581962987,457.84473927605,463.2579384726,468.59846621725,473.86917438523,479.07273156015,484.21164154672,489.28825377326,494.3047826718,499.26331035461,504.16580309972,509.01411882861,513.81001953884,518.55516185524,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/4"},chalung:{frequencies:[261.6255653006,328.09251713275,362.03316295439,390.31715077734,479.41117101029,527.4935758042,647.70012555753,728.30917696308,823.06004869243,961.65052057178,1054.9871516084,1301.05663342451],description:'Tuning of chalung from Tasikmalaya. "slendroid". 1/1=185 Hz'},chaumont:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.49749487796,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.40109831725,489.02683710225,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 1st interpretation"},chaumont2:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.30531842668,327.84547867349,349.70184487387,366.99801003998,391.46454285105,410.8262805401,438.2147004401,465.11211608996,490.54793493862,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 2nd interpretation"},chimes:{frequencies:[261.6255653006,288.69027895239,130.8127826503,144.34513947619],description:"Heavenly Chimes"},chimes_peck:{frequencies:[261.6255653006,327.03195662575,392.4383479509,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,1046.5022612024],description:"Kris Peck, 9-tone windchime tuning. TL 7-3-2001"},chin_12:{frequencies:[261.6255653006,277.05457499359,293.57996645301,310.53449241474,329.24697610111,347.79893712036,368.97000115401,391.76907592069,413.1274313058,439.00991514661,462.11551390967,491.43599249807,523.2511306012],description:"Chinese scale, 4th cent."},chin_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,441.49314144476,523.2511306012],description:"Chinese pentatonic from Zhou period"},chin_60:{frequencies:[261.6255653006,262.17244551937,265.19499215873,268.81311753311,272.48060600886,276.1981310001,279.38237857051,283.19406633357,287.05775848811,290.97416342694,294.32876096318,294.94400091442,298.34436617857,302.41475692242,306.54068145351,310.72289706448,314.30517589183,318.59332496145,322.93997797627,327.34593352805,331.11985608357,331.812000697,335.63741195089,340.21660119759,344.85826629043,349.56326086722,353.59332287831,358.41749022331,363.30747486009,368.26417485089,372.50983809402,373.28850041093,377.59208844475,382.74367817547,387.96555142985,392.4383479509,393.25866808247,397.79248823809,403.21967609811,408.72090880899,414.29719629306,419.07356785577,424.79110016094,430.58663751693,436.46124492224,441.49314144476,442.41600115048,447.51654926786,453.62213515688,459.81102195042,466.08434536373,471.45776383774,477.8899872033,484.40996672226,491.01890004663,496.67978412536,497.7180007967,503.45611792634,510.32490448905,517.28740216504,523.2511306012],description:'Chinese scale of fifths (the 60 lu")'},chin_7:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Chinese heptatonic scale and tritriadic of 64:81:96 triad"},chin_bianzhong:{frequencies:[261.6255653006,277.82379926216,312.56802260838,375.1593523779,420.13030572059,469.40618689596,506.59641128799,563.72967895209,627.66881138238,764.75812197709,849.53311813274,949.1724262561,1225.95732655636],description:"Pitches of Bianzhong bells (Xinyang). 1/1=b, Liang Mingyue, 1975."},chin_bianzhong2a:{frequencies:[261.6255653006,284.81073476233,312.56802260838,372.56793743951,413.39000965417,447.94973572445,491.60634075178,562.75365576207,652.05945856061,695.63805470995,863.88355261715,960.75607282217,1173.30283584026],description:"A-tones (GU) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=d#=619 Hz"},chin_bianzhong2b:{frequencies:[261.6255653006,279.59231184543,312.74738729016,375.37536096215,418.43048063126,468.86028020615,505.12945327459,562.08698385796,624.42058858709,762.97988553915,849.53425657971,936.08862980659,1215.37624187632],description:"B-tones (SUI) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=b+=506.6 Hz"},chin_bianzhong3:{frequencies:[261.6255653006,508.3551866238,542.32970395878,608.04166718582,619.02750937577,673.88551872153,729.80120031671,739.56153452917,812.57643344187,881.52624580654,911.03313298042,978.11461117351,982.0774855146,1059.88575280263,1092.20381072382,1163.18085489566,1213.27682870749,1331.52122774489,1483.40111876828,1542.82606951623,1645.93659621657,1649.74391394557,1818.91159982256,2044.01922018919,2273.22753490632,2362.92760489328,2776.13057951436],description:"A and B-tones of 13 Xinyang bells (Ma Cheng-Yuan) abs. pitches wrt middle-C"},chin_bronze:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:`Scale found on ancient Chinese bronze instrument 3rd c.BC & "Scholar's Lute"`},chin_chime:{frequencies:[261.6255653006,248.6592656401,341.74499057264,392.56190849927,548.78974538591,648.86582834888,714.36935367713,785.57745330134,889.7110417619,886.88898199546,992.62825668803,1044.08711871947,1326.14827969763],description:"Pitches of 12 stone chimes, F. Kuttner, 1951, ROMA Toronto. %1=b4"},chin_ching:{frequencies:[261.6255653006,276.1981310001,294.32876096318,310.72289706448,331.11985608357,349.56326086722,368.26417485089,392.4383479509,414.29719629306,441.49314144476,466.08434536373,496.67978412536,524.34489103873],description:"Scale of Ching Fang, c.45 BC. Pyth.steps 0 1 2 3 4 5 47 48 49 50 51 52 53"},chin_di:{frequencies:[261.6255653006,298.70635408336,316.56004827153,360.50766037677,409.94872043165,433.75364775074,527.37121036213],description:"Chinese di scale"},chin_di2:{frequencies:[261.6255653006,289.95657583698,318.21537073485,338.89464890898,383.48501130814,436.9606979923,494.73987775324,522.04355935974],description:"Observed tuning from Chinese flute dizi, Helmholtz/Ellis p. 518, nr.103"},chin_huang:{frequencies:[261.6255653006,331.11985608357,392.4383479509,441.49314144476,523.2511306012,588.65752192635,662.23971216714],description:"Huang Zhong qin tuning"},"chin_liu-an":{frequencies:[261.6255653006,278.83777354406,294.32876096318,311.64221749042,331.11985608357,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,492.82955324067],description:'Scale of Liu An, in: "Huai Nan Tzu", c.122 BC, 1st known corr. to Pyth. scale'},chin_lu:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,328.55303549378,348.83408706747,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,495.71159741166,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Huai Nan zi, Han era. P\xEF\xBF\xBDre Amiot 1780, Kurt Reinhard"},chin_lu2:{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Chinese L\xEF\xBF\xBD (Lushi chunqiu, by Lu Buwei). Mingyue: Music of the billion, p.67"},chin_lu3:{frequencies:[261.6255653006,277.34278419245,293.66476791741,310.58830860439,329.24697610111,347.81902735497,369.14054089803,391.76907592069,413.1512951712,439.23819834286,462.1422075194,491.60634075178,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, reported in Sung Shu (500 AD)"},chin_lu3a:{frequencies:[261.6255653006,277.06033146978,293.58830182213,310.53780743131,329.25144446584,347.79484055318,368.74579520635,391.78066943209,413.13681807919,438.99947255393,462.1072190611,491.17907538715,523.2511306012],description:`Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, calc. basis is "big number" 177147`},chin_lu4:{frequencies:[261.6255653006,276.78521684908,293.5444075184,310.55356739316,329.35741152087,348.44172229085,369.5396750577,391.9150968203,414.62425518576,439.72952246257,465.20924434298,493.37740286979,523.2511306012],description:'Chinese L\xEF\xBF\xBD "749-Temperament"'},chin_lu5:{frequencies:[261.6255653006,277.35401920913,293.41471131112,311.37240624271,329.40299530711,349.20610523279,369.80535913035,392.03738806826,415.16320853113,440.12206674667,466.08434536373,494.10449271367,522.71643616375],description:"Chinese L\xEF\xBF\xBD scale by Ch'ien Lo-Chih, c.450 AD Pyth.steps 0 154 255 103 204 etc."},chin_lusheng:{frequencies:[261.6255653006,316.38258506467,348.82502010853,389.28772571905,466.97226207056,520.53801357752],description:"Observed tuning of a small Lusheng, 1/1=d, OdC '97"},chin_pan:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Pan Huai-su pure system, in: Sin-Yan Shen, 1991"},chin_pipa:{frequencies:[261.6255653006,284.4818984792,320.42873367481,380.17671965621,433.44136952667,521.74210224793],description:"Observed tuning from Chinese balloon lute p'i-p'a, Helmholtz/Ellis p. 518, nr.109"},chin_sheng:{frequencies:[261.6255653006,295.36595061166,318.03161540472,348.82502010853,395.40657391157,442.03793673691,477.05982293263,522.94897617031],description:"Observed tuning from Chinese sheng or mouth organ, Helmholtz/Ellis p. 518, nr.105"},chin_sientsu:{frequencies:[261.6255653006,291.80478157373,326.97270111135,392.44854854484,438.22451411849,523.2511306012],description:"Observed tuning from Chinese tamboura sienzi, Helmholtz/Ellis p. 518, nr.108"},chin_sona:{frequencies:[261.6255653006,284.4818984792,310.58830860439,337.33223582731,377.98706287655,418.43499793376,469.94877954106,528.10941333272],description:"Observed tuning from Chinese oboe (so-na), Helmholtz/Ellis p. 518, nr.104"},"chin_wang-po":{frequencies:[261.6255653006,294.32876096318,330.24264909897,371.97947673071,392.4383479509,440.94196398978,495.71159741166,517.50111817701],description:"Scale of Wang Po, 958 AD. H. Pischner: Musik in China, Berlin, 1955, p.20"},chin_yangqin:{frequencies:[261.6255653006,288.45311779165,306.48933163909,347.41744306689,383.26356564167,434.44398956347,465.08793784701,522.64699622026],description:"Observed tuning from Chinese dulcimer yangqin, Helmholtz/Ellis p. 518, nr.107"},chin_yunlo:{frequencies:[261.6255653006,288.45311779165,323.40385076956,367.0144478307,386.1523605003,409.35055662695,483.1608380663,525.67465946865],description:"Observed tuning from Chinese gong-chime (y\xEF\xBF\xBDn-lo), Helmholtz/Ellis p. 518, nr.106"},choquel:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,475.68284600109,490.54793493862,523.2511306012],description:"Choquel/Barbour/Marpurg?"},chordal:{frequencies:[261.6255653006,392.4383479509,327.03195662575,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,981.09586987725,490.54793493862,555.95432626377,621.36071758893,310.68035879446,523.2511306012,348.83408706747,418.60090448096,299.00064605783,465.11211608996,380.54627680087,322.00069575458,279.06726965397,610.45965236807,915.6894785521,872.08521766867,697.66817413493,654.0639132515,627.90135672144,448.50096908674,319.76457981184,377.90359432309,444.76346101102,889.52692202204,336.37572681506,294.32876096318,465.11211608996,411.12588832951,305.22982618403,366.27579142084,373.75080757229,313.95067836072,470.92601754108],description:"Chordal Notes 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2/1"},cons8:{frequencies:[261.6255653006,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"Set of intervals with num + den <= 8 not exceeding 2/1"},cons9:{frequencies:[261.6255653006,327.03195662575,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"Set of intervals with num + den <= 9 not exceeding 2/1"},cons_5:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,523.2511306012],description:"Set of consonant 5-limit intervals within the octave"},cons_7:{frequencies:[261.6255653006,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605],description:"Set of consonant 7-limit intervals of tetrad 4:5:6:7 and inverse"},cons_7a:{frequencies:[261.6255653006,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,457.84473927605],description:"Set of consonant 7-limit intervals, harmonic entropy minima"},cont_frac1:{frequencies:[261.6255653006,264.29672053658,267.01859068163,284.39991302433,288.64312378534,304.51680721446,328.36325429535,342.47239171077,368.24757473349,390.36247006958,408.23697512781,419.80330474394,448.3033221197,488.42606438843,498.20005830409],description:"Continued fraction scale 1, see McLaren in Xenharmonikon 15, pp.33-38"},cont_frac2:{frequencies:[261.6255653006,268.67076720771,283.00159623424,287.78825007941,303.56038377389,306.30898587133,329.63288816559,333.85601282718,352.97051886932,380.09613548074,393.10104267352,426.45795861378,432.83315799354,472.91012288255,483.94654132265,519.4303061261],description:"Continued fraction scale 2, see McLaren in Xenharmonikon 15, pp.33-38"},cordier:{frequencies:[261.6255653006,277.2273508585,293.75953199293,311.27759533081,329.84032939425,349.51003591412,370.35272620855,392.4383479509,415.84102607989,440.63929776914,466.91639276282,494.76049384407,524.26505360912],description:"Serge Cordier, piano tuning, 1975 (Piano bien temp\xEF\xBF\xBDr\xEF\xBF\xBD et justesse orchestrale)"},corner11:{frequencies:[261.6255653006,269.80136421624,286.15296204753,294.32876096318,314.76825825228,327.03195662575,343.38355445704,359.73515228832,392.4383479509,400.61414686654,408.78994578219,449.66894036041,457.84473927605,490.54793493862,494.63583439645,523.2511306012],description:"Quadratic Corner 11-limit. Chalmers '96"},corner13:{frequencies:[261.6255653006,265.71346475842,269.80136421624,286.15296204753,292.28481123426,294.32876096318,314.76825825228,318.85615771011,327.03195662575,343.38355445704,345.42750418595,359.73515228832,371.99885066179,392.4383479509,400.61414686654,408.78994578219,425.14154361347,449.66894036041,457.84473927605,490.54793493862,494.63583439645,523.2511306012],description:"Quadratic Corner 13-limit. Chalmers '96"},corner17:{frequencies:[261.6255653006,265.71346475842,269.80136421624,277.97716313189,286.15296204753,292.28481123426,294.32876096318,295.35073582763,314.76825825228,318.85615771011,327.03195662575,343.38355445704,345.42750418595,347.47145391486,359.73515228832,371.99885066179,382.21859930635,392.4383479509,400.61414686654,408.78994578219,416.96574469783,425.14154361347,449.66894036041,451.71289008932,457.84473927605,486.4600354808,490.54793493862,494.63583439645,523.2511306012],description:"Quadratic Corner 17-limit."},corner17a:{frequencies:[261.6255653006,265.71346475842,269.80136421624,275.93321340298,277.97716313189,286.15296204753,292.28481123426,294.32876096318,295.35073582763,306.59245933664,312.72430852337,314.76825825228,318.85615771011,327.03195662575,331.11985608357,337.2517052703,343.38355445704,345.42750418595,347.47145391486,359.73515228832,367.91095120397,371.99885066179,382.21859930635,392.4383479509,398.57019713763,400.61414686654,404.70204632437,408.78994578219,416.96574469783,425.14154361347,429.2294430713,441.49314144476,449.66894036041,451.71289008932,457.84473927605,459.88868900496,478.28423656516,486.4600354808,490.54793493862,494.63583439645,515.07533168556,521.20718087229,523.2511306012],description:"Quadratic Corner 17 odd limit."},corner7:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,343.38355445704,392.4383479509,400.61414686654,408.78994578219,457.84473927605,490.54793493862,523.2511306012],description:"Quadratic corner 7-limit. Chalmers '96"},corner9:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,331.11985608357,343.38355445704,367.91095120397,392.4383479509,400.61414686654,408.78994578219,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"First 9 harmonics of 5th through 9th harmonics"},corners11:{frequencies:[261.6255653006,269.80136421624,276.76092858245,279.06726965397,286.15296204753,294.32876096318,299.00064605783,304.4370214407,314.76825825228,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,359.73515228832,380.54627680087,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,434.91003062957,449.66894036041,457.84473927605,465.11211608996,478.40103369253,490.54793493862,494.63583439645,507.3950357345,523.2511306012],description:"Quadratic Corners 11-limit. Chalmers '96"},corners13:{frequencies:[261.6255653006,265.71346475842,269.80136421624,276.76092858245,279.06726965397,286.15296204753,292.28481123426,294.32876096318,299.00064605783,304.4370214407,314.76825825228,318.85615771011,322.00069575458,327.03195662575,334.88072358477,341.71502406609,343.38355445704,345.42750418595,348.83408706747,359.73515228832,368.0007951481,371.99885066179,380.54627680087,392.4383479509,396.30854862103,398.6675280771,400.61414686654,408.78994578219,418.60090448096,425.14154361347,429.33426100611,434.91003062957,449.66894036041,457.84473927605,465.11211608996,468.3646483703,478.40103369253,490.54793493862,494.63583439645,507.3950357345,515.20111320734,523.2511306012],description:"Quadratic Corners 13-limit. Chalmers '96"},corners7:{frequencies:[261.6255653006,279.06726965397,286.15296204753,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,478.40103369253,490.54793493862,523.2511306012],description:"Quadratic Corners 7-limit. Chalmers '96"},corrette:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.33704984564,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Corrette temperament"},corrette2:{frequencies:[261.6255653006,272.8349596094,292.34127285051,310.42509491746,326.6631048533,350.01785633742,365.01443422269,391.11111150212,409.71484950008,437.02884834934,466.16376151809,488.33748205014,523.2511306012],description:"Michel Corrette, modified meantone temperament (1753)"},coul_12:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,340.65828815182,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 5/4 3/2 2 successively split largest intervals by smallest interval"},coul_12a:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 6/5 3/2 2 successively split largest intervals by smallest interval"},coul_12sup:{frequencies:[261.6255653006,280.31310567921,294.32876096318,310.68035879446,331.39238271409,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,466.02053819169,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean scale. Op de Coul, 2003"},coul_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,376.74081403286,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical 13-tone 5-limit just system"},coul_17sup:{frequencies:[261.6255653006,276.16031892841,279.06726965397,294.57100685697,310.07474405997,313.95067836072,331.39238271409,348.83408706747,368.21375857121,372.08969287196,392.76134247596,413.43299207996,418.60090448096,441.85651028546,465.11211608996,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean 17-tone scale. Op de Coul, 2003"},coul_20:{frequencies:[261.6255653006,277.18263097687,282.2367833559,293.66476791741,305.55548036855,311.12698372208,329.62755691287,335.63799088232,349.22823143301,363.36884069528,369.99442271164,391.99543598175,399.14308682247,415.30469757995,432.12070439462,440,466.16376151809,474.66379875343,493.88330125613,513.88101620607,523.2511306012],description:"Tuning for a 3-row symmetrical keyboard, Op de Coul, 1989"},coul_27:{frequencies:[261.6255653006,275.62199471997,275.93321340298,279.06726965397,293.99679436797,294.32876096318,310.07474405997,310.42486507835,327.03195662575,330.74639366397,331.11985608357,348.83408706747,367.49599295996,367.91095120397,372.08969287196,372.50983809402,392.4383479509,413.43299207996,413.89982010446,418.60090448096,440.99519155196,441.49314144476,465.11211608996,465.63729761752,490.54793493862,496.11959049595,496.67978412536,523.2511306012],description:"Symmetrical 27-tone 5-limit just system, 67108864/66430125 and 25/24"},counterschismic:{frequencies:[261.6255653006,265.12640119254,268.67408364533,272.2692364133,275.65170316539,279.34022410565,283.07810312094,286.865997406,290.70457953408,294.3160713245,298.25434362449,302.24531258767,306.28968684494,310.09479611189,314.24420508029,318.4491358588,322.71033506911,327.0285519162,331.0913069245,335.5216703313,340.01131880467,344.56104171562,348.84160709651,353.50948891197,358.2398341551,363.03347451625,367.54352740958,372.46166135084,377.44560747755,382.49624206822,387.61445966759,392.4298881006,397.68103103357,403.0024376988,408.3950505989,413.46864135256,419.00130591222,424.60800114791,430.28972009123,436.04746916004,441.46459261549,447.37187116862,453.35819556254,459.4246261707,465.13216971689,471.35614630867,477.663406507,484.05506753352,490.06860102591,496.62625431187,503.27165616309,510.00598369715,516.83042094502,523.2511306012],description:"Counterschismic temperament, g=498.082318, 5-limit"},couperin:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28785294636,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.24345038333,489.02683710225,523.2511306012],description:"Couperin modified meantone"},cross13:{frequencies:[261.6255653006,281.75060878526,285.40970760065,290.69507255622,299.00064605783,305.22982618403,322.00069575458,332.97799220076,336.37572681506,366.27579142084,373.75080757229,406.97310157871,411.12588832951,425.14154361347,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012],description:"13-limit harmonic/subharmonic cross"},cross2:{frequencies:[261.6255653006,282.55561052465,339.14425131559,366.27579142084,436.04260883433,470.92601754108,560.62621135843,605.4763082671,726.73768139056,784.8766959018],description:"Pusey's double 5-7 cross reduced by 3/1"},cross2_5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5 cross reduced by 2/1"},cross2_7:{frequencies:[261.6255653006,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,348.83408706747,392.4383479509,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,523.2511306012],description:"longer 3-5-7 cross reduced by 2/1"},cross3:{frequencies:[261.6255653006,282.55561052465,311.45900631024,336.37572681506,363.28578496026,403.74315632809,436.04260883433,470.92601754108,508.60009894437,565.24041885932,610.45965236807,659.29642455751,726.73768139056,784.8766959018],description:"Pusey's triple 5-7 cross reduced by 3/1"},cross_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"3-5-7 cross reduced by 2/1, quasi diatonic, similar to Zalzal's, Flynn Cohen"},cross_72:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,313.95067836072,343.38355445704,348.83408706747,392.4383479509,398.6675280771,436.04260883433,448.50096908674,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5-7 cross reduced by 2/1"},cross_7a:{frequencies:[261.6255653006,336.37572681506,392.4383479509,436.04260883433,470.92601754108,523.2511306012,610.45965236807,784.8766959018],description:"2-5-7 cross reduced by 3/1"},cruciform:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Cruciform Lattice"},galilei:{frequencies:[261.6255653006,277.66336828161,293.32570896007,311.30674962848,328.86683469969,348.2210758395,368.7143392539,390.41365788584,413.39000965417,437.71854962063,463.47885582013,490.75518955849,523.2511306012],description:"Vincenzo Galilei's approximation"},gamelan_om:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Other Music gamelan (7 limit black keys)"},gamelan_udan:{frequencies:[261.6255653006,261.6255653006,290.69507255622,305.22982618403,334.88072358477,351.32575911795,364.00078650518,392.4383479509,402.50086969323,465.11211608996,465.11211608996,501.44900015948,523.2511306012],description:"Gamelan Udan Mas (approx) s6,p6,p7,s1,p1,s2,p2,p3,s3,p4,s5,p5"},ganassi:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,369.35373924791,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Sylvestro Ganassi's temperament (1543)"},gann_custer:{frequencies:[261.6255653006,269.80136421624,274.70684356563,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,507.3950357345,523.2511306012],description:"Kyle Gann, scale from Custer's Ghost to Sitting Bull, 1/1=G"},gann_frac:{frequencies:[261.6255653006,264.89588486686,294.32876096318,305.22982618403,309.04519901133,313.95067836072,348.83408706747,353.19451315581,366.27579142084,392.4383479509,397.34382730029,412.06026534844,418.60090448096,423.83341578697,457.84473927605,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Fractured Paradise, 1/1=B"},gann_ghost:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Kyle Gann, scale from Ghost Town, 1/1=E"},gann_super:{frequencies:[261.6255653006,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Superparticular Woman (1992), 1/1=G"},gann_things:{frequencies:[261.6255653006,266.47048317654,272.52663052146,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,373.75080757229,387.59343007496,392.4383479509,406.97310157871,408.78994578219,436.04260883433,448.50096908674,465.11211608996,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Kyle Gann, scale from How Miraculous Things Happen, 1/1=A"},garcia:{frequencies:[261.6255653006,268.33391312882,271.68808704293,279.06726965397,286.22284067074,294.32876096318,301.87565226992,310.07474405997,313.95067836072,322.00069575458,331.11985608357,339.61010880366,348.83408706747,357.77855083843,362.25078272391,372.08969287196,381.63045422766,392.4383479509,402.50086969323,407.5321305644,418.60090448096,429.33426100611,441.49314144476,452.81347840488,465.11211608996,470.92601754108,483.00104363188,496.11959049595,509.4151632055,523.2511306012],description:"Linear 29-tone scale by Jos\xEF\xBF\xBD L. Garcia, 1988 15/13-52/45 alternating"},garibaldi24:{frequencies:[261.6255653006,271.45160478635,275.48458787532,290.07776082447,294.38747453868,305.44397410364,309.9819851541,326.40257969757,331.25197480486,343.69301829526,348.79929894143,361.89937857146,367.27615309757,386.73177659938,392.47748849606,407.21801775129,413.26809573999,435.16003837828,441.62525370518,458.21165716245,465.0193526482,489.65270106975,496.92751922541,515.59094540799,523.2511306012],description:"Garibaldi[24] in 94-tET tuning."},genovese:{frequencies:[261.6255653006,277.01530443593,277.97716313189,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,296.50897400735,299.00064605783,301.87565226992,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,453.48431318771,457.84473927605,461.69217405988,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,492.47165233054,494.18162334558,523.2511306012],description:"Denny Genovese's 65-note scale. 3/2=384 Hz"},genovese_12:{frequencies:[261.6255653006,285.40970760065,294.32876096318,313.95067836072,327.03195662575,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Denny Genovese's superposition of harmonics 8-16 and subharmonics 6-12"},genovese_38:{frequencies:[261.6255653006,280.31310567921,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,485.87604984397,490.54793493862,523.2511306012],description:"Denny Genovese's 38-note scale. Harm 1..16 x Subh. 1..12"},"gf1-2":{frequencies:[261.6255653006,269.29177952703,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,339.28638158975,349.22823143301,359.46139971304,380.8360868427,403.48177901006,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"16-note scale with all possible quadruplets of 50 & 100 c. Galois Field GF(2)"},"gf2-3":{frequencies:[261.6255653006,270.85177093588,280.40333801024,290.29174037004,300.52885648597,316.56538760238,327.729041887,345.21700307457,357.39105439675,369.99442271164,389.73770840504,410.5345162762,425.01198472693,447.69106452518,471.58032351597,496.7443381147,523.2511306012],description:"16-note scale with all possible quadruplets of 60 & 90 c. Galois Field GF(2)"},gilson7:{frequencies:[261.6255653006,261.6255653006,299.00064605783,313.95067836072,327.03195662575,392.4383479509,373.75080757229,392.4383479509,408.78994578219,408.78994578219,467.18850946536,490.54793493862,523.2511306012],description:"Gilson septimal"},gilson7a:{frequencies:[261.6255653006,261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,373.75080757229,373.75080757229,392.4383479509,418.60090448096,470.92601754108,470.92601754108,523.2511306012],description:"Gilson septimal 2"},golden_10:{frequencies:[261.6255653006,287.58715183149,304.90466328003,323.26497397694,342.73087946949,376.74069565061,399.42672527674,423.47882962254,465.50141625349,493.53231135469,523.2511306012],description:"Golden version of Rapoport's Major 10 out of 13"},golden_5:{frequencies:[261.6255653006,327.03195662575,343.38355445704,392.4383479509,425.14154361347,523.2511306012],description:"Golden pentatonic"},gradus10:{frequencies:[261.6255653006,290.69507255622,299.00064605783,305.22982618403,490.54793493862,882.98628288953,930.22423217991,941.85203508216,1220.91930473613,1255.80271344288,1674.40361792384,2747.0684356563,3270.3195662575,3488.34087067467,5886.5752192635,10595.8353946743,10988.2737426252,11162.69078615893,13081.27826503,14651.0316568336,23546.300877054,31395.067836072,41860.090448096,42383.3415786972,56511.1221049296,75348.1628065728,100464.2170754304,133952.2894339072],description:"Intervals > 1 with Gradus = 10"},gradus3:{frequencies:[261.6255653006,784.8766959018,1046.5022612024],description:"Intervals > 1 with Gradus = 3"},gradus4:{frequencies:[261.6255653006,392.4383479509,1569.7533918036,2093.0045224048],description:"Intervals > 1 with Gradus = 4"},gradus5:{frequencies:[261.6255653006,348.83408706747,1308.127826503,2354.6300877054,3139.5067836072,4186.0090448096],description:"Intervals > 1 with Gradus = 5"},gradus6:{frequencies:[261.6255653006,654.0639132515,697.66817413493,1177.3150438527,2616.255653006,4709.2601754108,6279.0135672144,8372.0180896192],description:"Intervals > 1 with Gradus = 6"},gradus7:{frequencies:[261.6255653006,327.03195662575,436.04260883433,588.65752192635,1395.33634826987,1831.3789571042,3924.383479509,5232.511306012,7063.8902631162,9418.5203508216,12558.0271344288,16744.0361792384],description:"Intervals > 1 with Gradus = 7"},gradus8:{frequencies:[261.6255653006,294.32876096318,313.95067836072,418.60090448096,872.08521766867,915.6894785521,1962.1917397545,2790.67269653973,3531.9451315581,3662.7579142084,7848.766959018,10465.022612024,14127.7805262324,18837.0407016432,25116.0542688576,33488.0723584768],description:"Intervals > 1 with Gradus = 8"},gradus9:{frequencies:[261.6255653006,457.84473927605,465.11211608996,470.92601754108,610.45965236807,627.90135672144,837.20180896192,981.09586987725,1744.17043533733,1765.97256577905,5494.1368713126,5581.34539307947,6540.639132515,7325.5158284168,11773.150438527,15697.533918036,20930.045224048,21191.6707893486,28255.5610524648,37674.0814032864,50232.1085377152,66976.1447169536],description:"Intervals > 1 with Gradus = 9"},grady11:{frequencies:[261.6255653006,277.4816601673,290.69507255622,305.22982618403,332.97799220076,356.76213450082,378.42269266694,392.4383479509,420.46965851882,458.69417292962,481.6288815761,504.56359022259,523.2511306012],description:"Kraig Grady's dual [5 7 9 11] hexany scale"},grady7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Kraig Grady's 7-limit "Centaur" scale (1987), see Xenharmonikon 16`},grady7t:{frequencies:[261.6255653006,274.79177208104,293.65339461903,305.54250820508,326.68804977983,349.10444036529,366.6627351378,392.00975085961,407.77240291308,436.0718257558,457.96530027286,489.37179607373,523.2511306012],description:"Tempered version of grady7 with egalised 225/224"},grady_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Kraig Grady, letter to Lou Harrison, published in 1/1 7 (1) 1991 p 5."},grammateus:{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,348.83408706747,369.99442271164,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"H. Grammateus (Heinrich Schreiber) (1518). B-F# and Bb-F 1/2 P. Also Marpurg temp.nr.6"},graupner:{frequencies:[261.6255653006,277.083518473,293.59062125964,310.9808189359,329.55130849159,349.11528328816,370.00708353276,392.01655298731,415.20348378516,439.96413779539,466.04943410823,493.90517116572,523.2511306012],description:"Johann Gottlieb Graupner's temperament (1819)"},groenewald_21:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,330.74639366397,348.83408706747,367.91095120397,372.08969287196,392.4383479509,413.89982010446,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"J\xEF\xBF\xBDrgen Gr\xEF\xBF\xBDnewald, new meantone temperament I (2000)"},gross:{frequencies:[13.75,13.83042567154,13.91662997964,13.99803029322,14.07990672861,14.1622619889,14.24509903843,14.32842061343,14.41222946472,14.49652860895,14.58132083065,14.67220542837,14.75802520833,14.84434696019,14.93117353378,15.01850805439,15.10635340681,15.19471249121,15.28358848801,15.37298433293,15.46880332718,15.55928251958,15.65029093742,15.74183158529,15.83390775812,15.92652249736,16.01967895316,16.113380201,16.20762961362,16.30865090754,16.4040424858,16.49999202274,16.59650278193,16.69357794961,16.79122101993,16.88943521823,16.98822378696,17.08759028197,17.18753798549,17.29466699621,17.39582592037,17.49757653721,17.59992220598,17.70286661052,17.80641315127,17.91056524676,18.01532664586,18.12070080902,18.23364617402,18.34029731861,18.44757228066,18.55547460176,18.66400816581,18.77317655783,18.88298349104,18.99343259063,19.10452783216,19.2236053387,19.33604689279,19.44914613325,19.56290690697,19.67733296969,19.79242844011,19.90819712001,20.02464283144,20.14176976577,20.26731246322,20.38585868839,20.50509842475,20.62503561099,20.74567420676,20.86701855437,20.98907266203,21.11184068121,21.23532666504,21.36768545088,21.49266790503,21.61838152318,21.74483045784,21.87201888365,21.99995137868,22.12863216875,22.25806563075,22.38825603783,22.52780097787,22.65956910312,22.79210808945,22.92542231482,23.05951631373,23.1943945132,23.33006176809,23.46652255971,23.60378139323,23.75090264526,23.88982499399,24.02955978014,24.17011203339,24.3114863964,24.45368753658,24.59672057234,24.74059022832,24.88530139802,25.04041015894,25.18687501732,25.33419642278,25.48237967807,25.63142967793,25.78135134315,25.93215007005,26.08383083979,26.23639881154,26.39992889083,26.55434576426,26.70966568928,26.86589425653,27.0230366265,27.18109814415,27.34008402779,27.5],description:"Gross temperament, g=91.531021, 5-limit"},groven:{frequencies:[261.6255653006,264.7464578752,272.5650766677,275.81646505128,279.10663876478,290.77709705464,294.24573392894,297.75574765819,306.54921255625,310.20599265769,313.90639394672,327.03195662575,330.93307160522,334.88072358477,344.77058253591,348.88329767713,353.04507480266,363.47137260637,367.80716871461,372.19468374184,387.75749219625,392.38299382393,397.06367008113,408.78994578219,413.66634097248,418.60090448096,436.10412364188,441.30634506723,446.57062302059,459.75895986689,465.24335632603,470.79317533731,484.69686416326,490.47874118496,496.32958936031,517.08292506126,523.2511306012],description:"Eivind Groven's 36-tone scale with 1/8-schisma temp. fifths and 5/4 (1948)"},groven_ji:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.11959049595,517.37477513058,523.2511306012],description:"Untempered version of Groven's 36-tone scale"},gumbeng:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.9259392365,525.62941881859],description:"Scale of gumbeng ensemble, Java. 1/1=440 Hz."},gunkali:{frequencies:[261.6255653006,275.93321340298,282.55561052465,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Indian mode Gunkali, see Dani\xEF\xBF\xBDlou: Intr. to the Stud. of Mus. Scales, p.175"},gyaling:{frequencies:[261.6255653006,283.49766588023,307.55338551939,339.28638158975,347.81902735497,393.58362272115,435.9522698367],description:'Tibetan Buddhist Gyaling tones measured from CD "The Diamond Path", Ligon 2002'},far12_104:{frequencies:[261.6255653006,276.7193479141,294.32876096318,311.93817401225,329.54758706133,349.67263054599,369.79767403066,392.4383479509,415.07902187114,440.23532622697,465.3916305828,493.06356537421,523.2511306012],description:"Farey approximation to 12-tET with den=104"},far12_65:{frequencies:[261.6255653006,277.72560008833,293.82563487606,309.92566966379,330.05071314845,350.17575663311,370.30080011777,390.42584360243,414.57589578403,438.72594796562,466.90100884415,495.07606972267,523.2511306012],description:"Farey approximation to 12-tET with den=65"},far12_80:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,330.30227619201,349.92419358955,369.5461109871,392.4383479509,415.3305849147,441.49314144476,467.65569797482,493.81825450488,523.2511306012],description:"Farey approximation to 12-tET with den=80"},farey3:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"Farey fractions between 0 and 1 until 3rd level, normalised by 2/1"},farey4:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Farey fractions between 0 and 1 until 4th level, normalised by 2/1"},farey5:{frequencies:[261.6255653006,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,322.00069575458,327.03195662575,332.97799220076,348.83408706747,366.27579142084,373.75080757229,380.54627680087,392.4383479509,402.50086969323,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"Farey fractions between 0 and 1 until 5th level, normalised by 2/1"},farnsworth:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Farnsworth's scale"},fibo_9:{frequencies:[261.6255653006,277.97716313189,327.03195662575,343.38355445704,363.82305174615,392.4383479509,425.14154361347,449.66894036041,523.2511306012],description:"First 9 Fibonacci terms reduced by 2/1, B. McLaren, XH 13, 1991"},finnamore:{frequencies:[261.6255653006,277.97716313189,310.68035879446,348.83408706747,392.4383479509,416.96574469783,457.84473927605,466.02053819169,523.2511306012],description:"David J. Finnamore, Tuning List 9 May '97. Tetrachordal scale, 17/16x19/17x64/57"},finnamore53:{frequencies:[261.6255653006,286.15296204753,310.68035879446,327.03195662575,343.38355445704,359.73515228832,367.91095120397,376.08675011961,392.4383479509,408.78994578219,416.96574469783,425.14154361347,433.31734252912,441.49314144476,457.84473927605,474.19633710734,523.2511306012],description:'David J. Finnamore, tuning for "Crawlspace", 53-limit, 1998.'},finnamore_11:{frequencies:[261.6255653006,287.78812183066,294.32876096318,305.22982618403,323.76163705949,331.11985608357,343.38355445704,348.83408706747,392.4383479509,431.68218274599,441.49314144476,457.84473927605,485.64245558924,515.07533168556,523.2511306012],description:"David J. Finnamore, 11-limit scale, Tuning List 3 Sept '98"},finnamore_7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,309.04519901133,331.11985608357,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,463.567798517,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 21/20 &15/14"},finnamore_7a:{frequencies:[261.6255653006,280.31310567921,294.32876096318,315.35224388912,331.11985608357,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,473.02836583367,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 15/14 &21/20"},finnamore_jc:{frequencies:[261.6255653006,276.16031892841,310.68035879446,348.83408706747,392.4383479509,414.24047839262,466.02053819169,523.2511306012],description:"Chalmers' modification of Finnamore. Tuning List 9-5-97 19/18 x 9/8 x 64/57"},fisher:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.67535808973,327.03195662575,349.71841093413,365.63284485857,391.22147055517,410.55062036439,437.39890198442,467.47330218196,489.02683992698,523.2511306012],description:"Alexander Metcalf Fisher's modified meantone temperament (1818)"},"fj-10tet":{frequencies:[261.6255653006,280.31310567921,300.51585203447,322.00069575458,345.20039866051,370.01329949656,396.52624740872,425.14154361347,455.42228033808,488.36772189445,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 10-tet"},"fj-12tet":{frequencies:[261.6255653006,277.19851561611,293.6613488068,311.12229387098,329.64821227876,348.83408706747,370.01329949656,391.99491478937,415.52295665389,440.00663255101,466.16918908107,490.54793493862,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 12-tet"},"fj-13tet":{frequencies:[261.6255653006,275.96121271433,291.05844139692,306.97399661937,323.91736656265,341.56671025356,360.27127025001,379.97998769849,400.78810003496,422.62591317789,445.95266812602,41.6222490251,496.18641694941,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 13-tet"},"fj-14tet":{frequencies:[261.6255653006,274.92856014639,288.87822835275,303.4856557487,318.85615771011,335.0643204727,352.18826098158,370.01329949656,388.70083987518,408.5030756448,429.33426100611,451.0785608631,473.88781639354,497.93252750759,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 14-tet"},"fj-15tet":{frequencies:[261.6255653006,274.08392555301,286.94416839421,300.51585203447,314.76825825228,329.64821227876,345.20039866051,361.51896296083,378.66858135613,396.52624740872,415.52295665389,392.4383479509,455.42228033808,477.08191319521,499.46698830115,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 15-tet"},"fj-16tet":{frequencies:[261.6255653006,273.25336820285,285.40970760065,297.96244937013,311.12229387098,324.92207303462,339.29565499922,354.2846196779,370.01329949656,386.4008349055,403.52417698906,421.50785520652,440.00663255101,459.44001711325,479.64686971777,500.9851250437,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 16-tet"},"fj-17tet":{frequencies:[261.6255653006,272.52663052146,283.8915708581,295.75063903546,307.98958953109,320.70230585235,334.29933343966,348.03400888612,362.53828334512,373.75080757229,392.4383479509,409.71550792358,426.86276443782,444.76346101102,462.87600014722,482.37213602298,502.32108537715,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 17-tet"},"fj-18tet":{frequencies:[261.6255653006,271.88539139082,282.55561052465,293.6613488068,305.22982618403,317.12189733406,329.64821227876,342.60490694126,355.98232655655,370.01329949656,384.51030051755,399.57359064092,415.52295665389,431.68218274599,448.50096908674,466.16918908107,484.4917875937,503.12608711654,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 18-tet"},"fj-19tet":{frequencies:[261.6255653006,271.31540105247,281.44568388398,291.81313052759,302.73815413355,313.95067836072,325.69713231299,337.73482066077,350.31219760589,363.36884069528,376.74081403286,390.78248994267,405.26313056367,420.46965851882,436.04260883433,451.89870370104,468.95148497277,485.87604984397,504.56359022259,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 19-tet"},"fj-20tet":{frequencies:[261.6255653006,270.8594087818,280.31310567921,290.29686012806,300.51585203447,311.12229387098,322.00069575458,333.44434793214,345.20039866051,357.34223553253,370.01329949656,383.09457776159,396.52624740872,410.48149038542,425.14154361347,440.00663255101,455.42228033808,470.92601754108,488.36772189445,505.41302387616,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 20-tet"},"fj-21tet":{frequencies:[261.6255653006,270.34641747729,279.46367202564,288.87822835275,298.56093922539,308.58400009814,318.85615771011,329.64821227876,340.72166643799,352.18826098158,364.00078650518,376.08675011961,388.70083987518,401.78211814021,415.52295665389,429.33426100611,443.62595855319,457.84473927605,473.88781639354,489.85212226495,506.18859373377,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 21-tet"},"fj-22tet":{frequencies:[261.6255653006,270.06509966514,278.68810216803,287.55242312318,296.76929795292,306.29334474217,316.13089140489,326.18252297218,336.37572681506,347.40443916965,358.52392281934,370.01329949656,381.83190611439,392.4383479509,392.4383479509,419.69101100305,433.03541842858,446.94367405519,461.28718092474,475.68284600109,491.34557385722,506.89953276991,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 22-tet"},"fj-23tet":{frequencies:[261.6255653006,269.55361273395,277.97716313189,286.37392958579,295.1673044417,304.21577360535,313.47928094576,323.18452184192,332.97799220076,343.1154954762,353.6790049434,364.40703738298,375.66747838035,387.20583664489,398.97898708342,411.12588832951,423.58424858192,436.04260883433,449.99597231703,463.79077485106,477.96978276071,492.47165233054,507.86139146587,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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continued fractions approx. of 26-tet"},"fj-30tet":{frequencies:[261.6255653006,267.70988077271,274.08392555301,280.31310567921,286.94416839421,293.6613488068,300.51585203447,307.52478728316,314.76825825228,322.00069575458,329.64821227876,337.35928157183,345.20039866051,353.19451315581,361.51896296083,370.01329949656,378.66858135613,387.59343007496,396.52624740872,405.78659107848,415.52295665389,425.14154361347,392.4383479509,444.76346101102,455.42228033808,466.16918908107,477.08191319521,488.36772189445,499.46698830115,511.35905945117,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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54-tet"},"fj-55tet":{frequencies:[261.6255653006,264.93728131706,268.33391312882,271.68808704293,275.15792212649,278.68810216803,282.14521748104,285.77561748219,289.37373131733,293.02063313667,296.76929795292,300.51585203447,304.33994330886,308.21641939523,312.11470948142,316.13089140489,319.76457981184,324.10331223806,328.22116374075,332.33517754401,336.37572681506,340.90603963412,345.20039866051,348.83408706747,353.96400011258,358.52392281934,363.07221307022,367.68998366571,372.31330446624,377.04860881557,381.83190611439,386.75083566176,391.58336244338,396.52624740872,401.56482115906,406.65712867376,411.81801945465,416.96574469783,418.60090448096,427.65717404906,433.03541842858,438.60756535689,444.15502946381,449.8123754291,455.42228033808,461.28718092474,467.18850946536,472.93852188955,479.03272519828,485.0974023282,491.34557385722,497.60156537565,503.87145909745,510.16985233617,516.71049146868,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 55-tet"},"fj-5tet":{frequencies:[261.6255653006,300.51585203447,345.20039866051,396.52624740872,455.42228033808,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 5-tet"},"fj-60tet":{frequencies:[261.6255653006,264.66772303665,267.70988077271,270.8594087818,274.08392555301,277.19851561611,280.31310567921,283.6903720127,286.94416839421,290.29686012806,293.6613488068,297.10021822272,300.51585203447,304.05133264664,307.52478728316,311.12229387098,314.76825825228,318.50068819203,322.00069575458,325.79787377056,329.64821227876,333.44434793214,337.35928157183,341.25073734861,345.20039866051,348.83408706747,353.19451315581,357.34223553253,361.51896296083,365.74186169574,370.01329949656,374.3258088147,378.66858135613,383.09457776159,387.59343007496,391.99491478937,396.52624740872,401.15920012759,405.78659107848,410.48149038542,415.52295665389,420.18651396763,425.14154361347,429.81342870813,434.91003062957,440.00663255101,444.76346101102,450.23934493592,455.42228033808,460.95932933915,466.16918908107,470.92601754108,477.08191319521,482.55382044333,488.36772189445,490.54793493862,499.46698830115,505.41302387616,511.35905945117,517.30509502619,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 60-tet"},"fj-66tet":{frequencies:[261.6255653006,264.37951861955,267.19206668997,270.06509966514,272.83808952777,275.76748774928,278.68810216803,281.58005756929,284.57517629188,287.55242312318,290.69507255622,293.6613488068,296.76929795292,299.91223339337,302.93486508491,306.29334474217,309.48390041656,312.81317590289,316.13089140489,319.38705374359,322.78478835788,326.18252297218,329.64821227876,332.97799220076,336.37572681506,340.11323489078,343.8507429665,347.40443916965,351.12904816659,354.74652922115,358.52392281934,362.25078272391,366.27579142084,370.01329949656,373.75080757229,377.90359432309,381.83190611439,385.89770881839,389.97018224052,392.4383479509,398.12586024004,402.50086969323,406.65712867376,411.12588832951,415.52295665389,419.69101100305,424.01384721132,428.62060698183,433.03541842858,437.71969579139,442.27178896054,446.94367405519,451.89870370104,456.45311392871,461.28718092474,466.16918908107,470.92601754108,475.68284600109,481.05345877852,485.87604984397,491.34557385722,496.41773928832,501.44900015948,506.89953276991,512.35006538034,517.80059799077,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 66-tet"},"fj-72tet":{frequencies:[195.99771799087,197.9006084568,199.84081050049,201.76235675531,203.68390301012,205.67661764474,207.66424882366,209.67197738558,211.67753543014,213.81569235368,215.817711945,217.77524221208,219.99743856118,222.13074705632,223.99739198957,226.48625190056,228.66400432268,230.8417567448,233.07836734049,235.19726158904,237.57299150408,239.92824098882,242.11482810637,244.5635242187,246.9571246685,249.45164107929,251.74018824515,254.18454051941,256.66367832138,259.11562717437,261.33029065449,264.17083729204,266.68541956135,269.28382123963,271.86780237443,274.39680518722,277.19677258709,279.99673998696,282.60136082405,285.0875898049,288.0572521987,290.83532347032,293.66437746429,296.5093682426,299.34196929515,302.30156503677,304.88533909691,307.99641398565,311.29049327962,313.59634878539,317.15994365795,320.28895378996,323.39623468494,326.46784071315,329.63252571192,332.8263135694,335.99608798435,339.22681959958,342.55457018224,345.87832586624,349.232297511,352.79589238357,355.99585512627,359.32914964993,362.95873702013,366.4305162438,367.49572123288,373.6206499201,376.91868844398,380.79556638226,384.45706221286,388.2262490973,391.99543598174],description:"Franck Jedrzejewski continued fractions approx. of 72-tet"},"fj-78tet":{frequencies:[138.59131548844,139.82873794816,141.06616040788,142.33702671786,143.60064014465,144.89092073791,146.18536017274,147.4753741736,148.781853392,150.14059177914,151.48353088271,152.80580938469,154.18283848089,155.56168065029,156.95883922787,158.39007484393,159.76498868806,161.21846903757,162.6138101731,164.12129465736,165.53962683341,167.02030328094,168.55700532378,170.00534699915,171.58924774759,173.06676710248,174.62505751543,176.17540104463,177.75842638735,179.35346710269,180.93866188769,182.53490332624,184.15558359423,185.8383548595,187.50589742554,188.98815748424,190.84705739392,192.48793817839,194.02784168382,196.00771761937,197.74614527009,199.57149430335,201.28738678083,203.10796235375,204.87411854813,206.71247055903,207.88697323266,210.45347907504,212.31010032272,214.18657848213,216.10849194808,217.78635291041,220.11561871693,221.7461047815,223.87827886594,225.96410133985,228.00506741647,230.00260868294,232.05987709692,234.17153306667,236.2351968553,238.37706264012,240.41350645954,242.53480210477,244.7463656498,246.9445257794,249.1343885566,251.39820018833,253.59261982991,255.8608901325,258.1602935569,260.55167311827,262.84559834014,265.13121223875,267.51346943117,269.88835121433,272.23294113801,274.70778605744,277.18263097688],description:"Franck Jedrzejewski continued fractions approx. of 78-tet"},"fj-7tet":{frequencies:[261.6255653006,288.87822835275,318.85615771011,352.18826098158,388.70083987518,429.33426100611,473.88781639354,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 7-tet"},"fj-84tet":{frequencies:[97.99885899544,98.81551615374,99.63217331203,100.44883047033,101.26548762862,102.12512674262,102.98185182572,103.83212441184,104.68059938149,105.53723276432,106.39876119505,107.33208366167,108.20707347413,109.09306944775,109.9987192806,110.89344570537,111.83399203009,112.76581035092,113.67867643471,114.64017467391,115.58839778949,116.53918367025,117.50574088079,118.47623251688,119.43610940069,120.45693084856,121.43336875522,122.4985737443,123.47856233425,124.48503710232,125.50731064328,126.58185953578,127.62642101732,128.62350243151,129.74496824748,130.66514532725,131.9215409554,132.99845149381,134.10370178323,135.17083999371,136.34623860235,137.19840259362,138.59838629355,139.73911375276,140.87335980595,142.09834554339,143.22910160872,144.41937115117,145.59830479323,146.83218873215,148.0408295463,149.25980062382,150.498247743,151.74016876713,153.01576229113,154.29607586516,155.64524663982,156.7981743927,158.13452246991,159.45577056885,160.81864040277,162.07503603092,163.33143165907,164.81626285597,166.17197829662,167.54643634704,168.96354999214,170.33135015874,171.49800324202,173.20728566636,174.61614875551,176.03498745477,177.50736723702,178.95443816559,180.52421393897,181.99788099153,183.48722535316,183.74786061645,186.51395744293,188.05186455882,189.60648805639,191.21728584476,192.8364644749,194.36440367429,195.99771799088],description:"Franck Jedrzejewski continued fractions approx. of 84-tet"},"fj-8tet":{frequencies:[261.6255653006,285.40970760065,311.12229387098,339.29565499922,370.01329949656,403.52417698906,440.00663255101,479.64686971777,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 8-tet"},"fj-90tet":{frequencies:[69.29565774422,69.83283338565,70.37840239647,70.9071846685,71.46114704873,72.0131345185,72.59545097014,73.14541650779,73.69538204544,74.24534758309,74.83931036376,75.40998048636,76.00168913882,76.58993750677,77.19009976571,77.78084032514,78.38361285822,78.99704982841,79.59636362512,80.23707738804,80.84493403492,81.4527906818,82.08870225085,82.70772053342,83.37133822351,83.99473665966,84.69469279849,85.2869633775,85.97794571968,86.61957218027,87.31252875772,87.95218098305,88.65767976099,89.35492709123,90.08435506749,90.74431371267,91.43177063473,92.14038007748,92.85618137725,93.5491379547,94.28753430771,95.03404490636,95.75399979201,96.51895185802,97.25706350066,98.00385880968,98.74631228551,99.50145727375,100.29634673506,101.05616754365,101.84361819984,102.66023369514,103.42635484212,103.94348661633,105.02623126858,105.83336819117,106.60870422188,107.47897935838,108.27446522534,109.14066094715,110.05780935847,110.87305239075,111.72157064884,112.60544383436,113.39289449054,114.33783527796,115.19278170468,116.11704811194,116.93642244337,117.80261816517,118.79255613295,119.69249974002,120.62577459179,121.5942673625,122.52275717094,123.4722628897,124.41720367712,125.39214258478,126.36267000417,127.35418180019,128.32529211893,129.35189445588,130.27583655913,131.29703572589,132.29171023897,133.26088027735,134.39157865546,135.4415128637,136.49144707195,137.52522844622,138.59131548844],description:"Franck Jedrzejewski continued fractions approx. of 90-tet"},"fj-96tet":{frequencies:[48.99942949772,49.35708956705,49.70956615711,50.0646344868,50.44058918883,50.81422318282,51.17718191984,51.5338827476,51.91606220592,52.2660581309,52.67438671005,53.04896912563,53.45392308842,53.81904551389,54.21213476343,54.59936429746,54.9993596403,55.39065943221,55.80490581685,56.20522795327,56.62156297514,57.01751796098,57.44760699733,57.85474808165,58.26959183513,58.69162434342,59.11042288614,59.54361052887,59.98206024721,60.41025554513,60.85413018265,61.24928687215,61.73928116713,62.19158359326,62.61038213598,63.09515579158,63.54613512986,63.99925485416,64.47293354963,64.92424408448,65.33257266363,65.89578449693,66.3533941115,66.81740386053,67.32095530991,67.84536391992,68.30223505743,68.78766064103,69.29919314678,69.78706625433,70.30352927934,70.77695371893,71.27189745123,71.86582992999,72.36838818125,72.90159022832,73.41609436608,73.94459360565,74.47913283653,75.03037641838,75.5753912592,76.10549687944,76.66039776256,77.21122223883,77.82262331991,78.34524166943,78.94352530188,79.48796340741,80.07223844749,80.64489438166,81.23589627254,81.66571582953,82.40813142798,82.999033639,83.58726208435,84.21776944921,84.8067048999,85.43490271397,86.04777863014,86.69129834212,87.30807437776,87.94769397027,88.57589178434,89.20408959841,89.83228741249,90.46048522656,91.16172929808,91.87393030822,92.49330511929,93.09891604567,93.82869478287,94.4988997456,95.19889159557,95.91377688915,96.59887529551,97.28872233605,97.99885899544],description:"Franck Jedrzejewski continued fractions approx. of 96-tet"},"fj-9tet":{frequencies:[261.6255653006,282.55561052465,305.22982618403,329.64821227876,355.98232655655,384.51030051755,415.52295665389,448.50096908674,484.4917875937,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 9-tet"},flavel:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Bill Flavel's just tuning. Tuning List 6-5-98"},fogliano:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord with D-/D and Bb-/Bb"},fogliano1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.1, Musica theorica (1529)"},fogliano2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.2"},"fokker-h":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Fokker-H 5-limit per.bl. synt.comma&small diesis, KNAW B71, 1968"},"fokker-ht":{frequencies:[261.6255653006,272.31140503734,279.67242998298,290.89121260742,305.67073265504,313.92185180985,326.66733279836,335.5942968927,349.22294231864,363.36596605244,376.74379448613,392.00137290182,407.92073675044,419.068143928,436.08264938702,447.85404100892,470.60848490625,489.4864783277,502.71810253025,523.2511306012],description:"Tempered version of Fokker-H per.bl. with better 6 tetrads, OdC"},"fokker-k":{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Fokker-K 5-limit per.bl. of 225/224 & 81/80 & 10976/10935, KNAW B71, 1968"},"fokker-l":{frequencies:[261.6255653006,271.31540105247,282.62020942966,291.99281841585,301.39265122629,313.95067836072,325.57848126297,339.14425131559,350.39138209902,363.36884069528,376.74081403286,390.69417751556,403.65087217807,420.46965851882,436.04260883433,454.2110508691,468.83301301868,484.38104661368,504.56359022259,523.2511306012],description:"Fokker-L 7-limit periodicity block 10976/10935 & 225/224 & 15625/15552, 1969"},"fokker-lt":{frequencies:[261.6255653006,272.07297743248,282.57734531132,291.77233860052,302.20925621315,313.90139500947,326.42149564976,339.58797317787,349.9403315901,363.14714144228,376.97081214523,391.19775936204,403.12344267272,419.38375585596,436.11106867998,452.98371913917,469.18728997524,484.4545223075,503.15865298196,523.2511306012],description:"Tempered version of Fokker-L per.bl. with more triads"},"fokker-m":{frequencies:[261.6255653006,265.7783520514,274.70684356563,279.06726965397,286.15296204753,294.32876096318,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,336.37572681506,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,478.40103369253,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker-M 7-limit periodicity block 81/80 & 225/224 & 1029/1024, KNAW B72, 1969"},"fokker-n":{frequencies:[261.6255653006,265.7783520514,273.37201925287,277.71125765371,286.15296204753,290.69507255622,299.00064605783,303.74668805875,313.95067836072,318.93402246168,328.62879235146,333.84512238879,343.38355445704,348.83408706747,358.80077526939,364.4960256705,375.57576268738,381.53728273004,392.4383479509,398.6675280771,410.05802887931,416.56688648057,429.2294430713,436.04260883433,450.69091522486,457.84473927605,470.92601754108,478.40103369253,492.94318852719,500.76768358318,515.07533168556,523.2511306012],description:"Fokker-N 7-limit periodicity block 81/80 & 2100875/2097152 & 1029/1024, 1969"},"fokker-n2":{frequencies:[261.6255653006,265.7783520514,272.52663052146,279.06726965397,286.15296204753,290.69507255622,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,334.88072358477,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,470.92601754108,478.40103369253,490.54793493862,502.32108537715,515.07533168556,523.2511306012],description:"Fokker-N different block shape"},"fokker-p":{frequencies:[261.6255653006,267.90457886781,273.37201925287,280.31310567921,286.15296204753,290.69507255622,299.00064605783,306.17666156322,312.97980223949,320.35783506196,327.03195662575,334.88072358477,341.85740532612,350.39138209902,357.69120255941,366.27579142084,373.75080757229,382.72082695402,390.69417751556,400.44729382745,408.78994578219,418.60090448096,427.32175665765,437.39523080459,447.11400319927,457.84473927605,470.92601754108,478.40103369253,488.36772189445,500.76768358318,510.98743222773,523.2511306012],description:"Fokker-P 7-limit periodicity block 65625/65536 & 6144/6125 & 2401/2400, 1969"},"fokker-q":{frequencies:[261.6255653006,265.7783520514,269.10058145205,272.52663052146,274.70684356563,279.06726965397,284.76252005507,286.15296204753,290.69507255622,294.32876096318,299.00064605783,301.39265122629,305.22982618403,311.45900631024,313.95067836072,318.93402246168,321.92208230347,327.03195662575,332.22294006425,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,358.80077526939,363.36884069528,366.27579142084,373.75080757229,376.74081403286,381.53728273004,387.59343007496,392.4383479509,398.6675280771,401.85686830172,408.78994578219,412.06026534844,418.60090448096,425.24536328225,429.2294430713,436.04260883433,439.53094970501,448.50096908674,454.2110508691,457.84473927605,465.11211608996,470.92601754108,478.40103369253,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-Q 7-limit per.bl. 225/224 & 4000/3969 & 6144/6125, KNAW B72, 1969"},"fokker-r":{frequencies:[261.6255653006,264.95644634031,268.26840191956,272.52663052146,275.55899540689,279.06726965397,282.62020942966,287.04062021552,290.69507255622,294.32876096318,298.07600213285,301.80195215951,306.17666156322,310.07474405997,313.95067836072,317.94773560837,322.92069774245,327.03195662575,331.19555792538,334.88072358477,340.1962906258,344.44874425862,348.83408706747,353.19451315581,357.69120255941,363.36884069528,367.91095120397,372.08969287196,376.74081403286,382.72082695402,387.59343007496,392.4383479509,397.43466951046,402.40260287934,408.78994578219,413.33849311034,418.60090448096,423.93031414449,430.56093032327,436.04260883433,441.49314144476,447.11400319927,453.59505416773,459.26499234482,465.11211608996,470.92601754108,476.92160341255,484.38104661368,490.54793493862,496.79333688808,502.32108537715,510.29443593869,516.67311638793,523.2511306012],description:"Fokker-R 7-limit per.bl. 4375/4374 & 65625/65536 & 6144/6125, 1969"},"fokker-s":{frequencies:[261.6255653006,265.7783520514,269.10058145205,273.37201925287,273.85732695955,278.20426865732,282.55561052465,286.15296204753,290.69507255622,295.2417807931,299.00064605783,303.74668805875,304.28591884395,309.04519901133,313.95067836072,317.94773560837,322.92069774245,328.04642310345,332.22294006425,333.84512238879,338.01818641865,343.38355445704,348.83408706747,353.19451315581,358.80077526939,364.4960256705,369.13660007139,370.8542388136,375.57576268738,381.53728273004,387.59343007496,392.4383479509,398.6675280771,404.99558407833,410.05802887931,412.06026534844,417.30640298598,423.93031414449,430.56093032327,436.04260883433,442.96392008567,449.89223739901,450.69091522486,457.84473927605,463.67378109554,470.92601754108,478.40103369253,484.4917875937,492.06963465517,499.88026377668,500.76768358318,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-S 7-limit per.bl. 4375/4374 & 323/322 & 64827/65536, 1969"},fokker_12:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,420.46965851882,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Fokker's 7-limit 12-tone just scale"},fokker_12a:{frequencies:[261.6255653006,274.70684356563,293.02063313667,309.04519901133,327.03195662575,348.83408706747,367.91095120397,390.69417751556,412.06026534844,439.53094970501,465.11211608996,490.54793493862,523.2511306012],description:"Fokker's 7-limit periodicity block of 2048/2025 & 3969/4000 & 225/224"},fokker_12b:{frequencies:[261.6255653006,275.93321340298,293.02063313667,309.04519901133,332.22294006425,348.83408706747,367.91095120397,392.4383479509,412.06026534844,439.53094970501,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit semitone scale KNAW B72, 1969"},fokker_12c:{frequencies:[261.6255653006,275.93321340298,293.02063313667,311.45900631024,332.22294006425,348.83408706747,372.08969287196,392.4383479509,412.06026534844,442.96392008567,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit complementary semitone scale, KNAW B72, 1969"},fokker_12t:{frequencies:[261.6255653006,279.53180800295,293.53544531438,305.4439412874,326.66157401657,349.08351368992,366.63408494061,391.81886165309,419.06057467847,436.03416050506,457.88164994338,489.21957814041,523.2511306012],description:"Tempered version of fokker_12 with egalised 225/224, see also lumma"},fokker_12t2:{frequencies:[261.6255653006,279.53060025556,293.5302824794,305.44678713816,326.66192308793,349.10467831311,366.62831408589,391.81689264402,419.03095498017,436.04260883433,457.88067400285,489.21694446174,523.2511306012],description:"Another tempered version of fokker_12 with egalised 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KNAW B71, 1968"},fokker_22a:{frequencies:[261.6255653006,269.46602871384,279.06726965397,287.4304306281,297.67175429757,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,431.14564594215,446.50763144636,459.88868900496,476.27480687611,490.54793493862,502.32108537715,523.2511306012],description:"Fokker's 22-tone periodicity block of 2048/2025 & 2109375/2097152 = semicomma"},fokker_31:{frequencies:[261.6255653006,265.7783520514,275.93321340298,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,315.35224388912,321.92208230347,327.03195662575,336.37572681506,343.38355445704,348.83408706747,357.69120255941,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,482.88312345521,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker's 31-tone just 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comma"},fokker_31d2:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,290.69507255622,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,425.82286018978,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Reduced version of fokker_31d by Prooijen expressibility"},fokker_41:{frequencies:[261.6255653006,264.89588486686,271.31540105247,274.70684356563,280.31310567921,283.8170195002,290.69507255622,294.32876096318,300.33547037059,305.22982618403,311.45900631024,313.95067836072,321.55899383997,325.57848126297,329.64821227876,336.37572681506,341.85740532612,348.83408706747,353.19451315581,361.75386806997,366.27579142084,373.75080757229,378.42269266694,387.59343007496,392.4383479509,400.44729382745,406.97310157871,415.27867508032,420.46965851882,425.72552925031,436.04260883433,439.53094970501,448.50096908674,455.80987376816,465.11211608996,470.92601754108,482.33849075995,488.36772189445,498.33441009638,504.56359022259,516.79124009995,523.2511306012],description:"Fokker's 7-limit supracomma per.bl. 10976/10935 & 225/224 & 496125/262144"},fokker_41a:{frequencies:[261.6255653006,264.59711493117,272.83435407277,275.93321340298,279.06726965397,287.4304306281,291.02331101095,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.77913876369,367.91095120397,372.08969287196,376.315896791,388.03108134794,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.11959049595,502.32108537715,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 34171875/33554432"},fokker_41b:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,287.4304306281,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,340.65828815182,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,383.2405741708,388.03108134794,392.4383479509,397.34382730029,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,454.2110508691,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.67978412536,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 3125/3072"},fokker_53:{frequencies:[261.6255653006,263.718569823,268.26840191956,272.52663052146,274.70684356563,279.06726965397,282.55561052465,286.15296204753,290.69507255622,294.32876096318,299.00064605783,300.46061014991,305.22982618403,309.04519901133,313.95067836072,317.87506184023,321.92208230347,327.03195662575,329.64821227876,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,357.69120255941,360.55273217989,366.27579142084,373.75080757229,376.74081403286,381.53728273004,386.30649876417,392.4383479509,398.6675280771,400.61414686654,410.05802887931,412.06026534844,418.60090448096,423.83341578697,429.2294430713,436.04260883433,439.53094970501,448.50096908674,450.69091522486,457.84473927605,465.11211608996,470.92601754108,476.92160341255,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker's 53-tone system, degree 37 has 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kleisma"},fokker_53b:{frequencies:[261.6255653006,264.59711493117,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,323.35923445661,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,388.03108134794,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.89982010446,418.60090448096,423.35538388988,431.14564594215,436.04260883433,441.49314144476,446.50763144636,451.5790761492,459.88868900496,465.11211608996,470.92601754108,476.27480687611,485.03885168492,490.54793493862,496.11959049595,502.32108537715,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 53-tone periodicity block of schisma & 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100/99"},erlich_bpf:{frequencies:[261.6255653006,269.93113880221,277.4816601673,282.55561052465,293.6613488068,301.87565226992,311.45900631024,319.76457981184,328.70904358281,336.37572681506,347.05432131712,356.76213450082,366.27579142084,377.90359432309,388.47432423422,400.44729382745,411.12588832951,422.62591317789,436.04260883433,447.67041173658,458.69417292962,470.92601754108,485.87604984397,499.46698830115,512.78610798918,528.59042785223,543.37617408586,560.62621135843,575.57624366132,591.67627844905,610.45965236807,624.69777837082,642.17184210147,659.29642455751,680.22646978156,699.2537836216,726.73768139056,740.02659899313,760.72664372021,784.8766959018],description:"Erlich's 39-tone Triple Bohlen-Pierce 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245/243"},erlich_bpp2:{frequencies:[261.6255653006,268.60224704195,277.4816601673,282.55561052465,293.92501780685,299.68019298069,311.45900631024,319.76457981184,326.02570445152,336.37572681506,345.34574619679,356.76213450082,366.27579142084,377.90359432309,385.30310526088,400.44729382745,411.12588832951,422.62591317789,436.04260883433,447.67041173658,458.69417292962,470.92601754108,485.87604984397,499.46698830115,512.78610798918,528.59042785223,543.37617408586,560.62621135843,575.57624366132,594.60355750136,610.45965236807,629.83932387181,642.17184210147,659.29642455751,685.20981388252,698.62650953896,726.73768139056,740.02659899313,764.49028821604,784.8766959018],description:"Improved shape for 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cents"},erlich_bppm:{frequencies:[261.6255653006,269.3148593258,276.83859227209,284.97500405989,292.93622770824,301.54575630263,309.96990811138,319.08006614158,327.99406628962,337.15709295818,347.06629484351,356.76213450082,367.24753706379,377.50717076432,388.60227773252,399.45849178361,410.61798882758,422.6862401977,434.49464068244,447.26463523836,459.75967424319,473.27221959449,486.49381977384,500.79209531182,514.78250488433,529.16376146212,544.7161244152,559.93362036345,576.39032675477,592.49269103014,609.9063234692,626.94500947499,644.45969779399,663.40066444061,681.93379843592,701.97614206495,721.5869464624,742.79471409673,763.54584931731,784.8766959018],description:"MM optimal 3:5:7:11:13 tempering, g=780.352 cents"},erlich_paj:{frequencies:[261.6255653006,269.74106841426,278.59741216196,287.23937405609,296.67040683594,305.87298460253,315.91563888094,325.71519477697,336.4093235789,346.84458402385,358.23265591403,369.99442271164,381.47147728046,393.99623872149,406.21781843768,419.55531290213,432.56972318844,446.77218107119,460.63084592459,475.75462791404,490.51231476219,506.61748047856,523.2511306012],description:"Erlich's Pajara or Twintone, with RMS optimal generator"},erlich_paj2:{frequencies:[261.6255653006,270.25447814202,278.68577354399,287.87753105276,296.85845221806,306.64959036092,316.21614384055,326.645747324,336.83612131731,347.94582350257,358.80069640371,369.99442271164,382.1975482805,394.12120058634,407.1203087173,419.82124923186,433.66800958456,447.19715926063,461.9468459571,476.35821106408,492.06970256841,507.42081104304,523.2511306012],description:"Erlich's Pajara or Twintone with minimax optimal generator"},escapade:{frequencies:[261.6255653006,270.11362843741,278.8770761192,287.9248395776,297.26614463769,306.91051483225,316.86778450163,327.1481015562,337.76194863153,348.72014864112,360.03386958939,371.71464785337,383.77439429365,392.56657056143,405.30282760495,418.45229174958,432.02837124332,446.04490958069,460.51619165905,475.45697355792,490.88248752006,506.80846290374,523.2511306012],description:"Escapade temperament, g=55.275493, 5-limit"},"et-mix6":{frequencies:[261.6255653006,293.66476791741,300.52885648597,311.12698372208,329.62755691287,345.21700307457,369.99442271164,396.55020354877,415.30469757995,440,455.51656649021,466.16376151809,523.2511306012],description:"Mix of equal temperaments from 1-6 (= 4-6)"},euler:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Euler's Monochord (a mode of Ellis's duodene) (1739), genus [33355]"},euler20:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,489.33808574423,509.07699553894,513.57043963064,523.2511306012],description:"Genus [3333555] tempered by 225/224-planar"},euler24:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,308.1508239679,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,384.70789368407,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,480.28481865546,489.33808574423,493.65730140218,509.07699553894,513.57043963064,523.2511306012],description:"Genus [33333555] tempered by 225/224-planar"},euler_diat:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Euler's genus diatonicum veterum correctum"},euler_enh:{frequencies:[261.6255653006,267.90457886781,275.62199471997,348.83408706747,392.4383479509,401.85686830172,413.43299207996,523.2511306012],description:"Euler's Old Enharmonic, From Tentamen Novae Theoriae Musicae"},euler_gm:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,348.83408706747,361.75386806997,372.08969287196,385.87079260796,523.2511306012],description:"Euler's Genus Musicum, Octony based on Archytas's Enharmonic"},exptriad2:{frequencies:[261.6255653006,306.59245933664,327.03195662575,367.91095120397,392.4383479509,459.88868900496,490.54793493862,523.2511306012],description:"Two times expanded major 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IIVV"},"indian-ayyar":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,441.49314144476,457.84473927605,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Carnatic sruti system, C.Subrahmanya Ayyar, 1976. alt:21/20 25/16 63/40 40/21"},"indian-dk":{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,465.11211608996,523.2511306012],description:"Raga Darbari Kanada"},"indian-ellis":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,324.77656382143,336.37572681506,348.83408706747,358.01393146398,367.68998366571,377.90359432309,388.70083987518,400.13321751856,412.25846653428,425.14154361347,438.85578695585,453.48431318771,469.12170329763,485.87604984397,503.87145909745,523.2511306012],description:"Ellis's Indian Chromatic, theoretical #74 of App.XX, p.517 of Helmholtz"},"indian-hahn":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Indian shrutis Paul Hahn proposal"},"indian-hrdaya1":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,328.55303549378,348.83408706747,375.07381928051,392.4383479509,428.11456140098,441.49314144476,470.92601754108,492.82955324067,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Bhatkande's interpretation"},"indian-hrdaya2":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,330.47439827444,348.83408706747,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Levy's interpretation"},"indian-invrot":{frequencies:[261.6255653006,267.90457886781,279.06726965397,313.95067836072,327.03195662575,334.88072358477,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,502.32108537715,523.2511306012],description:"Inverted and rotated North Indian gamut"},"indian-magrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Ma-grama (Sa Ri Ga Ma Pa Dha Ni Sa)"},"indian-newbengali":{frequencies:[261.6255653006,269.13627541126,277.02257024271,285.46954808622,294.32876096318,303.84527498141,313.95067836072,324.71413568646,336.35938765066,348.83408706747,358.01090280364,367.91095120397,377.98706287655,388.6137256405,400.23209335925,412.19781491431,425.25755219187,438.98455767189,453.41648894489,469.13512554326,485.39868175205,503.9696508909,523.2511306012],description:"Modern Bengali scale,S.M. Tagore: The mus. scales of the Hindus,Calcutta 1884"},"indian-old2ellis":{frequencies:[261.6255653006,270.06509966514,277.97716313189,285.40970760065,294.32876096318,305.22982618403,316.13089140489,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,404.33041910093,415.52295665389,428.11456140098,441.49314144476,457.84473927605,474.19633710734,490.54793493862,505.80942624783,523.2511306012],description:"Ellis Old Indian Chrom2, Helmholtz, p. 517. This is a 4 cent appr. to #73"},"indian-oldellis":{frequencies:[261.6255653006,269.44737349144,277.4816601673,285.79952600623,294.32876096318,304.84150796353,315.71315096976,327.03195662575,337.72216249472,348.83408706747,359.25382662183,369.99442271164,381.0561299374,392.4383479509,404.18156579781,416.22249025095,428.71043212875,441.49314144476,457.27414749797,473.58203588493,490.54793493862,506.59641128799,523.2511306012],description:"Ellis Old Indian Chromatic, Helmholtz, p. 517. This is a 0.5 cent appr. to #73"},"indian-raja":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:"A folk scale from Rajasthan, India"},"indian-sagrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Sa-grama (Sa Ri Ga Ma Pa Dha Ni Sa), inverse of Didymus' diatonic"},"indian-srutiharm":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"B. Chaitanya Deva's sruti harmonium. The Music of India, 1981, p. 109"},"indian-srutivina":{frequencies:[261.6255653006,268.56758546278,278.98051393788,288.52577197574,297.52863491406,305.33829130574,314.01573591759,327.57422802312,336.57725592546,350.35262131413,358.2707318239,366.40588882483,378.77125721528,394.82459335461,403.28512412878,416.95215854696,428.77531684666,444.28620821491,453.93981227417,469.5594057965,487.34812384257,504.37765306036,529.32520658991],description:"Raja S.M. Tagore's sruti vina, measured by Ellis and Hipkins, 1886. 1/1=241.2"},"indian-srutivina2":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"S. Ramanathan's sruti vina, 1973. In B.C. 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(?)"},alves:{frequencies:[261.6255653006,267.07609791103,294.32876096318,305.22982618403,327.03195662575,336.37572681506,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,504.56359022259,523.2511306012],description:'Bill Alves, tuning for "Instantaneous Motion", 1/1 vol. 6/3'},alves_22:{frequencies:[261.6255653006,269.80136421624,279.06726965397,287.78812183066,297.30177875068,305.22982618403,317.12189733406,327.03195662575,336.37572681506,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,406.97310157871,418.60090448096,431.68218274599,448.50096908674,460.46099492906,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"11-limit rational interpretation of 22-tET, Bill Alves, tuning list 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Hz"},appunn:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.38237857051,287.10624449997,290.69507255622,294.32876096318,302.46583782713,306.24666079997,310.07474405997,322.99452506247,327.03195662575,331.11985608357,340.27406755552,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.50983809402,382.80832599996,387.59343007496,392.4383479509,408.78994578219,413.89982010446,419.07356785577,430.65936674996,436.04260883433,441.49314144476,453.6987567407,459.36999119996,465.11211608996,484.4917875937,490.54793493862,496.67978412536,510.41110133328,516.79124009995,523.2511306012],description:"Probable tuning of A. Appunn's 36-tone harmonium w. 3 manuals 80/81 apart,1887"},arabic:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,387.15627241873,392.4383479509,413.43299207996,435.55080647107,441.49314144476,465.11211608996,489.99465727995,516.20836322497,523.2511306012],description:"Arabic 17-tone Pythagorean mode, Safi al-Din"},arabic_s:{frequencies:[261.6255653006,275.62199471997,290.69507255622,294.32876096318,310.07474405997,327.03195662575,331.11985608357,348.83408706747,367.91095120397,387.59343007496,392.4383479509,413.43299207996,436.04260883433,441.49314144476,465.11211608996,490.54793493862,516.79124009995,523.2511306012],description:"Schimatically altered Arabic 17-tone Pythagorean mode"},arch_chrom:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,441.49314144476,523.2511306012],description:"Archytas' Chromatic"},arch_chromc2:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,331.11985608357,343.38355445704,348.83408706747,361.75386806997,392.4383479509,406.97310157871,422.04617941496,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:"Product set of 2 of Archytas' Chromatic"},arch_dor:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,465.11211608996,441.49314144476,523.2511306012],description:"Dorian mode of Archytas' Chromatic with added 16/9"},arch_enh:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:"Archytas' Enharmonic"},arch_enh2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,465.11211608996,418.60090448096,523.2511306012],description:"Archytas' Enharmonic with added 16/9"},arch_enh3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,358.80077526939,448.50096908674,523.2511306012],description:"Complex 9 of p. 113 based on Archytas's Enharmonic"},arch_enhp:{frequencies:[261.6255653006,269.10058145205,279.06726965397,348.83408706747,392.4383479509,403.65087217807,418.60090448096,523.2511306012],description:"Permutation of Archytas's Enharmonic with the 36/35 first"},arch_enht:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,348.83408706747,504.56359022259,523.2511306012],description:"Complex 6 of p. 113 based on Archytas's Enharmonic"},arch_enht2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,348.83408706747,490.54793493862,508.71637697339,523.2511306012],description:"Complex 5 of p. 113 based on Archytas's Enharmonic"},arch_enht3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,281.36411960997,289.40309445597,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 113 based on Archytas's Enharmonic"},arch_enht4:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,339.14425131559,348.83408706747,436.04260883433,523.2511306012],description:"Complex 8 of p. 113 based on Archytas's Enharmonic"},arch_enht5:{frequencies:[261.6255653006,263.77886213435,271.31540105247,279.06726965397,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 10 of p. 113 based on Archytas's Enharmonic"},arch_enht6:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,297.67175429757,348.83408706747,372.08969287196,523.2511306012],description:"Complex 2 of p. 113 based on Archytas's Enharmonic"},arch_enht7:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,287.04062021552,348.83408706747,358.80077526939,523.2511306012],description:"Complex 11 of p. 113 based on Archytas's Enharmonic"},arch_mult:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,523.2511306012],description:"Multiple Archytas"},arch_ptol:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"Archytas/Ptolemy Hybrid 1"},arch_ptol2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Archytas/Ptolemy Hybrid 2"},arch_sept:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,465.11211608996,523.2511306012],description:"Archytas Septimal"},ariel1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 1"},ariel2:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 2"},ariel3:{frequencies:[261.6255653006,279.06726965397,290.69507255622,310.07474405997,322.99452506247,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,465.11211608996,484.4917875937,523.2511306012],description:"Ariel's 12-tone JI scale"},ariel_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,302.80736724606,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,452.08897683944,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Ariel 19-tone scale"},ariel_31:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Ariel's 31-tone system"},arist_archenh:{frequencies:[261.6255653006,271.89678302796,279.86396690685,349.22823143301,391.99543598175,407.38487419079,419.32216217931,523.2511306012],description:"PsAristo Arch. Enharmonic, 4 + 3 + 23 parts, similar to Archytas' enharmonic"},arist_chrom:{frequencies:[261.6255653006,277.18263097687,329.62755691287,349.22823143301,391.99543598175,415.30469757995,493.88330125613,523.2511306012],description:"Dorian, Neo-Chromatic,6+18+6 parts = Athanasopoulos' Byzant.liturg. 2nd chromatic"},arist_chrom2:{frequencies:[261.6255653006,282.57123920205,336.03572815422,349.22823143301,391.99543598175,423.37848741825,503.48470957687,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 8 + 18 + 4 parts"},arist_chrom3:{frequencies:[261.6255653006,279.86388595857,299.37253740865,349.22869576324,391.99491478937,419.32387668214,448.55625766774,523.2511306012],description:"PsAristo 3 Chromatic, 7 + 7 + 16 parts"},arist_chrom4:{frequencies:[261.6255653006,275.85166538713,290.85115308106,349.22823143301,391.99543598175,413.31050241775,435.7843409791,523.2511306012],description:"PsAristo Chromatic, 5.5 + 5.5 + 19 parts"},arist_chromenh:{frequencies:[261.6255653006,269.29177952703,293.66476791741,349.22823143301,391.99543598175,403.48177901006,440,523.2511306012],description:"Aristoxenos' Chromatic/Enharmonic, 3 + 9 + 18 parts"},arist_chrominv:{frequencies:[261.6255653006,311.12698372208,329.62755691287,349.22823143301,391.99543598175,466.16376151809,493.88330125613,523.2511306012],description:"Aristoxenos' Inverted Chromatic, Dorian mode, 18 + 6 + 6 parts"},arist_chromrej:{frequencies:[261.6255653006,277.18263097687,285.30470202322,349.22823143301,391.99543598175,415.30469757995,427.47405410759,523.2511306012],description:"Aristoxenos Rejected Chromatic, 6 + 3 + 21 parts"},arist_chromunm:{frequencies:[261.6255653006,273.20871865617,282.57118533961,349.22823143301,391.99543598175,409.35055662695,423.37840671577,523.2511306012],description:"Unmelodic Chromatic, genus of Aristoxenos, Dorian Mode, 4.5 + 3.5 + 22 parts"},arist_diat:{frequencies:[261.6255653006,293.66476791741,311.12698372208,349.22823143301,391.99543598175,440,466.16376151809,523.2511306012],description:"Phrygian octave species on E, 12 + 6 + 12 parts"},arist_diat2:{frequencies:[261.6255653006,279.86396690685,311.12698372208,349.22823143301,391.99543598175,419.32216217931,466.16376151809,523.2511306012],description:"PsAristo 2 Diatonic, 7 + 11 + 12 parts"},arist_diat3:{frequencies:[261.6255653006,286.68133251996,314.13668154225,349.22823143301,391.99543598175,429.53666932309,470.6732130613,523.2511306012],description:"PsAristo Diat 3, 9.5 + 9.5 + 11 parts"},arist_diat4:{frequencies:[261.6255653006,282.57123920205,305.19382000629,349.22823143301,391.99543598175,423.37848741825,457.27406033445,523.2511306012],description:"PsAristo Diatonic, 8 + 8 + 14 parts"},arist_diatdor:{frequencies:[261.6255653006,299.37379946195,305.19382000629,349.22823143301,391.99543598175,448.5538823653,457.27406033445,523.2511306012],description:"PsAristo Redup. Diatonic, 14 + 2 + 14 parts"},arist_diatinv:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,493.88330125613,523.2511306012],description:"Lydian octave species on E, major mode, 12 + 12 + 6 parts"},arist_diatred:{frequencies:[261.6255653006,299.37379946195,342.56848033562,349.22823143301,391.99543598175,448.5538823653,513.27277840175,523.2511306012],description:"Aristo Redup. Diatonic, Dorian Mode, 14 + 14 + 2 parts"},arist_diatred2:{frequencies:[261.6255653006,271.89678302796,308.14612137864,349.22823143301,391.99543598175,407.38487419079,461.69751437372,523.2511306012],description:"PsAristo 2 Redup. Diatonic 2, 4 + 13 + 13 parts"},arist_diatred3:{frequencies:[261.6255653006,282.57123920205,314.13668154225,349.22823143301,391.99543598175,423.37848741825,470.6732130613,523.2511306012],description:"PsAristo 3 Redup. Diatonic, 8 + 11 + 11 parts"},arist_enh:{frequencies:[261.6255653006,269.29177952703,277.18263097687,349.22823143301,391.99543598175,403.48177901006,415.30469757995,523.2511306012],description:"Aristoxenos' Enharmonion, Dorian mode"},arist_enh2:{frequencies:[261.6255653006,270.59109411209,279.86402025325,349.22823143301,391.99543598175,405.42855124795,419.32224210861,523.2511306012],description:"PsAristo 2 Enharmonic, 3.5 + 3.5 + 23 parts"},arist_enh3:{frequencies:[261.6255653006,267.99870394401,274.52693220706,349.22823143301,391.99543598175,401.54435471309,411.32564531909,523.2511306012],description:"PsAristo Enharmonic, 2.5 + 2.5 + 25 parts"},arist_hemchrom:{frequencies:[261.6255653006,273.20871865617,285.30470202322,349.22823143301,391.99543598175,409.35055662695,427.47405410759,523.2511306012],description:"Aristoxenos's Chromatic Hemiolion, Dorian Mode"},arist_hemchrom2:{frequencies:[261.6255653006,273.20871865617,293.66476791741,349.22823143301,391.99543598175,409.35055662695,440,523.2511306012],description:"PsAristo C/H Chromatic, 4.5 + 7.5 + 18 parts"},arist_hemchrom3:{frequencies:[261.6255653006,271.81876914348,282.83844897362,348.83408706747,392.4383479509,407.72815371522,424.25767346043,523.2511306012],description:"Dorian mode of Aristoxenos' Hemiolic Chromatic according to Ptolemy's interpret"},arist_hypenh2:{frequencies:[261.6255653006,267.3544191957,273.20871865617,349.22823143301,391.99543598175,400.57901831518,409.35055662695,523.2511306012],description:"PsAristo 2nd Hyperenharmonic, 37.5 + 37.5 + 425 cents"},arist_hypenh3:{frequencies:[261.6255653006,265.43099677612,269.29177952703,349.22823143301,391.99543598175,397.69714089209,403.48177901006,523.2511306012],description:"PsAristo 3 Hyperenharmonic, 1.5 + 1.5 + 27 parts"},arist_hypenh4:{frequencies:[261.6255653006,266.71168334607,271.8968348557,349.22823143301,391.99543598175,399.61600264311,407.38495184466,523.2511306012],description:"PsAristo 4 Hyperenharmonic, 2 + 2 + 26 parts"},arist_hypenh5:{frequencies:[261.6255653006,265.12453591719,268.67030163715,349.22823143301,391.99543598175,397.23796841836,402.55061428954,523.2511306012],description:"PsAristo Hyperenharmonic, 23 + 23 + 454 cents"},arist_intdiat:{frequencies:[261.6255653006,275.39533189537,307.79478270659,348.83408706747,392.4383479509,413.09299784305,461.69217405988,523.2511306012],description:"Dorian mode of Aristoxenos's Intense Diatonic according to Ptolemy"},arist_penh2:{frequencies:[261.6255653006,269.29177952703,339.28638158975,349.22823143301,391.99543598175,403.48177901006,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 3 + 24 + 3 parts"},arist_penh3:{frequencies:[261.6255653006,329.62755691287,339.28638158975,349.22823143301,391.99543598175,493.88330125613,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 24 + 3 + 3 parts"},arist_pschrom2:{frequencies:[261.6255653006,278.52001838539,296.50560089735,349.22823143301,391.99543598175,417.30851459865,444.25644015807,523.2511306012],description:"PsAristo 2 Chromatic, 6.5 + 6.5 + 17 parts"},arist_softchrom:{frequencies:[261.6255653006,271.89678302796,282.57123920205,349.22823143301,391.99543598175,407.38487419079,423.37848741825,523.2511306012],description:"Aristoxenos's Chromatic Malakon, Dorian Mode"},arist_softchrom2:{frequencies:[261.6255653006,277.18263097687,324.90175210669,349.22823143301,391.99543598175,415.30469757995,486.80259447109,523.2511306012],description:"Aristoxenos' Soft Chromatic, 6 + 16.5 + 9.5 parts"},arist_softchrom3:{frequencies:[261.6255653006,281.2143451833,329.62755691287,349.22823143301,391.99543598175,421.34544350737,493.88330125613,523.2511306012],description:"Aristoxenos's Chromatic Malakon, 9.5 + 16.5 + 6 parts"},arist_softchrom4:{frequencies:[261.6255653006,277.18263097687,297.93622032612,349.22823143301,391.99543598175,415.30469757995,446.39994737251,523.2511306012],description:"PsAristo S. Chromatic, 6 + 7.5 + 16.5 parts"},arist_softchrom5:{frequencies:[261.6255653006,270.64713651786,280.31310567921,348.83408706747,392.4383479509,405.97070477679,420.46965851882,523.2511306012],description:"Dorian mode of Aristoxenos' Soft Chromatic according to Ptolemy's interpretati"},arist_softdiat:{frequencies:[261.6255653006,277.18263097687,302.26980244078,349.22823143301,391.99543598175,415.30469757995,452.89298412314,523.2511306012],description:"Aristoxenos's Diatonon Malakon, Dorian Mode"},arist_softdiat2:{frequencies:[261.6255653006,277.18263097687,320.24370022528,349.22823143301,391.99543598175,415.30469757995,479.82340237272,523.2511306012],description:"Dorian Mode, 6 + 15 + 9 parts"},arist_softdiat3:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,466.16376151809,523.2511306012],description:"Dorian Mode, 9 + 15 + 6 parts"},arist_softdiat4:{frequencies:[261.6255653006,285.30470202322,302.26980244078,349.22823143301,391.99543598175,427.47405410759,452.89298412314,523.2511306012],description:"Dorian Mode, 9 + 6 + 15 parts"},arist_softdiat5:{frequencies:[261.6255653006,302.26980244078,320.24370022528,349.22823143301,391.99543598175,452.89298412314,479.82340237272,523.2511306012],description:"Dorian Mode, 15 + 6 + 9 parts"},arist_softdiat6:{frequencies:[261.6255653006,302.26980244078,329.62755691287,349.22823143301,391.99543598175,452.89298412314,493.88330125613,523.2511306012],description:"Dorian Mode, 15 + 9 + 6 parts"},arist_softdiat7:{frequencies:[261.6255653006,275.39533189537,299.00064605783,348.83408706747,392.4383479509,413.09299784305,448.50096908674,523.2511306012],description:"Dorian mode of Aristoxenos's Soft Diatonic according to 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temperament, g=132.194511, 5-limit"},athan_chrom:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,493.88330125613,523.2511306012],description:"Athanasopoulos's Byzantine Liturgical mode Chromatic"},auftetf:{frequencies:[261.6255653006,264.29521392612,269.80136421624,287.78812183066,359.73515228832,380.54627680087,384.42940207435,392.4383479509,418.60090448096],description:"5/4 C.I. again"},augmented:{frequencies:[261.6255653006,312.71213182188,329.62755691287,393.99259743989,415.30469757995,496.39956701727,523.2511306012],description:"Augmented temperament, g=91.2, oct=1/3, 5-limit"},augteta:{frequencies:[261.6255653006,280.76889934699,302.93486508491,328.90071066361,359.73515228832,380.54627680087,408.39112632289,440.63253103259,478.40103369253],description:"Linear Division of the 11/8, duplicated on the 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C.I."},augtete:{frequencies:[261.6255653006,269.80136421624,278.50463402967,287.78812183066,359.73515228832,380.54627680087,392.4383479509,405.0976494977,418.60090448096],description:"5/4 C.I."},augtetg:{frequencies:[261.6255653006,278.50463402967,297.71185016965,319.76457981184,359.73515228832,380.54627680087,405.0976494977,433.03541842858,465.11211608996],description:"9/8 C.I."},augteth:{frequencies:[261.6255653006,278.50463402967,287.78812183066,319.76457981184,359.73515228832,380.54627680087,405.0976494977,418.60090448096,465.11211608996],description:"9/8 C.I. A gapped version of this scale is called AugTetI"},augtetj:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. comprised of 11:10:9:8 subharmonic series on 1 and 8:9:10:11 on 16/11"},augtetk:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,418.60090448096,465.11211608996],description:"9/8 C.I. This is the converse form of AugTetJ"},augtetl:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. This is the harmonic form of AugTetI"},avg_bac:{frequencies:[261.6255653006,290.69507255622,307.79478270659,348.83408706747,392.4383479509,436.04260883433,461.69217405988,523.2511306012],description:"Average Bac System"},avicenna:{frequencies:[261.6255653006,290.69507255622,299.00064605783,348.83408706747,392.4383479509,436.04260883433,448.50096908674,523.2511306012],description:"Soft diatonic of Avicenna (Ibn Sina)"},avicenna_17:{frequencies:[261.6255653006,278.99913799634,283.42769574232,294.32876096318,310.07474405997,318.85615771011,331.11985608357,348.83408706747,371.99885066179,377.90359432309,392.4383479509,413.43299207996,425.14154361347,441.49314144476,465.11211608996,495.99846754905,503.87145909745,523.2511306012],description:"Tuning by Avicenna (Ibn Sina), Ahmed Mahmud Hifni, Cairo, 1977"},avicenna_19:{frequencies:[261.6255653006,275.62199471997,283.49690885483,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,358.80077526939,372.50983809402,377.99587847311,392.4383479509,413.43299207996,425.24536328225,441.49314144476,465.11211608996,478.40103369253,496.67978412536,503.45611792634,523.2511306012],description:"Arabic scale by Ibn Sina"},avicenna_chrom:{frequencies:[261.6255653006,269.10058145205,299.00064605783,348.83408706747,392.4383479509,403.65087217807,448.50096908674,523.2511306012],description:"Dorian mode a chromatic genus of Avicenna"},avicenna_chrom2:{frequencies:[261.6255653006,271.8968348557,323.34165055711,349.22823143301,391.99543598175,407.38495184466,484.46508327871,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 4 + 18 + 8 parts"},avicenna_chrom3:{frequencies:[261.6255653006,290.69507255622,339.14425131559,348.83408706747,392.4383479509,436.04260883433,508.71637697339,523.2511306012],description:"Avicenna's Chromatic permuted"},avicenna_diat:{frequencies:[261.6255653006,281.75060878526,305.22982618403,348.83408706747,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Dorian mode a soft diatonic genus of Avicenna"},avicenna_diff:{frequencies:[261.6255653006,269.80136421624,286.15296204753,294.32876096318,310.68035879446,343.38355445704,367.91095120397,392.4383479509,400.61414686654,441.49314144476,457.84473927605,515.07533168556,523.2511306012],description:"Difference tones of Avicenna's Soft diatonic reduced by 2/1"},avicenna_enh:{frequencies:[261.6255653006,268.33391312882,279.06726965397,348.83408706747,392.4383479509,402.50086969323,418.60090448096,523.2511306012],description:"Dorian mode of Avicenna's (Ibn Sina) Enharmonic genus"},awad:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,358.80077526939,369.35373924791,380.54627680087,392.4383479509,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"d'Erlanger vol.5, p.37, after Mans.ur 'Awad"},awraamoff:{frequencies:[261.6255653006,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Awraamoff Septimal Just"},ayers:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,537.78588422901,569.42034800719,605.00911975764,645.34306107481,691.43899400873,744.62660893248,806.67882634352,880.01326510202,968.01459161222,1075.57176845802,1210.01823951527,1382.87798801746,1613.35765268703,1936.02918322444,2420.03647903055,3226.71530537407,4840.0729580611,9680.1459161222],description:"Lydia Ayers, algorithmic composition, subharmonics 1-37"},ayers_19:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,523.2511306012],description:"Scale for NINETEEN, for 19 for the 90's CD. Repeats at 37/19 (or 2/1)"},ayers_ap:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Lydia Ayers' Appetizer, ICMC 96, Balinese Slendro from Singaraja,"},ayers_me:{frequencies:[261.6255653006,280.31310567921,299.00064605783,308.34441624714,336.37572681506,392.4383479509,420.46965851882,448.50096908674,504.56359022259,523.2511306012],description:"Scale for Merapi (1996), Lydia Ayers. Slendro 0 2 4 5 7 9, Pelog 0 1 3 6 8 9"},h10_27:{frequencies:[261.6255653006,281.00523680435,300.3849083081,319.76457981184,348.83408706747,368.21375857121,397.28326582684,426.35277308246,455.42228033808,484.4917875937,523.2511306012],description:"10-tET harmonic approximation, fundamental=27"},h12_24:{frequencies:[261.6255653006,272.52663052146,294.32876096318,316.13089140489,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,468.74580449691,490.54793493862,523.2511306012],description:"12-tET harmonic approximation, fundamental=24"},h14_27:{frequencies:[261.6255653006,271.31540105247,290.69507255622,300.3849083081,319.76457981184,339.14425131559,348.83408706747,368.21375857121,387.59343007496,406.97310157871,426.35277308246,455.42228033808,474.80195184183,494.18162334558,523.2511306012],description:"14-tET harmonic approximation, fundamental=27"},h15_24:{frequencies:[261.6255653006,272.52663052146,283.42769574232,305.22982618403,316.13089140489,327.03195662575,348.83408706747,359.73515228832,381.53728273004,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"15-tET harmonic approximation, fundamental=24"},hahn9:{frequencies:[261.6255653006,286.15296204753,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,457.84473927605,490.54793493862,523.2511306012],description:"Paul Hahn's just version of 9 out of 31 scale. TL 6-8-'98"},hahn_7:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Paul Hahn's scale with 32 consonant 7-limit dyads. TL '99, see also smithgw_hahn12"},hahn_g:{frequencies:[261.6255653006,280.50183143454,294.66523452594,309.54379154736,331.87735433448,348.63486612079,373.78884718875,392.66259958718,420.99317852788,442.25042328711,464.58101193362,498.10049926644,523.2511306012],description:'fourth of sqrt(2)-1 octave "recursive" meantone, Paul Hahn'},hahnmaxr:{frequencies:[261.6255653006,275.93321340298,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Paul Hahn's hahn_7 marvel projected to the 5-limit"},halfefg357777:{frequencies:[261.6255653006,280.31310567921,299.00064605783,320.35783506196,341.71502406609,375.57576268738,400.61414686654,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"Half genus [357777]"},hamilton:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,338.57426097725,359.73515228832,383.71749577421,411.12588832951,426.35277308246,442.75095666255,479.64686971777,523.2511306012],description:"Elsie Hamilton's gamut, from article The Modes of Ancient Greek Music (1953)"},hamilton_jc:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,359.73515228832,338.57426097725,411.12588832951,383.71749577421,442.75095666255,426.35277308246,479.64686971777,523.2511306012],description:"Chalmers' permutation of Hamilton's gamut. 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Mean 9-tonic 8/7 is HM of 1/1 and 4/3, etc."},"harmc-hypop":{frequencies:[261.6255653006,319.76457981184,334.29933343966,348.83408706747,363.36884069528,377.90359432309,406.97310157871,465.11211608996,494.18162334558,523.2511306012],description:"HarmC-Hypophrygian"},"harmd-15":{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"HarmD-15-Harmonia"},"harmd-conmix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-ConMixolydian"},"harmd-hypod":{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,376.08675011961,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"HarmD-Hypodorian"},"harmd-hypol":{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"HarmD-Hypolydian"},"harmd-hypop":{frequencies:[261.6255653006,290.69507255622,319.76457981184,348.83408706747,363.36884069528,377.90359432309,406.97310157871,436.04260883433,465.11211608996,523.2511306012],description:"HarmD-Hypophrygian"},"harmd-lyd":{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"HarmD-Lydian"},"harmd-mix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,373.75080757229,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-Mixolydian. Harmonics 7-14"},"harmd-phr":{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,348.83408706747,327.03195662575,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"HarmD-Phryg (with 5 extra tones)"},"harme-hypod":{frequencies:[261.6255653006,343.38355445704,351.55935337268,359.73515228832,376.08675011961,392.4383479509,490.54793493862,506.89953276991,523.2511306012],description:"HarmE-Hypodorian"},"harme-hypol":{frequencies:[261.6255653006,281.24748269815,274.70684356563,340.11323489078,366.27579142084,392.4383479509,405.51962621593,418.60090448096,523.2511306012],description:"HarmE-Hypolydian"},"harme-hypop":{frequencies:[261.6255653006,334.29933343966,341.56671025356,348.83408706747,363.36884069528,377.90359432309,406.97310157871,494.18162334558,508.71637697339,523.2511306012],description:"HarmE-Hypophrygian"},"harmjc-15":{frequencies:[261.6255653006,280.31310567921,301.87565226992,313.95067836072,327.03195662575,356.76213450082,373.75080757229,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Rationalized JC Sub-15 Harmonia on C. MD=15, No planetary assignment."},"harmjc-17-2":{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-17":{frequencies:[261.6255653006,269.55361273395,277.97716313189,296.50897400735,317.68818643644,342.12573923925,355.81076880882,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-19-2":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,368.21375857121,382.37582620857,397.67085925691,414.24047839262,432.2509339749,451.89870370104,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-19":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,414.24047839262,432.2509339749,451.89870370104,473.41768959156,497.08857407114,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-21":{frequencies:[261.6255653006,268.0066766494,274.70684356563,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,406.97310157871,422.62591317789,439.53094970501,457.84473927605,523.2511306012],description:"Rationalized JC Sub-21 Harmonia on C. MD=21, No planetary assignment."},"harmjc-23-2":{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,462.87600014722,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-23":{frequencies:[261.6255653006,273.51763645063,300.86940009569,316.70463167967,334.29933343966,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,481.3910401531,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-25":{frequencies:[261.6255653006,272.52663052146,297.30177875068,311.45900631024,327.03195662575,363.36884069528,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,503.12608711654,523.2511306012],description:"Rationalized JC Sub-25 Harmonia on C. MD=25, No planetary assignment."},"harmjc-27":{frequencies:[261.6255653006,271.68808704293,294.32876096318,307.12566361375,321.08592105074,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,504.56359022259,523.2511306012],description:"Rationalized JC Sub-27 Harmonia on C. MD=27, No planetary assignment."},"harmjc-hypod16":{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,322.00069575458,348.83408706747,364.00078650518,380.54627680087,398.6675280771,418.60090448096,440.63253103259,465.11211608996,523.2511306012],description:"Rationalized JC Hypodorian Harmonia on C. Saturn Scale on C, MD=16. (Steiner)"},"harmjc-hypol20":{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,455.00098313148,575.57624366132,523.2511306012],description:"Rationalized JC Hypolydian Harmonia on C. Mars scale on C., MD=20"},"harmjc-hypop18":{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,376.74081403286,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Rationalized JC Hypophrygian Harmonia on C. Jupiter scale on C, MD =18"},"harmjc-lydian13":{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,400.13321751856,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"Rationalized JC Lydian Harmonia on C. Mercury scale on C, MD = 26 or 13"},"harmjc-mix14":{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,332.97799220076,348.83408706747,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,523.2511306012],description:"Rationalized JC Mixolydian Harmonia on C. Moon Scale on C, MD = 14"},"harmjc-phryg12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,483.00104363188,523.2511306012],description:"Rationalized JC Phrygian Harmonia on C. Venus scale on C, MD = 24 or 12"},harmonical:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"See pp 17 and 466-468 Helmholtz. lower 4 oct. Instr. designed & tuned by Ellis"},harmonical_up:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,457.84473927605,392.4383479509,408.78994578219,425.14154361347,474.19633710734,490.54793493862,523.2511306012],description:"Upper 2 octaves of Ellis's Harmonical"},harmsub16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,301.87565226992,327.03195662575,356.76213450082,359.73515228832,392.4383479509,425.14154361347,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"16 harmonics on 1/1 and 16 subharmonics on 15/8"},harrison_16:{frequencies:[261.6255653006,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:'Lou Harrison 16-tone superparticular "Ptolemy Duple"'},harrison_5:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_3:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,406.97310157871,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_4:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,490.54793493862,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_8:{frequencies:[261.6255653006,279.06726965397,313.95067836072,327.03195662575,367.91095120397,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:'Lou Harrison 8-tone tuning for "Serenade for Guitar"'},harrison_cinna:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,343.38355445704,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Lou Harrison, "Incidental Music for Corneille's Cinna" (1955-56) 1/1=C`},harrison_diat:{frequencies:[261.6255653006,274.70684356563,313.95067836072,348.83408706747,392.4383479509,412.06026534844,470.92601754108,523.2511306012],description:"From Lou Harrison, a soft diatonic"},harrison_joy:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Lou Harrison's Joyous 6"},harrison_mid:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Lou Harrison mid mode"},harrison_mid2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,448.50096908674,470.92601754108,523.2511306012],description:"Lou Harrison mid mode 2"},harrison_min:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"From Lou Harrison, a symmetrical pentatonic with minor thirds"},harrison_mix1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,425.14154361347,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix2:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix3:{frequencies:[261.6255653006,313.95067836072,336.37572681506,392.4383479509,418.60090448096,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix4:{frequencies:[261.6255653006,280.31310567921,327.03195662575,392.4383479509,448.50096908674,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_songs:{frequencies:[261.6255653006,271.31540105247,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:'Shared gamut of "Four Strict Songs" (1951-55), each pentatonic'},harrisonj:{frequencies:[261.6255653006,272.17712546173,292.13970819848,313.56642833783,326.21280531667,350.13858362887,364.25994396351,390.97625694066,406.744629928,436.57694340361,468.59728067062,487.49616921257,523.2511306012],description:"John Harrison's temperament (1775), almost 3/10-comma. Third = 1200/pi"},harrisonm_rev:{frequencies:[261.6255653006,257.53766584278,294.32876096318,289.72987407313,331.11985608357,343.38355445704,372.50983809402,392.4383479509,386.30649876417,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:'Michael Harrison, piano tuning for "Revelation" (2001), 1/1=F'},haverstick13:{frequencies:[261.6255653006,283.85429714132,301.75671459889,307.97166902637,320.78822215662,341.02002673508,362.52783176564,377.61479489998,401.43059675514,426.7484383229,444.50800708553,482.27514684959,502.34551296122,523.2511306012],description:"Neil Haverstick, scale in 34-tET, MMM 21-5-2006"},hawkes:{frequencies:[261.6255653006,274.56549986328,292.86986732103,310.24975557428,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901507992,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1807)"},hawkes2:{frequencies:[261.6255653006,275.15193010334,293.04845178801,312.10900487995,328.24542585003,349.59527202198,367.66978141816,391.58387939843,411.8292495232,438.61558204759,467.14415995873,491.2960898965,523.2511306012],description:"Meantone with fifth tempered 1/6 of 53-tET step by William Hawkes (1808)"},hawkes3:{frequencies:[261.6255653006,274.56549986328,292.86986732103,311.6193417424,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1811)"},hbarnes:{frequencies:[261.6255653006,276.71351472429,293.33333347996,310.95136287868,328.88393162803,349.42547049952,369.15973155124,391.77416758435,414.83597850347,439.25532436715,466.16376151809,493.04743111995,523.2511306012],description:"Variation on Barnes with 1/6P -> 1/8P. OdC '99"},hebdome1:{frequencies:[261.6255653006,265.71346475842,267.23182741418,269.80136421624,273.30527803723,280.31310567921,283.42769574232,287.78812183066,289.07289023169,292.28481123426,294.32876096318,300.63580584096,303.67253115248,308.34441624714,311.77046531655,315.35224388912,318.85615771011,323.76163705949,327.03195662575,334.03978426773,336.37572681506,340.11323489078,341.63159754654,346.88746827803,350.74177348112,359.73515228832,364.40703738298,367.91095120397,370.01329949656,375.7947573012,382.62738925213,385.43052030892,389.71308164569,392.4383479509,400.84774112128,404.70204632437,409.95791705585,411.12588832951,417.54973033466,420.46965851882,425.14154361347,431.68218274599,437.28844485957,441.49314144476,445.38637902364,449.66894036041,455.50879672872,462.5166243707,467.65569797482,470.92601754108,478.28423656516,479.64686971777,485.87604984397,490.54793493862,501.0596764016,504.56359022259,510.16985233617,513.90736041189,523.2511306012],description:"Wilson 1.3.5.7.9.11.13.15 hebdomekontany, 1.3.5.7 tonic"},helmholtz:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,418.60090448096,490.54793493862,523.2511306012],description:"Helmholtz's Chromatic scale and Gipsy major from Slovakia"},helmholtz_24:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,331.11985608357,344.91651675372,348.83408706747,367.91095120397,372.50983809402,388.03108134794,392.4383479509,408.78994578219,413.89982010446,436.04260883433,441.49314144476,459.88868900496,465.63729761752,490.54793493862,496.67978412536,517.37477513058,523.2511306012],description:"Simplified Helmholtz 24"},helmholtz_hd:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,523.2511306012],description:"Helmholtz Harmonic Decad"},helmholtz_pure:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,330.74639366397,344.91651675372,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,408.78994578219,413.43299207996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,496.11959049595,516.79124009995,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning untempered"},helmholtz_temp:{frequencies:[261.6255653006,275.81645389904,279.10671937395,290.77707354032,294.24580701304,306.54917537161,310.20605716322,327.03195662575,330.9330448436,344.77062435684,348.88325535732,367.80710710303,372.19474608839,387.75741156435,392.38304142029,408.78994578219,413.66637442451,436.10414127513,441.30625330017,459.75895986689,465.24324076996,490.4788828408,496.3296094287,517.08305349316,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning"},hem_chrom:{frequencies:[261.6255653006,269.55361273395,285.40970760065,348.83408706747,392.4383479509,404.33041910093,428.11456140098,523.2511306012],description:"Hemiolic Chromatic genus has the strong or 1:2 division of the 12/11 pyknon"},hem_chrom11:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"11'al Hemiolic Chromatic genus with a CI of 11/9, Winnington-Ingram"},hem_chrom13:{frequencies:[261.6255653006,272.09058791262,283.42769574232,348.83408706747,392.4383479509,408.13588186894,425.14154361347,523.2511306012],description:"13'al Hemiolic Chromatic or neutral-third genus has a CI of 16/13"},hem_chrom2:{frequencies:[261.6255653006,269.29177952703,285.30470202322,349.22823143301,391.99543598175,403.48177901006,427.47405410759,523.2511306012],description:"1:2 Hemiolic Chromatic genus 3 + 6 + 21 parts"},hemiwuer24:{frequencies:[261.6255653006,274.60778382002,280.48822448524,286.49458884928,292.62957327549,307.15025309186,313.72755695954,320.44570714783,327.30771955335,350.90592546776,358.42021185082,366.09540888186,373.9349620795,392.49012653442,400.89489544613,409.47964376542,418.24822532303,439.00227453173,448.4030528436,458.00513880662,467.8128437444,491.02635713596,501.54117720983,512.28116095218,523.2511306012],description:"Hemiw\xEF\xBF\xBDrschmidt[24] in 229-tET tuning."},hen12:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Adjusted Hahn12"},hen22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,415.27867508032,418.60090448096,436.04260883433,448.50096908674,457.84473927605,484.4917875937,490.54793493862,508.71637697339,523.2511306012],description:"Adjusted Hahn22"},hept_diamond:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,316.53463456122,325.57848126297,327.03195662575,334.88072358477,336.37572681506,348.83408706747,392.4383479509,406.97310157871,408.78994578219,418.60090448096,420.46965851882,432.48307733364,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Inverted-Prime Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondi:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,281.36411960997,289.40309445597,294.32876096318,297.67175429757,327.03195662575,336.37572681506,348.83408706747,361.75386806997,367.91095120397,372.08969287196,378.42269266694,392.4383479509,406.97310157871,418.60090448096,459.88868900496,465.11211608996,473.02836583367,486.54346200035,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Prime-Inverted Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondp:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,361.75386806997,367.91095120397,372.08969287196,378.42269266694,381.53728273004,392.4383479509,403.65087217807,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Heptatonic Diamond based on Archytas's Enharmonic, 27 tones"},herf:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Sims:Reflections on This and That, 1991. Used by Herf in Ekmelischer Gesang"},heun:{frequencies:[261.6255653006,275.15237829755,293.0485888979,312.10878854255,328.24573110938,349.59519124833,367.67029324081,391.58396987353,411.83001550364,438.61588607285,467.14394139401,491.29666030217,523.2511306012],description:"Well temperament for organ of Jan Heun (1805), subset of 55-tET"},hexagonal13:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 13-tone scale"},hexagonal37:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,283.88190679319,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,313.95067836072,322.99452506247,327.03195662575,334.88072358477,340.65828815182,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,401.85686830172,408.78994578219,418.60090448096,423.83341578697,436.04260883433,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,482.22824196207,484.4917875937,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 37-tone scale"},hexany1:{frequencies:[261.6255653006,305.22982618403,327.03195662575,381.53728273004,436.04260883433,457.84473927605,523.2511306012],description:"Two out of 1 3 5 7 hexany on 1.3"},hexany10:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"1.3.5.9 Hexany"},hexany11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:"1.3.7.9 Hexany on 1.3"},hexany12:{frequencies:[261.6255653006,290.69507255622,305.22982618403,339.14425131559,406.97310157871,436.04260883433,523.2511306012],description:"3.5.7.9 Hexany on 3.9"},hexany13:{frequencies:[261.6255653006,285.40970760065,327.03195662575,356.76213450082,392.4383479509,475.68284600109,523.2511306012],description:"1.3.5.11 Hexany on 1.11"},hexany14:{frequencies:[261.6255653006,287.78812183066,340.11323489078,383.71749577421,453.48431318771,498.83274450648,523.2511306012],description:"5.11.13.15 Hexany (5.15), used in The Giving, by Stephen J. Taylor"},hexany15:{frequencies:[261.6255653006,327.03195662575,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"1.3.5.15 2)4 hexany (1.15 tonic) degenerate, symmetrical pentatonic"},hexany16:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,465.11211608996,523.2511306012],description:"1.3.9.27 Hexany, a degenerate pentatonic form"},hexany17:{frequencies:[261.6255653006,327.03195662575,334.88072358477,408.78994578219,418.60090448096,523.2511306012],description:"1.5.25.125 Hexany, a degenerate pentatonic form"},hexany18:{frequencies:[261.6255653006,299.00064605783,341.71502406609,400.61414686654,457.84473927605,523.2511306012],description:"1.7.49.343 Hexany, a degenerate pentatonic form"},hexany19:{frequencies:[261.6255653006,299.00064605783,327.03195662575,418.60090448096,457.84473927605,523.2511306012],description:"1.5.7.35 Hexany, a degenerate pentatonic form"},hexany2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 2"},hexany20:{frequencies:[261.6255653006,279.06726965397,305.22982618403,398.6675280771,436.04260883433,465.11211608996,523.2511306012],description:"3.5.7.105 Hexany"},hexany21:{frequencies:[261.6255653006,279.06726965397,310.07474405997,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany"},hexany21a:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany + 4/3. Is Didymos Diatonic tetrachord on 1/1 and inv. on 3/2"},hexany22:{frequencies:[261.6255653006,276.76092858245,359.73515228832,380.54627680087,494.63583439645,523.2511306012],description:"1.11.121.1331 Hexany, a degenerate pentatonic form"},hexany23:{frequencies:[261.6255653006,348.83408706747,359.73515228832,380.54627680087,392.4383479509,523.2511306012],description:"1.3.11.33 Hexany, degenerate pentatonic form"},hexany24:{frequencies:[261.6255653006,327.03195662575,359.73515228832,380.54627680087,418.60090448096,523.2511306012],description:"1.5.11.55 Hexany, a degenerate pentatonic form"},hexany25:{frequencies:[261.6255653006,299.00064605783,359.73515228832,380.54627680087,457.84473927605,523.2511306012],description:"1.7.11.77 Hexany, a degenerate pentatonic form"},hexany26:{frequencies:[261.6255653006,294.32876096318,359.73515228832,380.54627680087,465.11211608996,523.2511306012],description:"1.9.11.99 Hexany, a degenerate pentatonic form"},hexany3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 3"},hexany4:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 4"},hexany49:{frequencies:[261.6255653006,299.00064605783,305.22982618403,392.4383479509,400.61414686654,457.84473927605,523.2511306012],description:"1.3.21.49 2)4 hexany (1.21 tonic)"},hexany5:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 5"},hexany6:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 6"},hexany7:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 7"},hexany8:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,340.65828815182,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 8"},hexany9:{frequencies:[261.6255653006,299.00064605783,313.95067836072,358.80077526939,418.60090448096,448.50096908674,523.2511306012],description:"1.3.5.7 Hexany on 5.7"},hexany_cl:{frequencies:[261.6255653006,294.32876096318,301.39265122629,313.95067836072,327.03195662575,348.83408706747,353.19451315581,376.74081403286,392.4383479509,418.60090448096,470.92601754108,502.32108537715,523.2511306012],description:"Hexany Cluster 1"},hexany_cl2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,490.54793493862,502.32108537715,523.2511306012],description:"Composed of 1.3.5.45, 1.3.5.75, 1.3.5.9, and 1.3.5.25 hexanies"},hexany_flank:{frequencies:[261.6255653006,267.07609791103,299.00064605783,305.22982618403,327.03195662575,348.83408706747,373.75080757229,381.53728273004,427.14378008261,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Hexany Flanker, 7-limit, from Wilson"},hexany_tetr:{frequencies:[261.6255653006,269.10058145205,279.06726965397,336.37572681506,348.83408706747,358.80077526939,523.2511306012],description:"Complex 12 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans:{frequencies:[261.6255653006,271.31540105247,279.06726965397,339.14425131559,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,358.80077526939,372.08969287196,523.2511306012],description:"Complex 2 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,523.2511306012],description:"Complex 9 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_u2:{frequencies:[261.6255653006,274.70684356563,279.06726965397,280.31310567921,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,418.60090448096,436.04260883433,448.50096908674,457.84473927605,478.40103369253,488.36772189445,490.54793493862,498.33441009638,523.2511306012],description:"Hexany union = genus [335577] minus two corners"},hexany_union:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"The union of all of the pitches of the 1.3.5.7 hexany on each tone as 1/1"},hexany_urot:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,290.69507255622,299.00064605783,305.22982618403,327.03195662575,333.84512238879,343.38355445704,348.83408706747,356.10146388137,373.75080757229,381.53728273004,392.4383479509,400.61414686654,406.97310157871,436.04260883433,445.12682985172,448.50096908674,457.84473927605,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Aggregate rotations of 1.3.5.7 hexany, 1.3 = 1/1"},hexanys:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Hexanys 1 3 5 7 9"},hexanys2:{frequencies:[261.6255653006,314.76825825228,425.14154361347,457.84473927605,269.80136421624,371.99885066179,392.4383479509,472.15238737843,318.85615771011,359.73515228832,343.38355445704,292.28481123426,523.2511306012],description:"Hexanys 1 3 7 11 13"},higgs:{frequencies:[261.6255653006,392.4383479509,418.60090448096,422.62591317789,423.58424858192,425.14154361347,436.04260883433,523.2511306012],description:"From Greg Higgs announcement of the formation of an Internet Tuning list"},hinsz_gr:{frequencies:[261.6255653006,274.68983337859,292.34127285051,310.07474405997,326.6631048533,348.83408706747,366.25311135453,391.11111150212,412.03474986192,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Reconstructed Hinsz temperament, organ Pelstergasthuiskerk Groningen. Ortgies,2002"},hipkins:{frequencies:[261.6255653006,275.62199471997,299.00064605783,348.83408706747,392.4383479509,413.43299207996,448.50096908674,523.2511306012],description:"Hipkins' Chromatic"},hirajoshi:{frequencies:[261.6255653006,291.13134764929,317.84796618517,388.16504068057,412.91271853531,523.2511306012],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.112"},hirajoshi2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"Japanese pentatonic koto scale, theoretical. Helmholz/Ellis p.519, nr.110"},hirajoshi3:{frequencies:[261.6255653006,292.47977325983,321.54118165335,396.32121331049,415.54465627623,522.94897617031],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.111"},hirashima:{frequencies:[261.6255653006,277.33928225406,292.50627485027,312.00669222389,327.03195662575,349.91912034749,369.78570985692,391.22147055517,416.00892317314,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Tatsushi Hirashima, temperament of chapel organ of Kobe Shoin Women's Univ."},hjelmboogie:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:`Paul Hjelmstad's "Boogie Woogie" scale, TL 20-3-2006`},ho_mai_nhi:{frequencies:[261.6255653006,287.78812183066,348.83408706747,392.4383479509,431.68218274599,523.2511306012],description:"Ho Mai Nhi (Nam Hue) dan tranh scale, Vietnam"},hochgartz:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.86458629683,327.84547867349,349.70184487387,366.99801003998,391.46454285105,412.49999887294,438.2147004401,465.53241962975,490.54793493862,523.2511306012],description:"Michael Hochgartz, modified 1/5-comma meantone temperament"},hofmann1:{frequencies:[261.6255653006,262.65154790962,279.06726965397,348.83408706747,392.4383479509,393.97732186443,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #1, Dorian mode"},hofmann2:{frequencies:[261.6255653006,263.56353245097,279.06726965397,348.83408706747,392.4383479509,395.34529867646,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #2, Dorian mode"},hofmann_chrom:{frequencies:[261.6255653006,264.26824777838,290.69507255622,348.83408706747,392.4383479509,396.40237166758,436.04260883433,523.2511306012],description:"Hofmann's Chromatic"},holder:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,409.94826565972,437.46806069696,467.28984664562,489.70152554512,523.2511306012],description:"William Holder's equal beating meantone temperament (1694). 3/2 beats 2.8 Hz"},holder2:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,410.64811919433,437.46806069696,467.46154552107,489.70152554512,523.2511306012],description:"Holder's irregular e.b. temperament with improved Eb and G#"},hummel:{frequencies:[261.6255653006,277.1703574486,293.54676487235,311.03465677994,329.45811370906,349.13199096171,369.8583804246,391.99149393462,415.308682162,439.8732919971,466.10512967869,493.74031485884,523.2511306012],description:"Johann Nepomuk Hummel's quasi-equal temperament (1829)"},hummel2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"Johann Nepomuk Hummel's temperament according to the second bearing plan"},husmann:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,314.30517589183,331.11985608357,348.83408706747],description:"Tetrachord division according to Husmann"},hwerck3:{frequencies:[261.6255653006,276.40121172404,293.00227310437,310.60041853231,328.69828757761,349.03110370139,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Variation on Werckmeister III with 1/4P -> 1/6P and 0P -> 1/24P. 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(uitgebreide reeks)"},kayolonian_40:{frequencies:[261.6255653006,267.90457886781,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,319.36714514233,327.03195662575,331.11985608357,334.88072358477,340.65828815182,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,401.85686830172,408.78994578219,413.43299207996,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,490.54793493862,496.11959049595,502.32108537715,510.98743222773,523.2511306012],description:"See Barnard: De Keiaanse Muziek"},kayolonian_f:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"Kayolonian scale F and periodicity block (128/125, 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Z"},kayoloniana:{frequencies:[261.6255653006,267.90457886781,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:"Amendment by Rasch of Kayolonian scale's note 9"},"kebyar-b":{frequencies:[261.6255653006,280.40333801024,299.48910562989,384.37207420335,402.78320381033,523.2511306012],description:"Gamelan Kebyar tuning begbeg, Andrew Toth, 1993"},"kebyar-s":{frequencies:[261.6255653006,283.00682726281,309.51375468789,385.26118901859,416.26536455926,523.2511306012],description:"Gamelan kebyar tuning sedung, Andrew Toth, 1993"},"kebyar-t":{frequencies:[261.6255653006,293.15632631094,325.27731021818,397.46748834812,422.07621250312,523.2511306012],description:"Gamelan kebyar tuning tirus, Andrew Toth, 1993"},keenan:{frequencies:[261.6255653006,279.77706779472,292.57243455474,305.95298478736,327.17991022208,349.87955533643,365.88099775759,391.26571058456,418.41160951721,437.54730686196,457.55816161244,489.30340830564,523.2511306012],description:"Dave Keenan 31-ET mode has 3 4:5:6:7 tetrads + 3 inv. is Fokker's 12-tone mode"},keenan2:{frequencies:[261.6255653006,278.14493936283,295.70736791055,306.84360659709,326.21810583671,346.81593583087,369.99442271164,393.35634555235,418.19337019276,433.94238997708,461.34206956593,490.47180009913,523.2511306012],description:"Dave Keenan strange 9-limit temperament TL 19-11-98"},keenan3:{frequencies:[261.6255653006,272.10155294862,282.99701916355,314.19580976213,326.77681046955,339.86157848985,377.32935907335,392.4383479509,408.1523292189,453.14877154631,471.29371440761,523.2511306012],description:"Chain of 1/6 kleisma tempered 6/5s, 10 tetrads, Dave Keenan, 30-Jun-99, TD235"},keenan3eb:{frequencies:[261.6255653006,272.52625793573,283.88113057344,314.31833892864,327.41448875753,341.05629284549,377.62371824792,393.35750206077,409.74683779238,453.67913385439,472.5817850056,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 same"},keenan3eb2:{frequencies:[261.6255653006,271.88912362492,282.55531921581,314.13446783,326.45794787121,339.26487744082,377.18204004818,391.97887331053,407.35618327602,452.88341485066,470.6500094,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 opposite"},keenan3j:{frequencies:[261.6255653006,291.88463270656,302.72962012827,313.97755176024,350.29154279212,363.30663963964,405.32593044476,420.38583225541,436.00528786292,486.43275040712,504.50618240233,523.2511306012],description:"Chain of 11 nearly just 19-tET minor thirds, Dave Keenan, 1-Jul-99"},keenan7:{frequencies:[261.6255653006,269.29177952703,279.86396690685,288.06460709314,296.5055443788,305.19382000629,314.13668154225,326.46944327063,336.03572815422,349.22823143301,359.46139971304,369.99442271164,380.8360868427,391.99543598175,407.38487419079,419.32216217931,435.78442404634,448.5538823653,461.69751437372,475.22628419761,489.15147723638,508.3551866238,523.2511306012],description:"Dave Keenan, 22 out of 72-tET periodicity block. TL 29-04-2001"},keenanmt:{frequencies:[261.6255653006,279.93529690293,292.50627485027,305.64177427204,327.03195662575,349.91912034749,365.63284274659,391.22147055517,418.60090448096,437.39890198442,457.04105241293,489.02683710225,523.2511306012],description:"Dave Keenan 1/4-comma tempered version of keenan with 6 7-limit tetrads"},keenanst:{frequencies:[261.6255653006,268.50609092997,277.46533822773,286.72352888229,294.26410920268,304.08282473376,314.22916151277,322.49311613356,333.25374941849,342.01803421352,353.43015577174,365.22306367425,374.82811589307,387.33500976677,397.52158713557,410.7856943143,424.4923875554,435.65616946139,450.19271626925,462.0323945472,477.44903730562,493.38008744487,506.35555615636,523.2511306012],description:"Dave Keenan, 7-limit temperament, g=260.353"},kelletat:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,327.14272545641,348.82502010853,367.43868454848,391.99543598175,413.39000965417,437.97145880542,465.08793784701,489.90551202062,523.2511306012],description:"Herbert Kelletat's Bach-tuning (1967)"},kellner:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,491.32444638706,523.2511306012],description:"Herbert Anton Kellner's Bach tuning. 5 1/5 Pyth. comma and 7 pure fifths"},kellners:{frequencies:[261.6255653006,275.84425785506,292.86986732103,310.2247482054,327.84547867349,348.89032888179,367.85164222246,391.46454285105,413.69968681881,438.2147004401,465.26210635182,491.68894399626,523.2511306012],description:"Kellner's temperament with 1/5 synt. comma instead of 1/5 Pyth. comma"},kepler1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.1, Harmonices Mundi (1619)"},kepler2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.2"},kepler3:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Kepler's choice system, Harmonices Mundi, Liber III (1619)"},kilroy:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Kilroy"},kimball:{frequencies:[261.6255653006,272.52663052146,275.93321340298,290.69507255622,294.32876096318,306.59245933664,327.03195662575,331.11985608357,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,523.2511306012],description:"Buzz Kimball 18-note just 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scale"},kirkwood:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Scale based on Kirkwood gaps of the asteroid belt"},"kirn-stan":{frequencies:[261.6255653006,276.16031892841,292.60754013883,310.68035879446,327.03195662575,348.83408706747,368.21375857121,392.4383479509,414.24047839262,437.1900893839,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger temperament improved by Charles Earl Stanhope (1806)"},kirnberger:{frequencies:[261.6255653006,275.62199471997,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.43299207996,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's well-temperament, also called Kirnberger III, letter to Forkel 1779"},kirnberger1:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,438.75944753732,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's temperament 1 (1766)"},kirnberger2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,438.75941205608,465.11211608996,490.54793493862,523.2511306012],description:'Kirnberger 2: 1/2 synt. comma. "Die Kunst des reinen Satzes" (1774)'},kirnberger3:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.89982010446,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger 3: 1/4 synt. comma (1744)"},kirnberger3v:{frequencies:[261.6255653006,275.93321340298,292.50063201309,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.21579858034,413.43299207996,437.39258595147,465.11211608996,490.54793493862,523.2511306012],description:"Variant well-temperament like Kirnberger 3, Kenneth Scholz, MTO 4.4, 1998"},klais:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,327.21690075602,348.83408706747,367.49599295996,391.99543598175,413.43299207996,438.01699797506,465.11211608996,489.99465727995,523.2511306012],description:"Johannes Klais, Bach temperament"},klonaris:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Johnny Klonaris, 19-limit harmonic scale"},knot:{frequencies:[261.6255653006,268.26840191956,280.31310567921,286.15296204753,294.32876096318,299.00064605783,306.59245933664,327.03195662575,348.83408706747,357.69120255941,366.27579142084,367.91095120397,381.53728273004,392.4383479509,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,459.88868900496,476.92160341255,478.40103369253,490.54793493862,523.2511306012],description:"Smallest knot in 3-D, American Scientist, Nov-Dec '97 p506-510, trefoil knot"},koepf_36:{frequencies:[261.6255653006,272.26348829648,274.95017225036,277.18263097687,288.45311779165,291.29956028699,293.66476791741,305.60543275312,308.62113352716,311.12698372208,323.77767743764,326.97270111135,329.62755691287,343.03050002254,346.41550969045,349.22823143301,363.4281550135,367.0144478307,369.99442271164,385.03871768789,388.83826257328,391.99543598175,407.93431128975,411.95978887118,415.30469757995,432.19134773437,436.45619266906,440,457.89078262597,462.40922843744,466.16376151809,485.11838543951,489.90551202062,493.88330125613,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 36-tone subset of 48-tone scale (1991)"},koepf_48:{frequencies:[261.6255653006,269.44737349144,272.26348829648,274.95017225036,277.18263097687,285.46954808622,288.45311779165,291.29956028699,293.66476791741,302.44445076078,305.60543275312,308.62113352716,311.12698372208,320.42873367481,323.77767743764,326.97270111135,329.62755691287,339.48241770075,343.03050002254,346.41550969045,349.22823143301,359.66909273781,363.4281550135,367.0144478307,369.99442271164,381.0561299374,385.03871768789,388.83826257328,391.99543598175,403.71490654806,407.93431128975,411.95978887118,415.30469757995,427.72104413038,432.19134773437,436.45619266906,440,453.15466093696,457.89078262597,462.40922843744,466.16376151809,480.10063929961,485.11838543951,489.90551202062,493.88330125613,508.64890891624,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 48-tone scale (1991)"},kolinsky:{frequencies:[261.6255653006,277.2273508585,293.75953199293,311.27759533081,329.84032939425,349.51003591412,370.35272620855,392.4383479509,415.84102607989,440.63929776914,466.91639276282,494.76049384407,524.26505360912],description:"Kolinsky's 7th root of 3/2, also invented by Augusto Novaro"},kora1:{frequencies:[261.6255653006,293.66476791741,326.78388880949,349.22823143301,391.99543598175,440,489.62261321254,523.2511306012],description:"Kora tuning Tomora Ba, also called Silaba, 1/1=F, R. King"},kora2:{frequencies:[261.6255653006,298.79793764201,315.65242990842,349.22823143301,391.99543598175,447.69106452518,472.94426956511,523.2511306012],description:"Kora tuning Tomora Mesengo, also called Tomora, 1/1=F, R. King"},kora3:{frequencies:[261.6255653006,291.13134764929,330.58093469714,349.22823143301,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Hardino, 1/1=F, R.King"},kora4:{frequencies:[261.6255653006,291.13134764929,330.58093469714,371.06455309218,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Sauta, 1/1=F, R. King"},korea_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,470.92601754108,523.2511306012],description:'According to Lou Harrison, called "the Delightful" in Korea'},kornerup:{frequencies:[261.6255653006,272.97226153513,280.22976278938,292.38332274669,305.0639823888,313.17470478367,326.75708630452,340.92853547661,349.99278713323,365.17196824772,374.88056242272,391.13935185123,408.10305876469,418.95303445734,437.12302030357,456.08130156398,468.2068441924,488.51296691354,509.70006023951,523.2511306012],description:"Kornerup's temperament with fifth of (15 - sqrt 5) / 22 octaves"},kornerup_11:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Kornerup's doric minor"},kraeh_22:{frequencies:[261.6255653006,267.07609791103,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,320.49131749323,336.37572681506,343.38355445704,353.19451315581,366.27579142084,381.53728273004,392.4383479509,400.61414686654,412.06026534844,436.04260883433,441.49314144476,457.84473927605,470.92601754108,488.36772189445,504.56359022259,523.2511306012],description:"Kraehenbuehl & Schmidt 7-limit 22-tone tuning"},kraeh_22a:{frequencies:[261.6255653006,267.07609791103,269.10058145205,272.52663052146,274.70684356563,279.06726965397,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,318.93402246168,320.49131749323,327.03195662575,336.37572681506,343.38355445704,348.83408706747,350.39138209902,353.19451315581,358.80077526939,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,400.61414686654,403.65087217807,408.78994578219,412.06026534844,418.60090448096,420.46965851882,436.04260883433,441.49314144476,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,478.40103369253,488.36772189445,490.54793493862,498.33441009638,504.56359022259,523.2511306012],description:'Kraehenbuehl & Schmidt 7-limit 22-tone tuning with "inflections" for some tones'},kraeh_22b:{frequencies:[261.6255653006,269.10058145205,279.06726965397,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.80077526939,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,448.50096908674,457.84473927605,476.92160341255,490.54793493862,504.56359022259,523.2511306012],description:"Best 22-tET approximation of KRAEH_22A"},kring1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Double-tie circular mirroring of 4:5:6 and Partch's 5-limit tonality 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5:7:9"},kring5p3:{frequencies:[261.6255653006,266.96486255163,272.4643387202,278.02483542877,284.8811711051,290.69507255622,296.68339105088,302.73815413355,308.91648380975,316.53463456122,322.99452506247,329.64821227876,336.37572681506,343.24053756638,351.70514951247,358.88280562497,366.27579142084,373.75080757229,381.45007420827,389.23476960028,398.83363954714,406.97310157871,415.27867508032,423.83341578697,432.48307733364,443.14848838571,452.19233508746,461.42075008924,470.92601754108,480.53675259294,492.38720931745,502.43592787495,512.78610798918,523.2511306012],description:"Third power of 5:7:9 mirroring with 250047/250000 intervals removed"},kring6:{frequencies:[261.6255653006,305.22982618403,336.37572681506,348.83408706747,392.4383479509,406.97310157871,448.50096908674,523.2511306012],description:"Double-tie circular mirroring of 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(poptimal)"},lemba24:{frequencies:[261.6255653006,275.73346179752,283.65327551057,290.60211247891,298.9489942119,307.53562105228,315.06951922004,324.1191713102,332.05932738876,341.59697290141,351.40856549044,360.01724743313,370.35792032269,390.32910012969,401.5404117335,411.37720579947,423.19307614937,435.34833037897,446.01333880095,458.82405293702,470.06416125332,483.56568031466,497.45499966368,509.64147516102,524.27976214079],description:"24-note Lemba scale for mapping millerlemba24.kbm"},lemba8:{frequencies:[261.6255653006,275.73334871592,283.6533803711,298.94898212432,307.53584843097,324.11927802481,341.59694330429,351.4088110982,370.358025147],description:"Lemba temperament (4 down, 3 up) TOP tuning, Herman Miller, TL 22-11-2004"},leusden:{frequencies:[261.6255653006,275.54404190554,292.50627485027,310.51268695591,327.03195662575,349.91912034749,367.08095907728,391.22147055517,413.66634097248,437.39890198442,466.16376151809,489.02683710225,523.2511306012],description:"Organ in Gereformeerde kerk De Koningshof, Henk van Eeken, 1984, a'=415, modif. 1/4 mean"},leven:{frequencies:[261.6255653006,279.06726965397,298.97057995496,313.95067836072,330.39003879965,348.83408706747,369.35382642901,392.4383479509,418.60090448096,448.46752658184,465.11211608996,502.32108537715,523.2511306012],description:"Leven's monochord ?"},ligon:{frequencies:[261.6255653006,279.66870773512,292.40504357126,309.19384990071,329.87571277032,342.12573923925,366.27579142084,392.4383479509,411.12588832951,436.04260883433,462.87600014722,485.87604984397,523.2511306012],description:"Jacky Ligon, strictly proper all prime scale, TL 08-09-2000"},ligon2:{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,411.78935130154,441.2028763945,470.61640148747,500.02992658044,529.4434516734,558.85697676637],description:"Jacky Ligon, 19-limit symmetrical non-octave scale, 2001"},ligon3:{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,341.25073734861,376.08675011961,401.15920012759,427.90314680276,471.58492637221,481.3910401531,508.13498682828,534.87893350345,561.62288017862,588.36682685379,615.11077352897],description:"Jacky Ligon, 23-limit non-octave scale (2001)"},ligon4:{frequencies:[261.6255653006,278.49926570678,289.46759601673,308.13698517552,320.27237341115,340.92853547661,362.91692931321,386.32347802158,401.53832428939,427.43578342293,444.26952759254,472.92296174596,491.54841572131,523.2511306012,556.99853141357,592.92249142473,616.27397035104,640.54474682231,681.85707095323,725.83385862642,754.41987838254,803.07664857879],description:"Jacky Ligon, 2/1 Phi Scale, TL 12-04-2001"},ligon5:{frequencies:[261.6255653006,273.22765669781,280.653851324,293.09977429907,314.41721066027,328.36040925687,337.28508524374,352.24238645938,377.86132347501,394.61802538749,405.34378524393,423.31898451752,454.1076550834,474.24531572837,487.13535379632,508.73764640933,545.73895363303],description:'Jacky Ligon, scale for "Two Golden Flutes" (2001)'},ligon6:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:'Jacky Ligon, "Primal Golden Tuning" (2001)'},ligon7:{frequencies:[261.6255653006,294.32876096318,321.08592105074,361.22166118208,394.05999401681,443.31749326891,483.61908356609,527.58445479937],description:"Jacky Ligon, 7 tone, 27/22=generator, MMM 22-01-2002"},lindley_ea:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,349.6228209638,367.9112241576,391.5530240856,413.43299207996,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Mark Lindley +J. de Boer +W. Drake (1991), for organ Grosvenor Chapel, London"},lindley_sf:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.07474405997,328.14198392915,349.6228209638,368.32692341742,391.5530240856,413.90012676351,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Lindley (1988) suggestion nr. 2 for Stanford Fisk organ"},"ling-lun":{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Scale of Ling Lun from C"},liu_major:{frequencies:[261.6255653006,290.69507255622,322.99452506247,348.83408706747,392.4383479509,436.04260883433,484.4917875937,523.2511306012],description:`Linus Liu's Major Scale, see his 1978 book, "Intonation Theory"`},liu_mel:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,392.4383479509,423.83341578697,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Linus Liu's Melodic Minor, use 5 and 7 descending and 6 and 8 ascending"},liu_minor:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,387.59343007496,418.60090448096,484.4917875937,523.2511306012],description:"Linus Liu's Harmonic Minor"},liu_pent:{frequencies:[261.6255653006,294.32876096318,331.11985608357,353.19451315581,392.4383479509,441.49314144476,496.67978412536,529.79176973372],description:`Linus Liu's "pentatonic scale"`},lorina:{frequencies:[261.6255653006,271.31540105247,293.02063313667,305.22982618403,313.95067836072,348.83408706747,348.83408706747,385.55346465352,406.97310157871,457.84473927605,457.84473927605,465.11211608996,523.2511306012],description:"Lorina"},lt46a:{frequencies:[261.6255653006,265.62583852249,273.73233506765,277.91772325275,286.39934942254,290.77841553921,299.65253047503,308.79746990018,313.51900484808,323.08712797864,328.02715279963,338.03804253716,348.35444940179,353.68081538041,364.47461587782,370.04745828823,381.3407438317,387.1714705201,398.98735486934,411.16384203565,417.45056598488,430.19052226982,436.76816801564,450.09766813034,463.83396431287,470.92601754108,485.29796386361,492.71820372913,507.75521382755,523.2511306012],description:"13-limit temperament, minimax g=495.66296 cents"},lucy_19:{frequencies:[261.6255653006,272.17716319349,280.81422591737,292.13972001074,301.4102593031,313.56641022552,326.2128298123,336.56461921066,350.13857756143,364.25998604447,375.81913491042,390.97626371576,406.74469336313,419.65201956185,436.57696862128,450.43096951372,468.59726172356,487.49621708267,502.96605061019,523.2511306012],description:"Lucy's 19-tone scale"},lucy_24:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,292.13970819848,301.41031849758,303.92192719902,313.56642833783,326.21280343239,336.56467170065,339.36921655583,350.13858362887,364.25994396351,375.81917832675,390.97625694066,403.38329512334,406.744629928,419.65205349792,436.57694340361,450.43105016925,454.18442712942,468.59728067062,487.49616921257,502.96612033609,523.2511306012],description:"Lucy/Harrison, meantone tuning from Bbb to Cx, third=1200.0/pi, 1/1=A"},lucy_31:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,283.15423815518,292.13970819848,301.41031849758,303.92192719902,313.56642833783,323.51698308414,326.21280343239,336.56467170065,339.36921655583,350.13858362887,361.24970022276,364.25994396351,375.81917832675,378.95082751155,390.97625694066,403.38329512334,406.744629928,419.65205349792,432.96907456701,436.57694340361,450.43105016925,454.18442712942,468.59728067062,483.46750424654,487.49616921257,502.96612033609,507.15726445705,523.2511306012],description:"Lucy/Harrison's meantone tuning, 1/1=A"},lucy_7:{frequencies:[261.6255653006,292.13972001074,326.2128298123,350.13857756143,390.97626371576,436.57696862128,487.49621708267,523.2511306012],description:"Diatonic Lucy's scale"},lumma5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Carl Lumma's 5-limit version of lumma7, also Fokker 12-tone just."},lumma7:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,390.69417751556,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Carl Lumma's 7-limit 12-tone scale, a.k.a GW Smith's Prism. TL 21-11-98"},lumma7t:{frequencies:[261.6255653006,279.68948643792,293.67396186758,305.56991806333,326.66797434652,349.22276480589,366.68390442934,392.00157215927,419.06732091375,436.04260883433,457.84473927605,489.45662770953,523.2511306012],description:"Tempered lumma7, 6 tetrads + 4 triads within 2c of Just, TL 19-2-99"},lumma7t72:{frequencies:[261.6255653006,279.86396690685,293.66476791741,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"72-tET version of lumma7t"},lumma7t_keen:{frequencies:[261.6255653006,279.95098841649,293.39965821869,305.14186035122,326.51537799354,349.38597341375,366.17023517096,391.81845653432,419.26317124465,436.04260556019,456.98979229899,488.99939844699,523.2511306012],description:"Dave Keenan's adaptation of lumma7t to include 6:8:11, TL 17-04-9"},lumma_10:{frequencies:[261.6255653006,281.2143451833,302.26980244078,324.90175210669,349.22823143301,375.37611551499,391.99543598175,421.34544350737,452.89298412314,486.80259447109,523.2511306012],description:"Carl Lumma's 10-tone 125 cent Pyth. scale, TL 29-12-1999"},lumma_12_fun:{frequencies:[261.6255653006,276.16031892841,293.246794009,310.68035879446,327.94037872749,348.23056788569,368.93292606842,390.99572534534,413.52379936426,439.8701910135,464.30742384759,491.05951174505,522.34585182853],description:"Rational well temperament based on 577/289, 3/2, and 19/16."},"lumma_12_moh-ha-ha":{frequencies:[261.6255653006,276.16031892841,293.42033886144,310.68035879446,330.09788121912,349.51540364377,368.93292606842,391.72740891476,414.24047839262,440.13050829216,466.02053819169,493.4335110265,523.2511306012],description:"Rational well temperament."},lumma_12_strangeion:{frequencies:[261.6255653006,277.97716313189,292.40504357126,310.68035879446,330.09788121912,349.23197505989,368.93292606842,391.9912339477,414.71297038361,440.63253103259,468.17206422213,492.47165233054,523.2511306012],description:'19-limit "dodekaphonic" scale.'},lumma_22:{frequencies:[261.6255653006,263.29318697558,262.98919438538,262.83732973433,262.68555277841,262.53386346698,263.29318697558,262.38226174944,262.98919438538,262.23074757519,263.29318697558,262.68555277841,262.07932089369,263.29318697558,262.83732973433,263.59753095473,262.38226174944,263.44531501617,262.68555277841,262.98919438538,263.29318697558,263.902226729,261.92798165442],description:"Carl Lumma, intervals of attraction by trial and error, 1999."},lumma_5151:{frequencies:[261.6255653006,276.7826524273,292.81785438923,309.78204413166,327.729041887,346.71578592374,369.67398581173,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Carl Lumma's 5151 temperament III (1197/709.5/696). June 2003"},lumma_al1:{frequencies:[261.6255653006,274.63272075836,292.81785438923,309.78204413166,327.729041887,346.71578592374,366.8025131876,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Alaska I (1197/709.5/696), Carl Lumma, 6 June 2003."},lumma_al2:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,347.216824829,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska II (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al3:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,349.32910706765,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska III (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al4:{frequencies:[261.6255653006,276.38325105256,293.32570896007,309.87152561537,328.86683469969,349.02656754477,368.7143392539,391.31674786192,413.39000965417,438.73106346722,464.55095742407,491.89038573682,522.04355935974],description:"Alaska IV (1196/701/697), Carl Lumma, 6 June 2003."},lumma_al5:{frequencies:[261.6255653006,276.84261239447,293.89809826895,310.99222741882,329.08061019985,349.35433052883,369.67398581173,391.17550247358,415.27471248744,439.42852501549,464.98720675925,493.63374591774,522.3451906503],description:"Alaska V (1197/702/696.375), Carl Lumma, 6 June 2003."},lumma_al6:{frequencies:[261.6255653006,276.86260193655,293.83444433876,310.94732162256,329.05685050583,349.22823143301,369.56723519412,391.09077971329,415.06487744922,439.23819834286,464.81937009253,493.31307433255,522.04355935974],description:"Alaska VI (1196/701/696), Carl Lumma, 6 June 2003."},lumma_al7:{frequencies:[261.6255653006,276.11677207256,293.26810788146,310.16878953668,328.73958549954,348.42227432308,368.499294457,391.39134599911,413.94674961638,438.72852926454,464.99660740427,491.79379203259,522.3451906503],description:"Alaska VII, Carl Lumma, 27 Jan 2004"},lumma_dec1:{frequencies:[261.6255653006,286.10322937235,299.18791603519,327.17991022208,342.14320575162,374.15409293384,391.26571058456,427.87249484695,457.55816161244,489.30340830564,523.2511306012],description:"Carl Lumma, two 5-tone 7/4-chains, 5/4 apart in 31-tET, TL 9-2-2000"},lumma_dec2:{frequencies:[261.6255653006,286.10322937235,292.57243455474,327.17991022208,342.14320575162,382.6142546815,391.26571058456,437.54730686196,457.55816161244,511.68128147674,523.2511306012],description:"Carl Lumma, two 5-tone 3/2-chains, 7/4 apart in 31-tET, TL 9-2-2000"},lumma_magic:{frequencies:[261.6255653006,293.02063313667,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,418.60090448096,436.04260883433,457.84473927605,467.18850946536,523.2511306012],description:"Magic chord test, Carl Lumma, TL 24-06-99"},"lumma_synchtrines+2":{frequencies:[261.6255653006,277.1478691313,293.59111644706,311.009943641,329.46223568632,349.00930447981,369.71610741159,391.65144749868,414.88821865981,439.50363030131,465.57948255979,493.20241832805,522.46423212702],description:"The 12-tone equal temperament with 2:3:4 brats of +2"},"lumma_synchtrines-2":{frequencies:[261.6255653006,277.19623399848,293.69359242342,311.17279259662,329.69226891672,349.31393351076,370.10338321153,392.13011885309,415.46777761785,440.19437666896,466.39258399594,494.14997995304,523.55935978973],description:"The 12-tone equal temperament with 2:3:4 brats of -2"},lydian_chrom:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,317.12189733406,327.03195662575,373.75080757229,402.50086969323,418.60090448096,427.14378008261,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,615.58956541318,634.24379466812,654.0639132515,747.50161514457,805.00173938646,837.20180896192,854.28756016522,872.08521766867,951.36569200218,1046.5022612024],description:"Lydian Chromatic Tonos"},lydian_chrom2:{frequencies:[261.6255653006,272.09058791262,283.42769574232,340.11323489078,377.90359432309,400.13321751856,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the chromatic genus"},lydian_chrominv:{frequencies:[261.6255653006,271.68808704293,281.75060878526,362.25078272391,402.50086969323,422.62591317789,442.75095666255,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Lydian inverted"},lydian_diat:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,373.75080757229,387.59343007496,402.50086969323,436.04260883433,455.00098313148,475.68284600109,498.33441009638,523.2511306012,550.79066379074,581.39014511244,654.0639132515,697.66817413493,747.50161514457,852.70554616492,805.00173938646,872.08521766867,910.00196626296,951.36569200218,996.66882019276,1046.5022612024],description:"Lydian Diatonic Tonos"},lydian_diat2:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,377.90359432309,425.14154361347,485.87604984397,523.2511306012],description:"Schlesinger's Lydian Harmonia, a subharmonic series through 13 from 26"},lydian_diat2inv:{frequencies:[261.6255653006,281.75060878526,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"Inverted Schlesinger's Lydian Harmonia, a harmonic series from 13 from 26"},lydian_diatcon:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,425.14154361347,485.87604984397,523.2511306012],description:"A Lydian Diatonic with its own trite synemmenon replacing paramese"},lydian_enh:{frequencies:[261.6255653006,275.39533189537,290.69507255622,299.00064605783,303.33398875432,307.79478270659,373.75080757229,402.50086969323,410.39304360878,414.45634107026,418.60090448096,475.68284600109,523.2511306012,550.79066379074,581.39014511244,598.00129211566,606.66797750864,615.58956541318,747.50161514457,805.00173938646,820.78608721757,828.91268214051,837.20180896192,951.36569200218,1046.5022612024],description:"Lydian Enharmonic Tonos"},lydian_enh2:{frequencies:[261.6255653006,266.75547834571,272.09058791262,340.11323489078,377.90359432309,388.70083987518,400.13321751856,523.2511306012],description:"Schlesinger's Lydian Harmonia in the enharmonic genus"},lydian_enhinv:{frequencies:[261.6255653006,266.65682617177,271.68808704293,362.25078272391,402.50086969323,412.56339143556,422.62591317789,523.2511306012],description:"A harmonic form of Schlesinger's Enharmonic Lydian inverted"},lydian_pent:{frequencies:[261.6255653006,269.93113880221,283.42769574232,340.11323489078,377.90359432309,395.48050568695,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the pentachromatic genus"},lydian_pis:{frequencies:[261.6255653006,290.69507255622,327.03195662575,373.75080757229,402.50086969323,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,654.0639132515,747.50161514457,805.00173938646,872.08521766867,951.36569200218,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Lydian Tonos"},lydian_tri:{frequencies:[261.6255653006,268.51044859798,275.76748774928,340.11323489078,377.90359432309,392.4383479509,408.13588186894,523.2511306012],description:"Schlesinger's Lydian Harmonia in the first trichromatic genus"},lydian_tri2:{frequencies:[261.6255653006,268.51044859798,283.42769574232,340.11323489078,377.90359432309,392.4383479509,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the second trichromatic genus"},nachbaur_6:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,523.2511306012],description:`Fred Nachbaur's harmonic hexatonic, as used in "Void of Sensation"`},nassarre:{frequencies:[261.6255653006,277.66336828161,294.34406205295,311.66659310186,331.15428443044,350.6431449633,372.56793743951,394.49404533893,419.16071913933,443.82887286778,471.58032351597,495.88429116026,523.2511306012],description:"Nassarre's Equal Semitones"},negri5_19:{frequencies:[261.6255653006,271.22480440713,281.41555648081,291.74090527404,302.70251050738,313.80889368201,325.59966315504,337.54616011163,350.22880998446,363.07896889448,376.72096510961,390.54314115106,405.21705098851,420.08476989056,435.86864979507,451.86099895106,468.83881245397,486.04086171852,504.30291533224,523.2511306012],description:"Negri temperament, g=126.238272, 5-limit"},negri_19:{frequencies:[261.6255653006,269.02825605326,281.18681366715,289.14299126725,302.21061955257,310.76166549402,324.80633749066,333.99672707734,349.09149261831,358.96903024071,375.19240283292,392.14898023137,403.24482870584,421.46921730446,433.39468387282,452.98167562873,465.79878414581,486.85025820508,500.62567766841,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},negri_29:{frequencies:[261.6255653006,269.02825605326,276.64040740805,281.18681366715,289.14299126725,297.32428710198,302.21061955257,310.76166549402,319.55466133443,324.80633749066,333.99672707734,343.44715857517,349.09149261831,358.96903024071,369.1260526158,375.19240283292,385.80846524917,392.14898023137,403.24482870584,414.65463641221,421.46921730446,433.39468387282,445.65757880387,452.98167562873,465.79878414581,478.97855252217,486.85025820508,500.62567766841,514.79087238232,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},"neid-mar-morg":{frequencies:[261.6255653006,277.49581689502,293.99657683935,311.12698372208,329.99999983505,349.6228209638,369.99442271164,392.4383479509,415.77394625748,440,466.69047534984,494.44133512215,523.2511306012],description:"Neidhardt-Marpurg-de Morgan temperament (1858)"},neidhardt1:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,348.83408706747,368.32692341742,391.5530240856,414.36778843034,438.51190905657,465.11211608996,491.65745674141,523.2511306012],description:"Neidhardt I temperament (1724)"},neidhardt2:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,349.22823143301,369.15973155124,391.5530240856,414.36778843034,438.51190905657,466.16376151809,492.7691222293,523.2511306012],description:"Neidhardt II temperament (1724)"},neidhardt3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Neidhardt III temperament (1724) 'Grosse Stadt'"},neidhardt4:{frequencies:[261.6255653006,277.18263097687,293.66476791741,311.12698372208,329.62755691287,349.22823143301,369.99442271164,391.99543598175,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"Neidhardt IV temperament (1724), equal temperament"},neidhardtn:{frequencies:[261.6255653006,276.86979852503,293.66476791741,310.77584116741,329.62755691287,348.83408706747,369.99442271164,391.5530240856,415.30469757995,439.50340943686,466.16376151809,493.32589719545,523.2511306012],description:"Johann Georg Neidhardt's temperament (1732), alt. 1/6 & 0 P, also Marpurg nr.10"},neogeb24:{frequencies:[261.6255653006,270.11478301563,282.39420473706,291.55732426372,295.23185084282,304.81152420286,308.65309481038,318.66826025208,333.15492371116,343.96512368902,348.30015108876,359.6017829051,375.94928703407,388.14807710176,393.03994675222,405.79329398283,424.24066266408,438.00640969567,443.52664897728,457.91818970179,463.68937649142,478.73515685363,500.49846361623,516.73862125829,523.2511306012],description:"Neo-Gothic e-based lineotuning (T/S or Blackwood's R=e, ~2.71828), 24 notes"},neogji12:{frequencies:[261.6255653006,282.52678126125,294.32876096318,317.84262891891,332.97799220076,348.83408706747,374.60024122586,392.4383479509,423.79017189188,441.49314144476,443.97065626768,499.46698830115,523.2511306012],description:"M. Schulter, neo-Gothic 12-note JI (prim. 2/3/7/11) 1/1=F with Eb key as D+1"},neogp16a:{frequencies:[261.6255653006,274.38778799819,281.28352228595,295.02457363685,309.19384990071,317.19205704586,332.33517754401,348.83408706747,366.27579142084,374.86334014511,392.4383479509,411.12588832951,422.62591317789,442.75095666255,464.34856430463,498.91386871277,523.2511306012],description:"M. Schulter, scale from mainly prime-to-prime ratios and octave complements (Gb-D#)"},neutr_diat:{frequencies:[261.6255653006,294.32876096318,320.24370022528,348.83408706747,392.4383479509,427.47405410759,479.82340237272,523.2511306012],description:"Neutral Diatonic, 9 + 9 + 12 parts, geometric mean of major and minor"},neutr_pent1:{frequencies:[261.6255653006,302.32287545847,348.83408706747,392.4383479509,453.48431318771,523.2511306012],description:"Quasi-Neutral Pentatonic 1, 15/13 x 52/45 in each trichord, after Dudon"},neutr_pent2:{frequencies:[261.6255653006,301.87565226992,348.83408706747,392.4383479509,452.81347840488,523.2511306012],description:"Quasi-Neutral Pentatonic 2, 15/13 x 52/45 in each trichord, after Dudon"},new_enh:{frequencies:[261.6255653006,264.89588486686,279.06726965397,348.83408706747,392.4383479509,397.34382730029,418.60090448096,523.2511306012],description:"New Enharmonic"},new_enh2:{frequencies:[261.6255653006,327.03195662575,331.11985608357,348.83408706747,392.4383479509,490.54793493862,496.67978412536,523.2511306012],description:"New Enharmonic permuted"},newcastle:{frequencies:[261.6255653006,273.65745935891,291.9012907804,312.65334602246,327.03195662575,350.28154752005,366.3906401674,390.81668391305,410.48618883318,436.04260883433,467.04206359353,490.54793493862,523.2511306012],description:"Newcastle modified 1/3-comma meantone"},norden:{frequencies:[261.6255653006,274.87601291722,292.73769384471,310.07474405997,327.54963108844,349.78078158391,366.5013507395,391.37619916626,412.31401916973,437.91808280662,466.37437567834,489.99465727995,523.2511306012],description:"Reconstructed Schnitger temperament, organ in Norden. Ortgies, 2002"},novaro:{frequencies:[261.6255653006,274.70684356563,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,498.33441009638,523.2511306012],description:"9-limit diamond with 21/20, 16/15, 15/8 and 40/21 added for evenness"},novaro15:{frequencies:[261.6255653006,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,523.2511306012],description:"1-15 diamond, see Novaro, 1927, Sistema Natural base del Natural-Aproximado, p"},novaro_eb:{frequencies:[261.6255653006,277.27733921611,293.70273468471,311.34510173929,329.85947563084,349.74559786079,370.61463194963,392.51515715445,416.03831243363,440.72414616847,467.23897542105,495.06435356607,524.26505360912],description:"Novaro (?) equal beating 4/3 with strectched octave, almost pure 3/2"},janke1:{frequencies:[261.6255653006,276.38325105256,293.32570896007,310.58830860439,328.86683469969,349.02656754477,368.7143392539,391.76907592069,414.34624765043,439.23819834286,465.62553897253,492.45896815637,523.2511306012],description:"Rainer Janke, Temperatur I"},janke2:{frequencies:[261.6255653006,276.38325105256,292.98704147282,310.58830860439,328.48713220126,349.02656754477,368.7143392539,391.54284657258,414.34624765043,438.73106346722,465.62553897253,491.89038573682,523.2511306012],description:"Rainer Janke, Temperatur II"},janke3:{frequencies:[261.6255653006,276.22365192501,292.98704147282,310.40895756597,328.29744538229,349.02656754477,368.50142299854,391.54284657258,414.10698098223,438.47771564426,465.62553897253,491.60634075178,523.2511306012],description:"Rainer Janke, Temperatur III"},janke4:{frequencies:[261.6255653006,275.90473010106,292.98704147282,310.76776326996,328.10786809908,349.22823143301,368.07595926604,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.32245979018,523.2511306012],description:"Rainer Janke, Temperatur IV"},janke5:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,328.10786809908,348.82502010853,367.43868454848,391.54284657258,413.39000965417,438.47771564426,465.08793784701,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur V"},janke6:{frequencies:[261.6255653006,275.74540729824,292.98704147282,310.58830860439,328.10786809908,349.43001184052,367.65098676472,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur VI"},janke7:{frequencies:[261.6255653006,275.42703764514,292.81785438923,311.12698372208,327.91840028839,349.63190883464,367.0144478307,391.54284657258,413.62886206386,438.22451411849,467.24207374344,490.75518955849,523.2511306012],description:"Rainer Janke, Temperatur VII"},jemblung1:{frequencies:[261.6255653006,298.87388797409,337.89601991959,388.44742741354,452.30188977628,523.2511306012],description:"Scale of bamboo gamelan jemblung from Kalijering, slendro-like. 1/1=590 Hz."},jemblung2:{frequencies:[261.6255653006,300.03885820455,355.06324470257,391.40016308218,451.61555914985,523.2511306012],description:"Bamboo gamelan jemblung at Royal Batavia Society. 1/1=504 Hz."},ji_10coh:{frequencies:[261.6255653006,283.42769574232,299.7792935736,327.03195662575,348.83408706747,370.63621750918,392.4383479509,436.04260883433,457.84473927605,485.0974023282,523.2511306012],description:"Differentially coherent 10-tone scale"},ji_10coh2:{frequencies:[261.6255653006,305.22982618403,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,479.64686971777,523.2511306012],description:"Other diff. coherent 10-tone scale"},ji_11:{frequencies:[261.6255653006,276.96780524107,294.32876096318,316.53463456122,336.37572681506,356.10146388137,384.42940207435,406.97310157871,432.48307733364,465.11211608996,494.26637409559,523.2511306012],description:"3 and 7 prime rational interpretation of 11-tET. OdC 2000"},ji_12:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Basic JI with 7-limit tritone"},ji_12a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"7-limit 12-tone scale"},ji_12b:{frequencies:[261.6255653006,272.52663052146,290.69507255622,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"alternate 7-limit 12-tone scale"},ji_12c:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:'Kurzweil "Just with natural b7th", is Sauveur Just with 7/4'},ji_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"5-limit 12-tone symmetrical scale with two tritones"},ji_17:{frequencies:[261.6255653006,271.31540105247,283.8170195002,294.32876096318,310.07474405997,321.55899383997,336.37572681506,348.83408706747,361.75386806997,378.42269266694,392.4383479509,406.97310157871,425.72552925031,441.49314144476,465.11211608996,482.33849075995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 17-tET. OdC"},ji_17a:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,310.07474405997,321.08592105074,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,426.35277308246,441.49314144476,465.11211608996,484.4917875937,502.32108537715,523.2511306012],description:"3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_17b:{frequencies:[261.6255653006,272.52663052146,285.40970760065,294.32876096318,310.07474405997,319.76457981184,334.88072358477,348.83408706747,359.73515228832,380.54627680087,392.4383479509,408.78994578219,428.11456140098,441.49314144476,465.11211608996,479.64686971777,502.32108537715,523.2511306012],description:"Alt. 3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_19:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,353.19451315581,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"5-limit 19-tone scale"},ji_20:{frequencies:[261.6255653006,271.31540105247,279.38237857051,288.32205155576,299.00064605783,310.07474405997,321.55899383997,331.11985608357,348.83408706747,356.10146388137,372.50983809402,384.42940207435,392.4383479509,413.43299207996,425.72552925031,441.49314144476,457.84473927605,474.80195184183,489.99465727995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 20-tET. OdC"},ji_21:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"7-limit 21-tone just scale, Op de Coul, 2001"},ji_22:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"5-limit 22-tone scale (Zarlino?)"},ji_27:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,290.69507255622,299.00064605783,305.22982618403,313.95067836072,320.49131749323,331.11985608357,336.37572681506,348.83408706747,356.10146388137,366.27579142084,373.75080757229,384.42940207435,392.4383479509,406.97310157871,413.43299207996,427.14378008261,436.04260883433,448.50096908674,457.84473927605,470.92601754108,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"7-limit rational interpretation of 27-tET, OdC"},ji_29:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,287.78812183066,294.32876096318,301.39265122629,310.07474405997,317.12189733406,323.76163705949,331.11985608357,340.65828815182,348.83408706747,356.76213450082,367.91095120397,372.08969287196,383.71749577421,392.4383479509,401.85686830172,413.43299207996,422.82919644541,431.68218274599,441.49314144476,454.2110508691,465.11211608996,475.68284600109,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"3,5,11-prime rational interpretation of 29-tET, OdC"},ji_30:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,286.15296204753,294.32876096318,299.7792935736,308.34441624714,313.95067836072,321.92208230347,329.64821227876,336.37572681506,344.91651675372,353.19451315581,360.81424763342,370.01329949656,379.40816842909,387.59343007496,396.89567239676,406.97310157871,415.27867508032,425.24536328225,436.04260883433,443.97065626768,456.65553216105,465.11211608996,478.40103369253,488.36772189445,498.33441009638,511.62332769895,523.2511306012],description:"11-limit rational interpretation of 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OdC"},ji_7a:{frequencies:[261.6255653006,287.78812183066,319.76457981184,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Superparticular approximation to 7-tET. Op de Coul, 1998"},ji_8coh:{frequencies:[261.6255653006,286.99041781007,312.35527031954,339.96223546814,370.00947616612,405.83764015148,441.71144237774,480.75585116768,523.2511306012],description:"Differential coherent 8-tone scale, OdC, 2003"},ji_8coh3:{frequencies:[261.6255653006,277.97716313189,302.50455987882,327.03195662575,359.73515228832,392.4383479509,425.14154361347,466.02053819169,523.2511306012],description:"Differential fully coherent 8-tone scale, OdC, 2003"},ji_9coh:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Differentially coherent 9-tone scale"},ji_ri24a:{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,301.87565226992,310.68035879446,319.76457981184,329.87571277032,340.11323489078,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,402.50086969323,414.99227599406,428.11456140098,440.63253103259,453.48431318771,465.11211608996,479.64686971777,494.18162334558,508.71637697339,523.2511306012],description:"M. Schulter, just/rational intonation system - with circulating 24-note set"},jioct12:{frequencies:[261.6255653006,272.52663052146,282.55561052465,302.80736724606,313.95067836072,327.03195662575,363.36884069528,376.74081403286,392.4383479509,436.04260883433,454.2110508691,470.92601754108,523.2511306012],description:"12-tone JI version of Messiaen's octatonic scale, Erlich & Par\xEF\xBF\xBDzek"},"jobin-bach":{frequencies:[261.6255653006,275.07759559501,292.50627485027,309.76836826904,327.03195662575,348.83408706747,366.77012764335,391.22147055517,412.61639318626,437.39890198442,464.6525521713,489.02683710225,523.2511306012],description:"Emile Jobin, WTC temperament after Bach's signet"},"johnson-secor_rwt":{frequencies:[261.6255653006,276.16031892841,293.03678286293,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.52992584916,414.24047839262,438.40450629885,465.11211608996,490.95167809495,523.2511306012],description:"Johnson/Secor proportional-beating well-temperament with five 24/19s."},johnson_44:{frequencies:[261.6255653006,265.7783520514,269.99705605222,274.2827236086,278.63641763414,283.05921791404,287.55222124002,292.11654190835,296.75331210627,301.46368356757,306.24882108355,311.17820103386,316.11753722951,321.13527558179,326.23266245367,331.4109583385,336.67144939063,342.01544029518,347.44425644654,352.9592442771,358.56177366235,364.2532300084,370.03502692537,375.90859839047,381.87540114246,387.93691728375,394.09464571975,400.35011587045,406.70487919155,413.16051176499,419.71861468993,426.38081694263,433.14876596753,440.02414274758,447.00865248514,454.10402744924,461.31203006992,468.63444275836,476.07308421189,483.62979961065,491.30646309654,499.10497838378,507.02727962797,515.07533168556,523.2511306012],description:"Aaron Johnson, 44-tET approximation"},johnson_7:{frequencies:[261.6255653006,288.83389952765,318.87182567809,352.10227751942,388.71994014354,429.2294430713,473.86811641255,523.2511306012],description:"Aaron Johnson, 7-tET approximation"},johnson_eb:{frequencies:[261.6255653006,273.1678696521,292.40504357126,312.71949922989,327.03195662575,349.65487315468,365.50630446407,390.89937403737,408.78994578219,437.06859144336,467.84806971401,488.62421754671,523.2511306012],description:'Aaron Johnson, "1/4-comma tempered" equal beating C-G-D-A-E plus just thirds'},johnson_ratwell:{frequencies:[261.6255653006,276.16031892841,292.90688289089,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.49724879514,414.24047839262,438.30776524386,465.11211608996,490.95167809495,523.2511306012],description:"Aaron Johnson, rational well-temperament with five 24/19's"},johnson_temp:{frequencies:[261.6255653006,275.52965735686,292.50638298357,309.88336774144,327.03195662575,348.76230617841,367.55223824197,391.22154286826,413.09299784305,437.39914452994,464.92072007996,490.30891677011,523.2511306012],description:"Aaron Johnson, temperament with just 5/4, 24/19 and 19/15"},johnston:{frequencies:[261.6255653006,275.93321340298,294.32876096318,315.35224388912,327.03195662575,359.73515228832,367.91095120397,392.4383479509,401.35740131342,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Ben Johnston's combined otonal-utonal scale"},johnston_21:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Johnston 21-note just enharmonic 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scale"},"johnston_6-qt":{frequencies:[261.6255653006,262.79353657426,266.47048317654,267.57160087561,271.31540105247,272.52663052146,277.4816601673,280.31310567921,284.23518205497,290.69507255622,294.32876096318,297.30177875068,299.7792935736,300.33547037059,305.22982618403,306.59245933664,310.07474405997,311.45900631024,316.53463456122,317.12189733406,319.76457981184,322.99452506247,327.03195662575,334.46450109452,339.14425131559,342.60490694126,348.83408706747,350.39138209902,355.29397756872,356.76213450082,361.75386806997,363.36884069528,367.91095120397,373.75080757229,381.53728273004,382.24514410802,387.59343007496,390.82337532559,392.4383479509,396.40237166758,399.70572476481,406.97310157871,408.78994578219,413.43299207996,420.46965851882,426.35277308246,436.04260883433,445.95266812602,452.19233508746,459.88868900496,465.11211608996,467.18850946536,475.68284600109,479.64686971777,484.4917875937,486.49381977384,490.54793493862,248.7057842981,498.33441009638,508.71637697339,516.79124009995,523.2511306012],description:"11-limit complete system from Ben Johnston's _6th Quartet_"},"johnston_6-qt_row":{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,350.39138209902,363.36884069528,399.70572476481,408.78994578219,436.04260883433,445.95266812602,490.54793493862,508.71637697339],description:`11-limit 'prime row' from Ben Johnston's "6th Quartet"`},johnston_81:{frequencies:[116.54094037952,117.99770213426,119.33792294863,119.89808681021,120.82964698549,121.39681289533,122.77564089365,122.91427305652,124.31033640482,124.45070146973,125.86421560988,127.43751830501,127.89129259755,128.03570110055,129.48993375502,131.10855792696,132.74741490105,134.25516331721,134.88534766148,135.93335285867,136.57141450725,138.12259600536,138.27855718859,139.84912845542,141.59724256112,142.26189011172,143.87770417225,145.6761754744,147.49712766783,149.17240368579,151.03705873186,151.74601611917,153.46955111706,155.38792050603,157.33026951235,159.11723059817,159.29689788126,161.10619598065,161.86241719378,163.70085452487,163.8856974087,165.74711520643,165.93426862631,167.81895414651,169.91669107334,170.71426813406,172.6532450067,174.81141056928,176.9965532014,179.00688442294,179.84713021531,181.24447047823,182.095219343,184.16346134048,184.37140958479,186.46550460723,188.79632341482,189.68252014896,191.15627745751,191.83693889633,194.23490063253,196.66283689044,198.89653824771,199.12112235157,199.83014468368,201.38274497581,202.32802149222,204.62606815608,204.85712176088,207.18389400804,207.41783578289,209.77369268314,212.39586384168,213.39283516758,215.81655625837,218.5142632116,221.24569150175,223.75860552868,226.55558809779,227.61902417875,230.2043266756,233.08188075904],description:"Johnston 81-note 5-limit scale of Sonata for Microtonal Piano"},jorgensen:{frequencies:[261.6255653006,269.51415085551,288.85811466493,309.59046173614,318.92511007349,352.12195684808,355.62605411908,388.77403176757,408.50706336067,429.24143792307,469.25139168707,473.92081401802,523.2511306012],description:"Jorgensen's 5&7 temperament"},jousse:{frequencies:[261.6255653006,276.90198715646,293.15566421679,311.51473523959,328.62702621286,349.28097970329,369.20264759391,391.76800554826,415.35298052707,439.0631553946,466.60176257857,492.27019703794,523.2511306012],description:"Temperament of Jean Jousse (1832)"},jousse2:{frequencies:[261.6255653006,277.21176919085,293.63180098233,311.16627887077,329.63881547742,349.36510452864,370.14670828388,392.04008509316,415.41939014292,440.0494382652,466.3511549761,494.0599599767,523.2511306012],description:"Jean Jousse's quasi-equal 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genus"},oconnell:{frequencies:[261.6255653006,267.57429119961,272.27874977392,278.46970304972,283.3657217904,288.34782337261,294.90414810658,300.08911516052,305.36524364276,312.30850472426,317.79947295261,323.38698268281,330.74001416845,336.55504284097,344.20748191927,350.25929591231,356.41751010259,364.52157313929,370.93054700815,377.45220049416,386.03454097812,392.82175095637,399.72829510222,408.81713953112,416.00491024634,423.31905787312],description:"Walter O'Connell, Pythagorean scale of 25 octaves reduced by Phi. XH 15 (1993)"},oconnell_11:{frequencies:[261.6255653006,272.27874977392,288.34782337261,300.08911516052,312.30850472426,323.38698268281,344.20748191927,356.41751010259,370.93054700815,386.03454097812,408.81713953112,423.31905787312],description:"Walter O'Connell, 11-note mode of 25-tone scale"},oconnell_14:{frequencies:[261.6255653006,272.27874977392,283.3657217904,288.34782337261,300.08911516052,312.30850472426,323.38698268281,336.55504284097,344.20748191927,356.41751010259,370.93054700815,386.03454097812,399.72829510222,408.81713953112,423.31905787312],description:"Walter O'Connell, 14-note mode of 25-tone scale"},oconnell_7:{frequencies:[261.6255653006,283.3657217904,300.08911516052,323.38698268281,344.20748191927,370.93054700815,392.82175095637,423.31905787312],description:"Walter O'Connell, 7-note mode of 25-tone 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8 tones"},octony_trans5:{frequencies:[261.6255653006,271.31540105247,279.06726965397,317.94773560837,327.03195662575,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 15 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_trans6:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,345.98646186692,348.83408706747,358.80077526939,523.2511306012],description:"Complex 14 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_u:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,356.76213450082,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"7)8 octony from 1.3.5.7.9.11.13.15, 1.3.5.7.9.11.13 tonic (subharmonics 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Oettingen's Orthotonophonium tuning"},oettingen2:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,431.14564594215,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,476.27480687611,484.4917875937,490.54793493862,496.11959049595,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"von Oettingen's Orthotonophonium tuning with central 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Mersenne/Ban without D#"},major_clus:{frequencies:[261.6255653006,275.93321340298,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Chalmers' Major Mode Cluster"},major_wing:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Chalmers' Major Wing with 7 major and 6 minor triads"},malcolm:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Malcolm's Monochord (1721), and C major in Yamaha synths, Wilkinson: Tuning In"},malcolm2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,463.29527188648,490.54793493862,523.2511306012],description:"Malcolm 2"},malcolm_ap:{frequencies:[261.6255653006,279.47938236087,293.66476791741,313.97746652079,326.1838132033,349.22823143301,369.99442271164,391.99543598175,419.68935090103,436.0054062308,466.16376151809,489.82458627646,523.2511306012],description:"Best approximations in mix of all ETs from 12-23 to Malcolm's Monochord"},malcolm_me:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,490.54793493862,523.2511306012],description:"Malcolm's Mid-East"},malcolme:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,496.11959049595,523.2511306012],description:"Most equal interval permutation of Malcolm's Monochord"},malcolme2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Inverse most equal interval permutation of Malcolm's Monochord"},malcolms:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,369.99442271164,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical version of Malcolm's Monochord and Albion scale"},malerbi:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,489.99465727995,523.2511306012],description:"Luigi Malerbi's well-temperament nr.1 (1794) (nr.2 = Young)"},malgache:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,353.19451315581,367.91095120397,392.4383479509,413.89982010446,441.49314144476,459.88868900496,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,353.19451315581,376.74081403286,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,353.19451315581,367.91095120397,392.4383479509,408.78994578219,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malkauns:{frequencies:[261.6255653006,313.95067836072,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"Raga Malkauns, inverse of prime_5"},mambuti:{frequencies:[261.6255653006,294.34406205295,331.72862856444,394.26624244126,466.16376151809,525.06772693396,590.39077962608,792.18471060794,999.82182774046],description:"African Mambuti Flutes (aerophone; vertical wooden; one note each)"},mandelbaum5:{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,454.2110508691,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Mandelbaum's 5-limit 19-tone scale, kleismic detempered circle of minor thirds"},mandelbaum7:{frequencies:[261.6255653006,272.52663052146,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,376.74081403286,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Mandelbaum's 7-limit 19-tone scale"},marimba1:{frequencies:[261.6255653006,284.4818984792,319.50463429683,342.83241505062,371.92288545737,411.72190027758,457.09800545097,500.48847822777,547.68138927822,612.97866327818,651.68292300609,728.11694797601,807.8963375694,903.69557412727,1013.19282257599,1069.7265813247,1225.95732655636,1303.36584601218],description:"Marimba of the Bakwese, SW Belgian Congo (Zaire). 1/1=140.5 Hz"},marimba2:{frequencies:[261.6255653006,279.11058864149,318.03161540472,343.03050002254,379.95718438213,421.58889248327,458.6849347701,519.33670373121,571.2689787911,613.68721319418,694.83488613378,761.23234162637,846.59395682498,953.56868388592,1049.52904699774,1145.8425062572,1271.3918647407,1389.66977226756],description:"Marimba of the Bakubu, S. Belgian Congo (Zaire). 1/1=141.5 Hz"},marimba3:{frequencies:[261.6255653006,296.73398952435,348.2210758395,420.13030572059,476.50902003141,518.73708886244,603.49292471609,696.44215167899,840.26061144117,953.01804006282,1037.47417772488],description:"Marimba from the Yakoma tribe, Zaire. 1/1=185.5 Hz"},marion:{frequencies:[261.6255653006,269.91407136119,278.46532473603,287.28749371714,296.38899008685,305.77900572762,315.46632790985,325.46074015958,335.7715953476,346.4093067252,357.3838291689,368.70624618807,380.38737313392,392.4383479509,411.71310103548,431.93429139282,453.14890242083,475.40520223986,498.75490298644,523.2511306012],description:"scale with two different ET step 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fifths"},"marpurg-t8":{frequencies:[261.6255653006,277.49581689502,293.33333347996,311.12698372208,329.99999983505,348.83408706747,369.99442271164,391.11111150212,414.83597850347,440,466.69047534984,493.32589719545,523.2511306012],description:"Marpurg's temperament nr.8, 4 tempered fifths"},"marpurg-t9":{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,350.01785633742,371.24999944327,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"Marpurg's temperament nr.9, 4 tempered fifths"},marpurg:{frequencies:[261.6255653006,277.49581689502,293.83071040301,311.12698372208,329.99999983505,349.42557141756,369.99442271164,392.4383479509,415.53937569366,440,466.69047534984,494.16238213869,523.2511306012],description:"Marpurg, Versuch ueber die musikalische Temperatur (1776), p. 153"},marpurg1:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg's Monochord no.1 (1776)"},marpurg3:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Marpurg 3"},marpurg4:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg 4, also Yamaha Pure Minor"},marsh:{frequencies:[261.6255653006,275.50659558095,293.15632631094,311.93674864629,328.48713220126,349.53094576004,368.07595926604,391.65594491223,412.43597848639,438.85779226656,466.97226207056,491.74834273545,523.2511306012],description:"John Marsh's meantone temperament (1809)"},marsh2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"John Marsh's quasi-equal temperament (1840)"},mavila12:{frequencies:[261.6255653006,256.98292999787,287.53945699376,321.72930260925,316.02010771872,353.59644178868,347.32175377489,388.62000642034,381.72381344999,427.11263899087,477.89842030218,469.41794908116,525.2340355968],description:"A 12-note mavila scale (for warping meantone-based music)"},mavila9:{frequencies:[261.6255653006,287.53945699376,316.02010771872,321.72930260925,353.59644178868,388.62000642034,427.11263899087,434.82882549415,477.89842030218,525.2340355968],description:"9-note scale of mavila temperament (TOP tuning)"},mavlim1:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"First 27/25&135/128 scale"},mbira_banda:{frequencies:[261.6255653006,291.13134764929,327.53979283172,368.50142299854,404.88256627495,443.57258128492,480.10063929961,555.00605988575],description:"Mubayiwa Bandambira's tuning of keys R2-R9 from Berliner: The soul of mbira."},mbira_banda2:{frequencies:[261.6255653006,321.16993719469,360.29289210659,380.8360868427,422.32008370967,461.34206956593,587.32953583482,513.96502576833,761.67217368541,711.48673390068,849.04255025658,936.10488897708,1046.50286568598,633.49659152295,1055.60951665979,1174.65975017952,1321.5609185619,1486.83332446121,1633.62433483289,1789.73120457747,1937.11498804338,2239.34414798534],description:"Mubayiwa Bandambira's Mbira DzaVadzimu tuning B1=114 Hz"},mbira_gondo:{frequencies:[261.6255653006,315.28798447451,345.21700307457,379.51849407657,422.56409582244,461.07566488503,564.05539604512,516.94239487354,778.57545143809,697.24717811406,842.69088701475,926.42243447898,1029.11884353824,628.3943418294,1040.47545270591,1153.813137635,1308.64724593201,1415.59600512246,1572.51770682594,1715.83353717518,1883.05646656025,2103.91477035149],description:"John Gondo's Mbira DzaVadzimu tuning B1=122 Hz"},mbira_kunaka:{frequencies:[261.6255653006,292.98704147282,325.27731021818,350.44066402496,386.59871897734,434.19311733646,479.82340237272,507.76825077597],description:"John Kunaka's mbira tuning of keys R2-R9"},mbira_kunaka2:{frequencies:[261.6255653006,340.26769547546,358.83903996308,405.11650317313,448.98591596033,490.75518955849,622.61349925697,541.70354187177,817.28364083393,724.3415782324,907.35693646861,997.5144154576,1094.73088724383,673.88551872153,1085.91380691742,1216.08403680913,1350.10935126711,1454.55340013417,1604.63250673428,1802.17976955899,1991.5747030301,2107.56373750553],description:"John Kunaka's Mbira DzaVadzimu tuning B1=113 Hz"},mbira_mude:{frequencies:[261.6255653006,289.28740724512,309.15639683494,364.68988616898,372.56793743951,408.17001145418,507.1819925915,459.74594725879,689.63684605432,610.50517472746,760.79276355093,824.39562982862,887.65774573556,562.75365576207,888.68380073365,1015.53708814899,1126.80895076279,1206.28956516212,1365.00817887311,1507.58874420517,1666.02447560859,1935.99638964471],description:"Hakurotwi Mude's Mbira DzaVadzimu tuning B1=132 Hz"},mbira_mujuru:{frequencies:[261.6255653006,281.37682788104,301.05008478933,329.43721154897,394.9500460767,419.64523240241,533.01280425363,488.77489658044,700.88132804992,602.10016957865,765.19999119503,809.29752893,942.6160133907,577.57308891646,937.72844143307,1046.50286568598,1145.18149427149,1243.7900049313,1411.51350174391,1540.15576038017,1658.34356815416,1904.9365287586],description:"Ephat Mujuru's Mbira DzaVadzimu tuning, B1=106 Hz"},mbira_zimb:{frequencies:[261.6255653006,276.86260193655,305.95868600104,343.62544191138,379.08031027329,408.40584780369,453.41648894489,507.76825077597],description:"Shona mbira scale"},mboko_bow:{frequencies:[261.6255653006,347.61817721989,375.37611551499],description:"African Mboko Mouth Bow (chordophone, single string, plucked)"},mboko_zither:{frequencies:[261.6255653006,294.68429813772,319.3201344739,354.92237405774,396.55020354877,418.67676528474,472.67116512585,513.07516347663],description:"African Mboko Zither (chordophone; idiochordic palm fibre, plucked)"},mcclain:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,331.11985608357,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,510.98743222773,523.2511306012],description:"McClain's 12-tone scale, see page 119 of The Myth of Invariance"},mcclain_18:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,319.36714514233,327.03195662575,331.11985608357,344.91651675372,367.91095120397,383.2405741708,392.4383479509,408.78994578219,413.89982010446,441.49314144476,459.88868900496,490.54793493862,496.67978412536,510.98743222773,523.2511306012],description:"McClain's 18-tone scale, see page 143 of The Myth of Invariance"},mcclain_8:{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,523.2511306012],description:"McClain's 8-tone scale, see page 51 of The Myth of Invariance"},mccoskey_22:{frequencies:[261.6255653006,270.06509966514,279.06726965397,287.78812183066,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,382.37582620857,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,506.89953276991,523.2511306012],description:"31-limit rational interpretation of 22-tET, Marion McCoskey"},mclaren_bar:{frequencies:[261.6255653006,281.77400528964,292.14326370913,304.76756192248,325.50548568708,328.66136118639,353.45752508165,360.67039921732,379.1552038283,397.63971531932,405.75513620619,436.411067852,476.98680497297,521.16951219839],description:"Metal bar scale. see McLaren, Xenharmonicon 15, pp.31-33"},mclaren_cps:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,367.91095120397,392.4383479509,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"2)12 [1,2,3,4,5,6,8,9,10,12,14,15] a degenerate CPS"},mclaren_harm:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012],description:'from "Wilson part 9", claimed to be Schlesingers Dorian Enharmonic, prov. unkn'},mclaren_rath1:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,372.08969287196,380.54627680087,389.39619021485,398.6675280771,492.47165233054,507.3950357345,523.2511306012],description:"McLaren Rat H1"},mclaren_rath2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,380.54627680087,389.39619021485,398.6675280771,440.63253103259,452.54151835779,465.11211608996,523.2511306012],description:"McLaren Rat H2"},mean10:{frequencies:[261.6255653006,272.18829429226,292.14313377277,313.56091500001,326.220453695,350.13653284039,364.27275363262,390.97854693193,406.76370320307,436.58461973079,468.59178605305,487.51045723915,523.2511306012],description:"3/10-comma meantone scale"},mean11:{frequencies:[261.6255653006,272.83457350033,292.34115464648,313.24237654315,326.6628419965,350.01792709981,365.01399145768,391.11103243201,407.86767761879,437.02858581415,468.2743796482,488.33699124025,523.2511306012],description:"3/11-comma meantone scale. A.J. Ellis no. 10"},mean11ls_19:{frequencies:[261.6255653006,272.93479580544,280.25721516838,292.37183188538,305.01012622427,313.1930753928,326.73140514978,340.85495140859,349.99956372811,365.12891753666,374.92476290643,391.13155279262,408.03891236124,418.98596425085,437.09738047696,455.99169236578,468.2252457596,488.46511500326,509.57988860269,523.2511306012],description:"Least squares appr. to 3/2, 5/4, 7/6, 15/14 and 11/8, Petr Par\xEF\xBF\xBDzek"},mean13:{frequencies:[261.6255653006,273.83184954717,292.64606374809,312.75295135888,327.34460995374,349.8355370417,366.15730590163,391.31494185909,409.57195510156,437.7124891801,467.78648270341,489.61131479929,523.2511306012],description:"3/13-comma meantone scale"},mean14:{frequencies:[261.6255653006,274.22463192287,292.76593693997,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"3/14-comma meantone scale (Giordano Riccati, 1762)"},mean14_15:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,417.8586951835,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"15 of 3/14-comma meantone scale"},mean14_19:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,343.38964426558,349.76390952171,366.60744235102,373.41269440635,391.39507854003,410.24343789088,417.8586951835,437.98145930734,459.07327263526,467.59494724206,490.11285326462,513.71515101261,523.2511306012],description:"19 of 3/14-comma meantone scale"},mean14_7:{frequencies:[261.6255653006,292.76593693997,327.61283758281,349.76390952171,391.39507854003,437.98145930734,490.11285326462,523.2511306012],description:"Least squares appr. of 5L+2S to Ptolemy's Intense Diatonic scale"},mean14a:{frequencies:[261.6255653006,274.24690838881,292.77273178776,312.55000460003,327.62804498858,349.75985073129,366.63296888199,391.39962048672,410.28152481852,437.9967071602,467.58409501387,490.1412915133,523.2511306012],description:'fifth of sqrt(5/2)-1 octave "recursive" meantone, Paul Hahn'},mean16:{frequencies:[261.6255653006,274.864106667,292.9608347655,312.24903186879,328.04917632434,349.64754658398,367.34009701877,391.52533508436,411.33694767869,438.41888642025,467.28387071703,490.92894854125,523.2511306012],description:"3/16-comma meantone scale"},mean17:{frequencies:[261.6255653006,273.72412433093,292.61316553779,312.80569569783,327.2710181906,349.85520131118,366.03383354947,391.29294726693,409.38781813791,437.63868343995,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean17_17:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale with split C#/Db, D#/Eb, F#/Gb, G#/Ab and A#/Bb"},mean17_19:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,342.40527209253,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,512.10885267608,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean18:{frequencies:[261.6255653006,272.71477685134,292.30447317753,313.30134186202,326.58087306932,350.03988839382,364.87661266094,391.0864943589,407.66301227525,436.94633423564,468.33314368944,488.18382342185,523.2511306012],description:"5/18-comma meantone scale (Smith). 3/2 and 5/3 eq. beat. A.J. Ellis no. 9"},mean19:{frequencies:[261.6255653006,273.06170311607,292.41066686775,313.13068664042,326.81820677503,349.97632128221,365.27443420834,391.15752841841,408.25574814862,437.18446858874,468.16306089008,488.62733218513,523.2511306012],description:"5/19-comma meantone scale, fifths beats three times third. A.J. Ellis no. 11"},mean19r:{frequencies:[261.6255653006,273.04332227389,292.40504357126,313.13971948727,326.80563693258,349.97968716666,365.25335892465,391.15376651139,408.22434232755,437.17185753972,468.17206422213,488.60384173026,523.2511306012],description:"Approximate 5/19-comma meantone with 19/17 tone, Petr Parizek, 2002"},mean23:{frequencies:[261.6255653006,274.15058593695,292.74334833321,312.59706303545,327.56228503462,349.77740346966,366.52259116395,391.37997903742,410.11684180717,437.93077103284,467.63102771476,490.01832104213,523.2511306012],description:"5/23-comma meantone scale, A.J. Ellis no. 4"},mean23six:{frequencies:[261.6255653006,273.11604376732,292.42729246507,313.10398392891,326.85537164611,349.96637341293,365.33674088125,391.16864715511,408.34860251967,437.22175336101,468.13644404983,488.69678846289,523.2511306012],description:"6/23-comma meantone scale"},mean25:{frequencies:[261.6255653006,272.66208311698,292.28833573479,313.32728859832,326.54481265413,350.04955123355,364.81618195011,391.07569872695,407.57299290994,436.91015056532,468.35900068872,488.11644468937,523.2511306012],description:"7/25-comma meantone scale, least square weights 3/2:0 5/4:1 6/5:1"},mean26:{frequencies:[261.6255653006,272.91754119498,292.36655103694,313.20156187458,326.7196004604,350.00272362315,365.10913291207,391.12802157824,408.00943064927,437.08553692506,468.23370304224,488.44305713046,523.2511306012],description:"7/26-comma meantone scale (Woolhouse 1835). Almost equal to meaneb742"},mean26_21:{frequencies:[261.6255653006,272.91754592428,280.26986822267,292.36655272572,304.98534036063,313.20156006546,326.71960423481,335.52133892506,340.8210986211,350.00272362315,365.10913712997,374.9450750913,391.12802157824,408.00943771953,419.00109777107,437.08553944976,455.95052092314,468.23370033762,488.44306277317,501.60158217053,509.52467838008,523.2511306012],description:"21 of 7/26-comma meantone scale (Woolhouse 1835)"},mean27:{frequencies:[261.6255653006,273.15429014256,292.43899158768,313.08519355925,326.88152513903,349.9593710588,365.38059276675,391.17647406766,408.41395592075,437.24799400905,468.11771609009,488.74567091648,523.2511306012],description:"7/27-comma meantone scale, least square weights 3/2:2 5/4:1 6/5:1"},mean29:{frequencies:[261.6255653006,273.57932033947,292.56893127899,312.87664195194,327.1720749345,349.88164908166,365.86785468743,391.26336919078,409.14031659695,437.53944680455,467.90980928584,489.28875967044,523.2511306012],description:"7/29-comma meantone scale, least square weights 3/2:4 5/4:1 6/5:1"},mean2sev:{frequencies:[261.6255653006,272.52663052146,292.24684137387,313.39402123097,326.45210604021,350.07440004945,364.66083404534,391.04793957621,407.34160211012,436.81711699543,468.42550014967,487.94322738789,523.2511306012],description:"2/7-comma meantone scale. Zarlino's temperament (1558). See also meaneb371"},mean2sev_15:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,350.07447082328,364.66081719444,391.04786051887,407.34165622677,419.34452602299,436.81710690282,468.42541627199,487.94330348661,523.2511306012],description:"15 of 2/7-comma meantone scale"},mean2sev_19:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,340.0543130973,350.07447082328,364.66081719444,375.40603866065,391.04786051887,407.34165622677,419.34452602299,436.81710690282,455.01770749831,468.42541627199,487.94330348661,508.27414914183,523.2511306012],description:"19 of 2/7-comma meantone scale"},mean2sev_31:{frequencies:[261.6255653006,264.72620698393,272.52663052146,280.55692507618,283.88190679319,292.24689370448,300.8583415146,304.42377254813,313.39402847191,317.10820138491,326.45203249943,336.07138073182,340.0543130973,350.07447082328,354.22315547012,364.66081719444,375.40603866065,379.85514366424,391.04786051887,395.6823437549,407.34165622677,419.34452602299,424.31412061457,436.81710690282,449.68851049921,455.01770749831,468.42541627199,473.97693555703,487.94330348661,502.32108537715,508.27414914183,523.2511306012],description:"31 of 2/7-comma meantone scale"},mean2seveb:{frequencies:[261.6255653006,274.26749945295,292.59076110537,312.44357330613,327.42660602987,349.76102048238,366.6169314736,391.04794861134,410.01084835752,437.49574139527,467.27496094916,489.74950989452,523.2511306012],description:'"2/7-comma" meantone with equal beating fifths. A.J. Ellis no. 8'},mean2sevr:{frequencies:[261.6255653006,272.52663052146,292.24289114742,313.39346366789,326.45152465405,350.07234194042,364.65868952128,391.04531121882,407.33886585294,436.81651812993,468.41855142334,487.93599106598,523.2511306012],description:"Rational approximation to 2/7-comma meantone, 1/1 = 262.9333"},mean9:{frequencies:[261.6255653006,274.03547926168,292.70827332867,306.59245933664,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"2/9-comma meantone scale, Lemme Rossi, Sistema musico (1666)"},mean94:{frequencies:[261.6255653006,268.79084150406,291.09659021292,315.25339315665,323.88740273232,350.76536842075,360.37196303797,390.27761906502,400.96635635801,434.24075936811,470.27645613296,483.15616342113,523.2511306012],description:"4/9-comma meantone scale"},mean9_15:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,418.0235894185,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"15 of 2/9-comma meantone scale"},mean9_19:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,343.0174228875,349.79835961887,366.39065074918,373.63364091796,391.35653176554,409.92008797511,418.0235894185,437.85206746661,458.62082212371,467.68706357679,489.87127257422,513.10776453427,523.2511306012],description:"19 of 2/9-comma meantone scale"},mean9_31:{frequencies:[261.6255653006,268.72322665693,274.03547926168,279.45274708261,287.03404351137,292.70827332867,298.49467410529,306.59245933664,312.65343270838,321.13524775754,327.48360691354,333.95746354843,343.0174228875,349.79835961887,359.28803828513,366.39065074918,373.63364091796,383.76997851754,391.35653176554,401.97367512027,409.92008797511,418.0235894185,429.36393755067,437.85181455341,446.50763144636,458.62082212371,467.68706357679,480.3749841712,489.87127257422,499.55528826613,513.10776453427,523.2511306012],description:"31 of 2/9-comma meantone scale"},meaneb1071:{frequencies:[261.6255653006,273.45959631537,292.5323192343,305.76452283047,327.09038632535,349.9034421565,365.73073124967,391.23900009103,408.93579686983,437.45744778434,457.24482979639,489.13584427285,523.2511306012],description:"Equal beating 7/4 = 3/2 same."},meaneb1071a:{frequencies:[261.6255653006,273.94115519525,292.67936294368,306.45675889694,327.41929816594,349.81553441422,366.28252094772,391.33731744348,409.75863641311,437.78732645584,458.39517452459,489.75074612717,523.2511306012],description:"Equal beating 7/4 = 3/2 opposite."},meaneb341:{frequencies:[261.6255653006,272.43747957464,292.21954801903,313.43802026715,326.39113133433,350.09085029289,364.55867287416,391.02956482064,407.18921698842,436.75579855003,468.46925117002,487.82916876009,523.2511306012],description:"Equal beating 6/5 = 5/4 same. Almost 4/15 Pyth. comma"},meaneb371:{frequencies:[261.6255653006,272.52577151658,292.24657972098,313.39444482621,326.45151771442,350.07455777399,364.65985037488,391.0477633913,407.34013625771,436.81652657765,468.42591953828,487.94213100406,523.2511306012],description:"Equal beating 6/5 = 3/2 same. Practically 2/7-comma (Zarlino)"},meaneb371a:{frequencies:[261.6255653006,269.83862220337,291.42039690163,314.72828847419,324.6081803116,350.57044084899,361.57569171511,390.49462500658,421.72650333798,434.96526321606,469.75391665508,484.50062400899,523.2511306012],description:"Equal beating 6/5 = 3/2 opposite. Almost 2/5-comma"},meaneb381:{frequencies:[261.6255653006,275.92799893014,293.28437056932,311.73248946737,328.77414682856,349.45463702831,368.55847249214,391.74146894101,416.38271791821,439.14534885862,466.76838786866,492.28548089506,523.2511306012],description:"Equal beating 6/5 = 8/5 same. Almost 1/7-comma"},meaneb451:{frequencies:[261.6255653006,274.36682021224,292.8092284668,312.49148032108,327.70992276921,349.73795145032,366.77030983847,391.42412846541,410.48661799548,438.07873640926,467.5258138363,490.29448158868,523.2511306012],description:"Equal beating 5/4 = 4/3 same, 5/24 comma meantone. A.J. Ellis no. 6"},meaneb471:{frequencies:[261.6255653006,272.3284467197,292.18612898941,313.49179640307,326.31648163178,350.11087068539,364.43361138613,391.00720457415,407.00321492741,436.68087780422,468.52283272721,487.68970701588,523.2511306012],description:"Equal beating 5/4 = 3/2 same. Almost 5/17-comma"},meaneb471a:{frequencies:[261.6255653006,274.14912748586,292.7429036132,312.59777626068,327.56128980523,349.7776701617,366.52092076205,391.37968062521,410.11434970273,437.92977184699,467.63173811584,490.01645860508,523.2511306012],description:"Equal beating 5/4 = 3/2 opposite. Almost 1/5 Pyth. Gottfried Keller (1707)"},meaneb471b:{frequencies:[261.6255653006,272.31089540773,292.18072491748,313.50040506268,326.30440921209,350.11400731728,364.41338872146,391.00370158472,406.97310157871,436.668886633,468.53149836075,487.66729542944,523.2511306012],description:"21/109-comma meantone with 9/7 major thirds, almost equal beating 5/4 and 3/2"},meaneb472:{frequencies:[261.6255653006,270.83769079127,291.72826852127,314.23020335825,325.29440843388,350.38540704884,362.72286472858,390.7008399429,404.45761497645,435.65472502222,469.25816799182,485.78126704788,523.2511306012],description:"Beating of 5/4 = twice 3/2 same. Almost 5/14-comma"},meaneb472_19:{frequencies:[261.6255653006,270.8378472333,281.80541953687,291.72826852127,302.00051792575,314.23002185182,325.29459633135,336.74877333101,350.38540704884,362.72307424558,377.41153667283,390.7008399429,404.45808222448,420.83660282593,435.65497666633,450.99513069838,469.25816799182,485.78154764623,502.88674365212,523.2511306012],description:"Beating of 5/4 = twice 3/2 same, 19 tones"},meaneb472a:{frequencies:[261.6255653006,274.74648495017,292.92493846141,312.30633997417,327.96897748493,349.66886860972,367.20529370531,391.50146074488,411.13561642091,438.33843670622,467.34113372786,490.7787182415,523.2511306012],description:"Beating of 5/4 = twice 3/2 opposite. Almost 3/17-comma"},meaneb591:{frequencies:[261.6255653006,273.06215106005,292.41085266114,313.13038820279,326.81843330822,349.97621009739,365.27491737756,391.15765268623,418.87439289145,437.18488525956,468.16276342643,488.62782610925,523.2511306012],description:"Equal beating 4/3 = 5/3 same."},meaneb732:{frequencies:[261.6255653006,272.00548436883,292.08705896894,313.65121264041,326.09523618955,350.1701397801,364.06303937825,390.94102347986,406.4514961644,436.45893055948,468.68174619223,487.27655969467,523.2511306012],description:"Beating of 3/2 = twice 6/5 same. Almost 4/13-comma"},meaneb732_19:{frequencies:[261.6255653006,272.00553778846,280.94077405591,292.08707584055,303.67560621907,313.65118727632,326.09527197795,339.03307470248,350.17012966679,364.06310036266,376.02237826726,390.94103477068,406.45158772689,419.80330474394,436.45896585468,453.77543893118,468.68171912011,487.27662724555,506.60928680033,523.2511306012],description:"Beating of 3/2 = twice 6/5 same, 19 tones"},meaneb732a:{frequencies:[261.6255653006,270.68848625127,291.6822692306,314.3042667302,325.1920204578,350.41293324447,362.5515203525,390.67014898736,404.20304509584,435.55206635241,469.33217160858,485.59021720901,523.2511306012],description:"Beating of 3/2 = twice 6/5 opposite. Almost 1/3 Pyth. comma"},meaneb742:{frequencies:[261.6255653006,272.89343543801,292.35917287023,313.21341909223,326.70311046689,350.00714105462,365.08148980199,391.12308516115,407.96824372307,437.06899032128,468.24551969328,488.41224041213,523.2511306012],description:"Beating of 3/2 = twice 5/4 same."},meaneb742a:{frequencies:[261.6255653006,273.78850133971,292.63287562287,312.77409391616,327.31510698093,349.84341999552,366.10759179471,391.30612443552,409.49789158088,437.68290117536,467.80756449982,489.55615570194,523.2511306012],description:"Beating of 3/2 = twice 5/4 opposite. Almost 3/13-comma, 3/14 Pyth. comma"},meaneb781:{frequencies:[261.6255653006,273.88372205101,292.66195046404,312.72748571568,327.38015167213,349.82604176358,366.21672762941,391.32556326448,418.15568884829,437.74813244966,467.76108961433,489.67748280644,523.2511306012],description:"Equal beating 3/2 = 8/5 same."},meaneb891:{frequencies:[261.6255653006,272.7426257605,292.31307409948,313.28760473417,326.59990179186,350.03483972175,364.90860969063,391.092135133,419.1546662649,436.96549358815,468.31936361194,488.21959184068,523.2511306012],description:"Equal beating 8/5 = 5/3 same. Almost 5/18-comma"},meaneight:{frequencies:[261.6255653006,276.08926119362,293.33333347996,311.65444160511,328.88393162803,349.42547049952,368.74309237173,391.77416758435,413.43299207996,439.25532436715,466.69047534984,492.49097043477,523.2511306012],description:"1/8 Pyth. comma meantone scale"},meanfifth:{frequencies:[261.6255653006,274.56546814423,292.86978442859,312.39456569414,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"1/5-comma meantone scale (Verheijen)"},meanfifth2:{frequencies:[261.6255653006,279.06726965397,292.86986732103,312.39452419152,327.84547867349,349.70184487387,366.99801003998,391.46454285105,417.56218018201,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"1/5-comma meantone by John Holden (1770)"},meanfifth_19:{frequencies:[261.6255653006,274.56546814423,279.06726965397,292.86978442859,307.35519222791,312.39456569414,327.84548435462,344.06059968708,349.70179235499,366.99791252626,373.01539917593,391.46460164194,410.82629477826,417.56217294621,438.21464222188,459.88868900496,467.42914467878,490.54793493862,514.81033759999,523.2511306012],description:"19 of 1/5-comma meantone scale"},meanfifth_43:{frequencies:[261.6255653006,265.91515911649,270.13633240739,274.56546814423,279.06726965397,283.49717461664,288.14537375445,292.86978442859,297.67175429757,302.39711110066,307.35519222791,312.39456569414,317.35355938713,322.556865357,327.84548435462,333.22081516619,338.51040756711,344.06059968708,349.70179235499,355.43547760922,361.07770857381,366.99791252626,373.01539917593,378.93660287884,385.14971481892,391.46460164194,397.88302689184,404.19904307077,410.82629477826,417.56217294621,424.19061149626,431.14564594215,438.21464222188,445.39957775044,452.46991103879,459.88868900496,467.42914467878,475.09307907327,482.63477102771,490.54793493862,498.59100550039,506.50570672499,514.81033759999,523.2511306012],description:"Complete 1/5-comma meantone scale"},meanfiftheb:{frequencies:[261.6255653006,275.80023422757,293.11157312801,311.73372470712,328.53333183909,349.48325286892,368.3828117434,391.46459711956,412.7266004334,438.69360944226,466.62683936965,491.82624824197,523.2511306012],description:'"1/5-comma" meantone with equal beating fifths'},meangold:{frequencies:[261.6255653006,272.97231199113,292.38331430233,313.17462880702,326.75706743029,349.99269211627,365.17193449866,391.13923210785,408.10300926149,437.12312635029,468.20685771475,488.51307131873,523.2511306012],description:"Meantone scale with Blackwood's R = phi, and diat./chrom. 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Pietro Aaron's temp. (1523). 6/5 beats twice 3/2"},meanquar_14:{frequencies:[261.6255653006,273.37431312998,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split D#/Eb and G#/Ab, Otto Gibelius (1666)"},meanquar_15:{frequencies:[261.6255653006,273.37431312998,279.93529690293,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split C#/Db, D#/Eb and 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scale"},meansixtheb:{frequencies:[261.6255653006,276.39673661379,293.31426069206,311.4574698476,328.96404447481,349.37515437283,369.07004939896,391.62674884124,413.78350416977,439.15979251365,466.37460465854,492.63446576705,523.2511306012],description:'"1/6-comma" meantone with equal beating fifths'},meansixthm:{frequencies:[261.6255653006,275.36250599118,293.11251278827,312.00669222389,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52369088643,438.75941205608,467.04206359353,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 2 fifths"},meansixthm2:{frequencies:[261.6255653006,276.14113065853,293.11251278827,310.24975557428,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52380581681,438.75941205608,465.72523006308,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 4 fifths"},meansixthpm:{frequencies:[261.6255653006,275.00020270933,293.00227310437,309.72478954314,328.14198392915,348.83408706747,367.49599295996,391.5530240856,412.50030385781,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"modified 1/6P-comma temperament, French 18th century"},meansixthso:{frequencies:[261.6255653006,273.09145986506,292.50627485027,313.30134186202,327.03195662575,350.28154752005,365.63284274659,391.62667645325,408.78994578219,437.85193595173,468.98001879925,489.53334447372,524.3356019912],description:"1/6-comma meantone scale with 1/6-comma stretched oct, Dave Keenan TL 13-12-99"},meanstr:{frequencies:[261.6255653006,272.52663052146,292.30447317753,313.51763757869,326.58087306932,350.28154752005,364.87661266094,391.35649333595,407.66301227525,437.24799400905,468.98001879925,488.52085380073,523.97386302914],description:"Meantone with 1/9-comma stretched octave, Petr Parizek (2006)"},meanten:{frequencies:[261.6255653006,276.96346718799,293.59840699152,311.2324721493,329.47860040677,349.26769656434,369.74365294187,391.95114287501,414.92943551322,439.85086739936,466.26912673157,493.60433806962,523.2511306012],description:"1/10-comma meantone scale"},meanthird:{frequencies:[261.6255653006,271.40047399919,291.9012907804,313.95067836072,325.68056936328,350.28154752005,363.36884069528,390.81668391305,405.4184580124,436.04260883433,468.98001879925,486.50215045777,523.2511306012],description:"1/3-comma meantone scale (Salinas)"},meanthird_19:{frequencies:[261.6255653006,271.40047399919,281.38801176707,291.9012907804,302.80736724606,313.95067836072,325.68056936328,337.848714425,350.28154752005,363.36884069528,376.74081403286,390.81668391305,405.4184580124,420.33785775232,436.04260883433,452.33412516107,468.98001879925,486.50215045777,504.40543017669,523.2511306012],description:"Complete 1/3-comma meantone scale"},meanthirdeb:{frequencies:[261.6255653006,273.41679662438,292.30169912182,312.83755546226,326.81234905863,349.91518709086,365.63683018302,390.81669745772,408.5035451685,436.83089868331,467.63468237516,488.59687355467,523.2511306012],description:'"1/3-comma" meantone with equal beating fifths'},meanvar1:{frequencies:[261.6255653006,274.22463192287,292.50627485027,312.00669222389,327.03195662575,349.55706816887,366.3906401674,391.22147055517,410.48618883318,437.39890198442,467.04206359353,489.53334447372,523.2511306012],description:"Variable meantone 1: C-G-D-A-E 1/4, others 1/6"},meanvar2:{frequencies:[261.6255653006,274.19219069011,292.50627485027,312.04360750473,327.03195662575,349.70184487387,366.23895640989,391.22147055517,410.65012590831,437.39890198442,467.23549927892,489.3306802979,523.2511306012],description:"Variable meantone 2: C..E 1/4, 1/5-1/6-1/7-1/8 outward both directions"},meanvar3:{frequencies:[261.6255653006,275.36250599118,292.50627485027,310.71739423852,327.03195662575,349.55706816887,367.15000817177,391.22147055517,413.04376116614,437.39890198442,466.0760911248,489.53334447372,523.2511306012],description:"Variable meantone 3: C..E 1/4, 1/6 next, then Pyth."},meanvar4:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,412.61639318626,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Variable meantone 4: naturals 1/4-comma, accidentals Pyth."},mediant16:{frequencies:[261.6255653006,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Mediant doubling of octave done four times"},mercadier:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,349.22823143301,368.74309237173,391.5530240856,413.90012676351,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Mercadier's well-temperament (1777), 1/12 and 1/6 Pyth. comma"},mercadier2:{frequencies:[261.6255653006,276.14388692511,292.95319623755,310.40895756597,328.03206784165,349.20805980193,368.45885450371,391.49761638186,413.86785247997,438.37641748302,465.57175090792,491.63473786767,523.2511306012],description:"Mercadier de Belestas (1776)"},mercator:{frequencies:[261.6255653006,272.09448029963,279.3054110864,290.48161516351,306.08206748155,318.32990397837,326.76614606023,335.42596179815,348.84778913489,362.80689075348,372.42184279259,387.32403355801,408.12545368833,418.94141877379,435.70530841001,453.13974129598,465.14865565404,490.12996697565,509.74216322321,523.2511306012],description:"19 out of 53-tET, see Mandelbaum p. 331"},merrick:{frequencies:[261.6255653006,278.62147458377,295.28844751169,312.94924079019,329.91874474504,349.29981986967,371.62722343835,394.01440557319,416.60121863153,438.96906929631,468.0242659544,493.6331420766,523.2511306012],description:"A. Merrick's melodically tuned equal temperament (1811)"},mersen_l1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 1"},mersen_l2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 2"},mersen_s1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 1"},mersen_s2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 2"},mersenmt1:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.03921839762,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 1"},mersenmt2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 2"},mersenne:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,340.65828815182,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,510.98743222773,523.2511306012],description:"31-note choice system of Mersenne, Harmonie universelle (1636)"},meyer:{frequencies:[261.6255653006,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},meyer_29:{frequencies:[261.6255653006,268.26840191956,275.93321340298,286.15296204753,289.72987407313,294.32876096318,306.59245933664,321.92208230347,327.03195662575,331.11985608357,343.38355445704,344.91651675372,357.69120255941,367.91095120397,372.50983809402,383.2405741708,386.30649876417,392.4383479509,408.78994578219,413.89982010446,429.2294430713,441.49314144476,457.84473927605,459.88868900496,482.88312345521,490.54793493862,496.67978412536,510.98743222773,515.07533168556,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},mid_enh1:{frequencies:[261.6255653006,269.10058145205,336.37572681506,348.83408706747,392.4383479509,403.65087217807,504.56359022259,523.2511306012],description:"Mid-Mode1 Enharmonic, permutation of Archytas's with the 5/4 lying medially"},mid_enh2:{frequencies:[261.6255653006,271.31540105247,339.14425131559,348.83408706747,392.4383479509,406.97310157871,508.71637697339,523.2511306012],description:"Permutation of Archytas' Enharmonic with the 5/4 medially and 28/27 first"},miller19:{frequencies:[261.6255653006,271.16557874802,283.07475767856,293.39690257971,304.09543631541,315.18408718336,326.67707691855,338.58915326012,350.93559605343,363.73224209988,376.99551198295,390.74241649248,407.9032302438,422.77716528297,438.1934715504,454.17192383337,470.73301771751,487.89800430439,505.68889852562,524.12852955557],description:"TOP tempered nr. 64 [1202.9, 570.4479508], 7-limit {225/224, 1029/1000}"},miller7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,313.95067836072,329.64821227876,353.19451315581,366.27579142084,392.4383479509,412.06026534844,439.53094970501,470.92601754108,494.47231841813,523.2511306012],description:"Herman Miller, 7-limit JI. mode of parizek_ji1"},miller_12:{frequencies:[261.6255653006,273.36657578691,291.63627719304,313.29104303136,327.35065305942,349.22823143301,364.90060015836,391.99543598175,418.19337019276,436.9606979923,456.57025003029,487.08386390194,523.2511306012],description:"Herman Miller, scale with appr. to three 7/4 and one 11/8. 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Tuning List 22-1-99'},miller_sp:{frequencies:[261.6255653006,276.74268633071,292.73329748773,304.15432597486,321.72882314722,340.31880135827,353.5963846,374.02771873076,395.63960626236,411.07553805605,434.82810464551,459.95313047266,477.89826295658,505.51194770063,525.23456349057],description:"Herman Miller, Superpelog temperament, TOP tuning"},minor_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"A minor pentatonic"},minor_clus:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,353.19451315581,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,470.92601754108,523.2511306012],description:"Chalmers' Minor Mode Cluster, Genus [333335]"},minor_wing:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Chalmers' Minor Wing with 7 minor and 6 major triads"},minortone:{frequencies:[261.6255653006,264.87670583656,269.18630372462,273.56601964703,276.96554054138,281.47182622933,286.05143175444,290.70554674078,294.31805527354,299.10666990622,303.97319627313,307.75057781118,312.75774231814,317.84637624619,323.01780144749,327.03184444407,332.35271908155,337.76016543181,341.95740725719,347.52112383796,353.17536321933,358.9216002989,363.3818066762,369.29410472703,375.30259493676,379.96636500161,386.14849505708,392.43120962619,398.81614754309,403.7721109712,410.34156772664,417.0179085097,422.20006196255,429.06934285921,436.05038835349,443.14501943782,448.65184388114,455.95150328441,463.36992699746,469.12808274602,476.76089208744,484.51788878959,492.4010934061,498.52001054206,506.63103252794,514.8740254656,523.2511306012],description:"Minortone temperament, g=182.466089, 5-limit"},miracle1:{frequencies:[261.6255653006,266.71173418545,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,479.82340237272,489.15147723638,513.27277840175,523.2511306012],description:'21 out of 72-tET Pyth. scale "Miracle/Blackjack", Keenan & Erlich, TL 2-5-2001'},miracle1a:{frequencies:[261.6255653006,266.57640943865,279.87817034289,285.17441410431,299.40418912991,305.0699313594,320.29246281951,326.35348199782,342.63803067389,349.1219037468,366.54256247747,373.47879032775,392.11482112276,399.53496279579,419.47115746916,427.40897376302,448.73603972606,457.22764679928,480.04261976898,489.12665346498,513.5333359992,523.2511306012],description:"Version of Blackjack with just 11/8 intervals"},miracle2:{frequencies:[261.6255653006,266.71172956369,274.52699087907,279.86396690685,285.30469707927,293.66477470251,299.3738011912,305.19381471768,314.13668880034,320.24370207508,326.46943949911,336.03573785931,342.56848231438,349.22822739856,359.4614100947,366.44956423737,373.57357245769,380.83607584373,391.99544051026,399.61607650784,407.38486242506,419.32216702351,427.4740516384,435.78441397758,448.55389013814,457.27405769313,466.16375074742,479.82341068742,489.15147723638,498.66088722045,513.27278729609,523.2511306012],description:'31 out of 72-tET Pythagorean scale "Miracle/Canasta", tempered Fokker-M, 36 7-limit tetrads'},miracle24:{frequencies:[261.6255653006,266.71173418545,274.52698453615,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,513.27277840175,523.2511306012],description:"Miracle[24] in 72-tET tuning."},miracle2a:{frequencies:[261.6255653006,266.57640943865,274.68028654691,279.87817034289,285.17441410431,293.84366906071,299.40418912991,305.0699313594,314.34400674513,320.29246281951,326.35348199782,336.27457379784,342.63803067389,349.1219037468,359.73515228832,366.54256247747,373.47879032775,380.54627680087,392.11482112276,399.53496279579,407.09552105481,419.47115746916,427.40897376302,435.49700296564,448.73603972606,457.22764679928,465.87994655565,480.04261976898,489.12665346498,498.38259075187,513.5333359992,523.2511306012],description:"Version of Canasta with just 11/8 intervals"},miracle3:{frequencies:[261.6255653006,266.71172956369,271.8967720342,274.52699087907,279.86396690685,285.30469707927,290.85119844166,293.66477470251,299.3738011912,305.19381471768,311.12697293924,314.13668880034,320.24370207508,326.46943949911,332.81620914398,336.03573785931,342.56848231438,349.22822739856,356.01744208336,359.4614100947,366.44956423737,373.57357245769,380.83607584373,384.52012922913,391.99544051026,399.61607650784,407.38486242506,411.32573797959,419.32216702351,427.4740516384,435.78441397758,440.00001524924,448.55389013814,457.27405769313,466.16375074742,470.67322937359,479.82341068742,489.15147723638,498.66088722045,503.48472993456,513.27278729609,523.2511306012],description:'41 out of 72-tET Pythagorean scale "Miracle/Studloco", Erlich/Keenan 2001'},miracle31s:{frequencies:[261.6255653006,266.63636836248,274.61234258734,279.87187586531,285.23214274484,293.7643779857,299.39072204343,305.12482507342,314.2521161294,320.27085311289,326.40486440328,336.1687117034,342.60720791066,349.16901789451,359.61381619398,366.50134650551,373.52079096839,380.6746756467,392.06191220286,399.57090708206,407.22371854314,419.40512463865,427.43781242392,435.62434685833,448.6553095271,457.24821364991,466.00569400686,479.94546308962,489.13765420145,498.50589943595,513.41785698047,523.2511306012],description:"Canasta with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle3a:{frequencies:[261.6255653006,266.57640943865,271.6209387912,274.68028654691,279.87817034289,285.17441410431,290.57088243021,293.84366906071,299.40418912991,305.0699313594,310.84289043406,314.34400674513,320.29246281951,326.35348199782,332.52919812642,336.27457379784,342.63803067389,349.1219037468,355.72847573316,359.73515228832,366.54256247747,373.47879032775,380.54627680087,384.83248369581,392.11482112276,399.53496279579,407.09552105481,411.6807594913,419.47115746916,427.40897376302,435.49700296564,440.40213577526,448.73603972606,457.22764679928,465.87994655565,471.12729153307,480.04261976898,489.12665346498,498.38259075187,503.99602271809,513.5333359992,523.2511306012],description:"Version of Studloco with just 11/8 intervals"},miracle3ls:{frequencies:[261.6255653006,266.8561524992,272.19132869617,274.36355553357,279.84880885615,285.44374339214,291.1505189834,293.47406686496,299.34138986722,305.32601617869,311.43030899178,313.91568307924,320.1916880693,326.59318586748,333.12264767748,335.78115718319,342.4943108472,349.34167821305,356.32594256772,359.16962765504,366.35037871957,373.67471357934,381.14545968569,384.18721873359,391.86813762951,399.70261841457,407.69373119716,410.94736065575,419.16328558448,427.54349328421,436.09121881038,439.57145109254,448.35967321435,457.32356924795,466.46667727785,470.18934850506,479.58967749961,489.177972196,498.95793401383,502.93987502638,512.99500332159,523.2511306012],description:"Miracle-41 in a 7-limit least-squares tuning, Gene Ward Smith, 2001"},miracle3p:{frequencies:[261.6255653006,266.34679554672,270.06721067987,274.94077677072,279.90228841312,284.95333588433,290.09553330897,294.14767822015,299.45579274291,304.85969791727,310.36112062791,314.69634158508,320.37527393455,326.15668500873,332.04242788125,336.6805001021,342.75615313904,348.94144590806,355.2383548887,360.20043713509,366.70052302062,373.3179099666,380.0547104455,385.36343543368,392.31760641523,399.39727291251,406.60469732047,412.28427858225,419.7242587073,427.29849640545,435.00941939202,441.0857666732,449.04549132915,457.14885520764,465.39844769831,471.89927840742,480.41505607532,489.08450736089,497.91040254418,504.86537329764,513.97604599191,523.2511306012],description:"Least squares Pythagorean approximation to partch_43"},miracle41s:{frequencies:[261.6255653006,266.63636836248,269.45164985995,274.61234258734,279.87187586531,285.23214274484,290.69507255622,293.7643779857,299.39072204343,305.12482507342,310.96875093738,314.2521161294,320.27085311289,326.40486440328,332.65635780028,336.1687117034,342.60720791066,349.16901789451,355.85650343121,359.61381619398,366.50134650551,373.52079096839,380.6746756467,384.69403121132,392.06191220286,399.57090708206,407.22371854314,411.52339231679,419.40512463865,427.43781242392,435.62434685833,440.22388881539,448.6553095271,457.24821364991,466.00569400686,470.92601754108,479.94546308962,489.13765420145,498.50589943595,503.76937659657,513.41785698047,523.2511306012],description:"StudLoco with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle_12:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,336.03572815422,342.56848033562,359.46139971304,366.44956000397,384.52011812375,411.32572372413,440,470.6732130613,523.2511306012],description:"A 12-tone subset of Blackjack with six 4-7-9-11 tetrads"},miracle_12a:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,342.56848033562,366.44956000397,391.99543598175,419.32216217931,448.5538823653,479.82339960115,489.15147723638,513.27277840175,523.2511306012],description:"A 12-tone chain of Miracle generators and subset of 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9/8=4/3."},miscd:{frequencies:[261.6255653006,271.68808704293,282.55561052465,294.32876096318,348.83408706747,392.4383479509,407.5321305644,423.83341578697,441.49314144476,523.2511306012],description:"27/26 x 26/25 x 25/24=9/8. 9/8 x 32/27=4/3."},misce:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,348.83408706747,392.4383479509,420.46965851882,452.81347840488,490.54793493862,523.2511306012],description:"15/14 x 14/13 x 13/12=5/4. 5/4 x 16/15= 4/3."},miscf:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,378.42269266694,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh1"},miscg:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh 2"},misch:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,490.54793493862,504.56359022259,523.2511306012],description:"SupraEnh 3"},misty:{frequencies:[261.6255653006,268.57642185399,270.57706033988,272.59260010205,274.62315370363,276.66883458144,284.01936005382,286.13503371773,288.26646546986,290.41377434565,292.57708030445,300.35025535204,302.58757688062,304.84156607104,307.11234355974,309.40003795144,311.70477168653,319.9861304005,322.36972224007,324.77106769218,327.19030275625,329.62755691287,338.38508739928,340.90573394089,343.44515491415,346.00349213972,348.58088853904,357.84197030948,360.50755209334,363.19298782427,365.89842747751,368.62402219236,378.41760905933,381.23645754858,384.07630597582,386.93730633346,389.81962065329,392.72340320054,403.157261366,406.16039889903,409.18590458221,412.23394976407,415.30469757995,426.33849458487,429.51431022199,432.71378016074,435.93708308397,439.18439906139,450.85263092877,454.21105352848,457.59449053401,461.00313090234,464.43716505707,476.77631130474,480.3278378528,483.9058226648,487.51045723915,491.14194572312,494.80048247871,507.94632001299,511.73003620658,515.54193450341,519.38223078906,523.2511306012],description:"Misty 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1975"},wilson_41:{frequencies:[261.6255653006,265.7783520514,271.31540105247,275.62199471997,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,321.08592105074,327.03195662575,331.11985608357,336.37572681506,343.38355445704,348.83408706747,354.37113606854,361.75386806997,367.49599295996,372.08969287196,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,413.43299207996,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,481.6288815761,490.54793493862,496.67978412536,504.56359022259,515.07533168556,523.2511306012],description:"Wilson 11-limit 41-tone scale XH 3, 1975"},wilson_alessandro:{frequencies:[261.6255653006,265.58571790036,269.80136421624,270.50397193556,275.93321340298,278.232656848,284.55612632182,286.15296204753,288.53757006459,294.32876096318,295.09524211152,303.52653474327,304.3169684275,305.22982618403,309.14739649778,314.76825825228,321.92208230347,324.60476632267,327.03195662575,331.98214737546,337.2517052703,340.06213614756,343.38355445704,347.79082106,351.18772614924,354.11429053382,359.73515228832,365.180362113,367.91095120397,370.97687579734,379.40816842909,386.30649876417,391.2646736925,392.4383479509,393.46032281536,404.70204632437,405.75595790334,413.89982010446,417.348985272,419.69101100305,429.2294430713,432.80635509689,441.49314144476,442.64286316727,449.66894036041,456.47545264125,457.84473927605,463.72109474667,472.15238737843,482.88312345521,486.907149484,490.54793493862,494.63583439645,505.87755790546,515.07533168556,521.68623159,523.2511306012],description:"D'Alessandro, genus [3 3 3 5 7 11 11] plus 8 pigtails, 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Used Stearns: Jewel"},window:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,297.67175429757,306.59245933664,327.03195662575,334.88072358477,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,446.50763144636,459.88868900496,465.11211608996,470.92601754108,502.32108537715,523.2511306012],description:"Window lattice"},wonder1:{frequencies:[261.6255653006,272.72256190885,277.86237426839,283.09905309511,288.43442562998,293.8703485525,299.4087202614,312.10830899518,317.99039712482,323.98334274799,330.08923137594,336.31019538088,342.64839962317,357.18202566262,363.91358676728,370.77201292014,377.75969724053,384.87907140314,392.13262172187,408.76514672187,416.46885901676,424.31776026786,432.3145818485,440.46211650535,448.76319953449,467.79774494453,476.61400354229,485.59641603135,494.74811665626,504.07229015717,513.57219283465,523.2511306012],description:"Wonder Scale, gen=~233.54 cents, 8/7+1029/1024^7/25, LS 12:14:18:21, M.Schulter"},wonder36:{frequencies:[261.6255653006,271.89678302796,277.18263097687,282.57123920205,288.06460709314,293.66476791741,299.37379946195,311.12698372208,317.17549194805,323.3415889232,329.62755691287,336.03572815422,342.56848033562,356.01745236555,362.93866220634,369.99442271164,377.18735172911,384.52011812375,391.99543598175,407.38487419079,415.30469757995,423.37848741825,431.60923940535,440,448.5538823653,466.16376151809,475.22628419761,484.46499093218,493.88330125613,503.48470957687,513.27277840175,523.2511306012],description:"Wonder Scale, 36-tET version"},wronski:{frequencies:[261.6255653006,277.97716313189,294.32876096318,308.86351459099,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,463.29527188648,494.18162334558,523.2511306012],description:`Wronski's scale, from Jocelyn Godwin, "Music and the Occult", p. 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system"},wurschmidt_31a:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,287.4304306281,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,372.08969287196,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,476.27480687611,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"W\xEF\xBF\xBDrschmidt's 31-tone system with alternative 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system"},wurschmidt_temp:{frequencies:[261.6255653006,270.6876810201,276.46178051834,282.35904862511,288.38211267756,294.53365605714,300.81641938515,307.23320174366,313.78686192261,320.48031969341,327.31655710978,338.6540596739,345.87796520471,353.25596548096,360.79134753214,368.48746850413,376.34775715481,384.37571538166,392.57491978195,400.94902556208,409.5017589506,423.68596790742,432.72370810117,441.95423435346,451.38165902684,461.01018486849,470.84409628664,480.88777706987,491.14570185547,501.62244073019,512.32266126632,523.2511306012],description:"W\xEF\xBF\xBDrschmidt temperament, 5-limit, g=387.744375, 5-limit"},"t-side":{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Tau-on-Side"},"t-side2":{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"Tau-on-Side 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Matrix"},"tri19-7":{frequencies:[261.6255653006,271.31540105247,288.32205155576,294.32876096318,299.00064605783,305.22982618403,316.53463456122,336.37572681506,348.83408706747,356.10146388137,384.42940207435,392.4383479509,406.97310157871,432.48307733364,448.50096908674,457.84473927605,465.11211608996,474.80195184183,504.56359022259,523.2511306012],description:"6:7:9 Tritriadic 19-Tone Matrix"},"tri19-8":{frequencies:[261.6255653006,264.29521392612,272.43653907335,275.21650375777,316.53463456122,319.76457981184,323.02748368748,332.97799220076,336.37572681506,350.27555023717,390.82337532559,406.97310157871,411.12588832951,423.79017189188,428.11456140098,432.48307733364,497.4115685962,502.48719684718,517.96576564563,523.2511306012],description:"7:9:11 Tritriadic 19-Tone Matrix"},"tri19-9":{frequencies:[261.6255653006,266.96486255163,286.15296204753,293.02063313667,299.00064605783,320.49131749323,327.03195662575,334.88072358477,341.71502406609,366.27579142084,373.75080757229,400.61414686654,408.78994578219,418.60090448096,427.14378008261,457.84473927605,467.18850946536,478.40103369253,512.78610798918,523.2511306012],description:"4:5:7 Tritriadic 19-Tone Matrix"},triang11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,327.03195662575,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"11-limit triangular diamond lattice with 64/63 intervals removed"},triaphonic_12:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,367.19377586049,387.59343007496,410.39304360878,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Triaphonic Cycle, conjunctive form on 4/3, 5/4 and 6/5"},triaphonic_17:{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,390.69417751556,406.97310157871,422.62591317789,439.53094970501,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"17-tone Triaphonic Cycle, conjunctive form on 4/3, 7/6 and 9/7"},trichord7:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,392.4383479509,436.04260883433,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Trichordal undecatonic, 7-limit"},tricot:{frequencies:[261.6255653006,264.94025538413,268.70564228797,272.11003565477,275.55755973666,279.4738436282,283.01466417842,286.6003471482,290.673570175,294.35628843049,298.08566525814,302.32211998602,306.15242072385,310.03124984507,314.43747949204,318.42127516569,322.45554578164,327.03835025925,331.18179578139,335.37773516927,339.62683737367,344.45368576554,348.81777463097,353.23715677741,358.25743790514,362.79641682209,367.39290067029,372.61436622199,377.33523951767,382.11592657559,387.54663888312,392.45669803325,397.4289679423,403.0773124301,408.18413893183,413.35566924724,419.23036738005,424.541846554,429.92062250389,436.03074525334,441.55507841911,447.14940523431,453.50438708518,459.25010687752,465.06861996272,470.9608512551,477.65424916833,483.70593529179,489.8342966599,496.79592520903,503.09012862502,509.46407999504,516.70469117363,523.2511306012],description:"Tricot temperament, g=565.988015, 5-limit"},tritriad:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Tritriadic scale of the 10:12:15 triad, natural minor mode"},tritriad10:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,366.27579142084,392.4383479509,488.36772189445,523.2511306012],description:"Tritriadic scale of the 10:14:15 triad"},tritriad11:{frequencies:[261.6255653006,309.19384990071,356.76213450082,383.71749577421,421.62797713733,453.48431318771,486.49381977384,523.2511306012],description:"Tritriadic scale of the 11:13:15 triad"},tritriad13:{frequencies:[261.6255653006,294.32876096318,340.11323489078,348.83408706747,392.4383479509,453.48431318771,510.16985233617,523.2511306012],description:"Tritriadic scale of the 10:13:15 triad"},tritriad14:{frequencies:[261.6255653006,294.32876096318,336.37572681506,348.83408706747,392.4383479509,448.50096908674,504.56359022259,523.2511306012],description:"Tritriadic scale of the 14:18:21 triad"},tritriad18:{frequencies:[261.6255653006,294.32876096318,319.76457981184,348.83408706747,392.4383479509,426.35277308246,479.64686971777,523.2511306012],description:"Tritriadic scale of the 18:22:27 triad"},tritriad22:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,481.6288815761,523.2511306012],description:"Tritriadic scale of the 22:27:33 triad"},tritriad26:{frequencies:[261.6255653006,294.32876096318,301.87565226992,348.83408706747,392.4383479509,402.50086969323,452.81347840488,523.2511306012],description:"Tritriadic scale of the 26:30:39 triad"},tritriad3:{frequencies:[261.6255653006,305.22982618403,356.10146388137,373.75080757229,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Tritriadic scale of the 3:5:7 triad. Possibly Mathews's 3.5.7a"},tritriad32:{frequencies:[261.6255653006,294.32876096318,322.00069575458,348.83408706747,392.4383479509,429.33426100611,483.00104363188,523.2511306012],description:"Tritriadic scale of the 26:32:39 triad"},tritriad3c:{frequencies:[261.6255653006,305.22982618403,366.27579142084,373.75080757229,427.32175665765,436.04260883433,512.78610798918,523.2511306012],description:"From 1/1 7/6 7/5, a variant of the 3.5.7 triad"},tritriad3d:{frequencies:[261.6255653006,305.22982618403,313.95067836072,363.36884069528,366.27579142084,436.04260883433,508.71637697339,523.2511306012],description:"From 1/1 7/6 5/3, a variant of the 3.5.7 triad"},tritriad5:{frequencies:[261.6255653006,290.69507255622,329.64821227876,366.27579142084,406.97310157871,423.83341578697,470.92601754108,523.2511306012],description:"Tritriadic scale of the 5:7:9 triad. Possibly Mathews's 5.7.9a."},tritriad68:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Tritriadic scale of the 6:7:8 triad"},tritriad68i:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,398.6675280771,448.50096908674,465.11211608996,523.2511306012],description:"Tritriadic scale of the subharmonic 6:7:8 triad"},tritriad69:{frequencies:[261.6255653006,294.32876096318,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Tritriadic scale of the 6:7:9 triad, septimal natural minor"},tritriad7:{frequencies:[261.6255653006,264.29521392612,323.02748368748,332.97799220076,336.37572681506,411.12588832951,428.11456140098,523.2511306012],description:"Tritriadic scale of the 7:9:11 triad"},tritriad9:{frequencies:[261.6255653006,272.93037367779,319.76457981184,362.25078272391,377.90359432309,442.75095666255,461.88217083933,523.2511306012],description:"Tritriadic scale of the 9:11:13 triad"},tsjerepnin:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,470.92601754108,490.54793493862,523.2511306012],description:"Scale from Ivan Tsjerepnin's Santur Opera (1977) & suite from it Santur Live!"},tsuda13:{frequencies:[261.6255653006,281.75060878526,283.42769574232,322.00069575458,340.11323489078,362.25078272391,377.90359432309,402.50086969323,425.14154361347,442.75095666255,485.87604984397,518.26778650024,523.2511306012],description:"Mayumi Tsuda's Harmonic-13 scale. 1/1=440 Hz."},tuneable3:{frequencies:[36.70809598968,41.95210970249,42.82611198796,43.59086398774,44.04971518762,44.86545065405,45.8851199871,46.71939489596,47.1961234153,47.72052478658,48.94412798624,49.55592958607,50.47363198581,51.39133438555,52.00313598538,52.44013712811,53.02280531843,53.39359416681,55.06214398452,57.10148265061,57.68415084093,58.73295358349,59.65065598323,61.1801599828,62.40376318246,62.92816455374,64.23916798194,66.07457278142,66.74199270851,67.29817598108,68.17217826655,68.82767998065,70.35718398022,73.41619197936,79.53420797764,80.7578111773,82.59321597678,85.65222397592,87.18172797549,88.09943037523,89.14823311779,89.73090130811,90.10169015649,91.7702399742,94.39224683061,95.44104957317,96.35875197291,97.88825597248,100.94726397162,102.7826687711,104.00627197076,104.88027425623,105.53577597033,110.12428796904,114.20296530123,114.71279996775,115.36830168185,116.24230396732,117.46590716698,119.30131196646,120.61231539466,122.3603199656,123.88982396517,124.80752636491,125.85632910747,128.47833596388,132.14914556285,134.59635196216,137.6553599613,139.49076476078,140.71436796044,141.58837024591,146.83238395872,152.950399957,154.17400315666,156.00940795614,159.06841595528,161.51562235459,165.18643195356,168.85724155253,171.30444795184,174.36345595098,176.19886075046,183.5404799484,190.88209914634,192.71750394582,195.77651194496,201.89452794324,205.56533754221,208.01254394152,211.07155194066,220.24857593808,229.4255999355,232.48460793464,238.60262393292,244.7206399312,247.77964793034,256.95667192776,269.19270392432,275.3107199226,281.42873592088,293.66476791744],description:"Marc Sabat, 3 octaves of intervals tuneable by ear"},tuners1:{frequencies:[261.6255653006,276.50456653385,293.15590636358,311.0676370396,328.627540632,349.28088891463,369.11955599459,391.76814585061,414.75684959346,439.06365754828,466.60145532616,492.6062100846,523.2511306012],description:"The Tuner's Guide well temperament no. 1 (1840)"},tuners2:{frequencies:[261.6255653006,276.9861853325,293.55936848273,311.27971878774,329.48489606404,349.42029142443,369.90111701824,391.99869425741,415.03962525779,439.89939957166,466.4799232208,493.78769382322,523.2511306012],description:"The Tuner's Guide well temperament no. 2 (1840)"},tuners3:{frequencies:[261.6255653006,276.9180796764,293.64050032496,311.25753558078,329.38199580693,349.20116137147,369.59117881045,391.8877401954,415.37711930697,439.91014033466,466.33569310799,493.52238512763,523.2511306012],description:"The Tuner's Guide well temperament no. 3 (1840)"},turkish:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"Turkish, 5-limit from Palmer on a Turkish music record, harmonic minor inverse"},turkish_24:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Ra'uf Yekta, 24-tone Pythagorean Turkish Theoretical Gamut, 1/1=D (perde yegah) at 294 Hz"},turkish_24a:{frequencies:[261.6255653006,275.62199471997,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,344.52749339997,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,459.36999119996,465.11211608996,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:"Turkish gamut with schismatic simplifications"},turkish_41:{frequencies:[261.6255653006,266.80864394988,272.09440643071,275.67629620338,281.13773466533,286.70737164501,290.48162858661,294.30556868769,300.13607443832,306.08208692954,310.11139540064,316.25503135793,322.52037740267,326.76608188608,333.2396629384,339.84149442859,344.31521657963,348.8478314504,355.75887527351,362.80683626646,367.58287746967,374.8650823332,382.29155536296,387.32409620162,392.42288612931,400.19720009986,408.12552912594,413.49815209867,421.6899870258,430.04411333507,435.70527569249,441.44096240275,450.1863739015,459.10504388656,465.14876849982,474.36385666592,483.76150545705,490.12981126508,499.83980314828,509.74215733443,516.45247616827,523.2511306012],description:"Abd\xEF\xBF\xBDlkadir T\xEF\xBF\xBDre and M. Ekrem Karadeniz theoretical Turkish gamut"},turkish_41a:{frequencies:[261.6255653006,268.5590565112,272.09440643071,275.67629620338,279.3053384865,286.70737164501,290.48162858661,294.30556868769,298.17984938441,306.08208692954,310.11139540064,314.19374626607,322.52037740267,326.76608188608,335.42589979828,339.84149442859,344.31521657963,348.8478314504,353.4401143131,362.80683626646,367.58287746967,377.32440283229,382.29155536296,387.32409620162,392.42288612931,402.82271318249,408.12552912594,413.49815209867,424.45650702809,430.04411333507,435.70527569249,441.44096240275,453.1398459935,459.10504388656,465.14876849982,477.47594368525,483.76150545705,490.12981126508,503.11902634639,509.74215733443,516.45247616827,523.2511306012],description:"Karadeniz's theoretical Turkish gamut, quantized to subset of 53-tET"},turkish_aeu:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,465.11211608996,471.45776383774,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Arel-Ezgi-Uzdilek (AEU) 24 tone theoretical system"},turkish_bagl:{frequencies:[261.6255653006,277.01530443593,285.40970760065,294.32876096318,311.64221749042,321.08592105074,331.11985608357,348.83408706747,369.35373924791,380.54627680087,392.4383479509,415.52295665389,428.11456140098,441.49314144476,465.11211608996,492.47165233054,507.3950357345,523.2511306012],description:'Ratios of the 17 frets on the neck of "Baglama" ("saz") according to Yal\xEF\xBF\xBD\xEF\xBF\xBDn Tura'},two29:{frequencies:[261.6255653006,265.43099677612,267.95417262175,271.85165581044,274.43586616969,278.42762776199,281.0743490329,285.16266958193,287.87341387594,292.06062910037,294.83694510625,299.12544722478,301.96892109338,306.36116019141,309.2734164419,313.77190187131,316.75460431924,321.36190613206,324.41675883995,329.13550925662,332.26425750751,337.09715242073,340.3015837153,345.25138423021,348.53332930799,353.60286331966,356.96419720496,362.15636101402,365.59900408717,370.91676405444,374.44268531179,379.88907958456,383.50028913155,389.07842928561,392.77699240278,398.49006531303,402.2780950448,408.12936467525,412.00902517967,418.00183444819,421.97534223334,428.1131149215,432.1827401118,438.46898282094,442.63705045414,449.07535460876,453.34424596425,459.9382898638,464.31044382305,471.06399474345,475.54190918343,482.45882552933,487.04505874954,494.12929225872,498.82646444278,506.0820624438,510.89285715645,518.32396488098,523.2511306012],description:"Two 29-tET scales 25 cents shifted, many near just intervals"},two29a:{frequencies:[261.6255653006,264.02813680074,267.95417262175,270.41486126945,274.43586616969,276.95607779319,281.0743490329,283.65552346679,287.87341387594,290.51702578379,294.83694510625,297.54450482308,301.96892109338,304.74197548856,309.2734164419,312.11354980287,316.75460431924,319.66343925668,324.41675883995,327.39595721478,332.26425750751,335.31552138031,340.3015837153,343.42665631876,348.53332930799,351.73399604284,356.96419720496,360.24228665998,365.59900408717,368.95638908389,374.44268531179,377.88128181162,383.50028913155,387.02206376789,392.77699240278,396.38395721814,402.2780950448,405.97231075214,412.00902517967,415.79260233969,421.97534223334,425.85044246025,432.1827401118,436.15157730833,442.63705045414,446.70189207635,453.34424596425,457.50741431695,464.31044382305,468.5743173866,475.54190918343,479.90892674463,487.04505874954,491.51771254425,498.82646444278,503.40730976502,510.89285715645,515.58451111167,523.2511306012],description:"Two 29-tET scales 15.826 cents shifted, 13-limit chords, Mystery temperament, Gene Ward Smith"},xenakis_chrom:{frequencies:[261.6255653006,274.52698453615,329.62755691287,349.22823143301,391.99543598175,411.32572372413,493.88330125613,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 5 + 19 + 6 parts"},xenakis_diat:{frequencies:[261.6255653006,293.66476791741,326.46944327063,349.22823143301,391.99543598175,440,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 12 + 11 + 7 parts"},xenakis_schrom:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 7 + 16 + 7 parts"},xenoga24:{frequencies:[261.6255653006,265.7783520514,279.38237857051,283.8170195002,294.32876096318,299.00064605783,310.07474405997,314.99656539426,331.11985608357,336.37572681506,348.83408706747,354.37113606854,372.50983809402,378.42269266694,392.4383479509,398.6675280771,419.07356785577,425.72552925031,441.49314144476,448.50096908674,465.11211608996,472.49484809138,496.67978412536,504.56359022259,523.2511306012],description:"M. Schulter, 3+7 ratios Xeno-Gothic adaptive tuning (keyboards 64:63 apart)"},xylophone2:{frequencies:[261.6255653006,295.19538981304,332.68808325276,388.83826257328,446.65787257783,506.59641128799,527.19506190947,579.57827742703,633.13077520476,751.1860077911,842.69088701475],description:"African Yaswa xylophones (idiophone; calbash resonators with membrane)"},xylophone3:{frequencies:[261.6255653006,292.47977325983,348.01999353916,392.4383479509,442.29334161825,523.2511306012],description:"African Banyoro xylophone (idiophone; loose log)"},xylophone4:{frequencies:[261.6255653006,281.70207497315,314.1971709147,349.63190883464,391.76907592069,436.9606979923,505.71930677521,568.9637969584,597.94115990992,660.7800775993,716.43551549302],description:"African Bapare xylophone (idiophone, loose-log)"},zalzal:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,465.11211608996,523.2511306012],description:"Tuning of popular flute by Al Farabi & Zalzal. First tetrachord is modern Rast"},zalzal2:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,387.59343007496,419.89288258121,465.11211608996,523.2511306012],description:"Zalzal's Scale, a medieval Islamic with Ditone Diatonic & 10/9 x 13/12 x 72/65"},zarlino:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Ptolemy's Intense Diatonic Systonon, also Zarlino's scale"},zarlino2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"16-note choice system of Zarlino, Sopplimenti musicali (1588)"},zartehijaz1:{frequencies:[261.6255653006,280.55696721076,336.07142343876,350.07440004945,375.4060213132,393.89732161404,446.43551156053,468.42549744394,502.32108537715,523.2511306012],description:"Scale from Zarlino temperament extraordinaire -- lower Hijaz tetrachord"},zesster_a:{frequencies:[261.6255653006,279.06726965397,313.95067836072,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Harmonic six-star, group A, from Fokker"},zesster_b:{frequencies:[261.6255653006,293.02063313667,299.00064605783,334.88072358477,366.27579142084,418.60090448096,457.84473927605,478.40103369253,523.2511306012],description:"Harmonic six-star, group B, from Fokker"},zesster_c:{frequencies:[261.6255653006,299.00064605783,305.22982618403,348.83408706747,398.6675280771,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Harmonic six-star, group C on Eb, from Fokker"},zesster_mix:{frequencies:[261.6255653006,274.70684356563,279.06726965397,293.02063313667,299.00064605783,313.95067836072,334.88072358477,348.83408706747,358.80077526939,366.27579142084,392.4383479509,418.60090448096,457.84473927605,478.40103369253,488.36772189445,502.32108537715,523.2511306012],description:"Harmonic six-star, groups A, B and C mixed, from Fokker"},zest24:{frequencies:[261.6255653006,269.33468959023,272.52663052146,280.55696721076,292.24684137387,300.8582598368,308.87634556583,317.97777315513,326.45210604021,336.07142343876,350.07440004945,360.38977980792,364.66083404534,375.4060213132,391.04793957621,402.57065589001,410.30971075781,422.39999923493,436.81711699543,449.68847932918,465.03699205118,478.73988827571,487.94322738789,502.32108537715,523.2511306012],description:"Zarlino Extraordinaire Spectrum Temperament (two circles at ~50.28c apart)"},zir_bouzourk:{frequencies:[261.6255653006,281.75060878526,305.22982618403,313.95067836072,353.19451315581,392.4383479509,523.2511306012],description:"Zirafkend Bouzourk (IG #3, DF #9), from both Rouanet and Safi al-Din"},zwolle:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,331.11985608357,348.83408706747,367.49599295996,392.4383479509,413.43299207996,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"Henri Arnaut De Zwolle. Pythagorean on G flat."},zwolle2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.68386704488,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,467.04206359353,489.02683710225,523.2511306012],description:"Henri Arnaut De Zwolle's modified meantone tuning (c. 1440)"},yarman12:{frequencies:[261.6255653006,283.42769574232,294.32876096318,309.19384990071,332.97799220076,348.83408706747,377.90359432309,392.4383479509,411.12588832951,442.75095666255,465.11211608996,499.46698830115,523.2511306012],description:"Detempered Yarman 13-limit, [<1 1 -20 -6 -3 -1|, <0 1 38 15 11 8|]"},yarman12_80:{frequencies:[261.6255653006,282.84340331238,295.36595061166,319.3201344739,333.45764463229,348.2210758395,376.46181130035,393.12919962609,425.01198472693,443.82887286778,479.82340237272,501.06699929295,523.2511306012],description:"Ozan Yarman MOS, 80-et version"},yarman17:{frequencies:[261.6255653006,274.08392555301,283.42769574232,294.32876096318,309.19384990071,322.00069575458,332.97799220076,348.83408706747,362.25078272391,377.90359432309,392.4383479509,411.12588832951,425.14154361347,442.75095666255,465.11211608996,485.87604984397,499.46698830115,523.2511306012],description:"80-et commas 13-limit detempering of a chain of 16 fifths"},"yarman_ney-ahengs":{frequencies:[261.6255653006,275.39533189537,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Well Temperament for piano by Ozan Yarman from Ney Ahengs"},yasser_6:{frequencies:[261.6255653006,291.88463270656,325.64340264099,363.30663963964,405.32593044476,452.20508247496,523.2511306012],description:"Yasser Hexad, 6 of 19 as whole tone scale"},yasser_diat:{frequencies:[261.6255653006,281.42815779395,291.88463270656,313.97755176024,325.64340264099,350.29154279212,376.80531512858,390.80553229045,420.38583225541,436.00528786292,469.00678383895,486.43275040712,523.2511306012],description:"Yasser's Supra-Diatonic, the flat notes are V,W,X,Y,and Z"},yasser_ji:{frequencies:[261.6255653006,282.64904822654,294.32876096318,304.39128270551,327.03195662575,347.87575166344,359.73515228832,391.36022062136,425.14154361347,434.84468957929,457.84473927605,478.32915853722,523.2511306012],description:"Yasser's just scale, 2 Yasser hexads, 121/91 apart"},yekta:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,502.32108537715,523.2511306012],description:"Rauf Yekta's 12-tone tuning suggested in 1922 Lavignac Music Encyclopedia"},"young-g":{frequencies:[261.6255653006,299.07507698093,319.76457981184,341.88537054616,390.82337532559,446.76650366117,477.67301428683,510.71739232152,583.82257301724,667.39198333921,713.56092257662,762.92356430953,872.13001648254,996.96833978235,1065.93668681199,1139.67601990796,1302.81150610354,1489.29848625885,1592.32474578757,1702.47910946196,1946.17475603251,2224.75468143463,2378.65811671778,2543.20970830682,2907.24890901465,3323.39919648924,3553.30434397593,3799.11599765247,4342.92768045015],description:"Gayle Young's Harmonium, see PNM 26(2): 204-212 (1988)"},"young-lm_guitar":{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"LaMonte Young, Tuning of For Guitar '58. 1/1 March '92, inv.of Mersenne lute 1"},"young-lm_piano":{frequencies:[261.6255653006,289.72987407313,294.32876096318,300.46061014991,343.38355445704,338.01818641865,386.30649876417,392.4383479509,400.61414686654,457.84473927605,450.69091522486,515.07533168556,523.2511306012],description:"LaMonte Young's Well-Tempered Piano"},"young-w10":{frequencies:[261.6255653006,277.18263097687,302.26980244078,320.24370022528,349.22823143301,369.99442271164,391.99543598175,427.47405410759,452.89298412314,493.88330125613,523.2511306012],description:"William Lyman Young 10 out of 24-tET (1961)"},"young-w14":{frequencies:[261.6255653006,277.18263097687,293.66476791741,302.26980244078,320.24370022528,339.28638158975,359.46139971304,369.99442271164,391.99543598175,415.30469757995,427.47405410759,452.89298412314,479.82340237272,508.3551866238,523.2511306012],description:"William Lyman Young 14 out of 24-tET (1961)"},"young-wt":{frequencies:[261.6255653006,285.40970760065,309.19384990071,348.83408706747,392.4383479509,428.11456140098,463.79077485106,523.2511306012],description:'William Lyman Young "exquisite 3/4 tone Hellenic Lyre" dorian'},young:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,348.83408706747,367.49599295996,391.5530240856,413.43299207996,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"Thomas Young well temperament (1807), also Luigi Malerbi nr.2 (1794)"},young2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.14198392915,349.22823143301,368.32692341742,391.5530240856,414.36778843034,438.51190905657,466.16376151809,491.65745674141,523.2511306012],description:"Thomas Young well temperament no.2 (1799)"},yugo_bagpipe:{frequencies:[261.6255653006,277.02257024271,294.00421879736,322.47117131255,341.84370465044,381.9375744369,404.41509766528,430.1988069325,452.63145841613,463.74664903953,478.99265177484,502.22604835608,523.2511306012],description:"Yugoslavian Bagpipe"},yves:{frequencies:[261.6255653006,290.69507255622,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:`St Yves's scale II from Jocelyn Godwin, "Music and the Occult", 1995.`},saba_sup:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular version of maqam Sab"},sabagh:{frequencies:[261.6255653006,275.67629620338,279.3053384865,286.70737164501,294.30556868769,310.11139540064,314.19374626607,322.52037740267,326.76608188608,331.06767743197,348.8478314504,362.80683626646,367.58287746967,372.42178901277,392.42288612931,413.49815209867,418.94150105041,430.04411333507,441.44096240275,465.14876849982,471.27205084813,483.76150545705,490.12981126508,496.58195036371,523.2511306012],description:"Twfiq Al-Sabagh, Arabic master musical scale in 53-tET (1954)"},sabbagh:{frequencies:[261.6255653006,294.30556868769,321.46759848648,348.8478314504,392.42288612931,428.64035280622,465.14876849982,523.2511306012],description:"Tawfiq as-Sabbagh, a composer from Syria. 1/1=G"},safi_diat:{frequencies:[261.6255653006,276.16031892841,305.22982618403,348.83408706747,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:"Safi al-Din's Diatonic, also the strong form of Avicenna's 8/7 diatonic"},safi_diat2:{frequencies:[261.6255653006,283.79722337692,310.07474405997,348.83408706747,392.4383479509,425.69583506538,465.11211608996,523.2511306012],description:"Safi al-Din's 2nd Diatonic, a 3/4 tone diatonic like Ptolemy's Equable Diatonic"},safi_major:{frequencies:[261.6255653006,281.75060878526,322.00069575458,348.83408706747,375.66747838035,392.4383479509,523.2511306012],description:"Singular Major (DF #6), from Safi al-Din, strong 32/27 chromatic"},salinas_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:`Salinas' enharmonic tuning for his 19-tone instr. "instrumentum imperfectum"`},salinas_24:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:'Salinas enharmonic system "instrumentum perfectum". Subset of Mersenne'},salinas_enh:{frequencies:[261.6255653006,272.52663052146,279.06726965397,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Salinas's and Euler's enharmonic"},salunding:{frequencies:[261.6255653006,282.38958039978,310.76686573877,390.36201910543,419.43149305958,523.2511306012],description:"Gamelan slunding, Kengetan, South-Bali. 1/1=378 Hz"},sankey:{frequencies:[261.6255653006,274.88665260982,292.54735824399,309.58527581215,327.03195662575,348.83408706747,366.73895666255,391.24894371175,412.31687950427,437.13741259348,464.79252184829,489.99465727995,523.2511306012],description:"John Sankey's Scarlatti tuning, personal evaluation based on d'Alembert's"},santur1:{frequencies:[261.6255653006,282.02765077995,319.3201344739,347.21689301951,376.46192220133,427.47393558663,475.68393915562,504.55222794679,523.2511306012],description:"Persian santur tuning. 1/1=E"},santur2:{frequencies:[261.6255653006,281.2143451833,317.48098583281,345.21700307457,375.37611551499,423.78627283082,475.68393915562,498.18106573801,523.2511306012],description:"Persian santur tuning. 1/1=E"},sanza:{frequencies:[261.6255653006,293.15632631094,308.97787266236,346.21547002486,390.18821123181,462.40922843744,524.46149515038,595.18445928535,620.10113226249],description:"African N'Gundi Sanza (idiophone; set of lamellas, thumb-plucked)"},sanza2:{frequencies:[261.6255653006,390.63923480058,465.35666077712,523.2511306012,588.68812410589,663.45725712889,702.9084786129,783.08569314515],description:"African Baduma Sanza (idiophone, like mbira)"},sauveur:{frequencies:[261.6255653006,274.85950244128,292.7026939092,313.25286195357,328.80795208256,349.69755047152,367.27338607435,391.35133250294,417.15885134862,438.29716799286,468.84228427561,491.11646492505,523.2511306012],description:"Sauveur's tempered system of the harpsichord. Trait\xEF\xBF\xBD (1697)"},sauveur2:{frequencies:[261.6255653006,278.64199172491,293.04864983565,312.10886966906,328.2456799168,349.5951549002,372.33322418948,391.58401058733,417.05308314313,438.61577206336,467.14384425417,491.2966347616,523.2511306012],description:"Sauveur's Syste^me Chromatique des Musiciens (Memoires 1701), 12 out of 55."},sauveur_17:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,441.49314144476,465.11211608996,489.99465727995,496.67978412536,523.2511306012],description:"Sauveur's oriental system, aft. Kitab al-adwar (Bagdad 1294) by Safi al-Din"},sauveur_ji:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Aplication des sons harmoniques aux jeux d'orgues (1702) (PB 81/80 & 128/125)"},savas_bardiat:{frequencies:[261.6255653006,282.57123920205,317.17549194805,349.22823143301,391.99543598175,423.37848741825,475.22628419761,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 12 + 10 parts"},savas_barenh:{frequencies:[261.6255653006,282.57123920205,329.62755691287,349.22823143301,391.99543598175,423.37848741825,493.88330125613,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 16 + 6 parts"},savas_chrom:{frequencies:[261.6255653006,282.57123920205,323.3415889232,349.22823143301,391.99543598175,423.37848741825,484.46499093218,523.2511306012],description:"Savas's Chromatic, Byzantine Liturgical mode, 8 + 14 + 8 parts"},savas_diat:{frequencies:[261.6255653006,288.06460709314,311.12698372208,349.22823143301,391.99543598175,431.60923940535,466.16376151809,523.2511306012],description:"Savas's Diatonic, Byzantine Liturgical mode, 10 + 8 + 12 parts"},savas_palace:{frequencies:[261.6255653006,277.18263097687,336.03572815422,349.22823143301,391.99543598175,415.30469757995,503.48470957687,523.2511306012],description:"Savas's Byzantine Liturgical mode, 6 + 20 + 4 parts"},scalatron:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:"Scalatron (tm) 19-tone scale, see manual, 1974"},scheengaas:{frequencies:[261.6255653006,273.84069463911,292.6487650037,312.74862113192,327.53979283172,350.03605285217,366.8025131876,391.54284657258,418.19337019276,437.97145880542,467.51204131067,489.62261321254,523.2511306012],description:"Scheengaas' variation"},scheffer:{frequencies:[261.6255653006,274.56546814423,292.86978442859,309.86465789076,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"H.Th. Scheffer (1748) modified 1/5-comma temperament, Sweden"},schidlof:{frequencies:[261.6255653006,264.89588486686,274.70684356563,280.31310567921,294.32876096318,305.22982618403,315.35224388912,322.99452506247,327.03195662575,348.83408706747,353.19451315581,366.27579142084,373.75080757229,392.4383479509,406.97310157871,420.46965851882,436.04260883433,457.84473927605,467.18850946536,484.4917875937,490.54793493862,523.2511306012],description:"Schidlof"},schillinger:{frequencies:[261.6255653006,262.8879410321,275.85161280553,277.18263097687,278.52007147562,292.25460328695,293.66476791741,295.08173676673,309.63296633914,311.12698372208,312.62820992379,328.04470063332,329.62755691287,331.21805066987,347.55125362114,349.22823143301,350.91330087035,368.21772660991,369.99442271164,371.77969159194,390.11309203208,391.99543598175,393.88686247394,413.31042363438,415.30469757995,417.30859414412,437.88714035463,440,442.12305445465,463.92526470026,466.16376151809,468.41305936011,491.51169649079,493.88330125613,496.26634930797,520.73850287792,523.2511306012],description:"Joseph Schillinger's double equal temperament, p.664 Mathematical Basis..."},schis41:{frequencies:[261.6255653006,266.96486255163,272.52663052146,275.21650375777,280.31310567921,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,321.08592105074,327.03195662575,329.64821227876,336.37572681506,343.38355445704,348.83408706747,355.95315006884,363.36884069528,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,415.27867508032,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,484.4917875937,490.54793493862,497.4115685962,504.56359022259,512.78610798918,523.2511306012],description:"41&53 <<1 -8 -14 23 -15 -25 33 -10 81 113||"},schisynch17:{frequencies:[261.6255653006,275.80289341725,290.74848220557,294.25152581512,310.19683462128,327.0062098829,330.94609980123,348.87986495302,367.78544978395,387.71551660339,392.38685458718,413.65005636851,436.06549769577,441.31937388998,465.23419873014,490.4449531872,496.35401261224,523.2511306012],description:"fifth satisfies f^9 + f^8 - 64 = 0"},schlick:{frequencies:[261.6255653006,275.62199471997,293.00227310437,311.47852302926,328.14198392915,349.6228209638,367.9112241576,391.5530240856,414.36778843034,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Reconstructed temp. A. Schlick, Spiegel d. Orgelmacher und Organisten (1511)"},schlick2:{frequencies:[261.6255653006,275.31092272332,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.9112241576,391.5530240856,415.30469757995,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Schlick's temperament reconstructed by F.J. Ratte (1991)"},schlick3:{frequencies:[261.6255653006,275.31092431358,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.70355049744,391.5530240856,415.07027187895,438.51190905657,466.95405539699,491.10256480205,523.2511306012],description:"Possible well-tempered interpretation of 1555 tuning, Margo Schulter"},schlick4:{frequencies:[261.6255653006,275.29566620843,293.00166043901,311.83758337792,328.14192706649,349.6222474261,367.6987228158,391.55300599201,415.35839309639,438.51185079886,466.95962791236,491.10245700671,523.2511306012],description:"Another reconstructed Schlick's modified meantone (Poletti?)"},scholz:{frequencies:[261.6255653006,271.31540105247,299.00064605783,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Simple Tune #1 Carter Scholz"},scholz_epi:{frequencies:[261.6255653006,1046.5022612024,1308.127826503,1569.7533918036,1831.3789571042,2093.0045224048,2354.6300877054,2616.255653006,2877.8812183066,3139.5067836072,3401.1323489078,3662.7579142084,3924.383479509,4186.0090448096,4709.2601754108,5232.511306012,5494.1368713126,5755.7624366132,6279.0135672144,6540.639132515,6802.2646978156,7063.8902631162,7325.5158284168,8372.0180896192,8633.6436549198,9156.894785521,9418.5203508216,10203.3970467234,10465.022612024,10988.2737426252,11511.5248732264,11773.150438527,12558.0271344288,12819.6526997294,13081.27826503,14127.7805262324,14389.406091533,14651.0316568336,16482.4106139378,16744.0361792384,17005.661744539],description:"Carter Scholz, Epimore"},schulter:{frequencies:[261.6255653006,277.184065539,293.66520219021,311.12905403417,329.62853176407,349.23107169224,369.99606406306,391.99572582396,415.30715405467,440.00097595231,466.1672081452,493.88512703986,523.25577305438],description:`Margo Schulter's 5-limit JI virt. ET, "scintilla of Artusi" tempered 22-08-98`},schulter_17:{frequencies:[261.6255653006,272.43653907335,282.13181390574,295.15344695336,308.77608605158,319.09647917983,332.97799220076,348.34640884647,361.82138782225,375.64984936577,392.98775403209,410.26687922759,423.79017189188,443.34998408798,463.81254988138,480.53289366295,500.16624277499,523.2511306012],description:"Neo-Gothic well-temperament (14:11, 9:7 hypermeantone fifths) TL 04-09-2000"},schulter_24:{frequencies:[261.6255653006,270.06509966514,283.8170195002,292.97240722602,295.75063903546,305.22982618403,307.79478270659,317.68818643644,334.29933343966,345.08318290545,348.06842720833,359.29644098925,377.90359432309,390.09403284964,393.30161007617,406.07983174306,426.86276443782,440.63253103259,444.76346101102,458.66231916761,462.87600014722,477.80748402293,502.32108537715,518.89070451286,523.2511306012],description:'Rational intonation (RI) scale with some "17-ish" features (24 notes)'},schulter_cart34:{frequencies:[261.6255653006,270.08718526646,272.51337835337,281.3271372098,283.85429714132,293.03484945212,295.66718139806,305.22982618403,307.97166902637,317.93223698752,320.78822215662,331.16330924834,334.13814720468,344.94500399825,348.04364484358,359.30023993517,362.52783176564,374.2528814026,377.61479489998,389.82779436071,393.32961502355,406.05087076101,409.69842558521,422.94908927295,426.7484383229,440.55054172958,444.50800708553,458.88449901367,463.0066556268,477.98143975034,482.27514684959,497.87312179111,502.34551296122,518.59261334435,523.2511306012],description:'"Carthesian tuning" with two 17-tET chains 55.106 cents apart'},schulter_diat7:{frequencies:[261.6255653006,295.1673044417,332.97799220076,348.83408706747,392.4383479509,442.75095666255,499.46698830115,523.2511306012],description:"Diatonic scale, symmetrical tetrachords based on 14/11 and 13/11 triads"},schulter_ham:{frequencies:[261.6255653006,272.52663052146,283.8170195002,295.75063903546,307.79478270659,320.70230585235,334.29933343966,348.01136516401,362.25078272391,377.90359432309,393.36609818246,409.50088481833,426.86276443782,444.76346101102,462.87600014722,482.33849075995,502.32108537715,523.2511306012],description:'New rational tuning of "Hammond organ type", TL 01-03-2002'},schulter_jot17a:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.1673044417,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.75095666255,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"Just octachord tuning -- 4:3-9:8-4:3 division, 17 steps (7 + 3 + 7), Bb-Bb"},schulter_jot17bb:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.15228855401,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.72843283101,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:'"Just Octachord Tuning" (Bb-Eb, F-Bb) -- 896:891 divided into 1792:1787:1782'},schulter_jwt17:{frequencies:[261.6255653006,272.43653907335,282.34838235411,295.1673044417,308.34441624714,319.76457981184,332.97799220076,347.8430811383,362.25078272391,376.08675011961,393.55640592227,409.81906732402,425.14154361347,443.97065626768,462.87600014722,481.6288815761,500.8899711738,523.2511306012],description:'"Just well-tuned 17" circulating system'},"schulter_lin76-34":{frequencies:[261.6255653006,270.6250663876,281.88470155261,291.58108453077,295.07956188513,305.22982618403,308.89206602106,319.51745915009,332.81131277165,344.25948974019,348.39001840879,360.3740779397,375.36781334896,388.27986588625,392.93856423817,406.45502016129,423.36600317146,437.92911415628,443.18352164838,458.42832346067,463.9286840578,479.88708893184,499.85328649772,517.04744024951,523.2511306012],description:"Two 12-note chains, ~704.160 cents, 34 4ths apart (32 4ths = 7:6), TL 29-11-02"},schulter_pel:{frequencies:[261.6255653006,271.31540105247,305.22982618403,392.4383479509,406.97310157871,523.2511306012],description:"Just pelog-style Phrygian pentatonic"},schulter_pepr:{frequencies:[261.6255653006,270.64528702739,281.81099471089,291.52662303231,295.05751399041,305.22982618403,308.92668738628,319.57714790608,332.76158224462,344.23376719628,348.40303271111,360.41446953256,375.28368107222,388.22184469544,392.9238840789,406.47020586181,423.23948674937,437.83095983374,443.13385158124,458.41119660824,463.96335069158,479.95880706014,499.75992392917,516.98949183803,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},schulter_qcm62a:{frequencies:[261.6255653006,262.43934012943,267.90457886781,268.73788454005,273.37431312998,274.22463192287,279.93529690293,280.80602334765,285.65065877038,286.53916259713,292.50627485027,293.41610276971,299.52642572255,300.45808951291,305.64177427204,306.59245933664,312.977175335,313.95067836072,320.36052345918,320.48862783822,327.03195662575,328.04917632434,334.88072358477,335.92235492515,341.71789064962,342.78078913836,349.91912034749,351.00752840096,358.31717956585,359.43170941363,365.63284274659,366.77012764335,374.40803131735,375.5726110527,382.05221698715,383.2405741708,391.22147055517,392.4383479509,400.61078621746,401.85686830172,408.78994578219,410.06146948999,418.60090448096,419.90294514449,427.14736482575,428.47598794138,437.39890198442,438.75941205608,447.89647345742,449.28963835923,457.04105241293,458.46266117889,468.01003810189,469.46576276783,479.24227945773,480.73294151703,489.02683710225,490.54793493862,500.76348165392,502.32108537715,510.98743222773,512.57683571821,523.2511306012],description:"1/4-comma meantone, two 31-notes at 1/4-comma (Vicentino-like system)"},schulter_qcmlji24:{frequencies:[261.6255653006,262.43934012943,273.37431312998,274.22463192287,292.50627485027,293.41610276971,306.59245933664,312.977175335,327.03195662575,328.04917632434,349.91912034749,351.00752840096,365.63284274659,366.77012764335,391.22147055517,392.4383479509,408.78994578219,410.06146948999,437.39890198442,438.75941205608,458.46266117889,468.01003810189,489.02683710225,490.54793493862,523.2511306012],description:"24-note adaptive JI (Eb-G#/F'-A#') for Lasso's Prologue to _Prophetiae_"},schulter_qcmqd8_4:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28772967674,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.22091428214,437.39890198442,465.24335632603,489.02683710225,523.2511306012],description:"F-C# in 1/4-comma meantone, other 5ths ~4.888 cents wide or (2048/2025)^(1/4)"},schulter_sq:{frequencies:[261.6255653006,271.31540105247,279.38237857051,289.72987407313,294.32876096318,305.22982618403,310.07474405997,325.94610833227,331.11985608357,343.38355445704,348.83408706747,361.75386806997,372.50983809402,386.30649876417,392.4383479509,406.97310157871,419.07356785577,434.59481110969,441.49314144476,457.84473927605,465.11211608996,488.9191624984,496.67978412536,515.07533168556,523.2511306012],description:'"Sesquisexta" tuning, two 12-tone Pyth. manuals a 7/6 apart. 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scale for Passacaglia and Fugue State (2005)"},seikilos:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,336.37572681506,348.83408706747,356.10146388137,392.4383479509,406.97310157871,441.49314144476,457.84473927605,504.56359022259,523.2511306012],description:"Seikilos Tuning"},sekati1:{frequencies:[261.6255653006,285.2147362526,318.99014578736,340.97107458785,383.86043226246,424.60539155549,468.56721805116,523.2511306012],description:"Gamelan sekati from Sumenep, East-Madura. 1/1=244 Hz."},sekati2:{frequencies:[261.6255653006,288.87830434024,317.34219433319,357.31261688157,393.64955765984,420.29657220667,469.35141988267,523.2511306012],description:"Gamelan Kyahi Sepuh from kraton Solo. 1/1=216 Hz."},sekati3:{frequencies:[261.6255653006,291.90272733088,308.20569577938,369.53649673407,403.69531865382,425.43272843735,475.11832680028,523.2511306012],description:"Gamelan Kyahi Henem from kraton Solo. 1/1=168.5 Hz."},sekati4:{frequencies:[261.6255653006,271.36353278789,288.89182053123,342.12578909252,379.12979967788,410.29128883625,439.50493264224,523.2511306012],description:"Gamelan Kyahi Guntur madu from kraton Jogya. 1/1=201.5 Hz."},sekati5:{frequencies:[261.6255653006,274.79663866182,311.31645994273,355.61927540077,375.97459751383,397.52718524897,433.44837981883,523.2511306012],description:"Gamelan Kyahi Naga Ilaga from kraton Jogya. 1/1=218.5 Hz."},sekati6:{frequencies:[261.6255653006,284.57524936299,310.80330758934,358.01400474517,390.79902205709,427.51850178351,468.18764285778,523.2511306012],description:"Gamelan Kyahi Munggang from Paku Alaman, Jogya. 1/1=199.5 Hz."},sekati7:{frequencies:[261.6255653006,286.67481979642,318.21831168293,371.10013445627,390.58282835584,422.12643845206,463.87524473877,523.2511306012],description:"Gamelan of Sultan Anom from Cheribon. 1/1=282 Hz."},sekati8:{frequencies:[261.6255653006,287.04067548259,315.94410704802,350.82750428678,381.72407804086,425.57749367468,447.5043967797,523.2511306012],description:"The old Sultans-gamelan Kyahi Suka rame from Banten. 1/1=262.5 Hz."},sekati9:{frequencies:[261.6255653006,280.44107893528,310.90439774384,346.74342440827,376.31071188751,412.14996063869,455.1567650372,523.2511306012],description:"Gamelan Sekati from Katjerbonan, Cheribon. 1/1=292 Hz."},selisir:{frequencies:[261.6255653006,278.78833362316,320.24370022528,380.8360868427,417.71053321823,524.76452349887],description:"Gamelan semara pagulingan, Bali. Pagan Kelod"},selisir2:{frequencies:[261.6255653006,279.59466973861,299.66214729245,376.46181130035,408.17001145418,520.23742585195],description:"Gamelan semara pagulingan, Bali. Kamasan"},selisir3:{frequencies:[261.6255653006,284.98499077387,305.5412851438,378.42269266694,406.45400323486,523.2511306012],description:"Gamelan gong, Pliatan, Bali. 1/1=280 Hz, McPhee, 1966"},selisir4:{frequencies:[261.6255653006,277.23130136276,295.59098907682,376.373620257,399.32323124828,523.2511306012],description:"Gamelan gong, Apuan, Bali. 1/1=285 Hz. McPhee, 1966"},selisir5:{frequencies:[261.6255653006,275.89605068063,309.19384990071,383.40037296022,406.23315014465,523.2511306012],description:"Gamelan gong, Sayan, Bali. 1/1=275 Hz. McPhee, 1966"},selisir6:{frequencies:[261.6255653006,282.63199755101,312.23197007902,396.25769882774,415.35445602102,523.2511306012],description:"Gamelan gong, Gianyar, Bali. 1/1=274 Hz. McPhee, 1966"},semipor1:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,353.19451315581,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:"First 16/15&250/243 = 648/625&250/243 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Guide"},silbermann1:{frequencies:[261.6255653006,275.15551885617,293.66476791741,312.53552595124,327.77163799145,349.82028288879,367.9112241576,391.99543598175,411.56972129721,438.75957425603,467.74568907204,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 1"},silbermann2:{frequencies:[261.6255653006,275.00020270933,293.00227310437,312.18279369479,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 2, 1/6 Pyth. comma meantone"},silbermann2a:{frequencies:[261.6255653006,275.00020270933,293.00227310437,310.77584116741,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Modified Silbermann's temperament nr. 2, also used by Hinsz in Midwolda"},silver:{frequencies:[261.6255653006,277.18807786937,293.58315284916,311.09098010692,329.53543886896,349.23174545031,369.98176232374,391.84186131702,415.18563115404,439.77824302677,466.03998256716,493.70667148145,523.2511306012],description:"Equal beating chromatic scale, A.L.Leigh Silver JASA 29/4, 476-481, 1957"},silver_10:{frequencies:[261.6255653006,270.26884019355,294.27266239927,320.41022551991,330.99364634362,360.39280035711,392.40094712608,405.36462386145,441.36692569059,480.56953386201,523.2511306012],description:"Ten-tone MOS from 350.9 cents"},silver_11:{frequencies:[261.6255653006,277.73657748574,294.83971256733,315.81001885226,335.25773244276,355.90304440354,381.21644531515,404.69191411574,429.61301214396,460.16899244324,488.50639225338,523.2511306012],description:"Eleven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_11a:{frequencies:[261.6255653006,272.21316796874,283.22923537857,314.22802528801,326.94437231289,340.17533123945,377.40674067136,392.67983758722,408.5710143206,453.28817432381,471.63208149661,523.2511306012],description:"Eleven-tone MOS from 317.17 cents"},silver_11b:{frequencies:[261.6255653006,281.48899567641,302.85877036442,316.87090334834,340.92873240472,366.81310701257,383.78194911277,412.91987382947,444.27004083312,464.82473992747,500.11279777071,523.2511306012],description:"Eleven-tone MOS from 331.67 cents"},silver_7:{frequencies:[261.6255653006,277.73649727228,315.81000061035,335.2576162513,381.21640127531,404.69175048432,460.16888612163,523.2511306012],description:"Seven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_8:{frequencies:[261.6255653006,288.49477506296,306.46277751246,337.93681424842,358.98416079003,395.852196628,420.50662316693,492.57276348379,523.2511306012],description:"Eight-tone MOS from 273.85 cents"},silver_9:{frequencies:[261.6255653006,294.18258755347,307.6617709921,345.94759796409,361.79860795042,406.82129262791,425.46148093979,478.40645551359,500.32661205896,523.2511306012],description:"Nine-tone MOS from 280.61 cents"},silvermean:{frequencies:[261.6255653006,286.15296204753,327.03195662575,345.42750418595,392.4383479509,416.96574469783,474.19633710734,523.2511306012],description:"First 6 approximants to the Silver Mean, 1+ sqr(2) reduced by 2/1"},simonton:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Simonton Integral Ratio Scale, JASA 25/6 (1953): A new integral ratio scale"},sims:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Ezra Sims' 18-tone mode"},sims2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,286.15296204753,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Sims II"},sims_24:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.97716313189,283.42769574232,286.15296204753,294.32876096318,302.50455987882,305.22982618403,310.68035879446,316.13089140489,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"See his article, Reflections on This and That, 1991 p.93-106"},sin:{frequencies:[261.6255653006,275.08939827539,302.09917071192,334.63165645627,369.99442271164,407.01712569342,445.10399729103,483.9175316883,523.2511306012,562.97086325858,602.98541169118,643.23087116255,683.66056756853,724.23972686276,764.94197926416,805.74682982871,846.63811574624,887.6028851904,928.63083777952,969.71346974542,1010.84345850104,1052.01529432917],description:"1/sin(2pi/n), n=4..25"},sinemod12:{frequencies:[261.6255653006,270.6035983646,282.0485507085,292.16840832754,301.82804372114,314.42520179993,326.24260278214,336.76433478807,350.4641458176,364.21811789193,375.86233664064,390.61306119732,406.50371126161,419.61372202861,435.38454314112,453.55584308858,468.551249676,485.36279478778,505.89080731022,523.2511306012],description:"Sine modulated F=12, A=-.08203754"},sinemod8:{frequencies:[261.6255653006,272.43905323978,281.98404270447,290.99567087708,301.68076007415,314.40050256998,326.99158834066,337.97331861211,348.96407538813,362.38276875396,377.76595534172,392.29216556304,405.04934945717,418.6525822649,435.418746849,453.77727371169,470.43955130022,485.47382867757,502.48255971303,523.2511306012],description:"Sine modulated F=8, A=.11364155. Deviation minimal3/2, 4/3, 5/4, 6/5, 5/3, 8/5"},singapore:{frequencies:[261.6255653006,291.46787011619,321.35550581422,354.51258839996,385.70651737906,428.95813651779,462.1422075194,523.2511306012],description:"An observed xylophone tuning from Singapore"},sintemp6:{frequencies:[261.6255653006,277.18263097687,292.42974339757,312.08834713741,327.870830746,349.91196330865,369.15973155124,391.11111150212,416.11779639122,437.6550518996,467.60417912673,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/6 Pyth, one cycle, f0=-90 degrees"},sintemp6a:{frequencies:[261.6255653006,276.17281343288,293.21211353711,310.64741311165,328.42667470471,349.22823143301,368.43838932195,391.77416758435,414.19655102258,438.82595961933,465.90062756558,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/12 Pyth, one cycle, f0= D-A"},sintemp_19:{frequencies:[261.6255653006,272.86445838226,281.30973389888,292.50627485027,304.14845459111,313.56198179795,327.03195662575,338.65502209741,350.02113164026,365.30494475029,376.98581738134,391.19763056219,407.47965586966,419.94695489748,437.42555500456,453.91586039553,468.43012697388,488.88431353627,505.29249383438,523.2511306012],description:"Sine modulated thirds, A=7.366 cents, one cycle over fifths, f0=90 degrees"},sintemp_7:{frequencies:[261.6255653006,291.06608881088,319.67397341855,351.09362859375,390.60192440975,432.07134328681,473.03044489876,523.2511306012],description:"Sine modulated fifths, A=8.12 cents, one cycle, f0=90 degrees"},slen_pel:{frequencies:[261.6255653006,261.6255653006,283.17034563789,298.45295203849,338.50336851425,364.68988616898,346.01554587335,389.06292924114,398.38689497567,420.13030572059,455.51656649021,493.31307433255,523.2511306012],description:"Pelog white, Slendro black"},slen_pel16:{frequencies:[261.6255653006,261.6255653006,285.30470202322,285.30470202322,297.93622032612,311.12698372208,339.28638158975,386.37547528213,386.37547528213,403.48177901006,421.34544350737,440,523.2511306012],description:"16-tET Slendro and Pelog"},slen_pel23:{frequencies:[261.6255653006,261.6255653006,295.14355885465,295.14355885465,286.38154466424,343.14246862785,313.47984535337,398.94762483098,398.94762483098,387.10394860926,450.05828708186,423.73315704439,523.2511306012],description:"23-tET Slendro and Pelog"},slen_pel_jc:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,279.06726965397,341.71502406609,348.83408706747,392.4383479509,392.4383479509,392.4383479509,448.50096908674,418.60090448096,523.2511306012],description:"Slendro/JC PELOG S1c,P1c#,S2d,eb,P2e,S3f,P3f#,S4g,ab,P4a,S5bb,P5b"},slen_pel_schmidt:{frequencies:[261.6255653006,261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,359.73515228832,392.4383479509,392.4383479509,457.84473927605,457.84473927605,490.54793493862,523.2511306012],description:"Dan Schmidt (Pelog white, Slendro black)"},slendro:{frequencies:[261.6255653006,298.45295203849,346.01554587335,398.38689497567,455.51656649021,523.2511306012],description:"Observed Javanese Slendro scale, Helmholtz/Ellis p. 518, nr.94"},slendro10:{frequencies:[261.6255653006,304.21577360535,342.24274530602,391.67780832635,463.92905474816,523.2511306012],description:"Low gender from Singaraja (banjar Lod Peken), Bali. 1/1=172 Hz. McPhee, 1966."},slendro11:{frequencies:[261.6255653006,299.11221417218,343.62760815601,387.36203100102,452.96366529656,523.2511306012],description:"Low gender from Sawan, Bali. 1/1=167.5 Hz. McPhee, 1966."},slendro2:{frequencies:[261.6255653006,299.13295468097,343.58614396263,395.91119354826,450.08870388136,523.2511306012],description:"Gamelan slendro from Ranchaiyuh, distr. Tanggerang, Batavia. 1/1=282.5 Hz"},slendro3:{frequencies:[261.6255653006,298.44694115772,339.14425131559,391.46936437571,453.48431318771,522.28214737536],description:"Gamelan kodok ngorek. 1/1=270 Hz"},slendro4:{frequencies:[261.6255653006,294.5074669504,344.54514337401,400.3014113889,467.49486258632,523.2511306012],description:"Low gender in saih lima from Kuta, Bali. 1/1=183 Hz. McPhee, 1966"},slendro5_1:{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7; from Lou Harrison"},slendro5_2:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 2"},slendro5_4:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 4"},slendro6:{frequencies:[261.6255653006,295.05549864457,341.56671025356,398.25224940202,461.478427683,523.2511306012],description:"Low gender from Klandis, Bali. 1/1=180 Hz. McPhee, 1966"},slendro8:{frequencies:[261.6255653006,309.85821141747,350.78288084997,406.32350365121,467.71050779996,523.2511306012],description:"Low gender from Tabanan, Bali. 1/1=179 Hz. McPhee, 1966."},slendro9:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Low gender from Singaraja (banjar Panataran), Bali. 1/1=175 Hz. McPhee, 1966."},slendro_7_1:{frequencies:[261.6255653006,299.00064605783,341.71502406609,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 1, From HMSL Manual, also Lou Harrison, Jacques Dudon"},slendro_7_2:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 2, From Lou Harrison, Jacques Dudon's APTOS"},slendro_7_3:{frequencies:[261.6255653006,294.32876096318,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:'Septimal Slendro 3, Harrison, Dudon, called "MILLS" after Mills Gamelan'},slendro_7_4:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:'Septimal Slendro 4, from Lou Harrison, Jacques Dudon, called "NAT"'},slendro_7_5:{frequencies:[261.6255653006,305.22982618403,343.38355445704,400.61414686654,467.3831713443,523.2511306012],description:"Septimal Slendro 5, from Jacques Dudon"},slendro_7_6:{frequencies:[261.6255653006,299.00064605783,341.71502406609,390.53145607553,455.62003208812,523.2511306012],description:"Septimal Slendro 6, from Robert Walker"},slendro_a1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:`Dudon's Slendro A1, "Seven-Limit Slendro Mutations", 1/1 8:2'94 hexany 1.3.7.21`},slendro_a2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,448.50096908674,523.2511306012],description:`Dudon's Slendro A2 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_alv:{frequencies:[261.6255653006,299.00064605783,348.83408706747,406.97310157871,465.11211608996,523.2511306012],description:"Bill Alves, slendro for Gender Barung, 1/1 vol.9 no.4, 1997. 1/1=282.86"},slendro_ang:{frequencies:[261.6255653006,299.00064605783,340.82516392797,388.43396508487,445.83123341082,523.2511306012],description:"Gamelan Angklung Sangsit, North Bali. 1/1=294 Hz"},slendro_av:{frequencies:[261.6255653006,298.97057995496,344.02264297658,395.86362945285,454.20288100724,525.67465946865],description:"Average of 30 measured slendro gamelans, W. Surjodiningrat et al., 1993."},slendro_dudon:{frequencies:[261.6255653006,305.22982618403,348.83408706747,399.70572476481,457.84473927605,523.2511306012],description:'Dudon\'s Slendro from "Fleurs de lumie`re"'},slendro_gum:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.92601754108,525.62941881859],description:"Gumbeng, bamboo idiochord from Banyumas. 1/1=440 Hz"},slendro_ky1:{frequencies:[261.6255653006,297.58776037991,344.33874539242,394.68595744625,449.52853279627,523.2511306012],description:"Kyahi Kanyut Me`sem slendro, Mangku Nagaran, Solo. 1/1=291 Hz"},slendro_ky2:{frequencies:[261.6255653006,302.42139140287,345.87786599062,395.54249276388,453.1886900261,523.2511306012],description:"Kyahi Pengawe' sari, Paku Alaman, Jogya. 1/1=295 Hz"},slendro_laras:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012,598.00129211566,697.66817413493],description:'Lou Harrison, gamelan "Si Betty"'},slendro_m:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:`Dudon's Slendro M from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_madu:{frequencies:[261.6255653006,300.52885648597,345.61604384578,394.49404533893,447.94973572445,522.94897617031],description:"Sultan's gamelan Madoe kentir, Jogjakarta, Jaap Kunst"},slendro_mat:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,448.50096908674,455.62003208812,457.84473927605,523.2511306012],description:`Dudon's Slendro Matrix from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_pa:{frequencies:[261.6255653006,304.19649364034,353.69443592699,411.24653512154,478.16333951147,523.2511306012],description:'"Blown fifth" primitive slendro, von Hornbostel'},slendro_pas:{frequencies:[261.6255653006,300.35531433711,343.03050002254,393.12919962609,450.54468214486,523.2511306012],description:"Gamelan slendro of regent of Pasoeroean, Jaap Kunst"},slendro_pb:{frequencies:[261.6255653006,304.72408298441,342.83241505062,399.30842833955,449.24533531117,523.2511306012],description:'"Blown fifth" medium slendro, von Hornbostel'},slendro_pc:{frequencies:[261.6255653006,299.48910562989,342.83241505062,392.44854854484,449.24533531117,523.2511306012],description:'"Blown fifth" modern slendro, von Hornbostel'},slendro_pliat:{frequencies:[261.6255653006,299.73468146833,339.98478643783,393.08060743874,447.03290350508,523.2511306012,599.46936293666,679.96957287566,786.16121487749,894.06580701017],description:"Gender wayang from Pliatan, South Bali (Slendro), 1/1=305.5 Hz"},slendro_q13:{frequencies:[261.6255653006,307.00725675226,360.2608752926,400.8015646157,470.32478922042,523.2511306012],description:"13-tET quasi slendro, Blackwood"},slendro_s1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,398.6675280771,457.84473927605,523.2511306012],description:`Dudon's Slendro S1 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_s2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,455.62003208812,523.2511306012],description:"Dudon's Slendro S2"},slendro_udan:{frequencies:[261.6255653006,305.22982618403,351.32575911795,402.50086969323,465.11211608996,523.2511306012],description:"Slendro Udan Mas (approx)"},slendro_wolf:{frequencies:[261.6255653006,298.18866107946,339.86157848985,395.0032340925,450.20632964813,523.2511306012],description:"Daniel Wolf's slendro. Tuning List 30 5 1997"},slendrob1:{frequencies:[261.6255653006,307.44024341205,355.66611281954,409.9203247543,476.83364134848,523.2511306012],description:"Gamelan miring of Musadikrama, desa Katur, Bajanegara. 1/1=434 Hz"},slendrob2:{frequencies:[261.6255653006,307.55978097874,346.50416420081,398.42969909174,449.35693171058,523.2511306012],description:"Gamelan miring from Bajanegara. 1/1=262 Hz"},slendrob3:{frequencies:[261.6255653006,304.90191053936,342.27700149692,398.33972372326,447.51732140012,523.2511306012],description:"Gamelan miring from Ngumpak, Bajanegara. 1/1=266 Hz"},slendroc1:{frequencies:[261.6255653006,297.59222964268,344.42030317161,394.72197985873,449.50490455178,523.2511306012],description:"Kyahi Kanyut mesem slendro (Mangku Nagaran Solo). 1/1=291 Hz"},slendroc2:{frequencies:[261.6255653006,302.44445076078,346.01554587335,396.09235530397,453.15466093696,523.2511306012],description:"Kyahi Pengawe sari (Paku Alaman, Jogja). 1/1=295 Hz."},slendroc3:{frequencies:[261.6255653006,301.39807245198,344.42030317161,395.40657391157,451.84778706363,523.2511306012],description:"Gamelan slendro of R.M. Jayadipura, Jogja. 1/1=231 Hz"},slendroc4:{frequencies:[261.6255653006,299.14332201883,343.8239850859,396.09235530397,450.28451247858,523.2511306012],description:"Gamelan slendro, Rancha iyuh, Tanggerang, Batavia. 1/1=282.5 Hz"},slendroc5:{frequencies:[261.6255653006,299.83528893666,340.07120590121,393.12919962609,447.17417015401,523.2511306012],description:"Gender wayang from Pliatan, South Bali. 1/1=611 Hz"},slendroc6:{frequencies:[261.6255653006,296.73398952435,343.8239850859,396.7793260952,453.9405988926,527.19506190947,607.33963549452,696.44215167899,797.23415748628,918.4302691641,1071.58188326661],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},slendrod1:{frequencies:[261.6255653006,292.47977325983,340.6610152784,389.06292924114,444.85552088095,523.2511306012],description:"Gender wayang from Ubud (S. Bali). 1/1=347 Hz"},smith_eh:{frequencies:[261.6255653006,272.7117507892,292.30354792656,313.30283124826,326.5788018031,350.04044239751,364.87314355143,391.08587539224,407.65784362321,436.94425707006,468.33462614046,488.17995458879,523.2511306012],description:"Robert Smith's Equal Harmony temperament (1749)"},smith_mq:{frequencies:[261.6255653006,273.37438418823,292.50629623572,312.97714101186,327.03200500996,349.91910755601,365.63292511375,391.22148485648,408.79006910398,437.39894995248,468.01000388518,489.02693031834,523.2511306012],description:"Robert Smith approximation of quarter comma meantone fifth"},"scalamakesrc2\\smithgw-ball":{frequencies:[261.6255653006,267.07609791103,272.52663052146,274.70684356563,280.31310567921,286.15296204753,294.32876096318,300.46061014991,305.22982618403,306.59245933664,313.95067836072,320.49131749323,327.03195662575,333.84512238879,336.37572681506,343.38355445704,350.39138209902,357.69120255941,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,480.73697623985,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:"Ball 2 around tetrad lattice hole"},smithgw46:{frequencies:[261.6255653006,273.72380653152,313.47993226845,327.97605323154,364.46098649856,392.98113253789,436.69740466987,456.89141950378,523.2511306012],description:'Gene Ward Smith 46-tET subset "Star"'},smithgw46a:{frequencies:[261.6255653006,282.09853500802,313.47993226845,327.97605323154,375.61187043063,392.98113253789,436.69740466987,470.87026054824,523.2511306012],description:'46-tET version of "Star", alternative version'},smithgw72a:{frequencies:[261.6255653006,285.30470202322,299.37379946195,326.46944327063,342.56848033562,373.57357677338,391.99543598175,427.47405410759,435.78442404634,457.27406033445,498.66089874196,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72c:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72d:{frequencies:[261.6255653006,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72e:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72f:{frequencies:[261.6255653006,326.46944327063,349.22823143301,435.78442404634,466.16376151809,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72g:{frequencies:[261.6255653006,326.46944327063,349.22823143301,391.99543598175,419.32216217931,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72h:{frequencies:[261.6255653006,279.86396690685,314.13668154225,349.22823143301,391.99543598175,435.78442404634,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 09-01-2002"},smithgw72i:{frequencies:[261.6255653006,279.86396690685,293.66476791741,314.13668154225,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,470.6732130613,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset version of Duodene, TL 02-06-2002"},smithgw72j:{frequencies:[261.6255653006,274.52698453615,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"{225/224, 441/440} tempering of decad, 72-et version (2002)"},smithgw84:{frequencies:[261.6255653006,286.48426603331,306.03443598155,335.11270457212,357.98136125932,391.99543598175,418.74586628806,458.53356119912,489.82466832727,523.2511306012],description:'Gene Ward Smith 84-tET subset, 11-limit temperament "Orwell", 2002'},smithgw_18:{frequencies:[261.6255653006,272.52663052146,280.31310567921,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,350.39138209902,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,457.84473927605,467.18850946536,490.54793493862,523.2511306012],description:"Gene Ward Smith chord analogue to periodicity blocks, TL 12-07-2002"},smithgw_21:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,299.00064605783,305.22982618403,320.49131749323,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,427.14378008261,448.50096908674,457.84473927605,478.40103369253,488.36772189445,512.57253609913,523.2511306012],description:"Gene Ward Smith symmetrical 7-limit JI version of Blackjack, TL 10-5-2002"},smithgw_45:{frequencies:[261.6255653006,267.02002970726,269.13627541126,274.68560334708,276.86260193655,282.57123920205,288.39758300936,290.68325478745,296.67686217097,299.02814898089,305.19382000629,311.48661940174,313.95528147508,320.42873367481,322.96826575344,329.62755691287,336.42415617173,339.09045868095,346.08217376006,348.82502010853,356.01745236555,363.35818557229,366.23795155866,373.78942366597,376.75185941212,384.52011812375,392.44854854484,395.55886785613,403.71490654806,406.9145164708,415.30469757995,423.86787605389,427.22720671064,436.03621571368,439.49198556474,448.5538823653,457.80262665414,461.43090443914,470.94516310483,474.67759826036,484.46499093218,494.45418731234,498.37294408452,508.64890891624,512.68016480935,523.2511306012],description:"Gene Ward Smith large limma repeating 5-tone MOS"},smithgw_58:{frequencies:[261.6255653006,264.89588486686,267.57160087561,269.80136421624,274.70684356563,279.06726965397,282.55561052465,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.49231810831,305.22982618403,310.07474405997,313.95067836072,317.12189733406,319.76457981184,323.76163705949,327.03195662575,332.97799220076,336.37572681506,340.54567384169,343.38355445704,348.83408706747,353.19451315581,356.76213450082,359.73515228832,366.27579142084,370.01329949656,373.75080757229,380.54627680087,383.71749577421,387.59343007496,392.4383479509,398.6675280771,401.98975747775,406.97310157871,411.12588832951,418.60090448096,423.83341578697,428.11456140098,431.68218274599,436.04260883433,441.49314144476,448.50096908674,452.23847716247,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,484.4917875937,490.54793493862,498.33441009638,507.3950357345,511.62332769895,516.79124009995,523.2511306012],description:"Gene Ward Smith 58-tone epimorphic superset of Partch's 43-tone scale"},smithgw_9:{frequencies:[261.6255653006,279.06726965397,305.22982618403,327.03195662575,348.83408706747,392.4383479509,418.60090448096,448.50096908674,490.54793493862,523.2511306012],description:'Gene Ward Smith "Miracle-Magic square" tuning, genus chromaticum of ji_12a'},"smithgw_al-baked":{frequencies:[261.6255653006,277.59364499865,293.85651796007,311.0721560172,330.05816364769,349.39467974592,369.86402907174,392.4383479509,415.42941801053,439.76742419786,466.60823379256,493.94455998605,522.88238970142],description:"Baked alaska, with beat ratios of 2 and 3/2"},"smithgw_al-fried":{frequencies:[261.6255653006,277.00141553195,293.28091128458,310.96067952124,329.23597434237,348.58531822795,369.59898601143,391.32048195179,414.31855981944,439.29480556849,465.11235566178,492.44721175277,522.13326741512],description:"Fried alaska, with octave-fifth brats of 1 and 2"},smithgw_asbru:{frequencies:[261.6255653006,275.52281548997,293.66476791741,313.00128725319,329.62755691287,351.33206601369,367.77883484915,391.99543598175,415.30469757995,440,468.97204376297,490.92584627687,523.2511306012],description:"Modified bifrost (2003)"},smithgw_bifrost:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,413.66634097248,437.39889945791,466.55882736321,489.02683710225,523.2511306012],description:"Six meantone fifths, four pure, two of sqrt(2048/2025 sqrt(5))"},smithgw_cauldron:{frequencies:[261.6255653006,275.03056468741,291.83931845209,312.58541512404,325.54230007562,350.31873582686,364.83969341757,390.77519652096,414.65779561271,435.90375768372,469.07960710644,486.243977751,523.2511306012],description:"Circulating temperament with two pure 9/7 thirds"},smithgw_ck:{frequencies:[195.99771799087,198.06437430898,200.15282320192,202.2632921446,203.72940721765,205.87758869102,208.04842120778,210.24214482145,211.76609376362,213.99901760782,216.25548480725,218.5357448459,220.11981156469,222.44081817627,224.78629944762,227.15651084977,228.80306427848,231.21563094,233.65363506284,235.34728316698,237.82885399313,240.33658984216,242.87076938222,244.63122826831,247.21069030843,249.81735238129,252.45149840587,254.28140507407,256.96262135434,259.67210915034,262.4101678886,264.31225911206,267.09924514556,269.91561641866,272.7616843206,274.73881033537,277.63573538138,280.56320805899,282.59688215652,285.57666497222,288.58786914203,291.63082264784,293.74472081062,296.84205135845,299.9720393359,303.13503255793,305.33231946532,308.55183127196,311.80529233825,315.09305703284,317.37702217863,320.72353853051,324.10533989702,327.52280172307,329.89686439088,333.37539375097,336.89059979959,339.33256534187,342.91058750208,346.52633537645,350.18021075922,352.71850659998,356.43767199462,360.19605541958,363.99406623991,366.6324923874,370.49837299068,374.40501441099,378.35285076765,381.09535716275,385.11373623244,389.17448849491,391.99543598174],description:"Catakleismic temperament, g=316.745, 11-limit"},smithgw_decab:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,439.53094970501,488.36772189445,523.2511306012],description:"(10/9) <==> (16/15) transform of decaa"},smithgw_decac:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,498.33441009638,523.2511306012],description:"inversion of decaa"},smithgw_decad:{frequencies:[261.6255653006,280.31310567921,311.45900631024,327.03195662575,348.83408706747,373.75080757229,392.4383479509,436.04260883433,467.18850946536,498.33441009638,523.2511306012],description:"inversion of decab"},smithgw_diff13:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,313.95067836072,320.35783506196,336.37572681506,406.97310157871,427.32175665765,436.04260883433,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"mod 13 perfect difference set, 7-limit"},smithgw_dwarf6_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,373.75080757229,392.4383479509,448.50096908674,523.2511306012],description:"Dwarf(<6 10 14 17|)"},smithgw_exotic1:{frequencies:[261.6255653006,274.95996987324,293.39100498914,313.05750197389,327.96500300935,349.94905375768,367.78508905896,392.4383479509,411.12588832951,438.68435539504,468.09011223803,491.94750426812,523.2511306012],description:"Exotic temperament featuring four pure 14/11 thirds and two pure fifths"},smithgw_glumma:{frequencies:[261.6255653006,269.10058145205,299.00064605783,313.95067836072,327.03195662575,358.80077526939,373.75080757229,392.4383479509,436.04260883433,448.50096908674,457.84473927605,512.57253609913,523.2511306012],description:"Gene Smith's Glumma scale, 7-limit, 2002"},smithgw_gm:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:'Gene Ward Smith "Genesis Minus" periodicity 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64/63"},smithgw_hahn15:{frequencies:[261.6255653006,279.06726965397,290.69507255622,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Hahn-reduced 15 note scale"},smithgw_hahn16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,488.36772189445,490.54793493862,523.2511306012],description:"Hahn-reduced 16 note scale"},smithgw_hahn19:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 19 note scale"},smithgw_hahn22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 22 note scale"},smithgw_indianred:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,348.83408706747,353.19451315581,367.91095120397,372.08969287196,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"32805/32768 Hahn-reduced"},smithgw_klv:{frequencies:[261.6255653006,271.78681896552,282.34272472006,293.30861211826,314.10491445143,326.30440921209,338.97771913949,352.14324873572,377.11107157735,391.75765725694,406.97310157871,422.77949745352,452.75560414132,470.34014155688,488.60764618722,523.2511306012],description:"Variant of kleismic with 9/7 thirds, g=316.492"},smithgw_meandin:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,470.92601754108,504.56359022259,523.2511306012],description:"Gene Smith, inverted detempered 7-limit meantone"},smithgw_meanred:{frequencies:[261.6255653006,281.29980781121,291.99281841585,313.95067836072,325.57848126297,350.39138209902,363.36884069528,390.69417751556,420.46965851882,436.04260883433,468.83301301868,486.65469735975,523.2511306012],description:"171-et Hahn reduced rational Meantone[12]"},smithgw_meantune:{frequencies:[261.6255653006,273.55401844854,279.77233440758,292.56174910339,312.85829351777,327.16018629281,334.59705725462,349.85254391288,365.77071543428,374.29488261541,391.03456781852,418.40555295943,437.51985793188,468.14464283802,489.08159472971,500.47948461038,523.2511306012],description:"Meantune scale/temperament, Gene Ward Smith, 2003"},smithgw_mir22:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,285.40970760065,299.00064605783,305.22982618403,319.76457981184,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,428.11456140098,448.50096908674,457.84473927605,479.64686971777,490.54793493862,512.78610798918,523.2511306012],description:"11-limit Miracle[22]"},smithgw_mmt:{frequencies:[261.6255653006,273.37431312998,292.50627485027,307.38829724655,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.12588832951,437.39890198442,459.65271605653,489.02683710225,523.2511306012],description:"Modified meantone with 5/4, 14/11 and 44/35 major thirds, TL 17-03-2003"},smithgw_modmos12a:{frequencies:[261.6255653006,265.27772209197,292.31087910123,304.72408298441,326.59518553839,340.46429857933,364.90060015836,391.09077971329,407.69874723177,425.01198472693,455.51656649021,488.21056770985,523.2511306012],description:"A 12-note modmos in 50-et meantone"},smithgw_octoid:{frequencies:[261.6255653006,272.34559486824,274.88944875317,277.45706359738,280.04865972334,282.66446436432,285.30470202322,296.99497716113,299.76906949343,302.56907333554,305.39522895084,308.24778413898,311.12698372208,323.87531915696,326.90048829645,329.95391413777,333.03585868997,336.14659218049,339.28638158975,353.18853996009,356.48751029933,359.81729479041,363.17817915623,366.5704580819,369.99442271164,385.15483391523,388.75238658,392.38354231563,396.04861270515,399.74791910495,403.48177901006,420.01432465796,423.93748365756,427.89728706578,431.89407466632,435.9281969008,440,458.02886886968,462.30710409523,466.62530033172,470.98382811593,475.38306960714,479.82340237272,499.48402328631,504.14947188193,508.85849826899,513.6115065207,518.40891338474,523.2511306012],description:"Octoid temperament, g=16.096, oct=1/8, 11-limit"},smithgw_orw18r:{frequencies:[261.6255653006,269.10058145205,280.31310567921,286.15296204753,299.00064605783,305.22982618403,327.03195662575,336.37572681506,348.83408706747,358.80077526939,381.53728273004,392.4383479509,406.97310157871,418.60090448096,448.50096908674,457.84473927605,474.80195184183,490.54793493862,523.2511306012],description:'Rational version of two cycles of 9-tone "Orwell"'},smithgw_pel1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 1"},smithgw_pel2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 2"},smithgw_pel3:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 3"},smithgw_pk:{frequencies:[261.6255653006,271.01659746112,280.74472171431,290.822034715,313.8821415949,325.1489200649,336.82012073975,348.91025643633,376.57634157395,390.09352641046,404.09590743895,418.60090448096,451.79296003201,468.01003810189,484.80922990434,523.2511306012],description:"Parakleismic temperament, g=315.263, 5-limit"},smithgw_pris:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_prisa:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,439.53094970501,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_pum13marv:{frequencies:[261.6255653006,293.67396865289,305.56991629828,343.00138030143,326.66798000724,366.68389807519,349.22276077151,392.00157668785,407.88051296056,457.84473927605,436.04260883433,489.45661357347,549.41368713126,523.2511306012],description:"pum13 marvel tempered and in epimorphic order"},smithgw_qm3a:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode A, 72-tET, TL 04-01-2002"},smithgw_qm3b:{frequencies:[261.6255653006,279.86396690685,299.37379946195,326.46944327063,349.22823143301,373.57357677338,391.99543598175,419.32216217931,448.5538823653,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode B"},smithgw_ragasyn1:{frequencies:[261.6255653006,269.16210421872,290.69507255622,313.95067836072,322.99452506247,348.83408706747,363.36884069528,392.4383479509,403.74315632809,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Ragasyn 6561/6250 81/80 scale"},smithgw_rainbow:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.51268695591,327.03195662575,349.91912034749,365.63284274659,391.22147055517,412.03444522126,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Circulating 1/4-comma meantone, Gene Ward SMith"},smithgw_ratwell:{frequencies:[261.6255653006,275.62199471997,293.02063313667,310.07474405997,326.72451751701,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.57747881743,465.11211608996,489.99465727995,523.2511306012],description:"7-limit rational well-temperament"},smithgw_ratwolf:{frequencies:[261.6255653006,272.55669785235,292.25605339318,313.37920299881,326.47268679644,350.06888377949,364.69531895389,391.05410158062,407.39296674476,436.83777202739,468.410735204,487.98168129749,523.2511306012],description:"Eleven fifths of (418/5)^(1/11) and one 20/13 wolf, G.W. Smith 2003"},smithgw_rectoo:{frequencies:[261.6255653006,290.69507255622,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,470.92601754108,523.2511306012],description:"Hahn-reduced circle of fifths via <12 19 27 34| kernel"},smithgw_sc19:{frequencies:[261.6255653006,269.16210421872,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,508.60009894437,523.2511306012],description:"Fokker block from commas <81/80, 78732/78125>, Gene Ward Smith 2002"},smithgw_sch13:{frequencies:[261.6255653006,269.71217215021,278.04872701265,282.14859498561,290.86954990528,295.15846273282,304.2815407612,313.68660297237,318.31195648825,328.15068782436,332.98931632582,343.28171142549,353.89223299652,359.11042631209,370.21019888355,375.66900084958,387.28058594818,392.99109319609,405.13808832031,417.66053353744,423.81899742763,436.9188548657,443.36128543927,457.06517711961,471.19264083172,478.14044600934,492.91932687455,500.18749236202,515.64783010531,523.2511306012],description:"13-limit schismic temperament, g=704.3917, TL 31-10-2002"},smithgw_sch13a:{frequencies:[261.6255653006,266.49502311502,271.45511438723,280.18048669638,285.39529457963,294.56874561631,300.051354061,305.6360048159,315.46005229837,321.33149462105,331.66004360268,337.8330052901,344.12086009392,355.18192699392,361.79268541866,373.4217751344,380.37201938485,392.59830625439,399.90547017058,407.34863733398,420.4420328577,428.26743302475,442.03321824291,450.26048038501,458.64087358289,473.38295124548,482.19370453904,497.69284002863,506.95605959354,523.2511306012],description:"13-limit schismic temperament, g=702.660507, TL 31-10-2002"},smithgw_scj22a:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,301.39265122629,313.95067836072,327.03195662575,334.88072358477,348.83408706747,361.67118147155,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 15625/15552 = [6,5,22,37,-18,-6] catakleismic"},smithgw_scj22b:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,372.08969287196,387.59343007496,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"5120/5103 ^ 225/224 = [1,-8,-14,-10,25,-15] schismic candidate"},smithgw_scj22c:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 65625/65536 = [7,-3,827,7,-21] orwell candidate"},smithgw_secab:{frequencies:[261.6255653006,274.07613169002,291.39807132323,313.10572011471,348.73657263424,365.33268718488,392.54808236386,417.35759110361,437.21932894603,486.97408086388,523.2511306012],description:"{126/125, 176/175} tempering of decab, 328-et version"},smithgw_secac:{frequencies:[261.6255653006,281.11531641881,298.8821409504,313.10572011471,348.73657263424,374.71564313773,392.54808236386,417.35759110361,448.44857247831,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decac, 328-et version"},smithgw_secad:{frequencies:[261.6255653006,281.11531641881,313.10572011471,328.00618883132,348.73657263424,374.71564313773,392.54808236386,437.21932894603,469.78990700991,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decad, 328-et version"},smithgw_smalldi11:{frequencies:[261.6255653006,269.10058145205,305.22982618403,313.95067836072,322.92069774245,366.27579142084,373.75080757229,423.93031414449,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Small diesic 11-note block, <10/9, 126/125, 1728/1715> commas"},smithgw_smalldi19a:{frequencies:[261.6255653006,269.10058145205,272.52663052146,299.00064605783,305.22982618403,313.95067836072,317.94773560837,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,430.56093032327,436.04260883433,448.50096908674,457.84473927605,502.32108537715,508.71637697339,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 1728/1715> commas"},smithgw_smalldi19b:{frequencies:[261.6255653006,266.96486255163,274.70684356563,299.00064605783,305.22982618403,313.95067836072,320.49131749323,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,427.14378008261,436.04260883433,448.50096908674,457.84473927605,498.33441009638,512.78610798918,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 2401/2400> commas"},smithgw_smalldi19c:{frequencies:[261.6255653006,267.07609791103,274.70684356563,280.31310567921,286.15296204753,313.95067836072,320.49131749323,327.03195662575,336.37572681506,343.38355445704,373.75080757229,381.53728273004,392.4383479509,400.61414686654,436.04260883433,448.50096908674,457.84473927605,470.92601754108,508.71637697339,523.2511306012],description:"Small diesic 19-note scale containing glumma"},smithgw_smalldiglum19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,280.40333801024,286.95745534843,312.9293240034,320.24370022528,327.729041887,335.38934511627,343.22869944589,374.29355081838,383.0422478503,391.99543598175,401.15789496562,437.46578647972,447.69106452518,458.15534711532,468.86422071654,511.30005826145,523.2511306012],description:'Small diesic "glumma" variant of 19-note MOS, 31/120 version'},smithgw_smalldimos11:{frequencies:[261.6255653006,267.74077300753,305.78200836532,312.9293240034,320.24370022528,365.74467430283,374.29355081838,427.47405410759,437.46578647972,447.69106452518,511.30005826145,523.2511306012],description:"Small diesic 11-note MOS, 31/120 version"},smithgw_smalldimos19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,298.79793764201,305.78200836532,312.9293240034,320.24370022528,327.729041887,357.39105439675,365.74467430283,374.29355081838,383.0422478503,417.71053321823,427.47405410759,437.46578647972,447.69106452518,458.15534711532,499.62194879119,511.30005826145,523.2511306012],description:"Small diesic 19-note MOS, 31/120 version"},smithgw_star:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, untempered version'},smithgw_star2:{frequencies:[261.6255653006,282.55561052465,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, alternative untempered version'},starra:{frequencies:[261.6255653006,274.07613169002,294.49338559574,313.10572011471,328.00618883132,343.61575980934,374.71564313773,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrb:{frequencies:[261.6255653006,274.07613169002,287.1192112957,305.26548915336,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,479.82340237272,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrc:{frequencies:[261.6255653006,274.07613169002,287.1192112957,313.10572011471,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_tetra:{frequencies:[261.6255653006,274.84135386022,293.90210492181,314.2847539672,326.44746606412,342.93767672779,366.7210324511,392.15380743582,419.35039192746,435.57910814854,457.58200907672,489.31615916483,523.2511306012],description:"{225/224, 385/384} tempering of two-tetrachord 12-note scale"},smithgw_tr31:{frequencies:[261.6255653006,267.54129532085,292.57243455474,299.18791603519,305.95298478736,334.57791819083,342.14320575162,349.87955533643,391.26571058456,400.11279059885,409.15991580663,447.44088028055,457.55816161244,467.90420651233,511.68128147674,523.2511306012],description:"6/31 generator supermajor seconds tripentatonic scale"},smithgw_tr7_13:{frequencies:[261.6255653006,183.87449048025,346.05860897284,243.21533855007,457.74028507734,321.70694650116,605.46440189891,425.52973856044,299.06887661109,562.85871464284,395.58580335293,744.50714985079,523.2511306012],description:"81/80 ==> 28561/28672"},smithgw_tr7_13b:{frequencies:[261.6255653006,372.25357492539,395.58580335293,281.42935732142,299.06887661109,425.52973856044,302.73220094945,321.70694650116,457.74028507734,486.43067710015,346.05860897284,367.7489809605,523.2511306012],description:"reverse reduced 81/80 ==> 28561/28672"},smithgw_tr7_13r:{frequencies:[261.6255653006,367.7489809605,346.05860897284,486.43067710015,457.74028507734,321.70694650116,302.73220094945,425.52973856044,299.06887661109,281.42935732142,395.58580335293,372.25357492539,523.2511306012],description:"reduced 81/80 ==> 28561/28672"},smithgw_tra:{frequencies:[261.6255653006,128.35937755236,399.56478905052,196.03545836752,610.23096296248,299.39301413087,931.96857771927,457.24471305759,224.33452437931,698.32199734535,342.61245382262,1066.50464849657,523.2511306012],description:"81/80 ==> 1029/512"},smithgw_tre:{frequencies:[261.6255653006,256.71872396454,399.56476227799,392.07084290614,305.11544059319,299.39293769309,465.98419519089,457.24482979639,448.66910888407,349.16106442144,342.6124767791,533.2523889322,523.2511306012],description:"81/80 ==> 1029/512 ==> reduction"},smithgw_treb:{frequencies:[261.6255653006,266.6261944661,342.6124767791,349.16106442144,448.66910888407,457.24482979639,465.98419519089,299.39293769309,305.11544059319,392.07084290614,399.56476227799,513.43744792908,523.2511306012],description:"reversed 81/80 ==> 1029/512 ==> reduction"},smithgw_trx:{frequencies:[261.6255653006,490.17835855476,354.35176059633,331.954494127,479.94227969828,449.60690021487,325.02250210538,304.47902995326,285.23403465053,412.39349145653,386.32762147798,279.2776760715,523.2511306012],description:"reduced 3/2->7/6 5/4->11/6 scale"},smithgw_trxb:{frequencies:[261.6255653006,279.2776760715,386.32762147798,412.39349145653,285.23403465053,304.47902995326,325.02250210538,449.60690021487,479.94227969828,331.954494127,354.35176059633,490.17835855476,523.2511306012],description:"reversed reduced 3/2->7/6 5/4->11/6 scale"},smithgw_wa:{frequencies:[261.6255653006,273.6474362764,299.37379946195,313.13022722746,327.51877211613,349.22823143301,374.77430422696,391.99543598175,417.97870684853,437.18511000944,469.1652354389,500.26367760099,523.2511306012],description:"Wreckmeister A temperament, TL 2-6-2002"},smithgw_wa120:{frequencies:[261.6255653006,273.99891691894,298.79793764201,312.9293240034,327.729041887,349.22823143301,374.29355081838,391.99543598175,417.71053321823,437.46578647972,468.86422071654,499.62194879119,523.2511306012],description:"120-tET version of Wreckmeister A temperament"},smithgw_wb:{frequencies:[261.6255653006,280.76349612739,291.78605424516,313.13022722746,327.51877211613,349.22823143301,365.2755039332,391.99543598175,417.97870684853,437.18511000944,469.1652354389,487.58430040208,523.2511306012],description:"Wreckmeister B temperament, TL 2-6-2002"},smithgw_well1:{frequencies:[261.6255653006,275.92984511873,292.92635710626,310.42107575858,327.5229776175,349.2237102284,367.90646015831,391.734151992,413.8947676781,437.99072463899,465.63161363786,490.54194687775,523.2511306012],description:"Well-temperament, Gene Ward Smith (2005)"},smithgw_whelp1:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.05120395042,368.50381975103,390.45372436301,413.66634097248,438.25895612273,464.36382062247,491.65133958137,523.2511306012],description:"well-temperament with one pure third, Gene Ward Smith, 2003"},smithgw_whelp2:{frequencies:[261.6255653006,275.85000668176,292.43269265164,309.98104674077,327.03195662575,347.97308568611,368.21146504308,391.7894791814,413.34036955908,438.14417346548,464.48314871299,489.73685071229,523.2511306012],description:"well-temperament with two pure thirds"},smithgw_whelp3:{frequencies:[261.6255653006,275.96871294479,292.50627485027,310.03485655885,327.03195662575,349.46135677641,368.11883862276,391.73393619399,413.66634097248,436.82669499534,464.84945270756,489.66742197778,523.2511306012],description:"well-temperament with three pure thirds"},smithgw_wiz28:{frequencies:[261.6255653006,269.80136421624,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,508.71637697339,523.2511306012],description:"11-limit Wizard[28]"},smithgw_wiz34:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[34]"},smithgw_wiz38:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,285.40970760065,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,339.14425131559,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,403.65087217807,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,479.64686971777,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[38]"},smithgw_wreckpop:{frequencies:[261.6255653006,272.73569398658,292.31087910123,313.29104303136,326.59518553839,350.03605285217,364.90060015836,391.09077971329,419.16071913933,436.9606979923,455.51656649021,501.93603498211,523.2511306012],description:'"Wreckmeister" 13-limit meanpop (50-et) tempered thirds'},smithj12:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,331.11985608357,344.91651675372,363.36884069528,392.4383479509,408.78994578219,441.49314144476,459.88868900496,496.67978412536,523.2511306012],description:"J. Smith, 5-limit JI scale, MMM 21-3-2006"},smithj17:{frequencies:[261.6255653006,272.57820116223,283.17034563789,295.02492750576,308.97787266236,319.3201344739,332.68808325276,348.42227432308,363.00854876594,377.11473546037,392.90218486657,411.48414905414,425.25755219187,443.06044202496,464.01459698705,479.54632553791,499.62194879119,523.2511306012],description:"J. Smith 17-tone well temperament, MMM 12-2006"},smithrk_19:{frequencies:[261.6255653006,274.68253637698,286.11368885031,294.3308008075,305.19387818096,313.95878694534,327.0246436172,343.34529416761,348.83287827711,366.24211271841,381.48359653409,392.43970784476,406.92376081862,418.61050714007,436.03134720211,457.79213919624,470.93981233279,488.32112480698,508.64303280756,523.2511306012],description:"19 out of 612-tET by Roger K. Smith, 1978"},smithrk_mult:{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,508.71637697339,523.2511306012],description:'Roger K. Smith, "Multitonic" scale, just version'},solar:{frequencies:[261.6255653006,394.58976180129,774.00176545642,2207.36533954793,5481.83445910426,34573.03685904828,65024.37680021134,105705.6559450381],description:"Solar system scale: 0=Pluto, 8=Mercury. 1/1=248.54 years period"},solemn:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Solemn 6"},songlines:{frequencies:[261.6255653006,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,479.64686971777,523.2511306012],description:"Songlines.DEM, Bill Thibault and Scott Gresham-Lancaster. 1992 ICMC (=rectsp6)"},sorge:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Sorge's Monochord (1756)"},sorge1:{frequencies:[261.6255653006,276.86979852503,293.00227310437,311.47852302926,328.88393162803,349.6228209638,369.57684148724,391.5530240856,415.30469757995,439.00737933323,466.69047534984,493.32589719545,523.2511306012],description:"Georg Andreas Sorge, 1744 (A)"},sorge2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.88393162803,348.83408706747,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Georg Andreas Sorge, 1744 (B)"},sorge3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.83597850347,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Georg Andreas Sorge, well temperament, (1756, 1758)"},sparschuh:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,439.53094970501,465.69350623507,491.85606276513,523.2511306012],description:"Andreas Sparschuh WTC temperament, 1/1=C=250, modified Collatz sequence"},sparschuh2:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,438.48444744381,465.69350623507,491.85606276513,523.2511306012],description:"Modified Sparschuh temperament with A=419Hz by Tom Dent"},spec1_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,523.2511306012],description:"Spectrum sequence of 8/7: 1 to 27 reduced by 2/1"},spec1_17:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/6: 1 to 27 reduced by 2/1"},spec1_25:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 5/4: 1 to 25 reduced by 2/1"},spec1_33:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of 4/3: 1 to 29 reduced by 2/1"},spec1_4:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/5: 1 to 25 reduced by 2/1"},spec1_5:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 1.5: 1 to 27 reduced by 2/1"},specr2:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of sqrt(2): 1 to 29 reduced by 2/1"},specr3:{frequencies:[261.6255653006,277.97716313189,310.68035879446,327.03195662575,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Spectrum sequence of sqrt(3): 1 to 31 reduced by 2/1"},spon_chal1:{frequencies:[261.6255653006,280.31310567921,285.40970760065,286.15296204753,348.83408706747,392.4383479509,420.46965851882,428.11456140098,429.2294430713,523.2511306012],description:"JC Spondeion, from discussions with George Kahrimanis about tritone of 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Various tunings for the parhypatai and hence trito"},spon_mont:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Montford's Spondeion, a mixed septimal and undecimal pentatonic, 1923"},spon_terp:{frequencies:[261.6255653006,285.40970760065,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Subharm. 6-tone series, guess at Greek poet Terpander's, 6th c. BC & Spondeion, Winnington-Ingram (1928)"},stade:{frequencies:[261.6255653006,274.22463192287,292.50627485027,309.28772967674,327.03195662575,348.83408706747,365.63284274659,391.22147055517,411.33694767869,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Organs in St. Cosmae, Stade; Magnuskerk, Anloo; H.K. Sluipwijk, modif. 1/4 mean"},stanhope:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.52264545758,465.11211608996,489.99465727995,523.2511306012],description:"Well temperament of Charles, third earl of Stanhope (1806)"},stanhope2:{frequencies:[261.6255653006,275.85537639807,293.11251278827,310.16223770573,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.66634097248,437.85193595173,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament (real version?) with 1/3 synt. comma temp."},stanhope_f:{frequencies:[261.6255653006,275.62199471997,292.46014274879,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,436.79202494356,465.11211608996,489.99465727995,523.2511306012],description:"Stanhope temperament, equal beating version by Farey (1807)"},stanhope_s:{frequencies:[261.6255653006,275.77758308753,293.11247215425,310.2497806633,327.03195662575,348.83408706747,367.7034443005,392.4383479509,413.66637442451,437.85181455341,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament, alt. version with 1/3 syntonic comma"},starling:{frequencies:[261.6255653006,278.9816419584,293.66476791741,313.14630527334,327.50195613664,349.22823143301,367.60851651046,391.99543598175,418.00016846495,437.16266336983,466.16376151809,490.69849857048,523.2511306012],description:"Starling temperament, Herman Miller (1999)"},stearns:{frequencies:[261.6255653006,299.00064605783,336.37572681506,366.27579142084,398.6675280771,448.50096908674,504.56359022259,523.2511306012],description:"Dan Stearns, guitar scale"},stearns2:{frequencies:[261.6255653006,280.31310567921,287.78812183066,299.00064605783,313.95067836072,317.68818643644,336.37572681506,340.11323489078,355.06326719367,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,429.81342870813,444.76346101102,448.50096908674,467.18850946536,470.92601754108,485.87604984397,497.08857407114,504.56359022259,523.2511306012],description:'Dan Stearns, scale for "At A Day Job" based on harmonics 10-20 and 14-28'},stearns3:{frequencies:[261.6255653006,304.11599009871,327.88291945286,364.30920726489,423.47641042702,470.52269644143,546.93995798074,607.70247408742,706.39900722312,784.8766959018],description:"Dan Stearns, trivalent version of Bohlen's Lambda scale"},stearns4:{frequencies:[261.6255653006,296.65550714972,336.37572681506,347.46339693852,393.986457405,446.73865184892,461.46412096988,523.2511306012],description:"Dan Stearns, 1/4-septimal comma temperament, tuning-math 2-12-2001"},steldek1:{frequencies:[261.6255653006,274.70684356563,275.93321340298,280.31310567921,286.15296204753,294.32876096318,305.22982618403,309.04519901133,315.35224388912,321.92208230347,327.03195662575,331.11985608357,343.38355445704,353.19451315581,367.91095120397,381.53728273004,386.30649876417,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,441.49314144476,457.84473927605,490.54793493862,504.56359022259,508.71637697339,515.07533168556,523.2511306012],description:"Stellated two out of 1 3 5 7 9 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Eikosany 3 out of 1 3 5 7 11 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tetrany"},steltet2:{frequencies:[261.6255653006,267.07609791103,272.52663052146,286.15296204753,305.22982618403,327.03195662575,333.84512238879,343.38355445704,381.53728273004,392.4383479509,400.61414686654,408.78994578219,436.04260883433,457.84473927605,476.92160341255,490.54793493862,523.2511306012],description:"Stellated three out of 1 3 5 7 tetrany"},steltet2s:{frequencies:[261.6255653006,286.15296204753,294.32876096318,300.46061014991,306.59245933664,327.03195662575,343.38355445704,350.53737850823,357.69120255941,367.91095120397,392.4383479509,400.61414686654,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,500.76768358318,510.98743222773,515.07533168556,523.2511306012],description:"Superstellated three out of 1 3 5 7 tetrany"},steltri1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Stellated one out of 1 3 5 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(1988)"},storbeck:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,339.14425131559,348.83408706747,353.19451315581,358.80077526939,381.53728273004,387.59343007496,392.4383479509,403.65087217807,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Ulrich Storbeck, 2001"},strahle:{frequencies:[261.6255653006,278.94941459687,296.90543930973,315.65242990842,335.0021118691,355.12744448111,376.24442122187,398.15684412917,421.10213511252,444.85552088095,469.94877954106,496.17080790016,523.2511306012],description:"Strahle's Geometrical scale"},"sub24-12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"Subharmonics 24-12"},sub24:{frequencies:[261.6255653006,10.90106522086,11.37502457829,11.89207115003,12.45836025241,13.08127826503,13.76976659477,14.53475362781,15.38973913533,16.35159783129,17.44170435337,18.68754037861,20.12504348466,21.80213044172,23.78414230005,26.16255653006,29.06950725562,32.70319566257,37.37508075723,43.60426088343,52.32511306012,65.40639132515,87.20852176687,130.8127826503,261.6255653006],description:"Subharmonics 24-1"},sub40:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,475.68284600109,498.33441009638,523.2511306012],description:"sub 40-20"},sub48:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,502.32108537715,523.2511306012],description:"12 of sub 48 (Leven)"},sub50:{frequencies:[261.6255653006,272.52663052146,290.69507255622,311.45900631024,327.03195662575,344.24416486921,373.75080757229,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,523.2511306012],description:"12 of sub 50"},sub8:{frequencies:[261.6255653006,279.06726965397,299.00064605783,322.00069575458,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"Subharmonic series 1/16 - 1/8"},sumatra:{frequencies:[261.6255653006,266.79889483106,324.44528279699,356.96377863828,390.9602296356,474.47355835313,530.64156666967,639.28283484968,713.92755727656,784.8766959018],description:'"Archeological" tuning of Pasirah Rus orch. in Muaralakitan, Sumatra. 1/1=354 Hz'},super_10:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 10-tone scale"},super_11:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 11-tone scale"},super_12:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,494.18162334558,523.2511306012],description:"A superparticular 12-tone scale"},super_12_1:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"Another superparticular 12-tone scale"},super_12_2:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,420.46965851882,448.50096908674,473.41768959156,498.33441009638,523.2511306012],description:"Another superparticular 12-tone scale"},super_13:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 13-tone scale"},super_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 14-tone scale"},super_15:{frequencies:[261.6255653006,276.16031892841,290.69507255622,305.22982618403,319.76457981184,334.29933343966,348.83408706747,363.36884069528,381.53728273004,399.70572476481,417.87416679957,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 15-tone scale"},super_17:{frequencies:[261.6255653006,274.08392555301,286.54228580542,299.00064605783,311.45900631024,323.91736656265,336.37572681506,348.83408706747,363.36884069528,377.90359432309,392.4383479509,411.12588832951,429.81342870813,448.50096908674,467.18850946536,485.87604984397,504.56359022259,523.2511306012],description:"Superparticular 17-tone scale"},super_19:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,340.11323489078,353.19451315581,366.27579142084,379.35706968587,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.57848126297,337.20628416522,348.83408706747,363.36884069528,377.90359432309,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Superparticular 19-tone scale"},super_22:{frequencies:[261.6255653006,270.96933548991,280.31310567921,289.65687586852,299.00064605783,308.34441624714,317.68818643644,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,406.45400323486,420.46965851882,434.48531380278,448.50096908674,463.45100138963,478.40103369253,493.35106599542,508.30109829831,523.2511306012],description:"Superparticular 22-tone scale"},super_22_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.16320258789,336.37572681506,347.58825104223,358.80077526939,370.01329949656,381.22582372373,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 22-tone scale"},super_24:{frequencies:[261.6255653006,270.34641747729,279.06726965397,287.78812183066,296.50897400735,305.22982618403,313.95067836072,322.67153053741,331.39238271409,340.11323489078,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 24-tone scale, inverse of Mans.ur 'Awad"},super_7:{frequencies:[261.6255653006,287.78812183066,313.95067836072,353.19451315581,392.4383479509,431.68218274599,470.92601754108,523.2511306012],description:"A superparticular 7-tone scale"},super_8:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"A superparticular 8 tone scale"},super_9:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 9-tone scale"},suppig:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Friedrich Suppig's 19-tone JI scale. Calculus Musicus, Berlin 1722"},sur_7:{frequencies:[261.6255653006,280.40333801024,327.729041887,351.25128999693,383.0422478503,410.5345162762,479.82340237272,523.2511306012],description:"7-tone surupan"},sur_9:{frequencies:[261.6255653006,280.40333801024,305.78200836532,327.729041887,351.25128999693,383.0422478503,410.5345162762,447.69106452518,479.82340237272,523.2511306012],description:"Theoretical nine-tone surupan gamut"},sur_ajeng:{frequencies:[261.6255653006,285.30470202322,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan ajeng"},sur_degung:{frequencies:[261.6255653006,322.09885310804,345.21700307457,396.55020354877,488.21056770985,523.2511306012],description:"Surupan degung"},sur_madenda:{frequencies:[261.6255653006,322.09885310804,345.21700307457,425.01198472693,488.21056770985,523.2511306012],description:"Surupan madenda"},sur_melog:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,410.5345162762,523.2511306012],description:"Surupan melog"},sur_miring:{frequencies:[261.6255653006,285.30470202322,305.78200836532,389.73770840504,417.71053321823,523.2511306012],description:"Surupan miring"},sur_x:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan tone-gender X (= unmodified nyorog)"},sur_y:{frequencies:[261.6255653006,280.40333801024,300.52885648597,383.0422478503,410.5345162762,523.2511306012],description:"Surupan tone-gender Y (= mode on pamiring)"},sverige:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,466.16376151809,493.88330125613,523.2511306012,554.36526195375,587.32953583482,622.25396744417,659.25511382574,698.45646286601,739.98884542327,783.9908719635,830.60939515989,880,932.32752303618,987.76660251225,1046.5022612024,1174.65907166964,1318.51022765149,1396.91292573202,1567.98174392701],description:"Scale on Swedish 50 crown banknote of some kind of violin."},syntonolydian:{frequencies:[261.6255653006,294.32876096318,331.11985608357,372.50983809402,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Greek Syntonolydian, also genus duplicatum medium, or ditonum (Al-Farabi)"},syrian:{frequencies:[261.6255653006,268.67837258085,275.62199471997,279.38237857051,286.74979536837,294.32876096318,302.10804307229,310.07474405997,314.30517589183,322.59351978942,326.6631048533,331.11985608357,339.85160932548,348.83408706747,358.05397697456,367.49599295996,372.50983809402,382.33306049116,392.4383479509,402.81072409638,413.43299207996,419.07356785577,430.12469305256,441.49314144476,453.13547910064,465.11211608996,477.40530263275,489.99465727995,496.67978412536,509.77741398822,523.2511306012],description:"After ^Sayh.'Ali ad-Darwis^ (Shaykh Darvish) from d'Erlanger vol.5, p.29"},szpak_24:{frequencies:[261.6255653006,270.98948203641,277.18263097687,287.10335517712,293.66476791741,304.17540907689,311.12698372208,322.26262012861,329.62755691287,341.42535271779,349.22823143301,361.7275606831,369.99442271164,383.23700075636,391.99543598175,406.02545869431,415.30469757995,430.16898885692,440,455.74816803176,466.16376151809,482.84836435151,493.88330125613,511.56002220218,523.2511306012],description:"Stephen Szpak's scale, TL 2-1-2004"},pagano_b:{frequencies:[261.6255653006,277.97716313189,289.55954492905,312.72430852337,333.57259575826,351.8148470888,370.63621750918,389.16802838464,416.96574469783,444.76346101102,463.29527188648,486.4600354808,523.2511306012],description:"Pat Pagano and David Beardsley, 17-limit scale, TL 27-2-2001"},palace:{frequencies:[261.6255653006,277.01530443593,294.32876096318,299.00064605783,336.37572681506,348.83408706747,373.75080757229,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Palace mode+"},palace2:{frequencies:[261.6255653006,277.01530443593,336.37572681506,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Byzantine Palace mode, 17-limit"},panpipe1:{frequencies:[261.6255653006,305.78200836532,346.61566493686,386.59871897734,424.03113209229,475.68400784708,523.2511306012],description:"Palina panpipe of Solomon Islands. 1/1=f+45c. From Ocora CD Guadalcanal"},panpipe2:{frequencies:[261.6255653006,301.39807245198,340.46429857933,389.512652082,435.70052664441,481.48922855473,540.45338572244,606.98892366383,675.83458963267,749.45240308975,819.17415016614,915.78156525194,979.24522642508,1073.44040298899,1178.73719255088,1360.28482360484],description:"Lalave panpipe of Solomon Islands. 1/1=f'+47c."},panpipe3:{frequencies:[261.6255653006,302.44445076078,341.44901934006,382.59999559751,433.19107626846,482.88183400971,542.01653249392,602.10016957865,677.78929781797,755.1012944609,822.018116801,906.30932187391,994.06270356141,1067.87449159209,1155.14617783291,1300.35790771888],description:"Tenaho panpipe of Solomon Islands. 1/1=f'+67c."},parachrom:{frequencies:[261.6255653006,274.52698453615,288.06460709314,349.22823143301,391.99543598175,411.32572372413,431.60923940535,523.2511306012],description:"Parachromatic, new genus 5 + 5 + 20 parts"},parakleismic:{frequencies:[261.6255653006,269.41173453909,271.00883762044,279.07425994419,280.72864356353,282.39283618632,290.79705467987,292.52093234567,301.22657042972,303.0122754386,312.03014360907,313.87989341557,323.22118988972,325.13728335605,327.06473376202,336.79842078181,338.79499972275,348.87778808468,350.94597487438,361.39038519337,363.53274806687,374.35175001315,376.5709514911,387.77797996035,390.07677146523,392.38919046486,404.06698135965,406.46233589795,418.55895395107,421.04021853379,433.57068509561,436.14094342919,449.12081866987,451.783257426,465.22865943552,467.98658728446,470.76086444006,484.77105399159,487.64483417146,502.15750307968,505.13434926963,520.16751901001,523.2511306012],description:"Parakleismic temperament, g=315.250913, 5-limit"},parizek:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone Linear Level tuning, 1/1=Ab"},parizek_13lqmt:{frequencies:[261.6255653006,272.70676208351,292.18581651805,313.05623198362,325.57848126297,348.83408706747,365.23227064756,391.32028997953,406.97310157871,436.04260883433,467.18850946536,486.97636086341,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_17lqmt:{frequencies:[261.6255653006,272.52663052146,291.99281841585,312.60407618638,327.03195662575,350.39138209902,364.70475555078,390.75509523297,408.78994578219,436.04260883433,467.18850946536,488.44386904122,523.2511306012],description:"To tune the scale by ear, please choose the intervals in the following order:"},parizek_7lmtd1:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,392.4383479509,418.60090448096,437.98922762377,468.83301301868,490.54793493862,523.2511306012],description:"Use SET MIDDLE 62"},parizek_7lqmtd2:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,390.69417751556,418.60090448096,437.98922762377,468.83301301868,488.36772189445,523.2511306012],description:"Use SET MIDDLE 62"},parizek_cirot:{frequencies:[261.6255653006,273.76082553017,293.33333347996,307.98092841354,327.40170814054,348.04713286849,366.66693712906,392.88175996935,409.71484950008,438.01699797506,463.01593599647,491.10256480205,523.2511306012],description:"Overtempered circular tuning (1/1 is F)"},parizek_epi:{frequencies:[261.6255653006,283.42769574232,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"In The Epimoric World"},parizek_epi2:{frequencies:[261.6255653006,283.42769574232,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,523.2511306012,523.2511306012],description:"In the Epimoric World - extended (version for two keyboards)"},parizek_epi2a:{frequencies:[261.6255653006,283.42769574232,287.78812183066,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_ji1:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone septimal tuning, 2002."},parizek_jiweltmp:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,329.45441556372,348.83408706747,370.63621750918,392.4383479509,416.96574469783,440.63253103259,465.11211608996,494.18162334558,523.2511306012],description:"April 2003 - Petr Parizek"},jiwt2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,331.11985608357,348.83408706747,372.08969287196,392.4383479509,415.8649508569,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"June 2003 - Petr Parizek"},parizek_llt7:{frequencies:[261.6255653006,283.42769574232,327.03195662575,359.73515228832,392.4383479509,425.14154361347,479.64686971777,523.2511306012],description:"7-tone mode of Linear Level Tuning 2000 (= wilson_helix)"},parizek_qmeb1:{frequencies:[261.6255653006,273.53155294581,293.066620053,305.25690181412,326.9069921792,350.33366042609,366.2083106197,392.1884190578,408.50877577745,437.87542071709,457.7197748295,488.61098601707,523.2511306012],description:"Equal beating quasi-meantone tuning no. 1 - F...A# (1/1 = 261.7Hz)(3/2 5/3 5/4 7/4 7/6)"},parizek_qmeb2:{frequencies:[261.6255653006,274.12423619715,293.39509530855,306.21121252767,327.1564453797,350.32795211486,366.55713600477,391.6914154272,409.44351174042,438.20041390279,457.4712730142,489.73875803795,523.2511306012],description:"Equal beating quasi-meantone tuning no. 2 - F...A# (1/1 = 262.7Hz)"},parizek_qmeb3:{frequencies:[261.6255653006,274.23252240717,293.57983281823,306.4052273004,327.28159934073,350.29865766202,366.78755898655,391.93906252094,409.53887392713,438.37260750749,457.59509656107,490.04864950866,523.2511306012],description:"Equal beating quasi-meantone tuning no. 3 - F...A#. 1/1 = 262Hz"},parizek_qmtp12:{frequencies:[261.6255653006,273.55480692456,293.00227310437,305.44101254122,326.6631048533,350.4133380576,366.39100206434,391.84790908124,408.48291326839,437.52264545758,457.47219685667,489.2574430773,523.2511306012],description:"12-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (F...A#)"},parizek_qmtp24:{frequencies:[261.6255653006,273.14323313659,280.64720643091,285.59764149034,293.00227310437,305.44101254122,313.83229199844,326.6631048533,335.63741195089,341.5578378819,350.4133380576,365.83975262993,375.89034660662,381.37064019061,391.84790908124,407.86833637529,419.07356785577,437.52264545758,448.86620556368,457.47219685667,469.33298761093,489.2574430773,502.69865025911,510.02774559919,523.2511306012],description:"24-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (Bbb...C##)"},parizek_syndiat:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,436.04260883433,441.49314144476,484.4917875937,490.54793493862,523.2511306012],description:"Petr Parizek, diatonic scale with syntonic alternatives"},parizek_syntonal:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Petr Parizek, Syntonic corrections in JI tonality, Jan. 2004"},parizek_temp19:{frequencies:[261.6255653006,276.69969455132,294.32876096318,310.68035879446,328.58088727969,349.51540364377,368.93292606842,392.4383479509,415.04954182698,438.10784970625,466.02053819169,492.87133091954,523.2511306012],description:"Petr Parizek, genus [3 3 19 19 19] well temperament"},"partch-barstow":{frequencies:[261.6255653006,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,348.83408706747,359.73515228832,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,470.92601754108,479.64686971777,490.54793493862,523.2511306012],description:"Guitar scale for Partch's Barstow (1941, 1968)"},"partch-greek":{frequencies:[261.6255653006,261.6255653006,271.31540105247,294.32876096318,279.06726965397,348.83408706747,313.95067836072,392.4383479509,392.4383479509,406.97310157871,418.60090448096,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" on black/white'},"partch-grm":{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" mixed'},"partch-indian":{frequencies:[261.6255653006,269.80136421624,277.97716313189,285.40970760065,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,383.71749577421,392.4383479509,406.97310157871,411.12588832951,428.11456140098,441.49314144476,457.84473927605,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"Partch's Indian Chromatic, Exposition of Monophony, 1933."},"partch-ur":{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch curved keyboard, published in Interval"},"partch_29-av":{frequencies:[261.6255653006,269.80136421624,274.70684356563,280.31310567921,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,488.36772189445,498.33441009638,507.3950357345,523.2511306012],description:"29-tone JI scale from Partch's Adapted Viola 1928-30"},partch_29:{frequencies:[261.6255653006,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,523.2511306012],description:"Partch/Ptolemy 11-limit Diamond"},partch_37:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol.9(2)'},partch_39:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch Keyboard 39 tones, published in Interval"},partch_41:{frequencies:[261.6255653006,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,523.2511306012],description:"13-limit Diamond after Partch, Genesis of a Music, p 454, 2nd edition"},partch_41a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},partch_41comb:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,274.70684356563,279.06726965397,280.31310567921,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,488.36772189445,490.54793493862,498.33441009638,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"41-tone JI combination from Partch's 29-tone and 37-tone scales"},partch_43:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:"Harry Partch's 43-tone pure scale"},partch_43a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},patala:{frequencies:[261.6255653006,289.6217982776,320.24370022528,355.94891173479,393.58362272115,439.74591942221,480.6555937997,537.34060327431],description:"Observed patala tuning from Burma, Helmholtz/Ellis p. 518, nr.83"},pelog1:{frequencies:[261.6255653006,285.79952600623,313.83440569119,359.87690576543,393.35634555235,426.98050185716,482.04578814299,523.2511306012],description:"Gamelan Saih pitu from Ksatria, Den Pasar (South Bali). 1/1=312.5 Hz"},pelog10:{frequencies:[261.6255653006,290.16653606067,310.14521470005,342.49164912079,385.30310526088,418.60090448096,442.38504678101,523.2511306012],description:"Balinese saih 7 scale, Krobokan. 1/1=275 Hz. McPhee, 1966"},pelog11:{frequencies:[261.6255653006,289.11520789678,327.03195662575,352.6257619269,388.64667309147,441.73012112348,478.69895237627,523.2511306012],description:"Balinese saih pitu, gamelan luang, banjar Se`se'h. 1/1=276 Hz. McPhee, 1966"},pelog11i:{frequencies:[261.6255653006,267.83009854382,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,392.61532371972,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog12:{frequencies:[261.6255653006,284.41230790592,308.04300430555,358.68021049276,385.68672051706,409.31741667997,472.61392441399,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Tampak Gangsai, 1/1=310, McPhee"},pelog13:{frequencies:[261.6255653006,289.80062617913,323.61069924911,351.78575931905,394.45085229937,454.02098012766,494.27106657141,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Klungkung, 1/1=325. McPhee, 1966"},pelog14:{frequencies:[261.6255653006,287.66412867175,309.98289727559,347.18084494866,375.69927149802,402.97776645827,427.77639824032,523.2511306012],description:"Balinese saih pitu, suling gambuh, Tabanan, 1/1=211 Hz, McPhee, 1966"},pelog15:{frequencies:[261.6255653006,284.9387344858,307.6043148279,344.51683351465,375.60105909492,407.98046074103,427.4081017287,523.2511306012],description:"Balinese saih pitu, suling gambuh, Batuan, 1/1=202 Hz. McPhee, 1966"},pelog2:{frequencies:[261.6255653006,285.30470202322,314.92395982138,345.81573716922,388.6137256405,424.52127512829,466.97226207056,523.2511306012],description:"Bamboo gambang from Batu lulan (South Bali). 1/1=315 Hz"},pelog3:{frequencies:[261.6255653006,285.63448939555,315.83481057014,390.18821123181,421.34544350737,523.2511306012],description:"Gamelan Gong from Padangtegal, distr. Ubud (South Bali). 1/1=555 Hz"},pelog4:{frequencies:[261.6255653006,290.96323214696,317.29765457754,352.87817160549,385.03871768789,434.94616895528,470.49199937597,523.2511306012],description:"Hindu-Jav. demung, excavated in Banjarnegara. 1/1=427 Hz"},pelog5:{frequencies:[261.6255653006,284.64626913494,310.94732162256,358.21775774651,390.8649420513,427.47405410759,468.32288027948,523.2511306012],description:"Gamelan Kyahi Munggang (Paku Alaman, Jogja). 1/1=199.5 Hz"},pelog6:{frequencies:[261.6255653006,282.02769802256,315.83481057014,354.51258839996,386.37547528213,413.39000965417,523.2511306012],description:"Gamelan Semar pegulingan, Ubud (S. Bali). 1/1=263.5 Hz"},pelog7:{frequencies:[261.6255653006,281.2143451833,303.31920717687,353.89879686059,384.81637482457,412.43597848639,448.72664641273,523.2511306012],description:"Gamelan Kantjilbelik (kraton Jogja). Measured by Surjodiningrat, 1972."},pelog8:{frequencies:[261.6255653006,281.2143451833,305.0763174688,362.1707891162,386.59871897734,415.30469757995,456.83405152976,529.33101587613,573.91491069685,623.33318620372,730.64478690489,786.25839925218,840.74610520523,945.88853913022,1075.30214607265],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},pelog9:{frequencies:[261.6255653006,282.57123920205,305.19382000629,356.01745236555,384.52011812375,415.30469757995,448.5538823653,523.2511306012],description:"9-tET Pelog"},pelog9i:{frequencies:[261.6255653006,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog_24:{frequencies:[261.6255653006,293.66476791741,320.24370022528,349.22823143301,391.99543598175,440,479.82340237272,523.2511306012],description:"Subset of 24-tET (Sumatra?)"},pelog_a:{frequencies:[261.6255653006,280.7274598329,305.95868600104,363.84824628932,386.82209166041,411.72190027758,452.10885997356,523.2511306012],description:"Pelog, average class A. Kunst 1949"},pelog_alv:{frequencies:[261.6255653006,299.00064605783,313.95067836072,343.38355445704,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"Bill Alves JI Pelog, 1/1 vol. 9 no. 4, 1997. 1/1=293.33"},pelog_av:{frequencies:[261.6255653006,280.40333801024,305.78200836532,357.39105439675,385.26118901859,411.72190027758,452.89298412314,523.2511306012],description:'"Normalised Pelog", Kunst, 1949. Average of 39 Javanese gamelans'},pelog_b:{frequencies:[261.6255653006,280.07959041159,302.79405018898,354.30787302884,382.82105786018,408.64182041696,451.58686491179,523.2511306012],description:"Pelog, average class B. Kunst 1949"},pelog_c:{frequencies:[261.6255653006,279.91785681123,304.37225518229,350.84574289301,384.81637482457,410.29745071461,451.58686491179,523.2511306012],description:"Pelog, average class C. Kunst 1949"},pelog_he:{frequencies:[261.6255653006,283.17034563789,338.50336851425,364.68988616898,389.06292924114,420.13030572059,493.31307433255,523.2511306012],description:"Observed Javanese Pelog scale, Helmholtz/Ellis p. 518, nr.96"},pelog_jc:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"John Chalmers' Pelog, on keys C# E F# A B c#, like Olympos' Enharmonic on 4/3"},pelog_laras:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:'Lou Harrison, gamelan "Si Betty"'},pelog_me1:{frequencies:[261.6255653006,281.13654920971,305.96893643544,353.85975480175,389.33427481332,412.3928606827,454.07565526112,523.2511306012],description:"Gamelan Kyahi Kanyut Mesem pelog (Mangku Nagaran). 1/1=295 Hz"},pelog_me2:{frequencies:[261.6255653006,277.86440299076,299.96729002515,349.58586605592,383.41679241104,405.97081699752,447.47001910635,523.2511306012],description:"Gamelan Kyahi Bermara (kraton Jogja). 1/1=290 Hz"},pelog_me3:{frequencies:[261.6255653006,281.75056896146,306.90688773629,358.59164065877,385.12012728597,411.64865826518,457.38747412584,523.2511306012],description:"Gamelan Kyahi Pangasih (kraton Solo). 1/1=286 Hz"},pelog_pa:{frequencies:[261.6255653006,286.29520819723,313.29104303136,342.83241505062,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:'"Blown fifth" pelog, von Hornbostel, type a.'},pelog_pa2:{frequencies:[261.6255653006,286.29520819723,313.29104303136,353.69443592699,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:"New mixed gender Pelog"},pelog_pb:{frequencies:[261.6255653006,277.98432293805,304.19649364034,353.69443592699,387.04559340587,411.24653512154,450.02449304881,523.2511306012],description:'"Primitive" Pelog, step of blown semi-fourths, von Hornbostel, type b.'},pelog_pb2:{frequencies:[261.6255653006,277.50302994288,303.66981774726,353.69443592699,387.04559340587,410.5345162762,449.24533531117,523.2511306012],description:'"Primitive" Pelog, Kunst: Music in Java, p. 28'},pelog_schmidt:{frequencies:[261.6255653006,287.78812183066,313.95067836072,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Modern Pelog designed by Dan Schmidt and used by Berkeley Gamelan"},pelog_selun:{frequencies:[261.6255653006,281.10829462369,350.68958753059,378.52209447746,416.55977244877,523.2511306012,562.21664032682,701.37917506118,757.04418895493,833.11970794305,1046.5022612024,1124.43328065364],description:"Gamelan selunding from Kengetan, South Bali (Pelog), 1/1=141 Hz"},pelog_slen:{frequencies:[261.6255653006,289.4545544734,306.66641795878,334.42210013281,344.22141564971,354.30787302884,386.37547528213,397.69714089209,446.39994737251,459.48046426806,493.88330125613,523.2511306012],description:"W.P. Malm, pelog+slendro, Musical Cultures Of The Pacific, The Near East, And Asia. P: 1,3,5,6,8,10; S: 2,4,7,9"},pelog_str:{frequencies:[261.6255653006,282.73796785026,305.22982618403,329.86096249197,356.10146388137,384.83778957396,415.4517078616,448.97742116962,484.69365917187,523.80699136456],description:"JI Pelog with stretched 2/1 and extra tones between 2-3, 6-7. Wolf, XH 11, '87"},pelogic:{frequencies:[261.6255653006,268.93425429917,294.59920226397,322.71340889889,353.51061198674,363.38617257172,398.06486099125,436.0530078362,477.66644151787,523.2511306012],description:"Pelogic temperament, g=521.1, 5-limit"},pelogic2:{frequencies:[261.6255653006,252.56770712848,285.96465797334,276.06414495892,312.56802260838,301.74646235804,341.64630500046,386.82209166041,373.42974737602,422.80824892286,408.17001145418,462.1422075194,523.2511306012],description:"Pelogic temperament, g=677.0 in cycle of fifths order"},penta1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,331.11985608357,372.50983809402,376.74081403286,397.34382730029,423.83341578697,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Pentagonal scale 9/8 3/2 16/15 4/3 5/3"},penta2:{frequencies:[261.6255653006,267.07609791103,286.15296204753,305.22982618403,312.97980223949,333.84512238879,356.10146388137,363.36884069528,400.61414686654,436.04260883433,457.84473927605,476.92160341255,523.2511306012],description:"Pentagonal scale 7/4 4/3 15/8 32/21 6/5"},penta_opt:{frequencies:[261.6255653006,292.5084949701,327.03692214239,391.62201198054,436.95817401562,523.2511306012],description:"Optimally consonant major pentatonic, John deLaubenfels, 2001"},pentadekany:{frequencies:[261.6255653006,283.42769574232,299.7792935736,305.22982618403,327.03195662575,354.2846196779,359.73515228832,381.53728273004,389.71308164569,419.69101100305,425.14154361347,436.04260883433,457.84473927605,479.64686971777,495.99846754905,523.2511306012],description:"2)6 1.3.5.7.11.13 Pentadekany (1.3 tonic)"},pentadekany2:{frequencies:[261.6255653006,269.80136421624,294.32876096318,299.7792935736,305.22982618403,327.03195662575,343.38355445704,359.73515228832,381.53728273004,392.4383479509,419.69101100305,436.04260883433,457.84473927605,479.64686971777,490.54793493862,523.2511306012],description:"2)6 1.3.5.7.9.11 Pentadekany (1.3 tonic)"},pentadekany3:{frequencies:[261.6255653006,277.97716313189,278.79474302345,287.78812183066,291.4672313427,300.86940009569,305.77487944508,319.67373760167,359.73515228832,376.08675011961,405.51962621593,413.69542513157,430.86460285443,444.76346101102,506.89953276991,523.2511306012],description:"2)6 1.5.11.17.23.31 Pentadekany (1.5 tonic)"},pentatetra1:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,392.4383479509,413.09299784305,436.04260883433,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra2:{frequencies:[261.6255653006,275.39533189537,307.79478270659,327.03195662575,348.83408706747,392.4383479509,413.09299784305,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra3:{frequencies:[261.6255653006,290.69507255622,307.79478270659,327.03195662575,348.83408706747,392.4383479509,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatriad:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"4:5:6 Pentatriadic scale"},pentatriad1:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,387.59343007496,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"3:5:9 Pentatriadic scale"},pepper:{frequencies:[261.6255653006,274.70684356563,290.69507255622,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,367.91095120397,392.4383479509,406.97310157871,436.04260883433,441.49314144476,457.84473927605,465.11211608996,490.54793493862,515.07533168556,523.2511306012],description:"Keenan Pepper's 17-tone jazz tuning, TL 07-06-2000"},pepper2:{frequencies:[261.6255653006,281.81099471089,295.05751399041,308.92668738628,332.76158224462,348.40303271111,375.28368107222,392.9238840789,423.23948674937,443.13385158124,463.96335069158,499.75992392917,523.2511306012],description:`Keenan Pepper's "Noble Fifth" with chromatic/diatonic semitone = Phi (12)`},peprmint:{frequencies:[261.6255653006,270.64528749638,281.81099405977,291.52662269553,295.0575145017,305.22982618403,308.92668738628,319.57714845986,332.76158147578,344.23376699744,348.40303331485,360.41446869983,375.28368085545,388.22184514393,392.92388339801,406.47020562703,423.23948723831,437.83096109824,443.13385158124,458.41119713782,463.9633498876,479.95880678291,499.75992479518,516.98949333115,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},"perkis-indian":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.01393146398,369.99442271164,377.90359432309,388.70083987518,400.13321751856,412.18367363396,425.14154361347,438.99882991118,453.48431318771,469.12170329763,485.27322596079,503.87145909745,523.2511306012],description:"Indian 22 Perkis"},"perrett-tt":{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,515.07533168556,523.2511306012],description:"Perrett Tierce-Tone"},perrett:{frequencies:[261.6255653006,274.70684356563,279.06726965397,348.83408706747,392.4383479509,412.06026534844,418.60090448096,523.2511306012],description:"Perrett / Tartini / Pachymeres Enharmonic"},perrett_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Perrett's 14-tone system (subscale of tierce-tone)"},perrett_chrom:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,392.4383479509,412.06026534844,441.49314144476,523.2511306012],description:"Perrett's Chromatic"},perry:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Robin Perry, Tuning List 22-9-'98"},perry2:{frequencies:[261.6255653006,274.70684356563,290.69507255622,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,415.27867508032,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Robin Perry, 7-limit scale, TL 22-10-2006"},perry3:{frequencies:[261.6255653006,277.97716313189,294.32876096318,307.79478270659,327.03195662575,348.83408706747,369.35373924791,370.63621750918,392.4383479509,418.60090448096,444.76346101102,465.11211608996,492.47165233054,523.2511306012],description:"Robin Perry, symmetrical 3,5,17 scale, TL 22-10-2006"},"persian-far":{frequencies:[261.6255653006,275.58617649731,282.84340331238,294.51413096332,310.22971009486,318.39923223688,331.53706992441,349.22823143301,362.58942698662,376.46181130035,391.99543598175,412.91271853531,423.78627283082,441.27260666252,464.81937009253,477.05982293263,496.7443381147,523.2511306012],description:"Hormoz Farhat, average of observed Persian tar and sehtar tunings (1966)"},"persian-vaz":{frequencies:[261.6255653006,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,329.62755691287,349.22823143301,359.46139971304,380.8360868427,391.99543598175,415.30469757995,427.47405410759,440,466.16376151809,479.82340237272,493.88330125613,523.2511306012],description:"Vaziri's Persian tuning, using quartertones"},persian:{frequencies:[261.6255653006,275.62199471997,282.55561052465,294.32876096318,310.07474405997,317.87506184023,331.11985608357,348.83408706747,363.36884069528,376.74081403286,392.4383479509,413.43299207996,423.83341578697,441.49314144476,465.11211608996,476.81259276034,496.67978412536,523.2511306012],description:"Persian Tar Scale, from Dariush Anooshfar, Internet Tuning List 2/10/94"},persian2:{frequencies:[261.6255653006,275.62199471997,288.32205155576,294.32876096318,310.07474405997,321.08592105074,331.11985608357,348.83408706747,367.49599295996,384.42940207435,392.4383479509,413.43299207996,428.11456140098,441.49314144476,465.11211608996,489.99465727995,512.57253609913,523.2511306012],description:"Traditional Persian scale, from Mark Rankin"},phi1_13:{frequencies:[261.6255653006,272.27874348295,293.41755524936,305.36527715608,329.07281683115,342.47239171077,356.41758627629,384.088434771,399.72820043646,416.00480451705,448.3020273708,466.55651779723,502.7784067407,523.2511306012],description:"Pythagorean scale with (Phi + 1) / 2 as fifth"},phi_10:{frequencies:[261.6255653006,277.06593756944,293.41755524936,323.38703872151,342.47239171077,362.68389667063,399.72820043646,423.31898451752,448.3020273708,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_12:{frequencies:[261.6255653006,280.653851324,301.06608340242,314.41721066027,337.28508524374,352.24238645938,377.86132347501,405.34355110824,423.31898451752,454.10739278061,474.24531572837,508.73764640933,531.29821178855],description:"Non-Octave Pythagorean scale with Phi as fourth. Jacky Ligon TL 12-04-2001"},phi_13:{frequencies:[261.6255653006,277.06593756944,293.41755524936,305.36527715608,323.38703872151,342.47239171077,362.68389667063,377.45230514615,399.72820043646,423.31898451752,448.3020273708,466.55651779723,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_13a:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:"Non-Octave Pythagorean scale with Phi as fifth, Jacky Ligon TL 12-04-2001"},phi_13b:{frequencies:[261.6255653006,277.56939878091,287.90530191745,305.45065986668,316.82478268872,336.13253486432,356.61692887617,369.89633953852,392.4383479509,407.05164722964,431.8579526603,458.17598957099,475.23717379553,504.19880204444],description:"Non-Octave Pythagorean scale with 12 3/2s, Jacky Ligon, TL 12-04-2001"},phi_17:{frequencies:[261.6255653006,276.86436108535,292.99059544936,310.05629713556,328.11582814217,347.22745468775,367.4522682176,388.8548834608,411.50435256812,435.47307590797,460.83762934409,487.67984759381,516.08523529366,546.14543793146,577.9565447239,611.62018657326,647.24497389216,684.94478342154],description:"Phi + 1 equal division by 17, Brouncker (1653)"},phi_7b:{frequencies:[261.6255653006,277.06593756944,299.7954575021,323.38703872151,342.47239171077,369.42210382256,399.72820043646,423.31898451752],description:"Heinz Bohlen's Pythagorean scale with Phi as fifth (1999)"},phi_7be:{frequencies:[261.6255653006,277.18263097687,299.37379946195,323.3415889232,342.56848033562,369.99442271164,399.61607881612,423.37848741825],description:"36-tET approximation of phi_7b"},phi_8:{frequencies:[261.6255653006,280.010356995,292.01318753119,312.53354015396,325.93049860793,348.83408706747,373.34714284662,389.35091690288,416.71138708025],description:"Non-Octave Pythagorean scale with 4/3s, Jacky Ligon, TL 12-04-2001"},phi_8a:{frequencies:[261.6255653006,275.77662731691,284.90271245142,300.31281179658,310.2506767011,327.03195662575,344.72084112096,356.12824371673,375.39107678967],description:"Non-Octave Pythagorean scale with 5/4s, Jacky Ligon, TL 12-04-2001"},phillips_19:{frequencies:[261.6255653006,274.63272075836,286.12988535196,293.66476791741,305.42895910556,326.59518553839,329.62755691287,342.83241505062,349.22823143301,366.5907009274,384.81637482457,391.99543598175,407.69874723177,428.71043212875,440,457.62637091093,489.33987776603,493.88330125613,513.66823365307,523.2511306012],description:"Pauline Phillips, organ manual scale, TL 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21-10-2002"},phillips_ji:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,305.5744765615,306.59245933664,327.03195662575,331.11985608357,349.22797321314,367.91095120397,386.30649876417,392.4383479509,407.76797091773,408.78994578219,429.2294430713,441.49314144476,457.84473927605,459.88868900496,490.54793493862,496.67978412536,515.07533168556,523.2511306012],description:'Pauline Phillips, JI 0 #/b "C" scale (2002), TL 8-10-2002'},phryg_chromcon2:{frequencies:[261.6255653006,283.42769574232,294.32876096318,305.22982618403,392.4383479509,414.24047839262,436.04260883433,523.2511306012],description:"Harmonic Conjunct Chromatic Phrygian"},phryg_chromconi:{frequencies:[261.6255653006,283.42769574232,348.83408706747,370.63621750918,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Conjunct Chromatic 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24"},phryg_diatcon:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,369.35373924791,448.50096908674,483.00104363188,523.2511306012],description:"A Phrygian Diatonic with its own trite synemmenon replacing paramese"},phryg_diatinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Conjunct Phrygian Harmonia with 17, the local Trite Synemmenon"},phryg_diatsinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,348.83408706747,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Schlesinger's Phrygian Harmonia, a harmonic series from 12 from 24"},phryg_enh:{frequencies:[261.6255653006,267.19206668997,273.00058987889,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the enharmonic 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genus"},phryg_pis:{frequencies:[261.6255653006,294.32876096318,336.37572681506,362.25078272391,392.4383479509,428.11456140098,470.92601754108,523.2511306012,554.03060887186,588.65752192635,672.75145363011,724.50156544782,784.8766959018,856.22912280196,941.85203508216,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Phrygian Tonos"},phryg_tri1:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the chromatic genus"},phryg_tri1inv:{frequencies:[261.6255653006,305.22982618403,327.03195662575,348.83408706747,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Schlesinger's Chromatic Phrygian Harmonia"},phryg_tri2:{frequencies:[261.6255653006,269.10058145205,285.40970760065,348.83408706747,392.4383479509,409.50088481833,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the second trichromatic genus"},phryg_tri3:{frequencies:[261.6255653006,269.10058145205,277.01530443593,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the first trichromatic genus"},phrygian:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,418.60090448096,436.04260883433,465.11211608996,470.92601754108,523.2511306012],description:"Old Phrygian ??"},phrygian_diat:{frequencies:[261.6255653006,277.01530443593,294.32876096318,336.37572681506,348.83408706747,362.25078272391,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012,554.03060887186,588.65752192635,672.75145363011,697.66817413493,724.50156544782,753.48162806573,784.8766959018,856.22912280196,897.00193817349,941.85203508216,991.42319482333,1046.5022612024],description:"Phrygian Diatonic 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1994"},piano7:{frequencies:[261.6255653006,275.93321340298,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Enhanced piano 7-limit"},pipedum_10:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,372.08969287196,396.89567239676,431.14564594215,459.88868900496,490.54793493862,523.2511306012],description:"2048/2025 and 34171875/33554432 are homophonic intervals"},pipedum_10a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,465.11211608996,490.54793493862,523.2511306012],description:"2048/2025 and 25/24, Manuel Op de Coul, 2001"},pipedum_10b:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"225/224, 64/63 and 25/24 are homophonic intervals"},pipedum_10c:{frequencies:[261.6255653006,280.31310567921,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"225/224, 64/63 and 49/48 are homophonic intervals"},pipedum_10d:{frequencies:[261.6255653006,279.06726965397,299.00064605783,318.93402246168,343.38355445704,372.08969287196,392.4383479509,425.24536328225,448.50096908674,488.36772189445,523.2511306012],description:"1029/1024, 2048/2025 and 64/63 are homophonic 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3136/3125 and 4375/4374, Gene Ward Smith, 2002"},pipedum_9a:{frequencies:[261.6255653006,282.62020942966,305.22982618403,329.72357766794,356.10146388137,384.67750727926,415.4517078616,448.79042515914,484.69365917187,523.2511306012],description:"4375/4374, 2401/2400 and 21/20 are homophonic intervals"},pipedum_9b:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,357.20610515709,383.2405741708,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"128/125 and 2109375/2097152 are homophonic intervals"},pipedum_9c:{frequencies:[261.6255653006,285.40970760065,305.22982618403,332.97799220076,348.83408706747,392.4383479509,411.12588832951,448.50096908674,479.64686971777,523.2511306012],description:"49/48, 21/20, 99/98 and 121/120, Gene Ward Smith, 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combinations"},ptolemy_hom:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Dorian mode of Ptolemy's Equable Diatonic or Diatonon Homalon"},ptolemy_iast:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Ptolemy's Iastia or Lydia tuning, mixture of Tonic Diatonic & Intense Diatonic"},ptolemy_iastaiol:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,392.4383479509,441.49314144476,465.11211608996,523.2511306012],description:"Ptolemy's kithara tuning, mixture of Tonic Diatonic and Ditone Diatonic"},ptolemy_ichrom:{frequencies:[261.6255653006,274.08392555301,299.00064605783,348.83408706747,392.4383479509,411.12588832951,448.50096908674,523.2511306012],description:"Dorian mode of Ptolemy's Intense 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Diatonic."},ptolemy_mdiat:{frequencies:[261.6255653006,274.70684356563,305.22982618403,348.83408706747,392.4383479509,412.06026534844,457.84473927605,523.2511306012],description:"Ptolemy soft diatonic"},ptolemy_mdiat2:{frequencies:[261.6255653006,290.69507255622,305.22982618403,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"permuted Ptolemy soft diatonic"},ptolemy_mdiat3:{frequencies:[261.6255653006,299.00064605783,313.95067836072,348.83408706747,392.4383479509,448.50096908674,470.92601754108,523.2511306012],description:"permuted Ptolemy soft diatonic"},ptolemy_meta:{frequencies:[261.6255653006,274.70684356563,305.22982618403,348.83408706747,392.4383479509,406.97310157871,465.11211608996,523.2511306012],description:"Metabolika lyra tuning, mixture of Soft Diatonic & Tonic Diatonic"},ptolemy_mix:{frequencies:[261.6255653006,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,348.83408706747,353.19451315581,367.91095120397,372.08969287196,387.59343007496,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"All modes of Ptolemy Intense Diatonic mixed"},ptolemy_prod:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,313.95067836072,327.03195662575,331.11985608357,348.83408706747,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,484.4917875937,490.54793493862,523.2511306012],description:"Product of Intense Diatonic with its intervals"},ptolemy_tree:{frequencies:[261.6255653006,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,470.92601754108,479.64686971777,485.87604984397,490.54793493862,523.2511306012],description:"Intense Diatonic with all their Farey parent fractions"},pygmie:{frequencies:[261.6255653006,299.00064605783,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:"Pygmie scale"},pyle:{frequencies:[261.6255653006,277.19063644077,293.6461094938,311.15753660095,329.66944764997,349.23831768549,369.99228554622,391.93430587921,415.28070933274,439.96441988338,466.23108306565,493.99742571239,523.2511306012],description:"Howard Willet Pyle quasi equal temperament"},pyramid:{frequencies:[261.6255653006,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:'This scale may also be called the "Wedding Cake"'},pyramid_down:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,348.83408706747,392.4383479509,418.60090448096,441.49314144476,465.11211608996,470.92601754108,502.32108537715,523.2511306012],description:"Upside-Down Wedding Cake (divorce cake)"},pyth_12:{frequencies:[261.6255653006,279.38237857051,294.32876096318,310.07474405997,331.11985608357,348.83408706747,372.50983809402,392.4383479509,419.07356785577,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"12-tone Pythagorean scale"},pyth_12s:{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,326.6631048533,348.83408706747,367.49599295996,392.4383479509,419.07356785577,435.55080647107,471.45776383774,489.99465727995,523.2511306012],description:"Scale with major thirds flat by a schisma"},pyth_17:{frequencies:[261.6255653006,275.62199471997,279.38237857051,294.32876096318,310.07474405997,314.30517589183,331.11985608357,348.83408706747,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,441.49314144476,465.11211608996,471.45776383774,496.67978412536,523.2511306012],description:"17-tone Pythagorean scale"},pyth_17s:{frequencies:[261.6255653006,275.62199471997,279.06726965397,294.32876096318,310.07474405997,313.95067836072,331.11985608357,348.83408706747,367.49599295996,372.08969287196,392.4383479509,413.43299207996,418.60090448096,441.49314144476,465.11211608996,470.92601754108,496.67978412536,523.2511306012],description:"Schismatically altered 17-tone Pythagorean scale"},pyth_22:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,465.11211608996,471.45776383774,489.99465727995,496.67978412536,523.2511306012],description:"Pythagorean shrutis"},pyth_27:{frequencies:[261.6255653006,265.19499215873,275.62199471997,279.38237857051,290.36720431405,294.32876096318,298.34436617857,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,387.15627241873,392.4383479509,397.79248823809,413.43299207996,419.07356785577,435.55080647107,441.49314144476,447.51654926786,465.11211608996,471.45776383774,489.99465727995,496.67978412536,523.2511306012],description:"27-tone Pythagorean 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arithmetically"},pyth_7h:{frequencies:[261.6255653006,277.01530443593,294.32876096318,311.64221749042,331.11985608357,348.83408706747,369.35373924791,392.4383479509,415.52295665389,441.49314144476,467.46332623563,496.67978412536,523.2511306012],description:"Pythagorean 7-tone with whole tones divided harmonically"},pyth_chrom:{frequencies:[261.6255653006,275.62199471997,294.32876096318,348.83408706747,392.4383479509,413.43299207996,441.49314144476,465.11211608996,523.2511306012],description:"Dorian mode of the so-called Pythagorean chromatic, recorded by Gaudentius"},pyth_sev:{frequencies:[261.6255653006,268.38018042036,275.30918532257,282.41708286353,291.47537246454,299.00064605783,306.7202061947,314.63906894008,322.76237975718,333.11471138804,341.71502406609,350.53737850823,359.58750736009,368.87129039875,380.70252730062,390.53145607553,400.61414686654,410.95715126868,421.56719060242,435.08860262928,446.32166408632,457.84473927605,469.66531573563,481.7910743145,497.2441172906,510.08190181294,523.2511306012],description:"26-tone Pythagorean scale based on 7/4"},pyth_sev_16:{frequencies:[261.6255653006,268.38018042036,275.30918532257,282.41708286353,306.7202061947,314.63906894008,322.76237975718,350.53737850823,359.58750736009,368.87129039875,400.61414686654,410.95715126868,421.56719060242,457.84473927605,469.66531573563,481.7910743145,523.2511306012],description:'16-tone Pythagorean scale based on 7/4, "Armodue"'},pyth_third:{frequencies:[261.6255653006,267.90457886781,274.33428876064,280.9183116909,287.66035117148,290.46272611903,297.43383186155,304.57224382623,311.88197767806,319.36714514233,327.03195662575,334.88072358477,342.9178609508,351.14788961362,359.57543896435,363.07840893547,371.79228894479,380.71530478279,389.85247209758,399.20893142792,408.78994578219,418.60090448096,428.6473261885,438.93486201703,449.46929870544,453.84801015616,464.74036282794,475.89413097849,487.31559012197,499.0111642849,510.98743222773,523.2511306012],description:"Cycle of 5/4 thirds"}};o.prototype._tune=function(i,n=220){const e=new t;if(!e.isValidScale(i))throw new Error('not a valid tune.js scale name: "'+i+'". See http://abbernie.github.io/tune/scales.html');return e.loadScale(i),e.tonicize(n),this._asNumber()._withHap(r=>r.withValue(()=>e.note(r.value)).setContext(a(c({},r.context),{type:"frequency"})))};o.prototype.define("tune",(i,n)=>n.tune(i),{composable:!0,patternified:!0}); +var h=Object.defineProperty,q=Object.defineProperties;var g=Object.getOwnPropertyDescriptors;var p=Object.getOwnPropertySymbols;var y=Object.prototype.hasOwnProperty,b=Object.prototype.propertyIsEnumerable;var m=(i,n,e)=>n in i?h(i,n,{enumerable:!0,configurable:!0,writable:!0,value:e}):i[n]=e,c=(i,n)=>{for(var e in n||(n={}))y.call(n,e)&&m(i,e,n[e]);if(p)for(var e of p(n))b.call(n,e)&&m(i,e,n[e]);return i},a=(i,n)=>q(i,g(n));import{P as o,w as _}from"./index.763500bc.js";function S(i){if(!/^[1-9]+[0-9]*edo$/.test(i))throw new Error('not an edo scale: "'+i+'"');const[n,e]=i.match(/^([1-9]+[0-9]*)edo$/);return Array.from({length:e},(r,s)=>Math.pow(2,s/e))}const f={"12ji":[1/1,16/15,9/8,6/5,5/4,4/3,45/32,3/2,8/5,5/3,16/9,15/8]};function v(i,n){return n.map(e=>e*i)}const w=220;function k(i,n){if(typeof i=="string")if(/^[1-9]+[0-9]*edo$/.test(i))i=S(i);else if(f[i])i=f[i];else throw new Error('unknown scale name: "'+i+'"');return i=v(w,i),n?i.filter((e,r)=>n.includes(r)):i}function l(i,n,e=0){const r=_(e+n,i.length),s=Math.floor(n/i.length);return i[r]*Math.pow(2,s)}o.prototype._xen=function(i,n){return this._asNumber()._withHap(e=>{const r=k(i);n=n||r.length;const s=l(r,e.value);return e.withValue(()=>s).setContext(a(c({},e.context),{type:"frequency"}))})};o.prototype.tuning=function(i){return this._asNumber()._withHap(n=>{const e=l(i,n.value);return n.withValue(()=>e).setContext(a(c({},n.context),{type:"frequency"}))})};o.prototype.define("xen",(i,n)=>n.xen(i),{composable:!0,patternified:!0});function t(){this.scale=[],this.mode={output:"frequency",input:"step"},this.etmajor=[261.62558,293.664764,329.627563,349.228241,391.995422,440,493.883301,523.25116],this.tonic=440}t.prototype.tonicize=function(i){this.tonic=i};t.prototype.note=function(i,n){var e;return this.mode.output=="frequency"?e=this.frequency(i,n):this.mode.output=="ratio"?e=this.ratio(i,n):this.mode.output=="MIDI"?e=this.MIDI(i,n):e=this.frequency(i,n),e};t.prototype.frequency=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);for(var r=i%this.scale.length;r<0;)r+=this.scale.length;var s=this.tonic*this.scale[r];return s=s*Math.pow(2,e),s=Math.floor(s*1e11)/1e11,s};t.prototype.ratio=function(i,n){(this.mode.input=="midi"||this.mode.input=="MIDI")&&(this.stepIn+=60);var e=Math.floor(i/this.scale.length);n&&(e+=n);var r=i%this.scale.length,s=Math.pow(2,e)*this.scale[r];return s=Math.floor(s*1e11)/1e11,s};t.prototype.MIDI=function(i,n){var e=this.frequency(i,n),r=69+12*Math.log(e/440)/Math.log(2);return r=Math.floor(r*1e9)/1e9,r};t.prototype.loadScale=function(i){var n=u[i].frequencies;this.scale=[];for(var e=0;e[1, 1, -1]->[0, 1, -1]->[0, 0, -1]->[0, 0, 0]->[0, -1, 0],[0, -1, 1]->[0, -2, 1]->[-1, -2, 1]"},breedt1:{frequencies:[261.6255653006,275.62199471997,292.34127285051,310.07474405997,326.6631048533,348.83408706747,367.49599295996,391.11111150212,413.43299207996,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Graham Breed's 1/4 P temperament, TL 10-06-99"},breedt2:{frequencies:[261.6255653006,276.37000081643,293.53214922797,310.91625060765,328.43856194079,349.78078158391,368.4933346061,392.4383479509,414.55500101742,439.10654054756,466.37437567834,492.65784266492,523.2511306012],description:"Graham Breed's 1/5 P temperament, TL 10-06-99"},breedt3:{frequencies:[261.6255653006,276.55731914056,293.33333347996,311.12698372208,328.88393162803,350.01785633742,368.74309237173,392.4383479509,414.83597850347,438.51190905657,466.69047534984,491.65745674141,523.2511306012],description:"Graham Breed's other 1/4 P temperament, TL 10-06-99"},brown:{frequencies:[261.6255653006,272.52663052146,275.62199471997,275.93321340298,279.38237857051,287.10624449997,290.69507255622,291.02331101095,294.32876096318,306.24666079997,306.59245933664,310.07474405997,310.42486507835,322.99452506247,327.03195662575,331.11985608357,344.52749339997,344.91651675372,348.83408706747,349.22797321314,363.36884069528,367.49599295996,367.91095120397,372.50983809402,382.80832599996,387.59343007496,388.03108134794,392.4383479509,408.78994578219,413.43299207996,413.89982010446,430.65936674996,436.04260883433,436.53496651643,441.49314144476,459.36999119996,459.88868900496,465.11211608996,465.63729761752,484.4917875937,489.99465727995,490.54793493862,496.67978412536,516.79124009995,517.37477513058,523.2511306012],description:"Tuning of Colin Brown's Voice Harmonium, Glasgow. Helmholtz/Ellis p. 470-473"},bruder:{frequencies:[261.6255653006,276.38325105256,293.66476791741,310.22971009486,327.53979283172,349.02656754477,368.60786575306,391.65594491223,414.34624765043,439.23819834286,465.62553897253,491.60634075178,523.2511306012],description:"Ignaz Bruder organ temperament (1829) according to P. Vier"},burma3:{frequencies:[261.6255653006,287.71029735626,317.68827763215,350.39147881787,389.32370520689,429.81331927092,476.14308821464,523.2511306012],description:"Burmese scale, von Hornbostel"},"burt-forks":{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,294.32876096318,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Warren Burt 19-tone Forks. Interval 5(3): pp. 13+23 Winter 1986-87"},burt1:{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,415.52295665389,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"W. Burt's 13diatsub #1"},burt10:{frequencies:[261.6255653006,265.11390617127,268.69652652494,272.3773008609,276.16031892841,355.06326719367,368.21375857121,382.37582620857,386.08821287079,389.87339142835,393.73352401674,397.67085925691,523.2511306012],description:"W. Burt's 19enhsub #10"},burt11:{frequencies:[261.6255653006,344.24416486921,347.6866065179,351.12904816659,354.57148981529,358.01393146398,371.78369805875,385.55346465352,495.71159741166,502.59648070905,509.48136400643,516.36624730382,523.2511306012],description:"W. Burt's 19enhharm #11"},burt12:{frequencies:[261.6255653006,302.93486508491,316.70463167967,330.47439827444,344.24416486921,358.01393146398,371.78369805875,385.55346465352,440.63253103259,468.17206422213,495.71159741166,509.48136400643,523.2511306012],description:"W. Burt's 19diatharm #12"},burt13:{frequencies:[261.6255653006,273.51763645063,286.54228580542,293.53112204458,300.86940009569,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,523.2511306012],description:"W. Burt's 23diatsub #13"},burt14:{frequencies:[261.6255653006,264.50057151269,267.43946675172,270.4444045804,273.51763645063,334.29933343966,353.96400011258,376.08675011961,382.05638107389,388.21858076863,394.58281979763,401.15920012759,523.2511306012],description:"W. Burt's 23enhsub #14"},burt15:{frequencies:[261.6255653006,341.25073734861,346.93824963775,352.6257619269,358.31327421604,364.00078650518,386.75083566176,409.50088481833,500.50108144463,506.18859373377,511.87610602291,517.56361831206,523.2511306012],description:"W. Burt's 23enhharm #15"},burt16:{frequencies:[261.6255653006,295.75063903546,307.12566361375,318.50068819203,341.25073734861,364.00078650518,386.75083566176,409.50088481833,455.00098313148,466.37600770977,477.75103228805,500.50108144463,523.2511306012],description:"W. Burt's 23diatharm #16"},burt17:{frequencies:[261.6255653006,262.27760655527,262.77528702311,280.51080915002,281.04308772525,281.33584094163,286.12102533302,286.66394947976,306.91182648178,308.56189006502,309.14739649778,336.61297098002,337.2517052703,337.60300912996,338.42271813583,339.41807907152,363.01398831179,369.18841978454,370.27426807802,396.01525997649,398.14437427744,399.31538714296,403.93556517602,406.10726176299,434.33931739357,434.79175418253,435.61678597414,437.95881170519,475.21831197179,476.86837555503,477.77324913293,478.27092960078,479.17846457156,521.20718087229,521.75010501903,522.74014316897,523.2511306012],description:`W. Burt's "2 out of 3,5,11,17,31 dekany" CPS with 1/1=3/1. 1/1 vol. 10(1) '98`},burt18:{frequencies:[261.6255653006,268.26840191956,269.80136421624,270.50397193556,275.42222597075,281.04308772525,286.15296204753,295.09524211152,300.46061014991,306.59245933664,309.14739649778,314.76825825228,321.92208230347,324.60476632267,337.2517052703,343.38355445704,344.27778246344,354.11429053382,357.69120255941,367.91095120397,370.97687579734,375.57576268738,393.46032281536,404.70204632437,413.13333895612,421.56463158788,429.2294430713,432.80635509689,449.66894036041,463.72109474667,472.15238737843,490.54793493862,491.82540351919,500.76768358318,505.87755790546,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 1,3,5,7,11 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt19:{frequencies:[261.6255653006,268.26840191956,286.15296204753,294.32876096318,300.46061014991,306.59245933664,321.92208230347,327.03195662575,343.38355445704,357.69120255941,367.91095120397,375.57576268738,392.4383479509,400.61414686654,408.78994578219,429.2294430713,457.84473927605,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:`W. Burt's "2 out of 2,3,4,5,7 dekany" CPS with 1/1=1/1. 1/1 vol. 10(1) '98`},burt2:{frequencies:[261.6255653006,264.16561933264,266.75547834571,269.39662169567,272.09058791262,340.11323489078,344.41846571218,348.83408706747,353.36439988652,358.01393146398,412.25846653428,485.87604984397,523.2511306012],description:"W. Burt's 13enhsub #2"},burt20:{frequencies:[261.6255653006,269.10058145205,279.06726965397,279.38237857051,294.32876096318,298.00787047521,330.74639366397,335.25885428462,367.91095120397,376.74081403286,412.06026534844,418.60090448096,523.2511306012],description:'Warren Burt tuning for "Commas" (1993) 1/1=263. XH 16'},burt3:{frequencies:[261.6255653006,281.75060878526,332.06321749692,382.37582620857,387.40708707973,392.4383479509,397.46960882207,402.50086969323,503.12608711654,508.1573479877,513.18860885887,518.21986973003,523.2511306012],description:"W. Burt's 13enhharm #3"},burt4:{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,342.12573923925,362.25078272391,382.37582620857,402.50086969323,442.75095666255,462.87600014722,483.00104363188,503.12608711654,523.2511306012],description:"W. Burt's 13diatharm #4, see his post 3/30/94 in Tuning Digest #57"},burt5:{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,277.97716313189,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"W. Burt's 17diatsub #5"},burt6:{frequencies:[261.6255653006,265.53042448419,269.55361273395,273.7005913914,277.97716313189,370.63621750918,386.75083566176,404.33041910093,408.97789518255,413.73345210327,418.60090448096,423.58424858192,523.2511306012],description:"W. Burt's 17enhsub #6"},burt7:{frequencies:[261.6255653006,323.18452184192,327.03195662575,330.87939140958,334.72682619341,338.57426097725,353.96400011258,369.35373924791,492.47165233054,500.16652189821,507.86139146587,515.55626103354,523.2511306012],description:"W. 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Burt's 19diatsub #9"},burt_fibo:{frequencies:[261.6255653006,277.97716313189,294.32876096318,311.70233365892,327.03195662575,343.38355445704,363.82305174615,385.28452389971,392.4383479509,425.14154361347,449.66894036041,476.24028683625,523.2511306012],description:'Warren Burt, 3/2+5/3+8/5+etc. "Recurrent Sequences", 2002'},burt_fibo23:{frequencies:[261.6255653006,267.05480676802,277.97716313189,282.81557538079,294.32876096318,299.5065008038,311.70233365892,327.03195662575,330.09788121912,343.38355445704,349.5792770728,363.82305174615,370.21039464899,385.28452389971,392.4383479509,408.02346463385,425.14154361347,432.10374737758,449.66894036041,457.60521391719,476.24028683625,484.61169812829,504.34459560877,523.2511306012],description:'Warren Burt, 23-tone Fibonacci scale. "Recurrent Sequences", 2002'},burt_primes:{frequencies:[261.6255653006,267.75741448733,273.88926367407,277.97716313189,280.0211128608,284.10901231862,290.24086150535,298.416660421,302.50455987882,304.54850960773,308.63640906555,310.68035879446,320.90010743902,322.94405716793,327.03195662575,333.16380581248,335.20775554139,339.29565499922,341.33960472813,351.55935337268,353.60330310159,359.73515228832,363.82305174615,365.86700147506,369.95490093288,376.08675011961,384.26254903526,390.39439822199,392.4383479509,394.48229767981,396.52624740872,402.65809659545,406.74599605328,412.87784524001,421.05364415565,425.14154361347,431.27339280021,433.31734252912,437.40524198694,445.58104090258,455.80078954714,457.84473927605,461.93263873387,463.97658846278,468.0644879206,474.19633710734,476.24028683625,482.37213602298,488.50398520971,492.59188466754,498.72373385427,506.89953276991,513.03138195665,519.16323114338,523.2511306012],description:'Warren Burt, primes until 251. "Some Numbers", Dec. 2002'},bushmen:{frequencies:[261.6255653006,347.0163224393,394.26624244126,453.9405988926,523.2511306012],description:"Observed scale of South-African bushmen, almost (4 notes) equal pentatonic"},dan_semantic:{frequencies:[261.6255653006,272.52663052146,275.62199471997,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,331.11985608357,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,397.34382730029,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:'The Semantic Scale, from Alain Dani\xEF\xBF\xBDlou: "S\xEF\xBF\xBDmantique Musicale" (1967)'},danielou5_53:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.62199471997,279.06726965397,282.55561052465,285.76488412567,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.87506184023,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.0507177135,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division in 5-limit, symmetrized"},danielou_53:{frequencies:[261.6255653006,264.89588486686,267.43946675172,272.52663052146,275.62199471997,279.06726965397,282.55561052465,287.78812183066,290.69507255622,294.32876096318,297.67175429757,301.87565226992,306.59245933664,310.07474405997,313.95067836072,318.93402246168,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.52749339997,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,397.34382730029,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,430.65936674996,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,479.64686971777,484.4917875937,490.54793493862,496.67978412536,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"Dani\xEF\xBF\xBDlou's Harmonic Division of the Octave, see p. 153"},darreg:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"This set of 19 ratios in 5-limit JI is for his megalyra family"},darreg_ennea:{frequencies:[261.6255653006,269.29177952703,277.18263097687,293.66476791741,349.22823143301,391.99543598175,403.48177901006,415.30469757995,440,523.2511306012],description:"Ivor Darreg's Mixed Enneatonic, a mixture of chromatic and enharmonic"},darreg_genus:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,348.83408706747,392.4383479509,406.97310157871,418.60090448096,436.04260883433,523.2511306012],description:"Ivor Darreg's Mixed JI Genus (Archytas Enh, Ptolemy Soft Chrom, Didymos Chrom"},darreg_genus2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,348.83408706747,392.4383479509,406.97310157871,418.60090448096,441.49314144476,523.2511306012],description:"Darreg's Mixed JI Genus 2 (Archytas Enharmonic and Chromatic Genera)"},david11:{frequencies:[261.6255653006,269.80136421624,274.70684356563,285.40970760065,294.32876096318,305.22982618403,314.76825825228,327.03195662575,332.97799220076,343.38355445704,359.73515228832,366.27579142084,374.60024122586,392.4383479509,406.97310157871,419.69101100305,428.11456140098,441.49314144476,457.84473927605,479.64686971777,490.54793493862,499.46698830115,523.2511306012],description:"11-limit system from Gary David, 1967"},david7:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,336.37572681506,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,470.92601754108,488.36772189445,523.2511306012],description:"Gary David's Constant Structure, 1967. A mode of Fokker's 7-limit scale"},ddimlim1:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"First 27/25&2048/1875 scale"},de_caus:{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"De Caus (a mode of Ellis's duodene) (1615)"},degung1:{frequencies:[261.6255653006,286.1303811777,319.28416942365,390.63652710512,420.90734643474,523.2511306012],description:"Gamelan Degung, Kabupaten Sukabumi. 1/1=363 Hz"},degung2:{frequencies:[261.6255653006,276.67939184371,325.99375993805,390.36201910543,415.27879033283,523.2511306012],description:"Gamelan Degung, Kabupaten Bandung. 1/1=252 Hz"},degung3:{frequencies:[261.6255653006,282.83850205216,320.55017368416,393.28023705203,426.95140008307,523.2511306012],description:"Gamelan Degung, Kabupaten Sumedang. 1/1=388.5 Hz"},degung4:{frequencies:[261.6255653006,284.6485709981,319.18312009646,379.88037698982,415.46137490477,523.2511306012],description:"Gamelan Degung, Kasepuhan Cheribon. 1/1=250 Hz"},degung5:{frequencies:[261.6255653006,284.24274449773,317.86283634652,388.77066331187,430.33748813761,523.2511306012],description:"Gamelan Degung, Kanoman Cheribon. 1/1=428 Hz"},degung6:{frequencies:[261.6255653006,273.29426590363,298.47415715355,379.54129348313,409.02013274169,523.2511306012],description:"Gamelan Degung, Kacherbonan Cheribon. 1/1=426 Hz"},dekany:{frequencies:[261.6255653006,299.7792935736,305.22982618403,327.03195662575,359.73515228832,381.53728273004,419.69101100305,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"2)5 Dekany 1.3.5.7.11 (1.3 tonic)"},dekany2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,348.83408706747,358.80077526939,398.6675280771,418.60090448096,448.50096908674,465.11211608996,523.2511306012],description:"3)5 Dekany 1.3.5.7.9 (1.3.5.7.9 tonic)"},dekany3:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,381.53728273004,392.4383479509,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"2)5 Dekany 1.3.5.7.9 and 3)5 Dekany 1 1/3 1/5 1/7 1/9"},dekany4:{frequencies:[261.6255653006,270.96933548991,288.48890459486,310.68035879446,321.77608589426,355.06326719367,425.14154361347,440.3251701711,474.19633710734,485.87604984397,523.2511306012],description:"2)5 Dekany 1.7.13.19.29 (1.7 tonic)"},dekany_union:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,381.53728273004,392.4383479509,412.06026534844,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Union of 2)5 and 3)5 [ 1 3 5 7 9] dekanies"},dent:{frequencies:[261.6255653006,276.73939277812,293.41671964988,311.13637945111,328.33487278761,349.18153137729,368.9858570375,391.91718148616,414.84850593482,438.82216331296,465.92281947955,491.98114271667,523.2511306012],description:"Tom Dent, well temperament with A=421 Hz. Integer Hz beat rates from A"},dent2:{frequencies:[261.6255653006,276.57667301797,293.18838124587,310.79781949647,328.55897053596,349.10502918563,369.05532299592,391.67735584266,414.54302837239,438.92977277749,465.83490899549,492.45596147139,523.2511306012],description:"Tom Dent, well-temperament, 2/32 and 5/32 comma. TL 3 & 5-9-2005"},dent3:{frequencies:[261.6255653006,276.38325105256,293.15632631094,310.94732162256,328.48713220126,349.22823143301,368.7143392539,391.76907592069,414.58565256441,438.73106346722,466.16376151809,492.17459484008,523.2511306012],description:'Tom Dent, Bach harpsichord "sine wave" temperament, TL 10-10-2005'},deporcy:{frequencies:[261.6255653006,272.52663052146,286.15296204753,299.00064605783,313.95067836072,327.03195662575,348.83408706747,358.80077526939,381.53728273004,392.4383479509,418.60090448096,436.04260883433,457.84473927605,478.40103369253,502.32108537715,523.2511306012],description:"A 15-note chord-based detempering of 7-limit porcupine"},diab19_612:{frequencies:[261.6255653006,267.01398215014,280.33982809972,299.03492334906,305.19382000629,313.95883772326,320.42510414137,327.02455105776,348.83292260574,366.24210002542,373.7851897098,392.43965797471,418.61038382265,427.23204601759,436.03127668087,448.5538823653,457.79225819026,488.32116993744,512.69177642068,523.2511306012],description:"diab19a in 612-tET"},diab19_72:{frequencies:[261.6255653006,266.71173418545,279.86396690685,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,349.22823143301,366.44956000397,373.57357677338,391.99543598175,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,489.15147723638,513.27277840175,523.2511306012],description:"diab19a in 72-tET"},diablack:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,331.11985608357,372.08969287196,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Unique 256/245&2048/2025 Fokker block"},diachrome1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"First 25/24&2048/2025 scale"},diacycle13:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,360.86284869048,373.75080757229,387.59343007496,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"Diacycle on 20/13, 13/10; there are also nodes at 3/2, 4/3; 13/9, 18/13"},diaddim1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,334.88072358477,344.91651675372,357.20610515709,367.91095120397,392.4383479509,418.60090448096,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 2048/2025&2048/1875 scale"},dialim1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,334.88072358477,348.83408706747,353.19451315581,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"First 27/25&2048/2025 scale"},diamisty:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.42486507835,330.74639366397,348.83408706747,372.08969287196,392.4383479509,413.89982010446,436.53496651643,470.39487098876,496.11959049595,523.2511306012],description:"Diamisty scale 2048/2025 and 67108864/66430125"},diamond11a:{frequencies:[261.6255653006,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,523.2511306012],description:"11-limit Diamond with added 16/15 & 15/8, Zoomoozophone tuning: 1/1 = 392 Hz"},diamond11ak:{frequencies:[261.6255653006,279.72330032405,285.63317938628,287.78812183066,290.69507255622,293.86839138568,299.07491977616,305.39295512204,314.19649759716,319.76457981184,326.52043447049,333.41680553884,335.93301933283,349.10721912206,359.17247822875,366.75848641051,373.2589099097,381.14243472333,392.13131479202,407.50942884268,410.58480125643,419.25667855894,428.11456140098,435.70146034294,448.26139746089,457.73103588952,465.84075338014,470.92601754108,475.68284600109,479.27160679251,489.39746055879,523.2511306012],description:"microtempered version of diamond11a, Dave Keenan TL 11-1-2000, 225/224&385/384"},diamond11at:{frequencies:[261.6255653006,279.83704120119,285.33574350137,287.98268367985,290.84948650387,293.82121114493,299.2738827313,305.22380787491,314.19079532693,320.23980272009,326.48518221507,332.71524733285,336.02719554531,349.1122100506,359.53680125564,366.52331521885,373.4984028396,380.75621844446,392.12570885984,407.39521875769,411.45055399509,419.30194782174,427.47925671618,435.70936791853,448.50981249085,457.42672761267,465.91555560021,470.67599975252,475.36147343465,479.7712027167,489.19854301666,523.2511306012],description:"microtempered version of diamond11a, OdC"},diamond11map:{frequencies:[195.99771799087,228.66400432268,261.33029065449,293.99657698631,326.66286331812,359.32914964993,391.99543598174,457.32800864536,522.66058130899,587.99315397261,653.32572663623,718.65829929986,213.81569235368,249.45164107929,285.0875898049,320.72353853051,356.35948725613,391.99543598174,427.63138470735,498.90328215858,570.1751796098,641.44707706103,712.71897451225,783.99087196348,235.19726158904,274.39680518722,313.59634878539,352.79589238357,391.99543598174,431.19497957991,470.39452317809,548.79361037444,627.19269757078,705.59178476713,783.99087196348,862.38995915983,261.33029065449,304.88533909691,348.44038753932,391.99543598174,435.55048442416,479.10553286657,522.66058130899,609.77067819382,696.88077507865,783.99087196348,871.10096884831,958.21106573314,293.99657698631,342.99600648402,391.99543598174,440.99486547946,489.99429497718,538.99372447489,587.99315397261,685.99201296804,783.99087196348,881.98973095892,979.98858995435,1077.98744894978,335.99608798435,391.99543598174,447.99478397913,503.99413197652,559.99347997391,615.99282797131,671.9921759687,783.99087196348,895.98956795826,1007.98826395305,1119.98695994783,1231.98565594261,783.99087196348],description:"11-limit diamond on a 'centreless' map"},diamond15:{frequencies:[261.6255653006,269.80136421624,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,310.07474405997,313.95067836072,318.85615771011,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,343.38355445704,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,367.91095120397,372.08969287196,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,398.6675280771,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,429.33426100611,436.04260883433,441.49314144476,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,507.3950357345,523.2511306012],description:"15-limit Diamond + 2nd ratios. See Novaro, 1927, Sistema Natural..."},diamond17:{frequencies:[261.6255653006,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,322.00069575458,327.03195662575,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,418.60090448096,425.14154361347,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,523.2511306012],description:"17-limit Diamond"},diamond17a:{frequencies:[261.6255653006,277.01530443593,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,494.18162334558,523.2511306012],description:"17-limit, +9 Diamond"},diamond19:{frequencies:[261.6255653006,275.39533189537,277.97716313189,281.75060878526,283.42769574232,285.40970760065,287.78812183066,292.40504357126,299.00064605783,302.93486508491,305.22982618403,307.79478270659,309.19384990071,310.68035879446,313.95067836072,317.68818643644,322.00069575458,327.03195662575,330.47439827444,332.97799220076,338.57426097725,340.11323489078,342.12573923925,348.83408706747,355.06326719367,358.01393146398,359.73515228832,366.27579142084,369.35373924791,370.63621750918,373.75080757229,380.54627680087,382.37582620857,385.55346465352,392.4383479509,400.13321751856,402.50086969323,404.33041910093,411.12588832951,414.24047839262,418.60090448096,425.14154361347,430.91269578922,436.04260883433,440.63253103259,442.75095666255,444.76346101102,448.50096908674,451.89870370104,457.84473927605,468.17206422213,475.68284600109,479.64686971777,483.00104363188,485.87604984397,492.47165233054,497.08857407114,523.2511306012],description:"19-limit Diamond"},diamond7:{frequencies:[261.6255653006,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,523.2511306012],description:"7-limit Diamond, also double-tie circular mirroring of 4:5:6:7"},diamond9:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"9-limit Diamond"},diamond_chess:{frequencies:[261.6255653006,299.00064605783,313.95067836072,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,436.04260883433,457.84473927605,523.2511306012],description:"9-limit chessboard pattern diamond. OdC"},diamond_chess11:{frequencies:[261.6255653006,287.78812183066,299.00064605783,313.95067836072,319.76457981184,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,428.11456140098,436.04260883433,457.84473927605,475.68284600109,523.2511306012],description:"11-limit chessboard pattern diamond. OdC"},diamond_dup:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Two 7-limit diamonds 3/2 apart"},diamond_mod:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"13-tone Octave Modular Diamond, based on Archytas's Enharmonic"},diamond_tetr:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,523.2511306012],description:"Tetrachord Modular Diamond based on Archytas's Enharmonic"},diaphonic_10:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"10-tone Diaphonic Cycle"},diaphonic_12:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Diaphonic Cycle, conjunctive form on 3/2 and 4/3"},diaphonic_12a:{frequencies:[261.6255653006,274.70684356563,289.16509849014,305.22982618403,323.18452184192,343.38355445704,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,488.36772189445,523.2511306012],description:"2nd 12-tone Diaphonic Cycle, conjunctive form on 10/7 and 7/5"},diaphonic_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"D5-tone Diaphonic Cycle"},diaphonic_7:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"7-tone Diaphonic Cycle, disjunctive form on 4/3 and 3/2"},diaschismic:{frequencies:[261.6255653006,266.61097723855,278.05603152599,283.35453458855,295.51835494038,301.14961170579,314.07733767684,320.06224556188,333.80185153667,340.16262034629,354.76509561975,369.99442271164,377.04485988831,393.23061088369,400.72382577504,417.92606548687,425.88986517773,444.17243057662,452.63636847719,472.06710558841,481.06259110609,501.71360968203,523.2511306012],description:"diaschismic temperament, g=105.446531, p=600, 5-limit"},diat13:{frequencies:[261.6255653006,279.06726965397,322.00069575458,348.83408706747,392.4383479509,418.60090448096,483.00104363188,523.2511306012],description:"This genus is from K.S's diatonic Hypodorian harmonia"},diat15:{frequencies:[261.6255653006,301.87565226992,327.03195662575,356.76213450082,373.75080757229,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Tonos-15 Diatonic and its own trite synemmenon Bb"},diat15_inv:{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,366.27579142084,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"Inverted Tonos-15 Harmonia, a harmonic series from 15 from 30."},diat17:{frequencies:[261.6255653006,296.50897400735,342.12573923925,370.63621750918,386.75083566176,404.33041910093,444.76346101102,494.18162334558,523.2511306012],description:"Tonos-17 Diatonic and its own trite synemmenon Bb"},diat19:{frequencies:[261.6255653006,276.16031892841,310.68035879446,355.06326719367,368.21375857121,382.37582620857,414.24047839262,451.89870370104,523.2511306012],description:"Tonos-19 Diatonic and its own trite synemmenon Bb"},diat21:{frequencies:[261.6255653006,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Tonos-21 Diatonic and its own trite synemmenon Bb"},diat21_inv:{frequencies:[261.6255653006,299.00064605783,323.91736656265,348.83408706747,373.75080757229,398.6675280771,448.50096908674,473.41768959156,523.2511306012],description:"Inverted Tonos-21 Harmonia, a harmonic series from 21 from 42."},diat23:{frequencies:[261.6255653006,286.54228580542,300.86940009569,334.29933343966,353.96400011258,376.08675011961,429.81342870813,462.87600014722,523.2511306012],description:"Tonos-23 Diatonic and its own trite synemmenon Bb"},diat25:{frequencies:[261.6255653006,297.30177875068,327.03195662575,363.36884069528,384.74347838324,408.78994578219,467.18850946536,503.12608711654,523.2511306012],description:"Tonos-25 Diatonic and its own trite synemmenon Bb"},diat27:{frequencies:[261.6255653006,294.32876096318,336.37572681506,353.19451315581,371.78369805875,392.4383479509,441.49314144476,504.56359022259,523.2511306012],description:"Tonos-27 Diatonic and its own trite synemmenon Bb"},diat27_inv:{frequencies:[261.6255653006,271.31540105247,310.07474405997,348.83408706747,377.90359432309,387.59343007496,406.97310157871,465.11211608996,523.2511306012],description:"Inverted Tonos-27 Harmonia, a harmonic series from 27 from 54"},diat29:{frequencies:[261.6255653006,291.81313052759,316.13089140489,344.87006335079,361.29244731988,379.35706968587,421.50785520652,474.19633710734,523.2511306012],description:"Tonos-29 Diatonic and its own trite synemmenon Bb"},diat31:{frequencies:[261.6255653006,289.65687586852,311.93817401225,337.93302184661,352.6257619269,368.65420565085,405.51962621593,450.57736246214,523.2511306012],description:"Tonos-31 Diatonic. The disjunctive and conjunctive diatonic forms are the same"},diat33:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,375.37581108347,392.4383479509,431.68218274599,479.64686971777,523.2511306012],description:"Tonos-33 Diatonic. The conjunctive form is 23 (Bb instead of B) 20 18 33/2"},diat_chrom:{frequencies:[261.6255653006,280.31310567921,301.87565226992,348.83408706747,392.4383479509,420.46965851882,452.81347840488,523.2511306012],description:"Diatonic- Chromatic, on the border between the chromatic and diatonic genera"},diat_dies2:{frequencies:[261.6255653006,266.71168334607,311.12698372208,349.22823143301,391.99543598175,399.61600264311,466.16376151809,523.2511306012],description:"Dorian Diatonic, 2 part Diesis"},diat_dies5:{frequencies:[261.6255653006,274.52693220706,311.12698372208,349.22823143301,391.99543598175,411.32564531909,466.16376151809,523.2511306012],description:"Dorian Diatonic, 5 part Diesis"},diat_enh:{frequencies:[261.6255653006,269.29177952703,311.12698372208,349.22823143301,391.99543598175,403.48177901006,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode"},diat_enh2:{frequencies:[261.6255653006,269.29177952703,302.26980244078,349.22823143301,391.99543598175,403.48177901006,452.89298412314,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode 3 + 12 + 15 parts"},diat_enh3:{frequencies:[261.6255653006,302.26980244078,311.12698372208,349.22823143301,391.99543598175,452.89298412314,466.16376151809,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 3 + 12 parts"},diat_enh4:{frequencies:[261.6255653006,302.26980244078,339.28638158975,349.22823143301,391.99543598175,452.89298412314,508.3551866238,523.2511306012],description:"Diat. + Enharm. Diesis, Dorian Mode, 15 + 12 + 3 parts"},diat_enh5:{frequencies:[261.6255653006,293.66476791741,339.28638158975,349.22823143301,391.99543598175,440,508.3551866238,523.2511306012],description:"Dorian Mode, 12 + 15 + 3 parts"},diat_enh6:{frequencies:[261.6255653006,293.66476791741,302.26980244078,349.22823143301,391.99543598175,440,452.89298412314,523.2511306012],description:"Dorian Mode, 12 + 3 + 15 parts"},diat_eq:{frequencies:[261.6255653006,288.06466200271,317.1754314895,349.22823143301,391.99543598175,431.60932167676,475.22619361214,523.2511306012],description:"Equal Diatonic, Islamic form, similar to 11/10 x 11/10 x 400/363"},diat_eq2:{frequencies:[261.6255653006,287.78812183066,317.12189733406,348.83408706747,392.4383479509,431.68218274599,475.68284600109,523.2511306012],description:"Equal Diatonic, 11/10 x 400/363 x 11/10"},diat_gold:{frequencies:[261.6255653006,292.38332274669,326.75708630452,349.99258496952,391.13935185123,437.1232727958,488.51296691354,523.2511306012],description:"Diatonic scale with ratio between whole and half tone the Golden Section"},diat_hemchrom:{frequencies:[261.6255653006,273.20871865617,311.12698372208,349.22823143301,391.99543598175,409.35055662695,466.16376151809,523.2511306012],description:"Diat. + Hem. Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_smal:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:'"Smallest number" diatonic scale'},diat_sofchrom:{frequencies:[261.6255653006,271.8968348557,311.12698372208,349.22823143301,391.99543598175,407.38495184466,466.16376151809,523.2511306012],description:"Diat. + Soft Chrom. Diesis, Another genus of Aristoxenos, Dorian Mode"},diat_soft:{frequencies:[261.6255653006,274.52693220706,302.26980244078,349.22823143301,391.99543598175,411.32564531909,452.89298412314,523.2511306012],description:"Soft Diatonic genus 5 + 10 + 15 parts"},diat_soft2:{frequencies:[261.6255653006,281.2143451833,302.26980244078,349.22823143301,391.99543598175,421.34544350737,452.89298412314,523.2511306012],description:"Soft Diatonic genus with equally divided Pyknon; Dorian Mode"},diat_soft3:{frequencies:[261.6255653006,281.2143451833,324.90175210669,349.22823143301,391.99543598175,421.34544350737,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},diat_soft4:{frequencies:[261.6255653006,302.26980244078,324.90175210669,349.22823143301,391.99543598175,452.89298412314,486.80259447109,523.2511306012],description:"New Soft Diatonic genus with equally divided Pyknon; Dorian Mode; 1:1 pyknon"},dicot:{frequencies:[261.6255653006,270.35822989652,294.32876096318,320.42456924675,331.11985608357,360.47764004221,392.4383479509,405.53734464206,441.49314144476,480.63685362987,523.2511306012],description:"Dicot temperament, g=350.9775, 5-limit"},didy_chrom:{frequencies:[261.6255653006,279.06726965397,290.69507255622,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Didymus Chromatic"},didy_chrom1:{frequencies:[261.6255653006,279.06726965397,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Permuted Didymus Chromatic"},didy_chrom2:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,470.92601754108,490.54793493862,523.2511306012],description:"Didymos's Chromatic, 6/5 x 25/24 x 16/15"},didy_chrom3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,348.83408706747,392.4383479509,408.78994578219,436.04260883433,523.2511306012],description:"Didymos's Chromatic, 25/24 x 16/15 x 6/5"},didy_diat:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,418.60090448096,465.11211608996,523.2511306012],description:"Didymus Diatonic"},didy_diatinv:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Inverse Didymus Diatonic, variant of Ptolemy with 2 identical triads"},didy_enh:{frequencies:[261.6255653006,270.06509966514,279.06726965397,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Dorian mode of Didymos's Enharmonic"},didy_enh2:{frequencies:[261.6255653006,275.62199471997,279.06726965397,348.83408706747,392.4383479509,413.43299207996,418.60090448096,523.2511306012],description:"Permuted Didymus Enharmonic"},"diesic-m":{frequencies:[261.6255653006,289.62525622617,320.62153003931,354.93508703008,392.92094947462,434.97213484265,481.52372211906,523.2511306012],description:"Minimal Diesic temperament, g=176.021, 5-limit"},"diesic-t":{frequencies:[261.6255653006,272.92239980638,281.87304203955,294.04415210774,303.68749398125,316.80053726141,327.19018747082,337.92057205022,352.51178108166,364.07260143821,379.79303732838,392.24856169057,409.18561859271,422.60509148244,436.46466102477,455.31094249407,470.24311865111,490.54793493862,506.63572944675,523.2511306012],description:"Tiny Diesic temperament, g=443.017, 5-limit"},diff31_72:{frequencies:[261.6255653006,269.29177952703,274.52698453615,279.86396690685,285.30470202322,293.66476791741,299.37379946195,305.19382000629,314.13668154225,320.24370022528,326.46944327063,336.03572815422,342.56848033562,352.60650301302,356.01745236555,366.44956000397,373.57357677338,384.52011812375,388.23978476841,399.61607881612,407.38487419079,419.32216217931,427.47405410759,435.78442404634,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,508.3551866238,523.2511306012],description:"Diff31, 11/9, 4/3, 7/5, 3/2, 7/4, 9/5 difference diamond, tempered to 72-et"},dimteta:{frequencies:[261.6255653006,282.55561052465,307.12566361375,336.37572681506,406.97310157871,439.53094970501,477.75103228805,523.2511306012],description:"A heptatonic form on the 9/7"},dimtetb:{frequencies:[261.6255653006,294.32876096318,336.37572681506,406.97310157871,457.84473927605,523.2511306012],description:"A pentatonic form on the 9/7"},div_fifth1:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,523.2511306012],description:"Divided Fifth #1, From Schlesinger, see Chapter 8, p. 160"},div_fifth2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,348.83408706747,392.4383479509,523.2511306012],description:"Divided Fifth #2, From Schlesinger, see Chapter 8, p. 160"},div_fifth3:{frequencies:[261.6255653006,271.31540105247,305.22982618403,348.83408706747,392.4383479509,523.2511306012],description:"Divided Fifth #3, From Schlesinger, see Chapter 8, p. 160"},div_fifth4:{frequencies:[261.6255653006,274.70684356563,305.22982618403,343.38355445704,392.4383479509,523.2511306012],description:"Divided Fifth #4, From Schlesinger, see Chapter 8, p. 160"},div_fifth5:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,411.12588832951,523.2511306012],description:"Divided Fifth #5, From Schlesinger, see Chapter 8, p. 160"},dkring1:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,320.49131749323,327.03195662575,366.27579142084,392.4383479509,439.53094970501,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 4:5:6:7"},dkring2:{frequencies:[261.6255653006,274.70684356563,305.22982618403,329.64821227876,336.37572681506,353.19451315581,366.27579142084,392.4383479509,406.97310157871,427.32175665765,436.04260883433,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 3:5:7:9"},dkring3:{frequencies:[261.6255653006,294.32876096318,299.00064605783,305.22982618403,336.37572681506,348.83408706747,384.42940207435,392.4383479509,398.6675280771,448.50096908674,465.11211608996,504.56359022259,523.2511306012],description:"Double-tie circular mirroring of 6:7:8:9"},dkring4:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,327.03195662575,336.37572681506,367.91095120397,373.75080757229,378.42269266694,420.46965851882,467.18850946536,470.92601754108,523.2511306012],description:"Double-tie circular mirroring of 7:8:9:10"},dodeceny:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Degenerate eikosany 3)6 from 1.3.5.9.15.45 tonic 1.3.15"},dorian_chrom:{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,315.92521092903,322.00069575458,348.83408706747,380.54627680087,398.6675280771,408.39112632289,418.60090448096,465.11211608996,523.2511306012,558.13453930795,598.00129211566,620.14948811994,631.85042185805,644.00139150917,697.66817413493,761.09255360175,797.33505615421,816.78225264578,837.20180896192,930.22423217991,1046.5022612024],description:"Dorian Chromatic Tonos"},dorian_chrom2:{frequencies:[261.6255653006,274.08392555301,287.78812183066,359.73515228832,411.12588832951,426.35277308246,442.75095666255,523.2511306012],description:"Schlesinger's Dorian Harmonia in the chromatic genus"},dorian_chrominv:{frequencies:[261.6255653006,273.00058987889,285.40970760065,332.97799220076,380.54627680087,404.33041910093,428.11456140098,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Dorian inverted"},dorian_diat:{frequencies:[261.6255653006,279.06726965397,299.00064605783,322.00069575458,334.88072358477,348.83408706747,364.00078650518,380.54627680087,418.60090448096,440.63253103259,465.11211608996,492.47165233054,523.2511306012,558.13453930795,598.00129211566,644.00139150917,669.76144716954,697.66817413493,728.00157301037,761.09255360175,837.20180896192,881.26506206518,930.22423217991,984.94330466108,1046.5022612024],description:"Dorian Diatonic Tonos"},dorian_diat2:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,383.71749577421,411.12588832951,442.75095666255,479.64686971777,523.2511306012],description:"Schlesinger's Dorian Harmonia, a subharmonic series through 13 from 22"},dorian_diat2inv:{frequencies:[261.6255653006,285.40970760065,309.19384990071,332.97799220076,356.76213450082,380.54627680087,428.11456140098,475.68284600109,523.2511306012],description:"Inverted Schlesinger's Dorian Harmonia, a harmonic series from 11 from 22"},dorian_diatcon:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,383.71749577421,411.12588832951,479.64686971777,523.2511306012],description:"A Dorian Diatonic with its own trite synemmenon replacing paramese"},dorian_diatred11:{frequencies:[261.6255653006,287.78812183066,316.56693401373,348.83408706747,392.4383479509,431.68218274599,474.85040102059,523.2511306012],description:"Dorian mode of a diatonic genus with reduplicated 11/10"},dorian_enh:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,310.07474405997,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012,558.13453930795,598.00129211566,608.8740428814,614.4600432748,620.14948811994,697.66817413493,761.09255360175,778.79238042969,787.95464372887,797.33505615421,930.22423217991,1046.5022612024],description:"Dorian Enharmonic 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22-tET"},cet55:{frequencies:[261.6255653006,270.01349691657,278.67035254505,287.60475577316,296.82560168354,306.34207552634,316.16365537714,326.30012507123,336.76157646737,347.55843063202,358.70144085484,370.20170518484,382.07067969055,394.32018111076,406.96241165943,420.00996255663,433.47583121124,447.37342422819,461.71658555081,476.51960046685,491.79721226214,507.56463983627,523.83758122386,540.63224654693,557.96536270557,575.85419620437,594.31655714751,613.37083662462,633.03601203256,653.33166919923,674.2780257851,695.8959359612,718.20693418482,741.23324143097,764.99779551626,789.52425640623,814.83705588084,840.96140460432,867.92332151557,895.74966491622,924.46813868508,954.10735043232,984.69681977767,1016.26701863443,1048.84937826003,1082.47635523452,1117.18144085251,1152.9992001672,1189.96531328939,1228.1165836432,1267.49101522141,1308.127826503],description:"51th root of 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19-tET"},cet63a:{frequencies:[261.6255653006,271.37251603396,281.48259278098,291.96932561311,302.84674360983,314.12940356828,325.83240291761,337.9714015469,350.5626427598,363.62297711023,377.1698766242,391.22147055517,405.79656146784,420.91465242294,436.59597307447,452.86150935499,469.73302118774,487.23308701689,505.38512383853,524.21342105699,543.74317298677,564.00051582303,585.01254970054,606.80739415229,629.41421305643,652.8632568014,677.18590276436,702.41470135475,728.58340348685,755.72702964881,783.88190097186,813.08569174348,843.37747981977,874.79780396885,907.38869808556,941.19377721109,976.25827622702,1012.62911525602,1050.35496244617,1089.48630538731,1130.07549372248,1172.17684627813,1215.84669925421,1261.14348767523,1308.127826503],description:"44th root of 5"},cet67:{frequencies:[261.6255653006,271.89449162354,282.56647812794,293.65734341902,305.18353207836,317.16212905639,329.61089159214,342.54827390456,355.99345454941,369.96636271272,384.48771622149,399.57903967613,415.26270466472,431.56196087069,448.50096908674],description:"14th root of 12/7, X.J. Scott"},cet70:{frequencies:[261.6255653006,272.49048247121,283.80660334964,295.59266404146,307.86818385681,320.65348759128,333.96974580612,347.83900623503,362.28423824861,377.32935907335,392.99928119148,409.31995166322,426.31839262878,444.02275580482,462.46235461904,481.66772230429,501.67065719504,522.50428685614,544.20310589723,566.80304433509,590.34152430617,614.85751848055,640.39162865951,666.98613212152,694.68506540856,723.53429383412,753.58158307649,784.8766959018],description:"27th root of 3"},cet78:{frequencies:[261.6255653006,273.68177330057,286.29355449603,299.48651076576,313.28742377221,327.72430932822,342.82647426905,358.62457594514,375.15068445646,392.4383479509],description:"9th root of 3/2"},cet79:{frequencies:[261.6255653006,273.87994580863,286.70831230381,300.13755324878,314.19580976213,328.91254817579,344.3186075731,360.44627930254,377.32935907335,395.0032340925,413.50494015483,432.87325713404,453.14877154631,474.3739811962,496.5933637384,519.85349135637,544.20310589723,569.69324454502,596.37732215892,624.31126899512,653.5536209391,684.16567043124,716.21156534988,749.7584744066,784.8766959018],description:"24th root of 3, James Heffernan (1906)."},cet80:{frequencies:[261.6255653006,273.93704112612,286.82786567404,300.32530171503,314.4578949408,329.25553433534,344.74951538696,360.97260627516,377.95911717185,395.74497280393,414.36778843034,433.8669493945,454.28369442026,475.66120282759,498.04439817054,521.48118104407,546.02084308555,571.71528316122,598.61884237431,626.7884189909,656.28358877393,687.16673097983,719.50316028422,753.36126491573,788.81265129014,825.93229545055,864.79870163404,905.49406830005,948.10446197172,992.7199992577,1039.43503743958,1088.34837402783,1139.56345570838,1193.18859712177,1249.33720993748,1308.127826503],description:"35th root of 5"},cet84:{frequencies:[261.6255653006,274.70153691096,288.43104187674,302.84674360983,317.98293803021,333.87563322966,350.5626427598,368.08366429725,386.48038152577,405.79656146784,426.0781586093,447.37342422819,469.73302118774,493.21014446673,517.86064472263,543.74317298677,570.91930267857,599.45368763079,629.41421305643,660.87215705217,693.9023601738,728.58340348685,764.99779551626,803.23216389999,843.37747981977,885.52924725223,929.78774807537,976.25827622702,1025.05138820617,1076.28316609431,1130.07549372248,1186.55634664103,1245.86008938569,1308.127826503],description:"33rd root of 5"},cet87:{frequencies:[261.6255653006,275.05808287728,289.18026151691,304.0275068203,319.63704721237,336.04802279017,353.30157737897,371.44097305523,390.51169339433,410.56155044631,431.64081781968,453.80235066263,477.10170997643,501.59731726833,527.35059397819,554.42610593952],description:"Least-squares stretched ET to telephone dial tones. 1/1=697 Hz"},cet88:{frequencies:[261.6255653006,275.26799068863,289.6217982776,304.72408298441,320.61387403473,337.33223582731,354.92237405774,373.42974737602,392.90218486657,413.39000965417,434.94616895528,457.62637091093,481.48922855473,506.59641128799,533.01280425363],description:"88 cents steps by Gary Morrison"},cet88_appr:{frequencies:[261.6255653006,275.62199471997,290.69507255622,305.22982618403,320.49131749323,336.37572681506,354.37113606854,373.75080757229,392.4383479509,413.43299207996,436.04260883433,457.84473927605,482.33849075995,504.56359022259,531.55670410281,560.62621135843,588.65752192635,620.14948811994,654.0639132515,686.76710891407,723.50773613993,763.07456546008,801.22829373309],description:"88 cents scale approximated"},cet88b:{frequencies:[261.6255653006,275.26385669298,289.61326650562,304.7105300898,320.59498481995,337.30729585456,354.89100872976,373.39113880701,392.85588995712,413.33509311257,434.8821088097,457.55209870333,481.40413163568,506.49927024418,532.9029023296],description:"87.9745 cents steps. Least squares of 7/6, 11/9, 10/7, 3/2, 7/4."},cet88bis:{frequencies:[261.6255653006,289.53272725508,320.41669955092,337.26306895804,373.23835706057,392.86190344834,434.76782633734,457.62637091093],description:"Bistep approximation of 2212121 mode in 7/4 to 11/9 9/7 10/7 3/2"},cet88bm:{frequencies:[261.6255653006,275.22889829239,289.53954239223,304.59427454323,320.43178392135,337.09277136281,354.62005396115,373.05867644715,392.45602022512,412.86193859025,434.32887139488,456.91198653787,480.66932039657,505.66192697453,531.95403480429],description:"87.75412 cents steps. Minimal highest deviation for 7/6, 11/9, 10/7, 3/2, 7/4."},cet88c:{frequencies:[261.6255653006,275.37188725148,289.84046967782,305.06925821769,321.09819727018,337.96933026971,355.72690383892,374.4174952616,394.09012940783,414.79640018179,436.59061916193,459.52995194191,483.67455974508,509.0877727469,535.83624905561,563.99013984227,593.62329144382,624.813430743,657.64235771869,692.19618110881,728.56553457307,766.84580121693,807.13738838693,849.54597972796,894.18279699007,941.16492045434,990.61558284509,1042.66447461031,1097.44811755542,1155.11020756021,1215.8019705522,1279.68259818323,1346.91964745566,1417.68945580607,1492.17764912727,1570.57960775359,1653.10095047047,1739.95812689496,1831.3789571042],description:"38th root of 7. McLaren 'Microtonal Music', volume 3, track 7"},cet89:{frequencies:[261.6255653006,275.56724848068,290.25186566903,305.71900507847,322.01036982349,339.16988002511,357.2437980159,376.28084921395,396.33236207144,417.45239374596,439.69788420361,463.12880499146,487.80833148705,513.80299757552,541.1828853206,570.0218080747,600.39752248465,632.39191886931,666.09125466774,701.58637981228,738.97299766656,778.35189934333,819.82925103406,863.51687139942,909.53255273344,958.00034936337,1009.05093129669,1062.82192563509,1119.45831186524,1179.11277682321,1241.94614996535,1308.127826503],description:"31st root of 5. McLaren 'Microtonal Music', volume 2, track 22"},cet90:{frequencies:[261.6255653006,275.62199471997,290.36720431405,305.90125228146,322.26633935092,339.50692625527,357.66984706396,376.80444887746,396.96271256675,418.19939952297,440.572208006,464.1419130862,488.97255163391,515.13157534193,542.69005603758,571.72285881831,602.3088534069,634.53113933145],description:"Scale with limma steps"},cet93:{frequencies:[261.6255653006,275.99488223824,291.15340824655,307.14448922429,324.01384989472,341.80973194459,360.58302103444,380.38739950036,401.27949808494,423.31905787312],description:"Tuning used in John Chowning's STRIA, 9th root of Phi"},cet98:{frequencies:[261.6255653006,276.83245825991,292.92324815749,309.94930780463,327.96500300935,347.02785219778,367.1987248383,388.54202015806,411.12588832951],description:"8th root of 11/7, X.J. Scott"},chahargah:{frequencies:[261.6255653006,277.18263097687,283.66146785671,311.12698372208,326.97270111135,348.82502010853,367.86341164695,392.44854854484,415.30469757995,425.01198472693,466.16376151809,493.88330125613,523.2511306012],description:"Chahargah in C"},chahargah2:{frequencies:[261.6255653006,283.66146785671,327.729041887,348.82502010853,392.44854854484,425.01198472693,493.88330125613,523.2511306012],description:"Dastgah Chahargah in C, Mohammad Reza Gharib"},chalmers:{frequencies:[261.6255653006,274.70684356563,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,515.07533168556,523.2511306012],description:"Chalmers' 19-tone with more hexanies than Perrett's Tierce-Tone"},chalmers_17:{frequencies:[261.6255653006,269.10058145205,286.15296204753,294.32876096318,313.95067836072,327.03195662575,336.37572681506,343.38355445704,376.74081403286,384.42940207435,392.4383479509,400.61414686654,408.78994578219,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"7-limit figurative scale, Chalmers '96 Adnexed S&H decads"},chalmers_19:{frequencies:[261.6255653006,269.10058145205,290.69507255622,294.32876096318,305.22982618403,313.95067836072,336.37572681506,348.83408706747,356.10146388137,363.36884069528,376.74081403286,384.42940207435,392.4383479509,406.97310157871,436.04260883433,448.50096908674,465.11211608996,470.92601754108,508.71637697339,523.2511306012],description:"7-limit figurative scale. Reversed S&H decads"},chalmers_csurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,315.80837468238,323.38635505005,348.83408706747,357.38803216938,383.0466618906,392.4383479509,423.31690179539,433.47765231178,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Combined Surd Scale, combination of Surd and Inverted Surd, JHC, 26-6-97"},chalmers_isurd:{frequencies:[261.6255653006,273.35108123154,287.04667286017,303.37994773979,323.38635505005,348.83408706747,383.0466618906,433.47765231178,523.2511306012],description:"Inverted Surd Scale, of the form 4/(SQRT(N)+1, JHC, 26-6-97"},chalmers_ji1:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,466.02053819169,490.54793493862,523.2511306012],description:"Based loosely on Wronski's and similar JI scales, May 2, 1997."},chalmers_ji3:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,366.27579142084,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"15 16 17 18 19 20 21 on 1/1, 15-20 on 3/2, May 2, 1997. See other scales"},chalmers_ji4:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,496.11959049595,523.2511306012],description:"15 16 17 18 19 20 on 1/1, same on 4/3, + 16/15 on 16/9"},chalmers_surd:{frequencies:[261.6255653006,315.80837468238,357.38803216938,392.4383479509,423.31690179539,451.2357321491,476.91154755397,500.80604115761,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/2, JHC, 26-6-97"},chalmers_surd2:{frequencies:[261.6255653006,272.2395613933,282.33485096279,291.98077704337,301.23248980765,310.13469895524,318.72425558532,327.03195662575,335.08385052998,342.90220911983,350.50624086893,357.91266581346,365.13613061818,372.18956061116,379.08442465499,385.8309605564,392.4383479509,398.91485744029,405.26796981327,411.50448329997,417.63058822561,423.65195171798,429.57376586736,435.40081471708,441.13750301549,446.78791303515,452.35581962987,457.84473927605,463.2579384726,468.59846621725,473.86917438523,479.07273156015,484.21164154672,489.28825377326,494.3047826718,499.26331035461,504.16580309972,509.01411882861,513.81001953884,518.55516185524,523.2511306012],description:"Surd Scale, Surds of the form (SQRT(N)+1)/4"},chalung:{frequencies:[261.6255653006,328.09251713275,362.03316295439,390.31715077734,479.41117101029,527.4935758042,647.70012555753,728.30917696308,823.06004869243,961.65052057178,1054.9871516084,1301.05663342451],description:'Tuning of chalung from Tasikmalaya. "slendroid". 1/1=185 Hz'},chaumont:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.49749487796,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.40109831725,489.02683710225,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 1st interpretation"},chaumont2:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.30531842668,327.84547867349,349.70184487387,366.99801003998,391.46454285105,410.8262805401,438.2147004401,465.11211608996,490.54793493862,523.2511306012],description:"Lambert Chaumont organ temperament (1695), 2nd interpretation"},chimes:{frequencies:[261.6255653006,288.69027895239,130.8127826503,144.34513947619],description:"Heavenly Chimes"},chimes_peck:{frequencies:[261.6255653006,327.03195662575,392.4383479509,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,1046.5022612024],description:"Kris Peck, 9-tone windchime tuning. TL 7-3-2001"},chin_12:{frequencies:[261.6255653006,277.05457499359,293.57996645301,310.53449241474,329.24697610111,347.79893712036,368.97000115401,391.76907592069,413.1274313058,439.00991514661,462.11551390967,491.43599249807,523.2511306012],description:"Chinese scale, 4th cent."},chin_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,441.49314144476,523.2511306012],description:"Chinese pentatonic from Zhou period"},chin_60:{frequencies:[261.6255653006,262.17244551937,265.19499215873,268.81311753311,272.48060600886,276.1981310001,279.38237857051,283.19406633357,287.05775848811,290.97416342694,294.32876096318,294.94400091442,298.34436617857,302.41475692242,306.54068145351,310.72289706448,314.30517589183,318.59332496145,322.93997797627,327.34593352805,331.11985608357,331.812000697,335.63741195089,340.21660119759,344.85826629043,349.56326086722,353.59332287831,358.41749022331,363.30747486009,368.26417485089,372.50983809402,373.28850041093,377.59208844475,382.74367817547,387.96555142985,392.4383479509,393.25866808247,397.79248823809,403.21967609811,408.72090880899,414.29719629306,419.07356785577,424.79110016094,430.58663751693,436.46124492224,441.49314144476,442.41600115048,447.51654926786,453.62213515688,459.81102195042,466.08434536373,471.45776383774,477.8899872033,484.40996672226,491.01890004663,496.67978412536,497.7180007967,503.45611792634,510.32490448905,517.28740216504,523.2511306012],description:'Chinese scale of fifths (the 60 lu")'},chin_7:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Chinese heptatonic scale and tritriadic of 64:81:96 triad"},chin_bianzhong:{frequencies:[261.6255653006,277.82379926216,312.56802260838,375.1593523779,420.13030572059,469.40618689596,506.59641128799,563.72967895209,627.66881138238,764.75812197709,849.53311813274,949.1724262561,1225.95732655636],description:"Pitches of Bianzhong bells (Xinyang). 1/1=b, Liang Mingyue, 1975."},chin_bianzhong2a:{frequencies:[261.6255653006,284.81073476233,312.56802260838,372.56793743951,413.39000965417,447.94973572445,491.60634075178,562.75365576207,652.05945856061,695.63805470995,863.88355261715,960.75607282217,1173.30283584026],description:"A-tones (GU) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=d#=619 Hz"},chin_bianzhong2b:{frequencies:[261.6255653006,279.59231184543,312.74738729016,375.37536096215,418.43048063126,468.86028020615,505.12945327459,562.08698385796,624.42058858709,762.97988553915,849.53425657971,936.08862980659,1215.37624187632],description:"B-tones (SUI) of 13 Xinyang bells (Ma Cheng-Yuan) 1/1=b+=506.6 Hz"},chin_bianzhong3:{frequencies:[261.6255653006,508.3551866238,542.32970395878,608.04166718582,619.02750937577,673.88551872153,729.80120031671,739.56153452917,812.57643344187,881.52624580654,911.03313298042,978.11461117351,982.0774855146,1059.88575280263,1092.20381072382,1163.18085489566,1213.27682870749,1331.52122774489,1483.40111876828,1542.82606951623,1645.93659621657,1649.74391394557,1818.91159982256,2044.01922018919,2273.22753490632,2362.92760489328,2776.13057951436],description:"A and B-tones of 13 Xinyang bells (Ma Cheng-Yuan) abs. pitches wrt middle-C"},chin_bronze:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:`Scale found on ancient Chinese bronze instrument 3rd c.BC & "Scholar's Lute"`},chin_chime:{frequencies:[261.6255653006,248.6592656401,341.74499057264,392.56190849927,548.78974538591,648.86582834888,714.36935367713,785.57745330134,889.7110417619,886.88898199546,992.62825668803,1044.08711871947,1326.14827969763],description:"Pitches of 12 stone chimes, F. Kuttner, 1951, ROMA Toronto. %1=b4"},chin_ching:{frequencies:[261.6255653006,276.1981310001,294.32876096318,310.72289706448,331.11985608357,349.56326086722,368.26417485089,392.4383479509,414.29719629306,441.49314144476,466.08434536373,496.67978412536,524.34489103873],description:"Scale of Ching Fang, c.45 BC. Pyth.steps 0 1 2 3 4 5 47 48 49 50 51 52 53"},chin_di:{frequencies:[261.6255653006,298.70635408336,316.56004827153,360.50766037677,409.94872043165,433.75364775074,527.37121036213],description:"Chinese di scale"},chin_di2:{frequencies:[261.6255653006,289.95657583698,318.21537073485,338.89464890898,383.48501130814,436.9606979923,494.73987775324,522.04355935974],description:"Observed tuning from Chinese flute dizi, Helmholtz/Ellis p. 518, nr.103"},chin_huang:{frequencies:[261.6255653006,331.11985608357,392.4383479509,441.49314144476,523.2511306012,588.65752192635,662.23971216714],description:"Huang Zhong qin tuning"},"chin_liu-an":{frequencies:[261.6255653006,278.83777354406,294.32876096318,311.64221749042,331.11985608357,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,492.82955324067],description:'Scale of Liu An, in: "Huai Nan Tzu", c.122 BC, 1st known corr. to Pyth. scale'},chin_lu:{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,328.55303549378,348.83408706747,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,495.71159741166,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Huai Nan zi, Han era. P\xEF\xBF\xBDre Amiot 1780, Kurt Reinhard"},chin_lu2:{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Chinese L\xEF\xBF\xBD (Lushi chunqiu, by Lu Buwei). Mingyue: Music of the billion, p.67"},chin_lu3:{frequencies:[261.6255653006,277.34278419245,293.66476791741,310.58830860439,329.24697610111,347.81902735497,369.14054089803,391.76907592069,413.1512951712,439.23819834286,462.1422075194,491.60634075178,523.2511306012],description:"Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, reported in Sung Shu (500 AD)"},chin_lu3a:{frequencies:[261.6255653006,277.06033146978,293.58830182213,310.53780743131,329.25144446584,347.79484055318,368.74579520635,391.78066943209,413.13681807919,438.99947255393,462.1072190611,491.17907538715,523.2511306012],description:`Chinese L\xEF\xBF\xBD scale by Ho Ch'\xEF\xBF\xBDng-T'ien, calc. basis is "big number" 177147`},chin_lu4:{frequencies:[261.6255653006,276.78521684908,293.5444075184,310.55356739316,329.35741152087,348.44172229085,369.5396750577,391.9150968203,414.62425518576,439.72952246257,465.20924434298,493.37740286979,523.2511306012],description:'Chinese L\xEF\xBF\xBD "749-Temperament"'},chin_lu5:{frequencies:[261.6255653006,277.35401920913,293.41471131112,311.37240624271,329.40299530711,349.20610523279,369.80535913035,392.03738806826,415.16320853113,440.12206674667,466.08434536373,494.10449271367,522.71643616375],description:"Chinese L\xEF\xBF\xBD scale by Ch'ien Lo-Chih, c.450 AD Pyth.steps 0 154 255 103 204 etc."},chin_lusheng:{frequencies:[261.6255653006,316.38258506467,348.82502010853,389.28772571905,466.97226207056,520.53801357752],description:"Observed tuning of a small Lusheng, 1/1=d, OdC '97"},chin_pan:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Pan Huai-su pure system, in: Sin-Yan Shen, 1991"},chin_pipa:{frequencies:[261.6255653006,284.4818984792,320.42873367481,380.17671965621,433.44136952667,521.74210224793],description:"Observed tuning from Chinese balloon lute p'i-p'a, Helmholtz/Ellis p. 518, nr.109"},chin_sheng:{frequencies:[261.6255653006,295.36595061166,318.03161540472,348.82502010853,395.40657391157,442.03793673691,477.05982293263,522.94897617031],description:"Observed tuning from Chinese sheng or mouth organ, Helmholtz/Ellis p. 518, nr.105"},chin_sientsu:{frequencies:[261.6255653006,291.80478157373,326.97270111135,392.44854854484,438.22451411849,523.2511306012],description:"Observed tuning from Chinese tamboura sienzi, Helmholtz/Ellis p. 518, nr.108"},chin_sona:{frequencies:[261.6255653006,284.4818984792,310.58830860439,337.33223582731,377.98706287655,418.43499793376,469.94877954106,528.10941333272],description:"Observed tuning from Chinese oboe (so-na), Helmholtz/Ellis p. 518, nr.104"},"chin_wang-po":{frequencies:[261.6255653006,294.32876096318,330.24264909897,371.97947673071,392.4383479509,440.94196398978,495.71159741166,517.50111817701],description:"Scale of Wang Po, 958 AD. H. Pischner: Musik in China, Berlin, 1955, p.20"},chin_yangqin:{frequencies:[261.6255653006,288.45311779165,306.48933163909,347.41744306689,383.26356564167,434.44398956347,465.08793784701,522.64699622026],description:"Observed tuning from Chinese dulcimer yangqin, Helmholtz/Ellis p. 518, nr.107"},chin_yunlo:{frequencies:[261.6255653006,288.45311779165,323.40385076956,367.0144478307,386.1523605003,409.35055662695,483.1608380663,525.67465946865],description:"Observed tuning from Chinese gong-chime (y\xEF\xBF\xBDn-lo), Helmholtz/Ellis p. 518, nr.106"},choquel:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,475.68284600109,490.54793493862,523.2511306012],description:"Choquel/Barbour/Marpurg?"},chordal:{frequencies:[261.6255653006,392.4383479509,327.03195662575,457.84473927605,588.65752192635,719.47030457665,850.28308722695,981.09586987725,981.09586987725,490.54793493862,555.95432626377,621.36071758893,310.68035879446,523.2511306012,348.83408706747,418.60090448096,299.00064605783,465.11211608996,380.54627680087,322.00069575458,279.06726965397,610.45965236807,915.6894785521,872.08521766867,697.66817413493,654.0639132515,627.90135672144,448.50096908674,319.76457981184,377.90359432309,444.76346101102,889.52692202204,336.37572681506,294.32876096318,465.11211608996,411.12588832951,305.22982618403,366.27579142084,373.75080757229,313.95067836072,470.92601754108],description:"Chordal Notes S&H"},chrom15:{frequencies:[261.6255653006,280.31310567921,301.87565226992,356.76213450082,392.4383479509,413.09299784305,436.04260883433,523.2511306012],description:"Tonos-15 Chromatic"},chrom15_inv:{frequencies:[261.6255653006,313.95067836072,331.39238271409,348.83408706747,383.71749577421,453.48431318771,488.36772189445,523.2511306012],description:"Inverted Chromatic Tonos-15 Harmonia"},chrom15_inv2:{frequencies:[261.6255653006,279.06726965397,296.50897400735,348.83408706747,383.71749577421,401.15920012759,418.60090448096,523.2511306012],description:"A harmonic form of the Chromatic Tonos-15 inverted"},chrom17:{frequencies:[261.6255653006,277.97716313189,296.50897400735,370.63621750918,404.33041910093,423.58424858192,444.76346101102,523.2511306012],description:"Tonos-17 Chromatic"},chrom17_con:{frequencies:[261.6255653006,277.97716313189,296.50897400735,370.63621750918,386.75083566176,404.33041910093,494.18162334558,523.2511306012],description:"Conjunct Tonos-17 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Chromatic. Tone 24 alternates with 23 as MESE or A"},chrom31_con:{frequencies:[261.6255653006,279.66870773512,300.3849083081,337.93302184661,352.6257619269,368.65420565085,386.2091678247,450.57736246214,523.2511306012],description:"Conjunct Tonos-31 Chromatic"},chrom33:{frequencies:[261.6255653006,278.50463402967,297.71185016965,359.73515228832,392.4383479509,411.12588832951,431.68218274599,523.2511306012],description:"Tonos-33 Chromatic. 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Chalmers '96"},corner9:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,331.11985608357,343.38355445704,367.91095120397,392.4383479509,400.61414686654,408.78994578219,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"First 9 harmonics of 5th through 9th harmonics"},corners11:{frequencies:[261.6255653006,269.80136421624,276.76092858245,279.06726965397,286.15296204753,294.32876096318,299.00064605783,304.4370214407,314.76825825228,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,359.73515228832,380.54627680087,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,434.91003062957,449.66894036041,457.84473927605,465.11211608996,478.40103369253,490.54793493862,494.63583439645,507.3950357345,523.2511306012],description:"Quadratic Corners 11-limit. Chalmers '96"},corners13:{frequencies:[261.6255653006,265.71346475842,269.80136421624,276.76092858245,279.06726965397,286.15296204753,292.28481123426,294.32876096318,299.00064605783,304.4370214407,314.76825825228,318.85615771011,322.00069575458,327.03195662575,334.88072358477,341.71502406609,343.38355445704,345.42750418595,348.83408706747,359.73515228832,368.0007951481,371.99885066179,380.54627680087,392.4383479509,396.30854862103,398.6675280771,400.61414686654,408.78994578219,418.60090448096,425.14154361347,429.33426100611,434.91003062957,449.66894036041,457.84473927605,465.11211608996,468.3646483703,478.40103369253,490.54793493862,494.63583439645,507.3950357345,515.20111320734,523.2511306012],description:"Quadratic Corners 13-limit. Chalmers '96"},corners7:{frequencies:[261.6255653006,279.06726965397,286.15296204753,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,478.40103369253,490.54793493862,523.2511306012],description:"Quadratic Corners 7-limit. Chalmers '96"},corrette:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.33704984564,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Corrette temperament"},corrette2:{frequencies:[261.6255653006,272.8349596094,292.34127285051,310.42509491746,326.6631048533,350.01785633742,365.01443422269,391.11111150212,409.71484950008,437.02884834934,466.16376151809,488.33748205014,523.2511306012],description:"Michel Corrette, modified meantone temperament (1753)"},coul_12:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,340.65828815182,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 5/4 3/2 2 successively split largest intervals by smallest interval"},coul_12a:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Scale 1 6/5 3/2 2 successively split largest intervals by smallest interval"},coul_12sup:{frequencies:[261.6255653006,280.31310567921,294.32876096318,310.68035879446,331.39238271409,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,466.02053819169,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean scale. Op de Coul, 2003"},coul_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,376.74081403286,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical 13-tone 5-limit just system"},coul_17sup:{frequencies:[261.6255653006,276.16031892841,279.06726965397,294.57100685697,310.07474405997,313.95067836072,331.39238271409,348.83408706747,368.21375857121,372.08969287196,392.76134247596,413.43299207996,418.60090448096,441.85651028546,465.11211608996,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular approximation to Pythagorean 17-tone scale. Op de Coul, 2003"},coul_20:{frequencies:[261.6255653006,277.18263097687,282.2367833559,293.66476791741,305.55548036855,311.12698372208,329.62755691287,335.63799088232,349.22823143301,363.36884069528,369.99442271164,391.99543598175,399.14308682247,415.30469757995,432.12070439462,440,466.16376151809,474.66379875343,493.88330125613,513.88101620607,523.2511306012],description:"Tuning for a 3-row symmetrical keyboard, Op de Coul, 1989"},coul_27:{frequencies:[261.6255653006,275.62199471997,275.93321340298,279.06726965397,293.99679436797,294.32876096318,310.07474405997,310.42486507835,327.03195662575,330.74639366397,331.11985608357,348.83408706747,367.49599295996,367.91095120397,372.08969287196,372.50983809402,392.4383479509,413.43299207996,413.89982010446,418.60090448096,440.99519155196,441.49314144476,465.11211608996,465.63729761752,490.54793493862,496.11959049595,496.67978412536,523.2511306012],description:"Symmetrical 27-tone 5-limit just system, 67108864/66430125 and 25/24"},counterschismic:{frequencies:[261.6255653006,265.12640119254,268.67408364533,272.2692364133,275.65170316539,279.34022410565,283.07810312094,286.865997406,290.70457953408,294.3160713245,298.25434362449,302.24531258767,306.28968684494,310.09479611189,314.24420508029,318.4491358588,322.71033506911,327.0285519162,331.0913069245,335.5216703313,340.01131880467,344.56104171562,348.84160709651,353.50948891197,358.2398341551,363.03347451625,367.54352740958,372.46166135084,377.44560747755,382.49624206822,387.61445966759,392.4298881006,397.68103103357,403.0024376988,408.3950505989,413.46864135256,419.00130591222,424.60800114791,430.28972009123,436.04746916004,441.46459261549,447.37187116862,453.35819556254,459.4246261707,465.13216971689,471.35614630867,477.663406507,484.05506753352,490.06860102591,496.62625431187,503.27165616309,510.00598369715,516.83042094502,523.2511306012],description:"Counterschismic temperament, g=498.082318, 5-limit"},couperin:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28785294636,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.24345038333,489.02683710225,523.2511306012],description:"Couperin modified meantone"},cross13:{frequencies:[261.6255653006,281.75060878526,285.40970760065,290.69507255622,299.00064605783,305.22982618403,322.00069575458,332.97799220076,336.37572681506,366.27579142084,373.75080757229,406.97310157871,411.12588832951,425.14154361347,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012],description:"13-limit harmonic/subharmonic cross"},cross2:{frequencies:[261.6255653006,282.55561052465,339.14425131559,366.27579142084,436.04260883433,470.92601754108,560.62621135843,605.4763082671,726.73768139056,784.8766959018],description:"Pusey's double 5-7 cross reduced by 3/1"},cross2_5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5 cross reduced by 2/1"},cross2_7:{frequencies:[261.6255653006,294.32876096318,299.00064605783,327.03195662575,334.88072358477,341.71502406609,348.83408706747,392.4383479509,400.61414686654,408.78994578219,418.60090448096,457.84473927605,465.11211608996,523.2511306012],description:"longer 3-5-7 cross reduced by 2/1"},cross3:{frequencies:[261.6255653006,282.55561052465,311.45900631024,336.37572681506,363.28578496026,403.74315632809,436.04260883433,470.92601754108,508.60009894437,565.24041885932,610.45965236807,659.29642455751,726.73768139056,784.8766959018],description:"Pusey's triple 5-7 cross reduced by 3/1"},cross_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,348.83408706747,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"3-5-7 cross reduced by 2/1, quasi diatonic, similar to Zalzal's, Flynn Cohen"},cross_72:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,313.95067836072,343.38355445704,348.83408706747,392.4383479509,398.6675280771,436.04260883433,448.50096908674,465.11211608996,490.54793493862,523.2511306012],description:"double 3-5-7 cross reduced by 2/1"},cross_7a:{frequencies:[261.6255653006,336.37572681506,392.4383479509,436.04260883433,470.92601754108,523.2511306012,610.45965236807,784.8766959018],description:"2-5-7 cross reduced by 3/1"},cruciform:{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Cruciform Lattice"},galilei:{frequencies:[261.6255653006,277.66336828161,293.32570896007,311.30674962848,328.86683469969,348.2210758395,368.7143392539,390.41365788584,413.39000965417,437.71854962063,463.47885582013,490.75518955849,523.2511306012],description:"Vincenzo Galilei's approximation"},gamelan_om:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Other Music gamelan (7 limit black keys)"},gamelan_udan:{frequencies:[261.6255653006,261.6255653006,290.69507255622,305.22982618403,334.88072358477,351.32575911795,364.00078650518,392.4383479509,402.50086969323,465.11211608996,465.11211608996,501.44900015948,523.2511306012],description:"Gamelan Udan Mas (approx) s6,p6,p7,s1,p1,s2,p2,p3,s3,p4,s5,p5"},ganassi:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,369.35373924791,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Sylvestro Ganassi's temperament (1543)"},gann_custer:{frequencies:[261.6255653006,269.80136421624,274.70684356563,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,507.3950357345,523.2511306012],description:"Kyle Gann, scale from Custer's Ghost to Sitting Bull, 1/1=G"},gann_frac:{frequencies:[261.6255653006,264.89588486686,294.32876096318,305.22982618403,309.04519901133,313.95067836072,348.83408706747,353.19451315581,366.27579142084,392.4383479509,397.34382730029,412.06026534844,418.60090448096,423.83341578697,457.84473927605,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Fractured Paradise, 1/1=B"},gann_ghost:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Kyle Gann, scale from Ghost Town, 1/1=E"},gann_super:{frequencies:[261.6255653006,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Kyle Gann, scale from Superparticular Woman (1992), 1/1=G"},gann_things:{frequencies:[261.6255653006,266.47048317654,272.52663052146,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,343.38355445704,348.83408706747,373.75080757229,387.59343007496,392.4383479509,406.97310157871,408.78994578219,436.04260883433,448.50096908674,465.11211608996,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Kyle Gann, scale from How Miraculous Things Happen, 1/1=A"},garcia:{frequencies:[261.6255653006,268.33391312882,271.68808704293,279.06726965397,286.22284067074,294.32876096318,301.87565226992,310.07474405997,313.95067836072,322.00069575458,331.11985608357,339.61010880366,348.83408706747,357.77855083843,362.25078272391,372.08969287196,381.63045422766,392.4383479509,402.50086969323,407.5321305644,418.60090448096,429.33426100611,441.49314144476,452.81347840488,465.11211608996,470.92601754108,483.00104363188,496.11959049595,509.4151632055,523.2511306012],description:"Linear 29-tone scale by Jos\xEF\xBF\xBD L. Garcia, 1988 15/13-52/45 alternating"},garibaldi24:{frequencies:[261.6255653006,271.45160478635,275.48458787532,290.07776082447,294.38747453868,305.44397410364,309.9819851541,326.40257969757,331.25197480486,343.69301829526,348.79929894143,361.89937857146,367.27615309757,386.73177659938,392.47748849606,407.21801775129,413.26809573999,435.16003837828,441.62525370518,458.21165716245,465.0193526482,489.65270106975,496.92751922541,515.59094540799,523.2511306012],description:"Garibaldi[24] in 94-tET tuning."},genovese:{frequencies:[261.6255653006,277.01530443593,277.97716313189,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,296.50897400735,299.00064605783,301.87565226992,305.22982618403,307.79478270659,309.19384990071,313.95067836072,317.68818643644,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,338.57426097725,340.11323489078,342.12573923925,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,369.35373924791,370.63621750918,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,400.13321751856,402.50086969323,404.33041910093,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,430.91269578922,436.04260883433,442.75095666255,444.76346101102,448.50096908674,453.48431318771,457.84473927605,461.69217405988,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,492.47165233054,494.18162334558,523.2511306012],description:"Denny Genovese's 65-note scale. 3/2=384 Hz"},genovese_12:{frequencies:[261.6255653006,285.40970760065,294.32876096318,313.95067836072,327.03195662575,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Denny Genovese's superposition of harmonics 8-16 and subharmonics 6-12"},genovese_38:{frequencies:[261.6255653006,280.31310567921,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,485.87604984397,490.54793493862,523.2511306012],description:"Denny Genovese's 38-note scale. Harm 1..16 x Subh. 1..12"},"gf1-2":{frequencies:[261.6255653006,269.29177952703,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,339.28638158975,349.22823143301,359.46139971304,380.8360868427,403.48177901006,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"16-note scale with all possible quadruplets of 50 & 100 c. Galois Field GF(2)"},"gf2-3":{frequencies:[261.6255653006,270.85177093588,280.40333801024,290.29174037004,300.52885648597,316.56538760238,327.729041887,345.21700307457,357.39105439675,369.99442271164,389.73770840504,410.5345162762,425.01198472693,447.69106452518,471.58032351597,496.7443381147,523.2511306012],description:"16-note scale with all possible quadruplets of 60 & 90 c. Galois Field GF(2)"},gilson7:{frequencies:[261.6255653006,261.6255653006,299.00064605783,313.95067836072,327.03195662575,392.4383479509,373.75080757229,392.4383479509,408.78994578219,408.78994578219,467.18850946536,490.54793493862,523.2511306012],description:"Gilson septimal"},gilson7a:{frequencies:[261.6255653006,261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,373.75080757229,373.75080757229,392.4383479509,418.60090448096,470.92601754108,470.92601754108,523.2511306012],description:"Gilson septimal 2"},golden_10:{frequencies:[261.6255653006,287.58715183149,304.90466328003,323.26497397694,342.73087946949,376.74069565061,399.42672527674,423.47882962254,465.50141625349,493.53231135469,523.2511306012],description:"Golden version of Rapoport's Major 10 out of 13"},golden_5:{frequencies:[261.6255653006,327.03195662575,343.38355445704,392.4383479509,425.14154361347,523.2511306012],description:"Golden pentatonic"},gradus10:{frequencies:[261.6255653006,290.69507255622,299.00064605783,305.22982618403,490.54793493862,882.98628288953,930.22423217991,941.85203508216,1220.91930473613,1255.80271344288,1674.40361792384,2747.0684356563,3270.3195662575,3488.34087067467,5886.5752192635,10595.8353946743,10988.2737426252,11162.69078615893,13081.27826503,14651.0316568336,23546.300877054,31395.067836072,41860.090448096,42383.3415786972,56511.1221049296,75348.1628065728,100464.2170754304,133952.2894339072],description:"Intervals > 1 with Gradus = 10"},gradus3:{frequencies:[261.6255653006,784.8766959018,1046.5022612024],description:"Intervals > 1 with Gradus = 3"},gradus4:{frequencies:[261.6255653006,392.4383479509,1569.7533918036,2093.0045224048],description:"Intervals > 1 with Gradus = 4"},gradus5:{frequencies:[261.6255653006,348.83408706747,1308.127826503,2354.6300877054,3139.5067836072,4186.0090448096],description:"Intervals > 1 with Gradus = 5"},gradus6:{frequencies:[261.6255653006,654.0639132515,697.66817413493,1177.3150438527,2616.255653006,4709.2601754108,6279.0135672144,8372.0180896192],description:"Intervals > 1 with Gradus = 6"},gradus7:{frequencies:[261.6255653006,327.03195662575,436.04260883433,588.65752192635,1395.33634826987,1831.3789571042,3924.383479509,5232.511306012,7063.8902631162,9418.5203508216,12558.0271344288,16744.0361792384],description:"Intervals > 1 with Gradus = 7"},gradus8:{frequencies:[261.6255653006,294.32876096318,313.95067836072,418.60090448096,872.08521766867,915.6894785521,1962.1917397545,2790.67269653973,3531.9451315581,3662.7579142084,7848.766959018,10465.022612024,14127.7805262324,18837.0407016432,25116.0542688576,33488.0723584768],description:"Intervals > 1 with Gradus = 8"},gradus9:{frequencies:[261.6255653006,457.84473927605,465.11211608996,470.92601754108,610.45965236807,627.90135672144,837.20180896192,981.09586987725,1744.17043533733,1765.97256577905,5494.1368713126,5581.34539307947,6540.639132515,7325.5158284168,11773.150438527,15697.533918036,20930.045224048,21191.6707893486,28255.5610524648,37674.0814032864,50232.1085377152,66976.1447169536],description:"Intervals > 1 with Gradus = 9"},grady11:{frequencies:[261.6255653006,277.4816601673,290.69507255622,305.22982618403,332.97799220076,356.76213450082,378.42269266694,392.4383479509,420.46965851882,458.69417292962,481.6288815761,504.56359022259,523.2511306012],description:"Kraig Grady's dual [5 7 9 11] hexany scale"},grady7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,406.97310157871,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Kraig Grady's 7-limit "Centaur" scale (1987), see Xenharmonikon 16`},grady7t:{frequencies:[261.6255653006,274.79177208104,293.65339461903,305.54250820508,326.68804977983,349.10444036529,366.6627351378,392.00975085961,407.77240291308,436.0718257558,457.96530027286,489.37179607373,523.2511306012],description:"Tempered version of grady7 with egalised 225/224"},grady_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Kraig Grady, letter to Lou Harrison, published in 1/1 7 (1) 1991 p 5."},grammateus:{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,348.83408706747,369.99442271164,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"H. Grammateus (Heinrich Schreiber) (1518). B-F# and Bb-F 1/2 P. Also Marpurg temp.nr.6"},graupner:{frequencies:[261.6255653006,277.083518473,293.59062125964,310.9808189359,329.55130849159,349.11528328816,370.00708353276,392.01655298731,415.20348378516,439.96413779539,466.04943410823,493.90517116572,523.2511306012],description:"Johann Gottlieb Graupner's temperament (1819)"},groenewald_21:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,330.74639366397,348.83408706747,367.91095120397,372.08969287196,392.4383479509,413.89982010446,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"J\xEF\xBF\xBDrgen Gr\xEF\xBF\xBDnewald, new meantone temperament I (2000)"},gross:{frequencies:[13.75,13.83042567154,13.91662997964,13.99803029322,14.07990672861,14.1622619889,14.24509903843,14.32842061343,14.41222946472,14.49652860895,14.58132083065,14.67220542837,14.75802520833,14.84434696019,14.93117353378,15.01850805439,15.10635340681,15.19471249121,15.28358848801,15.37298433293,15.46880332718,15.55928251958,15.65029093742,15.74183158529,15.83390775812,15.92652249736,16.01967895316,16.113380201,16.20762961362,16.30865090754,16.4040424858,16.49999202274,16.59650278193,16.69357794961,16.79122101993,16.88943521823,16.98822378696,17.08759028197,17.18753798549,17.29466699621,17.39582592037,17.49757653721,17.59992220598,17.70286661052,17.80641315127,17.91056524676,18.01532664586,18.12070080902,18.23364617402,18.34029731861,18.44757228066,18.55547460176,18.66400816581,18.77317655783,18.88298349104,18.99343259063,19.10452783216,19.2236053387,19.33604689279,19.44914613325,19.56290690697,19.67733296969,19.79242844011,19.90819712001,20.02464283144,20.14176976577,20.26731246322,20.38585868839,20.50509842475,20.62503561099,20.74567420676,20.86701855437,20.98907266203,21.11184068121,21.23532666504,21.36768545088,21.49266790503,21.61838152318,21.74483045784,21.87201888365,21.99995137868,22.12863216875,22.25806563075,22.38825603783,22.52780097787,22.65956910312,22.79210808945,22.92542231482,23.05951631373,23.1943945132,23.33006176809,23.46652255971,23.60378139323,23.75090264526,23.88982499399,24.02955978014,24.17011203339,24.3114863964,24.45368753658,24.59672057234,24.74059022832,24.88530139802,25.04041015894,25.18687501732,25.33419642278,25.48237967807,25.63142967793,25.78135134315,25.93215007005,26.08383083979,26.23639881154,26.39992889083,26.55434576426,26.70966568928,26.86589425653,27.0230366265,27.18109814415,27.34008402779,27.5],description:"Gross temperament, g=91.531021, 5-limit"},groven:{frequencies:[261.6255653006,264.7464578752,272.5650766677,275.81646505128,279.10663876478,290.77709705464,294.24573392894,297.75574765819,306.54921255625,310.20599265769,313.90639394672,327.03195662575,330.93307160522,334.88072358477,344.77058253591,348.88329767713,353.04507480266,363.47137260637,367.80716871461,372.19468374184,387.75749219625,392.38299382393,397.06367008113,408.78994578219,413.66634097248,418.60090448096,436.10412364188,441.30634506723,446.57062302059,459.75895986689,465.24335632603,470.79317533731,484.69686416326,490.47874118496,496.32958936031,517.08292506126,523.2511306012],description:"Eivind Groven's 36-tone scale with 1/8-schisma temp. fifths and 5/4 (1948)"},groven_ji:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,387.59343007496,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,496.11959049595,517.37477513058,523.2511306012],description:"Untempered version of Groven's 36-tone scale"},gumbeng:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.9259392365,525.62941881859],description:"Scale of gumbeng ensemble, Java. 1/1=440 Hz."},gunkali:{frequencies:[261.6255653006,275.93321340298,282.55561052465,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Indian mode Gunkali, see Dani\xEF\xBF\xBDlou: Intr. to the Stud. of Mus. Scales, p.175"},gyaling:{frequencies:[261.6255653006,283.49766588023,307.55338551939,339.28638158975,347.81902735497,393.58362272115,435.9522698367],description:'Tibetan Buddhist Gyaling tones measured from CD "The Diamond Path", Ligon 2002'},far12_104:{frequencies:[261.6255653006,276.7193479141,294.32876096318,311.93817401225,329.54758706133,349.67263054599,369.79767403066,392.4383479509,415.07902187114,440.23532622697,465.3916305828,493.06356537421,523.2511306012],description:"Farey approximation to 12-tET with den=104"},far12_65:{frequencies:[261.6255653006,277.72560008833,293.82563487606,309.92566966379,330.05071314845,350.17575663311,370.30080011777,390.42584360243,414.57589578403,438.72594796562,466.90100884415,495.07606972267,523.2511306012],description:"Farey approximation to 12-tET with den=65"},far12_80:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,330.30227619201,349.92419358955,369.5461109871,392.4383479509,415.3305849147,441.49314144476,467.65569797482,493.81825450488,523.2511306012],description:"Farey approximation to 12-tET with den=80"},farey3:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"Farey fractions between 0 and 1 until 3rd level, normalised by 2/1"},farey4:{frequencies:[261.6255653006,299.00064605783,313.95067836072,327.03195662575,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Farey fractions between 0 and 1 until 4th level, normalised by 2/1"},farey5:{frequencies:[261.6255653006,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,322.00069575458,327.03195662575,332.97799220076,348.83408706747,366.27579142084,373.75080757229,380.54627680087,392.4383479509,402.50086969323,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"Farey fractions between 0 and 1 until 5th level, normalised by 2/1"},farnsworth:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Farnsworth's scale"},fibo_9:{frequencies:[261.6255653006,277.97716313189,327.03195662575,343.38355445704,363.82305174615,392.4383479509,425.14154361347,449.66894036041,523.2511306012],description:"First 9 Fibonacci terms reduced by 2/1, B. McLaren, XH 13, 1991"},finnamore:{frequencies:[261.6255653006,277.97716313189,310.68035879446,348.83408706747,392.4383479509,416.96574469783,457.84473927605,466.02053819169,523.2511306012],description:"David J. Finnamore, Tuning List 9 May '97. Tetrachordal scale, 17/16x19/17x64/57"},finnamore53:{frequencies:[261.6255653006,286.15296204753,310.68035879446,327.03195662575,343.38355445704,359.73515228832,367.91095120397,376.08675011961,392.4383479509,408.78994578219,416.96574469783,425.14154361347,433.31734252912,441.49314144476,457.84473927605,474.19633710734,523.2511306012],description:'David J. Finnamore, tuning for "Crawlspace", 53-limit, 1998.'},finnamore_11:{frequencies:[261.6255653006,287.78812183066,294.32876096318,305.22982618403,323.76163705949,331.11985608357,343.38355445704,348.83408706747,392.4383479509,431.68218274599,441.49314144476,457.84473927605,485.64245558924,515.07533168556,523.2511306012],description:"David J. Finnamore, 11-limit scale, Tuning List 3 Sept '98"},finnamore_7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,309.04519901133,331.11985608357,348.83408706747,366.27579142084,392.4383479509,412.06026534844,441.49314144476,463.567798517,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 21/20 &15/14"},finnamore_7a:{frequencies:[261.6255653006,280.31310567921,294.32876096318,315.35224388912,331.11985608357,348.83408706747,373.75080757229,392.4383479509,420.46965851882,441.49314144476,473.02836583367,496.67978412536,523.2511306012],description:"David J. Finnamore, TL 1 Sept '98. 7-tone Pyth. with 9/8 div. in 15/14 &21/20"},finnamore_jc:{frequencies:[261.6255653006,276.16031892841,310.68035879446,348.83408706747,392.4383479509,414.24047839262,466.02053819169,523.2511306012],description:"Chalmers' modification of Finnamore. Tuning List 9-5-97 19/18 x 9/8 x 64/57"},fisher:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.67535808973,327.03195662575,349.71841093413,365.63284485857,391.22147055517,410.55062036439,437.39890198442,467.47330218196,489.02683992698,523.2511306012],description:"Alexander Metcalf Fisher's modified meantone temperament (1818)"},"fj-10tet":{frequencies:[261.6255653006,280.31310567921,300.51585203447,322.00069575458,345.20039866051,370.01329949656,396.52624740872,425.14154361347,455.42228033808,488.36772189445,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 10-tet"},"fj-12tet":{frequencies:[261.6255653006,277.19851561611,293.6613488068,311.12229387098,329.64821227876,348.83408706747,370.01329949656,391.99491478937,415.52295665389,440.00663255101,466.16918908107,490.54793493862,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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19-tet"},"fj-20tet":{frequencies:[261.6255653006,270.8594087818,280.31310567921,290.29686012806,300.51585203447,311.12229387098,322.00069575458,333.44434793214,345.20039866051,357.34223553253,370.01329949656,383.09457776159,396.52624740872,410.48149038542,425.14154361347,440.00663255101,455.42228033808,470.92601754108,488.36772189445,505.41302387616,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 20-tet"},"fj-21tet":{frequencies:[261.6255653006,270.34641747729,279.46367202564,288.87822835275,298.56093922539,308.58400009814,318.85615771011,329.64821227876,340.72166643799,352.18826098158,364.00078650518,376.08675011961,388.70083987518,401.78211814021,415.52295665389,429.33426100611,443.62595855319,457.84473927605,473.88781639354,489.85212226495,506.18859373377,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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23-tet"},"fj-24tet":{frequencies:[261.6255653006,269.32043486826,277.19851561611,285.40970760065,293.6613488068,302.32287545847,311.12229387098,320.2657782128,329.64821227876,339.29565499922,348.83408706747,348.83408706747,370.01329949656,380.54627680087,391.99491478937,403.52417698906,415.52295665389,427.53446036927,440.00663255101,452.81347840488,466.16918908107,479.64686971777,490.54793493862,508.30109829831,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 24-tet"},"fj-26tet":{frequencies:[261.6255653006,268.69652652494,275.96121271433,283.42769574232,291.05844139692,299.00064605783,306.97399661937,315.29234792636,323.91736656265,332.57487114483,341.56671025356,350.8160989258,360.27127025001,370.01329949656,379.97998769849,390.22118214327,400.78810003496,411.12588832951,422.62591317789,434.18710837121,445.95266812602,457.84473927605,457.84473927605,483.00104363188,496.18641694941,509.48136400643,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 26-tet"},"fj-30tet":{frequencies:[261.6255653006,267.70988077271,274.08392555301,280.31310567921,286.94416839421,293.6613488068,300.51585203447,307.52478728316,314.76825825228,322.00069575458,329.64821227876,337.35928157183,345.20039866051,353.19451315581,361.51896296083,370.01329949656,378.66858135613,387.59343007496,396.52624740872,405.78659107848,415.52295665389,425.14154361347,392.4383479509,444.76346101102,455.42228033808,466.16918908107,477.08191319521,488.36772189445,499.46698830115,511.35905945117,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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42-tet"},"fj-43tet":{frequencies:[261.6255653006,265.84533248287,270.2034526875,274.70684356563,279.06726965397,283.42769574232,288.1672893166,292.86443876933,297.71185016965,302.50455987882,307.4100392282,312.38873468728,317.43901923139,322.67153053741,327.85988562987,332.97799220076,338.57426097725,344.24416486921,348.83408706747,355.41586229515,361.11697745717,367.05676325756,372.95559308809,379.09010482332,385.17097113699,391.45479319413,397.88888056133,404.33041910093,392.4383479509,417.48760420309,424.25767346043,431.1976909584,438.2228218785,445.32011114996,452.54151835779,459.82675113439,467.18850946536,475.05694751951,483.00104363188,490.54793493862,498.33441009638,506.89953276991,514.81159623666,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 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Jedrzejewski continued fractions approx. of 60-tet"},"fj-66tet":{frequencies:[261.6255653006,264.37951861955,267.19206668997,270.06509966514,272.83808952777,275.76748774928,278.68810216803,281.58005756929,284.57517629188,287.55242312318,290.69507255622,293.6613488068,296.76929795292,299.91223339337,302.93486508491,306.29334474217,309.48390041656,312.81317590289,316.13089140489,319.38705374359,322.78478835788,326.18252297218,329.64821227876,332.97799220076,336.37572681506,340.11323489078,343.8507429665,347.40443916965,351.12904816659,354.74652922115,358.52392281934,362.25078272391,366.27579142084,370.01329949656,373.75080757229,377.90359432309,381.83190611439,385.89770881839,389.97018224052,392.4383479509,398.12586024004,402.50086969323,406.65712867376,411.12588832951,415.52295665389,419.69101100305,424.01384721132,428.62060698183,433.03541842858,437.71969579139,442.27178896054,446.94367405519,451.89870370104,456.45311392871,461.28718092474,466.16918908107,470.92601754108,475.68284600109,481.05345877852,485.87604984397,491.34557385722,496.41773928832,501.44900015948,506.89953276991,512.35006538034,517.80059799077,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 66-tet"},"fj-72tet":{frequencies:[195.99771799087,197.9006084568,199.84081050049,201.76235675531,203.68390301012,205.67661764474,207.66424882366,209.67197738558,211.67753543014,213.81569235368,215.817711945,217.77524221208,219.99743856118,222.13074705632,223.99739198957,226.48625190056,228.66400432268,230.8417567448,233.07836734049,235.19726158904,237.57299150408,239.92824098882,242.11482810637,244.5635242187,246.9571246685,249.45164107929,251.74018824515,254.18454051941,256.66367832138,259.11562717437,261.33029065449,264.17083729204,266.68541956135,269.28382123963,271.86780237443,274.39680518722,277.19677258709,279.99673998696,282.60136082405,285.0875898049,288.0572521987,290.83532347032,293.66437746429,296.5093682426,299.34196929515,302.30156503677,304.88533909691,307.99641398565,311.29049327962,313.59634878539,317.15994365795,320.28895378996,323.39623468494,326.46784071315,329.63252571192,332.8263135694,335.99608798435,339.22681959958,342.55457018224,345.87832586624,349.232297511,352.79589238357,355.99585512627,359.32914964993,362.95873702013,366.4305162438,367.49572123288,373.6206499201,376.91868844398,380.79556638226,384.45706221286,388.2262490973,391.99543598174],description:"Franck Jedrzejewski continued fractions approx. of 72-tet"},"fj-78tet":{frequencies:[138.59131548844,139.82873794816,141.06616040788,142.33702671786,143.60064014465,144.89092073791,146.18536017274,147.4753741736,148.781853392,150.14059177914,151.48353088271,152.80580938469,154.18283848089,155.56168065029,156.95883922787,158.39007484393,159.76498868806,161.21846903757,162.6138101731,164.12129465736,165.53962683341,167.02030328094,168.55700532378,170.00534699915,171.58924774759,173.06676710248,174.62505751543,176.17540104463,177.75842638735,179.35346710269,180.93866188769,182.53490332624,184.15558359423,185.8383548595,187.50589742554,188.98815748424,190.84705739392,192.48793817839,194.02784168382,196.00771761937,197.74614527009,199.57149430335,201.28738678083,203.10796235375,204.87411854813,206.71247055903,207.88697323266,210.45347907504,212.31010032272,214.18657848213,216.10849194808,217.78635291041,220.11561871693,221.7461047815,223.87827886594,225.96410133985,228.00506741647,230.00260868294,232.05987709692,234.17153306667,236.2351968553,238.37706264012,240.41350645954,242.53480210477,244.7463656498,246.9445257794,249.1343885566,251.39820018833,253.59261982991,255.8608901325,258.1602935569,260.55167311827,262.84559834014,265.13121223875,267.51346943117,269.88835121433,272.23294113801,274.70778605744,277.18263097688],description:"Franck Jedrzejewski continued fractions approx. of 78-tet"},"fj-7tet":{frequencies:[261.6255653006,288.87822835275,318.85615771011,352.18826098158,388.70083987518,429.33426100611,473.88781639354,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 7-tet"},"fj-84tet":{frequencies:[97.99885899544,98.81551615374,99.63217331203,100.44883047033,101.26548762862,102.12512674262,102.98185182572,103.83212441184,104.68059938149,105.53723276432,106.39876119505,107.33208366167,108.20707347413,109.09306944775,109.9987192806,110.89344570537,111.83399203009,112.76581035092,113.67867643471,114.64017467391,115.58839778949,116.53918367025,117.50574088079,118.47623251688,119.43610940069,120.45693084856,121.43336875522,122.4985737443,123.47856233425,124.48503710232,125.50731064328,126.58185953578,127.62642101732,128.62350243151,129.74496824748,130.66514532725,131.9215409554,132.99845149381,134.10370178323,135.17083999371,136.34623860235,137.19840259362,138.59838629355,139.73911375276,140.87335980595,142.09834554339,143.22910160872,144.41937115117,145.59830479323,146.83218873215,148.0408295463,149.25980062382,150.498247743,151.74016876713,153.01576229113,154.29607586516,155.64524663982,156.7981743927,158.13452246991,159.45577056885,160.81864040277,162.07503603092,163.33143165907,164.81626285597,166.17197829662,167.54643634704,168.96354999214,170.33135015874,171.49800324202,173.20728566636,174.61614875551,176.03498745477,177.50736723702,178.95443816559,180.52421393897,181.99788099153,183.48722535316,183.74786061645,186.51395744293,188.05186455882,189.60648805639,191.21728584476,192.8364644749,194.36440367429,195.99771799088],description:"Franck Jedrzejewski continued fractions approx. of 84-tet"},"fj-8tet":{frequencies:[261.6255653006,285.40970760065,311.12229387098,339.29565499922,370.01329949656,403.52417698906,440.00663255101,479.64686971777,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 8-tet"},"fj-90tet":{frequencies:[69.29565774422,69.83283338565,70.37840239647,70.9071846685,71.46114704873,72.0131345185,72.59545097014,73.14541650779,73.69538204544,74.24534758309,74.83931036376,75.40998048636,76.00168913882,76.58993750677,77.19009976571,77.78084032514,78.38361285822,78.99704982841,79.59636362512,80.23707738804,80.84493403492,81.4527906818,82.08870225085,82.70772053342,83.37133822351,83.99473665966,84.69469279849,85.2869633775,85.97794571968,86.61957218027,87.31252875772,87.95218098305,88.65767976099,89.35492709123,90.08435506749,90.74431371267,91.43177063473,92.14038007748,92.85618137725,93.5491379547,94.28753430771,95.03404490636,95.75399979201,96.51895185802,97.25706350066,98.00385880968,98.74631228551,99.50145727375,100.29634673506,101.05616754365,101.84361819984,102.66023369514,103.42635484212,103.94348661633,105.02623126858,105.83336819117,106.60870422188,107.47897935838,108.27446522534,109.14066094715,110.05780935847,110.87305239075,111.72157064884,112.60544383436,113.39289449054,114.33783527796,115.19278170468,116.11704811194,116.93642244337,117.80261816517,118.79255613295,119.69249974002,120.62577459179,121.5942673625,122.52275717094,123.4722628897,124.41720367712,125.39214258478,126.36267000417,127.35418180019,128.32529211893,129.35189445588,130.27583655913,131.29703572589,132.29171023897,133.26088027735,134.39157865546,135.4415128637,136.49144707195,137.52522844622,138.59131548844],description:"Franck Jedrzejewski continued fractions approx. of 90-tet"},"fj-96tet":{frequencies:[48.99942949772,49.35708956705,49.70956615711,50.0646344868,50.44058918883,50.81422318282,51.17718191984,51.5338827476,51.91606220592,52.2660581309,52.67438671005,53.04896912563,53.45392308842,53.81904551389,54.21213476343,54.59936429746,54.9993596403,55.39065943221,55.80490581685,56.20522795327,56.62156297514,57.01751796098,57.44760699733,57.85474808165,58.26959183513,58.69162434342,59.11042288614,59.54361052887,59.98206024721,60.41025554513,60.85413018265,61.24928687215,61.73928116713,62.19158359326,62.61038213598,63.09515579158,63.54613512986,63.99925485416,64.47293354963,64.92424408448,65.33257266363,65.89578449693,66.3533941115,66.81740386053,67.32095530991,67.84536391992,68.30223505743,68.78766064103,69.29919314678,69.78706625433,70.30352927934,70.77695371893,71.27189745123,71.86582992999,72.36838818125,72.90159022832,73.41609436608,73.94459360565,74.47913283653,75.03037641838,75.5753912592,76.10549687944,76.66039776256,77.21122223883,77.82262331991,78.34524166943,78.94352530188,79.48796340741,80.07223844749,80.64489438166,81.23589627254,81.66571582953,82.40813142798,82.999033639,83.58726208435,84.21776944921,84.8067048999,85.43490271397,86.04777863014,86.69129834212,87.30807437776,87.94769397027,88.57589178434,89.20408959841,89.83228741249,90.46048522656,91.16172929808,91.87393030822,92.49330511929,93.09891604567,93.82869478287,94.4988997456,95.19889159557,95.91377688915,96.59887529551,97.28872233605,97.99885899544],description:"Franck Jedrzejewski continued fractions approx. of 96-tet"},"fj-9tet":{frequencies:[261.6255653006,282.55561052465,305.22982618403,329.64821227876,355.98232655655,384.51030051755,415.52295665389,448.50096908674,484.4917875937,523.2511306012],description:"Franck Jedrzejewski continued fractions approx. of 9-tet"},flavel:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Bill Flavel's just tuning. Tuning List 6-5-98"},fogliano:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord with D-/D and Bb-/Bb"},fogliano1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.1, Musica theorica (1529)"},fogliano2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Fogliano's Monochord no.2"},"fokker-h":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Fokker-H 5-limit per.bl. synt.comma&small diesis, KNAW B71, 1968"},"fokker-ht":{frequencies:[261.6255653006,272.31140503734,279.67242998298,290.89121260742,305.67073265504,313.92185180985,326.66733279836,335.5942968927,349.22294231864,363.36596605244,376.74379448613,392.00137290182,407.92073675044,419.068143928,436.08264938702,447.85404100892,470.60848490625,489.4864783277,502.71810253025,523.2511306012],description:"Tempered version of Fokker-H per.bl. with better 6 tetrads, OdC"},"fokker-k":{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Fokker-K 5-limit per.bl. of 225/224 & 81/80 & 10976/10935, KNAW B71, 1968"},"fokker-l":{frequencies:[261.6255653006,271.31540105247,282.62020942966,291.99281841585,301.39265122629,313.95067836072,325.57848126297,339.14425131559,350.39138209902,363.36884069528,376.74081403286,390.69417751556,403.65087217807,420.46965851882,436.04260883433,454.2110508691,468.83301301868,484.38104661368,504.56359022259,523.2511306012],description:"Fokker-L 7-limit periodicity block 10976/10935 & 225/224 & 15625/15552, 1969"},"fokker-lt":{frequencies:[261.6255653006,272.07297743248,282.57734531132,291.77233860052,302.20925621315,313.90139500947,326.42149564976,339.58797317787,349.9403315901,363.14714144228,376.97081214523,391.19775936204,403.12344267272,419.38375585596,436.11106867998,452.98371913917,469.18728997524,484.4545223075,503.15865298196,523.2511306012],description:"Tempered version of Fokker-L per.bl. with more triads"},"fokker-m":{frequencies:[261.6255653006,265.7783520514,274.70684356563,279.06726965397,286.15296204753,294.32876096318,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,336.37572681506,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,478.40103369253,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker-M 7-limit periodicity block 81/80 & 225/224 & 1029/1024, KNAW B72, 1969"},"fokker-n":{frequencies:[261.6255653006,265.7783520514,273.37201925287,277.71125765371,286.15296204753,290.69507255622,299.00064605783,303.74668805875,313.95067836072,318.93402246168,328.62879235146,333.84512238879,343.38355445704,348.83408706747,358.80077526939,364.4960256705,375.57576268738,381.53728273004,392.4383479509,398.6675280771,410.05802887931,416.56688648057,429.2294430713,436.04260883433,450.69091522486,457.84473927605,470.92601754108,478.40103369253,492.94318852719,500.76768358318,515.07533168556,523.2511306012],description:"Fokker-N 7-limit periodicity block 81/80 & 2100875/2097152 & 1029/1024, 1969"},"fokker-n2":{frequencies:[261.6255653006,265.7783520514,272.52663052146,279.06726965397,286.15296204753,290.69507255622,299.00064605783,305.22982618403,313.95067836072,318.93402246168,327.03195662575,334.88072358477,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,470.92601754108,478.40103369253,490.54793493862,502.32108537715,515.07533168556,523.2511306012],description:"Fokker-N different block shape"},"fokker-p":{frequencies:[261.6255653006,267.90457886781,273.37201925287,280.31310567921,286.15296204753,290.69507255622,299.00064605783,306.17666156322,312.97980223949,320.35783506196,327.03195662575,334.88072358477,341.85740532612,350.39138209902,357.69120255941,366.27579142084,373.75080757229,382.72082695402,390.69417751556,400.44729382745,408.78994578219,418.60090448096,427.32175665765,437.39523080459,447.11400319927,457.84473927605,470.92601754108,478.40103369253,488.36772189445,500.76768358318,510.98743222773,523.2511306012],description:"Fokker-P 7-limit periodicity block 65625/65536 & 6144/6125 & 2401/2400, 1969"},"fokker-q":{frequencies:[261.6255653006,265.7783520514,269.10058145205,272.52663052146,274.70684356563,279.06726965397,284.76252005507,286.15296204753,290.69507255622,294.32876096318,299.00064605783,301.39265122629,305.22982618403,311.45900631024,313.95067836072,318.93402246168,321.92208230347,327.03195662575,332.22294006425,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,358.80077526939,363.36884069528,366.27579142084,373.75080757229,376.74081403286,381.53728273004,387.59343007496,392.4383479509,398.6675280771,401.85686830172,408.78994578219,412.06026534844,418.60090448096,425.24536328225,429.2294430713,436.04260883433,439.53094970501,448.50096908674,454.2110508691,457.84473927605,465.11211608996,470.92601754108,478.40103369253,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-Q 7-limit per.bl. 225/224 & 4000/3969 & 6144/6125, KNAW B72, 1969"},"fokker-r":{frequencies:[261.6255653006,264.95644634031,268.26840191956,272.52663052146,275.55899540689,279.06726965397,282.62020942966,287.04062021552,290.69507255622,294.32876096318,298.07600213285,301.80195215951,306.17666156322,310.07474405997,313.95067836072,317.94773560837,322.92069774245,327.03195662575,331.19555792538,334.88072358477,340.1962906258,344.44874425862,348.83408706747,353.19451315581,357.69120255941,363.36884069528,367.91095120397,372.08969287196,376.74081403286,382.72082695402,387.59343007496,392.4383479509,397.43466951046,402.40260287934,408.78994578219,413.33849311034,418.60090448096,423.93031414449,430.56093032327,436.04260883433,441.49314144476,447.11400319927,453.59505416773,459.26499234482,465.11211608996,470.92601754108,476.92160341255,484.38104661368,490.54793493862,496.79333688808,502.32108537715,510.29443593869,516.67311638793,523.2511306012],description:"Fokker-R 7-limit per.bl. 4375/4374 & 65625/65536 & 6144/6125, 1969"},"fokker-s":{frequencies:[261.6255653006,265.7783520514,269.10058145205,273.37201925287,273.85732695955,278.20426865732,282.55561052465,286.15296204753,290.69507255622,295.2417807931,299.00064605783,303.74668805875,304.28591884395,309.04519901133,313.95067836072,317.94773560837,322.92069774245,328.04642310345,332.22294006425,333.84512238879,338.01818641865,343.38355445704,348.83408706747,353.19451315581,358.80077526939,364.4960256705,369.13660007139,370.8542388136,375.57576268738,381.53728273004,387.59343007496,392.4383479509,398.6675280771,404.99558407833,410.05802887931,412.06026534844,417.30640298598,423.93031414449,430.56093032327,436.04260883433,442.96392008567,449.89223739901,450.69091522486,457.84473927605,463.67378109554,470.92601754108,478.40103369253,484.4917875937,492.06963465517,499.88026377668,500.76768358318,508.71637697339,515.07533168556,523.2511306012],description:"Fokker-S 7-limit per.bl. 4375/4374 & 323/322 & 64827/65536, 1969"},fokker_12:{frequencies:[261.6255653006,280.31310567921,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,420.46965851882,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Fokker's 7-limit 12-tone just scale"},fokker_12a:{frequencies:[261.6255653006,274.70684356563,293.02063313667,309.04519901133,327.03195662575,348.83408706747,367.91095120397,390.69417751556,412.06026534844,439.53094970501,465.11211608996,490.54793493862,523.2511306012],description:"Fokker's 7-limit periodicity block of 2048/2025 & 3969/4000 & 225/224"},fokker_12b:{frequencies:[261.6255653006,275.93321340298,293.02063313667,309.04519901133,332.22294006425,348.83408706747,367.91095120397,392.4383479509,412.06026534844,439.53094970501,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit semitone scale KNAW B72, 1969"},fokker_12c:{frequencies:[261.6255653006,275.93321340298,293.02063313667,311.45900631024,332.22294006425,348.83408706747,372.08969287196,392.4383479509,412.06026534844,442.96392008567,467.18850946536,496.11959049595,523.2511306012],description:"Fokker's 7-limit complementary semitone scale, KNAW B72, 1969"},fokker_12t:{frequencies:[261.6255653006,279.53180800295,293.53544531438,305.4439412874,326.66157401657,349.08351368992,366.63408494061,391.81886165309,419.06057467847,436.03416050506,457.88164994338,489.21957814041,523.2511306012],description:"Tempered version of fokker_12 with egalised 225/224, see also lumma"},fokker_12t2:{frequencies:[261.6255653006,279.53060025556,293.5302824794,305.44678713816,326.66192308793,349.10467831311,366.62831408589,391.81689264402,419.03095498017,436.04260883433,457.88067400285,489.21694446174,523.2511306012],description:"Another tempered version of fokker_12 with egalised 225/224"},fokker_22:{frequencies:[261.6255653006,272.52663052146,279.06726965397,287.4304306281,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,459.88868900496,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Fokker's 22-tone periodicity block of 2048/2025 & 3125/3072. KNAW B71, 1968"},fokker_22a:{frequencies:[261.6255653006,269.46602871384,279.06726965397,287.4304306281,297.67175429757,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,431.14564594215,446.50763144636,459.88868900496,476.27480687611,490.54793493862,502.32108537715,523.2511306012],description:"Fokker's 22-tone periodicity block of 2048/2025 & 2109375/2097152 = semicomma"},fokker_31:{frequencies:[261.6255653006,265.7783520514,275.93321340298,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,315.35224388912,321.92208230347,327.03195662575,336.37572681506,343.38355445704,348.83408706747,357.69120255941,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,406.97310157871,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,465.11211608996,482.88312345521,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker's 31-tone just system"},fokker_31a:{frequencies:[261.6255653006,269.10058145205,272.52663052146,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,311.45900631024,321.92208230347,327.03195662575,336.37572681506,343.38355445704,348.83408706747,357.69120255941,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,412.06026534844,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,470.92601754108,476.92160341255,490.54793493862,498.33441009638,515.07533168556,523.2511306012],description:"Fokker's 31-tone first alternate septimal 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semicomma"},fokker_31d:{frequencies:[261.6255653006,266.13928761861,272.52663052146,279.06726965397,287.4304306281,294.32876096318,299.40669857094,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,359.28803828513,367.91095120397,376.74081403286,383.2405741708,392.4383479509,399.20893142792,408.78994578219,418.60090448096,425.82286018978,436.04260883433,443.56547936435,459.88868900496,470.92601754108,479.0507177135,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Fokker's 31-tone periodicity block of 81/80 & W\xEF\xBF\xBDrschmidt's comma"},fokker_31d2:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,290.69507255622,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,425.82286018978,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Reduced version of fokker_31d by Prooijen expressibility"},fokker_41:{frequencies:[261.6255653006,264.89588486686,271.31540105247,274.70684356563,280.31310567921,283.8170195002,290.69507255622,294.32876096318,300.33547037059,305.22982618403,311.45900631024,313.95067836072,321.55899383997,325.57848126297,329.64821227876,336.37572681506,341.85740532612,348.83408706747,353.19451315581,361.75386806997,366.27579142084,373.75080757229,378.42269266694,387.59343007496,392.4383479509,400.44729382745,406.97310157871,415.27867508032,420.46965851882,425.72552925031,436.04260883433,439.53094970501,448.50096908674,455.80987376816,465.11211608996,470.92601754108,482.33849075995,488.36772189445,498.33441009638,504.56359022259,516.79124009995,523.2511306012],description:"Fokker's 7-limit supracomma per.bl. 10976/10935 & 225/224 & 496125/262144"},fokker_41a:{frequencies:[261.6255653006,264.59711493117,272.83435407277,275.93321340298,279.06726965397,287.4304306281,291.02331101095,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,334.88072358477,344.91651675372,348.83408706747,353.19451315581,363.77913876369,367.91095120397,372.08969287196,376.315896791,388.03108134794,392.4383479509,396.89567239676,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.11959049595,502.32108537715,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 34171875/33554432"},fokker_41b:{frequencies:[261.6255653006,264.89588486686,272.52663052146,275.93321340298,279.06726965397,287.4304306281,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.42486507835,313.95067836072,323.35923445661,327.03195662575,331.11985608357,340.65828815182,344.91651675372,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,383.2405741708,388.03108134794,392.4383479509,397.34382730029,408.78994578219,413.89982010446,418.60090448096,431.14564594215,436.04260883433,441.49314144476,454.2110508691,459.88868900496,465.11211608996,470.92601754108,485.03885168492,490.54793493862,496.67978412536,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 41-tone periodicity block of schisma & 3125/3072"},fokker_53:{frequencies:[261.6255653006,263.718569823,268.26840191956,272.52663052146,274.70684356563,279.06726965397,282.55561052465,286.15296204753,290.69507255622,294.32876096318,299.00064605783,300.46061014991,305.22982618403,309.04519901133,313.95067836072,317.87506184023,321.92208230347,327.03195662575,329.64821227876,334.88072358477,340.65828815182,343.38355445704,348.83408706747,353.19451315581,357.69120255941,360.55273217989,366.27579142084,373.75080757229,376.74081403286,381.53728273004,386.30649876417,392.4383479509,398.6675280771,400.61414686654,410.05802887931,412.06026534844,418.60090448096,423.83341578697,429.2294430713,436.04260883433,439.53094970501,448.50096908674,450.69091522486,457.84473927605,465.11211608996,470.92601754108,476.92160341255,480.73697623985,490.54793493862,498.33441009638,502.32108537715,508.71637697339,515.07533168556,523.2511306012],description:"Fokker's 53-tone system, degree 37 has alternatives"},fokker_53a:{frequencies:[261.6255653006,264.89588486686,269.46602871384,272.52663052146,275.93321340298,279.38237857051,283.88190679319,287.4304306281,290.69507255622,294.32876096318,298.00787047521,302.80736724606,306.59245933664,310.42486507835,313.95067836072,319.36714514233,323.35923445661,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,359.28803828513,363.36884069528,367.91095120397,372.50983809402,378.50920905758,383.2405741708,388.03108134794,392.4383479509,397.34382730029,403.74315632809,408.78994578219,413.89982010446,418.60090448096,425.82286018978,431.14564594215,436.04260883433,441.49314144476,447.01180571282,454.2110508691,459.88868900496,465.63729761752,470.92601754108,479.0507177135,484.4917875937,490.54793493862,496.67978412536,504.67894541011,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 53-tone periodicity block of schisma & kleisma"},fokker_53b:{frequencies:[261.6255653006,264.59711493117,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,323.35923445661,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,388.03108134794,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.89982010446,418.60090448096,423.35538388988,431.14564594215,436.04260883433,441.49314144476,446.50763144636,451.5790761492,459.88868900496,465.11211608996,470.92601754108,476.27480687611,485.03885168492,490.54793493862,496.11959049595,502.32108537715,510.98743222773,517.37477513058,523.2511306012],description:"Fokker's 53-tone periodicity block of schisma & 2109375/2097152"},fokker_av:{frequencies:[261.6255653006,267.53238172257,273.57240048543,279.74894499065,286.06477437084,292.52336378682,299.12777114678,305.88111195206,312.78710209553,319.84901131344,327.07017092477,334.45455423048,342.00545991849,349.72704272607,357.62295854304,365.69693211485,373.95340598657,382.39606841888,391.02956482064,399.85798283974,408.88548711149,418.11704484248,427.5567798744,437.20988623572,447.08093432269,457.17458061119,467.49637893146,478.0512162812,488.84407170063,499.88088374606,511.16658268681,522.70737825664],description:"Fokker's suggestion for a shrinked octave by averaging approximations"},fokker_bosch:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,348.83408706747,392.4383479509,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:'Scale of "Naar Den Bosch toe", genus diatonicum cum septimis. 1/1=D'},fokker_sr:{frequencies:[261.6255653006,269.10058145205,279.06726965397,287.04062021552,296.75121990114,305.22982618403,315.35224388912,325.57848126297,336.37572681506,347.28371334717,358.80077526939,367.91095120397,381.53728273004,392.4383479509,406.97310157871,418.60090448096,434.10464168396,446.50763144636,461.31528248922,474.80195184183,490.54793493862,506.45541529795,523.2511306012],description:"Fokker's 7-limit sruti scale, KNAW B72, 1969"},fokker_sr2:{frequencies:[261.6255653006,270.30192333353,279.06726965397,288.32205155576,296.75121990114,306.59245933664,315.35224388912,327.03195662575,336.37572681506,348.83408706747,358.80077526939,372.08969287196,381.53728273004,394.1903048614,406.97310157871,420.46965851882,434.10464168396,448.50096908674,461.31528248922,476.92160341255,490.54793493862,508.71637697339,523.2511306012],description:"Fokker's complementary 7-limit sruti scale, KNAW B72, 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245/243"},erlich_bpp2:{frequencies:[261.6255653006,268.60224704195,277.4816601673,282.55561052465,293.92501780685,299.68019298069,311.45900631024,319.76457981184,326.02570445152,336.37572681506,345.34574619679,356.76213450082,366.27579142084,377.90359432309,385.30310526088,400.44729382745,411.12588832951,422.62591317789,436.04260883433,447.67041173658,458.69417292962,470.92601754108,485.87604984397,499.46698830115,512.78610798918,528.59042785223,543.37617408586,560.62621135843,575.57624366132,594.60355750136,610.45965236807,629.83932387181,642.17184210147,659.29642455751,685.20981388252,698.62650953896,726.73768139056,740.02659899313,764.49028821604,784.8766959018],description:"Improved shape for 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cents"},erlich_paj:{frequencies:[261.6255653006,269.74106841426,278.59741216196,287.23937405609,296.67040683594,305.87298460253,315.91563888094,325.71519477697,336.4093235789,346.84458402385,358.23265591403,369.99442271164,381.47147728046,393.99623872149,406.21781843768,419.55531290213,432.56972318844,446.77218107119,460.63084592459,475.75462791404,490.51231476219,506.61748047856,523.2511306012],description:"Erlich's Pajara or Twintone, with RMS optimal generator"},erlich_paj2:{frequencies:[261.6255653006,270.25447814202,278.68577354399,287.87753105276,296.85845221806,306.64959036092,316.21614384055,326.645747324,336.83612131731,347.94582350257,358.80069640371,369.99442271164,382.1975482805,394.12120058634,407.1203087173,419.82124923186,433.66800958456,447.19715926063,461.9468459571,476.35821106408,492.06970256841,507.42081104304,523.2511306012],description:"Erlich's Pajara or Twintone with minimax optimal generator"},escapade:{frequencies:[261.6255653006,270.11362843741,278.8770761192,287.9248395776,297.26614463769,306.91051483225,316.86778450163,327.1481015562,337.76194863153,348.72014864112,360.03386958939,371.71464785337,383.77439429365,392.56657056143,405.30282760495,418.45229174958,432.02837124332,446.04490958069,460.51619165905,475.45697355792,490.88248752006,506.80846290374,523.2511306012],description:"Escapade temperament, g=55.275493, 5-limit"},"et-mix6":{frequencies:[261.6255653006,293.66476791741,300.52885648597,311.12698372208,329.62755691287,345.21700307457,369.99442271164,396.55020354877,415.30469757995,440,455.51656649021,466.16376151809,523.2511306012],description:"Mix of equal temperaments from 1-6 (= 4-6)"},euler:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Euler's Monochord (a mode of Ellis's duodene) (1739), genus [33355]"},euler20:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,489.33808574423,509.07699553894,513.57043963064,523.2511306012],description:"Genus [3333555] tempered by 225/224-planar"},euler24:{frequencies:[261.6255653006,274.58143914872,285.65749968142,293.61100773131,305.45468261618,308.1508239679,320.58100381398,326.62388782443,329.50688232588,342.79852229325,366.55580177366,381.34192228364,384.70789368407,391.95955371998,407.7704102616,411.36965665618,427.96347506501,439.87918162894,457.62301915088,480.28481865546,489.33808574423,493.65730140218,509.07699553894,513.57043963064,523.2511306012],description:"Genus [33333555] tempered by 225/224-planar"},euler_diat:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Euler's genus diatonicum veterum correctum"},euler_enh:{frequencies:[261.6255653006,267.90457886781,275.62199471997,348.83408706747,392.4383479509,401.85686830172,413.43299207996,523.2511306012],description:"Euler's Old Enharmonic, From Tentamen Novae Theoriae Musicae"},euler_gm:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,348.83408706747,361.75386806997,372.08969287196,385.87079260796,523.2511306012],description:"Euler's Genus Musicum, Octony based on Archytas's Enharmonic"},exptriad2:{frequencies:[261.6255653006,306.59245933664,327.03195662575,367.91095120397,392.4383479509,459.88868900496,490.54793493862,523.2511306012],description:"Two times expanded major 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IIVV"},"indian-ayyar":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,441.49314144476,457.84473927605,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Carnatic sruti system, C.Subrahmanya Ayyar, 1976. alt:21/20 25/16 63/40 40/21"},"indian-dk":{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,465.11211608996,523.2511306012],description:"Raga Darbari Kanada"},"indian-ellis":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,324.77656382143,336.37572681506,348.83408706747,358.01393146398,367.68998366571,377.90359432309,388.70083987518,400.13321751856,412.25846653428,425.14154361347,438.85578695585,453.48431318771,469.12170329763,485.87604984397,503.87145909745,523.2511306012],description:"Ellis's Indian Chromatic, theoretical #74 of App.XX, p.517 of Helmholtz"},"indian-hahn":{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Indian shrutis Paul Hahn proposal"},"indian-hrdaya1":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,328.55303549378,348.83408706747,375.07381928051,392.4383479509,428.11456140098,441.49314144476,470.92601754108,492.82955324067,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Bhatkande's interpretation"},"indian-hrdaya2":{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,330.47439827444,348.83408706747,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012],description:"From Hrdayakautaka of Hrdaya Narayana (17th c) Levy's interpretation"},"indian-invrot":{frequencies:[261.6255653006,267.90457886781,279.06726965397,313.95067836072,327.03195662575,334.88072358477,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,502.32108537715,523.2511306012],description:"Inverted and rotated North Indian gamut"},"indian-magrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Ma-grama (Sa Ri Ga Ma Pa Dha Ni Sa)"},"indian-newbengali":{frequencies:[261.6255653006,269.13627541126,277.02257024271,285.46954808622,294.32876096318,303.84527498141,313.95067836072,324.71413568646,336.35938765066,348.83408706747,358.01090280364,367.91095120397,377.98706287655,388.6137256405,400.23209335925,412.19781491431,425.25755219187,438.98455767189,453.41648894489,469.13512554326,485.39868175205,503.9696508909,523.2511306012],description:"Modern Bengali scale,S.M. Tagore: The mus. scales of the Hindus,Calcutta 1884"},"indian-old2ellis":{frequencies:[261.6255653006,270.06509966514,277.97716313189,285.40970760065,294.32876096318,305.22982618403,316.13089140489,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,404.33041910093,415.52295665389,428.11456140098,441.49314144476,457.84473927605,474.19633710734,490.54793493862,505.80942624783,523.2511306012],description:"Ellis Old Indian Chrom2, Helmholtz, p. 517. This is a 4 cent appr. to #73"},"indian-oldellis":{frequencies:[261.6255653006,269.44737349144,277.4816601673,285.79952600623,294.32876096318,304.84150796353,315.71315096976,327.03195662575,337.72216249472,348.83408706747,359.25382662183,369.99442271164,381.0561299374,392.4383479509,404.18156579781,416.22249025095,428.71043212875,441.49314144476,457.27414749797,473.58203588493,490.54793493862,506.59641128799,523.2511306012],description:"Ellis Old Indian Chromatic, Helmholtz, p. 517. This is a 0.5 cent appr. to #73"},"indian-raja":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:"A folk scale from Rajasthan, India"},"indian-sagrama":{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,441.49314144476,490.54793493862,523.2511306012],description:"Indian mode Sa-grama (Sa Ri Ga Ma Pa Dha Ni Sa), inverse of Didymus' diatonic"},"indian-srutiharm":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"B. Chaitanya Deva's sruti harmonium. The Music of India, 1981, p. 109"},"indian-srutivina":{frequencies:[261.6255653006,268.56758546278,278.98051393788,288.52577197574,297.52863491406,305.33829130574,314.01573591759,327.57422802312,336.57725592546,350.35262131413,358.2707318239,366.40588882483,378.77125721528,394.82459335461,403.28512412878,416.95215854696,428.77531684666,444.28620821491,453.93981227417,469.5594057965,487.34812384257,504.37765306036,529.32520658991],description:"Raja S.M. Tagore's sruti vina, measured by Ellis and Hipkins, 1886. 1/1=241.2"},"indian-srutivina2":{frequencies:[261.6255653006,275.04226095704,278.87560257317,292.29229825722,294.20896982953,310.50067090621,313.3756771183,327.75070817877,332.5423844325,351.70909240436,354.58409877157,369.9174668925,374.70914348171,393.87585105695,414.95923028882,421.66757847392,437.95928040996,441.79262140873,467.66767825558,473.41768959156,493.54273382289,499.29274676062,523.2511306012],description:"S. Ramanathan's sruti vina, 1973. In B.C. 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(?)"},alves:{frequencies:[261.6255653006,267.07609791103,294.32876096318,305.22982618403,327.03195662575,336.37572681506,348.83408706747,359.73515228832,392.4383479509,425.14154361347,448.50096908674,457.84473927605,504.56359022259,523.2511306012],description:'Bill Alves, tuning for "Instantaneous Motion", 1/1 vol. 6/3'},alves_22:{frequencies:[261.6255653006,269.80136421624,279.06726965397,287.78812183066,297.30177875068,305.22982618403,317.12189733406,327.03195662575,336.37572681506,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,406.97310157871,418.60090448096,431.68218274599,448.50096908674,460.46099492906,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"11-limit rational interpretation of 22-tET, Bill Alves, tuning list 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Hz"},appunn:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.38237857051,287.10624449997,290.69507255622,294.32876096318,302.46583782713,306.24666079997,310.07474405997,322.99452506247,327.03195662575,331.11985608357,340.27406755552,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.50983809402,382.80832599996,387.59343007496,392.4383479509,408.78994578219,413.89982010446,419.07356785577,430.65936674996,436.04260883433,441.49314144476,453.6987567407,459.36999119996,465.11211608996,484.4917875937,490.54793493862,496.67978412536,510.41110133328,516.79124009995,523.2511306012],description:"Probable tuning of A. Appunn's 36-tone harmonium w. 3 manuals 80/81 apart,1887"},arabic:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,387.15627241873,392.4383479509,413.43299207996,435.55080647107,441.49314144476,465.11211608996,489.99465727995,516.20836322497,523.2511306012],description:"Arabic 17-tone Pythagorean mode, Safi al-Din"},arabic_s:{frequencies:[261.6255653006,275.62199471997,290.69507255622,294.32876096318,310.07474405997,327.03195662575,331.11985608357,348.83408706747,367.91095120397,387.59343007496,392.4383479509,413.43299207996,436.04260883433,441.49314144476,465.11211608996,490.54793493862,516.79124009995,523.2511306012],description:"Schimatically altered Arabic 17-tone Pythagorean mode"},arch_chrom:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,441.49314144476,523.2511306012],description:"Archytas' Chromatic"},arch_chromc2:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,331.11985608357,343.38355445704,348.83408706747,361.75386806997,392.4383479509,406.97310157871,422.04617941496,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:"Product set of 2 of Archytas' Chromatic"},arch_dor:{frequencies:[261.6255653006,271.31540105247,294.32876096318,348.83408706747,392.4383479509,406.97310157871,465.11211608996,441.49314144476,523.2511306012],description:"Dorian mode of Archytas' Chromatic with added 16/9"},arch_enh:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:"Archytas' Enharmonic"},arch_enh2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,392.4383479509,406.97310157871,465.11211608996,418.60090448096,523.2511306012],description:"Archytas' Enharmonic with added 16/9"},arch_enh3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,358.80077526939,448.50096908674,523.2511306012],description:"Complex 9 of p. 113 based on Archytas's Enharmonic"},arch_enhp:{frequencies:[261.6255653006,269.10058145205,279.06726965397,348.83408706747,392.4383479509,403.65087217807,418.60090448096,523.2511306012],description:"Permutation of Archytas's Enharmonic with the 36/35 first"},arch_enht:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,348.83408706747,504.56359022259,523.2511306012],description:"Complex 6 of p. 113 based on Archytas's Enharmonic"},arch_enht2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,348.83408706747,490.54793493862,508.71637697339,523.2511306012],description:"Complex 5 of p. 113 based on Archytas's Enharmonic"},arch_enht3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,281.36411960997,289.40309445597,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 113 based on Archytas's Enharmonic"},arch_enht4:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,339.14425131559,348.83408706747,436.04260883433,523.2511306012],description:"Complex 8 of p. 113 based on Archytas's Enharmonic"},arch_enht5:{frequencies:[261.6255653006,263.77886213435,271.31540105247,279.06726965397,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 10 of p. 113 based on Archytas's Enharmonic"},arch_enht6:{frequencies:[261.6255653006,271.31540105247,279.06726965397,289.40309445597,297.67175429757,348.83408706747,372.08969287196,523.2511306012],description:"Complex 2 of p. 113 based on Archytas's Enharmonic"},arch_enht7:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,287.04062021552,348.83408706747,358.80077526939,523.2511306012],description:"Complex 11 of p. 113 based on Archytas's Enharmonic"},arch_mult:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,490.54793493862,504.56359022259,523.2511306012],description:"Multiple Archytas"},arch_ptol:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"Archytas/Ptolemy Hybrid 1"},arch_ptol2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,470.92601754108,523.2511306012],description:"Archytas/Ptolemy Hybrid 2"},arch_sept:{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,310.07474405997,348.83408706747,361.75386806997,392.4383479509,406.97310157871,418.60090448096,441.49314144476,465.11211608996,523.2511306012],description:"Archytas Septimal"},ariel1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 1"},ariel2:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Ariel 2"},ariel3:{frequencies:[261.6255653006,279.06726965397,290.69507255622,310.07474405997,322.99452506247,348.83408706747,363.36884069528,392.4383479509,418.60090448096,436.04260883433,465.11211608996,484.4917875937,523.2511306012],description:"Ariel's 12-tone JI scale"},ariel_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,302.80736724606,313.95067836072,327.03195662575,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,452.08897683944,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Ariel 19-tone scale"},ariel_31:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,283.88190679319,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,376.74081403286,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,482.22824196207,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Ariel's 31-tone system"},arist_archenh:{frequencies:[261.6255653006,271.89678302796,279.86396690685,349.22823143301,391.99543598175,407.38487419079,419.32216217931,523.2511306012],description:"PsAristo Arch. Enharmonic, 4 + 3 + 23 parts, similar to Archytas' enharmonic"},arist_chrom:{frequencies:[261.6255653006,277.18263097687,329.62755691287,349.22823143301,391.99543598175,415.30469757995,493.88330125613,523.2511306012],description:"Dorian, Neo-Chromatic,6+18+6 parts = Athanasopoulos' Byzant.liturg. 2nd chromatic"},arist_chrom2:{frequencies:[261.6255653006,282.57123920205,336.03572815422,349.22823143301,391.99543598175,423.37848741825,503.48470957687,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 8 + 18 + 4 parts"},arist_chrom3:{frequencies:[261.6255653006,279.86388595857,299.37253740865,349.22869576324,391.99491478937,419.32387668214,448.55625766774,523.2511306012],description:"PsAristo 3 Chromatic, 7 + 7 + 16 parts"},arist_chrom4:{frequencies:[261.6255653006,275.85166538713,290.85115308106,349.22823143301,391.99543598175,413.31050241775,435.7843409791,523.2511306012],description:"PsAristo Chromatic, 5.5 + 5.5 + 19 parts"},arist_chromenh:{frequencies:[261.6255653006,269.29177952703,293.66476791741,349.22823143301,391.99543598175,403.48177901006,440,523.2511306012],description:"Aristoxenos' Chromatic/Enharmonic, 3 + 9 + 18 parts"},arist_chrominv:{frequencies:[261.6255653006,311.12698372208,329.62755691287,349.22823143301,391.99543598175,466.16376151809,493.88330125613,523.2511306012],description:"Aristoxenos' Inverted Chromatic, Dorian mode, 18 + 6 + 6 parts"},arist_chromrej:{frequencies:[261.6255653006,277.18263097687,285.30470202322,349.22823143301,391.99543598175,415.30469757995,427.47405410759,523.2511306012],description:"Aristoxenos Rejected Chromatic, 6 + 3 + 21 parts"},arist_chromunm:{frequencies:[261.6255653006,273.20871865617,282.57118533961,349.22823143301,391.99543598175,409.35055662695,423.37840671577,523.2511306012],description:"Unmelodic Chromatic, genus of Aristoxenos, Dorian Mode, 4.5 + 3.5 + 22 parts"},arist_diat:{frequencies:[261.6255653006,293.66476791741,311.12698372208,349.22823143301,391.99543598175,440,466.16376151809,523.2511306012],description:"Phrygian octave species on E, 12 + 6 + 12 parts"},arist_diat2:{frequencies:[261.6255653006,279.86396690685,311.12698372208,349.22823143301,391.99543598175,419.32216217931,466.16376151809,523.2511306012],description:"PsAristo 2 Diatonic, 7 + 11 + 12 parts"},arist_diat3:{frequencies:[261.6255653006,286.68133251996,314.13668154225,349.22823143301,391.99543598175,429.53666932309,470.6732130613,523.2511306012],description:"PsAristo Diat 3, 9.5 + 9.5 + 11 parts"},arist_diat4:{frequencies:[261.6255653006,282.57123920205,305.19382000629,349.22823143301,391.99543598175,423.37848741825,457.27406033445,523.2511306012],description:"PsAristo Diatonic, 8 + 8 + 14 parts"},arist_diatdor:{frequencies:[261.6255653006,299.37379946195,305.19382000629,349.22823143301,391.99543598175,448.5538823653,457.27406033445,523.2511306012],description:"PsAristo Redup. Diatonic, 14 + 2 + 14 parts"},arist_diatinv:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,493.88330125613,523.2511306012],description:"Lydian octave species on E, major mode, 12 + 12 + 6 parts"},arist_diatred:{frequencies:[261.6255653006,299.37379946195,342.56848033562,349.22823143301,391.99543598175,448.5538823653,513.27277840175,523.2511306012],description:"Aristo Redup. Diatonic, Dorian Mode, 14 + 14 + 2 parts"},arist_diatred2:{frequencies:[261.6255653006,271.89678302796,308.14612137864,349.22823143301,391.99543598175,407.38487419079,461.69751437372,523.2511306012],description:"PsAristo 2 Redup. Diatonic 2, 4 + 13 + 13 parts"},arist_diatred3:{frequencies:[261.6255653006,282.57123920205,314.13668154225,349.22823143301,391.99543598175,423.37848741825,470.6732130613,523.2511306012],description:"PsAristo 3 Redup. Diatonic, 8 + 11 + 11 parts"},arist_enh:{frequencies:[261.6255653006,269.29177952703,277.18263097687,349.22823143301,391.99543598175,403.48177901006,415.30469757995,523.2511306012],description:"Aristoxenos' Enharmonion, Dorian mode"},arist_enh2:{frequencies:[261.6255653006,270.59109411209,279.86402025325,349.22823143301,391.99543598175,405.42855124795,419.32224210861,523.2511306012],description:"PsAristo 2 Enharmonic, 3.5 + 3.5 + 23 parts"},arist_enh3:{frequencies:[261.6255653006,267.99870394401,274.52693220706,349.22823143301,391.99543598175,401.54435471309,411.32564531909,523.2511306012],description:"PsAristo Enharmonic, 2.5 + 2.5 + 25 parts"},arist_hemchrom:{frequencies:[261.6255653006,273.20871865617,285.30470202322,349.22823143301,391.99543598175,409.35055662695,427.47405410759,523.2511306012],description:"Aristoxenos's Chromatic Hemiolion, Dorian Mode"},arist_hemchrom2:{frequencies:[261.6255653006,273.20871865617,293.66476791741,349.22823143301,391.99543598175,409.35055662695,440,523.2511306012],description:"PsAristo C/H Chromatic, 4.5 + 7.5 + 18 parts"},arist_hemchrom3:{frequencies:[261.6255653006,271.81876914348,282.83844897362,348.83408706747,392.4383479509,407.72815371522,424.25767346043,523.2511306012],description:"Dorian mode of Aristoxenos' Hemiolic Chromatic according to Ptolemy's interpret"},arist_hypenh2:{frequencies:[261.6255653006,267.3544191957,273.20871865617,349.22823143301,391.99543598175,400.57901831518,409.35055662695,523.2511306012],description:"PsAristo 2nd Hyperenharmonic, 37.5 + 37.5 + 425 cents"},arist_hypenh3:{frequencies:[261.6255653006,265.43099677612,269.29177952703,349.22823143301,391.99543598175,397.69714089209,403.48177901006,523.2511306012],description:"PsAristo 3 Hyperenharmonic, 1.5 + 1.5 + 27 parts"},arist_hypenh4:{frequencies:[261.6255653006,266.71168334607,271.8968348557,349.22823143301,391.99543598175,399.61600264311,407.38495184466,523.2511306012],description:"PsAristo 4 Hyperenharmonic, 2 + 2 + 26 parts"},arist_hypenh5:{frequencies:[261.6255653006,265.12453591719,268.67030163715,349.22823143301,391.99543598175,397.23796841836,402.55061428954,523.2511306012],description:"PsAristo Hyperenharmonic, 23 + 23 + 454 cents"},arist_intdiat:{frequencies:[261.6255653006,275.39533189537,307.79478270659,348.83408706747,392.4383479509,413.09299784305,461.69217405988,523.2511306012],description:"Dorian mode of Aristoxenos's Intense Diatonic according to Ptolemy"},arist_penh2:{frequencies:[261.6255653006,269.29177952703,339.28638158975,349.22823143301,391.99543598175,403.48177901006,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 3 + 24 + 3 parts"},arist_penh3:{frequencies:[261.6255653006,329.62755691287,339.28638158975,349.22823143301,391.99543598175,493.88330125613,508.3551866238,523.2511306012],description:"Permuted Aristoxenos's Enharmonion, 24 + 3 + 3 parts"},arist_pschrom2:{frequencies:[261.6255653006,278.52001838539,296.50560089735,349.22823143301,391.99543598175,417.30851459865,444.25644015807,523.2511306012],description:"PsAristo 2 Chromatic, 6.5 + 6.5 + 17 parts"},arist_softchrom:{frequencies:[261.6255653006,271.89678302796,282.57123920205,349.22823143301,391.99543598175,407.38487419079,423.37848741825,523.2511306012],description:"Aristoxenos's Chromatic Malakon, Dorian Mode"},arist_softchrom2:{frequencies:[261.6255653006,277.18263097687,324.90175210669,349.22823143301,391.99543598175,415.30469757995,486.80259447109,523.2511306012],description:"Aristoxenos' Soft Chromatic, 6 + 16.5 + 9.5 parts"},arist_softchrom3:{frequencies:[261.6255653006,281.2143451833,329.62755691287,349.22823143301,391.99543598175,421.34544350737,493.88330125613,523.2511306012],description:"Aristoxenos's Chromatic Malakon, 9.5 + 16.5 + 6 parts"},arist_softchrom4:{frequencies:[261.6255653006,277.18263097687,297.93622032612,349.22823143301,391.99543598175,415.30469757995,446.39994737251,523.2511306012],description:"PsAristo S. Chromatic, 6 + 7.5 + 16.5 parts"},arist_softchrom5:{frequencies:[261.6255653006,270.64713651786,280.31310567921,348.83408706747,392.4383479509,405.97070477679,420.46965851882,523.2511306012],description:"Dorian mode of Aristoxenos' Soft Chromatic according to Ptolemy's interpretati"},arist_softdiat:{frequencies:[261.6255653006,277.18263097687,302.26980244078,349.22823143301,391.99543598175,415.30469757995,452.89298412314,523.2511306012],description:"Aristoxenos's Diatonon Malakon, Dorian Mode"},arist_softdiat2:{frequencies:[261.6255653006,277.18263097687,320.24370022528,349.22823143301,391.99543598175,415.30469757995,479.82340237272,523.2511306012],description:"Dorian Mode, 6 + 15 + 9 parts"},arist_softdiat3:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,466.16376151809,523.2511306012],description:"Dorian Mode, 9 + 15 + 6 parts"},arist_softdiat4:{frequencies:[261.6255653006,285.30470202322,302.26980244078,349.22823143301,391.99543598175,427.47405410759,452.89298412314,523.2511306012],description:"Dorian Mode, 9 + 6 + 15 parts"},arist_softdiat5:{frequencies:[261.6255653006,302.26980244078,320.24370022528,349.22823143301,391.99543598175,452.89298412314,479.82340237272,523.2511306012],description:"Dorian Mode, 15 + 6 + 9 parts"},arist_softdiat6:{frequencies:[261.6255653006,302.26980244078,329.62755691287,349.22823143301,391.99543598175,452.89298412314,493.88330125613,523.2511306012],description:"Dorian Mode, 15 + 9 + 6 parts"},arist_softdiat7:{frequencies:[261.6255653006,275.39533189537,299.00064605783,348.83408706747,392.4383479509,413.09299784305,448.50096908674,523.2511306012],description:"Dorian mode of Aristoxenos's Soft Diatonic according to 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temperament, g=132.194511, 5-limit"},athan_chrom:{frequencies:[261.6255653006,285.30470202322,329.62755691287,349.22823143301,391.99543598175,427.47405410759,493.88330125613,523.2511306012],description:"Athanasopoulos's Byzantine Liturgical mode Chromatic"},auftetf:{frequencies:[261.6255653006,264.29521392612,269.80136421624,287.78812183066,359.73515228832,380.54627680087,384.42940207435,392.4383479509,418.60090448096],description:"5/4 C.I. again"},augmented:{frequencies:[261.6255653006,312.71213182188,329.62755691287,393.99259743989,415.30469757995,496.39956701727,523.2511306012],description:"Augmented temperament, g=91.2, oct=1/3, 5-limit"},augteta:{frequencies:[261.6255653006,280.76889934699,302.93486508491,328.90071066361,359.73515228832,380.54627680087,408.39112632289,440.63253103259,478.40103369253],description:"Linear Division of the 11/8, duplicated on the 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C.I."},augtete:{frequencies:[261.6255653006,269.80136421624,278.50463402967,287.78812183066,359.73515228832,380.54627680087,392.4383479509,405.0976494977,418.60090448096],description:"5/4 C.I."},augtetg:{frequencies:[261.6255653006,278.50463402967,297.71185016965,319.76457981184,359.73515228832,380.54627680087,405.0976494977,433.03541842858,465.11211608996],description:"9/8 C.I."},augteth:{frequencies:[261.6255653006,278.50463402967,287.78812183066,319.76457981184,359.73515228832,380.54627680087,405.0976494977,418.60090448096,465.11211608996],description:"9/8 C.I. A gapped version of this scale is called AugTetI"},augtetj:{frequencies:[261.6255653006,287.78812183066,319.76457981184,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. comprised of 11:10:9:8 subharmonic series on 1 and 8:9:10:11 on 16/11"},augtetk:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,418.60090448096,465.11211608996],description:"9/8 C.I. This is the converse form of AugTetJ"},augtetl:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,380.54627680087,428.11456140098,475.68284600109],description:"9/8 C.I. This is the harmonic form of AugTetI"},avg_bac:{frequencies:[261.6255653006,290.69507255622,307.79478270659,348.83408706747,392.4383479509,436.04260883433,461.69217405988,523.2511306012],description:"Average Bac System"},avicenna:{frequencies:[261.6255653006,290.69507255622,299.00064605783,348.83408706747,392.4383479509,436.04260883433,448.50096908674,523.2511306012],description:"Soft diatonic of Avicenna (Ibn Sina)"},avicenna_17:{frequencies:[261.6255653006,278.99913799634,283.42769574232,294.32876096318,310.07474405997,318.85615771011,331.11985608357,348.83408706747,371.99885066179,377.90359432309,392.4383479509,413.43299207996,425.14154361347,441.49314144476,465.11211608996,495.99846754905,503.87145909745,523.2511306012],description:"Tuning by Avicenna (Ibn Sina), Ahmed Mahmud Hifni, Cairo, 1977"},avicenna_19:{frequencies:[261.6255653006,275.62199471997,283.49690885483,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,358.80077526939,372.50983809402,377.99587847311,392.4383479509,413.43299207996,425.24536328225,441.49314144476,465.11211608996,478.40103369253,496.67978412536,503.45611792634,523.2511306012],description:"Arabic scale by Ibn Sina"},avicenna_chrom:{frequencies:[261.6255653006,269.10058145205,299.00064605783,348.83408706747,392.4383479509,403.65087217807,448.50096908674,523.2511306012],description:"Dorian mode a chromatic genus of Avicenna"},avicenna_chrom2:{frequencies:[261.6255653006,271.8968348557,323.34165055711,349.22823143301,391.99543598175,407.38495184466,484.46508327871,523.2511306012],description:"Dorian Mode, a 1:2 Chromatic, 4 + 18 + 8 parts"},avicenna_chrom3:{frequencies:[261.6255653006,290.69507255622,339.14425131559,348.83408706747,392.4383479509,436.04260883433,508.71637697339,523.2511306012],description:"Avicenna's Chromatic permuted"},avicenna_diat:{frequencies:[261.6255653006,281.75060878526,305.22982618403,348.83408706747,392.4383479509,422.62591317789,457.84473927605,523.2511306012],description:"Dorian mode a soft diatonic genus of Avicenna"},avicenna_diff:{frequencies:[261.6255653006,269.80136421624,286.15296204753,294.32876096318,310.68035879446,343.38355445704,367.91095120397,392.4383479509,400.61414686654,441.49314144476,457.84473927605,515.07533168556,523.2511306012],description:"Difference tones of Avicenna's Soft diatonic reduced by 2/1"},avicenna_enh:{frequencies:[261.6255653006,268.33391312882,279.06726965397,348.83408706747,392.4383479509,402.50086969323,418.60090448096,523.2511306012],description:"Dorian mode of Avicenna's (Ibn Sina) Enharmonic genus"},awad:{frequencies:[261.6255653006,268.33391312882,275.39533189537,282.83844897362,290.69507255622,299.00064605783,307.79478270659,317.12189733406,327.03195662575,337.58137458142,348.83408706747,358.80077526939,369.35373924791,380.54627680087,392.4383479509,402.50086969323,413.09299784305,424.25767346043,436.04260883433,448.50096908674,461.69217405988,475.68284600109,490.54793493862,506.37206187213,523.2511306012],description:"d'Erlanger vol.5, p.37, after Mans.ur 'Awad"},awraamoff:{frequencies:[261.6255653006,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Awraamoff Septimal Just"},ayers:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,537.78588422901,569.42034800719,605.00911975764,645.34306107481,691.43899400873,744.62660893248,806.67882634352,880.01326510202,968.01459161222,1075.57176845802,1210.01823951527,1382.87798801746,1613.35765268703,1936.02918322444,2420.03647903055,3226.71530537407,4840.0729580611,9680.1459161222],description:"Lydia Ayers, algorithmic composition, subharmonics 1-37"},ayers_19:{frequencies:[261.6255653006,268.89294211451,276.57559760349,284.71017400359,293.33775503401,302.50455987882,312.26277148781,322.67153053741,333.7981350387,345.71949700436,358.52392281934,372.31330446624,387.20583664489,403.33941317176,420.87590939662,440.00663255101,460.95932933915,484.00729580611,509.48136400643,523.2511306012],description:"Scale for NINETEEN, for 19 for the 90's CD. Repeats at 37/19 (or 2/1)"},ayers_ap:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Lydia Ayers' Appetizer, ICMC 96, Balinese Slendro from Singaraja,"},ayers_me:{frequencies:[261.6255653006,280.31310567921,299.00064605783,308.34441624714,336.37572681506,392.4383479509,420.46965851882,448.50096908674,504.56359022259,523.2511306012],description:"Scale for Merapi (1996), Lydia Ayers. Slendro 0 2 4 5 7 9, Pelog 0 1 3 6 8 9"},h10_27:{frequencies:[261.6255653006,281.00523680435,300.3849083081,319.76457981184,348.83408706747,368.21375857121,397.28326582684,426.35277308246,455.42228033808,484.4917875937,523.2511306012],description:"10-tET harmonic approximation, fundamental=27"},h12_24:{frequencies:[261.6255653006,272.52663052146,294.32876096318,316.13089140489,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,468.74580449691,490.54793493862,523.2511306012],description:"12-tET harmonic approximation, fundamental=24"},h14_27:{frequencies:[261.6255653006,271.31540105247,290.69507255622,300.3849083081,319.76457981184,339.14425131559,348.83408706747,368.21375857121,387.59343007496,406.97310157871,426.35277308246,455.42228033808,474.80195184183,494.18162334558,523.2511306012],description:"14-tET harmonic approximation, fundamental=27"},h15_24:{frequencies:[261.6255653006,272.52663052146,283.42769574232,305.22982618403,316.13089140489,327.03195662575,348.83408706747,359.73515228832,381.53728273004,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"15-tET harmonic approximation, fundamental=24"},hahn9:{frequencies:[261.6255653006,286.15296204753,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,457.84473927605,490.54793493862,523.2511306012],description:"Paul Hahn's just version of 9 out of 31 scale. TL 6-8-'98"},hahn_7:{frequencies:[261.6255653006,274.70684356563,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Paul Hahn's scale with 32 consonant 7-limit dyads. TL '99, see also smithgw_hahn12"},hahn_g:{frequencies:[261.6255653006,280.50183143454,294.66523452594,309.54379154736,331.87735433448,348.63486612079,373.78884718875,392.66259958718,420.99317852788,442.25042328711,464.58101193362,498.10049926644,523.2511306012],description:'fourth of sqrt(2)-1 octave "recursive" meantone, Paul Hahn'},hahnmaxr:{frequencies:[261.6255653006,275.93321340298,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Paul Hahn's hahn_7 marvel projected to the 5-limit"},halfefg357777:{frequencies:[261.6255653006,280.31310567921,299.00064605783,320.35783506196,341.71502406609,375.57576268738,400.61414686654,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"Half genus [357777]"},hamilton:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,338.57426097725,359.73515228832,383.71749577421,411.12588832951,426.35277308246,442.75095666255,479.64686971777,523.2511306012],description:"Elsie Hamilton's gamut, from article The Modes of Ancient Greek Music (1953)"},hamilton_jc:{frequencies:[261.6255653006,274.08392555301,287.78812183066,302.93486508491,319.76457981184,359.73515228832,338.57426097725,411.12588832951,383.71749577421,442.75095666255,426.35277308246,479.64686971777,523.2511306012],description:"Chalmers' permutation of Hamilton's gamut. 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Mean 9-tonic 8/7 is HM of 1/1 and 4/3, etc."},"harmc-hypop":{frequencies:[261.6255653006,319.76457981184,334.29933343966,348.83408706747,363.36884069528,377.90359432309,406.97310157871,465.11211608996,494.18162334558,523.2511306012],description:"HarmC-Hypophrygian"},"harmd-15":{frequencies:[261.6255653006,279.06726965397,313.95067836072,348.83408706747,383.71749577421,418.60090448096,453.48431318771,523.2511306012],description:"HarmD-15-Harmonia"},"harmd-conmix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-ConMixolydian"},"harmd-hypod":{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,376.08675011961,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"HarmD-Hypodorian"},"harmd-hypol":{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"HarmD-Hypolydian"},"harmd-hypop":{frequencies:[261.6255653006,290.69507255622,319.76457981184,348.83408706747,363.36884069528,377.90359432309,406.97310157871,436.04260883433,465.11211608996,523.2511306012],description:"HarmD-Hypophrygian"},"harmd-lyd":{frequencies:[261.6255653006,281.75060878526,301.87565226992,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"HarmD-Lydian"},"harmd-mix":{frequencies:[261.6255653006,299.00064605783,336.37572681506,373.75080757229,411.12588832951,448.50096908674,485.87604984397,523.2511306012],description:"HarmD-Mixolydian. Harmonics 7-14"},"harmd-phr":{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,348.83408706747,327.03195662575,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"HarmD-Phryg (with 5 extra tones)"},"harme-hypod":{frequencies:[261.6255653006,343.38355445704,351.55935337268,359.73515228832,376.08675011961,392.4383479509,490.54793493862,506.89953276991,523.2511306012],description:"HarmE-Hypodorian"},"harme-hypol":{frequencies:[261.6255653006,281.24748269815,274.70684356563,340.11323489078,366.27579142084,392.4383479509,405.51962621593,418.60090448096,523.2511306012],description:"HarmE-Hypolydian"},"harme-hypop":{frequencies:[261.6255653006,334.29933343966,341.56671025356,348.83408706747,363.36884069528,377.90359432309,406.97310157871,494.18162334558,508.71637697339,523.2511306012],description:"HarmE-Hypophrygian"},"harmjc-15":{frequencies:[261.6255653006,280.31310567921,301.87565226992,313.95067836072,327.03195662575,356.76213450082,373.75080757229,392.4383479509,413.09299784305,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Rationalized JC Sub-15 Harmonia on C. MD=15, No planetary assignment."},"harmjc-17-2":{frequencies:[261.6255653006,277.97716313189,296.50897400735,317.68818643644,342.12573923925,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,468.17206422213,494.18162334558,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-17":{frequencies:[261.6255653006,269.55361273395,277.97716313189,296.50897400735,317.68818643644,342.12573923925,355.81076880882,370.63621750918,386.75083566176,404.33041910093,423.58424858192,444.76346101102,523.2511306012],description:"Rationalized JC Sub-17 Harmonia on C. MD=17, No planetary assignment."},"harmjc-19-2":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,368.21375857121,382.37582620857,397.67085925691,414.24047839262,432.2509339749,451.89870370104,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-19":{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,414.24047839262,432.2509339749,451.89870370104,473.41768959156,497.08857407114,523.2511306012],description:"Rationalized JC Sub-19 Harmonia on C. MD=19, No planetary assignment."},"harmjc-21":{frequencies:[261.6255653006,268.0066766494,274.70684356563,289.16509849014,305.22982618403,343.38355445704,366.27579142084,392.4383479509,406.97310157871,422.62591317789,439.53094970501,457.84473927605,523.2511306012],description:"Rationalized JC Sub-21 Harmonia on C. MD=21, No planetary assignment."},"harmjc-23-2":{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,353.96400011258,376.08675011961,401.15920012759,429.81342870813,462.87600014722,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-23":{frequencies:[261.6255653006,273.51763645063,300.86940009569,316.70463167967,334.29933343966,376.08675011961,401.15920012759,429.81342870813,445.73244458621,462.87600014722,481.3910401531,501.44900015948,523.2511306012],description:"Rationalized JC Sub-23 Harmonia on C. MD=23, No planetary assignment."},"harmjc-25":{frequencies:[261.6255653006,272.52663052146,297.30177875068,311.45900631024,327.03195662575,363.36884069528,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,503.12608711654,523.2511306012],description:"Rationalized JC Sub-25 Harmonia on C. MD=25, No planetary assignment."},"harmjc-27":{frequencies:[261.6255653006,271.68808704293,294.32876096318,307.12566361375,321.08592105074,353.19451315581,371.78369805875,392.4383479509,415.52295665389,441.49314144476,470.92601754108,504.56359022259,523.2511306012],description:"Rationalized JC Sub-27 Harmonia on C. MD=27, No planetary assignment."},"harmjc-hypod16":{frequencies:[261.6255653006,279.06726965397,299.00064605783,310.07474405997,322.00069575458,348.83408706747,364.00078650518,380.54627680087,398.6675280771,418.60090448096,440.63253103259,465.11211608996,523.2511306012],description:"Rationalized JC Hypodorian Harmonia on C. Saturn Scale on C, MD=16. (Steiner)"},"harmjc-hypol20":{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,455.00098313148,575.57624366132,523.2511306012],description:"Rationalized JC Hypolydian Harmonia on C. Mars scale on C., MD=20"},"harmjc-hypop18":{frequencies:[261.6255653006,277.01530443593,294.32876096318,313.95067836072,336.37572681506,362.25078272391,376.74081403286,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Rationalized JC Hypophrygian Harmonia on C. Jupiter scale on C, MD =18"},"harmjc-lydian13":{frequencies:[261.6255653006,272.09058791262,283.42769574232,295.75063903546,309.19384990071,340.11323489078,358.01393146398,377.90359432309,400.13321751856,425.14154361347,453.48431318771,485.87604984397,523.2511306012],description:"Rationalized JC Lydian Harmonia on C. Mercury scale on C, MD = 26 or 13"},"harmjc-mix14":{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,332.97799220076,348.83408706747,366.27579142084,385.55346465352,406.97310157871,430.91269578922,457.84473927605,523.2511306012],description:"Rationalized JC Mixolydian Harmonia on C. Moon Scale on C, MD = 14"},"harmjc-phryg12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,483.00104363188,523.2511306012],description:"Rationalized JC Phrygian Harmonia on C. Venus scale on C, MD = 24 or 12"},harmonical:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"See pp 17 and 466-468 Helmholtz. lower 4 oct. Instr. designed & tuned by Ellis"},harmonical_up:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,457.84473927605,392.4383479509,408.78994578219,425.14154361347,474.19633710734,490.54793493862,523.2511306012],description:"Upper 2 octaves of Ellis's Harmonical"},harmsub16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,301.87565226992,327.03195662575,356.76213450082,359.73515228832,392.4383479509,425.14154361347,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"16 harmonics on 1/1 and 16 subharmonics on 15/8"},harrison_16:{frequencies:[261.6255653006,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:'Lou Harrison 16-tone superparticular "Ptolemy Duple"'},harrison_5:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_3:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,406.97310157871,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_5_4:{frequencies:[261.6255653006,279.06726965397,313.95067836072,392.4383479509,490.54793493862,523.2511306012],description:"From Lou Harrison, a pelog style pentatonic"},harrison_8:{frequencies:[261.6255653006,279.06726965397,313.95067836072,327.03195662575,367.91095120397,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:'Lou Harrison 8-tone tuning for "Serenade for Guitar"'},harrison_cinna:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,343.38355445704,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:`Lou Harrison, "Incidental Music for Corneille's Cinna" (1955-56) 1/1=C`},harrison_diat:{frequencies:[261.6255653006,274.70684356563,313.95067836072,348.83408706747,392.4383479509,412.06026534844,470.92601754108,523.2511306012],description:"From Lou Harrison, a soft diatonic"},harrison_joy:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Lou Harrison's Joyous 6"},harrison_mid:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Lou Harrison mid mode"},harrison_mid2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,448.50096908674,470.92601754108,523.2511306012],description:"Lou Harrison mid mode 2"},harrison_min:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,436.04260883433,523.2511306012],description:"From Lou Harrison, a symmetrical pentatonic with minor thirds"},harrison_mix1:{frequencies:[261.6255653006,285.40970760065,313.95067836072,392.4383479509,425.14154361347,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix2:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,490.54793493862,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix3:{frequencies:[261.6255653006,313.95067836072,336.37572681506,392.4383479509,418.60090448096,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_mix4:{frequencies:[261.6255653006,280.31310567921,327.03195662575,392.4383479509,448.50096908674,523.2511306012],description:'A "mixed type" pentatonic, Lou Harrison'},harrison_songs:{frequencies:[261.6255653006,271.31540105247,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:'Shared gamut of "Four Strict Songs" (1951-55), each pentatonic'},harrisonj:{frequencies:[261.6255653006,272.17712546173,292.13970819848,313.56642833783,326.21280531667,350.13858362887,364.25994396351,390.97625694066,406.744629928,436.57694340361,468.59728067062,487.49616921257,523.2511306012],description:"John Harrison's temperament (1775), almost 3/10-comma. Third = 1200/pi"},harrisonm_rev:{frequencies:[261.6255653006,257.53766584278,294.32876096318,289.72987407313,331.11985608357,343.38355445704,372.50983809402,392.4383479509,386.30649876417,441.49314144476,457.84473927605,496.67978412536,523.2511306012],description:'Michael Harrison, piano tuning for "Revelation" (2001), 1/1=F'},haverstick13:{frequencies:[261.6255653006,283.85429714132,301.75671459889,307.97166902637,320.78822215662,341.02002673508,362.52783176564,377.61479489998,401.43059675514,426.7484383229,444.50800708553,482.27514684959,502.34551296122,523.2511306012],description:"Neil Haverstick, scale in 34-tET, MMM 21-5-2006"},hawkes:{frequencies:[261.6255653006,274.56549986328,292.86986732103,310.24975557428,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901507992,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1807)"},hawkes2:{frequencies:[261.6255653006,275.15193010334,293.04845178801,312.10900487995,328.24542585003,349.59527202198,367.66978141816,391.58387939843,411.8292495232,438.61558204759,467.14415995873,491.2960898965,523.2511306012],description:"Meantone with fifth tempered 1/6 of 53-tET step by William Hawkes (1808)"},hawkes3:{frequencies:[261.6255653006,274.56549986328,292.86986732103,311.6193417424,327.84547867349,349.70184487387,366.99801003998,391.46454285105,411.84824958905,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"William Hawkes' modified 1/5-comma meantone (1811)"},hbarnes:{frequencies:[261.6255653006,276.71351472429,293.33333347996,310.95136287868,328.88393162803,349.42547049952,369.15973155124,391.77416758435,414.83597850347,439.25532436715,466.16376151809,493.04743111995,523.2511306012],description:"Variation on Barnes with 1/6P -> 1/8P. OdC '99"},hebdome1:{frequencies:[261.6255653006,265.71346475842,267.23182741418,269.80136421624,273.30527803723,280.31310567921,283.42769574232,287.78812183066,289.07289023169,292.28481123426,294.32876096318,300.63580584096,303.67253115248,308.34441624714,311.77046531655,315.35224388912,318.85615771011,323.76163705949,327.03195662575,334.03978426773,336.37572681506,340.11323489078,341.63159754654,346.88746827803,350.74177348112,359.73515228832,364.40703738298,367.91095120397,370.01329949656,375.7947573012,382.62738925213,385.43052030892,389.71308164569,392.4383479509,400.84774112128,404.70204632437,409.95791705585,411.12588832951,417.54973033466,420.46965851882,425.14154361347,431.68218274599,437.28844485957,441.49314144476,445.38637902364,449.66894036041,455.50879672872,462.5166243707,467.65569797482,470.92601754108,478.28423656516,479.64686971777,485.87604984397,490.54793493862,501.0596764016,504.56359022259,510.16985233617,513.90736041189,523.2511306012],description:"Wilson 1.3.5.7.9.11.13.15 hebdomekontany, 1.3.5.7 tonic"},helmholtz:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,418.60090448096,490.54793493862,523.2511306012],description:"Helmholtz's Chromatic scale and Gipsy major from Slovakia"},helmholtz_24:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,331.11985608357,344.91651675372,348.83408706747,367.91095120397,372.50983809402,388.03108134794,392.4383479509,408.78994578219,413.89982010446,436.04260883433,441.49314144476,459.88868900496,465.63729761752,490.54793493862,496.67978412536,517.37477513058,523.2511306012],description:"Simplified Helmholtz 24"},helmholtz_hd:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,523.2511306012],description:"Helmholtz Harmonic Decad"},helmholtz_pure:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,327.03195662575,330.74639366397,344.91651675372,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,408.78994578219,413.43299207996,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,496.11959049595,516.79124009995,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning untempered"},helmholtz_temp:{frequencies:[261.6255653006,275.81645389904,279.10671937395,290.77707354032,294.24580701304,306.54917537161,310.20605716322,327.03195662575,330.9330448436,344.77062435684,348.88325535732,367.80710710303,372.19474608839,387.75741156435,392.38304142029,408.78994578219,413.66637442451,436.10414127513,441.30625330017,459.75895986689,465.24324076996,490.4788828408,496.3296094287,517.08305349316,523.2511306012],description:"Helmholtz's two-keyboard harmonium tuning"},hem_chrom:{frequencies:[261.6255653006,269.55361273395,285.40970760065,348.83408706747,392.4383479509,404.33041910093,428.11456140098,523.2511306012],description:"Hemiolic Chromatic genus has the strong or 1:2 division of the 12/11 pyknon"},hem_chrom11:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"11'al Hemiolic Chromatic genus with a CI of 11/9, Winnington-Ingram"},hem_chrom13:{frequencies:[261.6255653006,272.09058791262,283.42769574232,348.83408706747,392.4383479509,408.13588186894,425.14154361347,523.2511306012],description:"13'al Hemiolic Chromatic or neutral-third genus has a CI of 16/13"},hem_chrom2:{frequencies:[261.6255653006,269.29177952703,285.30470202322,349.22823143301,391.99543598175,403.48177901006,427.47405410759,523.2511306012],description:"1:2 Hemiolic Chromatic genus 3 + 6 + 21 parts"},hemiwuer24:{frequencies:[261.6255653006,274.60778382002,280.48822448524,286.49458884928,292.62957327549,307.15025309186,313.72755695954,320.44570714783,327.30771955335,350.90592546776,358.42021185082,366.09540888186,373.9349620795,392.49012653442,400.89489544613,409.47964376542,418.24822532303,439.00227453173,448.4030528436,458.00513880662,467.8128437444,491.02635713596,501.54117720983,512.28116095218,523.2511306012],description:"Hemiw\xEF\xBF\xBDrschmidt[24] in 229-tET tuning."},hen12:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"Adjusted Hahn12"},hen22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,415.27867508032,418.60090448096,436.04260883433,448.50096908674,457.84473927605,484.4917875937,490.54793493862,508.71637697339,523.2511306012],description:"Adjusted Hahn22"},hept_diamond:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,316.53463456122,325.57848126297,327.03195662575,334.88072358477,336.37572681506,348.83408706747,392.4383479509,406.97310157871,408.78994578219,418.60090448096,420.46965851882,432.48307733364,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Inverted-Prime Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondi:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,281.36411960997,289.40309445597,294.32876096318,297.67175429757,327.03195662575,336.37572681506,348.83408706747,361.75386806997,367.91095120397,372.08969287196,378.42269266694,392.4383479509,406.97310157871,418.60090448096,459.88868900496,465.11211608996,473.02836583367,486.54346200035,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Prime-Inverted Heptatonic Diamond based on Archytas's Enharmonic"},hept_diamondp:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,339.14425131559,348.83408706747,358.80077526939,361.75386806997,367.91095120397,372.08969287196,378.42269266694,381.53728273004,392.4383479509,403.65087217807,406.97310157871,418.60090448096,436.04260883433,448.50096908674,465.11211608996,490.54793493862,504.56359022259,508.71637697339,523.2511306012],description:"Heptatonic Diamond based on Archytas's Enharmonic, 27 tones"},herf:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Sims:Reflections on This and That, 1991. Used by Herf in Ekmelischer Gesang"},heun:{frequencies:[261.6255653006,275.15237829755,293.0485888979,312.10878854255,328.24573110938,349.59519124833,367.67029324081,391.58396987353,411.83001550364,438.61588607285,467.14394139401,491.29666030217,523.2511306012],description:"Well temperament for organ of Jan Heun (1805), subset of 55-tET"},hexagonal13:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 13-tone scale"},hexagonal37:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,283.88190679319,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,313.95067836072,322.99452506247,327.03195662575,334.88072358477,340.65828815182,348.83408706747,353.19451315581,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,401.85686830172,408.78994578219,418.60090448096,423.83341578697,436.04260883433,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,482.22824196207,484.4917875937,490.54793493862,502.32108537715,523.2511306012],description:"Star hexagonal 37-tone scale"},hexany1:{frequencies:[261.6255653006,305.22982618403,327.03195662575,381.53728273004,436.04260883433,457.84473927605,523.2511306012],description:"Two out of 1 3 5 7 hexany on 1.3"},hexany10:{frequencies:[261.6255653006,294.32876096318,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"1.3.5.9 Hexany"},hexany11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:"1.3.7.9 Hexany on 1.3"},hexany12:{frequencies:[261.6255653006,290.69507255622,305.22982618403,339.14425131559,406.97310157871,436.04260883433,523.2511306012],description:"3.5.7.9 Hexany on 3.9"},hexany13:{frequencies:[261.6255653006,285.40970760065,327.03195662575,356.76213450082,392.4383479509,475.68284600109,523.2511306012],description:"1.3.5.11 Hexany on 1.11"},hexany14:{frequencies:[261.6255653006,287.78812183066,340.11323489078,383.71749577421,453.48431318771,498.83274450648,523.2511306012],description:"5.11.13.15 Hexany (5.15), used in The Giving, by Stephen J. Taylor"},hexany15:{frequencies:[261.6255653006,327.03195662575,348.83408706747,392.4383479509,418.60090448096,523.2511306012],description:"1.3.5.15 2)4 hexany (1.15 tonic) degenerate, symmetrical pentatonic"},hexany16:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,465.11211608996,523.2511306012],description:"1.3.9.27 Hexany, a degenerate pentatonic form"},hexany17:{frequencies:[261.6255653006,327.03195662575,334.88072358477,408.78994578219,418.60090448096,523.2511306012],description:"1.5.25.125 Hexany, a degenerate pentatonic form"},hexany18:{frequencies:[261.6255653006,299.00064605783,341.71502406609,400.61414686654,457.84473927605,523.2511306012],description:"1.7.49.343 Hexany, a degenerate pentatonic form"},hexany19:{frequencies:[261.6255653006,299.00064605783,327.03195662575,418.60090448096,457.84473927605,523.2511306012],description:"1.5.7.35 Hexany, a degenerate pentatonic form"},hexany2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 2"},hexany20:{frequencies:[261.6255653006,279.06726965397,305.22982618403,398.6675280771,436.04260883433,465.11211608996,523.2511306012],description:"3.5.7.105 Hexany"},hexany21:{frequencies:[261.6255653006,279.06726965397,310.07474405997,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany"},hexany21a:{frequencies:[261.6255653006,279.06726965397,310.07474405997,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"3.5.9.135 Hexany + 4/3. Is Didymos Diatonic tetrachord on 1/1 and inv. on 3/2"},hexany22:{frequencies:[261.6255653006,276.76092858245,359.73515228832,380.54627680087,494.63583439645,523.2511306012],description:"1.11.121.1331 Hexany, a degenerate pentatonic form"},hexany23:{frequencies:[261.6255653006,348.83408706747,359.73515228832,380.54627680087,392.4383479509,523.2511306012],description:"1.3.11.33 Hexany, degenerate pentatonic form"},hexany24:{frequencies:[261.6255653006,327.03195662575,359.73515228832,380.54627680087,418.60090448096,523.2511306012],description:"1.5.11.55 Hexany, a degenerate pentatonic form"},hexany25:{frequencies:[261.6255653006,299.00064605783,359.73515228832,380.54627680087,457.84473927605,523.2511306012],description:"1.7.11.77 Hexany, a degenerate pentatonic form"},hexany26:{frequencies:[261.6255653006,294.32876096318,359.73515228832,380.54627680087,465.11211608996,523.2511306012],description:"1.9.11.99 Hexany, a degenerate pentatonic form"},hexany3:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 3"},hexany4:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 4"},hexany49:{frequencies:[261.6255653006,299.00064605783,305.22982618403,392.4383479509,400.61414686654,457.84473927605,523.2511306012],description:"1.3.21.49 2)4 hexany (1.21 tonic)"},hexany5:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 5"},hexany6:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Hexany Cluster 6"},hexany7:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Hexany Cluster 7"},hexany8:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,340.65828815182,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,502.32108537715,523.2511306012],description:"Hexany Cluster 8"},hexany9:{frequencies:[261.6255653006,299.00064605783,313.95067836072,358.80077526939,418.60090448096,448.50096908674,523.2511306012],description:"1.3.5.7 Hexany on 5.7"},hexany_cl:{frequencies:[261.6255653006,294.32876096318,301.39265122629,313.95067836072,327.03195662575,348.83408706747,353.19451315581,376.74081403286,392.4383479509,418.60090448096,470.92601754108,502.32108537715,523.2511306012],description:"Hexany Cluster 1"},hexany_cl2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,490.54793493862,502.32108537715,523.2511306012],description:"Composed of 1.3.5.45, 1.3.5.75, 1.3.5.9, and 1.3.5.25 hexanies"},hexany_flank:{frequencies:[261.6255653006,267.07609791103,299.00064605783,305.22982618403,327.03195662575,348.83408706747,373.75080757229,381.53728273004,427.14378008261,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Hexany Flanker, 7-limit, from Wilson"},hexany_tetr:{frequencies:[261.6255653006,269.10058145205,279.06726965397,336.37572681506,348.83408706747,358.80077526939,523.2511306012],description:"Complex 12 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans:{frequencies:[261.6255653006,271.31540105247,279.06726965397,339.14425131559,348.83408706747,361.75386806997,523.2511306012],description:"Complex 1 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans2:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,358.80077526939,372.08969287196,523.2511306012],description:"Complex 2 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_trans3:{frequencies:[261.6255653006,271.31540105247,279.06726965397,327.03195662575,336.37572681506,348.83408706747,523.2511306012],description:"Complex 9 of p. 115, a hexany based on Archytas's Enharmonic"},hexany_u2:{frequencies:[261.6255653006,274.70684356563,279.06726965397,280.31310567921,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,398.6675280771,418.60090448096,436.04260883433,448.50096908674,457.84473927605,478.40103369253,488.36772189445,490.54793493862,498.33441009638,523.2511306012],description:"Hexany union = genus [335577] minus two corners"},hexany_union:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,358.80077526939,366.27579142084,373.75080757229,381.53728273004,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"The union of all of the pitches of the 1.3.5.7 hexany on each tone as 1/1"},hexany_urot:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,290.69507255622,299.00064605783,305.22982618403,327.03195662575,333.84512238879,343.38355445704,348.83408706747,356.10146388137,373.75080757229,381.53728273004,392.4383479509,400.61414686654,406.97310157871,436.04260883433,445.12682985172,448.50096908674,457.84473927605,490.54793493862,498.33441009638,508.71637697339,523.2511306012],description:"Aggregate rotations of 1.3.5.7 hexany, 1.3 = 1/1"},hexanys:{frequencies:[261.6255653006,286.15296204753,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Hexanys 1 3 5 7 9"},hexanys2:{frequencies:[261.6255653006,314.76825825228,425.14154361347,457.84473927605,269.80136421624,371.99885066179,392.4383479509,472.15238737843,318.85615771011,359.73515228832,343.38355445704,292.28481123426,523.2511306012],description:"Hexanys 1 3 7 11 13"},higgs:{frequencies:[261.6255653006,392.4383479509,418.60090448096,422.62591317789,423.58424858192,425.14154361347,436.04260883433,523.2511306012],description:"From Greg Higgs announcement of the formation of an Internet Tuning list"},hinsz_gr:{frequencies:[261.6255653006,274.68983337859,292.34127285051,310.07474405997,326.6631048533,348.83408706747,366.25311135453,391.11111150212,412.03474986192,437.02884834934,465.11211608996,489.99465727995,523.2511306012],description:"Reconstructed Hinsz temperament, organ Pelstergasthuiskerk Groningen. Ortgies,2002"},hipkins:{frequencies:[261.6255653006,275.62199471997,299.00064605783,348.83408706747,392.4383479509,413.43299207996,448.50096908674,523.2511306012],description:"Hipkins' Chromatic"},hirajoshi:{frequencies:[261.6255653006,291.13134764929,317.84796618517,388.16504068057,412.91271853531,523.2511306012],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.112"},hirajoshi2:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"Japanese pentatonic koto scale, theoretical. Helmholz/Ellis p.519, nr.110"},hirajoshi3:{frequencies:[261.6255653006,292.47977325983,321.54118165335,396.32121331049,415.54465627623,522.94897617031],description:"Observed Japanese pentatonic koto scale. Helmholtz/Ellis p.519, nr.111"},hirashima:{frequencies:[261.6255653006,277.33928225406,292.50627485027,312.00669222389,327.03195662575,349.91912034749,369.78570985692,391.22147055517,416.00892317314,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Tatsushi Hirashima, temperament of chapel organ of Kobe Shoin Women's Univ."},hjelmboogie:{frequencies:[261.6255653006,294.32876096318,327.03195662575,343.38355445704,367.91095120397,392.4383479509,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:`Paul Hjelmstad's "Boogie Woogie" scale, TL 20-3-2006`},ho_mai_nhi:{frequencies:[261.6255653006,287.78812183066,348.83408706747,392.4383479509,431.68218274599,523.2511306012],description:"Ho Mai Nhi (Nam Hue) dan tranh scale, Vietnam"},hochgartz:{frequencies:[261.6255653006,274.56549986328,292.86986732103,309.86458629683,327.84547867349,349.70184487387,366.99801003998,391.46454285105,412.49999887294,438.2147004401,465.53241962975,490.54793493862,523.2511306012],description:"Michael Hochgartz, modified 1/5-comma meantone temperament"},hofmann1:{frequencies:[261.6255653006,262.65154790962,279.06726965397,348.83408706747,392.4383479509,393.97732186443,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #1, Dorian mode"},hofmann2:{frequencies:[261.6255653006,263.56353245097,279.06726965397,348.83408706747,392.4383479509,395.34529867646,418.60090448096,523.2511306012],description:"Hofmann's Enharmonic #2, Dorian mode"},hofmann_chrom:{frequencies:[261.6255653006,264.26824777838,290.69507255622,348.83408706747,392.4383479509,396.40237166758,436.04260883433,523.2511306012],description:"Hofmann's Chromatic"},holder:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,409.94826565972,437.46806069696,467.28984664562,489.70152554512,523.2511306012],description:"William Holder's equal beating meantone temperament (1694). 3/2 beats 2.8 Hz"},holder2:{frequencies:[261.6255653006,274.23214485994,292.57879058083,312.45989404005,327.40114268825,349.76744711215,366.57630213591,391.03837375367,410.64811919433,437.46806069696,467.46154552107,489.70152554512,523.2511306012],description:"Holder's irregular e.b. temperament with improved Eb and G#"},hummel:{frequencies:[261.6255653006,277.1703574486,293.54676487235,311.03465677994,329.45811370906,349.13199096171,369.8583804246,391.99149393462,415.308682162,439.8732919971,466.10512967869,493.74031485884,523.2511306012],description:"Johann Nepomuk Hummel's quasi-equal temperament (1829)"},hummel2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"Johann Nepomuk Hummel's temperament according to the second bearing plan"},husmann:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,314.30517589183,331.11985608357,348.83408706747],description:"Tetrachord division according to Husmann"},hwerck3:{frequencies:[261.6255653006,276.40121172404,293.00227310437,310.60041853231,328.69828757761,349.03110370139,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Variation on Werckmeister III with 1/4P -> 1/6P and 0P -> 1/24P. 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(uitgebreide reeks)"},kayolonian_40:{frequencies:[261.6255653006,267.90457886781,272.52663052146,275.93321340298,279.06726965397,290.69507255622,294.32876096318,297.67175429757,306.59245933664,310.07474405997,313.95067836072,319.36714514233,327.03195662575,331.11985608357,334.88072358477,340.65828815182,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,401.85686830172,408.78994578219,413.43299207996,418.60090448096,436.04260883433,441.49314144476,446.50763144636,459.88868900496,465.11211608996,470.92601754108,490.54793493862,496.11959049595,502.32108537715,510.98743222773,523.2511306012],description:"See Barnard: De Keiaanse Muziek"},kayolonian_f:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"Kayolonian scale F and periodicity block (128/125, 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Z"},kayoloniana:{frequencies:[261.6255653006,267.90457886781,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,367.91095120397,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:"Amendment by Rasch of Kayolonian scale's note 9"},"kebyar-b":{frequencies:[261.6255653006,280.40333801024,299.48910562989,384.37207420335,402.78320381033,523.2511306012],description:"Gamelan Kebyar tuning begbeg, Andrew Toth, 1993"},"kebyar-s":{frequencies:[261.6255653006,283.00682726281,309.51375468789,385.26118901859,416.26536455926,523.2511306012],description:"Gamelan kebyar tuning sedung, Andrew Toth, 1993"},"kebyar-t":{frequencies:[261.6255653006,293.15632631094,325.27731021818,397.46748834812,422.07621250312,523.2511306012],description:"Gamelan kebyar tuning tirus, Andrew Toth, 1993"},keenan:{frequencies:[261.6255653006,279.77706779472,292.57243455474,305.95298478736,327.17991022208,349.87955533643,365.88099775759,391.26571058456,418.41160951721,437.54730686196,457.55816161244,489.30340830564,523.2511306012],description:"Dave Keenan 31-ET mode has 3 4:5:6:7 tetrads + 3 inv. is Fokker's 12-tone mode"},keenan2:{frequencies:[261.6255653006,278.14493936283,295.70736791055,306.84360659709,326.21810583671,346.81593583087,369.99442271164,393.35634555235,418.19337019276,433.94238997708,461.34206956593,490.47180009913,523.2511306012],description:"Dave Keenan strange 9-limit temperament TL 19-11-98"},keenan3:{frequencies:[261.6255653006,272.10155294862,282.99701916355,314.19580976213,326.77681046955,339.86157848985,377.32935907335,392.4383479509,408.1523292189,453.14877154631,471.29371440761,523.2511306012],description:"Chain of 1/6 kleisma tempered 6/5s, 10 tetrads, Dave Keenan, 30-Jun-99, TD235"},keenan3eb:{frequencies:[261.6255653006,272.52625793573,283.88113057344,314.31833892864,327.41448875753,341.05629284549,377.62371824792,393.35750206077,409.74683779238,453.67913385439,472.5817850056,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 same"},keenan3eb2:{frequencies:[261.6255653006,271.88912362492,282.55531921581,314.13446783,326.45794787121,339.26487744082,377.18204004818,391.97887331053,407.35618327602,452.88341485066,470.6500094,523.2511306012],description:"Chain of 11 equal beating minor thirds, 6/5=3/2 opposite"},keenan3j:{frequencies:[261.6255653006,291.88463270656,302.72962012827,313.97755176024,350.29154279212,363.30663963964,405.32593044476,420.38583225541,436.00528786292,486.43275040712,504.50618240233,523.2511306012],description:"Chain of 11 nearly just 19-tET minor thirds, Dave Keenan, 1-Jul-99"},keenan7:{frequencies:[261.6255653006,269.29177952703,279.86396690685,288.06460709314,296.5055443788,305.19382000629,314.13668154225,326.46944327063,336.03572815422,349.22823143301,359.46139971304,369.99442271164,380.8360868427,391.99543598175,407.38487419079,419.32216217931,435.78442404634,448.5538823653,461.69751437372,475.22628419761,489.15147723638,508.3551866238,523.2511306012],description:"Dave Keenan, 22 out of 72-tET periodicity block. TL 29-04-2001"},keenanmt:{frequencies:[261.6255653006,279.93529690293,292.50627485027,305.64177427204,327.03195662575,349.91912034749,365.63284274659,391.22147055517,418.60090448096,437.39890198442,457.04105241293,489.02683710225,523.2511306012],description:"Dave Keenan 1/4-comma tempered version of keenan with 6 7-limit tetrads"},keenanst:{frequencies:[261.6255653006,268.50609092997,277.46533822773,286.72352888229,294.26410920268,304.08282473376,314.22916151277,322.49311613356,333.25374941849,342.01803421352,353.43015577174,365.22306367425,374.82811589307,387.33500976677,397.52158713557,410.7856943143,424.4923875554,435.65616946139,450.19271626925,462.0323945472,477.44903730562,493.38008744487,506.35555615636,523.2511306012],description:"Dave Keenan, 7-limit temperament, g=260.353"},kelletat:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,327.14272545641,348.82502010853,367.43868454848,391.99543598175,413.39000965417,437.97145880542,465.08793784701,489.90551202062,523.2511306012],description:"Herbert Kelletat's Bach-tuning (1967)"},kellner:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,491.32444638706,523.2511306012],description:"Herbert Anton Kellner's Bach tuning. 5 1/5 Pyth. comma and 7 pure fifths"},kellners:{frequencies:[261.6255653006,275.84425785506,292.86986732103,310.2247482054,327.84547867349,348.89032888179,367.85164222246,391.46454285105,413.69968681881,438.2147004401,465.26210635182,491.68894399626,523.2511306012],description:"Kellner's temperament with 1/5 synt. comma instead of 1/5 Pyth. comma"},kepler1:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.1, Harmonices Mundi (1619)"},kepler2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"Kepler's Monochord no.2"},kepler3:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Kepler's choice system, Harmonices Mundi, Liber III (1619)"},kilroy:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Kilroy"},kimball:{frequencies:[261.6255653006,272.52663052146,275.93321340298,290.69507255622,294.32876096318,306.59245933664,327.03195662575,331.11985608357,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,459.88868900496,465.11211608996,490.54793493862,523.2511306012],description:"Buzz Kimball 18-note just 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scale"},kirkwood:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,392.4383479509,436.04260883433,457.84473927605,523.2511306012],description:"Scale based on Kirkwood gaps of the asteroid belt"},"kirn-stan":{frequencies:[261.6255653006,276.16031892841,292.60754013883,310.68035879446,327.03195662575,348.83408706747,368.21375857121,392.4383479509,414.24047839262,437.1900893839,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger temperament improved by Charles Earl Stanhope (1806)"},kirnberger:{frequencies:[261.6255653006,275.62199471997,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.43299207996,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's well-temperament, also called Kirnberger III, letter to Forkel 1779"},kirnberger1:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,438.75944753732,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger's temperament 1 (1766)"},kirnberger2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.89982010446,438.75941205608,465.11211608996,490.54793493862,523.2511306012],description:'Kirnberger 2: 1/2 synt. comma. "Die Kunst des reinen Satzes" (1774)'},kirnberger3:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.22147055517,413.89982010446,437.39890198442,465.11211608996,490.54793493862,523.2511306012],description:"Kirnberger 3: 1/4 synt. comma (1744)"},kirnberger3v:{frequencies:[261.6255653006,275.93321340298,292.50063201309,310.07474405997,327.03195662575,348.83408706747,367.91095120397,391.21579858034,413.43299207996,437.39258595147,465.11211608996,490.54793493862,523.2511306012],description:"Variant well-temperament like Kirnberger 3, Kenneth Scholz, MTO 4.4, 1998"},klais:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,327.21690075602,348.83408706747,367.49599295996,391.99543598175,413.43299207996,438.01699797506,465.11211608996,489.99465727995,523.2511306012],description:"Johannes Klais, Bach temperament"},klonaris:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Johnny Klonaris, 19-limit harmonic scale"},knot:{frequencies:[261.6255653006,268.26840191956,280.31310567921,286.15296204753,294.32876096318,299.00064605783,306.59245933664,327.03195662575,348.83408706747,357.69120255941,366.27579142084,367.91095120397,381.53728273004,392.4383479509,408.78994578219,418.60090448096,429.2294430713,436.04260883433,448.50096908674,457.84473927605,459.88868900496,476.92160341255,478.40103369253,490.54793493862,523.2511306012],description:"Smallest knot in 3-D, American Scientist, Nov-Dec '97 p506-510, trefoil knot"},koepf_36:{frequencies:[261.6255653006,272.26348829648,274.95017225036,277.18263097687,288.45311779165,291.29956028699,293.66476791741,305.60543275312,308.62113352716,311.12698372208,323.77767743764,326.97270111135,329.62755691287,343.03050002254,346.41550969045,349.22823143301,363.4281550135,367.0144478307,369.99442271164,385.03871768789,388.83826257328,391.99543598175,407.93431128975,411.95978887118,415.30469757995,432.19134773437,436.45619266906,440,457.89078262597,462.40922843744,466.16376151809,485.11838543951,489.90551202062,493.88330125613,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 36-tone subset of 48-tone scale (1991)"},koepf_48:{frequencies:[261.6255653006,269.44737349144,272.26348829648,274.95017225036,277.18263097687,285.46954808622,288.45311779165,291.29956028699,293.66476791741,302.44445076078,305.60543275312,308.62113352716,311.12698372208,320.42873367481,323.77767743764,326.97270111135,329.62755691287,339.48241770075,343.03050002254,346.41550969045,349.22823143301,359.66909273781,363.4281550135,367.0144478307,369.99442271164,381.0561299374,385.03871768789,388.83826257328,391.99543598175,403.71490654806,407.93431128975,411.95978887118,415.30469757995,427.72104413038,432.19134773437,436.45619266906,440,453.15466093696,457.89078262597,462.40922843744,466.16376151809,480.10063929961,485.11838543951,489.90551202062,493.88330125613,508.64890891624,513.96502576833,519.03680970905,523.2511306012],description:"Siegfried Koepf, 48-tone scale (1991)"},kolinsky:{frequencies:[261.6255653006,277.2273508585,293.75953199293,311.27759533081,329.84032939425,349.51003591412,370.35272620855,392.4383479509,415.84102607989,440.63929776914,466.91639276282,494.76049384407,524.26505360912],description:"Kolinsky's 7th root of 3/2, also invented by Augusto Novaro"},kora1:{frequencies:[261.6255653006,293.66476791741,326.78388880949,349.22823143301,391.99543598175,440,489.62261321254,523.2511306012],description:"Kora tuning Tomora Ba, also called Silaba, 1/1=F, R. King"},kora2:{frequencies:[261.6255653006,298.79793764201,315.65242990842,349.22823143301,391.99543598175,447.69106452518,472.94426956511,523.2511306012],description:"Kora tuning Tomora Mesengo, also called Tomora, 1/1=F, R. King"},kora3:{frequencies:[261.6255653006,291.13134764929,330.58093469714,349.22823143301,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Hardino, 1/1=F, R.King"},kora4:{frequencies:[261.6255653006,291.13134764929,330.58093469714,371.06455309218,391.99543598175,436.20415848357,495.31175393723,523.2511306012],description:"Kora tuning Sauta, 1/1=F, R. King"},korea_5:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,470.92601754108,523.2511306012],description:'According to Lou Harrison, called "the Delightful" in Korea'},kornerup:{frequencies:[261.6255653006,272.97226153513,280.22976278938,292.38332274669,305.0639823888,313.17470478367,326.75708630452,340.92853547661,349.99278713323,365.17196824772,374.88056242272,391.13935185123,408.10305876469,418.95303445734,437.12302030357,456.08130156398,468.2068441924,488.51296691354,509.70006023951,523.2511306012],description:"Kornerup's temperament with fifth of (15 - sqrt 5) / 22 octaves"},kornerup_11:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Kornerup's doric minor"},kraeh_22:{frequencies:[261.6255653006,267.07609791103,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,320.49131749323,336.37572681506,343.38355445704,353.19451315581,366.27579142084,381.53728273004,392.4383479509,400.61414686654,412.06026534844,436.04260883433,441.49314144476,457.84473927605,470.92601754108,488.36772189445,504.56359022259,523.2511306012],description:"Kraehenbuehl & Schmidt 7-limit 22-tone tuning"},kraeh_22a:{frequencies:[261.6255653006,267.07609791103,269.10058145205,272.52663052146,274.70684356563,279.06726965397,280.31310567921,286.15296204753,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,318.93402246168,320.49131749323,327.03195662575,336.37572681506,343.38355445704,348.83408706747,350.39138209902,353.19451315581,358.80077526939,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,398.6675280771,400.61414686654,403.65087217807,408.78994578219,412.06026534844,418.60090448096,420.46965851882,436.04260883433,441.49314144476,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,478.40103369253,488.36772189445,490.54793493862,498.33441009638,504.56359022259,523.2511306012],description:'Kraehenbuehl & Schmidt 7-limit 22-tone tuning with "inflections" for some tones'},kraeh_22b:{frequencies:[261.6255653006,269.10058145205,279.06726965397,286.15296204753,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.80077526939,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,448.50096908674,457.84473927605,476.92160341255,490.54793493862,504.56359022259,523.2511306012],description:"Best 22-tET approximation of KRAEH_22A"},kring1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,523.2511306012],description:"Double-tie circular mirroring of 4:5:6 and Partch's 5-limit tonality 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5:7:9"},kring5p3:{frequencies:[261.6255653006,266.96486255163,272.4643387202,278.02483542877,284.8811711051,290.69507255622,296.68339105088,302.73815413355,308.91648380975,316.53463456122,322.99452506247,329.64821227876,336.37572681506,343.24053756638,351.70514951247,358.88280562497,366.27579142084,373.75080757229,381.45007420827,389.23476960028,398.83363954714,406.97310157871,415.27867508032,423.83341578697,432.48307733364,443.14848838571,452.19233508746,461.42075008924,470.92601754108,480.53675259294,492.38720931745,502.43592787495,512.78610798918,523.2511306012],description:"Third power of 5:7:9 mirroring with 250047/250000 intervals removed"},kring6:{frequencies:[261.6255653006,305.22982618403,336.37572681506,348.83408706747,392.4383479509,406.97310157871,448.50096908674,523.2511306012],description:"Double-tie circular mirroring of 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(poptimal)"},lemba24:{frequencies:[261.6255653006,275.73346179752,283.65327551057,290.60211247891,298.9489942119,307.53562105228,315.06951922004,324.1191713102,332.05932738876,341.59697290141,351.40856549044,360.01724743313,370.35792032269,390.32910012969,401.5404117335,411.37720579947,423.19307614937,435.34833037897,446.01333880095,458.82405293702,470.06416125332,483.56568031466,497.45499966368,509.64147516102,524.27976214079],description:"24-note Lemba scale for mapping millerlemba24.kbm"},lemba8:{frequencies:[261.6255653006,275.73334871592,283.6533803711,298.94898212432,307.53584843097,324.11927802481,341.59694330429,351.4088110982,370.358025147],description:"Lemba temperament (4 down, 3 up) TOP tuning, Herman Miller, TL 22-11-2004"},leusden:{frequencies:[261.6255653006,275.54404190554,292.50627485027,310.51268695591,327.03195662575,349.91912034749,367.08095907728,391.22147055517,413.66634097248,437.39890198442,466.16376151809,489.02683710225,523.2511306012],description:"Organ in Gereformeerde kerk De Koningshof, Henk van Eeken, 1984, a'=415, modif. 1/4 mean"},leven:{frequencies:[261.6255653006,279.06726965397,298.97057995496,313.95067836072,330.39003879965,348.83408706747,369.35382642901,392.4383479509,418.60090448096,448.46752658184,465.11211608996,502.32108537715,523.2511306012],description:"Leven's monochord ?"},ligon:{frequencies:[261.6255653006,279.66870773512,292.40504357126,309.19384990071,329.87571277032,342.12573923925,366.27579142084,392.4383479509,411.12588832951,436.04260883433,462.87600014722,485.87604984397,523.2511306012],description:"Jacky Ligon, strictly proper all prime scale, TL 08-09-2000"},ligon2:{frequencies:[261.6255653006,276.16031892841,292.40504357126,310.68035879446,331.39238271409,355.06326719367,382.37582620857,411.78935130154,441.2028763945,470.61640148747,500.02992658044,529.4434516734,558.85697676637],description:"Jacky Ligon, 19-limit symmetrical non-octave scale, 2001"},ligon3:{frequencies:[261.6255653006,273.51763645063,286.54228580542,300.86940009569,316.70463167967,334.29933343966,341.25073734861,376.08675011961,401.15920012759,427.90314680276,471.58492637221,481.3910401531,508.13498682828,534.87893350345,561.62288017862,588.36682685379,615.11077352897],description:"Jacky Ligon, 23-limit non-octave scale (2001)"},ligon4:{frequencies:[261.6255653006,278.49926570678,289.46759601673,308.13698517552,320.27237341115,340.92853547661,362.91692931321,386.32347802158,401.53832428939,427.43578342293,444.26952759254,472.92296174596,491.54841572131,523.2511306012,556.99853141357,592.92249142473,616.27397035104,640.54474682231,681.85707095323,725.83385862642,754.41987838254,803.07664857879],description:"Jacky Ligon, 2/1 Phi Scale, TL 12-04-2001"},ligon5:{frequencies:[261.6255653006,273.22765669781,280.653851324,293.09977429907,314.41721066027,328.36040925687,337.28508524374,352.24238645938,377.86132347501,394.61802538749,405.34378524393,423.31898451752,454.1076550834,474.24531572837,487.13535379632,508.73764640933,545.73895363303],description:'Jacky Ligon, scale for "Two Golden Flutes" (2001)'},ligon6:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:'Jacky Ligon, "Primal Golden Tuning" (2001)'},ligon7:{frequencies:[261.6255653006,294.32876096318,321.08592105074,361.22166118208,394.05999401681,443.31749326891,483.61908356609,527.58445479937],description:"Jacky Ligon, 7 tone, 27/22=generator, MMM 22-01-2002"},lindley_ea:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,349.6228209638,367.9112241576,391.5530240856,413.43299207996,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Mark Lindley +J. de Boer +W. Drake (1991), for organ Grosvenor Chapel, London"},lindley_sf:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.07474405997,328.14198392915,349.6228209638,368.32692341742,391.5530240856,413.90012676351,438.51190905657,465.63764214343,491.10256480205,523.2511306012],description:"Lindley (1988) suggestion nr. 2 for Stanford Fisk organ"},"ling-lun":{frequencies:[261.6255653006,279.38237857051,294.32876096318,314.30517589183,331.11985608357,353.59332287831,372.50983809402,392.4383479509,419.07356785577,441.49314144476,471.45776383774,496.67978412536,523.2511306012],description:"Scale of Ling Lun from C"},liu_major:{frequencies:[261.6255653006,290.69507255622,322.99452506247,348.83408706747,392.4383479509,436.04260883433,484.4917875937,523.2511306012],description:`Linus Liu's Major Scale, see his 1978 book, "Intonation Theory"`},liu_mel:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,392.4383479509,423.83341578697,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Linus Liu's Melodic Minor, use 5 and 7 descending and 6 and 8 ascending"},liu_minor:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,387.59343007496,418.60090448096,484.4917875937,523.2511306012],description:"Linus Liu's Harmonic Minor"},liu_pent:{frequencies:[261.6255653006,294.32876096318,331.11985608357,353.19451315581,392.4383479509,441.49314144476,496.67978412536,529.79176973372],description:`Linus Liu's "pentatonic scale"`},lorina:{frequencies:[261.6255653006,271.31540105247,293.02063313667,305.22982618403,313.95067836072,348.83408706747,348.83408706747,385.55346465352,406.97310157871,457.84473927605,457.84473927605,465.11211608996,523.2511306012],description:"Lorina"},lt46a:{frequencies:[261.6255653006,265.62583852249,273.73233506765,277.91772325275,286.39934942254,290.77841553921,299.65253047503,308.79746990018,313.51900484808,323.08712797864,328.02715279963,338.03804253716,348.35444940179,353.68081538041,364.47461587782,370.04745828823,381.3407438317,387.1714705201,398.98735486934,411.16384203565,417.45056598488,430.19052226982,436.76816801564,450.09766813034,463.83396431287,470.92601754108,485.29796386361,492.71820372913,507.75521382755,523.2511306012],description:"13-limit temperament, minimax g=495.66296 cents"},lucy_19:{frequencies:[261.6255653006,272.17716319349,280.81422591737,292.13972001074,301.4102593031,313.56641022552,326.2128298123,336.56461921066,350.13857756143,364.25998604447,375.81913491042,390.97626371576,406.74469336313,419.65201956185,436.57696862128,450.43096951372,468.59726172356,487.49621708267,502.96605061019,523.2511306012],description:"Lucy's 19-tone scale"},lucy_24:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,292.13970819848,301.41031849758,303.92192719902,313.56642833783,326.21280343239,336.56467170065,339.36921655583,350.13858362887,364.25994396351,375.81917832675,390.97625694066,403.38329512334,406.744629928,419.65205349792,436.57694340361,450.43105016925,454.18442712942,468.59728067062,487.49616921257,502.96612033609,523.2511306012],description:"Lucy/Harrison, meantone tuning from Bbb to Cx, third=1200.0/pi, 1/1=A"},lucy_31:{frequencies:[261.6255653006,269.92785558198,272.17712546173,280.81425349217,283.15423815518,292.13970819848,301.41031849758,303.92192719902,313.56642833783,323.51698308414,326.21280343239,336.56467170065,339.36921655583,350.13858362887,361.24970022276,364.25994396351,375.81917832675,378.95082751155,390.97625694066,403.38329512334,406.744629928,419.65205349792,432.96907456701,436.57694340361,450.43105016925,454.18442712942,468.59728067062,483.46750424654,487.49616921257,502.96612033609,507.15726445705,523.2511306012],description:"Lucy/Harrison's meantone tuning, 1/1=A"},lucy_7:{frequencies:[261.6255653006,292.13972001074,326.2128298123,350.13857756143,390.97626371576,436.57696862128,487.49621708267,523.2511306012],description:"Diatonic Lucy's scale"},lumma5:{frequencies:[261.6255653006,279.06726965397,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,459.88868900496,490.54793493862,523.2511306012],description:"Carl Lumma's 5-limit version of lumma7, also Fokker 12-tone just."},lumma7:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,390.69417751556,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"Carl Lumma's 7-limit 12-tone scale, a.k.a GW Smith's Prism. TL 21-11-98"},lumma7t:{frequencies:[261.6255653006,279.68948643792,293.67396186758,305.56991806333,326.66797434652,349.22276480589,366.68390442934,392.00157215927,419.06732091375,436.04260883433,457.84473927605,489.45662770953,523.2511306012],description:"Tempered lumma7, 6 tetrads + 4 triads within 2c of Just, TL 19-2-99"},lumma7t72:{frequencies:[261.6255653006,279.86396690685,293.66476791741,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"72-tET version of lumma7t"},lumma7t_keen:{frequencies:[261.6255653006,279.95098841649,293.39965821869,305.14186035122,326.51537799354,349.38597341375,366.17023517096,391.81845653432,419.26317124465,436.04260556019,456.98979229899,488.99939844699,523.2511306012],description:"Dave Keenan's adaptation of lumma7t to include 6:8:11, TL 17-04-9"},lumma_10:{frequencies:[261.6255653006,281.2143451833,302.26980244078,324.90175210669,349.22823143301,375.37611551499,391.99543598175,421.34544350737,452.89298412314,486.80259447109,523.2511306012],description:"Carl Lumma's 10-tone 125 cent Pyth. scale, TL 29-12-1999"},lumma_12_fun:{frequencies:[261.6255653006,276.16031892841,293.246794009,310.68035879446,327.94037872749,348.23056788569,368.93292606842,390.99572534534,413.52379936426,439.8701910135,464.30742384759,491.05951174505,522.34585182853],description:"Rational well temperament based on 577/289, 3/2, and 19/16."},"lumma_12_moh-ha-ha":{frequencies:[261.6255653006,276.16031892841,293.42033886144,310.68035879446,330.09788121912,349.51540364377,368.93292606842,391.72740891476,414.24047839262,440.13050829216,466.02053819169,493.4335110265,523.2511306012],description:"Rational well temperament."},lumma_12_strangeion:{frequencies:[261.6255653006,277.97716313189,292.40504357126,310.68035879446,330.09788121912,349.23197505989,368.93292606842,391.9912339477,414.71297038361,440.63253103259,468.17206422213,492.47165233054,523.2511306012],description:'19-limit "dodekaphonic" scale.'},lumma_22:{frequencies:[261.6255653006,263.29318697558,262.98919438538,262.83732973433,262.68555277841,262.53386346698,263.29318697558,262.38226174944,262.98919438538,262.23074757519,263.29318697558,262.68555277841,262.07932089369,263.29318697558,262.83732973433,263.59753095473,262.38226174944,263.44531501617,262.68555277841,262.98919438538,263.29318697558,263.902226729,261.92798165442],description:"Carl Lumma, intervals of attraction by trial and error, 1999."},lumma_5151:{frequencies:[261.6255653006,276.7826524273,292.81785438923,309.78204413166,327.729041887,346.71578592374,369.67398581173,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Carl Lumma's 5151 temperament III (1197/709.5/696). June 2003"},lumma_al1:{frequencies:[261.6255653006,274.63272075836,292.81785438923,309.78204413166,327.729041887,346.71578592374,366.8025131876,391.09077971329,413.74834001613,437.71854962063,463.0774559108,489.90551202062,522.3451906503],description:"Alaska I (1197/709.5/696), Carl Lumma, 6 June 2003."},lumma_al2:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,347.216824829,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska II (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al3:{frequencies:[261.6255653006,275.18850165466,292.98704147282,310.05056613125,328.10786809908,349.32910706765,367.43868454848,391.20374747207,413.98739946535,438.09796819065,463.6127330944,490.61347436729,522.3451906503],description:"Alaska III (1197/707/696.5), Carl Lumma, 6 June 2003."},lumma_al4:{frequencies:[261.6255653006,276.38325105256,293.32570896007,309.87152561537,328.86683469969,349.02656754477,368.7143392539,391.31674786192,413.39000965417,438.73106346722,464.55095742407,491.89038573682,522.04355935974],description:"Alaska IV (1196/701/697), Carl Lumma, 6 June 2003."},lumma_al5:{frequencies:[261.6255653006,276.84261239447,293.89809826895,310.99222741882,329.08061019985,349.35433052883,369.67398581173,391.17550247358,415.27471248744,439.42852501549,464.98720675925,493.63374591774,522.3451906503],description:"Alaska V (1197/702/696.375), Carl Lumma, 6 June 2003."},lumma_al6:{frequencies:[261.6255653006,276.86260193655,293.83444433876,310.94732162256,329.05685050583,349.22823143301,369.56723519412,391.09077971329,415.06487744922,439.23819834286,464.81937009253,493.31307433255,522.04355935974],description:"Alaska VI (1196/701/696), Carl Lumma, 6 June 2003."},lumma_al7:{frequencies:[261.6255653006,276.11677207256,293.26810788146,310.16878953668,328.73958549954,348.42227432308,368.499294457,391.39134599911,413.94674961638,438.72852926454,464.99660740427,491.79379203259,522.3451906503],description:"Alaska VII, Carl Lumma, 27 Jan 2004"},lumma_dec1:{frequencies:[261.6255653006,286.10322937235,299.18791603519,327.17991022208,342.14320575162,374.15409293384,391.26571058456,427.87249484695,457.55816161244,489.30340830564,523.2511306012],description:"Carl Lumma, two 5-tone 7/4-chains, 5/4 apart in 31-tET, TL 9-2-2000"},lumma_dec2:{frequencies:[261.6255653006,286.10322937235,292.57243455474,327.17991022208,342.14320575162,382.6142546815,391.26571058456,437.54730686196,457.55816161244,511.68128147674,523.2511306012],description:"Carl Lumma, two 5-tone 3/2-chains, 7/4 apart in 31-tET, TL 9-2-2000"},lumma_magic:{frequencies:[261.6255653006,293.02063313667,299.00064605783,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,418.60090448096,436.04260883433,457.84473927605,467.18850946536,523.2511306012],description:"Magic chord test, Carl Lumma, TL 24-06-99"},"lumma_synchtrines+2":{frequencies:[261.6255653006,277.1478691313,293.59111644706,311.009943641,329.46223568632,349.00930447981,369.71610741159,391.65144749868,414.88821865981,439.50363030131,465.57948255979,493.20241832805,522.46423212702],description:"The 12-tone equal temperament with 2:3:4 brats of +2"},"lumma_synchtrines-2":{frequencies:[261.6255653006,277.19623399848,293.69359242342,311.17279259662,329.69226891672,349.31393351076,370.10338321153,392.13011885309,415.46777761785,440.19437666896,466.39258399594,494.14997995304,523.55935978973],description:"The 12-tone equal temperament with 2:3:4 brats of -2"},lydian_chrom:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,317.12189733406,327.03195662575,373.75080757229,402.50086969323,418.60090448096,427.14378008261,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,615.58956541318,634.24379466812,654.0639132515,747.50161514457,805.00173938646,837.20180896192,854.28756016522,872.08521766867,951.36569200218,1046.5022612024],description:"Lydian Chromatic Tonos"},lydian_chrom2:{frequencies:[261.6255653006,272.09058791262,283.42769574232,340.11323489078,377.90359432309,400.13321751856,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the chromatic genus"},lydian_chrominv:{frequencies:[261.6255653006,271.68808704293,281.75060878526,362.25078272391,402.50086969323,422.62591317789,442.75095666255,523.2511306012],description:"A harmonic form of Schlesinger's Chromatic Lydian inverted"},lydian_diat:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,373.75080757229,387.59343007496,402.50086969323,436.04260883433,455.00098313148,475.68284600109,498.33441009638,523.2511306012,550.79066379074,581.39014511244,654.0639132515,697.66817413493,747.50161514457,852.70554616492,805.00173938646,872.08521766867,910.00196626296,951.36569200218,996.66882019276,1046.5022612024],description:"Lydian Diatonic Tonos"},lydian_diat2:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,377.90359432309,425.14154361347,485.87604984397,523.2511306012],description:"Schlesinger's Lydian Harmonia, a subharmonic series through 13 from 26"},lydian_diat2inv:{frequencies:[261.6255653006,281.75060878526,322.00069575458,362.25078272391,382.37582620857,402.50086969323,442.75095666255,483.00104363188,523.2511306012],description:"Inverted Schlesinger's Lydian Harmonia, a harmonic series from 13 from 26"},lydian_diatcon:{frequencies:[261.6255653006,283.42769574232,309.19384990071,340.11323489078,358.01393146398,425.14154361347,485.87604984397,523.2511306012],description:"A Lydian Diatonic with its own trite synemmenon replacing paramese"},lydian_enh:{frequencies:[261.6255653006,275.39533189537,290.69507255622,299.00064605783,303.33398875432,307.79478270659,373.75080757229,402.50086969323,410.39304360878,414.45634107026,418.60090448096,475.68284600109,523.2511306012,550.79066379074,581.39014511244,598.00129211566,606.66797750864,615.58956541318,747.50161514457,805.00173938646,820.78608721757,828.91268214051,837.20180896192,951.36569200218,1046.5022612024],description:"Lydian Enharmonic Tonos"},lydian_enh2:{frequencies:[261.6255653006,266.75547834571,272.09058791262,340.11323489078,377.90359432309,388.70083987518,400.13321751856,523.2511306012],description:"Schlesinger's Lydian Harmonia in the enharmonic genus"},lydian_enhinv:{frequencies:[261.6255653006,266.65682617177,271.68808704293,362.25078272391,402.50086969323,412.56339143556,422.62591317789,523.2511306012],description:"A harmonic form of Schlesinger's Enharmonic Lydian inverted"},lydian_pent:{frequencies:[261.6255653006,269.93113880221,283.42769574232,340.11323489078,377.90359432309,395.48050568695,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the pentachromatic genus"},lydian_pis:{frequencies:[261.6255653006,290.69507255622,327.03195662575,373.75080757229,402.50086969323,436.04260883433,475.68284600109,523.2511306012,550.79066379074,581.39014511244,654.0639132515,747.50161514457,805.00173938646,872.08521766867,951.36569200218,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Lydian Tonos"},lydian_tri:{frequencies:[261.6255653006,268.51044859798,275.76748774928,340.11323489078,377.90359432309,392.4383479509,408.13588186894,523.2511306012],description:"Schlesinger's Lydian Harmonia in the first trichromatic genus"},lydian_tri2:{frequencies:[261.6255653006,268.51044859798,283.42769574232,340.11323489078,377.90359432309,392.4383479509,425.14154361347,523.2511306012],description:"Schlesinger's Lydian Harmonia in the second trichromatic genus"},nachbaur_6:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,523.2511306012],description:`Fred Nachbaur's harmonic hexatonic, as used in "Void of Sensation"`},nassarre:{frequencies:[261.6255653006,277.66336828161,294.34406205295,311.66659310186,331.15428443044,350.6431449633,372.56793743951,394.49404533893,419.16071913933,443.82887286778,471.58032351597,495.88429116026,523.2511306012],description:"Nassarre's Equal Semitones"},negri5_19:{frequencies:[261.6255653006,271.22480440713,281.41555648081,291.74090527404,302.70251050738,313.80889368201,325.59966315504,337.54616011163,350.22880998446,363.07896889448,376.72096510961,390.54314115106,405.21705098851,420.08476989056,435.86864979507,451.86099895106,468.83881245397,486.04086171852,504.30291533224,523.2511306012],description:"Negri temperament, g=126.238272, 5-limit"},negri_19:{frequencies:[261.6255653006,269.02825605326,281.18681366715,289.14299126725,302.21061955257,310.76166549402,324.80633749066,333.99672707734,349.09149261831,358.96903024071,375.19240283292,392.14898023137,403.24482870584,421.46921730446,433.39468387282,452.98167562873,465.79878414581,486.85025820508,500.62567766841,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},negri_29:{frequencies:[261.6255653006,269.02825605326,276.64040740805,281.18681366715,289.14299126725,297.32428710198,302.21061955257,310.76166549402,319.55466133443,324.80633749066,333.99672707734,343.44715857517,349.09149261831,358.96903024071,369.1260526158,375.19240283292,385.80846524917,392.14898023137,403.24482870584,414.65463641221,421.46921730446,433.39468387282,445.65757880387,452.98167562873,465.79878414581,478.97855252217,486.85025820508,500.62567766841,514.79087238232,523.2511306012],description:"Negri temperament, 13-limit, g=124.831"},"neid-mar-morg":{frequencies:[261.6255653006,277.49581689502,293.99657683935,311.12698372208,329.99999983505,349.6228209638,369.99442271164,392.4383479509,415.77394625748,440,466.69047534984,494.44133512215,523.2511306012],description:"Neidhardt-Marpurg-de Morgan temperament (1858)"},neidhardt1:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,348.83408706747,368.32692341742,391.5530240856,414.36778843034,438.51190905657,465.11211608996,491.65745674141,523.2511306012],description:"Neidhardt I temperament (1724)"},neidhardt2:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,349.22823143301,369.15973155124,391.5530240856,414.36778843034,438.51190905657,466.16376151809,492.7691222293,523.2511306012],description:"Neidhardt II temperament (1724)"},neidhardt3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Neidhardt III temperament (1724) 'Grosse Stadt'"},neidhardt4:{frequencies:[261.6255653006,277.18263097687,293.66476791741,311.12698372208,329.62755691287,349.22823143301,369.99442271164,391.99543598175,415.30469757995,440,466.16376151809,493.88330125613,523.2511306012],description:"Neidhardt IV temperament (1724), equal temperament"},neidhardtn:{frequencies:[261.6255653006,276.86979852503,293.66476791741,310.77584116741,329.62755691287,348.83408706747,369.99442271164,391.5530240856,415.30469757995,439.50340943686,466.16376151809,493.32589719545,523.2511306012],description:"Johann Georg Neidhardt's temperament (1732), alt. 1/6 & 0 P, also Marpurg nr.10"},neogeb24:{frequencies:[261.6255653006,270.11478301563,282.39420473706,291.55732426372,295.23185084282,304.81152420286,308.65309481038,318.66826025208,333.15492371116,343.96512368902,348.30015108876,359.6017829051,375.94928703407,388.14807710176,393.03994675222,405.79329398283,424.24066266408,438.00640969567,443.52664897728,457.91818970179,463.68937649142,478.73515685363,500.49846361623,516.73862125829,523.2511306012],description:"Neo-Gothic e-based lineotuning (T/S or Blackwood's R=e, ~2.71828), 24 notes"},neogji12:{frequencies:[261.6255653006,282.52678126125,294.32876096318,317.84262891891,332.97799220076,348.83408706747,374.60024122586,392.4383479509,423.79017189188,441.49314144476,443.97065626768,499.46698830115,523.2511306012],description:"M. Schulter, neo-Gothic 12-note JI (prim. 2/3/7/11) 1/1=F with Eb key as D+1"},neogp16a:{frequencies:[261.6255653006,274.38778799819,281.28352228595,295.02457363685,309.19384990071,317.19205704586,332.33517754401,348.83408706747,366.27579142084,374.86334014511,392.4383479509,411.12588832951,422.62591317789,442.75095666255,464.34856430463,498.91386871277,523.2511306012],description:"M. Schulter, scale from mainly prime-to-prime ratios and octave complements (Gb-D#)"},neutr_diat:{frequencies:[261.6255653006,294.32876096318,320.24370022528,348.83408706747,392.4383479509,427.47405410759,479.82340237272,523.2511306012],description:"Neutral Diatonic, 9 + 9 + 12 parts, geometric mean of major and minor"},neutr_pent1:{frequencies:[261.6255653006,302.32287545847,348.83408706747,392.4383479509,453.48431318771,523.2511306012],description:"Quasi-Neutral Pentatonic 1, 15/13 x 52/45 in each trichord, after Dudon"},neutr_pent2:{frequencies:[261.6255653006,301.87565226992,348.83408706747,392.4383479509,452.81347840488,523.2511306012],description:"Quasi-Neutral Pentatonic 2, 15/13 x 52/45 in each trichord, after Dudon"},new_enh:{frequencies:[261.6255653006,264.89588486686,279.06726965397,348.83408706747,392.4383479509,397.34382730029,418.60090448096,523.2511306012],description:"New Enharmonic"},new_enh2:{frequencies:[261.6255653006,327.03195662575,331.11985608357,348.83408706747,392.4383479509,490.54793493862,496.67978412536,523.2511306012],description:"New Enharmonic permuted"},newcastle:{frequencies:[261.6255653006,273.65745935891,291.9012907804,312.65334602246,327.03195662575,350.28154752005,366.3906401674,390.81668391305,410.48618883318,436.04260883433,467.04206359353,490.54793493862,523.2511306012],description:"Newcastle modified 1/3-comma meantone"},norden:{frequencies:[261.6255653006,274.87601291722,292.73769384471,310.07474405997,327.54963108844,349.78078158391,366.5013507395,391.37619916626,412.31401916973,437.91808280662,466.37437567834,489.99465727995,523.2511306012],description:"Reconstructed Schnitger temperament, organ in Norden. Ortgies, 2002"},novaro:{frequencies:[261.6255653006,274.70684356563,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,498.33441009638,523.2511306012],description:"9-limit diamond with 21/20, 16/15, 15/8 and 40/21 added for evenness"},novaro15:{frequencies:[261.6255653006,279.06726965397,280.31310567921,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.87565226992,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,356.76213450082,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,383.71749577421,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,453.48431318771,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,488.36772189445,490.54793493862,523.2511306012],description:"1-15 diamond, see Novaro, 1927, Sistema Natural base del Natural-Aproximado, p"},novaro_eb:{frequencies:[261.6255653006,277.27733921611,293.70273468471,311.34510173929,329.85947563084,349.74559786079,370.61463194963,392.51515715445,416.03831243363,440.72414616847,467.23897542105,495.06435356607,524.26505360912],description:"Novaro (?) equal beating 4/3 with strectched octave, almost pure 3/2"},janke1:{frequencies:[261.6255653006,276.38325105256,293.32570896007,310.58830860439,328.86683469969,349.02656754477,368.7143392539,391.76907592069,414.34624765043,439.23819834286,465.62553897253,492.45896815637,523.2511306012],description:"Rainer Janke, Temperatur I"},janke2:{frequencies:[261.6255653006,276.38325105256,292.98704147282,310.58830860439,328.48713220126,349.02656754477,368.7143392539,391.54284657258,414.34624765043,438.73106346722,465.62553897253,491.89038573682,523.2511306012],description:"Rainer Janke, Temperatur II"},janke3:{frequencies:[261.6255653006,276.22365192501,292.98704147282,310.40895756597,328.29744538229,349.02656754477,368.50142299854,391.54284657258,414.10698098223,438.47771564426,465.62553897253,491.60634075178,523.2511306012],description:"Rainer Janke, Temperatur III"},janke4:{frequencies:[261.6255653006,275.90473010106,292.98704147282,310.76776326996,328.10786809908,349.22823143301,368.07595926604,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.32245979018,523.2511306012],description:"Rainer Janke, Temperatur IV"},janke5:{frequencies:[261.6255653006,275.58617649731,292.98704147282,310.05056613125,328.10786809908,348.82502010853,367.43868454848,391.54284657258,413.39000965417,438.47771564426,465.08793784701,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur V"},janke6:{frequencies:[261.6255653006,275.74540729824,292.98704147282,310.58830860439,328.10786809908,349.43001184052,367.65098676472,391.54284657258,413.86785247997,438.47771564426,465.89457252293,491.0387427573,523.2511306012],description:"Rainer Janke, Temperatur VI"},janke7:{frequencies:[261.6255653006,275.42703764514,292.81785438923,311.12698372208,327.91840028839,349.63190883464,367.0144478307,391.54284657258,413.62886206386,438.22451411849,467.24207374344,490.75518955849,523.2511306012],description:"Rainer Janke, Temperatur VII"},jemblung1:{frequencies:[261.6255653006,298.87388797409,337.89601991959,388.44742741354,452.30188977628,523.2511306012],description:"Scale of bamboo gamelan jemblung from Kalijering, slendro-like. 1/1=590 Hz."},jemblung2:{frequencies:[261.6255653006,300.03885820455,355.06324470257,391.40016308218,451.61555914985,523.2511306012],description:"Bamboo gamelan jemblung at Royal Batavia Society. 1/1=504 Hz."},ji_10coh:{frequencies:[261.6255653006,283.42769574232,299.7792935736,327.03195662575,348.83408706747,370.63621750918,392.4383479509,436.04260883433,457.84473927605,485.0974023282,523.2511306012],description:"Differentially coherent 10-tone scale"},ji_10coh2:{frequencies:[261.6255653006,305.22982618403,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,479.64686971777,523.2511306012],description:"Other diff. coherent 10-tone scale"},ji_11:{frequencies:[261.6255653006,276.96780524107,294.32876096318,316.53463456122,336.37572681506,356.10146388137,384.42940207435,406.97310157871,432.48307733364,465.11211608996,494.26637409559,523.2511306012],description:"3 and 7 prime rational interpretation of 11-tET. OdC 2000"},ji_12:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Basic JI with 7-limit tritone"},ji_12a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"7-limit 12-tone scale"},ji_12b:{frequencies:[261.6255653006,272.52663052146,290.69507255622,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,448.50096908674,457.84473927605,490.54793493862,523.2511306012],description:"alternate 7-limit 12-tone scale"},ji_12c:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:'Kurzweil "Just with natural b7th", is Sauveur Just with 7/4'},ji_13:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"5-limit 12-tone symmetrical scale with two tritones"},ji_17:{frequencies:[261.6255653006,271.31540105247,283.8170195002,294.32876096318,310.07474405997,321.55899383997,336.37572681506,348.83408706747,361.75386806997,378.42269266694,392.4383479509,406.97310157871,425.72552925031,441.49314144476,465.11211608996,482.33849075995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 17-tET. OdC"},ji_17a:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,310.07474405997,321.08592105074,334.88072358477,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,426.35277308246,441.49314144476,465.11211608996,484.4917875937,502.32108537715,523.2511306012],description:"3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_17b:{frequencies:[261.6255653006,272.52663052146,285.40970760065,294.32876096318,310.07474405997,319.76457981184,334.88072358477,348.83408706747,359.73515228832,380.54627680087,392.4383479509,408.78994578219,428.11456140098,441.49314144476,465.11211608996,479.64686971777,502.32108537715,523.2511306012],description:"Alt. 3, 5 and 11 prime rational interpretation of 17-tET, OdC"},ji_19:{frequencies:[261.6255653006,272.52663052146,275.93321340298,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,353.19451315581,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"5-limit 19-tone scale"},ji_20:{frequencies:[261.6255653006,271.31540105247,279.38237857051,288.32205155576,299.00064605783,310.07474405997,321.55899383997,331.11985608357,348.83408706747,356.10146388137,372.50983809402,384.42940207435,392.4383479509,413.43299207996,425.72552925031,441.49314144476,457.84473927605,474.80195184183,489.99465727995,504.56359022259,523.2511306012],description:"3 and 7 prime rational interpretation of 20-tET. OdC"},ji_21:{frequencies:[261.6255653006,271.31540105247,279.06726965397,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"7-limit 21-tone just scale, Op de Coul, 2001"},ji_22:{frequencies:[261.6255653006,272.52663052146,279.06726965397,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"5-limit 22-tone scale (Zarlino?)"},ji_27:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,290.69507255622,299.00064605783,305.22982618403,313.95067836072,320.49131749323,331.11985608357,336.37572681506,348.83408706747,356.10146388137,366.27579142084,373.75080757229,384.42940207435,392.4383479509,406.97310157871,413.43299207996,427.14378008261,436.04260883433,448.50096908674,457.84473927605,470.92601754108,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"7-limit rational interpretation of 27-tET, OdC"},ji_29:{frequencies:[261.6255653006,267.90457886781,275.62199471997,282.55561052465,287.78812183066,294.32876096318,301.39265122629,310.07474405997,317.12189733406,323.76163705949,331.11985608357,340.65828815182,348.83408706747,356.76213450082,367.91095120397,372.08969287196,383.71749577421,392.4383479509,401.85686830172,413.43299207996,422.82919644541,431.68218274599,441.49314144476,454.2110508691,465.11211608996,475.68284600109,484.4917875937,496.67978412536,510.98743222773,523.2511306012],description:"3,5,11-prime rational interpretation of 29-tET, OdC"},ji_30:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,286.15296204753,294.32876096318,299.7792935736,308.34441624714,313.95067836072,321.92208230347,329.64821227876,336.37572681506,344.91651675372,353.19451315581,360.81424763342,370.01329949656,379.40816842909,387.59343007496,396.89567239676,406.97310157871,415.27867508032,425.24536328225,436.04260883433,443.97065626768,456.65553216105,465.11211608996,478.40103369253,488.36772189445,498.33441009638,511.62332769895,523.2511306012],description:"11-limit rational interpretation of 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OdC"},ji_7a:{frequencies:[261.6255653006,287.78812183066,319.76457981184,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Superparticular approximation to 7-tET. Op de Coul, 1998"},ji_8coh:{frequencies:[261.6255653006,286.99041781007,312.35527031954,339.96223546814,370.00947616612,405.83764015148,441.71144237774,480.75585116768,523.2511306012],description:"Differential coherent 8-tone scale, OdC, 2003"},ji_8coh3:{frequencies:[261.6255653006,277.97716313189,302.50455987882,327.03195662575,359.73515228832,392.4383479509,425.14154361347,466.02053819169,523.2511306012],description:"Differential fully coherent 8-tone scale, OdC, 2003"},ji_9coh:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,366.27579142084,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Differentially coherent 9-tone scale"},ji_ri24a:{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,301.87565226992,310.68035879446,319.76457981184,329.87571277032,340.11323489078,348.83408706747,359.73515228832,370.63621750918,380.54627680087,392.4383479509,402.50086969323,414.99227599406,428.11456140098,440.63253103259,453.48431318771,465.11211608996,479.64686971777,494.18162334558,508.71637697339,523.2511306012],description:"M. Schulter, just/rational intonation system - with circulating 24-note set"},jioct12:{frequencies:[261.6255653006,272.52663052146,282.55561052465,302.80736724606,313.95067836072,327.03195662575,363.36884069528,376.74081403286,392.4383479509,436.04260883433,454.2110508691,470.92601754108,523.2511306012],description:"12-tone JI version of Messiaen's octatonic scale, Erlich & Par\xEF\xBF\xBDzek"},"jobin-bach":{frequencies:[261.6255653006,275.07759559501,292.50627485027,309.76836826904,327.03195662575,348.83408706747,366.77012764335,391.22147055517,412.61639318626,437.39890198442,464.6525521713,489.02683710225,523.2511306012],description:"Emile Jobin, WTC temperament after Bach's signet"},"johnson-secor_rwt":{frequencies:[261.6255653006,276.16031892841,293.03678286293,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.52992584916,414.24047839262,438.40450629885,465.11211608996,490.95167809495,523.2511306012],description:"Johnson/Secor proportional-beating well-temperament with five 24/19s."},johnson_44:{frequencies:[261.6255653006,265.7783520514,269.99705605222,274.2827236086,278.63641763414,283.05921791404,287.55222124002,292.11654190835,296.75331210627,301.46368356757,306.24882108355,311.17820103386,316.11753722951,321.13527558179,326.23266245367,331.4109583385,336.67144939063,342.01544029518,347.44425644654,352.9592442771,358.56177366235,364.2532300084,370.03502692537,375.90859839047,381.87540114246,387.93691728375,394.09464571975,400.35011587045,406.70487919155,413.16051176499,419.71861468993,426.38081694263,433.14876596753,440.02414274758,447.00865248514,454.10402744924,461.31203006992,468.63444275836,476.07308421189,483.62979961065,491.30646309654,499.10497838378,507.02727962797,515.07533168556,523.2511306012],description:"Aaron Johnson, 44-tET approximation"},johnson_7:{frequencies:[261.6255653006,288.83389952765,318.87182567809,352.10227751942,388.71994014354,429.2294430713,473.86811641255,523.2511306012],description:"Aaron Johnson, 7-tET approximation"},johnson_eb:{frequencies:[261.6255653006,273.1678696521,292.40504357126,312.71949922989,327.03195662575,349.65487315468,365.50630446407,390.89937403737,408.78994578219,437.06859144336,467.84806971401,488.62421754671,523.2511306012],description:'Aaron Johnson, "1/4-comma tempered" equal beating C-G-D-A-E plus just thirds'},johnson_ratwell:{frequencies:[261.6255653006,276.16031892841,292.90688289089,310.07474405997,327.94037872749,348.83408706747,368.21375857121,391.49724879514,414.24047839262,438.30776524386,465.11211608996,490.95167809495,523.2511306012],description:"Aaron Johnson, rational well-temperament with five 24/19's"},johnson_temp:{frequencies:[261.6255653006,275.52965735686,292.50638298357,309.88336774144,327.03195662575,348.76230617841,367.55223824197,391.22154286826,413.09299784305,437.39914452994,464.92072007996,490.30891677011,523.2511306012],description:"Aaron Johnson, temperament with just 5/4, 24/19 and 19/15"},johnston:{frequencies:[261.6255653006,275.93321340298,294.32876096318,315.35224388912,327.03195662575,359.73515228832,367.91095120397,392.4383479509,401.35740131342,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Ben Johnston's combined otonal-utonal scale"},johnston_21:{frequencies:[261.6255653006,272.52663052146,282.55561052465,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,470.92601754108,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"Johnston 21-note just enharmonic 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scale"},"johnston_6-qt":{frequencies:[261.6255653006,262.79353657426,266.47048317654,267.57160087561,271.31540105247,272.52663052146,277.4816601673,280.31310567921,284.23518205497,290.69507255622,294.32876096318,297.30177875068,299.7792935736,300.33547037059,305.22982618403,306.59245933664,310.07474405997,311.45900631024,316.53463456122,317.12189733406,319.76457981184,322.99452506247,327.03195662575,334.46450109452,339.14425131559,342.60490694126,348.83408706747,350.39138209902,355.29397756872,356.76213450082,361.75386806997,363.36884069528,367.91095120397,373.75080757229,381.53728273004,382.24514410802,387.59343007496,390.82337532559,392.4383479509,396.40237166758,399.70572476481,406.97310157871,408.78994578219,413.43299207996,420.46965851882,426.35277308246,436.04260883433,445.95266812602,452.19233508746,459.88868900496,465.11211608996,467.18850946536,475.68284600109,479.64686971777,484.4917875937,486.49381977384,490.54793493862,248.7057842981,498.33441009638,508.71637697339,516.79124009995,523.2511306012],description:"11-limit complete system from Ben Johnston's _6th Quartet_"},"johnston_6-qt_row":{frequencies:[261.6255653006,272.52663052146,290.69507255622,306.59245933664,327.03195662575,350.39138209902,363.36884069528,399.70572476481,408.78994578219,436.04260883433,445.95266812602,490.54793493862,508.71637697339],description:`11-limit 'prime row' from Ben Johnston's "6th Quartet"`},johnston_81:{frequencies:[116.54094037952,117.99770213426,119.33792294863,119.89808681021,120.82964698549,121.39681289533,122.77564089365,122.91427305652,124.31033640482,124.45070146973,125.86421560988,127.43751830501,127.89129259755,128.03570110055,129.48993375502,131.10855792696,132.74741490105,134.25516331721,134.88534766148,135.93335285867,136.57141450725,138.12259600536,138.27855718859,139.84912845542,141.59724256112,142.26189011172,143.87770417225,145.6761754744,147.49712766783,149.17240368579,151.03705873186,151.74601611917,153.46955111706,155.38792050603,157.33026951235,159.11723059817,159.29689788126,161.10619598065,161.86241719378,163.70085452487,163.8856974087,165.74711520643,165.93426862631,167.81895414651,169.91669107334,170.71426813406,172.6532450067,174.81141056928,176.9965532014,179.00688442294,179.84713021531,181.24447047823,182.095219343,184.16346134048,184.37140958479,186.46550460723,188.79632341482,189.68252014896,191.15627745751,191.83693889633,194.23490063253,196.66283689044,198.89653824771,199.12112235157,199.83014468368,201.38274497581,202.32802149222,204.62606815608,204.85712176088,207.18389400804,207.41783578289,209.77369268314,212.39586384168,213.39283516758,215.81655625837,218.5142632116,221.24569150175,223.75860552868,226.55558809779,227.61902417875,230.2043266756,233.08188075904],description:"Johnston 81-note 5-limit scale of Sonata for Microtonal Piano"},jorgensen:{frequencies:[261.6255653006,269.51415085551,288.85811466493,309.59046173614,318.92511007349,352.12195684808,355.62605411908,388.77403176757,408.50706336067,429.24143792307,469.25139168707,473.92081401802,523.2511306012],description:"Jorgensen's 5&7 temperament"},jousse:{frequencies:[261.6255653006,276.90198715646,293.15566421679,311.51473523959,328.62702621286,349.28097970329,369.20264759391,391.76800554826,415.35298052707,439.0631553946,466.60176257857,492.27019703794,523.2511306012],description:"Temperament of Jean Jousse (1832)"},jousse2:{frequencies:[261.6255653006,277.21176919085,293.63180098233,311.16627887077,329.63881547742,349.36510452864,370.14670828388,392.04008509316,415.41939014292,440.0494382652,466.3511549761,494.0599599767,523.2511306012],description:"Jean Jousse's quasi-equal 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genus"},oconnell:{frequencies:[261.6255653006,267.57429119961,272.27874977392,278.46970304972,283.3657217904,288.34782337261,294.90414810658,300.08911516052,305.36524364276,312.30850472426,317.79947295261,323.38698268281,330.74001416845,336.55504284097,344.20748191927,350.25929591231,356.41751010259,364.52157313929,370.93054700815,377.45220049416,386.03454097812,392.82175095637,399.72829510222,408.81713953112,416.00491024634,423.31905787312],description:"Walter O'Connell, Pythagorean scale of 25 octaves reduced by Phi. XH 15 (1993)"},oconnell_11:{frequencies:[261.6255653006,272.27874977392,288.34782337261,300.08911516052,312.30850472426,323.38698268281,344.20748191927,356.41751010259,370.93054700815,386.03454097812,408.81713953112,423.31905787312],description:"Walter O'Connell, 11-note mode of 25-tone scale"},oconnell_14:{frequencies:[261.6255653006,272.27874977392,283.3657217904,288.34782337261,300.08911516052,312.30850472426,323.38698268281,336.55504284097,344.20748191927,356.41751010259,370.93054700815,386.03454097812,399.72829510222,408.81713953112,423.31905787312],description:"Walter O'Connell, 14-note mode of 25-tone scale"},oconnell_7:{frequencies:[261.6255653006,283.3657217904,300.08911516052,323.38698268281,344.20748191927,370.93054700815,392.82175095637,423.31905787312],description:"Walter O'Connell, 7-note mode of 25-tone 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8 tones"},octony_trans5:{frequencies:[261.6255653006,271.31540105247,279.06726965397,317.94773560837,327.03195662575,339.14425131559,348.83408706747,508.71637697339,523.2511306012],description:"Complex 15 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_trans6:{frequencies:[261.6255653006,269.10058145205,271.31540105247,279.06726965397,336.37572681506,345.98646186692,348.83408706747,358.80077526939,523.2511306012],description:"Complex 14 of p. 115, an Octony based on Archytas's Enharmonic, 8 tones"},octony_u:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,356.76213450082,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"7)8 octony from 1.3.5.7.9.11.13.15, 1.3.5.7.9.11.13 tonic (subharmonics 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Oettingen's Orthotonophonium tuning"},oettingen2:{frequencies:[261.6255653006,264.89588486686,267.90457886781,272.52663052146,275.93321340298,279.06726965397,282.55561052465,287.4304306281,290.69507255622,294.32876096318,297.67175429757,301.39265122629,306.59245933664,310.07474405997,313.95067836072,317.51653791741,322.99452506247,327.03195662575,331.11985608357,334.88072358477,340.65828815182,344.91651675372,348.83408706747,353.19451315581,357.20610515709,363.36884069528,367.91095120397,372.08969287196,376.74081403286,383.2405741708,387.59343007496,392.4383479509,396.89567239676,401.85686830172,408.78994578219,413.43299207996,418.60090448096,423.83341578697,431.14564594215,436.04260883433,441.49314144476,446.50763144636,454.2110508691,459.88868900496,465.11211608996,470.92601754108,476.27480687611,484.4917875937,490.54793493862,496.11959049595,502.32108537715,510.98743222773,516.79124009995,523.2511306012],description:"von Oettingen's Orthotonophonium tuning with central 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Mersenne/Ban without D#"},major_clus:{frequencies:[261.6255653006,275.93321340298,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Chalmers' Major Mode Cluster"},major_wing:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Chalmers' Major Wing with 7 major and 6 minor triads"},malcolm:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Malcolm's Monochord (1721), and C major in Yamaha synths, Wilkinson: Tuning In"},malcolm2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,463.29527188648,490.54793493862,523.2511306012],description:"Malcolm 2"},malcolm_ap:{frequencies:[261.6255653006,279.47938236087,293.66476791741,313.97746652079,326.1838132033,349.22823143301,369.99442271164,391.99543598175,419.68935090103,436.0054062308,466.16376151809,489.82458627646,523.2511306012],description:"Best approximations in mix of all ETs from 12-23 to Malcolm's Monochord"},malcolm_me:{frequencies:[261.6255653006,294.32876096318,327.03195662575,359.73515228832,392.4383479509,457.84473927605,490.54793493862,523.2511306012],description:"Malcolm's Mid-East"},malcolme:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,496.11959049595,523.2511306012],description:"Most equal interval permutation of Malcolm's Monochord"},malcolme2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Inverse most equal interval permutation of Malcolm's Monochord"},malcolms:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,369.99442271164,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Symmetrical version of Malcolm's Monochord and Albion scale"},malerbi:{frequencies:[261.6255653006,275.62199471997,292.73769384471,310.07474405997,327.54963108844,348.83408706747,367.49599295996,391.37619916626,413.43299207996,437.91808280662,465.11211608996,489.99465727995,523.2511306012],description:"Luigi Malerbi's well-temperament nr.1 (1794) (nr.2 = Young)"},malgache:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,353.19451315581,367.91095120397,392.4383479509,413.89982010446,441.49314144476,459.88868900496,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache1:{frequencies:[261.6255653006,279.06726965397,294.32876096318,310.07474405997,327.03195662575,353.19451315581,376.74081403286,392.4383479509,418.60090448096,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malgache2:{frequencies:[261.6255653006,275.93321340298,294.32876096318,313.95067836072,327.03195662575,353.19451315581,367.91095120397,392.4383479509,408.78994578219,441.49314144476,470.92601754108,490.54793493862,523.2511306012],description:"tuning from Madagascar"},malkauns:{frequencies:[261.6255653006,313.95067836072,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"Raga Malkauns, inverse of prime_5"},mambuti:{frequencies:[261.6255653006,294.34406205295,331.72862856444,394.26624244126,466.16376151809,525.06772693396,590.39077962608,792.18471060794,999.82182774046],description:"African Mambuti Flutes (aerophone; vertical wooden; one note each)"},mandelbaum5:{frequencies:[261.6255653006,272.52663052146,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,454.2110508691,470.92601754108,484.4917875937,502.32108537715,523.2511306012],description:"Mandelbaum's 5-limit 19-tone scale, kleismic detempered circle of minor thirds"},mandelbaum7:{frequencies:[261.6255653006,272.52663052146,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,376.74081403286,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,504.56359022259,523.2511306012],description:"Mandelbaum's 7-limit 19-tone scale"},marimba1:{frequencies:[261.6255653006,284.4818984792,319.50463429683,342.83241505062,371.92288545737,411.72190027758,457.09800545097,500.48847822777,547.68138927822,612.97866327818,651.68292300609,728.11694797601,807.8963375694,903.69557412727,1013.19282257599,1069.7265813247,1225.95732655636,1303.36584601218],description:"Marimba of the Bakwese, SW Belgian Congo (Zaire). 1/1=140.5 Hz"},marimba2:{frequencies:[261.6255653006,279.11058864149,318.03161540472,343.03050002254,379.95718438213,421.58889248327,458.6849347701,519.33670373121,571.2689787911,613.68721319418,694.83488613378,761.23234162637,846.59395682498,953.56868388592,1049.52904699774,1145.8425062572,1271.3918647407,1389.66977226756],description:"Marimba of the Bakubu, S. Belgian Congo (Zaire). 1/1=141.5 Hz"},marimba3:{frequencies:[261.6255653006,296.73398952435,348.2210758395,420.13030572059,476.50902003141,518.73708886244,603.49292471609,696.44215167899,840.26061144117,953.01804006282,1037.47417772488],description:"Marimba from the Yakoma tribe, Zaire. 1/1=185.5 Hz"},marion:{frequencies:[261.6255653006,269.91407136119,278.46532473603,287.28749371714,296.38899008685,305.77900572762,315.46632790985,325.46074015958,335.7715953476,346.4093067252,357.3838291689,368.70624618807,380.38737313392,392.4383479509,411.71310103548,431.93429139282,453.14890242083,475.40520223986,498.75490298644,523.2511306012],description:"scale with two different ET step 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fifths"},"marpurg-t8":{frequencies:[261.6255653006,277.49581689502,293.33333347996,311.12698372208,329.99999983505,348.83408706747,369.99442271164,391.11111150212,414.83597850347,440,466.69047534984,493.32589719545,523.2511306012],description:"Marpurg's temperament nr.8, 4 tempered fifths"},"marpurg-t9":{frequencies:[261.6255653006,277.49581689502,294.32876096318,312.18279369479,331.11985608357,350.01785633742,371.24999944327,392.4383479509,416.24372513446,441.49314144476,468.27419030811,496.67978412536,523.2511306012],description:"Marpurg's temperament nr.9, 4 tempered fifths"},marpurg:{frequencies:[261.6255653006,277.49581689502,293.83071040301,311.12698372208,329.99999983505,349.42557141756,369.99442271164,392.4383479509,415.53937569366,440,466.69047534984,494.16238213869,523.2511306012],description:"Marpurg, Versuch ueber die musikalische Temperatur (1776), p. 153"},marpurg1:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg's Monochord no.1 (1776)"},marpurg3:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"Marpurg 3"},marpurg4:{frequencies:[261.6255653006,272.52663052146,290.69507255622,313.95067836072,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Marpurg 4, also Yamaha Pure Minor"},marsh:{frequencies:[261.6255653006,275.50659558095,293.15632631094,311.93674864629,328.48713220126,349.53094576004,368.07595926604,391.65594491223,412.43597848639,438.85779226656,466.97226207056,491.74834273545,523.2511306012],description:"John Marsh's meantone temperament (1809)"},marsh2:{frequencies:[261.6255653006,277.22760066578,293.66431501254,311.21660561883,329.70790803338,349.18845812715,369.99117208793,391.90679138833,415.30984563838,439.96491544382,466.29335337935,494.03030700757,523.2511306012],description:"John Marsh's quasi-equal temperament (1840)"},mavila12:{frequencies:[261.6255653006,256.98292999787,287.53945699376,321.72930260925,316.02010771872,353.59644178868,347.32175377489,388.62000642034,381.72381344999,427.11263899087,477.89842030218,469.41794908116,525.2340355968],description:"A 12-note mavila scale (for warping meantone-based music)"},mavila9:{frequencies:[261.6255653006,287.53945699376,316.02010771872,321.72930260925,353.59644178868,388.62000642034,427.11263899087,434.82882549415,477.89842030218,525.2340355968],description:"9-note scale of mavila temperament (TOP tuning)"},mavlim1:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,465.11211608996,523.2511306012],description:"First 27/25&135/128 scale"},mbira_banda:{frequencies:[261.6255653006,291.13134764929,327.53979283172,368.50142299854,404.88256627495,443.57258128492,480.10063929961,555.00605988575],description:"Mubayiwa Bandambira's tuning of keys R2-R9 from Berliner: The soul of mbira."},mbira_banda2:{frequencies:[261.6255653006,321.16993719469,360.29289210659,380.8360868427,422.32008370967,461.34206956593,587.32953583482,513.96502576833,761.67217368541,711.48673390068,849.04255025658,936.10488897708,1046.50286568598,633.49659152295,1055.60951665979,1174.65975017952,1321.5609185619,1486.83332446121,1633.62433483289,1789.73120457747,1937.11498804338,2239.34414798534],description:"Mubayiwa Bandambira's Mbira DzaVadzimu tuning B1=114 Hz"},mbira_gondo:{frequencies:[261.6255653006,315.28798447451,345.21700307457,379.51849407657,422.56409582244,461.07566488503,564.05539604512,516.94239487354,778.57545143809,697.24717811406,842.69088701475,926.42243447898,1029.11884353824,628.3943418294,1040.47545270591,1153.813137635,1308.64724593201,1415.59600512246,1572.51770682594,1715.83353717518,1883.05646656025,2103.91477035149],description:"John Gondo's Mbira DzaVadzimu tuning B1=122 Hz"},mbira_kunaka:{frequencies:[261.6255653006,292.98704147282,325.27731021818,350.44066402496,386.59871897734,434.19311733646,479.82340237272,507.76825077597],description:"John Kunaka's mbira tuning of keys R2-R9"},mbira_kunaka2:{frequencies:[261.6255653006,340.26769547546,358.83903996308,405.11650317313,448.98591596033,490.75518955849,622.61349925697,541.70354187177,817.28364083393,724.3415782324,907.35693646861,997.5144154576,1094.73088724383,673.88551872153,1085.91380691742,1216.08403680913,1350.10935126711,1454.55340013417,1604.63250673428,1802.17976955899,1991.5747030301,2107.56373750553],description:"John Kunaka's Mbira DzaVadzimu tuning B1=113 Hz"},mbira_mude:{frequencies:[261.6255653006,289.28740724512,309.15639683494,364.68988616898,372.56793743951,408.17001145418,507.1819925915,459.74594725879,689.63684605432,610.50517472746,760.79276355093,824.39562982862,887.65774573556,562.75365576207,888.68380073365,1015.53708814899,1126.80895076279,1206.28956516212,1365.00817887311,1507.58874420517,1666.02447560859,1935.99638964471],description:"Hakurotwi Mude's Mbira DzaVadzimu tuning B1=132 Hz"},mbira_mujuru:{frequencies:[261.6255653006,281.37682788104,301.05008478933,329.43721154897,394.9500460767,419.64523240241,533.01280425363,488.77489658044,700.88132804992,602.10016957865,765.19999119503,809.29752893,942.6160133907,577.57308891646,937.72844143307,1046.50286568598,1145.18149427149,1243.7900049313,1411.51350174391,1540.15576038017,1658.34356815416,1904.9365287586],description:"Ephat Mujuru's Mbira DzaVadzimu tuning, B1=106 Hz"},mbira_zimb:{frequencies:[261.6255653006,276.86260193655,305.95868600104,343.62544191138,379.08031027329,408.40584780369,453.41648894489,507.76825077597],description:"Shona mbira scale"},mboko_bow:{frequencies:[261.6255653006,347.61817721989,375.37611551499],description:"African Mboko Mouth Bow (chordophone, single string, plucked)"},mboko_zither:{frequencies:[261.6255653006,294.68429813772,319.3201344739,354.92237405774,396.55020354877,418.67676528474,472.67116512585,513.07516347663],description:"African Mboko Zither (chordophone; idiochordic palm fibre, plucked)"},mcclain:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,327.03195662575,331.11985608357,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,510.98743222773,523.2511306012],description:"McClain's 12-tone scale, see page 119 of The Myth of Invariance"},mcclain_18:{frequencies:[261.6255653006,275.93321340298,294.32876096318,306.59245933664,319.36714514233,327.03195662575,331.11985608357,344.91651675372,367.91095120397,383.2405741708,392.4383479509,408.78994578219,413.89982010446,441.49314144476,459.88868900496,490.54793493862,496.67978412536,510.98743222773,523.2511306012],description:"McClain's 18-tone scale, see page 143 of The Myth of Invariance"},mcclain_8:{frequencies:[261.6255653006,294.32876096318,327.03195662575,367.91095120397,392.4383479509,408.78994578219,441.49314144476,490.54793493862,523.2511306012],description:"McClain's 8-tone scale, see page 51 of The Myth of Invariance"},mccoskey_22:{frequencies:[261.6255653006,270.06509966514,279.06726965397,287.78812183066,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,382.37582620857,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,506.89953276991,523.2511306012],description:"31-limit rational interpretation of 22-tET, Marion McCoskey"},mclaren_bar:{frequencies:[261.6255653006,281.77400528964,292.14326370913,304.76756192248,325.50548568708,328.66136118639,353.45752508165,360.67039921732,379.1552038283,397.63971531932,405.75513620619,436.411067852,476.98680497297,521.16951219839],description:"Metal bar scale. see McLaren, Xenharmonicon 15, pp.31-33"},mclaren_cps:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,367.91095120397,392.4383479509,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"2)12 [1,2,3,4,5,6,8,9,10,12,14,15] a degenerate CPS"},mclaren_harm:{frequencies:[261.6255653006,279.06726965397,299.00064605783,304.4370214407,307.2300216374,348.83408706747,380.54627680087,389.39619021485,393.97732186443,398.6675280771,465.11211608996,523.2511306012],description:'from "Wilson part 9", claimed to be Schlesingers Dorian Enharmonic, prov. unkn'},mclaren_rath1:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,372.08969287196,380.54627680087,389.39619021485,398.6675280771,492.47165233054,507.3950357345,523.2511306012],description:"McLaren Rat H1"},mclaren_rath2:{frequencies:[261.6255653006,279.06726965397,299.00064605783,334.88072358477,341.71502406609,348.83408706747,380.54627680087,389.39619021485,398.6675280771,440.63253103259,452.54151835779,465.11211608996,523.2511306012],description:"McLaren Rat H2"},mean10:{frequencies:[261.6255653006,272.18829429226,292.14313377277,313.56091500001,326.220453695,350.13653284039,364.27275363262,390.97854693193,406.76370320307,436.58461973079,468.59178605305,487.51045723915,523.2511306012],description:"3/10-comma meantone scale"},mean11:{frequencies:[261.6255653006,272.83457350033,292.34115464648,313.24237654315,326.6628419965,350.01792709981,365.01399145768,391.11103243201,407.86767761879,437.02858581415,468.2743796482,488.33699124025,523.2511306012],description:"3/11-comma meantone scale. A.J. Ellis no. 10"},mean11ls_19:{frequencies:[261.6255653006,272.93479580544,280.25721516838,292.37183188538,305.01012622427,313.1930753928,326.73140514978,340.85495140859,349.99956372811,365.12891753666,374.92476290643,391.13155279262,408.03891236124,418.98596425085,437.09738047696,455.99169236578,468.2252457596,488.46511500326,509.57988860269,523.2511306012],description:"Least squares appr. to 3/2, 5/4, 7/6, 15/14 and 11/8, Petr Par\xEF\xBF\xBDzek"},mean13:{frequencies:[261.6255653006,273.83184954717,292.64606374809,312.75295135888,327.34460995374,349.8355370417,366.15730590163,391.31494185909,409.57195510156,437.7124891801,467.78648270341,489.61131479929,523.2511306012],description:"3/13-comma meantone scale"},mean14:{frequencies:[261.6255653006,274.22463192287,292.76593693997,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"3/14-comma meantone scale (Giordano Riccati, 1762)"},mean14_15:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,349.76390952171,366.60744235102,391.39507854003,410.24343789088,417.8586951835,437.98145930734,467.59494724206,490.11285326462,523.2511306012],description:"15 of 3/14-comma meantone scale"},mean14_19:{frequencies:[261.6255653006,274.22463192287,279.31500250577,292.76593693997,306.86462618694,312.56088569186,327.61283758281,343.38964426558,349.76390952171,366.60744235102,373.41269440635,391.39507854003,410.24343789088,417.8586951835,437.98145930734,459.07327263526,467.59494724206,490.11285326462,513.71515101261,523.2511306012],description:"19 of 3/14-comma meantone scale"},mean14_7:{frequencies:[261.6255653006,292.76593693997,327.61283758281,349.76390952171,391.39507854003,437.98145930734,490.11285326462,523.2511306012],description:"Least squares appr. of 5L+2S to Ptolemy's Intense Diatonic scale"},mean14a:{frequencies:[261.6255653006,274.24690838881,292.77273178776,312.55000460003,327.62804498858,349.75985073129,366.63296888199,391.39962048672,410.28152481852,437.9967071602,467.58409501387,490.1412915133,523.2511306012],description:'fifth of sqrt(5/2)-1 octave "recursive" meantone, Paul Hahn'},mean16:{frequencies:[261.6255653006,274.864106667,292.9608347655,312.24903186879,328.04917632434,349.64754658398,367.34009701877,391.52533508436,411.33694767869,438.41888642025,467.28387071703,490.92894854125,523.2511306012],description:"3/16-comma meantone scale"},mean17:{frequencies:[261.6255653006,273.72412433093,292.61316553779,312.80569569783,327.2710181906,349.85520131118,366.03383354947,391.29294726693,409.38781813791,437.63868343995,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean17_17:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,523.2511306012],description:"4/17-comma meantone scale with split C#/Db, D#/Eb, F#/Gb, G#/Ab and A#/Bb"},mean17_19:{frequencies:[261.6255653006,273.72412433093,279.67971414776,292.61316553779,306.14471057197,312.80569569783,327.2710181906,342.40527209253,349.85520131118,366.03383354947,373.99786656393,391.29294726693,409.38781813791,418.29512920081,437.63868343995,457.8767570375,467.83907547741,489.47372981579,512.10885267608,523.2511306012],description:"4/17-comma meantone scale, least squares error of 5/4 and 3/2"},mean18:{frequencies:[261.6255653006,272.71477685134,292.30447317753,313.30134186202,326.58087306932,350.03988839382,364.87661266094,391.0864943589,407.66301227525,436.94633423564,468.33314368944,488.18382342185,523.2511306012],description:"5/18-comma meantone scale (Smith). 3/2 and 5/3 eq. beat. A.J. Ellis no. 9"},mean19:{frequencies:[261.6255653006,273.06170311607,292.41066686775,313.13068664042,326.81820677503,349.97632128221,365.27443420834,391.15752841841,408.25574814862,437.18446858874,468.16306089008,488.62733218513,523.2511306012],description:"5/19-comma meantone scale, fifths beats three times third. A.J. Ellis no. 11"},mean19r:{frequencies:[261.6255653006,273.04332227389,292.40504357126,313.13971948727,326.80563693258,349.97968716666,365.25335892465,391.15376651139,408.22434232755,437.17185753972,468.17206422213,488.60384173026,523.2511306012],description:"Approximate 5/19-comma meantone with 19/17 tone, Petr Parizek, 2002"},mean23:{frequencies:[261.6255653006,274.15058593695,292.74334833321,312.59706303545,327.56228503462,349.77740346966,366.52259116395,391.37997903742,410.11684180717,437.93077103284,467.63102771476,490.01832104213,523.2511306012],description:"5/23-comma meantone scale, A.J. Ellis no. 4"},mean23six:{frequencies:[261.6255653006,273.11604376732,292.42729246507,313.10398392891,326.85537164611,349.96637341293,365.33674088125,391.16864715511,408.34860251967,437.22175336101,468.13644404983,488.69678846289,523.2511306012],description:"6/23-comma meantone scale"},mean25:{frequencies:[261.6255653006,272.66208311698,292.28833573479,313.32728859832,326.54481265413,350.04955123355,364.81618195011,391.07569872695,407.57299290994,436.91015056532,468.35900068872,488.11644468937,523.2511306012],description:"7/25-comma meantone scale, least square weights 3/2:0 5/4:1 6/5:1"},mean26:{frequencies:[261.6255653006,272.91754119498,292.36655103694,313.20156187458,326.7196004604,350.00272362315,365.10913291207,391.12802157824,408.00943064927,437.08553692506,468.23370304224,488.44305713046,523.2511306012],description:"7/26-comma meantone scale (Woolhouse 1835). Almost equal to meaneb742"},mean26_21:{frequencies:[261.6255653006,272.91754592428,280.26986822267,292.36655272572,304.98534036063,313.20156006546,326.71960423481,335.52133892506,340.8210986211,350.00272362315,365.10913712997,374.9450750913,391.12802157824,408.00943771953,419.00109777107,437.08553944976,455.95052092314,468.23370033762,488.44306277317,501.60158217053,509.52467838008,523.2511306012],description:"21 of 7/26-comma meantone scale (Woolhouse 1835)"},mean27:{frequencies:[261.6255653006,273.15429014256,292.43899158768,313.08519355925,326.88152513903,349.9593710588,365.38059276675,391.17647406766,408.41395592075,437.24799400905,468.11771609009,488.74567091648,523.2511306012],description:"7/27-comma meantone scale, least square weights 3/2:2 5/4:1 6/5:1"},mean29:{frequencies:[261.6255653006,273.57932033947,292.56893127899,312.87664195194,327.1720749345,349.88164908166,365.86785468743,391.26336919078,409.14031659695,437.53944680455,467.90980928584,489.28875967044,523.2511306012],description:"7/29-comma meantone scale, least square weights 3/2:4 5/4:1 6/5:1"},mean2sev:{frequencies:[261.6255653006,272.52663052146,292.24684137387,313.39402123097,326.45210604021,350.07440004945,364.66083404534,391.04793957621,407.34160211012,436.81711699543,468.42550014967,487.94322738789,523.2511306012],description:"2/7-comma meantone scale. Zarlino's temperament (1558). See also meaneb371"},mean2sev_15:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,350.07447082328,364.66081719444,391.04786051887,407.34165622677,419.34452602299,436.81710690282,468.42541627199,487.94330348661,523.2511306012],description:"15 of 2/7-comma meantone scale"},mean2sev_19:{frequencies:[261.6255653006,272.52663052146,280.55692507618,292.24689370448,304.42377254813,313.39402847191,326.45203249943,340.0543130973,350.07447082328,364.66081719444,375.40603866065,391.04786051887,407.34165622677,419.34452602299,436.81710690282,455.01770749831,468.42541627199,487.94330348661,508.27414914183,523.2511306012],description:"19 of 2/7-comma meantone scale"},mean2sev_31:{frequencies:[261.6255653006,264.72620698393,272.52663052146,280.55692507618,283.88190679319,292.24689370448,300.8583415146,304.42377254813,313.39402847191,317.10820138491,326.45203249943,336.07138073182,340.0543130973,350.07447082328,354.22315547012,364.66081719444,375.40603866065,379.85514366424,391.04786051887,395.6823437549,407.34165622677,419.34452602299,424.31412061457,436.81710690282,449.68851049921,455.01770749831,468.42541627199,473.97693555703,487.94330348661,502.32108537715,508.27414914183,523.2511306012],description:"31 of 2/7-comma meantone scale"},mean2seveb:{frequencies:[261.6255653006,274.26749945295,292.59076110537,312.44357330613,327.42660602987,349.76102048238,366.6169314736,391.04794861134,410.01084835752,437.49574139527,467.27496094916,489.74950989452,523.2511306012],description:'"2/7-comma" meantone with equal beating fifths. A.J. Ellis no. 8'},mean2sevr:{frequencies:[261.6255653006,272.52663052146,292.24289114742,313.39346366789,326.45152465405,350.07234194042,364.65868952128,391.04531121882,407.33886585294,436.81651812993,468.41855142334,487.93599106598,523.2511306012],description:"Rational approximation to 2/7-comma meantone, 1/1 = 262.9333"},mean9:{frequencies:[261.6255653006,274.03547926168,292.70827332867,306.59245933664,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"2/9-comma meantone scale, Lemme Rossi, Sistema musico (1666)"},mean94:{frequencies:[261.6255653006,268.79084150406,291.09659021292,315.25339315665,323.88740273232,350.76536842075,360.37196303797,390.27761906502,400.96635635801,434.24075936811,470.27645613296,483.15616342113,523.2511306012],description:"4/9-comma meantone scale"},mean9_15:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,349.79835961887,366.39065074918,391.35653176554,409.92008797511,418.0235894185,437.85206746661,467.68706357679,489.87127257422,523.2511306012],description:"15 of 2/9-comma meantone scale"},mean9_19:{frequencies:[261.6255653006,274.03547926168,279.45274708261,292.70827332867,306.59245933664,312.65343270838,327.48360691354,343.0174228875,349.79835961887,366.39065074918,373.63364091796,391.35653176554,409.92008797511,418.0235894185,437.85206746661,458.62082212371,467.68706357679,489.87127257422,513.10776453427,523.2511306012],description:"19 of 2/9-comma meantone scale"},mean9_31:{frequencies:[261.6255653006,268.72322665693,274.03547926168,279.45274708261,287.03404351137,292.70827332867,298.49467410529,306.59245933664,312.65343270838,321.13524775754,327.48360691354,333.95746354843,343.0174228875,349.79835961887,359.28803828513,366.39065074918,373.63364091796,383.76997851754,391.35653176554,401.97367512027,409.92008797511,418.0235894185,429.36393755067,437.85181455341,446.50763144636,458.62082212371,467.68706357679,480.3749841712,489.87127257422,499.55528826613,513.10776453427,523.2511306012],description:"31 of 2/9-comma meantone scale"},meaneb1071:{frequencies:[261.6255653006,273.45959631537,292.5323192343,305.76452283047,327.09038632535,349.9034421565,365.73073124967,391.23900009103,408.93579686983,437.45744778434,457.24482979639,489.13584427285,523.2511306012],description:"Equal beating 7/4 = 3/2 same."},meaneb1071a:{frequencies:[261.6255653006,273.94115519525,292.67936294368,306.45675889694,327.41929816594,349.81553441422,366.28252094772,391.33731744348,409.75863641311,437.78732645584,458.39517452459,489.75074612717,523.2511306012],description:"Equal beating 7/4 = 3/2 opposite."},meaneb341:{frequencies:[261.6255653006,272.43747957464,292.21954801903,313.43802026715,326.39113133433,350.09085029289,364.55867287416,391.02956482064,407.18921698842,436.75579855003,468.46925117002,487.82916876009,523.2511306012],description:"Equal beating 6/5 = 5/4 same. Almost 4/15 Pyth. comma"},meaneb371:{frequencies:[261.6255653006,272.52577151658,292.24657972098,313.39444482621,326.45151771442,350.07455777399,364.65985037488,391.0477633913,407.34013625771,436.81652657765,468.42591953828,487.94213100406,523.2511306012],description:"Equal beating 6/5 = 3/2 same. Practically 2/7-comma (Zarlino)"},meaneb371a:{frequencies:[261.6255653006,269.83862220337,291.42039690163,314.72828847419,324.6081803116,350.57044084899,361.57569171511,390.49462500658,421.72650333798,434.96526321606,469.75391665508,484.50062400899,523.2511306012],description:"Equal beating 6/5 = 3/2 opposite. Almost 2/5-comma"},meaneb381:{frequencies:[261.6255653006,275.92799893014,293.28437056932,311.73248946737,328.77414682856,349.45463702831,368.55847249214,391.74146894101,416.38271791821,439.14534885862,466.76838786866,492.28548089506,523.2511306012],description:"Equal beating 6/5 = 8/5 same. Almost 1/7-comma"},meaneb451:{frequencies:[261.6255653006,274.36682021224,292.8092284668,312.49148032108,327.70992276921,349.73795145032,366.77030983847,391.42412846541,410.48661799548,438.07873640926,467.5258138363,490.29448158868,523.2511306012],description:"Equal beating 5/4 = 4/3 same, 5/24 comma meantone. A.J. Ellis no. 6"},meaneb471:{frequencies:[261.6255653006,272.3284467197,292.18612898941,313.49179640307,326.31648163178,350.11087068539,364.43361138613,391.00720457415,407.00321492741,436.68087780422,468.52283272721,487.68970701588,523.2511306012],description:"Equal beating 5/4 = 3/2 same. Almost 5/17-comma"},meaneb471a:{frequencies:[261.6255653006,274.14912748586,292.7429036132,312.59777626068,327.56128980523,349.7776701617,366.52092076205,391.37968062521,410.11434970273,437.92977184699,467.63173811584,490.01645860508,523.2511306012],description:"Equal beating 5/4 = 3/2 opposite. Almost 1/5 Pyth. Gottfried Keller (1707)"},meaneb471b:{frequencies:[261.6255653006,272.31089540773,292.18072491748,313.50040506268,326.30440921209,350.11400731728,364.41338872146,391.00370158472,406.97310157871,436.668886633,468.53149836075,487.66729542944,523.2511306012],description:"21/109-comma meantone with 9/7 major thirds, almost equal beating 5/4 and 3/2"},meaneb472:{frequencies:[261.6255653006,270.83769079127,291.72826852127,314.23020335825,325.29440843388,350.38540704884,362.72286472858,390.7008399429,404.45761497645,435.65472502222,469.25816799182,485.78126704788,523.2511306012],description:"Beating of 5/4 = twice 3/2 same. Almost 5/14-comma"},meaneb472_19:{frequencies:[261.6255653006,270.8378472333,281.80541953687,291.72826852127,302.00051792575,314.23002185182,325.29459633135,336.74877333101,350.38540704884,362.72307424558,377.41153667283,390.7008399429,404.45808222448,420.83660282593,435.65497666633,450.99513069838,469.25816799182,485.78154764623,502.88674365212,523.2511306012],description:"Beating of 5/4 = twice 3/2 same, 19 tones"},meaneb472a:{frequencies:[261.6255653006,274.74648495017,292.92493846141,312.30633997417,327.96897748493,349.66886860972,367.20529370531,391.50146074488,411.13561642091,438.33843670622,467.34113372786,490.7787182415,523.2511306012],description:"Beating of 5/4 = twice 3/2 opposite. Almost 3/17-comma"},meaneb591:{frequencies:[261.6255653006,273.06215106005,292.41085266114,313.13038820279,326.81843330822,349.97621009739,365.27491737756,391.15765268623,418.87439289145,437.18488525956,468.16276342643,488.62782610925,523.2511306012],description:"Equal beating 4/3 = 5/3 same."},meaneb732:{frequencies:[261.6255653006,272.00548436883,292.08705896894,313.65121264041,326.09523618955,350.1701397801,364.06303937825,390.94102347986,406.4514961644,436.45893055948,468.68174619223,487.27655969467,523.2511306012],description:"Beating of 3/2 = twice 6/5 same. Almost 4/13-comma"},meaneb732_19:{frequencies:[261.6255653006,272.00553778846,280.94077405591,292.08707584055,303.67560621907,313.65118727632,326.09527197795,339.03307470248,350.17012966679,364.06310036266,376.02237826726,390.94103477068,406.45158772689,419.80330474394,436.45896585468,453.77543893118,468.68171912011,487.27662724555,506.60928680033,523.2511306012],description:"Beating of 3/2 = twice 6/5 same, 19 tones"},meaneb732a:{frequencies:[261.6255653006,270.68848625127,291.6822692306,314.3042667302,325.1920204578,350.41293324447,362.5515203525,390.67014898736,404.20304509584,435.55206635241,469.33217160858,485.59021720901,523.2511306012],description:"Beating of 3/2 = twice 6/5 opposite. Almost 1/3 Pyth. comma"},meaneb742:{frequencies:[261.6255653006,272.89343543801,292.35917287023,313.21341909223,326.70311046689,350.00714105462,365.08148980199,391.12308516115,407.96824372307,437.06899032128,468.24551969328,488.41224041213,523.2511306012],description:"Beating of 3/2 = twice 5/4 same."},meaneb742a:{frequencies:[261.6255653006,273.78850133971,292.63287562287,312.77409391616,327.31510698093,349.84341999552,366.10759179471,391.30612443552,409.49789158088,437.68290117536,467.80756449982,489.55615570194,523.2511306012],description:"Beating of 3/2 = twice 5/4 opposite. Almost 3/13-comma, 3/14 Pyth. comma"},meaneb781:{frequencies:[261.6255653006,273.88372205101,292.66195046404,312.72748571568,327.38015167213,349.82604176358,366.21672762941,391.32556326448,418.15568884829,437.74813244966,467.76108961433,489.67748280644,523.2511306012],description:"Equal beating 3/2 = 8/5 same."},meaneb891:{frequencies:[261.6255653006,272.7426257605,292.31307409948,313.28760473417,326.59990179186,350.03483972175,364.90860969063,391.092135133,419.1546662649,436.96549358815,468.31936361194,488.21959184068,523.2511306012],description:"Equal beating 8/5 = 5/3 same. Almost 5/18-comma"},meaneight:{frequencies:[261.6255653006,276.08926119362,293.33333347996,311.65444160511,328.88393162803,349.42547049952,368.74309237173,391.77416758435,413.43299207996,439.25532436715,466.69047534984,492.49097043477,523.2511306012],description:"1/8 Pyth. comma meantone scale"},meanfifth:{frequencies:[261.6255653006,274.56546814423,292.86978442859,312.39456569414,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"1/5-comma meantone scale (Verheijen)"},meanfifth2:{frequencies:[261.6255653006,279.06726965397,292.86986732103,312.39452419152,327.84547867349,349.70184487387,366.99801003998,391.46454285105,417.56218018201,438.2147004401,467.42901237995,490.54793493862,523.2511306012],description:"1/5-comma meantone by John Holden (1770)"},meanfifth_19:{frequencies:[261.6255653006,274.56546814423,279.06726965397,292.86978442859,307.35519222791,312.39456569414,327.84548435462,344.06059968708,349.70179235499,366.99791252626,373.01539917593,391.46460164194,410.82629477826,417.56217294621,438.21464222188,459.88868900496,467.42914467878,490.54793493862,514.81033759999,523.2511306012],description:"19 of 1/5-comma meantone scale"},meanfifth_43:{frequencies:[261.6255653006,265.91515911649,270.13633240739,274.56546814423,279.06726965397,283.49717461664,288.14537375445,292.86978442859,297.67175429757,302.39711110066,307.35519222791,312.39456569414,317.35355938713,322.556865357,327.84548435462,333.22081516619,338.51040756711,344.06059968708,349.70179235499,355.43547760922,361.07770857381,366.99791252626,373.01539917593,378.93660287884,385.14971481892,391.46460164194,397.88302689184,404.19904307077,410.82629477826,417.56217294621,424.19061149626,431.14564594215,438.21464222188,445.39957775044,452.46991103879,459.88868900496,467.42914467878,475.09307907327,482.63477102771,490.54793493862,498.59100550039,506.50570672499,514.81033759999,523.2511306012],description:"Complete 1/5-comma meantone scale"},meanfiftheb:{frequencies:[261.6255653006,275.80023422757,293.11157312801,311.73372470712,328.53333183909,349.48325286892,368.3828117434,391.46459711956,412.7266004334,438.69360944226,466.62683936965,491.82624824197,523.2511306012],description:'"1/5-comma" meantone with equal beating fifths'},meangold:{frequencies:[261.6255653006,272.97231199113,292.38331430233,313.17462880702,326.75706743029,349.99269211627,365.17193449866,391.13923210785,408.10300926149,437.12312635029,468.20685771475,488.51307131873,523.2511306012],description:"Meantone scale with Blackwood's R = phi, and diat./chrom. 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Pietro Aaron's temp. (1523). 6/5 beats twice 3/2"},meanquar_14:{frequencies:[261.6255653006,273.37431312998,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split D#/Eb and G#/Ab, Otto Gibelius (1666)"},meanquar_15:{frequencies:[261.6255653006,273.37431312998,279.93529690293,292.50627485027,305.64177427204,312.977175335,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,418.60090448096,437.39890198442,468.01003810189,489.02683710225,523.2511306012],description:"1/4-comma meantone scale with split C#/Db, D#/Eb and 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scale"},meansixtheb:{frequencies:[261.6255653006,276.39673661379,293.31426069206,311.4574698476,328.96404447481,349.37515437283,369.07004939896,391.62674884124,413.78350416977,439.15979251365,466.37460465854,492.63446576705,523.2511306012],description:'"1/6-comma" meantone with equal beating fifths'},meansixthm:{frequencies:[261.6255653006,275.36250599118,293.11251278827,312.00669222389,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52369088643,438.75941205608,467.04206359353,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 2 fifths"},meansixthm2:{frequencies:[261.6255653006,276.14113065853,293.11251278827,310.24975557428,328.38895179964,349.55706816887,367.91095120397,391.62667645325,414.52380581681,438.75941205608,465.72523006308,491.56462836305,523.2511306012],description:"modified 1/6-comma meantone scale, wolf spread over 4 fifths"},meansixthpm:{frequencies:[261.6255653006,275.00020270933,293.00227310437,309.72478954314,328.14198392915,348.83408706747,367.49599295996,391.5530240856,412.50030385781,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"modified 1/6P-comma temperament, French 18th century"},meansixthso:{frequencies:[261.6255653006,273.09145986506,292.50627485027,313.30134186202,327.03195662575,350.28154752005,365.63284274659,391.62667645325,408.78994578219,437.85193595173,468.98001879925,489.53334447372,524.3356019912],description:"1/6-comma meantone scale with 1/6-comma stretched oct, Dave Keenan TL 13-12-99"},meanstr:{frequencies:[261.6255653006,272.52663052146,292.30447317753,313.51763757869,326.58087306932,350.28154752005,364.87661266094,391.35649333595,407.66301227525,437.24799400905,468.98001879925,488.52085380073,523.97386302914],description:"Meantone with 1/9-comma stretched octave, Petr Parizek (2006)"},meanten:{frequencies:[261.6255653006,276.96346718799,293.59840699152,311.2324721493,329.47860040677,349.26769656434,369.74365294187,391.95114287501,414.92943551322,439.85086739936,466.26912673157,493.60433806962,523.2511306012],description:"1/10-comma meantone scale"},meanthird:{frequencies:[261.6255653006,271.40047399919,291.9012907804,313.95067836072,325.68056936328,350.28154752005,363.36884069528,390.81668391305,405.4184580124,436.04260883433,468.98001879925,486.50215045777,523.2511306012],description:"1/3-comma meantone scale (Salinas)"},meanthird_19:{frequencies:[261.6255653006,271.40047399919,281.38801176707,291.9012907804,302.80736724606,313.95067836072,325.68056936328,337.848714425,350.28154752005,363.36884069528,376.74081403286,390.81668391305,405.4184580124,420.33785775232,436.04260883433,452.33412516107,468.98001879925,486.50215045777,504.40543017669,523.2511306012],description:"Complete 1/3-comma meantone scale"},meanthirdeb:{frequencies:[261.6255653006,273.41679662438,292.30169912182,312.83755546226,326.81234905863,349.91518709086,365.63683018302,390.81669745772,408.5035451685,436.83089868331,467.63468237516,488.59687355467,523.2511306012],description:'"1/3-comma" meantone with equal beating fifths'},meanvar1:{frequencies:[261.6255653006,274.22463192287,292.50627485027,312.00669222389,327.03195662575,349.55706816887,366.3906401674,391.22147055517,410.48618883318,437.39890198442,467.04206359353,489.53334447372,523.2511306012],description:"Variable meantone 1: C-G-D-A-E 1/4, others 1/6"},meanvar2:{frequencies:[261.6255653006,274.19219069011,292.50627485027,312.04360750473,327.03195662575,349.70184487387,366.23895640989,391.22147055517,410.65012590831,437.39890198442,467.23549927892,489.3306802979,523.2511306012],description:"Variable meantone 2: C..E 1/4, 1/5-1/6-1/7-1/8 outward both directions"},meanvar3:{frequencies:[261.6255653006,275.36250599118,292.50627485027,310.71739423852,327.03195662575,349.55706816887,367.15000817177,391.22147055517,413.04376116614,437.39890198442,466.0760911248,489.53334447372,523.2511306012],description:"Variable meantone 3: C..E 1/4, 1/6 next, then Pyth."},meanvar4:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,412.61639318626,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Variable meantone 4: naturals 1/4-comma, accidentals Pyth."},mediant16:{frequencies:[261.6255653006,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,523.2511306012],description:"Mediant doubling of octave done four times"},mercadier:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.42509491746,328.14198392915,349.22823143301,368.74309237173,391.5530240856,413.90012676351,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Mercadier's well-temperament (1777), 1/12 and 1/6 Pyth. comma"},mercadier2:{frequencies:[261.6255653006,276.14388692511,292.95319623755,310.40895756597,328.03206784165,349.20805980193,368.45885450371,391.49761638186,413.86785247997,438.37641748302,465.57175090792,491.63473786767,523.2511306012],description:"Mercadier de Belestas (1776)"},mercator:{frequencies:[261.6255653006,272.09448029963,279.3054110864,290.48161516351,306.08206748155,318.32990397837,326.76614606023,335.42596179815,348.84778913489,362.80689075348,372.42184279259,387.32403355801,408.12545368833,418.94141877379,435.70530841001,453.13974129598,465.14865565404,490.12996697565,509.74216322321,523.2511306012],description:"19 out of 53-tET, see Mandelbaum p. 331"},merrick:{frequencies:[261.6255653006,278.62147458377,295.28844751169,312.94924079019,329.91874474504,349.29981986967,371.62722343835,394.01440557319,416.60121863153,438.96906929631,468.0242659544,493.6331420766,523.2511306012],description:"A. Merrick's melodically tuned equal temperament (1811)"},mersen_l1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 1"},mersen_l2:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Mersenne lute 2"},mersen_s1:{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 1"},mersen_s2:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,436.04260883433,465.11211608996,490.54793493862,523.2511306012],description:"Mersenne spinet 2"},mersenmt1:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.03921839762,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,466.55882736321,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 1"},mersenmt2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.11326130363,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Mersenne's Improved Meantone 2"},mersenne:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,310.07474405997,313.95067836072,322.99452506247,327.03195662575,340.65828815182,344.52749339997,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,387.59343007496,392.4383479509,408.78994578219,413.43299207996,418.60090448096,430.65936674996,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,484.4917875937,490.54793493862,510.98743222773,523.2511306012],description:"31-note choice system of Mersenne, Harmonie universelle (1636)"},meyer:{frequencies:[261.6255653006,279.06726965397,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},meyer_29:{frequencies:[261.6255653006,268.26840191956,275.93321340298,286.15296204753,289.72987407313,294.32876096318,306.59245933664,321.92208230347,327.03195662575,331.11985608357,343.38355445704,344.91651675372,357.69120255941,367.91095120397,372.50983809402,383.2405741708,386.30649876417,392.4383479509,408.78994578219,413.89982010446,429.2294430713,441.49314144476,457.84473927605,459.88868900496,482.88312345521,490.54793493862,496.67978412536,510.98743222773,515.07533168556,523.2511306012],description:"Max Meyer, see Doty, David, 1/1 August 1992 (7:4) p.1 and 10-14"},mid_enh1:{frequencies:[261.6255653006,269.10058145205,336.37572681506,348.83408706747,392.4383479509,403.65087217807,504.56359022259,523.2511306012],description:"Mid-Mode1 Enharmonic, permutation of Archytas's with the 5/4 lying medially"},mid_enh2:{frequencies:[261.6255653006,271.31540105247,339.14425131559,348.83408706747,392.4383479509,406.97310157871,508.71637697339,523.2511306012],description:"Permutation of Archytas' Enharmonic with the 5/4 medially and 28/27 first"},miller19:{frequencies:[261.6255653006,271.16557874802,283.07475767856,293.39690257971,304.09543631541,315.18408718336,326.67707691855,338.58915326012,350.93559605343,363.73224209988,376.99551198295,390.74241649248,407.9032302438,422.77716528297,438.1934715504,454.17192383337,470.73301771751,487.89800430439,505.68889852562,524.12852955557],description:"TOP tempered nr. 64 [1202.9, 570.4479508], 7-limit {225/224, 1029/1000}"},miller7:{frequencies:[261.6255653006,274.70684356563,294.32876096318,313.95067836072,329.64821227876,353.19451315581,366.27579142084,392.4383479509,412.06026534844,439.53094970501,470.92601754108,494.47231841813,523.2511306012],description:"Herman Miller, 7-limit JI. mode of parizek_ji1"},miller_12:{frequencies:[261.6255653006,273.36657578691,291.63627719304,313.29104303136,327.35065305942,349.22823143301,364.90060015836,391.99543598175,418.19337019276,436.9606979923,456.57025003029,487.08386390194,523.2511306012],description:"Herman Miller, scale with appr. to three 7/4 and one 11/8. 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Tuning List 22-1-99'},miller_sp:{frequencies:[261.6255653006,276.74268633071,292.73329748773,304.15432597486,321.72882314722,340.31880135827,353.5963846,374.02771873076,395.63960626236,411.07553805605,434.82810464551,459.95313047266,477.89826295658,505.51194770063,525.23456349057],description:"Herman Miller, Superpelog temperament, TOP tuning"},minor_5:{frequencies:[261.6255653006,299.00064605783,348.83408706747,418.60090448096,465.11211608996,523.2511306012],description:"A minor pentatonic"},minor_clus:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,353.19451315581,372.08969287196,392.4383479509,418.60090448096,441.49314144476,465.11211608996,470.92601754108,523.2511306012],description:"Chalmers' Minor Mode Cluster, Genus [333335]"},minor_wing:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,376.74081403286,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Chalmers' Minor Wing with 7 minor and 6 major triads"},minortone:{frequencies:[261.6255653006,264.87670583656,269.18630372462,273.56601964703,276.96554054138,281.47182622933,286.05143175444,290.70554674078,294.31805527354,299.10666990622,303.97319627313,307.75057781118,312.75774231814,317.84637624619,323.01780144749,327.03184444407,332.35271908155,337.76016543181,341.95740725719,347.52112383796,353.17536321933,358.9216002989,363.3818066762,369.29410472703,375.30259493676,379.96636500161,386.14849505708,392.43120962619,398.81614754309,403.7721109712,410.34156772664,417.0179085097,422.20006196255,429.06934285921,436.05038835349,443.14501943782,448.65184388114,455.95150328441,463.36992699746,469.12808274602,476.76089208744,484.51788878959,492.4010934061,498.52001054206,506.63103252794,514.8740254656,523.2511306012],description:"Minortone temperament, g=182.466089, 5-limit"},miracle1:{frequencies:[261.6255653006,266.71173418545,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,479.82340237272,489.15147723638,513.27277840175,523.2511306012],description:'21 out of 72-tET Pyth. scale "Miracle/Blackjack", Keenan & Erlich, TL 2-5-2001'},miracle1a:{frequencies:[261.6255653006,266.57640943865,279.87817034289,285.17441410431,299.40418912991,305.0699313594,320.29246281951,326.35348199782,342.63803067389,349.1219037468,366.54256247747,373.47879032775,392.11482112276,399.53496279579,419.47115746916,427.40897376302,448.73603972606,457.22764679928,480.04261976898,489.12665346498,513.5333359992,523.2511306012],description:"Version of Blackjack with just 11/8 intervals"},miracle2:{frequencies:[261.6255653006,266.71172956369,274.52699087907,279.86396690685,285.30469707927,293.66477470251,299.3738011912,305.19381471768,314.13668880034,320.24370207508,326.46943949911,336.03573785931,342.56848231438,349.22822739856,359.4614100947,366.44956423737,373.57357245769,380.83607584373,391.99544051026,399.61607650784,407.38486242506,419.32216702351,427.4740516384,435.78441397758,448.55389013814,457.27405769313,466.16375074742,479.82341068742,489.15147723638,498.66088722045,513.27278729609,523.2511306012],description:'31 out of 72-tET Pythagorean scale "Miracle/Canasta", tempered Fokker-M, 36 7-limit tetrads'},miracle24:{frequencies:[261.6255653006,266.71173418545,274.52698453615,279.86396690685,285.30470202322,299.37379946195,305.19382000629,320.24370022528,326.46944327063,342.56848033562,349.22823143301,366.44956000397,373.57357677338,391.99543598175,399.61607881612,419.32216217931,427.47405410759,448.5538823653,457.27406033445,466.16376151809,479.82340237272,489.15147723638,498.66089874196,513.27277840175,523.2511306012],description:"Miracle[24] in 72-tET tuning."},miracle2a:{frequencies:[261.6255653006,266.57640943865,274.68028654691,279.87817034289,285.17441410431,293.84366906071,299.40418912991,305.0699313594,314.34400674513,320.29246281951,326.35348199782,336.27457379784,342.63803067389,349.1219037468,359.73515228832,366.54256247747,373.47879032775,380.54627680087,392.11482112276,399.53496279579,407.09552105481,419.47115746916,427.40897376302,435.49700296564,448.73603972606,457.22764679928,465.87994655565,480.04261976898,489.12665346498,498.38259075187,513.5333359992,523.2511306012],description:"Version of Canasta with just 11/8 intervals"},miracle3:{frequencies:[261.6255653006,266.71172956369,271.8967720342,274.52699087907,279.86396690685,285.30469707927,290.85119844166,293.66477470251,299.3738011912,305.19381471768,311.12697293924,314.13668880034,320.24370207508,326.46943949911,332.81620914398,336.03573785931,342.56848231438,349.22822739856,356.01744208336,359.4614100947,366.44956423737,373.57357245769,380.83607584373,384.52012922913,391.99544051026,399.61607650784,407.38486242506,411.32573797959,419.32216702351,427.4740516384,435.78441397758,440.00001524924,448.55389013814,457.27405769313,466.16375074742,470.67322937359,479.82341068742,489.15147723638,498.66088722045,503.48472993456,513.27278729609,523.2511306012],description:'41 out of 72-tET Pythagorean scale "Miracle/Studloco", Erlich/Keenan 2001'},miracle31s:{frequencies:[261.6255653006,266.63636836248,274.61234258734,279.87187586531,285.23214274484,293.7643779857,299.39072204343,305.12482507342,314.2521161294,320.27085311289,326.40486440328,336.1687117034,342.60720791066,349.16901789451,359.61381619398,366.50134650551,373.52079096839,380.6746756467,392.06191220286,399.57090708206,407.22371854314,419.40512463865,427.43781242392,435.62434685833,448.6553095271,457.24821364991,466.00569400686,479.94546308962,489.13765420145,498.50589943595,513.41785698047,523.2511306012],description:"Canasta with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle3a:{frequencies:[261.6255653006,266.57640943865,271.6209387912,274.68028654691,279.87817034289,285.17441410431,290.57088243021,293.84366906071,299.40418912991,305.0699313594,310.84289043406,314.34400674513,320.29246281951,326.35348199782,332.52919812642,336.27457379784,342.63803067389,349.1219037468,355.72847573316,359.73515228832,366.54256247747,373.47879032775,380.54627680087,384.83248369581,392.11482112276,399.53496279579,407.09552105481,411.6807594913,419.47115746916,427.40897376302,435.49700296564,440.40213577526,448.73603972606,457.22764679928,465.87994655565,471.12729153307,480.04261976898,489.12665346498,498.38259075187,503.99602271809,513.5333359992,523.2511306012],description:"Version of Studloco with just 11/8 intervals"},miracle3ls:{frequencies:[261.6255653006,266.8561524992,272.19132869617,274.36355553357,279.84880885615,285.44374339214,291.1505189834,293.47406686496,299.34138986722,305.32601617869,311.43030899178,313.91568307924,320.1916880693,326.59318586748,333.12264767748,335.78115718319,342.4943108472,349.34167821305,356.32594256772,359.16962765504,366.35037871957,373.67471357934,381.14545968569,384.18721873359,391.86813762951,399.70261841457,407.69373119716,410.94736065575,419.16328558448,427.54349328421,436.09121881038,439.57145109254,448.35967321435,457.32356924795,466.46667727785,470.18934850506,479.58967749961,489.177972196,498.95793401383,502.93987502638,512.99500332159,523.2511306012],description:"Miracle-41 in a 7-limit least-squares tuning, Gene Ward Smith, 2001"},miracle3p:{frequencies:[261.6255653006,266.34679554672,270.06721067987,274.94077677072,279.90228841312,284.95333588433,290.09553330897,294.14767822015,299.45579274291,304.85969791727,310.36112062791,314.69634158508,320.37527393455,326.15668500873,332.04242788125,336.6805001021,342.75615313904,348.94144590806,355.2383548887,360.20043713509,366.70052302062,373.3179099666,380.0547104455,385.36343543368,392.31760641523,399.39727291251,406.60469732047,412.28427858225,419.7242587073,427.29849640545,435.00941939202,441.0857666732,449.04549132915,457.14885520764,465.39844769831,471.89927840742,480.41505607532,489.08450736089,497.91040254418,504.86537329764,513.97604599191,523.2511306012],description:"Least squares Pythagorean approximation to partch_43"},miracle41s:{frequencies:[261.6255653006,266.63636836248,269.45164985995,274.61234258734,279.87187586531,285.23214274484,290.69507255622,293.7643779857,299.39072204343,305.12482507342,310.96875093738,314.2521161294,320.27085311289,326.40486440328,332.65635780028,336.1687117034,342.60720791066,349.16901789451,355.85650343121,359.61381619398,366.50134650551,373.52079096839,380.6746756467,384.69403121132,392.06191220286,399.57090708206,407.22371854314,411.52339231679,419.40512463865,427.43781242392,435.62434685833,440.22388881539,448.6553095271,457.24821364991,466.00569400686,470.92601754108,479.94546308962,489.13765420145,498.50589943595,503.76937659657,513.41785698047,523.2511306012],description:"StudLoco with Secor's minimax generator of 116.7155941 cents (5:9 exact). XH5, 1976"},miracle_12:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,336.03572815422,342.56848033562,359.46139971304,366.44956000397,384.52011812375,411.32572372413,440,470.6732130613,523.2511306012],description:"A 12-tone subset of Blackjack with six 4-7-9-11 tetrads"},miracle_12a:{frequencies:[261.6255653006,279.86396690685,299.37379946195,320.24370022528,342.56848033562,366.44956000397,391.99543598175,419.32216217931,448.5538823653,479.82339960115,489.15147723638,513.27277840175,523.2511306012],description:"A 12-tone chain of Miracle generators and subset of 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9/8=4/3."},miscd:{frequencies:[261.6255653006,271.68808704293,282.55561052465,294.32876096318,348.83408706747,392.4383479509,407.5321305644,423.83341578697,441.49314144476,523.2511306012],description:"27/26 x 26/25 x 25/24=9/8. 9/8 x 32/27=4/3."},misce:{frequencies:[261.6255653006,280.31310567921,301.87565226992,327.03195662575,348.83408706747,392.4383479509,420.46965851882,452.81347840488,490.54793493862,523.2511306012],description:"15/14 x 14/13 x 13/12=5/4. 5/4 x 16/15= 4/3."},miscf:{frequencies:[261.6255653006,271.31540105247,279.06726965397,348.83408706747,378.42269266694,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh1"},miscg:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,418.60090448096,504.56359022259,523.2511306012],description:"SupraEnh 2"},misch:{frequencies:[261.6255653006,271.31540105247,279.06726965397,336.37572681506,348.83408706747,392.4383479509,406.97310157871,490.54793493862,504.56359022259,523.2511306012],description:"SupraEnh 3"},misty:{frequencies:[261.6255653006,268.57642185399,270.57706033988,272.59260010205,274.62315370363,276.66883458144,284.01936005382,286.13503371773,288.26646546986,290.41377434565,292.57708030445,300.35025535204,302.58757688062,304.84156607104,307.11234355974,309.40003795144,311.70477168653,319.9861304005,322.36972224007,324.77106769218,327.19030275625,329.62755691287,338.38508739928,340.90573394089,343.44515491415,346.00349213972,348.58088853904,357.84197030948,360.50755209334,363.19298782427,365.89842747751,368.62402219236,378.41760905933,381.23645754858,384.07630597582,386.93730633346,389.81962065329,392.72340320054,403.157261366,406.16039889903,409.18590458221,412.23394976407,415.30469757995,426.33849458487,429.51431022199,432.71378016074,435.93708308397,439.18439906139,450.85263092877,454.21105352848,457.59449053401,461.00313090234,464.43716505707,476.77631130474,480.3278378528,483.9058226648,487.51045723915,491.14194572312,494.80048247871,507.94632001299,511.73003620658,515.54193450341,519.38223078906,523.2511306012],description:"Misty 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1975"},wilson_41:{frequencies:[261.6255653006,265.7783520514,271.31540105247,275.62199471997,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,321.08592105074,327.03195662575,331.11985608357,336.37572681506,343.38355445704,348.83408706747,354.37113606854,361.75386806997,367.49599295996,372.08969287196,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,413.43299207996,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,481.6288815761,490.54793493862,496.67978412536,504.56359022259,515.07533168556,523.2511306012],description:"Wilson 11-limit 41-tone scale XH 3, 1975"},wilson_alessandro:{frequencies:[261.6255653006,265.58571790036,269.80136421624,270.50397193556,275.93321340298,278.232656848,284.55612632182,286.15296204753,288.53757006459,294.32876096318,295.09524211152,303.52653474327,304.3169684275,305.22982618403,309.14739649778,314.76825825228,321.92208230347,324.60476632267,327.03195662575,331.98214737546,337.2517052703,340.06213614756,343.38355445704,347.79082106,351.18772614924,354.11429053382,359.73515228832,365.180362113,367.91095120397,370.97687579734,379.40816842909,386.30649876417,391.2646736925,392.4383479509,393.46032281536,404.70204632437,405.75595790334,413.89982010446,417.348985272,419.69101100305,429.2294430713,432.80635509689,441.49314144476,442.64286316727,449.66894036041,456.47545264125,457.84473927605,463.72109474667,472.15238737843,482.88312345521,486.907149484,490.54793493862,494.63583439645,505.87755790546,515.07533168556,521.68623159,523.2511306012],description:"D'Alessandro, genus [3 3 3 5 7 11 11] plus 8 pigtails, 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Used Stearns: Jewel"},window:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,297.67175429757,306.59245933664,327.03195662575,334.88072358477,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,446.50763144636,459.88868900496,465.11211608996,470.92601754108,502.32108537715,523.2511306012],description:"Window lattice"},wonder1:{frequencies:[261.6255653006,272.72256190885,277.86237426839,283.09905309511,288.43442562998,293.8703485525,299.4087202614,312.10830899518,317.99039712482,323.98334274799,330.08923137594,336.31019538088,342.64839962317,357.18202566262,363.91358676728,370.77201292014,377.75969724053,384.87907140314,392.13262172187,408.76514672187,416.46885901676,424.31776026786,432.3145818485,440.46211650535,448.76319953449,467.79774494453,476.61400354229,485.59641603135,494.74811665626,504.07229015717,513.57219283465,523.2511306012],description:"Wonder Scale, gen=~233.54 cents, 8/7+1029/1024^7/25, LS 12:14:18:21, M.Schulter"},wonder36:{frequencies:[261.6255653006,271.89678302796,277.18263097687,282.57123920205,288.06460709314,293.66476791741,299.37379946195,311.12698372208,317.17549194805,323.3415889232,329.62755691287,336.03572815422,342.56848033562,356.01745236555,362.93866220634,369.99442271164,377.18735172911,384.52011812375,391.99543598175,407.38487419079,415.30469757995,423.37848741825,431.60923940535,440,448.5538823653,466.16376151809,475.22628419761,484.46499093218,493.88330125613,503.48470957687,513.27277840175,523.2511306012],description:"Wonder Scale, 36-tET version"},wronski:{frequencies:[261.6255653006,277.97716313189,294.32876096318,308.86351459099,327.03195662575,348.83408706747,370.63621750918,392.4383479509,416.96574469783,441.49314144476,463.29527188648,494.18162334558,523.2511306012],description:`Wronski's scale, from Jocelyn Godwin, "Music and the Occult", p. 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system"},wurschmidt_31a:{frequencies:[261.6255653006,267.90457886781,272.52663052146,279.06726965397,287.4304306281,294.32876096318,301.39265122629,306.59245933664,313.95067836072,319.36714514233,327.03195662575,334.88072358477,340.65828815182,348.83408706747,357.20610515709,363.36884069528,372.08969287196,383.2405741708,392.4383479509,401.85686830172,408.78994578219,418.60090448096,428.6473261885,436.04260883433,446.50763144636,454.2110508691,465.11211608996,476.27480687611,490.54793493862,502.32108537715,510.98743222773,523.2511306012],description:"W\xEF\xBF\xBDrschmidt's 31-tone system with alternative 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system"},wurschmidt_temp:{frequencies:[261.6255653006,270.6876810201,276.46178051834,282.35904862511,288.38211267756,294.53365605714,300.81641938515,307.23320174366,313.78686192261,320.48031969341,327.31655710978,338.6540596739,345.87796520471,353.25596548096,360.79134753214,368.48746850413,376.34775715481,384.37571538166,392.57491978195,400.94902556208,409.5017589506,423.68596790742,432.72370810117,441.95423435346,451.38165902684,461.01018486849,470.84409628664,480.88777706987,491.14570185547,501.62244073019,512.32266126632,523.2511306012],description:"W\xEF\xBF\xBDrschmidt temperament, 5-limit, g=387.744375, 5-limit"},"t-side":{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"Tau-on-Side"},"t-side2":{frequencies:[261.6255653006,294.32876096318,306.59245933664,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,459.88868900496,470.92601754108,490.54793493862,523.2511306012],description:"Tau-on-Side 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Matrix"},"tri19-7":{frequencies:[261.6255653006,271.31540105247,288.32205155576,294.32876096318,299.00064605783,305.22982618403,316.53463456122,336.37572681506,348.83408706747,356.10146388137,384.42940207435,392.4383479509,406.97310157871,432.48307733364,448.50096908674,457.84473927605,465.11211608996,474.80195184183,504.56359022259,523.2511306012],description:"6:7:9 Tritriadic 19-Tone Matrix"},"tri19-8":{frequencies:[261.6255653006,264.29521392612,272.43653907335,275.21650375777,316.53463456122,319.76457981184,323.02748368748,332.97799220076,336.37572681506,350.27555023717,390.82337532559,406.97310157871,411.12588832951,423.79017189188,428.11456140098,432.48307733364,497.4115685962,502.48719684718,517.96576564563,523.2511306012],description:"7:9:11 Tritriadic 19-Tone Matrix"},"tri19-9":{frequencies:[261.6255653006,266.96486255163,286.15296204753,293.02063313667,299.00064605783,320.49131749323,327.03195662575,334.88072358477,341.71502406609,366.27579142084,373.75080757229,400.61414686654,408.78994578219,418.60090448096,427.14378008261,457.84473927605,467.18850946536,478.40103369253,512.78610798918,523.2511306012],description:"4:5:7 Tritriadic 19-Tone Matrix"},triang11:{frequencies:[261.6255653006,294.32876096318,305.22982618403,313.95067836072,327.03195662575,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,418.60090448096,436.04260883433,448.50096908674,465.11211608996,523.2511306012],description:"11-limit triangular diamond lattice with 64/63 intervals removed"},triaphonic_12:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,367.19377586049,387.59343007496,410.39304360878,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"12-tone Triaphonic Cycle, conjunctive form on 4/3, 5/4 and 6/5"},triaphonic_17:{frequencies:[261.6255653006,271.31540105247,281.75060878526,293.02063313667,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,390.69417751556,406.97310157871,422.62591317789,439.53094970501,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"17-tone Triaphonic Cycle, conjunctive form on 4/3, 7/6 and 9/7"},trichord7:{frequencies:[261.6255653006,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,392.4383479509,436.04260883433,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Trichordal undecatonic, 7-limit"},tricot:{frequencies:[261.6255653006,264.94025538413,268.70564228797,272.11003565477,275.55755973666,279.4738436282,283.01466417842,286.6003471482,290.673570175,294.35628843049,298.08566525814,302.32211998602,306.15242072385,310.03124984507,314.43747949204,318.42127516569,322.45554578164,327.03835025925,331.18179578139,335.37773516927,339.62683737367,344.45368576554,348.81777463097,353.23715677741,358.25743790514,362.79641682209,367.39290067029,372.61436622199,377.33523951767,382.11592657559,387.54663888312,392.45669803325,397.4289679423,403.0773124301,408.18413893183,413.35566924724,419.23036738005,424.541846554,429.92062250389,436.03074525334,441.55507841911,447.14940523431,453.50438708518,459.25010687752,465.06861996272,470.9608512551,477.65424916833,483.70593529179,489.8342966599,496.79592520903,503.09012862502,509.46407999504,516.70469117363,523.2511306012],description:"Tricot temperament, g=565.988015, 5-limit"},tritriad:{frequencies:[261.6255653006,294.32876096318,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Tritriadic scale of the 10:12:15 triad, natural minor mode"},tritriad10:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,366.27579142084,392.4383479509,488.36772189445,523.2511306012],description:"Tritriadic scale of the 10:14:15 triad"},tritriad11:{frequencies:[261.6255653006,309.19384990071,356.76213450082,383.71749577421,421.62797713733,453.48431318771,486.49381977384,523.2511306012],description:"Tritriadic scale of the 11:13:15 triad"},tritriad13:{frequencies:[261.6255653006,294.32876096318,340.11323489078,348.83408706747,392.4383479509,453.48431318771,510.16985233617,523.2511306012],description:"Tritriadic scale of the 10:13:15 triad"},tritriad14:{frequencies:[261.6255653006,294.32876096318,336.37572681506,348.83408706747,392.4383479509,448.50096908674,504.56359022259,523.2511306012],description:"Tritriadic scale of the 14:18:21 triad"},tritriad18:{frequencies:[261.6255653006,294.32876096318,319.76457981184,348.83408706747,392.4383479509,426.35277308246,479.64686971777,523.2511306012],description:"Tritriadic scale of the 18:22:27 triad"},tritriad22:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,481.6288815761,523.2511306012],description:"Tritriadic scale of the 22:27:33 triad"},tritriad26:{frequencies:[261.6255653006,294.32876096318,301.87565226992,348.83408706747,392.4383479509,402.50086969323,452.81347840488,523.2511306012],description:"Tritriadic scale of the 26:30:39 triad"},tritriad3:{frequencies:[261.6255653006,305.22982618403,356.10146388137,373.75080757229,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Tritriadic scale of the 3:5:7 triad. Possibly Mathews's 3.5.7a"},tritriad32:{frequencies:[261.6255653006,294.32876096318,322.00069575458,348.83408706747,392.4383479509,429.33426100611,483.00104363188,523.2511306012],description:"Tritriadic scale of the 26:32:39 triad"},tritriad3c:{frequencies:[261.6255653006,305.22982618403,366.27579142084,373.75080757229,427.32175665765,436.04260883433,512.78610798918,523.2511306012],description:"From 1/1 7/6 7/5, a variant of the 3.5.7 triad"},tritriad3d:{frequencies:[261.6255653006,305.22982618403,313.95067836072,363.36884069528,366.27579142084,436.04260883433,508.71637697339,523.2511306012],description:"From 1/1 7/6 5/3, a variant of the 3.5.7 triad"},tritriad5:{frequencies:[261.6255653006,290.69507255622,329.64821227876,366.27579142084,406.97310157871,423.83341578697,470.92601754108,523.2511306012],description:"Tritriadic scale of the 5:7:9 triad. Possibly Mathews's 5.7.9a."},tritriad68:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Tritriadic scale of the 6:7:8 triad"},tritriad68i:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,398.6675280771,448.50096908674,465.11211608996,523.2511306012],description:"Tritriadic scale of the subharmonic 6:7:8 triad"},tritriad69:{frequencies:[261.6255653006,294.32876096318,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Tritriadic scale of the 6:7:9 triad, septimal natural minor"},tritriad7:{frequencies:[261.6255653006,264.29521392612,323.02748368748,332.97799220076,336.37572681506,411.12588832951,428.11456140098,523.2511306012],description:"Tritriadic scale of the 7:9:11 triad"},tritriad9:{frequencies:[261.6255653006,272.93037367779,319.76457981184,362.25078272391,377.90359432309,442.75095666255,461.88217083933,523.2511306012],description:"Tritriadic scale of the 9:11:13 triad"},tsjerepnin:{frequencies:[261.6255653006,290.69507255622,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,470.92601754108,490.54793493862,523.2511306012],description:"Scale from Ivan Tsjerepnin's Santur Opera (1977) & suite from it Santur Live!"},tsuda13:{frequencies:[261.6255653006,281.75060878526,283.42769574232,322.00069575458,340.11323489078,362.25078272391,377.90359432309,402.50086969323,425.14154361347,442.75095666255,485.87604984397,518.26778650024,523.2511306012],description:"Mayumi Tsuda's Harmonic-13 scale. 1/1=440 Hz."},tuneable3:{frequencies:[36.70809598968,41.95210970249,42.82611198796,43.59086398774,44.04971518762,44.86545065405,45.8851199871,46.71939489596,47.1961234153,47.72052478658,48.94412798624,49.55592958607,50.47363198581,51.39133438555,52.00313598538,52.44013712811,53.02280531843,53.39359416681,55.06214398452,57.10148265061,57.68415084093,58.73295358349,59.65065598323,61.1801599828,62.40376318246,62.92816455374,64.23916798194,66.07457278142,66.74199270851,67.29817598108,68.17217826655,68.82767998065,70.35718398022,73.41619197936,79.53420797764,80.7578111773,82.59321597678,85.65222397592,87.18172797549,88.09943037523,89.14823311779,89.73090130811,90.10169015649,91.7702399742,94.39224683061,95.44104957317,96.35875197291,97.88825597248,100.94726397162,102.7826687711,104.00627197076,104.88027425623,105.53577597033,110.12428796904,114.20296530123,114.71279996775,115.36830168185,116.24230396732,117.46590716698,119.30131196646,120.61231539466,122.3603199656,123.88982396517,124.80752636491,125.85632910747,128.47833596388,132.14914556285,134.59635196216,137.6553599613,139.49076476078,140.71436796044,141.58837024591,146.83238395872,152.950399957,154.17400315666,156.00940795614,159.06841595528,161.51562235459,165.18643195356,168.85724155253,171.30444795184,174.36345595098,176.19886075046,183.5404799484,190.88209914634,192.71750394582,195.77651194496,201.89452794324,205.56533754221,208.01254394152,211.07155194066,220.24857593808,229.4255999355,232.48460793464,238.60262393292,244.7206399312,247.77964793034,256.95667192776,269.19270392432,275.3107199226,281.42873592088,293.66476791744],description:"Marc Sabat, 3 octaves of intervals tuneable by ear"},tuners1:{frequencies:[261.6255653006,276.50456653385,293.15590636358,311.0676370396,328.627540632,349.28088891463,369.11955599459,391.76814585061,414.75684959346,439.06365754828,466.60145532616,492.6062100846,523.2511306012],description:"The Tuner's Guide well temperament no. 1 (1840)"},tuners2:{frequencies:[261.6255653006,276.9861853325,293.55936848273,311.27971878774,329.48489606404,349.42029142443,369.90111701824,391.99869425741,415.03962525779,439.89939957166,466.4799232208,493.78769382322,523.2511306012],description:"The Tuner's Guide well temperament no. 2 (1840)"},tuners3:{frequencies:[261.6255653006,276.9180796764,293.64050032496,311.25753558078,329.38199580693,349.20116137147,369.59117881045,391.8877401954,415.37711930697,439.91014033466,466.33569310799,493.52238512763,523.2511306012],description:"The Tuner's Guide well temperament no. 3 (1840)"},turkish:{frequencies:[261.6255653006,279.06726965397,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:"Turkish, 5-limit from Palmer on a Turkish music record, harmonic minor inverse"},turkish_24:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,344.13890881665,348.83408706747,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,458.8518784222,465.11211608996,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Ra'uf Yekta, 24-tone Pythagorean Turkish Theoretical Gamut, 1/1=D (perde yegah) at 294 Hz"},turkish_24a:{frequencies:[261.6255653006,275.62199471997,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,344.52749339997,348.83408706747,367.91095120397,372.08969287196,387.59343007496,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,459.36999119996,465.11211608996,490.54793493862,496.67978412536,516.79124009995,523.2511306012],description:"Turkish gamut with schismatic simplifications"},turkish_41:{frequencies:[261.6255653006,266.80864394988,272.09440643071,275.67629620338,281.13773466533,286.70737164501,290.48162858661,294.30556868769,300.13607443832,306.08208692954,310.11139540064,316.25503135793,322.52037740267,326.76608188608,333.2396629384,339.84149442859,344.31521657963,348.8478314504,355.75887527351,362.80683626646,367.58287746967,374.8650823332,382.29155536296,387.32409620162,392.42288612931,400.19720009986,408.12552912594,413.49815209867,421.6899870258,430.04411333507,435.70527569249,441.44096240275,450.1863739015,459.10504388656,465.14876849982,474.36385666592,483.76150545705,490.12981126508,499.83980314828,509.74215733443,516.45247616827,523.2511306012],description:"Abd\xEF\xBF\xBDlkadir T\xEF\xBF\xBDre and M. Ekrem Karadeniz theoretical Turkish gamut"},turkish_41a:{frequencies:[261.6255653006,268.5590565112,272.09440643071,275.67629620338,279.3053384865,286.70737164501,290.48162858661,294.30556868769,298.17984938441,306.08208692954,310.11139540064,314.19374626607,322.52037740267,326.76608188608,335.42589979828,339.84149442859,344.31521657963,348.8478314504,353.4401143131,362.80683626646,367.58287746967,377.32440283229,382.29155536296,387.32409620162,392.42288612931,402.82271318249,408.12552912594,413.49815209867,424.45650702809,430.04411333507,435.70527569249,441.44096240275,453.1398459935,459.10504388656,465.14876849982,477.47594368525,483.76150545705,490.12981126508,503.11902634639,509.74215733443,516.45247616827,523.2511306012],description:"Karadeniz's theoretical Turkish gamut, quantized to subset of 53-tET"},turkish_aeu:{frequencies:[261.6255653006,275.62199471997,279.38237857051,290.36720431405,294.32876096318,310.07474405997,314.30517589183,326.6631048533,331.11985608357,348.83408706747,353.59332287831,367.49599295996,372.50983809402,387.15627241873,392.4383479509,413.43299207996,419.07356785577,435.55080647107,441.49314144476,465.11211608996,471.45776383774,489.99465727995,496.67978412536,516.20836322497,523.2511306012],description:"Arel-Ezgi-Uzdilek (AEU) 24 tone theoretical system"},turkish_bagl:{frequencies:[261.6255653006,277.01530443593,285.40970760065,294.32876096318,311.64221749042,321.08592105074,331.11985608357,348.83408706747,369.35373924791,380.54627680087,392.4383479509,415.52295665389,428.11456140098,441.49314144476,465.11211608996,492.47165233054,507.3950357345,523.2511306012],description:'Ratios of the 17 frets on the neck of "Baglama" ("saz") according to Yal\xEF\xBF\xBD\xEF\xBF\xBDn Tura'},two29:{frequencies:[261.6255653006,265.43099677612,267.95417262175,271.85165581044,274.43586616969,278.42762776199,281.0743490329,285.16266958193,287.87341387594,292.06062910037,294.83694510625,299.12544722478,301.96892109338,306.36116019141,309.2734164419,313.77190187131,316.75460431924,321.36190613206,324.41675883995,329.13550925662,332.26425750751,337.09715242073,340.3015837153,345.25138423021,348.53332930799,353.60286331966,356.96419720496,362.15636101402,365.59900408717,370.91676405444,374.44268531179,379.88907958456,383.50028913155,389.07842928561,392.77699240278,398.49006531303,402.2780950448,408.12936467525,412.00902517967,418.00183444819,421.97534223334,428.1131149215,432.1827401118,438.46898282094,442.63705045414,449.07535460876,453.34424596425,459.9382898638,464.31044382305,471.06399474345,475.54190918343,482.45882552933,487.04505874954,494.12929225872,498.82646444278,506.0820624438,510.89285715645,518.32396488098,523.2511306012],description:"Two 29-tET scales 25 cents shifted, many near just intervals"},two29a:{frequencies:[261.6255653006,264.02813680074,267.95417262175,270.41486126945,274.43586616969,276.95607779319,281.0743490329,283.65552346679,287.87341387594,290.51702578379,294.83694510625,297.54450482308,301.96892109338,304.74197548856,309.2734164419,312.11354980287,316.75460431924,319.66343925668,324.41675883995,327.39595721478,332.26425750751,335.31552138031,340.3015837153,343.42665631876,348.53332930799,351.73399604284,356.96419720496,360.24228665998,365.59900408717,368.95638908389,374.44268531179,377.88128181162,383.50028913155,387.02206376789,392.77699240278,396.38395721814,402.2780950448,405.97231075214,412.00902517967,415.79260233969,421.97534223334,425.85044246025,432.1827401118,436.15157730833,442.63705045414,446.70189207635,453.34424596425,457.50741431695,464.31044382305,468.5743173866,475.54190918343,479.90892674463,487.04505874954,491.51771254425,498.82646444278,503.40730976502,510.89285715645,515.58451111167,523.2511306012],description:"Two 29-tET scales 15.826 cents shifted, 13-limit chords, Mystery temperament, Gene Ward Smith"},xenakis_chrom:{frequencies:[261.6255653006,274.52698453615,329.62755691287,349.22823143301,391.99543598175,411.32572372413,493.88330125613,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 5 + 19 + 6 parts"},xenakis_diat:{frequencies:[261.6255653006,293.66476791741,326.46944327063,349.22823143301,391.99543598175,440,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 12 + 11 + 7 parts"},xenakis_schrom:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Xenakis's Byzantine Liturgical mode, 7 + 16 + 7 parts"},xenoga24:{frequencies:[261.6255653006,265.7783520514,279.38237857051,283.8170195002,294.32876096318,299.00064605783,310.07474405997,314.99656539426,331.11985608357,336.37572681506,348.83408706747,354.37113606854,372.50983809402,378.42269266694,392.4383479509,398.6675280771,419.07356785577,425.72552925031,441.49314144476,448.50096908674,465.11211608996,472.49484809138,496.67978412536,504.56359022259,523.2511306012],description:"M. Schulter, 3+7 ratios Xeno-Gothic adaptive tuning (keyboards 64:63 apart)"},xylophone2:{frequencies:[261.6255653006,295.19538981304,332.68808325276,388.83826257328,446.65787257783,506.59641128799,527.19506190947,579.57827742703,633.13077520476,751.1860077911,842.69088701475],description:"African Yaswa xylophones (idiophone; calbash resonators with membrane)"},xylophone3:{frequencies:[261.6255653006,292.47977325983,348.01999353916,392.4383479509,442.29334161825,523.2511306012],description:"African Banyoro xylophone (idiophone; loose log)"},xylophone4:{frequencies:[261.6255653006,281.70207497315,314.1971709147,349.63190883464,391.76907592069,436.9606979923,505.71930677521,568.9637969584,597.94115990992,660.7800775993,716.43551549302],description:"African Bapare xylophone (idiophone, loose-log)"},zalzal:{frequencies:[261.6255653006,294.32876096318,321.08592105074,348.83408706747,392.4383479509,428.11456140098,465.11211608996,523.2511306012],description:"Tuning of popular flute by Al Farabi & Zalzal. First tetrachord is modern Rast"},zalzal2:{frequencies:[261.6255653006,294.32876096318,331.11985608357,348.83408706747,387.59343007496,419.89288258121,465.11211608996,523.2511306012],description:"Zalzal's Scale, a medieval Islamic with Ditone Diatonic & 10/9 x 13/12 x 72/65"},zarlino:{frequencies:[261.6255653006,294.32876096318,327.03195662575,348.83408706747,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Ptolemy's Intense Diatonic Systonon, also Zarlino's scale"},zarlino2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,348.83408706747,363.36884069528,367.91095120397,392.4383479509,408.78994578219,436.04260883433,465.11211608996,470.92601754108,490.54793493862,523.2511306012],description:"16-note choice system of Zarlino, Sopplimenti musicali (1588)"},zartehijaz1:{frequencies:[261.6255653006,280.55696721076,336.07142343876,350.07440004945,375.4060213132,393.89732161404,446.43551156053,468.42549744394,502.32108537715,523.2511306012],description:"Scale from Zarlino temperament extraordinaire -- lower Hijaz tetrachord"},zesster_a:{frequencies:[261.6255653006,279.06726965397,313.95067836072,334.88072358477,348.83408706747,392.4383479509,418.60090448096,502.32108537715,523.2511306012],description:"Harmonic six-star, group A, from Fokker"},zesster_b:{frequencies:[261.6255653006,293.02063313667,299.00064605783,334.88072358477,366.27579142084,418.60090448096,457.84473927605,478.40103369253,523.2511306012],description:"Harmonic six-star, group B, from Fokker"},zesster_c:{frequencies:[261.6255653006,299.00064605783,305.22982618403,348.83408706747,398.6675280771,406.97310157871,457.84473927605,465.11211608996,523.2511306012],description:"Harmonic six-star, group C on Eb, from Fokker"},zesster_mix:{frequencies:[261.6255653006,274.70684356563,279.06726965397,293.02063313667,299.00064605783,313.95067836072,334.88072358477,348.83408706747,358.80077526939,366.27579142084,392.4383479509,418.60090448096,457.84473927605,478.40103369253,488.36772189445,502.32108537715,523.2511306012],description:"Harmonic six-star, groups A, B and C mixed, from Fokker"},zest24:{frequencies:[261.6255653006,269.33468959023,272.52663052146,280.55696721076,292.24684137387,300.8582598368,308.87634556583,317.97777315513,326.45210604021,336.07142343876,350.07440004945,360.38977980792,364.66083404534,375.4060213132,391.04793957621,402.57065589001,410.30971075781,422.39999923493,436.81711699543,449.68847932918,465.03699205118,478.73988827571,487.94322738789,502.32108537715,523.2511306012],description:"Zarlino Extraordinaire Spectrum Temperament (two circles at ~50.28c apart)"},zir_bouzourk:{frequencies:[261.6255653006,281.75060878526,305.22982618403,313.95067836072,353.19451315581,392.4383479509,523.2511306012],description:"Zirafkend Bouzourk (IG #3, DF #9), from both Rouanet and Safi al-Din"},zwolle:{frequencies:[261.6255653006,275.62199471997,294.32876096318,310.07474405997,331.11985608357,348.83408706747,367.49599295996,392.4383479509,413.43299207996,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"Henri Arnaut De Zwolle. Pythagorean on G flat."},zwolle2:{frequencies:[261.6255653006,273.37431312998,292.50627485027,311.68386704488,327.03195662575,349.91912034749,365.63284274659,391.22147055517,408.78994578219,437.39890198442,467.04206359353,489.02683710225,523.2511306012],description:"Henri Arnaut De Zwolle's modified meantone tuning (c. 1440)"},yarman12:{frequencies:[261.6255653006,283.42769574232,294.32876096318,309.19384990071,332.97799220076,348.83408706747,377.90359432309,392.4383479509,411.12588832951,442.75095666255,465.11211608996,499.46698830115,523.2511306012],description:"Detempered Yarman 13-limit, [<1 1 -20 -6 -3 -1|, <0 1 38 15 11 8|]"},yarman12_80:{frequencies:[261.6255653006,282.84340331238,295.36595061166,319.3201344739,333.45764463229,348.2210758395,376.46181130035,393.12919962609,425.01198472693,443.82887286778,479.82340237272,501.06699929295,523.2511306012],description:"Ozan Yarman MOS, 80-et version"},yarman17:{frequencies:[261.6255653006,274.08392555301,283.42769574232,294.32876096318,309.19384990071,322.00069575458,332.97799220076,348.83408706747,362.25078272391,377.90359432309,392.4383479509,411.12588832951,425.14154361347,442.75095666255,465.11211608996,485.87604984397,499.46698830115,523.2511306012],description:"80-et commas 13-limit detempering of a chain of 16 fifths"},"yarman_ney-ahengs":{frequencies:[261.6255653006,275.39533189537,294.32876096318,310.07474405997,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.43299207996,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Well Temperament for piano by Ozan Yarman from Ney Ahengs"},yasser_6:{frequencies:[261.6255653006,291.88463270656,325.64340264099,363.30663963964,405.32593044476,452.20508247496,523.2511306012],description:"Yasser Hexad, 6 of 19 as whole tone scale"},yasser_diat:{frequencies:[261.6255653006,281.42815779395,291.88463270656,313.97755176024,325.64340264099,350.29154279212,376.80531512858,390.80553229045,420.38583225541,436.00528786292,469.00678383895,486.43275040712,523.2511306012],description:"Yasser's Supra-Diatonic, the flat notes are V,W,X,Y,and Z"},yasser_ji:{frequencies:[261.6255653006,282.64904822654,294.32876096318,304.39128270551,327.03195662575,347.87575166344,359.73515228832,391.36022062136,425.14154361347,434.84468957929,457.84473927605,478.32915853722,523.2511306012],description:"Yasser's just scale, 2 Yasser hexads, 121/91 apart"},yekta:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,436.04260883433,470.92601754108,502.32108537715,523.2511306012],description:"Rauf Yekta's 12-tone tuning suggested in 1922 Lavignac Music Encyclopedia"},"young-g":{frequencies:[261.6255653006,299.07507698093,319.76457981184,341.88537054616,390.82337532559,446.76650366117,477.67301428683,510.71739232152,583.82257301724,667.39198333921,713.56092257662,762.92356430953,872.13001648254,996.96833978235,1065.93668681199,1139.67601990796,1302.81150610354,1489.29848625885,1592.32474578757,1702.47910946196,1946.17475603251,2224.75468143463,2378.65811671778,2543.20970830682,2907.24890901465,3323.39919648924,3553.30434397593,3799.11599765247,4342.92768045015],description:"Gayle Young's Harmonium, see PNM 26(2): 204-212 (1988)"},"young-lm_guitar":{frequencies:[261.6255653006,279.06726965397,290.69507255622,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"LaMonte Young, Tuning of For Guitar '58. 1/1 March '92, inv.of Mersenne lute 1"},"young-lm_piano":{frequencies:[261.6255653006,289.72987407313,294.32876096318,300.46061014991,343.38355445704,338.01818641865,386.30649876417,392.4383479509,400.61414686654,457.84473927605,450.69091522486,515.07533168556,523.2511306012],description:"LaMonte Young's Well-Tempered Piano"},"young-w10":{frequencies:[261.6255653006,277.18263097687,302.26980244078,320.24370022528,349.22823143301,369.99442271164,391.99543598175,427.47405410759,452.89298412314,493.88330125613,523.2511306012],description:"William Lyman Young 10 out of 24-tET (1961)"},"young-w14":{frequencies:[261.6255653006,277.18263097687,293.66476791741,302.26980244078,320.24370022528,339.28638158975,359.46139971304,369.99442271164,391.99543598175,415.30469757995,427.47405410759,452.89298412314,479.82340237272,508.3551866238,523.2511306012],description:"William Lyman Young 14 out of 24-tET (1961)"},"young-wt":{frequencies:[261.6255653006,285.40970760065,309.19384990071,348.83408706747,392.4383479509,428.11456140098,463.79077485106,523.2511306012],description:'William Lyman Young "exquisite 3/4 tone Hellenic Lyre" dorian'},young:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,328.14198392915,348.83408706747,367.49599295996,391.5530240856,413.43299207996,438.51190905657,465.11211608996,491.10256480205,523.2511306012],description:"Thomas Young well temperament (1807), also Luigi Malerbi nr.2 (1794)"},young2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.14198392915,349.22823143301,368.32692341742,391.5530240856,414.36778843034,438.51190905657,466.16376151809,491.65745674141,523.2511306012],description:"Thomas Young well temperament no.2 (1799)"},yugo_bagpipe:{frequencies:[261.6255653006,277.02257024271,294.00421879736,322.47117131255,341.84370465044,381.9375744369,404.41509766528,430.1988069325,452.63145841613,463.74664903953,478.99265177484,502.22604835608,523.2511306012],description:"Yugoslavian Bagpipe"},yves:{frequencies:[261.6255653006,290.69507255622,327.03195662575,348.83408706747,392.4383479509,436.04260883433,465.11211608996,523.2511306012],description:`St Yves's scale II from Jocelyn Godwin, "Music and the Occult", 1995.`},saba_sup:{frequencies:[261.6255653006,287.78812183066,313.95067836072,327.03195662575,392.4383479509,418.60090448096,470.92601754108,497.08857407114,523.2511306012],description:"Superparticular version of maqam Sab"},sabagh:{frequencies:[261.6255653006,275.67629620338,279.3053384865,286.70737164501,294.30556868769,310.11139540064,314.19374626607,322.52037740267,326.76608188608,331.06767743197,348.8478314504,362.80683626646,367.58287746967,372.42178901277,392.42288612931,413.49815209867,418.94150105041,430.04411333507,441.44096240275,465.14876849982,471.27205084813,483.76150545705,490.12981126508,496.58195036371,523.2511306012],description:"Twfiq Al-Sabagh, Arabic master musical scale in 53-tET (1954)"},sabbagh:{frequencies:[261.6255653006,294.30556868769,321.46759848648,348.8478314504,392.42288612931,428.64035280622,465.14876849982,523.2511306012],description:"Tawfiq as-Sabbagh, a composer from Syria. 1/1=G"},safi_diat:{frequencies:[261.6255653006,276.16031892841,305.22982618403,348.83408706747,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:"Safi al-Din's Diatonic, also the strong form of Avicenna's 8/7 diatonic"},safi_diat2:{frequencies:[261.6255653006,283.79722337692,310.07474405997,348.83408706747,392.4383479509,425.69583506538,465.11211608996,523.2511306012],description:"Safi al-Din's 2nd Diatonic, a 3/4 tone diatonic like Ptolemy's Equable Diatonic"},safi_major:{frequencies:[261.6255653006,281.75060878526,322.00069575458,348.83408706747,375.66747838035,392.4383479509,523.2511306012],description:"Singular Major (DF #6), from Safi al-Din, strong 32/27 chromatic"},salinas_19:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,372.08969287196,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,490.54793493862,510.98743222773,523.2511306012],description:`Salinas' enharmonic tuning for his 19-tone instr. "instrumentum imperfectum"`},salinas_24:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,363.36884069528,367.91095120397,372.08969287196,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,459.88868900496,465.11211608996,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:'Salinas enharmonic system "instrumentum perfectum". Subset of Mersenne'},salinas_enh:{frequencies:[261.6255653006,272.52663052146,279.06726965397,348.83408706747,392.4383479509,408.78994578219,418.60090448096,523.2511306012],description:"Salinas's and Euler's enharmonic"},salunding:{frequencies:[261.6255653006,282.38958039978,310.76686573877,390.36201910543,419.43149305958,523.2511306012],description:"Gamelan slunding, Kengetan, South-Bali. 1/1=378 Hz"},sankey:{frequencies:[261.6255653006,274.88665260982,292.54735824399,309.58527581215,327.03195662575,348.83408706747,366.73895666255,391.24894371175,412.31687950427,437.13741259348,464.79252184829,489.99465727995,523.2511306012],description:"John Sankey's Scarlatti tuning, personal evaluation based on d'Alembert's"},santur1:{frequencies:[261.6255653006,282.02765077995,319.3201344739,347.21689301951,376.46192220133,427.47393558663,475.68393915562,504.55222794679,523.2511306012],description:"Persian santur tuning. 1/1=E"},santur2:{frequencies:[261.6255653006,281.2143451833,317.48098583281,345.21700307457,375.37611551499,423.78627283082,475.68393915562,498.18106573801,523.2511306012],description:"Persian santur tuning. 1/1=E"},sanza:{frequencies:[261.6255653006,293.15632631094,308.97787266236,346.21547002486,390.18821123181,462.40922843744,524.46149515038,595.18445928535,620.10113226249],description:"African N'Gundi Sanza (idiophone; set of lamellas, thumb-plucked)"},sanza2:{frequencies:[261.6255653006,390.63923480058,465.35666077712,523.2511306012,588.68812410589,663.45725712889,702.9084786129,783.08569314515],description:"African Baduma Sanza (idiophone, like mbira)"},sauveur:{frequencies:[261.6255653006,274.85950244128,292.7026939092,313.25286195357,328.80795208256,349.69755047152,367.27338607435,391.35133250294,417.15885134862,438.29716799286,468.84228427561,491.11646492505,523.2511306012],description:"Sauveur's tempered system of the harpsichord. Trait\xEF\xBF\xBD (1697)"},sauveur2:{frequencies:[261.6255653006,278.64199172491,293.04864983565,312.10886966906,328.2456799168,349.5951549002,372.33322418948,391.58401058733,417.05308314313,438.61577206336,467.14384425417,491.2966347616,523.2511306012],description:"Sauveur's Syste^me Chromatique des Musiciens (Memoires 1701), 12 out of 55."},sauveur_17:{frequencies:[261.6255653006,275.62199471997,290.36720431405,294.32876096318,310.07474405997,326.6631048533,331.11985608357,348.83408706747,367.49599295996,372.50983809402,392.4383479509,413.43299207996,419.07356785577,441.49314144476,465.11211608996,489.99465727995,496.67978412536,523.2511306012],description:"Sauveur's oriental system, aft. Kitab al-adwar (Bagdad 1294) by Safi al-Din"},sauveur_ji:{frequencies:[261.6255653006,272.52663052146,294.32876096318,313.95067836072,327.03195662575,348.83408706747,367.91095120397,392.4383479509,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Aplication des sons harmoniques aux jeux d'orgues (1702) (PB 81/80 & 128/125)"},savas_bardiat:{frequencies:[261.6255653006,282.57123920205,317.17549194805,349.22823143301,391.99543598175,423.37848741825,475.22628419761,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 12 + 10 parts"},savas_barenh:{frequencies:[261.6255653006,282.57123920205,329.62755691287,349.22823143301,391.99543598175,423.37848741825,493.88330125613,523.2511306012],description:"Savas's Byzantine Liturgical mode, 8 + 16 + 6 parts"},savas_chrom:{frequencies:[261.6255653006,282.57123920205,323.3415889232,349.22823143301,391.99543598175,423.37848741825,484.46499093218,523.2511306012],description:"Savas's Chromatic, Byzantine Liturgical mode, 8 + 14 + 8 parts"},savas_diat:{frequencies:[261.6255653006,288.06460709314,311.12698372208,349.22823143301,391.99543598175,431.60923940535,466.16376151809,523.2511306012],description:"Savas's Diatonic, Byzantine Liturgical mode, 10 + 8 + 12 parts"},savas_palace:{frequencies:[261.6255653006,277.18263097687,336.03572815422,349.22823143301,391.99543598175,415.30469757995,503.48470957687,523.2511306012],description:"Savas's Byzantine Liturgical mode, 6 + 20 + 4 parts"},scalatron:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,510.98743222773,523.2511306012],description:"Scalatron (tm) 19-tone scale, see manual, 1974"},scheengaas:{frequencies:[261.6255653006,273.84069463911,292.6487650037,312.74862113192,327.53979283172,350.03605285217,366.8025131876,391.54284657258,418.19337019276,437.97145880542,467.51204131067,489.62261321254,523.2511306012],description:"Scheengaas' variation"},scheffer:{frequencies:[261.6255653006,274.56546814423,292.86978442859,309.86465789076,327.84548435462,349.70179235499,366.99791252626,391.46460164194,410.82629477826,438.21464222188,467.42914467878,490.54793493862,523.2511306012],description:"H.Th. Scheffer (1748) modified 1/5-comma temperament, Sweden"},schidlof:{frequencies:[261.6255653006,264.89588486686,274.70684356563,280.31310567921,294.32876096318,305.22982618403,315.35224388912,322.99452506247,327.03195662575,348.83408706747,353.19451315581,366.27579142084,373.75080757229,392.4383479509,406.97310157871,420.46965851882,436.04260883433,457.84473927605,467.18850946536,484.4917875937,490.54793493862,523.2511306012],description:"Schidlof"},schillinger:{frequencies:[261.6255653006,262.8879410321,275.85161280553,277.18263097687,278.52007147562,292.25460328695,293.66476791741,295.08173676673,309.63296633914,311.12698372208,312.62820992379,328.04470063332,329.62755691287,331.21805066987,347.55125362114,349.22823143301,350.91330087035,368.21772660991,369.99442271164,371.77969159194,390.11309203208,391.99543598175,393.88686247394,413.31042363438,415.30469757995,417.30859414412,437.88714035463,440,442.12305445465,463.92526470026,466.16376151809,468.41305936011,491.51169649079,493.88330125613,496.26634930797,520.73850287792,523.2511306012],description:"Joseph Schillinger's double equal temperament, p.664 Mathematical Basis..."},schis41:{frequencies:[261.6255653006,266.96486255163,272.52663052146,275.21650375777,280.31310567921,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,311.45900631024,313.95067836072,321.08592105074,327.03195662575,329.64821227876,336.37572681506,343.38355445704,348.83408706747,355.95315006884,363.36884069528,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,415.27867508032,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,484.4917875937,490.54793493862,497.4115685962,504.56359022259,512.78610798918,523.2511306012],description:"41&53 <<1 -8 -14 23 -15 -25 33 -10 81 113||"},schisynch17:{frequencies:[261.6255653006,275.80289341725,290.74848220557,294.25152581512,310.19683462128,327.0062098829,330.94609980123,348.87986495302,367.78544978395,387.71551660339,392.38685458718,413.65005636851,436.06549769577,441.31937388998,465.23419873014,490.4449531872,496.35401261224,523.2511306012],description:"fifth satisfies f^9 + f^8 - 64 = 0"},schlick:{frequencies:[261.6255653006,275.62199471997,293.00227310437,311.47852302926,328.14198392915,349.6228209638,367.9112241576,391.5530240856,414.36778843034,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Reconstructed temp. A. Schlick, Spiegel d. Orgelmacher und Organisten (1511)"},schlick2:{frequencies:[261.6255653006,275.31092272332,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.9112241576,391.5530240856,415.30469757995,438.51190905657,466.69047534984,491.10256480205,523.2511306012],description:"Schlick's temperament reconstructed by F.J. Ratte (1991)"},schlick3:{frequencies:[261.6255653006,275.31092431358,293.00227310437,311.83045953724,328.14198392915,349.6228209638,367.70355049744,391.5530240856,415.07027187895,438.51190905657,466.95405539699,491.10256480205,523.2511306012],description:"Possible well-tempered interpretation of 1555 tuning, Margo Schulter"},schlick4:{frequencies:[261.6255653006,275.29566620843,293.00166043901,311.83758337792,328.14192706649,349.6222474261,367.6987228158,391.55300599201,415.35839309639,438.51185079886,466.95962791236,491.10245700671,523.2511306012],description:"Another reconstructed Schlick's modified meantone (Poletti?)"},scholz:{frequencies:[261.6255653006,271.31540105247,299.00064605783,305.22982618403,348.83408706747,392.4383479509,406.97310157871,457.84473927605,523.2511306012],description:"Simple Tune #1 Carter Scholz"},scholz_epi:{frequencies:[261.6255653006,1046.5022612024,1308.127826503,1569.7533918036,1831.3789571042,2093.0045224048,2354.6300877054,2616.255653006,2877.8812183066,3139.5067836072,3401.1323489078,3662.7579142084,3924.383479509,4186.0090448096,4709.2601754108,5232.511306012,5494.1368713126,5755.7624366132,6279.0135672144,6540.639132515,6802.2646978156,7063.8902631162,7325.5158284168,8372.0180896192,8633.6436549198,9156.894785521,9418.5203508216,10203.3970467234,10465.022612024,10988.2737426252,11511.5248732264,11773.150438527,12558.0271344288,12819.6526997294,13081.27826503,14127.7805262324,14389.406091533,14651.0316568336,16482.4106139378,16744.0361792384,17005.661744539],description:"Carter Scholz, Epimore"},schulter:{frequencies:[261.6255653006,277.184065539,293.66520219021,311.12905403417,329.62853176407,349.23107169224,369.99606406306,391.99572582396,415.30715405467,440.00097595231,466.1672081452,493.88512703986,523.25577305438],description:`Margo Schulter's 5-limit JI virt. ET, "scintilla of Artusi" tempered 22-08-98`},schulter_17:{frequencies:[261.6255653006,272.43653907335,282.13181390574,295.15344695336,308.77608605158,319.09647917983,332.97799220076,348.34640884647,361.82138782225,375.64984936577,392.98775403209,410.26687922759,423.79017189188,443.34998408798,463.81254988138,480.53289366295,500.16624277499,523.2511306012],description:"Neo-Gothic well-temperament (14:11, 9:7 hypermeantone fifths) TL 04-09-2000"},schulter_24:{frequencies:[261.6255653006,270.06509966514,283.8170195002,292.97240722602,295.75063903546,305.22982618403,307.79478270659,317.68818643644,334.29933343966,345.08318290545,348.06842720833,359.29644098925,377.90359432309,390.09403284964,393.30161007617,406.07983174306,426.86276443782,440.63253103259,444.76346101102,458.66231916761,462.87600014722,477.80748402293,502.32108537715,518.89070451286,523.2511306012],description:'Rational intonation (RI) scale with some "17-ish" features (24 notes)'},schulter_cart34:{frequencies:[261.6255653006,270.08718526646,272.51337835337,281.3271372098,283.85429714132,293.03484945212,295.66718139806,305.22982618403,307.97166902637,317.93223698752,320.78822215662,331.16330924834,334.13814720468,344.94500399825,348.04364484358,359.30023993517,362.52783176564,374.2528814026,377.61479489998,389.82779436071,393.32961502355,406.05087076101,409.69842558521,422.94908927295,426.7484383229,440.55054172958,444.50800708553,458.88449901367,463.0066556268,477.98143975034,482.27514684959,497.87312179111,502.34551296122,518.59261334435,523.2511306012],description:'"Carthesian tuning" with two 17-tET chains 55.106 cents apart'},schulter_diat7:{frequencies:[261.6255653006,295.1673044417,332.97799220076,348.83408706747,392.4383479509,442.75095666255,499.46698830115,523.2511306012],description:"Diatonic scale, symmetrical tetrachords based on 14/11 and 13/11 triads"},schulter_ham:{frequencies:[261.6255653006,272.52663052146,283.8170195002,295.75063903546,307.79478270659,320.70230585235,334.29933343966,348.01136516401,362.25078272391,377.90359432309,393.36609818246,409.50088481833,426.86276443782,444.76346101102,462.87600014722,482.33849075995,502.32108537715,523.2511306012],description:'New rational tuning of "Hammond organ type", TL 01-03-2002'},schulter_jot17a:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.1673044417,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.75095666255,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:"Just octachord tuning -- 4:3-9:8-4:3 division, 17 steps (7 + 3 + 7), Bb-Bb"},schulter_jot17bb:{frequencies:[261.6255653006,271.31540105247,281.75060878526,295.15228855401,305.22982618403,318.50068819203,332.97799220076,348.83408706747,361.75386806997,375.66747838035,392.4383479509,406.97310157871,422.62591317789,442.72843283101,457.84473927605,477.75103228805,499.46698830115,523.2511306012],description:'"Just Octachord Tuning" (Bb-Eb, F-Bb) -- 896:891 divided into 1792:1787:1782'},schulter_jwt17:{frequencies:[261.6255653006,272.43653907335,282.34838235411,295.1673044417,308.34441624714,319.76457981184,332.97799220076,347.8430811383,362.25078272391,376.08675011961,393.55640592227,409.81906732402,425.14154361347,443.97065626768,462.87600014722,481.6288815761,500.8899711738,523.2511306012],description:'"Just well-tuned 17" circulating system'},"schulter_lin76-34":{frequencies:[261.6255653006,270.6250663876,281.88470155261,291.58108453077,295.07956188513,305.22982618403,308.89206602106,319.51745915009,332.81131277165,344.25948974019,348.39001840879,360.3740779397,375.36781334896,388.27986588625,392.93856423817,406.45502016129,423.36600317146,437.92911415628,443.18352164838,458.42832346067,463.9286840578,479.88708893184,499.85328649772,517.04744024951,523.2511306012],description:"Two 12-note chains, ~704.160 cents, 34 4ths apart (32 4ths = 7:6), TL 29-11-02"},schulter_pel:{frequencies:[261.6255653006,271.31540105247,305.22982618403,392.4383479509,406.97310157871,523.2511306012],description:"Just pelog-style Phrygian pentatonic"},schulter_pepr:{frequencies:[261.6255653006,270.64528702739,281.81099471089,291.52662303231,295.05751399041,305.22982618403,308.92668738628,319.57714790608,332.76158224462,344.23376719628,348.40303271111,360.41446953256,375.28368107222,388.22184469544,392.9238840789,406.47020586181,423.23948674937,437.83095983374,443.13385158124,458.41119660824,463.96335069158,479.95880706014,499.75992392917,516.98949183803,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},schulter_qcm62a:{frequencies:[261.6255653006,262.43934012943,267.90457886781,268.73788454005,273.37431312998,274.22463192287,279.93529690293,280.80602334765,285.65065877038,286.53916259713,292.50627485027,293.41610276971,299.52642572255,300.45808951291,305.64177427204,306.59245933664,312.977175335,313.95067836072,320.36052345918,320.48862783822,327.03195662575,328.04917632434,334.88072358477,335.92235492515,341.71789064962,342.78078913836,349.91912034749,351.00752840096,358.31717956585,359.43170941363,365.63284274659,366.77012764335,374.40803131735,375.5726110527,382.05221698715,383.2405741708,391.22147055517,392.4383479509,400.61078621746,401.85686830172,408.78994578219,410.06146948999,418.60090448096,419.90294514449,427.14736482575,428.47598794138,437.39890198442,438.75941205608,447.89647345742,449.28963835923,457.04105241293,458.46266117889,468.01003810189,469.46576276783,479.24227945773,480.73294151703,489.02683710225,490.54793493862,500.76348165392,502.32108537715,510.98743222773,512.57683571821,523.2511306012],description:"1/4-comma meantone, two 31-notes at 1/4-comma (Vicentino-like system)"},schulter_qcmlji24:{frequencies:[261.6255653006,262.43934012943,273.37431312998,274.22463192287,292.50627485027,293.41610276971,306.59245933664,312.977175335,327.03195662575,328.04917632434,349.91912034749,351.00752840096,365.63284274659,366.77012764335,391.22147055517,392.4383479509,408.78994578219,410.06146948999,437.39890198442,438.75941205608,458.46266117889,468.01003810189,489.02683710225,490.54793493862,523.2511306012],description:"24-note adaptive JI (Eb-G#/F'-A#') for Lasso's Prologue to _Prophetiae_"},schulter_qcmqd8_4:{frequencies:[261.6255653006,273.37431312998,292.50627485027,309.28772967674,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.22091428214,437.39890198442,465.24335632603,489.02683710225,523.2511306012],description:"F-C# in 1/4-comma meantone, other 5ths ~4.888 cents wide or (2048/2025)^(1/4)"},schulter_sq:{frequencies:[261.6255653006,271.31540105247,279.38237857051,289.72987407313,294.32876096318,305.22982618403,310.07474405997,325.94610833227,331.11985608357,343.38355445704,348.83408706747,361.75386806997,372.50983809402,386.30649876417,392.4383479509,406.97310157871,419.07356785577,434.59481110969,441.49314144476,457.84473927605,465.11211608996,488.9191624984,496.67978412536,515.07533168556,523.2511306012],description:'"Sesquisexta" tuning, two 12-tone Pyth. manuals a 7/6 apart. 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scale for Passacaglia and Fugue State (2005)"},seikilos:{frequencies:[261.6255653006,271.31540105247,294.32876096318,305.22982618403,336.37572681506,348.83408706747,356.10146388137,392.4383479509,406.97310157871,441.49314144476,457.84473927605,504.56359022259,523.2511306012],description:"Seikilos Tuning"},sekati1:{frequencies:[261.6255653006,285.2147362526,318.99014578736,340.97107458785,383.86043226246,424.60539155549,468.56721805116,523.2511306012],description:"Gamelan sekati from Sumenep, East-Madura. 1/1=244 Hz."},sekati2:{frequencies:[261.6255653006,288.87830434024,317.34219433319,357.31261688157,393.64955765984,420.29657220667,469.35141988267,523.2511306012],description:"Gamelan Kyahi Sepuh from kraton Solo. 1/1=216 Hz."},sekati3:{frequencies:[261.6255653006,291.90272733088,308.20569577938,369.53649673407,403.69531865382,425.43272843735,475.11832680028,523.2511306012],description:"Gamelan Kyahi Henem from kraton Solo. 1/1=168.5 Hz."},sekati4:{frequencies:[261.6255653006,271.36353278789,288.89182053123,342.12578909252,379.12979967788,410.29128883625,439.50493264224,523.2511306012],description:"Gamelan Kyahi Guntur madu from kraton Jogya. 1/1=201.5 Hz."},sekati5:{frequencies:[261.6255653006,274.79663866182,311.31645994273,355.61927540077,375.97459751383,397.52718524897,433.44837981883,523.2511306012],description:"Gamelan Kyahi Naga Ilaga from kraton Jogya. 1/1=218.5 Hz."},sekati6:{frequencies:[261.6255653006,284.57524936299,310.80330758934,358.01400474517,390.79902205709,427.51850178351,468.18764285778,523.2511306012],description:"Gamelan Kyahi Munggang from Paku Alaman, Jogya. 1/1=199.5 Hz."},sekati7:{frequencies:[261.6255653006,286.67481979642,318.21831168293,371.10013445627,390.58282835584,422.12643845206,463.87524473877,523.2511306012],description:"Gamelan of Sultan Anom from Cheribon. 1/1=282 Hz."},sekati8:{frequencies:[261.6255653006,287.04067548259,315.94410704802,350.82750428678,381.72407804086,425.57749367468,447.5043967797,523.2511306012],description:"The old Sultans-gamelan Kyahi Suka rame from Banten. 1/1=262.5 Hz."},sekati9:{frequencies:[261.6255653006,280.44107893528,310.90439774384,346.74342440827,376.31071188751,412.14996063869,455.1567650372,523.2511306012],description:"Gamelan Sekati from Katjerbonan, Cheribon. 1/1=292 Hz."},selisir:{frequencies:[261.6255653006,278.78833362316,320.24370022528,380.8360868427,417.71053321823,524.76452349887],description:"Gamelan semara pagulingan, Bali. Pagan Kelod"},selisir2:{frequencies:[261.6255653006,279.59466973861,299.66214729245,376.46181130035,408.17001145418,520.23742585195],description:"Gamelan semara pagulingan, Bali. Kamasan"},selisir3:{frequencies:[261.6255653006,284.98499077387,305.5412851438,378.42269266694,406.45400323486,523.2511306012],description:"Gamelan gong, Pliatan, Bali. 1/1=280 Hz, McPhee, 1966"},selisir4:{frequencies:[261.6255653006,277.23130136276,295.59098907682,376.373620257,399.32323124828,523.2511306012],description:"Gamelan gong, Apuan, Bali. 1/1=285 Hz. McPhee, 1966"},selisir5:{frequencies:[261.6255653006,275.89605068063,309.19384990071,383.40037296022,406.23315014465,523.2511306012],description:"Gamelan gong, Sayan, Bali. 1/1=275 Hz. McPhee, 1966"},selisir6:{frequencies:[261.6255653006,282.63199755101,312.23197007902,396.25769882774,415.35445602102,523.2511306012],description:"Gamelan gong, Gianyar, Bali. 1/1=274 Hz. McPhee, 1966"},semipor1:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,353.19451315581,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:"First 16/15&250/243 = 648/625&250/243 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Guide"},silbermann1:{frequencies:[261.6255653006,275.15551885617,293.66476791741,312.53552595124,327.77163799145,349.82028288879,367.9112241576,391.99543598175,411.56972129721,438.75957425603,467.74568907204,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 1"},silbermann2:{frequencies:[261.6255653006,275.00020270933,293.00227310437,312.18279369479,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Gottfried Silbermann's temperament nr. 2, 1/6 Pyth. comma meantone"},silbermann2a:{frequencies:[261.6255653006,275.00020270933,293.00227310437,310.77584116741,328.14198392915,349.6228209638,367.49599295996,391.5530240856,411.56972129721,438.51190905657,467.21778431035,491.10256480205,523.2511306012],description:"Modified Silbermann's temperament nr. 2, also used by Hinsz in Midwolda"},silver:{frequencies:[261.6255653006,277.18807786937,293.58315284916,311.09098010692,329.53543886896,349.23174545031,369.98176232374,391.84186131702,415.18563115404,439.77824302677,466.03998256716,493.70667148145,523.2511306012],description:"Equal beating chromatic scale, A.L.Leigh Silver JASA 29/4, 476-481, 1957"},silver_10:{frequencies:[261.6255653006,270.26884019355,294.27266239927,320.41022551991,330.99364634362,360.39280035711,392.40094712608,405.36462386145,441.36692569059,480.56953386201,523.2511306012],description:"Ten-tone MOS from 350.9 cents"},silver_11:{frequencies:[261.6255653006,277.73657748574,294.83971256733,315.81001885226,335.25773244276,355.90304440354,381.21644531515,404.69191411574,429.61301214396,460.16899244324,488.50639225338,523.2511306012],description:"Eleven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_11a:{frequencies:[261.6255653006,272.21316796874,283.22923537857,314.22802528801,326.94437231289,340.17533123945,377.40674067136,392.67983758722,408.5710143206,453.28817432381,471.63208149661,523.2511306012],description:"Eleven-tone MOS from 317.17 cents"},silver_11b:{frequencies:[261.6255653006,281.48899567641,302.85877036442,316.87090334834,340.92873240472,366.81310701257,383.78194911277,412.91987382947,444.27004083312,464.82473992747,500.11279777071,523.2511306012],description:"Eleven-tone MOS from 331.67 cents"},silver_7:{frequencies:[261.6255653006,277.73649727228,315.81000061035,335.2576162513,381.21640127531,404.69175048432,460.16888612163,523.2511306012],description:"Seven-tone MOS from 1+sqr(2), 1525.864 cents"},silver_8:{frequencies:[261.6255653006,288.49477506296,306.46277751246,337.93681424842,358.98416079003,395.852196628,420.50662316693,492.57276348379,523.2511306012],description:"Eight-tone MOS from 273.85 cents"},silver_9:{frequencies:[261.6255653006,294.18258755347,307.6617709921,345.94759796409,361.79860795042,406.82129262791,425.46148093979,478.40645551359,500.32661205896,523.2511306012],description:"Nine-tone MOS from 280.61 cents"},silvermean:{frequencies:[261.6255653006,286.15296204753,327.03195662575,345.42750418595,392.4383479509,416.96574469783,474.19633710734,523.2511306012],description:"First 6 approximants to the Silver Mean, 1+ sqr(2) reduced by 2/1"},simonton:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,348.83408706747,370.63621750918,392.4383479509,414.24047839262,436.04260883433,465.11211608996,494.18162334558,523.2511306012],description:"Simonton Integral Ratio Scale, JASA 25/6 (1953): A new integral ratio scale"},sims:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Ezra Sims' 18-tone mode"},sims2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,286.15296204753,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Sims II"},sims_24:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.97716313189,283.42769574232,286.15296204753,294.32876096318,302.50455987882,305.22982618403,310.68035879446,316.13089140489,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"See his article, Reflections on This and That, 1991 p.93-106"},sin:{frequencies:[261.6255653006,275.08939827539,302.09917071192,334.63165645627,369.99442271164,407.01712569342,445.10399729103,483.9175316883,523.2511306012,562.97086325858,602.98541169118,643.23087116255,683.66056756853,724.23972686276,764.94197926416,805.74682982871,846.63811574624,887.6028851904,928.63083777952,969.71346974542,1010.84345850104,1052.01529432917],description:"1/sin(2pi/n), n=4..25"},sinemod12:{frequencies:[261.6255653006,270.6035983646,282.0485507085,292.16840832754,301.82804372114,314.42520179993,326.24260278214,336.76433478807,350.4641458176,364.21811789193,375.86233664064,390.61306119732,406.50371126161,419.61372202861,435.38454314112,453.55584308858,468.551249676,485.36279478778,505.89080731022,523.2511306012],description:"Sine modulated F=12, A=-.08203754"},sinemod8:{frequencies:[261.6255653006,272.43905323978,281.98404270447,290.99567087708,301.68076007415,314.40050256998,326.99158834066,337.97331861211,348.96407538813,362.38276875396,377.76595534172,392.29216556304,405.04934945717,418.6525822649,435.418746849,453.77727371169,470.43955130022,485.47382867757,502.48255971303,523.2511306012],description:"Sine modulated F=8, A=.11364155. Deviation minimal3/2, 4/3, 5/4, 6/5, 5/3, 8/5"},singapore:{frequencies:[261.6255653006,291.46787011619,321.35550581422,354.51258839996,385.70651737906,428.95813651779,462.1422075194,523.2511306012],description:"An observed xylophone tuning from Singapore"},sintemp6:{frequencies:[261.6255653006,277.18263097687,292.42974339757,312.08834713741,327.870830746,349.91196330865,369.15973155124,391.11111150212,416.11779639122,437.6550518996,467.60417912673,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/6 Pyth, one cycle, f0=-90 degrees"},sintemp6a:{frequencies:[261.6255653006,276.17281343288,293.21211353711,310.64741311165,328.42667470471,349.22823143301,368.43838932195,391.77416758435,414.19655102258,438.82595961933,465.90062756558,491.80624587316,523.2511306012],description:"Sine modulated fifths, A=1/12 Pyth, one cycle, f0= D-A"},sintemp_19:{frequencies:[261.6255653006,272.86445838226,281.30973389888,292.50627485027,304.14845459111,313.56198179795,327.03195662575,338.65502209741,350.02113164026,365.30494475029,376.98581738134,391.19763056219,407.47965586966,419.94695489748,437.42555500456,453.91586039553,468.43012697388,488.88431353627,505.29249383438,523.2511306012],description:"Sine modulated thirds, A=7.366 cents, one cycle over fifths, f0=90 degrees"},sintemp_7:{frequencies:[261.6255653006,291.06608881088,319.67397341855,351.09362859375,390.60192440975,432.07134328681,473.03044489876,523.2511306012],description:"Sine modulated fifths, A=8.12 cents, one cycle, f0=90 degrees"},slen_pel:{frequencies:[261.6255653006,261.6255653006,283.17034563789,298.45295203849,338.50336851425,364.68988616898,346.01554587335,389.06292924114,398.38689497567,420.13030572059,455.51656649021,493.31307433255,523.2511306012],description:"Pelog white, Slendro black"},slen_pel16:{frequencies:[261.6255653006,261.6255653006,285.30470202322,285.30470202322,297.93622032612,311.12698372208,339.28638158975,386.37547528213,386.37547528213,403.48177901006,421.34544350737,440,523.2511306012],description:"16-tET Slendro and Pelog"},slen_pel23:{frequencies:[261.6255653006,261.6255653006,295.14355885465,295.14355885465,286.38154466424,343.14246862785,313.47984535337,398.94762483098,398.94762483098,387.10394860926,450.05828708186,423.73315704439,523.2511306012],description:"23-tET Slendro and Pelog"},slen_pel_jc:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,279.06726965397,341.71502406609,348.83408706747,392.4383479509,392.4383479509,392.4383479509,448.50096908674,418.60090448096,523.2511306012],description:"Slendro/JC PELOG S1c,P1c#,S2d,eb,P2e,S3f,P3f#,S4g,ab,P4a,S5bb,P5b"},slen_pel_schmidt:{frequencies:[261.6255653006,261.6255653006,294.32876096318,305.22982618403,327.03195662575,348.83408706747,359.73515228832,392.4383479509,392.4383479509,457.84473927605,457.84473927605,490.54793493862,523.2511306012],description:"Dan Schmidt (Pelog white, Slendro black)"},slendro:{frequencies:[261.6255653006,298.45295203849,346.01554587335,398.38689497567,455.51656649021,523.2511306012],description:"Observed Javanese Slendro scale, Helmholtz/Ellis p. 518, nr.94"},slendro10:{frequencies:[261.6255653006,304.21577360535,342.24274530602,391.67780832635,463.92905474816,523.2511306012],description:"Low gender from Singaraja (banjar Lod Peken), Bali. 1/1=172 Hz. McPhee, 1966."},slendro11:{frequencies:[261.6255653006,299.11221417218,343.62760815601,387.36203100102,452.96366529656,523.2511306012],description:"Low gender from Sawan, Bali. 1/1=167.5 Hz. McPhee, 1966."},slendro2:{frequencies:[261.6255653006,299.13295468097,343.58614396263,395.91119354826,450.08870388136,523.2511306012],description:"Gamelan slendro from Ranchaiyuh, distr. Tanggerang, Batavia. 1/1=282.5 Hz"},slendro3:{frequencies:[261.6255653006,298.44694115772,339.14425131559,391.46936437571,453.48431318771,522.28214737536],description:"Gamelan kodok ngorek. 1/1=270 Hz"},slendro4:{frequencies:[261.6255653006,294.5074669504,344.54514337401,400.3014113889,467.49486258632,523.2511306012],description:"Low gender in saih lima from Kuta, Bali. 1/1=183 Hz. McPhee, 1966"},slendro5_1:{frequencies:[261.6255653006,299.00064605783,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7; from Lou Harrison"},slendro5_2:{frequencies:[261.6255653006,305.22982618403,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 2"},slendro5_4:{frequencies:[261.6255653006,294.32876096318,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:"A slendro type pentatonic which is based on intervals of 7, no. 4"},slendro6:{frequencies:[261.6255653006,295.05549864457,341.56671025356,398.25224940202,461.478427683,523.2511306012],description:"Low gender from Klandis, Bali. 1/1=180 Hz. McPhee, 1966"},slendro8:{frequencies:[261.6255653006,309.85821141747,350.78288084997,406.32350365121,467.71050779996,523.2511306012],description:"Low gender from Tabanan, Bali. 1/1=179 Hz. McPhee, 1966."},slendro9:{frequencies:[261.6255653006,299.00064605783,336.37572681506,388.70083987518,448.50096908674,523.2511306012],description:"Low gender from Singaraja (banjar Panataran), Bali. 1/1=175 Hz. McPhee, 1966."},slendro_7_1:{frequencies:[261.6255653006,299.00064605783,341.71502406609,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 1, From HMSL Manual, also Lou Harrison, Jacques Dudon"},slendro_7_2:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,448.50096908674,523.2511306012],description:"Septimal Slendro 2, From Lou Harrison, Jacques Dudon's APTOS"},slendro_7_3:{frequencies:[261.6255653006,294.32876096318,336.37572681506,392.4383479509,448.50096908674,523.2511306012],description:'Septimal Slendro 3, Harrison, Dudon, called "MILLS" after Mills Gamelan'},slendro_7_4:{frequencies:[261.6255653006,294.32876096318,343.38355445704,392.4383479509,457.84473927605,523.2511306012],description:'Septimal Slendro 4, from Lou Harrison, Jacques Dudon, called "NAT"'},slendro_7_5:{frequencies:[261.6255653006,305.22982618403,343.38355445704,400.61414686654,467.3831713443,523.2511306012],description:"Septimal Slendro 5, from Jacques Dudon"},slendro_7_6:{frequencies:[261.6255653006,299.00064605783,341.71502406609,390.53145607553,455.62003208812,523.2511306012],description:"Septimal Slendro 6, from Robert Walker"},slendro_a1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,457.84473927605,523.2511306012],description:`Dudon's Slendro A1, "Seven-Limit Slendro Mutations", 1/1 8:2'94 hexany 1.3.7.21`},slendro_a2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,448.50096908674,523.2511306012],description:`Dudon's Slendro A2 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_alv:{frequencies:[261.6255653006,299.00064605783,348.83408706747,406.97310157871,465.11211608996,523.2511306012],description:"Bill Alves, slendro for Gender Barung, 1/1 vol.9 no.4, 1997. 1/1=282.86"},slendro_ang:{frequencies:[261.6255653006,299.00064605783,340.82516392797,388.43396508487,445.83123341082,523.2511306012],description:"Gamelan Angklung Sangsit, North Bali. 1/1=294 Hz"},slendro_av:{frequencies:[261.6255653006,298.97057995496,344.02264297658,395.86362945285,454.20288100724,525.67465946865],description:"Average of 30 measured slendro gamelans, W. Surjodiningrat et al., 1993."},slendro_dudon:{frequencies:[261.6255653006,305.22982618403,348.83408706747,399.70572476481,457.84473927605,523.2511306012],description:'Dudon\'s Slendro from "Fleurs de lumie`re"'},slendro_gum:{frequencies:[261.6255653006,305.03156112838,348.43777142572,394.8168394034,470.92601754108,525.62941881859],description:"Gumbeng, bamboo idiochord from Banyumas. 1/1=440 Hz"},slendro_ky1:{frequencies:[261.6255653006,297.58776037991,344.33874539242,394.68595744625,449.52853279627,523.2511306012],description:"Kyahi Kanyut Me`sem slendro, Mangku Nagaran, Solo. 1/1=291 Hz"},slendro_ky2:{frequencies:[261.6255653006,302.42139140287,345.87786599062,395.54249276388,453.1886900261,523.2511306012],description:"Kyahi Pengawe' sari, Paku Alaman, Jogya. 1/1=295 Hz"},slendro_laras:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012,598.00129211566,697.66817413493],description:'Lou Harrison, gamelan "Si Betty"'},slendro_m:{frequencies:[261.6255653006,299.00064605783,348.83408706747,392.4383479509,448.50096908674,523.2511306012],description:`Dudon's Slendro M from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_madu:{frequencies:[261.6255653006,300.52885648597,345.61604384578,394.49404533893,447.94973572445,522.94897617031],description:"Sultan's gamelan Madoe kentir, Jogjakarta, Jaap Kunst"},slendro_mat:{frequencies:[261.6255653006,261.6255653006,299.00064605783,299.00064605783,341.71502406609,343.38355445704,348.83408706747,392.4383479509,398.6675280771,448.50096908674,455.62003208812,457.84473927605,523.2511306012],description:`Dudon's Slendro Matrix from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_pa:{frequencies:[261.6255653006,304.19649364034,353.69443592699,411.24653512154,478.16333951147,523.2511306012],description:'"Blown fifth" primitive slendro, von Hornbostel'},slendro_pas:{frequencies:[261.6255653006,300.35531433711,343.03050002254,393.12919962609,450.54468214486,523.2511306012],description:"Gamelan slendro of regent of Pasoeroean, Jaap Kunst"},slendro_pb:{frequencies:[261.6255653006,304.72408298441,342.83241505062,399.30842833955,449.24533531117,523.2511306012],description:'"Blown fifth" medium slendro, von Hornbostel'},slendro_pc:{frequencies:[261.6255653006,299.48910562989,342.83241505062,392.44854854484,449.24533531117,523.2511306012],description:'"Blown fifth" modern slendro, von Hornbostel'},slendro_pliat:{frequencies:[261.6255653006,299.73468146833,339.98478643783,393.08060743874,447.03290350508,523.2511306012,599.46936293666,679.96957287566,786.16121487749,894.06580701017],description:"Gender wayang from Pliatan, South Bali (Slendro), 1/1=305.5 Hz"},slendro_q13:{frequencies:[261.6255653006,307.00725675226,360.2608752926,400.8015646157,470.32478922042,523.2511306012],description:"13-tET quasi slendro, Blackwood"},slendro_s1:{frequencies:[261.6255653006,299.00064605783,348.83408706747,398.6675280771,457.84473927605,523.2511306012],description:`Dudon's Slendro S1 from "Seven-Limit Slendro Mutations", 1/1 8:2 Jan 1994`},slendro_s2:{frequencies:[261.6255653006,299.00064605783,341.71502406609,398.6675280771,455.62003208812,523.2511306012],description:"Dudon's Slendro S2"},slendro_udan:{frequencies:[261.6255653006,305.22982618403,351.32575911795,402.50086969323,465.11211608996,523.2511306012],description:"Slendro Udan Mas (approx)"},slendro_wolf:{frequencies:[261.6255653006,298.18866107946,339.86157848985,395.0032340925,450.20632964813,523.2511306012],description:"Daniel Wolf's slendro. Tuning List 30 5 1997"},slendrob1:{frequencies:[261.6255653006,307.44024341205,355.66611281954,409.9203247543,476.83364134848,523.2511306012],description:"Gamelan miring of Musadikrama, desa Katur, Bajanegara. 1/1=434 Hz"},slendrob2:{frequencies:[261.6255653006,307.55978097874,346.50416420081,398.42969909174,449.35693171058,523.2511306012],description:"Gamelan miring from Bajanegara. 1/1=262 Hz"},slendrob3:{frequencies:[261.6255653006,304.90191053936,342.27700149692,398.33972372326,447.51732140012,523.2511306012],description:"Gamelan miring from Ngumpak, Bajanegara. 1/1=266 Hz"},slendroc1:{frequencies:[261.6255653006,297.59222964268,344.42030317161,394.72197985873,449.50490455178,523.2511306012],description:"Kyahi Kanyut mesem slendro (Mangku Nagaran Solo). 1/1=291 Hz"},slendroc2:{frequencies:[261.6255653006,302.44445076078,346.01554587335,396.09235530397,453.15466093696,523.2511306012],description:"Kyahi Pengawe sari (Paku Alaman, Jogja). 1/1=295 Hz."},slendroc3:{frequencies:[261.6255653006,301.39807245198,344.42030317161,395.40657391157,451.84778706363,523.2511306012],description:"Gamelan slendro of R.M. Jayadipura, Jogja. 1/1=231 Hz"},slendroc4:{frequencies:[261.6255653006,299.14332201883,343.8239850859,396.09235530397,450.28451247858,523.2511306012],description:"Gamelan slendro, Rancha iyuh, Tanggerang, Batavia. 1/1=282.5 Hz"},slendroc5:{frequencies:[261.6255653006,299.83528893666,340.07120590121,393.12919962609,447.17417015401,523.2511306012],description:"Gender wayang from Pliatan, South Bali. 1/1=611 Hz"},slendroc6:{frequencies:[261.6255653006,296.73398952435,343.8239850859,396.7793260952,453.9405988926,527.19506190947,607.33963549452,696.44215167899,797.23415748628,918.4302691641,1071.58188326661],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},slendrod1:{frequencies:[261.6255653006,292.47977325983,340.6610152784,389.06292924114,444.85552088095,523.2511306012],description:"Gender wayang from Ubud (S. Bali). 1/1=347 Hz"},smith_eh:{frequencies:[261.6255653006,272.7117507892,292.30354792656,313.30283124826,326.5788018031,350.04044239751,364.87314355143,391.08587539224,407.65784362321,436.94425707006,468.33462614046,488.17995458879,523.2511306012],description:"Robert Smith's Equal Harmony temperament (1749)"},smith_mq:{frequencies:[261.6255653006,273.37438418823,292.50629623572,312.97714101186,327.03200500996,349.91910755601,365.63292511375,391.22148485648,408.79006910398,437.39894995248,468.01000388518,489.02693031834,523.2511306012],description:"Robert Smith approximation of quarter comma meantone fifth"},"scalamakesrc2\\smithgw-ball":{frequencies:[261.6255653006,267.07609791103,272.52663052146,274.70684356563,280.31310567921,286.15296204753,294.32876096318,300.46061014991,305.22982618403,306.59245933664,313.95067836072,320.49131749323,327.03195662575,333.84512238879,336.37572681506,343.38355445704,350.39138209902,357.69120255941,366.27579142084,367.91095120397,373.75080757229,381.53728273004,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,448.50096908674,457.84473927605,467.18850946536,470.92601754108,476.92160341255,480.73697623985,490.54793493862,500.76768358318,515.07533168556,523.2511306012],description:"Ball 2 around tetrad lattice hole"},smithgw46:{frequencies:[261.6255653006,273.72380653152,313.47993226845,327.97605323154,364.46098649856,392.98113253789,436.69740466987,456.89141950378,523.2511306012],description:'Gene Ward Smith 46-tET subset "Star"'},smithgw46a:{frequencies:[261.6255653006,282.09853500802,313.47993226845,327.97605323154,375.61187043063,392.98113253789,436.69740466987,470.87026054824,523.2511306012],description:'46-tET version of "Star", alternative version'},smithgw72a:{frequencies:[261.6255653006,285.30470202322,299.37379946195,326.46944327063,342.56848033562,373.57357677338,391.99543598175,427.47405410759,435.78442404634,457.27406033445,498.66089874196,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72c:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72d:{frequencies:[261.6255653006,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72e:{frequencies:[261.6255653006,279.86396690685,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72f:{frequencies:[261.6255653006,326.46944327063,349.22823143301,435.78442404634,466.16376151809,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72g:{frequencies:[261.6255653006,326.46944327063,349.22823143301,391.99543598175,419.32216217931,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 04-01-2002"},smithgw72h:{frequencies:[261.6255653006,279.86396690685,314.13668154225,349.22823143301,391.99543598175,435.78442404634,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset, TL 09-01-2002"},smithgw72i:{frequencies:[261.6255653006,279.86396690685,293.66476791741,314.13668154225,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,435.78442404634,470.6732130613,489.15147723638,523.2511306012],description:"Gene Ward Smith 72-tET subset version of Duodene, TL 02-06-2002"},smithgw72j:{frequencies:[261.6255653006,274.52698453615,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,435.78442404634,457.27406033445,489.15147723638,523.2511306012],description:"{225/224, 441/440} tempering of decad, 72-et version (2002)"},smithgw84:{frequencies:[261.6255653006,286.48426603331,306.03443598155,335.11270457212,357.98136125932,391.99543598175,418.74586628806,458.53356119912,489.82466832727,523.2511306012],description:'Gene Ward Smith 84-tET subset, 11-limit temperament "Orwell", 2002'},smithgw_18:{frequencies:[261.6255653006,272.52663052146,280.31310567921,286.15296204753,294.32876096318,306.59245933664,327.03195662575,343.38355445704,350.39138209902,367.91095120397,381.53728273004,392.4383479509,408.78994578219,420.46965851882,436.04260883433,457.84473927605,467.18850946536,490.54793493862,523.2511306012],description:"Gene Ward Smith chord analogue to periodicity blocks, TL 12-07-2002"},smithgw_21:{frequencies:[261.6255653006,267.07609791103,280.31310567921,286.15296204753,299.00064605783,305.22982618403,320.49131749323,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,427.14378008261,448.50096908674,457.84473927605,478.40103369253,488.36772189445,512.57253609913,523.2511306012],description:"Gene Ward Smith symmetrical 7-limit JI version of Blackjack, TL 10-5-2002"},smithgw_45:{frequencies:[261.6255653006,267.02002970726,269.13627541126,274.68560334708,276.86260193655,282.57123920205,288.39758300936,290.68325478745,296.67686217097,299.02814898089,305.19382000629,311.48661940174,313.95528147508,320.42873367481,322.96826575344,329.62755691287,336.42415617173,339.09045868095,346.08217376006,348.82502010853,356.01745236555,363.35818557229,366.23795155866,373.78942366597,376.75185941212,384.52011812375,392.44854854484,395.55886785613,403.71490654806,406.9145164708,415.30469757995,423.86787605389,427.22720671064,436.03621571368,439.49198556474,448.5538823653,457.80262665414,461.43090443914,470.94516310483,474.67759826036,484.46499093218,494.45418731234,498.37294408452,508.64890891624,512.68016480935,523.2511306012],description:"Gene Ward Smith large limma repeating 5-tone MOS"},smithgw_58:{frequencies:[261.6255653006,264.89588486686,267.57160087561,269.80136421624,274.70684356563,279.06726965397,282.55561052465,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,301.49231810831,305.22982618403,310.07474405997,313.95067836072,317.12189733406,319.76457981184,323.76163705949,327.03195662575,332.97799220076,336.37572681506,340.54567384169,343.38355445704,348.83408706747,353.19451315581,356.76213450082,359.73515228832,366.27579142084,370.01329949656,373.75080757229,380.54627680087,383.71749577421,387.59343007496,392.4383479509,398.6675280771,401.98975747775,406.97310157871,411.12588832951,418.60090448096,423.83341578697,428.11456140098,431.68218274599,436.04260883433,441.49314144476,448.50096908674,452.23847716247,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,484.4917875937,490.54793493862,498.33441009638,507.3950357345,511.62332769895,516.79124009995,523.2511306012],description:"Gene Ward Smith 58-tone epimorphic superset of Partch's 43-tone scale"},smithgw_9:{frequencies:[261.6255653006,279.06726965397,305.22982618403,327.03195662575,348.83408706747,392.4383479509,418.60090448096,448.50096908674,490.54793493862,523.2511306012],description:'Gene Ward Smith "Miracle-Magic square" tuning, genus chromaticum of ji_12a'},"smithgw_al-baked":{frequencies:[261.6255653006,277.59364499865,293.85651796007,311.0721560172,330.05816364769,349.39467974592,369.86402907174,392.4383479509,415.42941801053,439.76742419786,466.60823379256,493.94455998605,522.88238970142],description:"Baked alaska, with beat ratios of 2 and 3/2"},"smithgw_al-fried":{frequencies:[261.6255653006,277.00141553195,293.28091128458,310.96067952124,329.23597434237,348.58531822795,369.59898601143,391.32048195179,414.31855981944,439.29480556849,465.11235566178,492.44721175277,522.13326741512],description:"Fried alaska, with octave-fifth brats of 1 and 2"},smithgw_asbru:{frequencies:[261.6255653006,275.52281548997,293.66476791741,313.00128725319,329.62755691287,351.33206601369,367.77883484915,391.99543598175,415.30469757995,440,468.97204376297,490.92584627687,523.2511306012],description:"Modified bifrost (2003)"},smithgw_bifrost:{frequencies:[261.6255653006,275.07759559501,292.50627485027,311.03921839762,327.03195662575,349.91912034749,366.77012764335,391.22147055517,413.66634097248,437.39889945791,466.55882736321,489.02683710225,523.2511306012],description:"Six meantone fifths, four pure, two of sqrt(2048/2025 sqrt(5))"},smithgw_cauldron:{frequencies:[261.6255653006,275.03056468741,291.83931845209,312.58541512404,325.54230007562,350.31873582686,364.83969341757,390.77519652096,414.65779561271,435.90375768372,469.07960710644,486.243977751,523.2511306012],description:"Circulating temperament with two pure 9/7 thirds"},smithgw_ck:{frequencies:[195.99771799087,198.06437430898,200.15282320192,202.2632921446,203.72940721765,205.87758869102,208.04842120778,210.24214482145,211.76609376362,213.99901760782,216.25548480725,218.5357448459,220.11981156469,222.44081817627,224.78629944762,227.15651084977,228.80306427848,231.21563094,233.65363506284,235.34728316698,237.82885399313,240.33658984216,242.87076938222,244.63122826831,247.21069030843,249.81735238129,252.45149840587,254.28140507407,256.96262135434,259.67210915034,262.4101678886,264.31225911206,267.09924514556,269.91561641866,272.7616843206,274.73881033537,277.63573538138,280.56320805899,282.59688215652,285.57666497222,288.58786914203,291.63082264784,293.74472081062,296.84205135845,299.9720393359,303.13503255793,305.33231946532,308.55183127196,311.80529233825,315.09305703284,317.37702217863,320.72353853051,324.10533989702,327.52280172307,329.89686439088,333.37539375097,336.89059979959,339.33256534187,342.91058750208,346.52633537645,350.18021075922,352.71850659998,356.43767199462,360.19605541958,363.99406623991,366.6324923874,370.49837299068,374.40501441099,378.35285076765,381.09535716275,385.11373623244,389.17448849491,391.99543598174],description:"Catakleismic temperament, g=316.745, 11-limit"},smithgw_decab:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,348.83408706747,366.27579142084,392.4383479509,418.60090448096,439.53094970501,488.36772189445,523.2511306012],description:"(10/9) <==> (16/15) transform of decaa"},smithgw_decac:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,498.33441009638,523.2511306012],description:"inversion of decaa"},smithgw_decad:{frequencies:[261.6255653006,280.31310567921,311.45900631024,327.03195662575,348.83408706747,373.75080757229,392.4383479509,436.04260883433,467.18850946536,498.33441009638,523.2511306012],description:"inversion of decab"},smithgw_diff13:{frequencies:[261.6255653006,274.70684356563,280.31310567921,299.00064605783,313.95067836072,320.35783506196,336.37572681506,406.97310157871,427.32175665765,436.04260883433,457.84473927605,488.36772189445,498.33441009638,523.2511306012],description:"mod 13 perfect difference set, 7-limit"},smithgw_dwarf6_7:{frequencies:[261.6255653006,299.00064605783,327.03195662575,373.75080757229,392.4383479509,448.50096908674,523.2511306012],description:"Dwarf(<6 10 14 17|)"},smithgw_exotic1:{frequencies:[261.6255653006,274.95996987324,293.39100498914,313.05750197389,327.96500300935,349.94905375768,367.78508905896,392.4383479509,411.12588832951,438.68435539504,468.09011223803,491.94750426812,523.2511306012],description:"Exotic temperament featuring four pure 14/11 thirds and two pure fifths"},smithgw_glumma:{frequencies:[261.6255653006,269.10058145205,299.00064605783,313.95067836072,327.03195662575,358.80077526939,373.75080757229,392.4383479509,436.04260883433,448.50096908674,457.84473927605,512.57253609913,523.2511306012],description:"Gene Smith's Glumma scale, 7-limit, 2002"},smithgw_gm:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:'Gene Ward Smith "Genesis Minus" periodicity 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64/63"},smithgw_hahn15:{frequencies:[261.6255653006,279.06726965397,290.69507255622,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,373.75080757229,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Hahn-reduced 15 note scale"},smithgw_hahn16:{frequencies:[261.6255653006,280.31310567921,294.32876096318,299.00064605783,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,488.36772189445,490.54793493862,523.2511306012],description:"Hahn-reduced 16 note scale"},smithgw_hahn19:{frequencies:[261.6255653006,274.70684356563,280.31310567921,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 19 note scale"},smithgw_hahn22:{frequencies:[261.6255653006,272.52663052146,280.31310567921,290.69507255622,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,363.36884069528,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,508.71637697339,523.2511306012],description:"Hahn-reduced 22 note scale"},smithgw_indianred:{frequencies:[261.6255653006,275.93321340298,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,331.11985608357,348.83408706747,353.19451315581,367.91095120397,372.08969287196,392.4383479509,413.43299207996,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,496.11959049595,523.2511306012],description:"32805/32768 Hahn-reduced"},smithgw_klv:{frequencies:[261.6255653006,271.78681896552,282.34272472006,293.30861211826,314.10491445143,326.30440921209,338.97771913949,352.14324873572,377.11107157735,391.75765725694,406.97310157871,422.77949745352,452.75560414132,470.34014155688,488.60764618722,523.2511306012],description:"Variant of kleismic with 9/7 thirds, g=316.492"},smithgw_meandin:{frequencies:[261.6255653006,280.31310567921,299.00064605783,313.95067836072,336.37572681506,348.83408706747,373.75080757229,392.4383479509,418.60090448096,448.50096908674,470.92601754108,504.56359022259,523.2511306012],description:"Gene Smith, inverted detempered 7-limit meantone"},smithgw_meanred:{frequencies:[261.6255653006,281.29980781121,291.99281841585,313.95067836072,325.57848126297,350.39138209902,363.36884069528,390.69417751556,420.46965851882,436.04260883433,468.83301301868,486.65469735975,523.2511306012],description:"171-et Hahn reduced rational Meantone[12]"},smithgw_meantune:{frequencies:[261.6255653006,273.55401844854,279.77233440758,292.56174910339,312.85829351777,327.16018629281,334.59705725462,349.85254391288,365.77071543428,374.29488261541,391.03456781852,418.40555295943,437.51985793188,468.14464283802,489.08159472971,500.47948461038,523.2511306012],description:"Meantune scale/temperament, Gene Ward Smith, 2003"},smithgw_mir22:{frequencies:[261.6255653006,267.57160087561,274.70684356563,280.31310567921,285.40970760065,299.00064605783,305.22982618403,319.76457981184,327.03195662575,343.38355445704,348.83408706747,366.27579142084,373.75080757229,392.4383479509,398.6675280771,418.60090448096,428.11456140098,448.50096908674,457.84473927605,479.64686971777,490.54793493862,512.78610798918,523.2511306012],description:"11-limit Miracle[22]"},smithgw_mmt:{frequencies:[261.6255653006,273.37431312998,292.50627485027,307.38829724655,327.03195662575,349.91912034749,365.63284274659,391.22147055517,411.12588832951,437.39890198442,459.65271605653,489.02683710225,523.2511306012],description:"Modified meantone with 5/4, 14/11 and 44/35 major thirds, TL 17-03-2003"},smithgw_modmos12a:{frequencies:[261.6255653006,265.27772209197,292.31087910123,304.72408298441,326.59518553839,340.46429857933,364.90060015836,391.09077971329,407.69874723177,425.01198472693,455.51656649021,488.21056770985,523.2511306012],description:"A 12-note modmos in 50-et meantone"},smithgw_octoid:{frequencies:[261.6255653006,272.34559486824,274.88944875317,277.45706359738,280.04865972334,282.66446436432,285.30470202322,296.99497716113,299.76906949343,302.56907333554,305.39522895084,308.24778413898,311.12698372208,323.87531915696,326.90048829645,329.95391413777,333.03585868997,336.14659218049,339.28638158975,353.18853996009,356.48751029933,359.81729479041,363.17817915623,366.5704580819,369.99442271164,385.15483391523,388.75238658,392.38354231563,396.04861270515,399.74791910495,403.48177901006,420.01432465796,423.93748365756,427.89728706578,431.89407466632,435.9281969008,440,458.02886886968,462.30710409523,466.62530033172,470.98382811593,475.38306960714,479.82340237272,499.48402328631,504.14947188193,508.85849826899,513.6115065207,518.40891338474,523.2511306012],description:"Octoid temperament, g=16.096, oct=1/8, 11-limit"},smithgw_orw18r:{frequencies:[261.6255653006,269.10058145205,280.31310567921,286.15296204753,299.00064605783,305.22982618403,327.03195662575,336.37572681506,348.83408706747,358.80077526939,381.53728273004,392.4383479509,406.97310157871,418.60090448096,448.50096908674,457.84473927605,474.80195184183,490.54793493862,523.2511306012],description:'Rational version of two cycles of 9-tone "Orwell"'},smithgw_pel1:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,363.36884069528,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 1"},smithgw_pel2:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 2"},smithgw_pel3:{frequencies:[261.6255653006,290.69507255622,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"125/108, 135/128 periodicity block no. 3"},smithgw_pk:{frequencies:[261.6255653006,271.01659746112,280.74472171431,290.822034715,313.8821415949,325.1489200649,336.82012073975,348.91025643633,376.57634157395,390.09352641046,404.09590743895,418.60090448096,451.79296003201,468.01003810189,484.80922990434,523.2511306012],description:"Parakleismic temperament, g=315.263, 5-limit"},smithgw_pris:{frequencies:[261.6255653006,279.06726965397,293.02063313667,305.22982618403,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_prisa:{frequencies:[261.6255653006,274.70684356563,293.02063313667,313.95067836072,327.03195662575,343.38355445704,366.27579142084,392.4383479509,418.60090448096,439.53094970501,457.84473927605,488.36772189445,523.2511306012],description:"optimized (15/14)^3 (16/15)^4 (21/20)^3 (25/24)^2 scale"},smithgw_pum13marv:{frequencies:[261.6255653006,293.67396865289,305.56991629828,343.00138030143,326.66798000724,366.68389807519,349.22276077151,392.00157668785,407.88051296056,457.84473927605,436.04260883433,489.45661357347,549.41368713126,523.2511306012],description:"pum13 marvel tempered and in epimorphic order"},smithgw_qm3a:{frequencies:[261.6255653006,279.86396690685,305.19382000629,326.46944327063,349.22823143301,366.44956000397,391.99543598175,419.32216217931,457.27406033445,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode A, 72-tET, TL 04-01-2002"},smithgw_qm3b:{frequencies:[261.6255653006,279.86396690685,299.37379946195,326.46944327063,349.22823143301,373.57357677338,391.99543598175,419.32216217931,448.5538823653,489.15147723638,523.2511306012],description:"Qm(3) 10-note quasi-miracle scale, mode B"},smithgw_ragasyn1:{frequencies:[261.6255653006,269.16210421872,290.69507255622,313.95067836072,322.99452506247,348.83408706747,363.36884069528,392.4383479509,403.74315632809,436.04260883433,470.92601754108,484.4917875937,523.2511306012],description:"Ragasyn 6561/6250 81/80 scale"},smithgw_rainbow:{frequencies:[261.6255653006,273.37431312998,292.50627485027,310.51268695591,327.03195662575,349.91912034749,365.63284274659,391.22147055517,412.03444522126,437.39889945791,468.01003810189,489.02683710225,523.2511306012],description:"Circulating 1/4-comma meantone, Gene Ward SMith"},smithgw_ratwell:{frequencies:[261.6255653006,275.62199471997,293.02063313667,310.07474405997,326.72451751701,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.57747881743,465.11211608996,489.99465727995,523.2511306012],description:"7-limit rational well-temperament"},smithgw_ratwolf:{frequencies:[261.6255653006,272.55669785235,292.25605339318,313.37920299881,326.47268679644,350.06888377949,364.69531895389,391.05410158062,407.39296674476,436.83777202739,468.410735204,487.98168129749,523.2511306012],description:"Eleven fifths of (418/5)^(1/11) and one 20/13 wolf, G.W. Smith 2003"},smithgw_rectoo:{frequencies:[261.6255653006,290.69507255622,299.00064605783,313.95067836072,327.03195662575,348.83408706747,392.4383479509,408.78994578219,418.60090448096,436.04260883433,457.84473927605,470.92601754108,523.2511306012],description:"Hahn-reduced circle of fifths via <12 19 27 34| kernel"},smithgw_sc19:{frequencies:[261.6255653006,269.16210421872,282.55561052465,290.69507255622,302.80736724606,313.95067836072,327.03195662575,339.06673262958,348.83408706747,363.36884069528,376.74081403286,392.4383479509,403.74315632809,418.60090448096,436.04260883433,452.08897683944,470.92601754108,484.4917875937,508.60009894437,523.2511306012],description:"Fokker block from commas <81/80, 78732/78125>, Gene Ward Smith 2002"},smithgw_sch13:{frequencies:[261.6255653006,269.71217215021,278.04872701265,282.14859498561,290.86954990528,295.15846273282,304.2815407612,313.68660297237,318.31195648825,328.15068782436,332.98931632582,343.28171142549,353.89223299652,359.11042631209,370.21019888355,375.66900084958,387.28058594818,392.99109319609,405.13808832031,417.66053353744,423.81899742763,436.9188548657,443.36128543927,457.06517711961,471.19264083172,478.14044600934,492.91932687455,500.18749236202,515.64783010531,523.2511306012],description:"13-limit schismic temperament, g=704.3917, TL 31-10-2002"},smithgw_sch13a:{frequencies:[261.6255653006,266.49502311502,271.45511438723,280.18048669638,285.39529457963,294.56874561631,300.051354061,305.6360048159,315.46005229837,321.33149462105,331.66004360268,337.8330052901,344.12086009392,355.18192699392,361.79268541866,373.4217751344,380.37201938485,392.59830625439,399.90547017058,407.34863733398,420.4420328577,428.26743302475,442.03321824291,450.26048038501,458.64087358289,473.38295124548,482.19370453904,497.69284002863,506.95605959354,523.2511306012],description:"13-limit schismic temperament, g=702.660507, TL 31-10-2002"},smithgw_scj22a:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,301.39265122629,313.95067836072,327.03195662575,334.88072358477,348.83408706747,361.67118147155,363.36884069528,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,454.2110508691,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 15625/15552 = [6,5,22,37,-18,-6] catakleismic"},smithgw_scj22b:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,310.07474405997,313.95067836072,327.03195662575,334.88072358477,348.83408706747,353.19451315581,372.08969287196,387.59343007496,392.4383479509,408.78994578219,418.60090448096,436.04260883433,441.49314144476,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"5120/5103 ^ 225/224 = [1,-8,-14,-10,25,-15] schismic candidate"},smithgw_scj22c:{frequencies:[261.6255653006,272.52663052146,279.06726965397,290.69507255622,294.32876096318,306.59245933664,313.95067836072,327.03195662575,334.88072358477,348.83408706747,357.20610515709,367.91095120397,383.2405741708,392.4383479509,408.78994578219,418.60090448096,436.04260883433,446.50763144636,465.11211608996,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"225/224 ^ 65625/65536 = [7,-3,827,7,-21] orwell candidate"},smithgw_secab:{frequencies:[261.6255653006,274.07613169002,291.39807132323,313.10572011471,348.73657263424,365.33268718488,392.54808236386,417.35759110361,437.21932894603,486.97408086388,523.2511306012],description:"{126/125, 176/175} tempering of decab, 328-et version"},smithgw_secac:{frequencies:[261.6255653006,281.11531641881,298.8821409504,313.10572011471,348.73657263424,374.71564313773,392.54808236386,417.35759110361,448.44857247831,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decac, 328-et version"},smithgw_secad:{frequencies:[261.6255653006,281.11531641881,313.10572011471,328.00618883132,348.73657263424,374.71564313773,392.54808236386,437.21932894603,469.78990700991,499.48119153644,523.2511306012],description:"{126/125, 176/175} tempering of decad, 328-et version"},smithgw_smalldi11:{frequencies:[261.6255653006,269.10058145205,305.22982618403,313.95067836072,322.92069774245,366.27579142084,373.75080757229,423.93031414449,436.04260883433,448.50096908674,508.71637697339,523.2511306012],description:"Small diesic 11-note block, <10/9, 126/125, 1728/1715> commas"},smithgw_smalldi19a:{frequencies:[261.6255653006,269.10058145205,272.52663052146,299.00064605783,305.22982618403,313.95067836072,317.94773560837,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,430.56093032327,436.04260883433,448.50096908674,457.84473927605,502.32108537715,508.71637697339,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 1728/1715> commas"},smithgw_smalldi19b:{frequencies:[261.6255653006,266.96486255163,274.70684356563,299.00064605783,305.22982618403,313.95067836072,320.49131749323,327.03195662575,358.80077526939,366.27579142084,373.75080757229,381.53728273004,418.60090448096,427.14378008261,436.04260883433,448.50096908674,457.84473927605,498.33441009638,512.78610798918,523.2511306012],description:"Small diesic 19-note block, <16/15, 126/125, 2401/2400> commas"},smithgw_smalldi19c:{frequencies:[261.6255653006,267.07609791103,274.70684356563,280.31310567921,286.15296204753,313.95067836072,320.49131749323,327.03195662575,336.37572681506,343.38355445704,373.75080757229,381.53728273004,392.4383479509,400.61414686654,436.04260883433,448.50096908674,457.84473927605,470.92601754108,508.71637697339,523.2511306012],description:"Small diesic 19-note scale containing glumma"},smithgw_smalldiglum19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,280.40333801024,286.95745534843,312.9293240034,320.24370022528,327.729041887,335.38934511627,343.22869944589,374.29355081838,383.0422478503,391.99543598175,401.15789496562,437.46578647972,447.69106452518,458.15534711532,468.86422071654,511.30005826145,523.2511306012],description:'Small diesic "glumma" variant of 19-note MOS, 31/120 version'},smithgw_smalldimos11:{frequencies:[261.6255653006,267.74077300753,305.78200836532,312.9293240034,320.24370022528,365.74467430283,374.29355081838,427.47405410759,437.46578647972,447.69106452518,511.30005826145,523.2511306012],description:"Small diesic 11-note MOS, 31/120 version"},smithgw_smalldimos19:{frequencies:[261.6255653006,267.74077300753,273.99891691894,298.79793764201,305.78200836532,312.9293240034,320.24370022528,327.729041887,357.39105439675,365.74467430283,374.29355081838,383.0422478503,417.71053321823,427.47405410759,437.46578647972,447.69106452518,458.15534711532,499.62194879119,511.30005826145,523.2511306012],description:"Small diesic 19-note MOS, 31/120 version"},smithgw_star:{frequencies:[261.6255653006,272.52663052146,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, untempered version'},smithgw_star2:{frequencies:[261.6255653006,282.55561052465,313.95067836072,327.03195662575,376.74081403286,392.4383479509,436.04260883433,470.92601754108,523.2511306012],description:'Gene Ward Smith "Star" scale, alternative untempered version'},starra:{frequencies:[261.6255653006,274.07613169002,294.49338559574,313.10572011471,328.00618883132,343.61575980934,374.71564313773,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrb:{frequencies:[261.6255653006,274.07613169002,287.1192112957,305.26548915336,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,479.82340237272,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_starrc:{frequencies:[261.6255653006,274.07613169002,287.1192112957,313.10572011471,328.00618883132,343.61575980934,365.33268718488,392.54808236386,411.22915413197,437.21932894603,458.02627217006,492.14685988839,523.2511306012],description:"12 note {126/125, 176/175} scale, 328-et version"},smithgw_tetra:{frequencies:[261.6255653006,274.84135386022,293.90210492181,314.2847539672,326.44746606412,342.93767672779,366.7210324511,392.15380743582,419.35039192746,435.57910814854,457.58200907672,489.31615916483,523.2511306012],description:"{225/224, 385/384} tempering of two-tetrachord 12-note scale"},smithgw_tr31:{frequencies:[261.6255653006,267.54129532085,292.57243455474,299.18791603519,305.95298478736,334.57791819083,342.14320575162,349.87955533643,391.26571058456,400.11279059885,409.15991580663,447.44088028055,457.55816161244,467.90420651233,511.68128147674,523.2511306012],description:"6/31 generator supermajor seconds tripentatonic scale"},smithgw_tr7_13:{frequencies:[261.6255653006,183.87449048025,346.05860897284,243.21533855007,457.74028507734,321.70694650116,605.46440189891,425.52973856044,299.06887661109,562.85871464284,395.58580335293,744.50714985079,523.2511306012],description:"81/80 ==> 28561/28672"},smithgw_tr7_13b:{frequencies:[261.6255653006,372.25357492539,395.58580335293,281.42935732142,299.06887661109,425.52973856044,302.73220094945,321.70694650116,457.74028507734,486.43067710015,346.05860897284,367.7489809605,523.2511306012],description:"reverse reduced 81/80 ==> 28561/28672"},smithgw_tr7_13r:{frequencies:[261.6255653006,367.7489809605,346.05860897284,486.43067710015,457.74028507734,321.70694650116,302.73220094945,425.52973856044,299.06887661109,281.42935732142,395.58580335293,372.25357492539,523.2511306012],description:"reduced 81/80 ==> 28561/28672"},smithgw_tra:{frequencies:[261.6255653006,128.35937755236,399.56478905052,196.03545836752,610.23096296248,299.39301413087,931.96857771927,457.24471305759,224.33452437931,698.32199734535,342.61245382262,1066.50464849657,523.2511306012],description:"81/80 ==> 1029/512"},smithgw_tre:{frequencies:[261.6255653006,256.71872396454,399.56476227799,392.07084290614,305.11544059319,299.39293769309,465.98419519089,457.24482979639,448.66910888407,349.16106442144,342.6124767791,533.2523889322,523.2511306012],description:"81/80 ==> 1029/512 ==> reduction"},smithgw_treb:{frequencies:[261.6255653006,266.6261944661,342.6124767791,349.16106442144,448.66910888407,457.24482979639,465.98419519089,299.39293769309,305.11544059319,392.07084290614,399.56476227799,513.43744792908,523.2511306012],description:"reversed 81/80 ==> 1029/512 ==> reduction"},smithgw_trx:{frequencies:[261.6255653006,490.17835855476,354.35176059633,331.954494127,479.94227969828,449.60690021487,325.02250210538,304.47902995326,285.23403465053,412.39349145653,386.32762147798,279.2776760715,523.2511306012],description:"reduced 3/2->7/6 5/4->11/6 scale"},smithgw_trxb:{frequencies:[261.6255653006,279.2776760715,386.32762147798,412.39349145653,285.23403465053,304.47902995326,325.02250210538,449.60690021487,479.94227969828,331.954494127,354.35176059633,490.17835855476,523.2511306012],description:"reversed reduced 3/2->7/6 5/4->11/6 scale"},smithgw_wa:{frequencies:[261.6255653006,273.6474362764,299.37379946195,313.13022722746,327.51877211613,349.22823143301,374.77430422696,391.99543598175,417.97870684853,437.18511000944,469.1652354389,500.26367760099,523.2511306012],description:"Wreckmeister A temperament, TL 2-6-2002"},smithgw_wa120:{frequencies:[261.6255653006,273.99891691894,298.79793764201,312.9293240034,327.729041887,349.22823143301,374.29355081838,391.99543598175,417.71053321823,437.46578647972,468.86422071654,499.62194879119,523.2511306012],description:"120-tET version of Wreckmeister A temperament"},smithgw_wb:{frequencies:[261.6255653006,280.76349612739,291.78605424516,313.13022722746,327.51877211613,349.22823143301,365.2755039332,391.99543598175,417.97870684853,437.18511000944,469.1652354389,487.58430040208,523.2511306012],description:"Wreckmeister B temperament, TL 2-6-2002"},smithgw_well1:{frequencies:[261.6255653006,275.92984511873,292.92635710626,310.42107575858,327.5229776175,349.2237102284,367.90646015831,391.734151992,413.8947676781,437.99072463899,465.63161363786,490.54194687775,523.2511306012],description:"Well-temperament, Gene Ward Smith (2005)"},smithgw_whelp1:{frequencies:[261.6255653006,275.93321340298,292.50627485027,310.07474405997,327.03195662575,348.05120395042,368.50381975103,390.45372436301,413.66634097248,438.25895612273,464.36382062247,491.65133958137,523.2511306012],description:"well-temperament with one pure third, Gene Ward Smith, 2003"},smithgw_whelp2:{frequencies:[261.6255653006,275.85000668176,292.43269265164,309.98104674077,327.03195662575,347.97308568611,368.21146504308,391.7894791814,413.34036955908,438.14417346548,464.48314871299,489.73685071229,523.2511306012],description:"well-temperament with two pure thirds"},smithgw_whelp3:{frequencies:[261.6255653006,275.96871294479,292.50627485027,310.03485655885,327.03195662575,349.46135677641,368.11883862276,391.73393619399,413.66634097248,436.82669499534,464.84945270756,489.66742197778,523.2511306012],description:"well-temperament with three pure thirds"},smithgw_wiz28:{frequencies:[261.6255653006,269.80136421624,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,359.73515228832,370.01329949656,380.54627680087,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,508.71637697339,523.2511306012],description:"11-limit Wizard[28]"},smithgw_wiz34:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[34]"},smithgw_wiz38:{frequencies:[261.6255653006,269.80136421624,272.52663052146,277.4816601673,280.31310567921,285.40970760065,287.78812183066,297.30177875068,305.22982618403,308.34441624714,313.95067836072,317.12189733406,327.03195662575,336.37572681506,339.14425131559,345.34574619679,348.83408706747,356.76213450082,359.73515228832,370.01329949656,380.54627680087,383.71749577421,392.4383479509,396.40237166758,403.65087217807,406.97310157871,418.60090448096,431.68218274599,436.04260883433,443.97065626768,448.50096908674,460.46099492906,475.68284600109,479.64686971777,490.54793493862,493.35106599542,504.56359022259,508.71637697339,523.2511306012],description:"11-limit Wizard[38]"},smithgw_wreckpop:{frequencies:[261.6255653006,272.73569398658,292.31087910123,313.29104303136,326.59518553839,350.03605285217,364.90060015836,391.09077971329,419.16071913933,436.9606979923,455.51656649021,501.93603498211,523.2511306012],description:'"Wreckmeister" 13-limit meanpop (50-et) tempered thirds'},smithj12:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,331.11985608357,344.91651675372,363.36884069528,392.4383479509,408.78994578219,441.49314144476,459.88868900496,496.67978412536,523.2511306012],description:"J. Smith, 5-limit JI scale, MMM 21-3-2006"},smithj17:{frequencies:[261.6255653006,272.57820116223,283.17034563789,295.02492750576,308.97787266236,319.3201344739,332.68808325276,348.42227432308,363.00854876594,377.11473546037,392.90218486657,411.48414905414,425.25755219187,443.06044202496,464.01459698705,479.54632553791,499.62194879119,523.2511306012],description:"J. Smith 17-tone well temperament, MMM 12-2006"},smithrk_19:{frequencies:[261.6255653006,274.68253637698,286.11368885031,294.3308008075,305.19387818096,313.95878694534,327.0246436172,343.34529416761,348.83287827711,366.24211271841,381.48359653409,392.43970784476,406.92376081862,418.61050714007,436.03134720211,457.79213919624,470.93981233279,488.32112480698,508.64303280756,523.2511306012],description:"19 out of 612-tET by Roger K. Smith, 1978"},smithrk_mult:{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,406.97310157871,418.60090448096,436.04260883433,457.84473927605,470.92601754108,488.36772189445,508.71637697339,523.2511306012],description:'Roger K. Smith, "Multitonic" scale, just version'},solar:{frequencies:[261.6255653006,394.58976180129,774.00176545642,2207.36533954793,5481.83445910426,34573.03685904828,65024.37680021134,105705.6559450381],description:"Solar system scale: 0=Pluto, 8=Mercury. 1/1=248.54 years period"},solemn:{frequencies:[261.6255653006,313.95067836072,348.83408706747,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Solemn 6"},songlines:{frequencies:[261.6255653006,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,470.92601754108,479.64686971777,523.2511306012],description:"Songlines.DEM, Bill Thibault and Scott Gresham-Lancaster. 1992 ICMC (=rectsp6)"},sorge:{frequencies:[261.6255653006,272.52663052146,294.32876096318,306.59245933664,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,470.92601754108,490.54793493862,523.2511306012],description:"Sorge's Monochord (1756)"},sorge1:{frequencies:[261.6255653006,276.86979852503,293.00227310437,311.47852302926,328.88393162803,349.6228209638,369.57684148724,391.5530240856,415.30469757995,439.00737933323,466.69047534984,493.32589719545,523.2511306012],description:"Georg Andreas Sorge, 1744 (A)"},sorge2:{frequencies:[261.6255653006,276.24519242498,293.00227310437,310.77584116741,328.88393162803,348.83408706747,368.74309237173,391.5530240856,414.36778843034,438.51190905657,465.63764214343,492.21297564769,523.2511306012],description:"Georg Andreas Sorge, 1744 (B)"},sorge3:{frequencies:[261.6255653006,276.55731914056,293.00227310437,310.77584116741,328.51274831708,348.83408706747,369.15973155124,391.5530240856,414.83597850347,438.51190905657,465.63764214343,492.7691222293,523.2511306012],description:"Georg Andreas Sorge, well temperament, (1756, 1758)"},sparschuh:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,439.53094970501,465.69350623507,491.85606276513,523.2511306012],description:"Andreas Sparschuh WTC temperament, 1/1=C=250, modified Collatz sequence"},sparschuh2:{frequencies:[261.6255653006,276.27659695743,293.02063313667,310.81117157711,328.60171001755,349.008504111,368.36879594324,391.3918456897,414.41489543615,438.48444744381,465.69350623507,491.85606276513,523.2511306012],description:"Modified Sparschuh temperament with A=419Hz by Tom Dent"},spec1_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,523.2511306012],description:"Spectrum sequence of 8/7: 1 to 27 reduced by 2/1"},spec1_17:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/6: 1 to 27 reduced by 2/1"},spec1_25:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 5/4: 1 to 25 reduced by 2/1"},spec1_33:{frequencies:[261.6255653006,277.97716313189,294.32876096318,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of 4/3: 1 to 29 reduced by 2/1"},spec1_4:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 7/5: 1 to 25 reduced by 2/1"},spec1_5:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Spectrum sequence of 1.5: 1 to 27 reduced by 2/1"},specr2:{frequencies:[261.6255653006,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,408.78994578219,425.14154361347,457.84473927605,474.19633710734,490.54793493862,523.2511306012],description:"Spectrum sequence of sqrt(2): 1 to 29 reduced by 2/1"},specr3:{frequencies:[261.6255653006,277.97716313189,310.68035879446,327.03195662575,359.73515228832,392.4383479509,408.78994578219,425.14154361347,441.49314144476,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Spectrum sequence of sqrt(3): 1 to 31 reduced by 2/1"},spon_chal1:{frequencies:[261.6255653006,280.31310567921,285.40970760065,286.15296204753,348.83408706747,392.4383479509,420.46965851882,428.11456140098,429.2294430713,523.2511306012],description:"JC Spondeion, from discussions with George Kahrimanis about tritone of 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Various tunings for the parhypatai and hence trito"},spon_mont:{frequencies:[261.6255653006,271.31540105247,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Montford's Spondeion, a mixed septimal and undecimal pentatonic, 1923"},spon_terp:{frequencies:[261.6255653006,285.40970760065,348.83408706747,392.4383479509,428.11456140098,523.2511306012],description:"Subharm. 6-tone series, guess at Greek poet Terpander's, 6th c. BC & Spondeion, Winnington-Ingram (1928)"},stade:{frequencies:[261.6255653006,274.22463192287,292.50627485027,309.28772967674,327.03195662575,348.83408706747,365.63284274659,391.22147055517,411.33694767869,437.39890198442,465.11211608996,489.02683710225,523.2511306012],description:"Organs in St. Cosmae, Stade; Magnuskerk, Anloo; H.K. Sluipwijk, modif. 1/4 mean"},stanhope:{frequencies:[261.6255653006,275.62199471997,293.00227310437,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,437.52264545758,465.11211608996,489.99465727995,523.2511306012],description:"Well temperament of Charles, third earl of Stanhope (1806)"},stanhope2:{frequencies:[261.6255653006,275.85537639807,293.11251278827,310.16223770573,327.03195662575,348.83408706747,367.91095120397,392.4383479509,413.66634097248,437.85193595173,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament (real version?) with 1/3 synt. comma temp."},stanhope_f:{frequencies:[261.6255653006,275.62199471997,292.46014274879,310.07474405997,326.6631048533,348.83408706747,367.49599295996,392.4383479509,413.43299207996,436.79202494356,465.11211608996,489.99465727995,523.2511306012],description:"Stanhope temperament, equal beating version by Farey (1807)"},stanhope_s:{frequencies:[261.6255653006,275.77758308753,293.11247215425,310.2497806633,327.03195662575,348.83408706747,367.7034443005,392.4383479509,413.66637442451,437.85181455341,465.11211608996,490.54793493862,523.2511306012],description:"Stanhope temperament, alt. version with 1/3 syntonic comma"},starling:{frequencies:[261.6255653006,278.9816419584,293.66476791741,313.14630527334,327.50195613664,349.22823143301,367.60851651046,391.99543598175,418.00016846495,437.16266336983,466.16376151809,490.69849857048,523.2511306012],description:"Starling temperament, Herman Miller (1999)"},stearns:{frequencies:[261.6255653006,299.00064605783,336.37572681506,366.27579142084,398.6675280771,448.50096908674,504.56359022259,523.2511306012],description:"Dan Stearns, guitar scale"},stearns2:{frequencies:[261.6255653006,280.31310567921,287.78812183066,299.00064605783,313.95067836072,317.68818643644,336.37572681506,340.11323489078,355.06326719367,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,429.81342870813,444.76346101102,448.50096908674,467.18850946536,470.92601754108,485.87604984397,497.08857407114,504.56359022259,523.2511306012],description:'Dan Stearns, scale for "At A Day Job" based on harmonics 10-20 and 14-28'},stearns3:{frequencies:[261.6255653006,304.11599009871,327.88291945286,364.30920726489,423.47641042702,470.52269644143,546.93995798074,607.70247408742,706.39900722312,784.8766959018],description:"Dan Stearns, trivalent version of Bohlen's Lambda scale"},stearns4:{frequencies:[261.6255653006,296.65550714972,336.37572681506,347.46339693852,393.986457405,446.73865184892,461.46412096988,523.2511306012],description:"Dan Stearns, 1/4-septimal comma temperament, tuning-math 2-12-2001"},steldek1:{frequencies:[261.6255653006,274.70684356563,275.93321340298,280.31310567921,286.15296204753,294.32876096318,305.22982618403,309.04519901133,315.35224388912,321.92208230347,327.03195662575,331.11985608357,343.38355445704,353.19451315581,367.91095120397,381.53728273004,386.30649876417,392.4383479509,400.61414686654,408.78994578219,412.06026534844,420.46965851882,429.2294430713,436.04260883433,441.49314144476,457.84473927605,490.54793493862,504.56359022259,508.71637697339,515.07533168556,523.2511306012],description:"Stellated two out of 1 3 5 7 9 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Eikosany 3 out of 1 3 5 7 11 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tetrany"},steltet2:{frequencies:[261.6255653006,267.07609791103,272.52663052146,286.15296204753,305.22982618403,327.03195662575,333.84512238879,343.38355445704,381.53728273004,392.4383479509,400.61414686654,408.78994578219,436.04260883433,457.84473927605,476.92160341255,490.54793493862,523.2511306012],description:"Stellated three out of 1 3 5 7 tetrany"},steltet2s:{frequencies:[261.6255653006,286.15296204753,294.32876096318,300.46061014991,306.59245933664,327.03195662575,343.38355445704,350.53737850823,357.69120255941,367.91095120397,392.4383479509,400.61414686654,408.78994578219,429.2294430713,441.49314144476,457.84473927605,490.54793493862,500.76768358318,510.98743222773,515.07533168556,523.2511306012],description:"Superstellated three out of 1 3 5 7 tetrany"},steltri1:{frequencies:[261.6255653006,313.95067836072,327.03195662575,392.4383479509,436.04260883433,490.54793493862,523.2511306012],description:"Stellated one out of 1 3 5 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(1988)"},storbeck:{frequencies:[261.6255653006,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,339.14425131559,348.83408706747,353.19451315581,358.80077526939,381.53728273004,387.59343007496,392.4383479509,403.65087217807,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,523.2511306012],description:"Ulrich Storbeck, 2001"},strahle:{frequencies:[261.6255653006,278.94941459687,296.90543930973,315.65242990842,335.0021118691,355.12744448111,376.24442122187,398.15684412917,421.10213511252,444.85552088095,469.94877954106,496.17080790016,523.2511306012],description:"Strahle's Geometrical scale"},"sub24-12":{frequencies:[261.6255653006,273.00058987889,285.40970760065,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,483.00104363188,523.2511306012],description:"Subharmonics 24-12"},sub24:{frequencies:[261.6255653006,10.90106522086,11.37502457829,11.89207115003,12.45836025241,13.08127826503,13.76976659477,14.53475362781,15.38973913533,16.35159783129,17.44170435337,18.68754037861,20.12504348466,21.80213044172,23.78414230005,26.16255653006,29.06950725562,32.70319566257,37.37508075723,43.60426088343,52.32511306012,65.40639132515,87.20852176687,130.8127826503,261.6255653006],description:"Subharmonics 24-1"},sub40:{frequencies:[261.6255653006,275.39533189537,290.69507255622,307.79478270659,327.03195662575,348.83408706747,373.75080757229,402.50086969323,418.60090448096,436.04260883433,475.68284600109,498.33441009638,523.2511306012],description:"sub 40-20"},sub48:{frequencies:[261.6255653006,279.06726965397,299.00064605783,313.95067836072,330.47439827444,348.83408706747,369.35373924791,392.4383479509,418.60090448096,448.50096908674,465.11211608996,502.32108537715,523.2511306012],description:"12 of sub 48 (Leven)"},sub50:{frequencies:[261.6255653006,272.52663052146,290.69507255622,311.45900631024,327.03195662575,344.24416486921,373.75080757229,384.74347838324,408.78994578219,436.04260883433,467.18850946536,484.4917875937,523.2511306012],description:"12 of sub 50"},sub8:{frequencies:[261.6255653006,279.06726965397,299.00064605783,322.00069575458,348.83408706747,380.54627680087,418.60090448096,465.11211608996,523.2511306012],description:"Subharmonic series 1/16 - 1/8"},sumatra:{frequencies:[261.6255653006,266.79889483106,324.44528279699,356.96377863828,390.9602296356,474.47355835313,530.64156666967,639.28283484968,713.92755727656,784.8766959018],description:'"Archeological" tuning of Pasirah Rus orch. in Muaralakitan, Sumatra. 1/1=354 Hz'},super_10:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 10-tone scale"},super_11:{frequencies:[261.6255653006,283.42769574232,305.22982618403,327.03195662575,348.83408706747,370.63621750918,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 11-tone scale"},super_12:{frequencies:[261.6255653006,279.06726965397,296.50897400735,313.95067836072,331.39238271409,348.83408706747,372.08969287196,395.34529867646,418.60090448096,441.85651028546,465.11211608996,494.18162334558,523.2511306012],description:"A superparticular 12-tone scale"},super_12_1:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"Another superparticular 12-tone scale"},super_12_2:{frequencies:[261.6255653006,280.31310567921,299.00064605783,317.68818643644,336.37572681506,355.06326719367,373.75080757229,392.4383479509,420.46965851882,448.50096908674,473.41768959156,498.33441009638,523.2511306012],description:"Another superparticular 12-tone scale"},super_13:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,418.60090448096,444.76346101102,470.92601754108,497.08857407114,523.2511306012],description:"A superparticular 13-tone scale"},super_14:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,414.24047839262,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 14-tone scale"},super_15:{frequencies:[261.6255653006,276.16031892841,290.69507255622,305.22982618403,319.76457981184,334.29933343966,348.83408706747,363.36884069528,381.53728273004,399.70572476481,417.87416679957,436.04260883433,457.84473927605,479.64686971777,501.44900015948,523.2511306012],description:"A superparticular 15-tone scale"},super_17:{frequencies:[261.6255653006,274.08392555301,286.54228580542,299.00064605783,311.45900631024,323.91736656265,336.37572681506,348.83408706747,363.36884069528,377.90359432309,392.4383479509,411.12588832951,429.81342870813,448.50096908674,467.18850946536,485.87604984397,504.56359022259,523.2511306012],description:"Superparticular 17-tone scale"},super_19:{frequencies:[261.6255653006,272.52663052146,283.42769574232,294.32876096318,305.22982618403,316.13089140489,327.03195662575,340.11323489078,353.19451315581,366.27579142084,379.35706968587,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.57848126297,337.20628416522,348.83408706747,363.36884069528,377.90359432309,392.4383479509,408.13588186894,423.83341578697,439.53094970501,455.22848362304,470.92601754108,488.36772189445,505.80942624783,523.2511306012],description:"Superparticular 19-tone scale"},super_19_2:{frequencies:[261.6255653006,269.80136421624,277.97716313189,294.32876096318,302.50455987882,310.68035879446,318.85615771011,327.03195662575,343.38355445704,359.73515228832,376.08675011961,392.4383479509,408.78994578219,425.14154361347,441.49314144476,457.84473927605,474.19633710734,490.54793493862,506.89953276991,523.2511306012],description:"Superparticular 19-tone scale"},super_22:{frequencies:[261.6255653006,270.96933548991,280.31310567921,289.65687586852,299.00064605783,308.34441624714,317.68818643644,327.03195662575,337.93302184661,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,406.45400323486,420.46965851882,434.48531380278,448.50096908674,463.45100138963,478.40103369253,493.35106599542,508.30109829831,523.2511306012],description:"Superparticular 22-tone scale"},super_22_1:{frequencies:[261.6255653006,272.09058791262,282.55561052465,293.02063313667,303.4856557487,313.95067836072,325.16320258789,336.37572681506,347.58825104223,358.80077526939,370.01329949656,381.22582372373,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 22-tone scale"},super_24:{frequencies:[261.6255653006,270.34641747729,279.06726965397,287.78812183066,296.50897400735,305.22982618403,313.95067836072,322.67153053741,331.39238271409,340.11323489078,348.83408706747,359.73515228832,370.63621750918,381.53728273004,392.4383479509,405.51962621593,418.60090448096,431.68218274599,444.76346101102,457.84473927605,470.92601754108,484.00729580611,497.08857407114,510.16985233617,523.2511306012],description:"Superparticular 24-tone scale, inverse of Mans.ur 'Awad"},super_7:{frequencies:[261.6255653006,287.78812183066,313.95067836072,353.19451315581,392.4383479509,431.68218274599,470.92601754108,523.2511306012],description:"A superparticular 7-tone scale"},super_8:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"A superparticular 8 tone scale"},super_9:{frequencies:[261.6255653006,287.78812183066,313.95067836072,340.11323489078,366.27579142084,392.4383479509,425.14154361347,457.84473927605,490.54793493862,523.2511306012],description:"A superparticular 9-tone scale"},suppig:{frequencies:[261.6255653006,272.52663052146,279.06726965397,294.32876096318,306.59245933664,313.95067836072,327.03195662575,340.65828815182,348.83408706747,367.91095120397,376.74081403286,392.4383479509,408.78994578219,418.60090448096,436.04260883433,459.88868900496,470.92601754108,490.54793493862,502.32108537715,523.2511306012],description:"Friedrich Suppig's 19-tone JI scale. Calculus Musicus, Berlin 1722"},sur_7:{frequencies:[261.6255653006,280.40333801024,327.729041887,351.25128999693,383.0422478503,410.5345162762,479.82340237272,523.2511306012],description:"7-tone surupan"},sur_9:{frequencies:[261.6255653006,280.40333801024,305.78200836532,327.729041887,351.25128999693,383.0422478503,410.5345162762,447.69106452518,479.82340237272,523.2511306012],description:"Theoretical nine-tone surupan gamut"},sur_ajeng:{frequencies:[261.6255653006,285.30470202322,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan ajeng"},sur_degung:{frequencies:[261.6255653006,322.09885310804,345.21700307457,396.55020354877,488.21056770985,523.2511306012],description:"Surupan degung"},sur_madenda:{frequencies:[261.6255653006,322.09885310804,345.21700307457,425.01198472693,488.21056770985,523.2511306012],description:"Surupan madenda"},sur_melog:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,410.5345162762,523.2511306012],description:"Surupan melog"},sur_miring:{frequencies:[261.6255653006,285.30470202322,305.78200836532,389.73770840504,417.71053321823,523.2511306012],description:"Surupan miring"},sur_x:{frequencies:[261.6255653006,280.40333801024,305.78200836532,383.0422478503,417.71053321823,523.2511306012],description:"Surupan tone-gender X (= unmodified nyorog)"},sur_y:{frequencies:[261.6255653006,280.40333801024,300.52885648597,383.0422478503,410.5345162762,523.2511306012],description:"Surupan tone-gender Y (= mode on pamiring)"},sverige:{frequencies:[261.6255653006,293.66476791741,329.62755691287,349.22823143301,391.99543598175,440,466.16376151809,493.88330125613,523.2511306012,554.36526195375,587.32953583482,622.25396744417,659.25511382574,698.45646286601,739.98884542327,783.9908719635,830.60939515989,880,932.32752303618,987.76660251225,1046.5022612024,1174.65907166964,1318.51022765149,1396.91292573202,1567.98174392701],description:"Scale on Swedish 50 crown banknote of some kind of violin."},syntonolydian:{frequencies:[261.6255653006,294.32876096318,331.11985608357,372.50983809402,392.4383479509,441.49314144476,496.67978412536,523.2511306012],description:"Greek Syntonolydian, also genus duplicatum medium, or ditonum (Al-Farabi)"},syrian:{frequencies:[261.6255653006,268.67837258085,275.62199471997,279.38237857051,286.74979536837,294.32876096318,302.10804307229,310.07474405997,314.30517589183,322.59351978942,326.6631048533,331.11985608357,339.85160932548,348.83408706747,358.05397697456,367.49599295996,372.50983809402,382.33306049116,392.4383479509,402.81072409638,413.43299207996,419.07356785577,430.12469305256,441.49314144476,453.13547910064,465.11211608996,477.40530263275,489.99465727995,496.67978412536,509.77741398822,523.2511306012],description:"After ^Sayh.'Ali ad-Darwis^ (Shaykh Darvish) from d'Erlanger vol.5, p.29"},szpak_24:{frequencies:[261.6255653006,270.98948203641,277.18263097687,287.10335517712,293.66476791741,304.17540907689,311.12698372208,322.26262012861,329.62755691287,341.42535271779,349.22823143301,361.7275606831,369.99442271164,383.23700075636,391.99543598175,406.02545869431,415.30469757995,430.16898885692,440,455.74816803176,466.16376151809,482.84836435151,493.88330125613,511.56002220218,523.2511306012],description:"Stephen Szpak's scale, TL 2-1-2004"},pagano_b:{frequencies:[261.6255653006,277.97716313189,289.55954492905,312.72430852337,333.57259575826,351.8148470888,370.63621750918,389.16802838464,416.96574469783,444.76346101102,463.29527188648,486.4600354808,523.2511306012],description:"Pat Pagano and David Beardsley, 17-limit scale, TL 27-2-2001"},palace:{frequencies:[261.6255653006,277.01530443593,294.32876096318,299.00064605783,336.37572681506,348.83408706747,373.75080757229,392.4383479509,409.50088481833,428.11456140098,448.50096908674,470.92601754108,523.2511306012],description:"Palace mode+"},palace2:{frequencies:[261.6255653006,277.01530443593,336.37572681506,348.83408706747,392.4383479509,428.11456140098,470.92601754108,523.2511306012],description:"Byzantine Palace mode, 17-limit"},panpipe1:{frequencies:[261.6255653006,305.78200836532,346.61566493686,386.59871897734,424.03113209229,475.68400784708,523.2511306012],description:"Palina panpipe of Solomon Islands. 1/1=f+45c. From Ocora CD Guadalcanal"},panpipe2:{frequencies:[261.6255653006,301.39807245198,340.46429857933,389.512652082,435.70052664441,481.48922855473,540.45338572244,606.98892366383,675.83458963267,749.45240308975,819.17415016614,915.78156525194,979.24522642508,1073.44040298899,1178.73719255088,1360.28482360484],description:"Lalave panpipe of Solomon Islands. 1/1=f'+47c."},panpipe3:{frequencies:[261.6255653006,302.44445076078,341.44901934006,382.59999559751,433.19107626846,482.88183400971,542.01653249392,602.10016957865,677.78929781797,755.1012944609,822.018116801,906.30932187391,994.06270356141,1067.87449159209,1155.14617783291,1300.35790771888],description:"Tenaho panpipe of Solomon Islands. 1/1=f'+67c."},parachrom:{frequencies:[261.6255653006,274.52698453615,288.06460709314,349.22823143301,391.99543598175,411.32572372413,431.60923940535,523.2511306012],description:"Parachromatic, new genus 5 + 5 + 20 parts"},parakleismic:{frequencies:[261.6255653006,269.41173453909,271.00883762044,279.07425994419,280.72864356353,282.39283618632,290.79705467987,292.52093234567,301.22657042972,303.0122754386,312.03014360907,313.87989341557,323.22118988972,325.13728335605,327.06473376202,336.79842078181,338.79499972275,348.87778808468,350.94597487438,361.39038519337,363.53274806687,374.35175001315,376.5709514911,387.77797996035,390.07677146523,392.38919046486,404.06698135965,406.46233589795,418.55895395107,421.04021853379,433.57068509561,436.14094342919,449.12081866987,451.783257426,465.22865943552,467.98658728446,470.76086444006,484.77105399159,487.64483417146,502.15750307968,505.13434926963,520.16751901001,523.2511306012],description:"Parakleismic temperament, g=315.250913, 5-limit"},parizek:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,327.03195662575,343.38355445704,359.73515228832,392.4383479509,425.14154361347,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone Linear Level tuning, 1/1=Ab"},parizek_13lqmt:{frequencies:[261.6255653006,272.70676208351,292.18581651805,313.05623198362,325.57848126297,348.83408706747,365.23227064756,391.32028997953,406.97310157871,436.04260883433,467.18850946536,486.97636086341,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_17lqmt:{frequencies:[261.6255653006,272.52663052146,291.99281841585,312.60407618638,327.03195662575,350.39138209902,364.70475555078,390.75509523297,408.78994578219,436.04260883433,467.18850946536,488.44386904122,523.2511306012],description:"To tune the scale by ear, please choose the intervals in the following order:"},parizek_7lmtd1:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,392.4383479509,418.60090448096,437.98922762377,468.83301301868,490.54793493862,523.2511306012],description:"Use SET MIDDLE 62"},parizek_7lqmtd2:{frequencies:[261.6255653006,280.31310567921,293.02063313667,313.95067836072,327.03195662575,350.39138209902,366.27579142084,390.69417751556,418.60090448096,437.98922762377,468.83301301868,488.36772189445,523.2511306012],description:"Use SET MIDDLE 62"},parizek_cirot:{frequencies:[261.6255653006,273.76082553017,293.33333347996,307.98092841354,327.40170814054,348.04713286849,366.66693712906,392.88175996935,409.71484950008,438.01699797506,463.01593599647,491.10256480205,523.2511306012],description:"Overtempered circular tuning (1/1 is F)"},parizek_epi:{frequencies:[261.6255653006,283.42769574232,305.22982618403,313.95067836072,327.03195662575,348.83408706747,366.27579142084,392.4383479509,418.60090448096,436.04260883433,457.84473927605,479.64686971777,523.2511306012],description:"In The Epimoric World"},parizek_epi2:{frequencies:[261.6255653006,283.42769574232,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,406.97310157871,418.60090448096,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,523.2511306012,523.2511306012],description:"In the Epimoric World - extended (version for two keyboards)"},parizek_epi2a:{frequencies:[261.6255653006,283.42769574232,287.78812183066,294.32876096318,299.00064605783,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,392.4383479509,411.12588832951,418.60090448096,425.14154361347,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,485.87604984397,523.2511306012,523.2511306012],description:"April 2003 - Petr Parizek"},parizek_ji1:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,523.2511306012],description:"Petr Parizek, 12-tone septimal tuning, 2002."},parizek_jiweltmp:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,329.45441556372,348.83408706747,370.63621750918,392.4383479509,416.96574469783,440.63253103259,465.11211608996,494.18162334558,523.2511306012],description:"April 2003 - Petr Parizek"},jiwt2:{frequencies:[261.6255653006,277.97716313189,294.32876096318,310.68035879446,331.11985608357,348.83408706747,372.08969287196,392.4383479509,415.8649508569,441.49314144476,465.11211608996,496.67978412536,523.2511306012],description:"June 2003 - Petr Parizek"},parizek_llt7:{frequencies:[261.6255653006,283.42769574232,327.03195662575,359.73515228832,392.4383479509,425.14154361347,479.64686971777,523.2511306012],description:"7-tone mode of Linear Level Tuning 2000 (= wilson_helix)"},parizek_qmeb1:{frequencies:[261.6255653006,273.53155294581,293.066620053,305.25690181412,326.9069921792,350.33366042609,366.2083106197,392.1884190578,408.50877577745,437.87542071709,457.7197748295,488.61098601707,523.2511306012],description:"Equal beating quasi-meantone tuning no. 1 - F...A# (1/1 = 261.7Hz)(3/2 5/3 5/4 7/4 7/6)"},parizek_qmeb2:{frequencies:[261.6255653006,274.12423619715,293.39509530855,306.21121252767,327.1564453797,350.32795211486,366.55713600477,391.6914154272,409.44351174042,438.20041390279,457.4712730142,489.73875803795,523.2511306012],description:"Equal beating quasi-meantone tuning no. 2 - F...A# (1/1 = 262.7Hz)"},parizek_qmeb3:{frequencies:[261.6255653006,274.23252240717,293.57983281823,306.4052273004,327.28159934073,350.29865766202,366.78755898655,391.93906252094,409.53887392713,438.37260750749,457.59509656107,490.04864950866,523.2511306012],description:"Equal beating quasi-meantone tuning no. 3 - F...A#. 1/1 = 262Hz"},parizek_qmtp12:{frequencies:[261.6255653006,273.55480692456,293.00227310437,305.44101254122,326.6631048533,350.4133380576,366.39100206434,391.84790908124,408.48291326839,437.52264545758,457.47219685667,489.2574430773,523.2511306012],description:"12-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (F...A#)"},parizek_qmtp24:{frequencies:[261.6255653006,273.14323313659,280.64720643091,285.59764149034,293.00227310437,305.44101254122,313.83229199844,326.6631048533,335.63741195089,341.5578378819,350.4133380576,365.83975262993,375.89034660662,381.37064019061,391.84790908124,407.86833637529,419.07356785577,437.52264545758,448.86620556368,457.47219685667,469.33298761093,489.2574430773,502.69865025911,510.02774559919,523.2511306012],description:"24-tone quasi-meantone tuning with 1/9 Pyth. comma as basic tempering unit (Bbb...C##)"},parizek_syndiat:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,436.04260883433,441.49314144476,484.4917875937,490.54793493862,523.2511306012],description:"Petr Parizek, diatonic scale with syntonic alternatives"},parizek_syntonal:{frequencies:[261.6255653006,272.52663052146,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,408.78994578219,436.04260883433,441.49314144476,490.54793493862,523.2511306012],description:"Petr Parizek, Syntonic corrections in JI tonality, Jan. 2004"},parizek_temp19:{frequencies:[261.6255653006,276.69969455132,294.32876096318,310.68035879446,328.58088727969,349.51540364377,368.93292606842,392.4383479509,415.04954182698,438.10784970625,466.02053819169,492.87133091954,523.2511306012],description:"Petr Parizek, genus [3 3 19 19 19] well temperament"},"partch-barstow":{frequencies:[261.6255653006,279.06726965397,287.78812183066,290.69507255622,294.32876096318,299.00064605783,313.95067836072,327.03195662575,348.83408706747,359.73515228832,373.75080757229,392.4383479509,418.60090448096,436.04260883433,448.50096908674,470.92601754108,479.64686971777,490.54793493862,523.2511306012],description:"Guitar scale for Partch's Barstow (1941, 1968)"},"partch-greek":{frequencies:[261.6255653006,261.6255653006,271.31540105247,294.32876096318,279.06726965397,348.83408706747,313.95067836072,392.4383479509,392.4383479509,406.97310157871,418.60090448096,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" on black/white'},"partch-grm":{frequencies:[261.6255653006,271.31540105247,279.06726965397,294.32876096318,313.95067836072,348.83408706747,392.4383479509,406.97310157871,418.60090448096,523.2511306012],description:'Partch Greek scales from "Two Studies on Ancient Greek Scales" mixed'},"partch-indian":{frequencies:[261.6255653006,269.80136421624,277.97716313189,285.40970760065,294.32876096318,305.22982618403,313.95067836072,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,383.71749577421,392.4383479509,406.97310157871,411.12588832951,428.11456140098,441.49314144476,457.84473927605,475.68284600109,490.54793493862,507.3950357345,523.2511306012],description:"Partch's Indian Chromatic, Exposition of Monophony, 1933."},"partch-ur":{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch curved keyboard, published in Interval"},"partch_29-av":{frequencies:[261.6255653006,269.80136421624,274.70684356563,280.31310567921,285.40970760065,290.69507255622,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,470.92601754108,479.64686971777,488.36772189445,498.33441009638,507.3950357345,523.2511306012],description:"29-tone JI scale from Partch's Adapted Viola 1928-30"},partch_29:{frequencies:[261.6255653006,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,523.2511306012],description:"Partch/Ptolemy 11-limit Diamond"},partch_37:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol.9(2)'},partch_39:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"Ur-Partch Keyboard 39 tones, published in Interval"},partch_41:{frequencies:[261.6255653006,281.75060878526,283.42769574232,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,309.19384990071,313.95067836072,319.76457981184,322.00069575458,327.03195662575,332.97799220076,336.37572681506,340.11323489078,348.83408706747,359.73515228832,362.25078272391,366.27579142084,373.75080757229,377.90359432309,380.54627680087,392.4383479509,402.50086969323,406.97310157871,411.12588832951,418.60090448096,425.14154361347,428.11456140098,436.04260883433,442.75095666255,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,483.00104363188,485.87604984397,523.2511306012],description:"13-limit Diamond after Partch, Genesis of a Music, p 454, 2nd edition"},partch_41a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},partch_41comb:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.08392555301,274.70684356563,279.06726965397,280.31310567921,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,348.83408706747,359.73515228832,366.27579142084,373.75080757229,380.54627680087,392.4383479509,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,488.36772189445,490.54793493862,498.33441009638,499.46698830115,507.3950357345,512.57253609913,523.2511306012],description:"41-tone JI combination from Partch's 29-tone and 37-tone scales"},partch_43:{frequencies:[261.6255653006,264.89588486686,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,353.19451315581,359.73515228832,366.27579142084,373.75080757229,380.54627680087,387.59343007496,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,516.79124009995,523.2511306012],description:"Harry Partch's 43-tone pure scale"},partch_43a:{frequencies:[261.6255653006,267.07609791103,269.80136421624,274.70684356563,279.06726965397,285.40970760065,287.78812183066,290.69507255622,294.32876096318,299.00064605783,305.22982618403,310.07474405997,313.95067836072,319.76457981184,327.03195662575,332.97799220076,336.37572681506,343.38355445704,348.83408706747,356.76213450082,359.73515228832,366.27579142084,373.75080757229,380.54627680087,383.71749577421,392.4383479509,398.6675280771,406.97310157871,411.12588832951,418.60090448096,428.11456140098,436.04260883433,441.49314144476,448.50096908674,457.84473927605,465.11211608996,470.92601754108,475.68284600109,479.64686971777,490.54793493862,498.33441009638,507.3950357345,512.57253609913,523.2511306012],description:'From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol. 9(2)'},patala:{frequencies:[261.6255653006,289.6217982776,320.24370022528,355.94891173479,393.58362272115,439.74591942221,480.6555937997,537.34060327431],description:"Observed patala tuning from Burma, Helmholtz/Ellis p. 518, nr.83"},pelog1:{frequencies:[261.6255653006,285.79952600623,313.83440569119,359.87690576543,393.35634555235,426.98050185716,482.04578814299,523.2511306012],description:"Gamelan Saih pitu from Ksatria, Den Pasar (South Bali). 1/1=312.5 Hz"},pelog10:{frequencies:[261.6255653006,290.16653606067,310.14521470005,342.49164912079,385.30310526088,418.60090448096,442.38504678101,523.2511306012],description:"Balinese saih 7 scale, Krobokan. 1/1=275 Hz. McPhee, 1966"},pelog11:{frequencies:[261.6255653006,289.11520789678,327.03195662575,352.6257619269,388.64667309147,441.73012112348,478.69895237627,523.2511306012],description:"Balinese saih pitu, gamelan luang, banjar Se`se'h. 1/1=276 Hz. McPhee, 1966"},pelog11i:{frequencies:[261.6255653006,267.83009854382,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,392.61532371972,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog12:{frequencies:[261.6255653006,284.41230790592,308.04300430555,358.68021049276,385.68672051706,409.31741667997,472.61392441399,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Tampak Gangsai, 1/1=310, McPhee"},pelog13:{frequencies:[261.6255653006,289.80062617913,323.61069924911,351.78575931905,394.45085229937,454.02098012766,494.27106657141,523.2511306012],description:"Balinese saih pitu, gamelan Semar Pegulingan, Klungkung, 1/1=325. McPhee, 1966"},pelog14:{frequencies:[261.6255653006,287.66412867175,309.98289727559,347.18084494866,375.69927149802,402.97776645827,427.77639824032,523.2511306012],description:"Balinese saih pitu, suling gambuh, Tabanan, 1/1=211 Hz, McPhee, 1966"},pelog15:{frequencies:[261.6255653006,284.9387344858,307.6043148279,344.51683351465,375.60105909492,407.98046074103,427.4081017287,523.2511306012],description:"Balinese saih pitu, suling gambuh, Batuan, 1/1=202 Hz. McPhee, 1966"},pelog2:{frequencies:[261.6255653006,285.30470202322,314.92395982138,345.81573716922,388.6137256405,424.52127512829,466.97226207056,523.2511306012],description:"Bamboo gambang from Batu lulan (South Bali). 1/1=315 Hz"},pelog3:{frequencies:[261.6255653006,285.63448939555,315.83481057014,390.18821123181,421.34544350737,523.2511306012],description:"Gamelan Gong from Padangtegal, distr. Ubud (South Bali). 1/1=555 Hz"},pelog4:{frequencies:[261.6255653006,290.96323214696,317.29765457754,352.87817160549,385.03871768789,434.94616895528,470.49199937597,523.2511306012],description:"Hindu-Jav. demung, excavated in Banjarnegara. 1/1=427 Hz"},pelog5:{frequencies:[261.6255653006,284.64626913494,310.94732162256,358.21775774651,390.8649420513,427.47405410759,468.32288027948,523.2511306012],description:"Gamelan Kyahi Munggang (Paku Alaman, Jogja). 1/1=199.5 Hz"},pelog6:{frequencies:[261.6255653006,282.02769802256,315.83481057014,354.51258839996,386.37547528213,413.39000965417,523.2511306012],description:"Gamelan Semar pegulingan, Ubud (S. Bali). 1/1=263.5 Hz"},pelog7:{frequencies:[261.6255653006,281.2143451833,303.31920717687,353.89879686059,384.81637482457,412.43597848639,448.72664641273,523.2511306012],description:"Gamelan Kantjilbelik (kraton Jogja). Measured by Surjodiningrat, 1972."},pelog8:{frequencies:[261.6255653006,281.2143451833,305.0763174688,362.1707891162,386.59871897734,415.30469757995,456.83405152976,529.33101587613,573.91491069685,623.33318620372,730.64478690489,786.25839925218,840.74610520523,945.88853913022,1075.30214607265],description:"from William Malm: Music Cultures of the Pacific, the Near East and Asia."},pelog9:{frequencies:[261.6255653006,282.57123920205,305.19382000629,356.01745236555,384.52011812375,415.30469757995,448.5538823653,523.2511306012],description:"9-tET Pelog"},pelog9i:{frequencies:[261.6255653006,287.76973397991,309.19384990071,332.21296611011,356.94582815655,383.52002471837,421.84506978464,453.25093845942,486.99493426005,523.2511306012],description:"George Secor's isopelogic scale with ~537.84194 generator and just 13/11"},pelog_24:{frequencies:[261.6255653006,293.66476791741,320.24370022528,349.22823143301,391.99543598175,440,479.82340237272,523.2511306012],description:"Subset of 24-tET (Sumatra?)"},pelog_a:{frequencies:[261.6255653006,280.7274598329,305.95868600104,363.84824628932,386.82209166041,411.72190027758,452.10885997356,523.2511306012],description:"Pelog, average class A. Kunst 1949"},pelog_alv:{frequencies:[261.6255653006,299.00064605783,313.95067836072,343.38355445704,392.4383479509,418.60090448096,457.84473927605,523.2511306012],description:"Bill Alves JI Pelog, 1/1 vol. 9 no. 4, 1997. 1/1=293.33"},pelog_av:{frequencies:[261.6255653006,280.40333801024,305.78200836532,357.39105439675,385.26118901859,411.72190027758,452.89298412314,523.2511306012],description:'"Normalised Pelog", Kunst, 1949. Average of 39 Javanese gamelans'},pelog_b:{frequencies:[261.6255653006,280.07959041159,302.79405018898,354.30787302884,382.82105786018,408.64182041696,451.58686491179,523.2511306012],description:"Pelog, average class B. Kunst 1949"},pelog_c:{frequencies:[261.6255653006,279.91785681123,304.37225518229,350.84574289301,384.81637482457,410.29745071461,451.58686491179,523.2511306012],description:"Pelog, average class C. Kunst 1949"},pelog_he:{frequencies:[261.6255653006,283.17034563789,338.50336851425,364.68988616898,389.06292924114,420.13030572059,493.31307433255,523.2511306012],description:"Observed Javanese Pelog scale, Helmholtz/Ellis p. 518, nr.96"},pelog_jc:{frequencies:[261.6255653006,294.32876096318,313.95067836072,392.4383479509,418.60090448096,523.2511306012],description:"John Chalmers' Pelog, on keys C# E F# A B c#, like Olympos' Enharmonic on 4/3"},pelog_laras:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,414.24047839262,457.84473927605,523.2511306012],description:'Lou Harrison, gamelan "Si Betty"'},pelog_me1:{frequencies:[261.6255653006,281.13654920971,305.96893643544,353.85975480175,389.33427481332,412.3928606827,454.07565526112,523.2511306012],description:"Gamelan Kyahi Kanyut Mesem pelog (Mangku Nagaran). 1/1=295 Hz"},pelog_me2:{frequencies:[261.6255653006,277.86440299076,299.96729002515,349.58586605592,383.41679241104,405.97081699752,447.47001910635,523.2511306012],description:"Gamelan Kyahi Bermara (kraton Jogja). 1/1=290 Hz"},pelog_me3:{frequencies:[261.6255653006,281.75056896146,306.90688773629,358.59164065877,385.12012728597,411.64865826518,457.38747412584,523.2511306012],description:"Gamelan Kyahi Pangasih (kraton Solo). 1/1=286 Hz"},pelog_pa:{frequencies:[261.6255653006,286.29520819723,313.29104303136,342.83241505062,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:'"Blown fifth" pelog, von Hornbostel, type a.'},pelog_pa2:{frequencies:[261.6255653006,286.29520819723,313.29104303136,353.69443592699,387.04559340587,423.54155496477,463.47885582013,523.2511306012],description:"New mixed gender Pelog"},pelog_pb:{frequencies:[261.6255653006,277.98432293805,304.19649364034,353.69443592699,387.04559340587,411.24653512154,450.02449304881,523.2511306012],description:'"Primitive" Pelog, step of blown semi-fourths, von Hornbostel, type b.'},pelog_pb2:{frequencies:[261.6255653006,277.50302994288,303.66981774726,353.69443592699,387.04559340587,410.5345162762,449.24533531117,523.2511306012],description:'"Primitive" Pelog, Kunst: Music in Java, p. 28'},pelog_schmidt:{frequencies:[261.6255653006,287.78812183066,313.95067836072,366.27579142084,392.4383479509,418.60090448096,470.92601754108,523.2511306012],description:"Modern Pelog designed by Dan Schmidt and used by Berkeley Gamelan"},pelog_selun:{frequencies:[261.6255653006,281.10829462369,350.68958753059,378.52209447746,416.55977244877,523.2511306012,562.21664032682,701.37917506118,757.04418895493,833.11970794305,1046.5022612024,1124.43328065364],description:"Gamelan selunding from Kengetan, South Bali (Pelog), 1/1=141 Hz"},pelog_slen:{frequencies:[261.6255653006,289.4545544734,306.66641795878,334.42210013281,344.22141564971,354.30787302884,386.37547528213,397.69714089209,446.39994737251,459.48046426806,493.88330125613,523.2511306012],description:"W.P. Malm, pelog+slendro, Musical Cultures Of The Pacific, The Near East, And Asia. P: 1,3,5,6,8,10; S: 2,4,7,9"},pelog_str:{frequencies:[261.6255653006,282.73796785026,305.22982618403,329.86096249197,356.10146388137,384.83778957396,415.4517078616,448.97742116962,484.69365917187,523.80699136456],description:"JI Pelog with stretched 2/1 and extra tones between 2-3, 6-7. Wolf, XH 11, '87"},pelogic:{frequencies:[261.6255653006,268.93425429917,294.59920226397,322.71340889889,353.51061198674,363.38617257172,398.06486099125,436.0530078362,477.66644151787,523.2511306012],description:"Pelogic temperament, g=521.1, 5-limit"},pelogic2:{frequencies:[261.6255653006,252.56770712848,285.96465797334,276.06414495892,312.56802260838,301.74646235804,341.64630500046,386.82209166041,373.42974737602,422.80824892286,408.17001145418,462.1422075194,523.2511306012],description:"Pelogic temperament, g=677.0 in cycle of fifths order"},penta1:{frequencies:[261.6255653006,282.55561052465,294.32876096318,313.95067836072,331.11985608357,372.50983809402,376.74081403286,397.34382730029,423.83341578697,441.49314144476,470.92601754108,496.67978412536,523.2511306012],description:"Pentagonal scale 9/8 3/2 16/15 4/3 5/3"},penta2:{frequencies:[261.6255653006,267.07609791103,286.15296204753,305.22982618403,312.97980223949,333.84512238879,356.10146388137,363.36884069528,400.61414686654,436.04260883433,457.84473927605,476.92160341255,523.2511306012],description:"Pentagonal scale 7/4 4/3 15/8 32/21 6/5"},penta_opt:{frequencies:[261.6255653006,292.5084949701,327.03692214239,391.62201198054,436.95817401562,523.2511306012],description:"Optimally consonant major pentatonic, John deLaubenfels, 2001"},pentadekany:{frequencies:[261.6255653006,283.42769574232,299.7792935736,305.22982618403,327.03195662575,354.2846196779,359.73515228832,381.53728273004,389.71308164569,419.69101100305,425.14154361347,436.04260883433,457.84473927605,479.64686971777,495.99846754905,523.2511306012],description:"2)6 1.3.5.7.11.13 Pentadekany (1.3 tonic)"},pentadekany2:{frequencies:[261.6255653006,269.80136421624,294.32876096318,299.7792935736,305.22982618403,327.03195662575,343.38355445704,359.73515228832,381.53728273004,392.4383479509,419.69101100305,436.04260883433,457.84473927605,479.64686971777,490.54793493862,523.2511306012],description:"2)6 1.3.5.7.9.11 Pentadekany (1.3 tonic)"},pentadekany3:{frequencies:[261.6255653006,277.97716313189,278.79474302345,287.78812183066,291.4672313427,300.86940009569,305.77487944508,319.67373760167,359.73515228832,376.08675011961,405.51962621593,413.69542513157,430.86460285443,444.76346101102,506.89953276991,523.2511306012],description:"2)6 1.5.11.17.23.31 Pentadekany (1.5 tonic)"},pentatetra1:{frequencies:[261.6255653006,275.39533189537,290.69507255622,327.03195662575,348.83408706747,392.4383479509,413.09299784305,436.04260883433,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra2:{frequencies:[261.6255653006,275.39533189537,307.79478270659,327.03195662575,348.83408706747,392.4383479509,413.09299784305,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatetra3:{frequencies:[261.6255653006,290.69507255622,307.79478270659,327.03195662575,348.83408706747,392.4383479509,436.04260883433,461.69217405988,490.54793493862,523.2511306012],description:"Penta-tetrachord 20/19 x 19/18 x 18/17 x 17/16 = 5/4. 5/4 x 16/15 = 4/3"},pentatriad:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,367.91095120397,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"4:5:6 Pentatriadic scale"},pentatriad1:{frequencies:[261.6255653006,290.69507255622,294.32876096318,327.03195662575,348.83408706747,387.59343007496,392.4383479509,436.04260883433,441.49314144476,465.11211608996,490.54793493862,523.2511306012],description:"3:5:9 Pentatriadic scale"},pepper:{frequencies:[261.6255653006,274.70684356563,290.69507255622,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,367.91095120397,392.4383479509,406.97310157871,436.04260883433,441.49314144476,457.84473927605,465.11211608996,490.54793493862,515.07533168556,523.2511306012],description:"Keenan Pepper's 17-tone jazz tuning, TL 07-06-2000"},pepper2:{frequencies:[261.6255653006,281.81099471089,295.05751399041,308.92668738628,332.76158224462,348.40303271111,375.28368107222,392.9238840789,423.23948674937,443.13385158124,463.96335069158,499.75992392917,523.2511306012],description:`Keenan Pepper's "Noble Fifth" with chromatic/diatonic semitone = Phi (12)`},peprmint:{frequencies:[261.6255653006,270.64528749638,281.81099405977,291.52662269553,295.0575145017,305.22982618403,308.92668738628,319.57714845986,332.76158147578,344.23376699744,348.40303331485,360.41446869983,375.28368085545,388.22184514393,392.92388339801,406.47020562703,423.23948723831,437.83096109824,443.13385158124,458.41119713782,463.9633498876,479.95880678291,499.75992479518,516.98949333115,523.2511306012],description:"Peppermint 24: Wilson/Pepper apotome/limma=Phi, 2 chains spaced for pure 7:6"},"perkis-indian":{frequencies:[261.6255653006,269.10058145205,277.01530443593,285.40970760065,294.32876096318,303.82323712328,313.95067836072,327.03195662575,336.37572681506,348.83408706747,358.01393146398,369.99442271164,377.90359432309,388.70083987518,400.13321751856,412.18367363396,425.14154361347,438.99882991118,453.48431318771,469.12170329763,485.27322596079,503.87145909745,523.2511306012],description:"Indian 22 Perkis"},"perrett-tt":{frequencies:[261.6255653006,274.70684356563,286.15296204753,294.32876096318,305.22982618403,313.95067836072,327.03195662575,343.38355445704,348.83408706747,366.27579142084,381.53728273004,392.4383479509,412.06026534844,418.60090448096,436.04260883433,457.84473927605,470.92601754108,490.54793493862,515.07533168556,523.2511306012],description:"Perrett Tierce-Tone"},perrett:{frequencies:[261.6255653006,274.70684356563,279.06726965397,348.83408706747,392.4383479509,412.06026534844,418.60090448096,523.2511306012],description:"Perrett / Tartini / Pachymeres Enharmonic"},perrett_14:{frequencies:[261.6255653006,274.70684356563,294.32876096318,305.22982618403,327.03195662575,343.38355445704,348.83408706747,366.27579142084,392.4383479509,412.06026534844,436.04260883433,457.84473927605,490.54793493862,515.07533168556,523.2511306012],description:"Perrett's 14-tone system (subscale of tierce-tone)"},perrett_chrom:{frequencies:[261.6255653006,274.70684356563,294.32876096318,348.83408706747,392.4383479509,412.06026534844,441.49314144476,523.2511306012],description:"Perrett's Chromatic"},perry:{frequencies:[261.6255653006,294.32876096318,313.95067836072,327.03195662575,348.83408706747,392.4383479509,418.60090448096,436.04260883433,448.50096908674,457.84473927605,470.92601754108,490.54793493862,523.2511306012],description:"Robin Perry, Tuning List 22-9-'98"},perry2:{frequencies:[261.6255653006,274.70684356563,290.69507255622,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,415.27867508032,436.04260883433,457.84473927605,498.33441009638,523.2511306012],description:"Robin Perry, 7-limit scale, TL 22-10-2006"},perry3:{frequencies:[261.6255653006,277.97716313189,294.32876096318,307.79478270659,327.03195662575,348.83408706747,369.35373924791,370.63621750918,392.4383479509,418.60090448096,444.76346101102,465.11211608996,492.47165233054,523.2511306012],description:"Robin Perry, symmetrical 3,5,17 scale, TL 22-10-2006"},"persian-far":{frequencies:[261.6255653006,275.58617649731,282.84340331238,294.51413096332,310.22971009486,318.39923223688,331.53706992441,349.22823143301,362.58942698662,376.46181130035,391.99543598175,412.91271853531,423.78627283082,441.27260666252,464.81937009253,477.05982293263,496.7443381147,523.2511306012],description:"Hormoz Farhat, average of observed Persian tar and sehtar tunings (1966)"},"persian-vaz":{frequencies:[261.6255653006,277.18263097687,285.30470202322,293.66476791741,311.12698372208,320.24370022528,329.62755691287,349.22823143301,359.46139971304,380.8360868427,391.99543598175,415.30469757995,427.47405410759,440,466.16376151809,479.82340237272,493.88330125613,523.2511306012],description:"Vaziri's Persian tuning, using quartertones"},persian:{frequencies:[261.6255653006,275.62199471997,282.55561052465,294.32876096318,310.07474405997,317.87506184023,331.11985608357,348.83408706747,363.36884069528,376.74081403286,392.4383479509,413.43299207996,423.83341578697,441.49314144476,465.11211608996,476.81259276034,496.67978412536,523.2511306012],description:"Persian Tar Scale, from Dariush Anooshfar, Internet Tuning List 2/10/94"},persian2:{frequencies:[261.6255653006,275.62199471997,288.32205155576,294.32876096318,310.07474405997,321.08592105074,331.11985608357,348.83408706747,367.49599295996,384.42940207435,392.4383479509,413.43299207996,428.11456140098,441.49314144476,465.11211608996,489.99465727995,512.57253609913,523.2511306012],description:"Traditional Persian scale, from Mark Rankin"},phi1_13:{frequencies:[261.6255653006,272.27874348295,293.41755524936,305.36527715608,329.07281683115,342.47239171077,356.41758627629,384.088434771,399.72820043646,416.00480451705,448.3020273708,466.55651779723,502.7784067407,523.2511306012],description:"Pythagorean scale with (Phi + 1) / 2 as fifth"},phi_10:{frequencies:[261.6255653006,277.06593756944,293.41755524936,323.38703872151,342.47239171077,362.68389667063,399.72820043646,423.31898451752,448.3020273708,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_12:{frequencies:[261.6255653006,280.653851324,301.06608340242,314.41721066027,337.28508524374,352.24238645938,377.86132347501,405.34355110824,423.31898451752,454.10739278061,474.24531572837,508.73764640933,531.29821178855],description:"Non-Octave Pythagorean scale with Phi as fourth. Jacky Ligon TL 12-04-2001"},phi_13:{frequencies:[261.6255653006,277.06593756944,293.41755524936,305.36527715608,323.38703872151,342.47239171077,362.68389667063,377.45230514615,399.72820043646,423.31898451752,448.3020273708,466.55651779723,494.09131284284,523.2511306012],description:"Pythagorean scale with Phi as fifth"},phi_13a:{frequencies:[261.6255653006,280.653851324,293.09977429907,314.41721066027,328.36040925687,352.24238645938,377.86132347501,394.61802538749,423.31898451752,442.09155952525,474.24531572837,508.73764640933,531.29821178855,569.94005600595],description:"Non-Octave Pythagorean scale with Phi as fifth, Jacky Ligon TL 12-04-2001"},phi_13b:{frequencies:[261.6255653006,277.56939878091,287.90530191745,305.45065986668,316.82478268872,336.13253486432,356.61692887617,369.89633953852,392.4383479509,407.05164722964,431.8579526603,458.17598957099,475.23717379553,504.19880204444],description:"Non-Octave Pythagorean scale with 12 3/2s, Jacky Ligon, TL 12-04-2001"},phi_17:{frequencies:[261.6255653006,276.86436108535,292.99059544936,310.05629713556,328.11582814217,347.22745468775,367.4522682176,388.8548834608,411.50435256812,435.47307590797,460.83762934409,487.67984759381,516.08523529366,546.14543793146,577.9565447239,611.62018657326,647.24497389216,684.94478342154],description:"Phi + 1 equal division by 17, Brouncker (1653)"},phi_7b:{frequencies:[261.6255653006,277.06593756944,299.7954575021,323.38703872151,342.47239171077,369.42210382256,399.72820043646,423.31898451752],description:"Heinz Bohlen's Pythagorean scale with Phi as fifth (1999)"},phi_7be:{frequencies:[261.6255653006,277.18263097687,299.37379946195,323.3415889232,342.56848033562,369.99442271164,399.61607881612,423.37848741825],description:"36-tET approximation of phi_7b"},phi_8:{frequencies:[261.6255653006,280.010356995,292.01318753119,312.53354015396,325.93049860793,348.83408706747,373.34714284662,389.35091690288,416.71138708025],description:"Non-Octave Pythagorean scale with 4/3s, Jacky Ligon, TL 12-04-2001"},phi_8a:{frequencies:[261.6255653006,275.77662731691,284.90271245142,300.31281179658,310.2506767011,327.03195662575,344.72084112096,356.12824371673,375.39107678967],description:"Non-Octave Pythagorean scale with 5/4s, Jacky Ligon, TL 12-04-2001"},phillips_19:{frequencies:[261.6255653006,274.63272075836,286.12988535196,293.66476791741,305.42895910556,326.59518553839,329.62755691287,342.83241505062,349.22823143301,366.5907009274,384.81637482457,391.99543598175,407.69874723177,428.71043212875,440,457.62637091093,489.33987776603,493.88330125613,513.66823365307,523.2511306012],description:"Pauline Phillips, organ manual scale, TL 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21-10-2002"},phillips_ji:{frequencies:[261.6255653006,275.93321340298,286.15296204753,294.32876096318,305.5744765615,306.59245933664,327.03195662575,331.11985608357,349.22797321314,367.91095120397,386.30649876417,392.4383479509,407.76797091773,408.78994578219,429.2294430713,441.49314144476,457.84473927605,459.88868900496,490.54793493862,496.67978412536,515.07533168556,523.2511306012],description:'Pauline Phillips, JI 0 #/b "C" scale (2002), TL 8-10-2002'},phryg_chromcon2:{frequencies:[261.6255653006,283.42769574232,294.32876096318,305.22982618403,392.4383479509,414.24047839262,436.04260883433,523.2511306012],description:"Harmonic Conjunct Chromatic Phrygian"},phryg_chromconi:{frequencies:[261.6255653006,283.42769574232,348.83408706747,370.63621750918,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Conjunct Chromatic 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24"},phryg_diatcon:{frequencies:[261.6255653006,285.40970760065,313.95067836072,348.83408706747,369.35373924791,448.50096908674,483.00104363188,523.2511306012],description:"A Phrygian Diatonic with its own trite synemmenon replacing paramese"},phryg_diatinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Conjunct Phrygian Harmonia with 17, the local Trite Synemmenon"},phryg_diatsinv:{frequencies:[261.6255653006,283.42769574232,305.22982618403,348.83408706747,370.63621750918,392.4383479509,436.04260883433,479.64686971777,523.2511306012],description:"Inverted Schlesinger's Phrygian Harmonia, a harmonic series from 12 from 24"},phryg_enh:{frequencies:[261.6255653006,267.19206668997,273.00058987889,348.83408706747,392.4383479509,405.0976494977,418.60090448096,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the enharmonic 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genus"},phryg_pis:{frequencies:[261.6255653006,294.32876096318,336.37572681506,362.25078272391,392.4383479509,428.11456140098,470.92601754108,523.2511306012,554.03060887186,588.65752192635,672.75145363011,724.50156544782,784.8766959018,856.22912280196,941.85203508216,1046.5022612024],description:"The Diatonic Perfect Immutable System in the Phrygian Tonos"},phryg_tri1:{frequencies:[261.6255653006,273.00058987889,285.40970760065,348.83408706747,392.4383479509,418.60090448096,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the chromatic genus"},phryg_tri1inv:{frequencies:[261.6255653006,305.22982618403,327.03195662575,348.83408706747,392.4383479509,479.64686971777,501.44900015948,523.2511306012],description:"Inverted Schlesinger's Chromatic Phrygian Harmonia"},phryg_tri2:{frequencies:[261.6255653006,269.10058145205,285.40970760065,348.83408706747,392.4383479509,409.50088481833,448.50096908674,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the second trichromatic genus"},phryg_tri3:{frequencies:[261.6255653006,269.10058145205,277.01530443593,348.83408706747,392.4383479509,409.50088481833,428.11456140098,523.2511306012],description:"Schlesinger's Phrygian Harmonia in the first trichromatic genus"},phrygian:{frequencies:[261.6255653006,290.69507255622,313.95067836072,327.03195662575,348.83408706747,353.19451315581,387.59343007496,392.4383479509,418.60090448096,436.04260883433,465.11211608996,470.92601754108,523.2511306012],description:"Old Phrygian ??"},phrygian_diat:{frequencies:[261.6255653006,277.01530443593,294.32876096318,336.37572681506,348.83408706747,362.25078272391,376.74081403286,392.4383479509,428.11456140098,448.50096908674,470.92601754108,495.71159741166,523.2511306012,554.03060887186,588.65752192635,672.75145363011,697.66817413493,724.50156544782,753.48162806573,784.8766959018,856.22912280196,897.00193817349,941.85203508216,991.42319482333,1046.5022612024],description:"Phrygian Diatonic 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1994"},piano7:{frequencies:[261.6255653006,275.93321340298,294.32876096318,305.22982618403,327.03195662575,348.83408706747,367.91095120397,392.4383479509,406.97310157871,441.49314144476,457.84473927605,490.54793493862,523.2511306012],description:"Enhanced piano 7-limit"},pipedum_10:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,348.83408706747,372.08969287196,396.89567239676,431.14564594215,459.88868900496,490.54793493862,523.2511306012],description:"2048/2025 and 34171875/33554432 are homophonic intervals"},pipedum_10a:{frequencies:[261.6255653006,279.06726965397,294.32876096318,327.03195662575,348.83408706747,372.08969287196,392.4383479509,418.60090448096,465.11211608996,490.54793493862,523.2511306012],description:"2048/2025 and 25/24, Manuel Op de Coul, 2001"},pipedum_10b:{frequencies:[261.6255653006,279.06726965397,294.32876096318,313.95067836072,348.83408706747,367.91095120397,392.4383479509,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"225/224, 64/63 and 25/24 are homophonic intervals"},pipedum_10c:{frequencies:[261.6255653006,280.31310567921,305.22982618403,327.03195662575,348.83408706747,373.75080757229,392.4383479509,429.2294430713,457.84473927605,490.54793493862,523.2511306012],description:"225/224, 64/63 and 49/48 are homophonic intervals"},pipedum_10d:{frequencies:[261.6255653006,279.06726965397,299.00064605783,318.93402246168,343.38355445704,372.08969287196,392.4383479509,425.24536328225,448.50096908674,488.36772189445,523.2511306012],description:"1029/1024, 2048/2025 and 64/63 are homophonic 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3136/3125 and 4375/4374, Gene Ward Smith, 2002"},pipedum_9a:{frequencies:[261.6255653006,282.62020942966,305.22982618403,329.72357766794,356.10146388137,384.67750727926,415.4517078616,448.79042515914,484.69365917187,523.2511306012],description:"4375/4374, 2401/2400 and 21/20 are homophonic intervals"},pipedum_9b:{frequencies:[261.6255653006,279.06726965397,306.59245933664,327.03195662575,357.20610515709,383.2405741708,418.60090448096,446.50763144636,490.54793493862,523.2511306012],description:"128/125 and 2109375/2097152 are homophonic intervals"},pipedum_9c:{frequencies:[261.6255653006,285.40970760065,305.22982618403,332.97799220076,348.83408706747,392.4383479509,411.12588832951,448.50096908674,479.64686971777,523.2511306012],description:"49/48, 21/20, 99/98 and 121/120, Gene Ward Smith, 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react.exports.useEffect(()=>{c!=null&&c.current&&et(c.current)},[c,et]),[et,$.inView,$.entry,$.observer]},WebMidi=_WebMidi;function enableWebMidi(){return new Promise((o,e)=>{if(WebMidi.enabled){o(WebMidi);return}WebMidi.enable(s=>{s&&e(s),o(WebMidi)})})}const outputByName=o=>WebMidi.getOutputByName(o);Pattern$5.prototype.midi=function(o,e=1){var s,a,c;if(isPattern$1((s=o==null?void 0:o.constructor)==null?void 0:s.name))throw new Error(`.midi does not accept Pattern input. 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window.addEventListener("keydown",pt,!0),()=>window.removeEventListener("keydown",pt,!0)}},[_,$,b,_e,nt,at]),jsxs("div",{className:styles.container,ref:ht,children:[jsxs("div",{className:styles.header,children:[jsxs("div",{className:styles.buttons,children:[jsx("button",{className:cx(styles.button,nt.started?"sc-animate-pulse":""),onClick:()=>rt(),children:jsx(Icon,{type:nt.started?"pause":"play"})}),jsx("button",{className:cx(st?styles.button:styles.buttonDisabled),onClick:()=>_e(),children:jsx(Icon,{type:"refresh"})})]}),tt&&jsx("div",{className:styles.error,children:tt.message})]}),jsx("div",{className:styles.body,children:lt&&jsx(CodeMirror,{value:b,onChange:k,onViewChanged:ot})})]})}var WebDirtPacked={exports:{}};(function(o,e){(function(s,a){o.exports=a()})(self,()=>(()=>{var s={d:($,j)=>{for(var _e in j)s.o(j,_e)&&!s.o($,_e)&&Object.defineProperty($,_e,{enumerable:!0,get:j[_e]})},o:($,j)=>Object.prototype.hasOwnProperty.call($,j),r:$=>{typeof 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map");if(!this.sampleBank.getBufferMightSucceed(this.msg.s,this.msg.n))return}if(this.when=this.msg.when,isNaN(this.when))console.log("WebDirt: 'when' is null or not a number");else if(this.nudge=parseFloat(this.msg.nudge),isNaN(this.nudge)||(this.when=this.when+this.nudge),isNaN(parseFloat(this.msg.speed))&&(this.msg.speed=1),this.msg.speed!=0)if(isNaN(parseFloat(this.msg.note))&&(this.msg.note=0),this.msg.speed=this.msg.speed*Math.pow(2,this.msg.note/12),this.msg.begin=d(this.msg.begin,0),this.msg.end=d(this.msg.end,1),this.msg.end!=this.msg.begin){if(this.msg.begin>this.msg.end&&(this.msg.speed=-1*this.msg.speed),this.msg.speed<0&&(this.msg.begin=1-this.msg.begin,this.msg.end=1-this.msg.end),this.msg.begin>this.msg.end){let pt=this.msg.begin;this.msg.begin=this.msg.end,this.msg.end=pt}var _e;if(this.source=_e=this.ac.createBufferSource(),this.source.onended=this.disconnectHandler(),this.disconnectOnEnd(this.source),this.source.playbackRate.value=Math.abs(this.msg.speed),this.prepareBuffer(),this.buffer!=null)this.source.buffer=this.buffer,this.start();else{var et=this,tt=1e3*(this.msg.when-this.ac.currentTime-.2);tt<=0&&(tt=1e3*(this.msg.when-this.ac.currentTime-.2)),tt>0&&setTimeout(function(){et.prepareBuffer(),et.buffer!=null?(et.source.buffer=et.buffer,et.start()):(console.log("WebDirt: unable to access sample "+$.s+":"+$.n+" on second attempt"),et.stopAll())},tt)}this.cut(this.msg.cut,this.msg.s),_e=this.shape(_e,this.msg.shape),_e=this.lowPassFilter(_e,this.msg.cutoff,this.msg.resonance),_e=this.highPassFilter(_e,this.msg.hcutoff,this.msg.hresonance),_e=this.bandPassFilter(_e,this.msg.bandf,this.msg.bandq),_e=this.vowel(_e,this.msg.vowel),_e=this.delay(_e,this.msg.delay,this.msg.delaytime,this.msg.delayfeedback),_e=this.loop(_e,this.msg.loop,this.msg.begin,this.msg.end,this.msg.speed),_e=this.crush(_e,this.msg.crush),_e=this.coarse(_e,this.msg.coarse),this.unit(this.msg.unit,this.msg.speed);var nt=parseFloat(this.msg.gain);isNaN(nt)&&(nt=1),nt>2&&(nt=2),nt<0&&(nt=0);var st=parseFloat(this.msg.overgain);isNaN(st)||(nt+=st),nt=Math.pow(nt,4);var rt,it,at,ot=parseFloat($.pan);if(isNaN(ot)&&(ot=.5),this.audioOutputs==2)(ot>1||ot<0)&&(ot-=Math.floor(ot)),rt=ot,it=0,at=1;else{var ht=(ot-=Math.floor(ot))*this.audioOutputs;(at=(it=Math.floor(ht))+1)>=this.audioOutputs&&(at=0),rt=ht-Math.floor(ht)}var ct=this.ac.createGain();this.disconnectOnEnd(ct);var ut=this.ac.createGain();this.disconnectOnEnd(ut),ct.gain.value=Math.cos(rt*Math.PI/2)*nt,ut.gain.value=Math.sin(rt*Math.PI/2)*nt,_e.connect(ct),_e.connect(ut),this.gain1=ct,this.gain2=ut;var lt=this.ac.createChannelMerger(this.audioOutputs);this.disconnectOnEnd(lt),ct.connect(lt,0,it),ut.connect(lt,0,at),lt.connect(this.outputNode)}else this.stopAll()}function d($,j){let _e=parseFloat($);return isNaN(_e)?j:_e>1?1:_e<0?0:_e}s.r(a),s.d(a,{WebDirt:()=>k}),c.prototype.prepareBuffer=function(){typeof this.bufferContainer=="object"?typeof this.bufferContainer.buffer=="object"&&(this.msg.speed>=0?this.buffer=this.bufferContainer.buffer:(typeof this.bufferContainer.reverseBuffer=="object"||(this.bufferContainer.reverseBuffer=this.reverseBuffer(this.ac,this.bufferContainer.buffer)),this.buffer=this.bufferContainer.reverseBuffer)):(this.msg.speed>=0?this.buffer=this.sampleBank.getBuffer(this.msg.s,this.msg.n):this.buffer=this.sampleBank.getReverseBuffer(this.msg.s,this.msg.n),this.buffer=this.accel(this.buffer,this.msg.accelerate,this.msg.speed))},c.prototype.disconnectOnEnd=function($){this.source.disconnectQueue==null&&(this.source.disconnectQueue=new Array),this.source.disconnectQueue.unshift($)},c.prototype.start=function(){let $=Math.abs(this.msg.speed),j=(this.msg.end-this.msg.begin)*this.source.buffer.duration/$,_e=this.msg.begin*this.source.buffer.duration;this.source.start(this.when,_e,j)},c.prototype.stopAll=function(){if(this.source!=null&&this.source.disconnectQueue!=null){for(var $=0;$1&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"coarse-processor");return _e.parameters.get("coarse").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.crush=function($,j){if(j=parseInt(j),isNaN(j)&&(j=null),j!=null&&j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"crush-processor");return _e.parameters.get("crush").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.cut=function($,j){if($=parseInt($),!isNaN($)&&$!=0){for(var _e={cutGroup:$,node:this,sampleName:j},et=0;et2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="highpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.lowPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="lowpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.bandPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=10),_e<1&&(_e=1),_e>100&&(_e=100);var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="bandpass",et.frequency.value=j,et.Q.value=_e,et.gain.value=_e,$.connect(et),et},c.prototype.loop=function($,j){if(isNaN(parseInt(j))||j==0)return $;try{var _e=this.source.buffer.duration-this.msg.begin*this.source.buffer.duration-(1-this.msg.end)*this.source.buffer.duration;return this.source.loop=!0,this.source.loopStart=this.msg.begin*this.source.buffer.duration,this.source.loopEnd=this.msg.end*this.source.buffer.duration,this.source.stop(this.when+_e*j/this.source.playbackRate.value),$}catch{return console.log("WebDirt Warning: buffer data not yet available to calculate loop time - no looping applied"),$}},c.prototype.accelerate=function($,j){if(j=Math.abs(j),isNaN(parseFloat($))&&($=0),$!=0){$=parseFloat($),this.source.playbackRate.setValueAtTime(j,this.when);var _e=Math.abs((this.source.buffer.length*$/this.ac.sampleRate+j)/j),et=j+this.source.buffer.length*$/this.ac.sampleRate;if(et<0)this.source.buffer=this.negativeAccelerateBuffer(this.source.buffer,$,j),this.source.playbackRate.linearRampToValueAtTime(0,this.when+_e),this.source.playbackRate.linearRampToValueAtTime(1,this.when+this.source.buffer.duration);else try{this.source.playbackRate.linearRampToValueAtTime(et,this.when+this.source.buffer.duration)}catch{console.log("WebDirt: Warning, buffer data not loaded, could not apply acclerate effect")}}},c.prototype.negativeAccelerateBuffer=function($,j,_e){var et=$.length,tt=new Float32Array(et),nt=this.ac.createBuffer($.numberOfChannels,$.length,this.ac.sampleRate),st=new Float32Array(et),rt=Math.abs(_e/(_e-j))*et;rt=et*Math.abs((this.source.buffer.length*j/this.ac.sampleRate+_e)/_e)/this.source.buffer.duration,rt=Math.trunc(rt);for(var it=0;it<$.numberOfChannels;it++){$.copyFromChannel(tt,it,0);for(var at=0;at=1&&(j=.999),j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"shape-processor");return _e.parameters.get("shape").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.stop=function($){this.gain1.gain.setValueAtTime(this.gain1.gain.value,$),this.gain1.gain.linearRampToValueAtTime(0,$+.02),this.gain2.gain.setValueAtTime(this.gain1.gain.value,$),this.gain2.gain.linearRampToValueAtTime(0,$+.02)},c.prototype.unit=function($,j){$=="c"&&(this.source.playbackRate.value=this.source.playbackRate.value*this.source.buffer.duration)},c.prototype.vowel=function($,j){if(typeof j!="string")return $;if((j=j.toLowerCase())=="a"||j=="e"||j=="i"||j=="o"||j=="u"){var _e,et,tt,nt=this.ac.createGain();switch(this.disconnectOnEnd(nt),j){case"a":_e=_.a.freqs,et=_.a.qs,tt=_.a.amps;break;case"e":_e=_.e.freqs,et=_.e.qs,tt=_.e.amps;break;case"i":_e=_.i.freqs,et=_.i.qs,tt=_.i.amps;break;case"o":_e=_.o.freqs,et=_.o.qs,tt=_.o.amps;break;case"u":_e=_.u.freqs,et=_.u.qs,tt=_.u.amps}for(var st=0;st<5;st++){var rt=this.ac.createGain();this.disconnectOnEnd(rt),rt.gain.value=tt[st];var it=this.ac.createBiquadFilter();this.disconnectOnEnd(it),it.type="bandpass",it.Q.value=et[st]/8,it.frequency.value=_e[st],$.connect(it),it.connect(rt),rt.connect(nt)}return nt.gain.value=8,nt}return $},c.prototype.reverseBuffer=function($,j){for(var _e=j.length,et=new Float32Array(_e),tt=$.createBuffer(j.numberOfChannels,j.length,$.sampleRate),nt=new Float32Array(_e),st=0;st{console.log("WebDirt: audio worklets added"),this.workletsAvailable=!0}).catch(j=>{console.log("WebDirt: error loading AudioWorklets.js: "+j),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1}):(console.log("WebDirt: browser does not support audio worklets"),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1),this.tempo={time:this.ac.currentTime,beats:0,bpm:30},this.clockDiff=Date.now()/1e3-this.ac.currentTime,this.sampleBank!=null&&(this.sampleBank.ac=this.ac),this.silentNote=this.ac.createOscillator(),this.silentNote.type="sine",this.silentNote.frequency.value=440,this.silentGain=this.ac.createGain(),this.silentGain.gain.value=0,this.silentNote.connect(this.silentGain),this.silentGain.connect(this.ac.destination),this.silentNote.start();var $=this;setTimeout(function(){$.silentGain.disconnect($.ac.destination),$.silentNote.disconnect($.silentGain),$.silentNote.stop(),$.silentGain=null,$.silentNote=null},500)}console.log("WebDirt: initializeWebAudio finished.")},k.prototype.playSample=function($,j){if(j==null&&(j=this.latency),$.whenPosix!=null&&($.when=$.whenPosix-(new Date().getTime()/1e3-this.ac.currentTime)),$.when==null&&($.when=this.ac.currentTime),$.when=$.when+j,typeof $.maxLateness!="number"&&($.maxLateness=this.maxLateness),this.ac.currentTime-$.when>$.maxLateness)return void console.log("WebDirt warning: dropping msg late by "+(this.ac.currentTime-$.when)+" seconds");let _e=new c($,this);return this.eventCounter++,_e},k.prototype.playScore=function($,j,_e){this.initializeWebAudio(),j==null&&(j=this.latency);for(var et=this.ac.currentTime,tt=0,nt=0;nt<$.length;nt++){var st=$[nt];st.when>tt&&(tt=st.when),st.when=st.when+et,st.s!=null&&(st.sample_name=st.s),st.n!=null&&(st.sample_n=st.n),this.playSample(st,j)}setTimeout(function(){typeof _e=="function"&&_e()},1e3*(tt+j))},k.prototype.playScoreWhenReady=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);for(var tt=$.length,nt=0;nt<$.length;nt++){var st=$[nt],rt=this;st.s!=null&&(st.sample_name=st.s),st.n!=null&&(st.sample_n=st.n),this.sampleBank!=null&&this.sampleBank.load(st.sample_name,st.sample_n,function(){(tt-=1)<=0&&(rt.playScore($,j,et),typeof _e=="function"&&_e())})}},k.prototype.loadAndPlayScore=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);var tt=new XMLHttpRequest;tt.open("GET",$,!0),tt.responseType="json";var nt=this;tt.onload=function(){if(tt.readyState!=4)throw Error("readyState != 4 in callback of loadAndPlayScore");if(tt.status!=200)throw Error("status != 200 in callback of loadAndPlayScore");if(tt.response==null)throw Error("JSON response null in callback of loadAndPlayScore");console.log("playing JSON score from "+$),nt.playScoreWhenReady(tt.response,j,_e,et)},tt.send()},k.prototype.renderAndPlayScore=function($,j,_e,et,tt,nt,st){this.initializeWebAudio(),tt==null&&(tt=this.latency),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt.renderAndPlayScore: attempting websocket connection to "+$);var rt=new WebSocket($);rt.onerror=function(){console.log(" ERROR opening websocket connection to "+$)},rt.onopen=function(){console.log(" websocket connection to "+$+" established");try{var at='{"render":'+JSON.stringify(j)+',"cps":'+_e+',"cycles":'+et+"}";console.log(at),rt.send(at),console.log(" render request sent")}catch{console.log(" EXCEPTION during transmission of render request"),rt.close()}};var it=this;rt.onmessage=function(at){var ot=JSON.parse(at.data);if(!ot instanceof Array)return console.log(" WebDirt warning: rendering socket received non-array message"),console.log(typeof ot),void(globalX=ot);console.log(" received score from "+$),it.playScoreWhenReady(ot,tt,nt,st),console.log(" closing websocket connection to "+$),rt.close()}},k.prototype.subscribeToTidalSocket=function($,j){this.initializeWebAudio(),j==null&&(j=!1),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt: attempting websocket connection to "+$),ws=new WebSocket($),ws.onopen=function(){console.log("websocket connection to tidalSocket opened")},ws.onerror=function(){console.log("ERROR opening websocket connection to tidalSocket")};var _e=this;ws.onmessage=function(et){if(et.data==null)throw Error("null data in tidalSocket onmessage handler");var tt=JSON.parse(et.data);if(tt.address==null)throw Error("received message from tidalSocket with no address: "+et.data);if(tt.address!="/play")throw Error("address of message from tidalSocket wasn't /play: "+et.data);if(tt.args.constructor!==Array)throw Error("ERROR: message from tidalSocket where args doesn't exist or isn't an array: "+et.data);if(tt.args.length!=30&&tt.args.length!=33)throw Error("ERROR: message from tidalSocket with "+tt.args.length+" args instead of 30 or 33: "+et.data);var nt={};nt.when=tt.args[0]+tt.args[1]/1e6+_e.clockDiff,nt.sample_name=tt.args[3],nt.begin=tt.args[5],nt.end=tt.args[6],nt.speed=tt.args[7],nt.pan=tt.args[8],nt.vowel=tt.args[10],nt.cutoff=tt.args[11],nt.resonance=tt.args[12],nt.accelerate=tt.args[13],nt.shape=tt.args[14],nt.gain=tt.args[16],nt.cut=tt.args[17],nt.delay=tt.args[18],nt.delaytime=tt.args[19],nt.delayfeedback=tt.args[20],nt.crush=tt.args[21],nt.coarse=tt.args[22],nt.hcutoff=tt.args[23],nt.hresonance=tt.args[24],nt.bandf=tt.args[25],nt.bandq=tt.args[26],nt.unit_name=tt.args[27],nt.sample_loop=tt.args[28],nt.sample_n=tt.args[29],tt.args.length==33&&(nt.attack=tt.args[30],nt.hold=tt.args[31],nt.release=tt.args[32]),_e.playSample(nt),j&&console.log(tt)}},k.prototype.getCurrentTime=function(){return this.ac.currentTime},k.prototype.syncWithEsp=function($){if(typeof EspClient=="function")if(this.espClient==null){this.espClient=new EspClient($,this.ac);var j=this;this.espClient.tempoCallback=function(_e){j.tempo=_e}}else this.espClient.setUrl($);else console.log("WebDirt ERROR: syncWithEsp called but EspClient does not exist")},k.prototype.setTempo=function($){if(typeof $.time!="number")throw Error("WebDirt: no time in setTempo");if(typeof $.beats!="number")throw Error("WebDirt: no beats in setTempo");if(typeof $.bpm!="number")throw Error("WebDirt: no bpm in setTempo");this.espClient!=null&&this.espClient.sendSetTempo($),this.tempo=$},k.prototype.sampleHint=function($){this.sampleBank!=null&&(console.log("WebDirt received sample hint: "+$),this.sampleBank.loadAllNamed($))},a})())})(WebDirtPacked);const bufferCache={},loadCache={},getCachedBuffer=o=>bufferCache[o],loadBuffer=(o,e)=>(loadCache[o]||(loadCache[o]=fetch(o).then(s=>s.arrayBuffer()).then(async s=>{const a=await e.decodeAudioData(s);return bufferCache[o]=a,a})),loadCache[o]),getLoadedBuffer=o=>bufferCache[o],githubCache={};let sampleCache={current:void 0};const loadGithubSamples=async(o,e)=>{const s="loadGithubSamples "+o,a=localStorage.getItem(s);if(a&&(console.log("[sampler]: loaded sample list from localstorage",o),githubCache[o]=JSON.parse(a)),githubCache[o])return sampleCache.current=githubCache[o],githubCache[o];console.log("[sampler]: fetching sample list from github",o);try{const[c,d,..._]=o.split("/"),b=`https://api.github.com/repos/${c}/${d}/contents`,k=await fetch(`${b}/${_.join("/")}`).then($=>$.json());githubCache[o]=(await Promise.all(k.map(async({name:$,path:j})=>({name:$,content:await fetch(`${b}/${j}`).then(_e=>_e.json()).catch(_e=>{console.error("could not load path",_e)})})))).filter(({content:$})=>!!$).reduce(($,{name:j,content:_e})=>wt(_t({},$),{[(e==null?void 0:e(j))||j]:_e.map(({download_url:et})=>et)}),{})}catch(c){console.error("[sampler]: failed to fetch sample list from github",c);return}return sampleCache.current=githubCache[o],localStorage.setItem(s,JSON.stringify(sampleCache.current)),console.log("[sampler]: loaded samples:",sampleCache.current),githubCache[o]},samples=(o,e=o._base||"")=>{sampleCache.current=_t(_t({},sampleCache.current),Object.fromEntries(Object.entries(o).map(([s,a])=>{if(typeof a=="string"&&(a=[a]),typeof a!="object")throw new Error("wrong sample map format for "+s);e=a._base||e;const c=d=>(e+d).replace("github:","https://raw.githubusercontent.com/");return Array.isArray(a)?[s,a.map(c)]:[s,Object.fromEntries(Object.entries(a).map(([d,_])=>[d,(typeof _=="string"?[_]:_).map(c)]))]})))},resetLoadedSamples=()=>{sampleCache.current=void 0},getLoadedSamples$1=()=>sampleCache.current,{Pattern:Pattern$1}=strudel;let audioContext;const getAudioContext=()=>(audioContext||(audioContext=new AudioContext),audioContext),getFilter=(o,e,s)=>{const a=getAudioContext().createBiquadFilter();return a.type=o,a.frequency.value=e,a.Q.value=s,a},getADSR=(o,e,s,a,c,d,_)=>{const b=getAudioContext().createGain();return b.gain.setValueAtTime(0,d),b.gain.linearRampToValueAtTime(c,d+o),b.gain.linearRampToValueAtTime(s*c,d+o+e),b.gain.setValueAtTime(s*c,_),b.gain.linearRampToValueAtTime(0,_+a),b},getOscillator=({s:o,freq:e,t:s,duration:a,release:c})=>{const d=getAudioContext().createOscillator();return d.type=o||"triangle",d.frequency.value=Number(e),d.start(s),d.stop(s+a+c),d},getSoundfontKey=o=>{var a,c,d,_;if(!globalThis.soundfontList)return!1;if((c=(a=globalThis.soundfontList)==null?void 0:a.instruments)!=null&&c.includes(o))return o;const e=(_=(d=globalThis.soundfontList)==null?void 0:d.instrumentNames)==null?void 0:_.indexOf(o),s=e<10?`00${e}`:e<100?`0${e}`:e;if(e!==-1)return globalThis.soundfontList.instruments.find(b=>b.startsWith(s))},getSampleBufferSource=async(o,e,s)=>{let a=0;s&&(a=toMidi$1(s)-36);const c=getAudioContext(),d=getLoadedSamples();if(!d)throw new Error("no samples loaded");const _=d==null?void 0:d[o];if(!_)throw new Error("sample not found:",o,"try one of "+Object.keys(d));if(typeof _!="object")throw new Error("wrong format for sample bank:",o);let b;if(Array.isArray(_))b=_[e%_.length];else{if(!s)throw new Error("no note(...) set for sound",o);const _e=tt=>toMidi$1(tt)-toMidi$1(s),et=Object.keys(_).filter(tt=>!tt.startsWith("_")).reduce((tt,nt,st)=>!tt||Math.abs(_e(nt)){if(!o.includes(":"))return[o,e];let[s,a]=o.split(":");return isNaN(Number(a))?[o,e]:[s,a]};Pattern$1.prototype.out=function(){return this.onTrigger(async(o,e,s,a)=>{const c=e.duration/a;try{const d=getAudioContext();o=d.currentTime+o-s;let{freq:_,s:b,sf:k,clip:$=0,n:j=0,note:_e,gain:et=1,cutoff:tt,resonance:nt=1,hcutoff:st,hresonance:rt=1,bandf:it,bandq:at=1,pan:ot,attack:ht=.001,decay:ct=.05,sustain:ut=.5,release:lt=.001,speed:pt=1,begin:dt=0,end:gt=1}=e.value;const{velocity:yt=1}=e.context;et*=yt;const ft=[];if(typeof b=="string"&&([b,j]=splitSN(b,j)),typeof _e=="string"&&([_e,j]=splitSN(_e,j)),!b||["sine","square","triangle","sawtooth"].includes(b)){j=_e||j,typeof j=="string"&&(j=toMidi$1(j)),!_&&typeof j=="number"&&(_=fromMidi(j));const mt=getOscillator({t:o,s:b,freq:_,duration:c,release:lt});ft.push(mt);const St=d.createGain();St.gain.value=.3,ft.push(St);const At=getADSR(ht,ct,ut,lt,1,o,o+c);ft.push(At)}else{if(pt===0)return;if(!b){console.warn("no sample specified");return}const mt=getSoundfontKey(b);let St;try{mt?St=await globalThis.getFontBufferSource(mt,_e||j,d):St=await getSampleBufferSource(b,j,_e)}catch(Ct){console.warn(Ct);return}if(d.currentTime>o){console.warn("sample still loading:",b,j);return}if(!St){console.warn("no buffer source");return}St.playbackRate.value=Math.abs(pt)*St.playbackRate.value;let At=mt||$?c:St.buffer.duration;const Ot=dt*At;if(At=(gt-dt)*At/Math.abs(pt),mt||$?St.start(o,Ot):St.start(o,Ot,At),ft.push(St),mt||$){const Ct=d.createGain(),Dt=.1;Ct.gain.value=.6,Ct.gain.setValueAtTime(Ct.gain.value,o+At),Ct.gain.linearRampToValueAtTime(0,o+At+Dt),ft.push(Ct),St.stop(o+At+Dt)}else St.stop(o+At)}const 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evaluate(mt);dt.start(),gt({type:"start",from:d}),ot(()=>St.pattern),s&&(window.location.hash="#"+encodeURIComponent(btoa(_))),it(generateHash(_)),tt(void 0),$(mt),st(!1)}catch(St){St.message="evaluation error: "+St.message,console.warn(St),tt(St)}},[k,ht,_,dt,s,d,gt]),ft=(mt,St)=>{mt.length};return{hideHeader:lt,hideConsole:pt,pending:nt,code:_,setCode:b,pattern:at,error:et,cycle:dt,setPattern:ot,dirty:ht,log:j,togglePlay:()=>{dt.started?dt.stop():yt()},setActiveCode:$,activateCode:yt,activeCode:k,pushLog:ct,hash:rt}}function cx(...o){return o.filter(Boolean).join(" ")}let highlights=[],lastEnd;function useHighlighting({view:o,pattern:e,active:s}){react.exports.useEffect(()=>{if(o)if(e&&s){let c=function(){try{const d=Tone.getTransport().seconds,b=[Math.max(lastEnd||d,d-1/10),d+1/60];lastEnd=d+1/60,highlights=highlights.filter($=>$.whole.end>d);const 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13H11a1 1 0 110-2h5a1 1 0 011 1v5a1 1 0 11-2 0v-2.101a7.002 7.002 0 01-11.601-2.566 1 1 0 01.61-1.276z",clipRule:"evenodd"}),play:jsx("path",{fillRule:"evenodd",d:"M10 18a8 8 0 100-16 8 8 0 000 16zM9.555 7.168A1 1 0 008 8v4a1 1 0 001.555.832l3-2a1 1 0 000-1.664l-3-2z",clipRule:"evenodd"}),pause:jsx("path",{fillRule:"evenodd",d:"M18 10a8 8 0 11-16 0 8 8 0 0116 0zM7 8a1 1 0 012 0v4a1 1 0 11-2 0V8zm5-1a1 1 0 00-1 1v4a1 1 0 102 0V8a1 1 0 00-1-1z",clipRule:"evenodd"})}[o]})}function MiniRepl$1({tune:o,defaultSynth:e,hideOutsideView:s=!1,theme:a,init:c,onEvent:d,enableKeyboard:_}){const{code:b,setCode:k,pattern:$,activeCode:j,activateCode:_e,evaluateOnly:et,error:tt,cycle:nt,dirty:st,togglePlay:rt,stop:it}=useRepl({tune:o,defaultSynth:e,autolink:!1,onEvent:d});react.exports.useEffect(()=>{c&&et()},[o,c]);const[at,ot]=react.exports.useState(),[ht,ct]=useInView({threshold:.01}),ut=react.exports.useRef(),lt=react.exports.useMemo(()=>((ct||!s)&&(ut.current=!0),ct||ut.current),[ct,s]);return useHighlighting({view:at,pattern:$,active:nt.started&&!(j!=null&&j.includes("strudel disable-highlighting"))}),react.exports.useLayoutEffect(()=>{if(_){const pt=async dt=>{(dt.ctrlKey||dt.altKey)&&(dt.code==="Enter"?(dt.preventDefault(),flash(at),await _e()):dt.code==="Period"&&(nt.stop(),dt.preventDefault()))};return window.addEventListener("keydown",pt,!0),()=>window.removeEventListener("keydown",pt,!0)}},[_,$,b,_e,nt,at]),jsxs("div",{className:styles.container,ref:ht,children:[jsxs("div",{className:styles.header,children:[jsxs("div",{className:styles.buttons,children:[jsx("button",{className:cx(styles.button,nt.started?"sc-animate-pulse":""),onClick:()=>rt(),children:jsx(Icon,{type:nt.started?"pause":"play"})}),jsx("button",{className:cx(st?styles.button:styles.buttonDisabled),onClick:()=>_e(),children:jsx(Icon,{type:"refresh"})})]}),tt&&jsx("div",{className:styles.error,children:tt.message})]}),jsx("div",{className:styles.body,children:lt&&jsx(CodeMirror,{value:b,onChange:k,onViewChanged:ot})})]})}var WebDirtPacked={exports:{}};(function(o,e){(function(s,a){o.exports=a()})(self,()=>(()=>{var s={d:($,j)=>{for(var _e in j)s.o(j,_e)&&!s.o($,_e)&&Object.defineProperty($,_e,{enumerable:!0,get:j[_e]})},o:($,j)=>Object.prototype.hasOwnProperty.call($,j),r:$=>{typeof Symbol!="undefined"&&Symbol.toStringTag&&Object.defineProperty($,Symbol.toStringTag,{value:"Module"}),Object.defineProperty($,"__esModule",{value:!0})}},a={};function c($,j){if(this.msg=$,this.ac=j.ac,this.sampleBank=j.sampleBank,this.outputNode=j.destination,this.cutGroups=j.cutGroups,this.eventCounter=j.eventCounter,this.audioOutputs=j.audioOutputs,this.workletsAvailable=j.workletsAvailable,typeof $.buffer=="object")this.bufferContainer=$.buffer;else{if(this.sampleBank==null)return void console.log("WebDirt: there is no sample bank, cancelling event");if(typeof this.sampleBank!="object")return void console.log("WebDirt: buffer not provided by calling application + no WebDirt sample bank");if(this.msg.n=parseInt(this.msg.n),isNaN(this.msg.n)&&(this.msg.n=0),!this.sampleBank.sampleNameExists(this.msg.s))return void console.log("WebDirt: no sample named "+this.msg.s+" exists in sample map");if(!this.sampleBank.getBufferMightSucceed(this.msg.s,this.msg.n))return}if(this.when=this.msg.when,isNaN(this.when))console.log("WebDirt: 'when' is null or not a number");else if(this.nudge=parseFloat(this.msg.nudge),isNaN(this.nudge)||(this.when=this.when+this.nudge),isNaN(parseFloat(this.msg.speed))&&(this.msg.speed=1),this.msg.speed!=0)if(isNaN(parseFloat(this.msg.note))&&(this.msg.note=0),this.msg.speed=this.msg.speed*Math.pow(2,this.msg.note/12),this.msg.begin=d(this.msg.begin,0),this.msg.end=d(this.msg.end,1),this.msg.end!=this.msg.begin){if(this.msg.begin>this.msg.end&&(this.msg.speed=-1*this.msg.speed),this.msg.speed<0&&(this.msg.begin=1-this.msg.begin,this.msg.end=1-this.msg.end),this.msg.begin>this.msg.end){let pt=this.msg.begin;this.msg.begin=this.msg.end,this.msg.end=pt}var _e;if(this.source=_e=this.ac.createBufferSource(),this.source.onended=this.disconnectHandler(),this.disconnectOnEnd(this.source),this.source.playbackRate.value=Math.abs(this.msg.speed),this.prepareBuffer(),this.buffer!=null)this.source.buffer=this.buffer,this.start();else{var et=this,tt=1e3*(this.msg.when-this.ac.currentTime-.2);tt<=0&&(tt=1e3*(this.msg.when-this.ac.currentTime-.2)),tt>0&&setTimeout(function(){et.prepareBuffer(),et.buffer!=null?(et.source.buffer=et.buffer,et.start()):(console.log("WebDirt: unable to access sample "+$.s+":"+$.n+" on second attempt"),et.stopAll())},tt)}this.cut(this.msg.cut,this.msg.s),_e=this.shape(_e,this.msg.shape),_e=this.lowPassFilter(_e,this.msg.cutoff,this.msg.resonance),_e=this.highPassFilter(_e,this.msg.hcutoff,this.msg.hresonance),_e=this.bandPassFilter(_e,this.msg.bandf,this.msg.bandq),_e=this.vowel(_e,this.msg.vowel),_e=this.delay(_e,this.msg.delay,this.msg.delaytime,this.msg.delayfeedback),_e=this.loop(_e,this.msg.loop,this.msg.begin,this.msg.end,this.msg.speed),_e=this.crush(_e,this.msg.crush),_e=this.coarse(_e,this.msg.coarse),this.unit(this.msg.unit,this.msg.speed);var nt=parseFloat(this.msg.gain);isNaN(nt)&&(nt=1),nt>2&&(nt=2),nt<0&&(nt=0);var st=parseFloat(this.msg.overgain);isNaN(st)||(nt+=st),nt=Math.pow(nt,4);var rt,it,at,ot=parseFloat($.pan);if(isNaN(ot)&&(ot=.5),this.audioOutputs==2)(ot>1||ot<0)&&(ot-=Math.floor(ot)),rt=ot,it=0,at=1;else{var ht=(ot-=Math.floor(ot))*this.audioOutputs;(at=(it=Math.floor(ht))+1)>=this.audioOutputs&&(at=0),rt=ht-Math.floor(ht)}var ct=this.ac.createGain();this.disconnectOnEnd(ct);var ut=this.ac.createGain();this.disconnectOnEnd(ut),ct.gain.value=Math.cos(rt*Math.PI/2)*nt,ut.gain.value=Math.sin(rt*Math.PI/2)*nt,_e.connect(ct),_e.connect(ut),this.gain1=ct,this.gain2=ut;var lt=this.ac.createChannelMerger(this.audioOutputs);this.disconnectOnEnd(lt),ct.connect(lt,0,it),ut.connect(lt,0,at),lt.connect(this.outputNode)}else this.stopAll()}function d($,j){let _e=parseFloat($);return isNaN(_e)?j:_e>1?1:_e<0?0:_e}s.r(a),s.d(a,{WebDirt:()=>k}),c.prototype.prepareBuffer=function(){typeof this.bufferContainer=="object"?typeof this.bufferContainer.buffer=="object"&&(this.msg.speed>=0?this.buffer=this.bufferContainer.buffer:(typeof this.bufferContainer.reverseBuffer=="object"||(this.bufferContainer.reverseBuffer=this.reverseBuffer(this.ac,this.bufferContainer.buffer)),this.buffer=this.bufferContainer.reverseBuffer)):(this.msg.speed>=0?this.buffer=this.sampleBank.getBuffer(this.msg.s,this.msg.n):this.buffer=this.sampleBank.getReverseBuffer(this.msg.s,this.msg.n),this.buffer=this.accel(this.buffer,this.msg.accelerate,this.msg.speed))},c.prototype.disconnectOnEnd=function($){this.source.disconnectQueue==null&&(this.source.disconnectQueue=new Array),this.source.disconnectQueue.unshift($)},c.prototype.start=function(){let $=Math.abs(this.msg.speed),j=(this.msg.end-this.msg.begin)*this.source.buffer.duration/$,_e=this.msg.begin*this.source.buffer.duration;this.source.start(this.when,_e,j)},c.prototype.stopAll=function(){if(this.source!=null&&this.source.disconnectQueue!=null){for(var $=0;$1&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"coarse-processor");return _e.parameters.get("coarse").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.crush=function($,j){if(j=parseInt(j),isNaN(j)&&(j=null),j!=null&&j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"crush-processor");return _e.parameters.get("crush").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.cut=function($,j){if($=parseInt($),!isNaN($)&&$!=0){for(var _e={cutGroup:$,node:this,sampleName:j},et=0;et2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="highpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.lowPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=0),_e<0&&(_e=0),_e>1&&(_e=1),_e=1/(_e=1-.999*(_e*=_e));var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="lowpass",et.frequency.value=j,et.Q.value=_e,$.connect(et),et},c.prototype.bandPassFilter=function($,j,_e){if(isNaN(parseFloat(j))&&isNaN(parseFloat(_e)))return $;isNaN(parseFloat(j))&&(j=440),j<20&&(j=20),j>2e4&&(j=2e4),isNaN(parseFloat(_e))&&(_e=10),_e<1&&(_e=1),_e>100&&(_e=100);var et=this.ac.createBiquadFilter();return this.disconnectOnEnd(et),et.type="bandpass",et.frequency.value=j,et.Q.value=_e,et.gain.value=_e,$.connect(et),et},c.prototype.loop=function($,j){if(isNaN(parseInt(j))||j==0)return $;try{var _e=this.source.buffer.duration-this.msg.begin*this.source.buffer.duration-(1-this.msg.end)*this.source.buffer.duration;return this.source.loop=!0,this.source.loopStart=this.msg.begin*this.source.buffer.duration,this.source.loopEnd=this.msg.end*this.source.buffer.duration,this.source.stop(this.when+_e*j/this.source.playbackRate.value),$}catch{return console.log("WebDirt Warning: buffer data not yet available to calculate loop time - no looping applied"),$}},c.prototype.accelerate=function($,j){if(j=Math.abs(j),isNaN(parseFloat($))&&($=0),$!=0){$=parseFloat($),this.source.playbackRate.setValueAtTime(j,this.when);var _e=Math.abs((this.source.buffer.length*$/this.ac.sampleRate+j)/j),et=j+this.source.buffer.length*$/this.ac.sampleRate;if(et<0)this.source.buffer=this.negativeAccelerateBuffer(this.source.buffer,$,j),this.source.playbackRate.linearRampToValueAtTime(0,this.when+_e),this.source.playbackRate.linearRampToValueAtTime(1,this.when+this.source.buffer.duration);else try{this.source.playbackRate.linearRampToValueAtTime(et,this.when+this.source.buffer.duration)}catch{console.log("WebDirt: Warning, buffer data not loaded, could not apply acclerate effect")}}},c.prototype.negativeAccelerateBuffer=function($,j,_e){var et=$.length,tt=new Float32Array(et),nt=this.ac.createBuffer($.numberOfChannels,$.length,this.ac.sampleRate),st=new Float32Array(et),rt=Math.abs(_e/(_e-j))*et;rt=et*Math.abs((this.source.buffer.length*j/this.ac.sampleRate+_e)/_e)/this.source.buffer.duration,rt=Math.trunc(rt);for(var it=0;it<$.numberOfChannels;it++){$.copyFromChannel(tt,it,0);for(var at=0;at=1&&(j=.999),j>0&&this.workletsAvailable){var _e=new AudioWorkletNode(this.ac,"shape-processor");return _e.parameters.get("shape").value=j,$.connect(_e),this.disconnectOnEnd(_e),_e}return $},c.prototype.stop=function($){this.gain1.gain.setValueAtTime(this.gain1.gain.value,$),this.gain1.gain.linearRampToValueAtTime(0,$+.02),this.gain2.gain.setValueAtTime(this.gain1.gain.value,$),this.gain2.gain.linearRampToValueAtTime(0,$+.02)},c.prototype.unit=function($,j){$=="c"&&(this.source.playbackRate.value=this.source.playbackRate.value*this.source.buffer.duration)},c.prototype.vowel=function($,j){if(typeof j!="string")return $;if((j=j.toLowerCase())=="a"||j=="e"||j=="i"||j=="o"||j=="u"){var _e,et,tt,nt=this.ac.createGain();switch(this.disconnectOnEnd(nt),j){case"a":_e=_.a.freqs,et=_.a.qs,tt=_.a.amps;break;case"e":_e=_.e.freqs,et=_.e.qs,tt=_.e.amps;break;case"i":_e=_.i.freqs,et=_.i.qs,tt=_.i.amps;break;case"o":_e=_.o.freqs,et=_.o.qs,tt=_.o.amps;break;case"u":_e=_.u.freqs,et=_.u.qs,tt=_.u.amps}for(var st=0;st<5;st++){var rt=this.ac.createGain();this.disconnectOnEnd(rt),rt.gain.value=tt[st];var it=this.ac.createBiquadFilter();this.disconnectOnEnd(it),it.type="bandpass",it.Q.value=et[st]/8,it.frequency.value=_e[st],$.connect(it),it.connect(rt),rt.connect(nt)}return nt.gain.value=8,nt}return $},c.prototype.reverseBuffer=function($,j){for(var _e=j.length,et=new Float32Array(_e),tt=$.createBuffer(j.numberOfChannels,j.length,$.sampleRate),nt=new Float32Array(_e),st=0;st{console.log("WebDirt: audio worklets added"),this.workletsAvailable=!0}).catch(j=>{console.log("WebDirt: error loading AudioWorklets.js: "+j),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1}):(console.log("WebDirt: browser does not support audio worklets"),console.log("(WebDirt should still work but shape, coarse, and crush will have no effect)"),this.workletsAvailable=!1),this.tempo={time:this.ac.currentTime,beats:0,bpm:30},this.clockDiff=Date.now()/1e3-this.ac.currentTime,this.sampleBank!=null&&(this.sampleBank.ac=this.ac),this.silentNote=this.ac.createOscillator(),this.silentNote.type="sine",this.silentNote.frequency.value=440,this.silentGain=this.ac.createGain(),this.silentGain.gain.value=0,this.silentNote.connect(this.silentGain),this.silentGain.connect(this.ac.destination),this.silentNote.start();var $=this;setTimeout(function(){$.silentGain.disconnect($.ac.destination),$.silentNote.disconnect($.silentGain),$.silentNote.stop(),$.silentGain=null,$.silentNote=null},500)}console.log("WebDirt: initializeWebAudio finished.")},k.prototype.playSample=function($,j){if(j==null&&(j=this.latency),$.whenPosix!=null&&($.when=$.whenPosix-(new Date().getTime()/1e3-this.ac.currentTime)),$.when==null&&($.when=this.ac.currentTime),$.when=$.when+j,typeof $.maxLateness!="number"&&($.maxLateness=this.maxLateness),this.ac.currentTime-$.when>$.maxLateness)return void console.log("WebDirt warning: dropping msg late by "+(this.ac.currentTime-$.when)+" seconds");let _e=new c($,this);return this.eventCounter++,_e},k.prototype.playScore=function($,j,_e){this.initializeWebAudio(),j==null&&(j=this.latency);for(var et=this.ac.currentTime,tt=0,nt=0;nt<$.length;nt++){var st=$[nt];st.when>tt&&(tt=st.when),st.when=st.when+et,st.s!=null&&(st.sample_name=st.s),st.n!=null&&(st.sample_n=st.n),this.playSample(st,j)}setTimeout(function(){typeof _e=="function"&&_e()},1e3*(tt+j))},k.prototype.playScoreWhenReady=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);for(var tt=$.length,nt=0;nt<$.length;nt++){var st=$[nt],rt=this;st.s!=null&&(st.sample_name=st.s),st.n!=null&&(st.sample_n=st.n),this.sampleBank!=null&&this.sampleBank.load(st.sample_name,st.sample_n,function(){(tt-=1)<=0&&(rt.playScore($,j,et),typeof _e=="function"&&_e())})}},k.prototype.loadAndPlayScore=function($,j,_e,et){this.initializeWebAudio(),j==null&&(j=this.latency);var tt=new XMLHttpRequest;tt.open("GET",$,!0),tt.responseType="json";var nt=this;tt.onload=function(){if(tt.readyState!=4)throw Error("readyState != 4 in callback of loadAndPlayScore");if(tt.status!=200)throw Error("status != 200 in callback of loadAndPlayScore");if(tt.response==null)throw Error("JSON response null in callback of loadAndPlayScore");console.log("playing JSON score from "+$),nt.playScoreWhenReady(tt.response,j,_e,et)},tt.send()},k.prototype.renderAndPlayScore=function($,j,_e,et,tt,nt,st){this.initializeWebAudio(),tt==null&&(tt=this.latency),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt.renderAndPlayScore: attempting websocket connection to "+$);var rt=new WebSocket($);rt.onerror=function(){console.log(" ERROR opening websocket connection to "+$)},rt.onopen=function(){console.log(" websocket connection to "+$+" established");try{var at='{"render":'+JSON.stringify(j)+',"cps":'+_e+',"cycles":'+et+"}";console.log(at),rt.send(at),console.log(" render request sent")}catch{console.log(" EXCEPTION during transmission of render request"),rt.close()}};var it=this;rt.onmessage=function(at){var ot=JSON.parse(at.data);if(!ot instanceof Array)return console.log(" WebDirt warning: rendering socket received non-array message"),console.log(typeof ot),void(globalX=ot);console.log(" received score from "+$),it.playScoreWhenReady(ot,tt,nt,st),console.log(" closing websocket connection to "+$),rt.close()}},k.prototype.subscribeToTidalSocket=function($,j){this.initializeWebAudio(),j==null&&(j=!1),window.WebSocket=window.WebSocket||window.MozWebSocket,console.log("WebDirt: attempting websocket connection to "+$),ws=new WebSocket($),ws.onopen=function(){console.log("websocket connection to tidalSocket opened")},ws.onerror=function(){console.log("ERROR opening websocket connection to tidalSocket")};var _e=this;ws.onmessage=function(et){if(et.data==null)throw Error("null data in tidalSocket onmessage handler");var tt=JSON.parse(et.data);if(tt.address==null)throw Error("received message from tidalSocket with no address: "+et.data);if(tt.address!="/play")throw Error("address of message from tidalSocket wasn't /play: "+et.data);if(tt.args.constructor!==Array)throw Error("ERROR: message from tidalSocket where args doesn't exist or isn't an array: "+et.data);if(tt.args.length!=30&&tt.args.length!=33)throw Error("ERROR: message from tidalSocket with "+tt.args.length+" args instead of 30 or 33: "+et.data);var nt={};nt.when=tt.args[0]+tt.args[1]/1e6+_e.clockDiff,nt.sample_name=tt.args[3],nt.begin=tt.args[5],nt.end=tt.args[6],nt.speed=tt.args[7],nt.pan=tt.args[8],nt.vowel=tt.args[10],nt.cutoff=tt.args[11],nt.resonance=tt.args[12],nt.accelerate=tt.args[13],nt.shape=tt.args[14],nt.gain=tt.args[16],nt.cut=tt.args[17],nt.delay=tt.args[18],nt.delaytime=tt.args[19],nt.delayfeedback=tt.args[20],nt.crush=tt.args[21],nt.coarse=tt.args[22],nt.hcutoff=tt.args[23],nt.hresonance=tt.args[24],nt.bandf=tt.args[25],nt.bandq=tt.args[26],nt.unit_name=tt.args[27],nt.sample_loop=tt.args[28],nt.sample_n=tt.args[29],tt.args.length==33&&(nt.attack=tt.args[30],nt.hold=tt.args[31],nt.release=tt.args[32]),_e.playSample(nt),j&&console.log(tt)}},k.prototype.getCurrentTime=function(){return this.ac.currentTime},k.prototype.syncWithEsp=function($){if(typeof EspClient=="function")if(this.espClient==null){this.espClient=new EspClient($,this.ac);var j=this;this.espClient.tempoCallback=function(_e){j.tempo=_e}}else this.espClient.setUrl($);else console.log("WebDirt ERROR: syncWithEsp called but EspClient does not exist")},k.prototype.setTempo=function($){if(typeof $.time!="number")throw Error("WebDirt: no time in setTempo");if(typeof $.beats!="number")throw Error("WebDirt: no beats in setTempo");if(typeof $.bpm!="number")throw Error("WebDirt: no bpm in setTempo");this.espClient!=null&&this.espClient.sendSetTempo($),this.tempo=$},k.prototype.sampleHint=function($){this.sampleBank!=null&&(console.log("WebDirt received sample hint: "+$),this.sampleBank.loadAllNamed($))},a})())})(WebDirtPacked);const bufferCache={},loadCache={},getCachedBuffer=o=>bufferCache[o],loadBuffer=(o,e)=>(loadCache[o]||(loadCache[o]=fetch(o).then(s=>s.arrayBuffer()).then(async s=>{const a=await e.decodeAudioData(s);return bufferCache[o]=a,a})),loadCache[o]),getLoadedBuffer=o=>bufferCache[o],githubCache={};let sampleCache={current:void 0};const loadGithubSamples=async(o,e)=>{const s="loadGithubSamples 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b}from"./index.763500bc.js";export{a as WebMidi,b as enableWebMidi}; diff --git a/tutorial/assets/index.defceaa9.js b/tutorial/assets/index.defceaa9.js new file mode 100644 index 000000000..c9192bde9 --- /dev/null +++ b/tutorial/assets/index.defceaa9.js @@ -0,0 +1 @@ +import{Q as a}from"./index.763500bc.js";export{a as loadWebDirt}; diff --git a/tutorial/assets/index.572a14d5.js b/tutorial/assets/index.e04cc311.js similarity index 97% rename from tutorial/assets/index.572a14d5.js rename to tutorial/assets/index.e04cc311.js index 91abcbb50..f01a7120d 100644 --- a/tutorial/assets/index.572a14d5.js +++ b/tutorial/assets/index.e04cc311.js @@ -1 +1 @@ -var d=Object.defineProperty;var g=(s,t,e)=>t in s?d(s,t,{enumerable:!0,configurable:!0,writable:!0,value:e}):s[t]=e;var i=(s,t,e)=>(g(s,typeof t!="symbol"?t+"":t,e),e);import{G as y,I,K as S,O as T,J as B,L as W,N as j,M as q}from"./index.91bb3680.js";const k=s=>"("+s+")();",w=s=>URL.createObjectURL(new Blob([k(s)],{type:"text/javascript"})),m=s=>new Worker(w(s));class x{constructor(t,e=this.interval){i(this,"worker");i(this,"interval",.1);i(this,"tick",0);this.interval=e,this.worker=m(()=>{let r,o=null;const h=()=>{o&&(clearInterval(o),o=null)},c=()=>{if(h(),!r)throw new Error("no interval set! call worker.postMessage({interval}) before starting.");postMessage("tick"),o=setInterval(()=>postMessage("tick"),r*1e3)};self.onmessage=function(n){n.data=="start"?c():n.data.interval?(r=n.data.interval,o&&c()):n.data=="stop"&&h()}}),this.worker.postMessage({interval:e}),this.worker.onmessage=r=>{r.data==="tick"&&t(this.tick++,this.interval)}}start(){this.worker.postMessage("start")}stop(){this.worker.postMessage("stop"),this.tick=0}setInterval(t){this.worker.postMessage({interval:t})}}class v{constructor({audioContext:t,interval:e=.1,onEvent:r,latency:o=.1}){i(this,"worker");i(this,"pattern");i(this,"phase");i(this,"audioContext");i(this,"cps",1);this.audioContext=t,this.worker=new 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i=(s,t,e)=>(g(s,typeof t!="symbol"?t+"":t,e),e);import{G as y,I,K as S,O as T,J as B,L as W,N as j,M as q}from"./index.763500bc.js";const k=s=>"("+s+")();",w=s=>URL.createObjectURL(new Blob([k(s)],{type:"text/javascript"})),m=s=>new Worker(w(s));class x{constructor(t,e=this.interval){i(this,"worker");i(this,"interval",.1);i(this,"tick",0);this.interval=e,this.worker=m(()=>{let r,o=null;const h=()=>{o&&(clearInterval(o),o=null)},c=()=>{if(h(),!r)throw new Error("no interval set! call worker.postMessage({interval}) before starting.");postMessage("tick"),o=setInterval(()=>postMessage("tick"),r*1e3)};self.onmessage=function(n){n.data=="start"?c():n.data.interval?(r=n.data.interval,o&&c()):n.data=="stop"&&h()}}),this.worker.postMessage({interval:e}),this.worker.onmessage=r=>{r.data==="tick"&&t(this.tick++,this.interval)}}start(){this.worker.postMessage("start")}stop(){this.worker.postMessage("stop"),this.tick=0}setInterval(t){this.worker.postMessage({interval:t})}}class v{constructor({audioContext:t,interval:e=.1,onEvent:r,latency:o=.1}){i(this,"worker");i(this,"pattern");i(this,"phase");i(this,"audioContext");i(this,"cps",1);this.audioContext=t,this.worker=new x((h,c)=>{const n=this.phase,l=this.phase+c*this.cps;this.phase=l,this.pattern.queryArc(n,l).forEach(a=>{var p,u;if(typeof((p=a.value)==null?void 0:p.cps)=="number"&&this.setCps((u=a.value)==null?void 0:u.cps),!!a.part.begin.equals(a.whole.begin)){if(a.context.onTrigger){const f=(a.whole.begin-n)/this.cps+this.audioContext.currentTime+o;a.context.onTrigger(f,a,this.audioContext.currentTime,this.cps)}r&&(r==null||r(a))}})},e)}start(){if(!this.pattern)throw new Error("Scheduler: no pattern set! call .setPattern first.");this.audioContext.resume(),this.phase=0,this.worker.start()}stop(){this.worker.stop()}setPattern(t){this.pattern=t}setCps(t=1){this.cps=t}}export{x as ClockWorker,v as Scheduler,y as getAudioContext,I as getCachedBuffer,S as getLoadedBuffer,T as getLoadedSamples,B as loadBuffer,W as loadGithubSamples,j as resetLoadedSamples,q as samples}; diff --git a/tutorial/assets/index.edd38eca.js b/tutorial/assets/index.edd38eca.js deleted file mode 100644 index 590b5ea38..000000000 --- a/tutorial/assets/index.edd38eca.js +++ /dev/null @@ -1 +0,0 @@ -import{Q as a}from"./index.91bb3680.js";export{a as loadWebDirt}; diff --git a/assets/osc.6137292f.js b/tutorial/assets/osc.094cefcb.js similarity index 99% rename from assets/osc.6137292f.js rename to tutorial/assets/osc.094cefcb.js index e8da6ad81..8423d064e 100644 --- a/assets/osc.6137292f.js +++ b/tutorial/assets/osc.094cefcb.js @@ -1 +1 @@ -var ot=Object.defineProperty,st=Object.defineProperties;var it=Object.getOwnPropertyDescriptors;var ke=Object.getOwnPropertySymbols;var at=Object.prototype.hasOwnProperty,ut=Object.prototype.propertyIsEnumerable;var be=(g,d,p)=>d in g?ot(g,d,{enumerable:!0,configurable:!0,writable:!0,value:p}):g[d]=p,Se=(g,d)=>{for(var p in d||(d={}))at.call(d,p)&&be(g,p,d[p]);if(ke)for(var p of 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this.value=e[n](o,!1),this.offset=o+t,this.offset}}]),r}(),U=function(r){k(n,r);var e=y(n);function n(t){if(f(this,n),t&&!b(t))throw new Error("OSC AtomicInt32 constructor expects value of type number");return e.call(this,t)}return l(n,[{key:"pack",value:function(){return m(h(n.prototype),"pack",this).call(this,"setInt32",4)}},{key:"unpack",value:function(t){var o=arguments.length>1&&arguments[1]!==void 0?arguments[1]:0;return m(h(n.prototype),"unpack",this).call(this,t,"getInt32",4,o)}}]),n}(C),ce="utf-8";function De(r){if(se("Buffer"))return Buffer.from(r).toString(ce);if(se("TextDecoder"))return new TextDecoder(ce).decode(new Int8Array(r));for(var e="",n=0;n1&&arguments[1]!==void 0?arguments[1]:0;if(!(t instanceof DataView))throw new Error("OSC AtomicString expects an instance of type DataView");for(var i,s=o,a=[];s0&&arguments[0]!==void 0?arguments[0]:0,n=arguments.length>1&&arguments[1]!==void 0?arguments[1]:0;if(f(this,r),!b(e)||!b(n))throw new Error("OSC Timetag constructor 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i,s,a=o.offset,c=[],w=1;w0&&(o=a.shift()),a.length>0&&a[0]instanceof Array&&(i=a.shift()),t=e.call(this,o,i),a.length>0&&(t.types=a.map(function(w){return ie(w)}).join(""),t.args=a),t}return l(n,[{key:"add",value:function(t){m(h(n.prototype),"add",this).call(this,ie(t),t)}}]),n}(Q),_="#bundle",I=function(){function r(){var e=this;f(this,r),this.offset=0,this.timetag=new B,this.bundleElements=[];for(var n=arguments.length,t=new Array(n),o=0;o0&&(t[0]instanceof Date||b(t[0])?this.timetag=new B(t[0]):D(t[0])?(t[0].forEach(function(i){e.add(i)}),t.length>1&&(t[1]instanceof Date||b(t[1]))&&(this.timetag=new B(t[1]))):t.forEach(function(i){e.add(i)}))}return l(r,[{key:"timestamp",value:function(e){if(!b(e))throw new Error("OSC Bundle needs an integer for setting the timestamp");this.timetag=new B(e)}},{key:"add",value:function(e){if(!(e instanceof E||e instanceof r))throw new Error("OSC Bundle contains only Messages and Bundles");this.bundleElements.push(e)}},{key:"pack",value:function(){var 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B,this.bundleElements=[];for(var n=arguments.length,t=new Array(n),o=0;o0&&(t[0]instanceof Date||b(t[0])?this.timetag=new B(t[0]):D(t[0])?(t[0].forEach(function(i){e.add(i)}),t.length>1&&(t[1]instanceof Date||b(t[1]))&&(this.timetag=new B(t[1]))):t.forEach(function(i){e.add(i)}))}return l(r,[{key:"timestamp",value:function(e){if(!b(e))throw new Error("OSC Bundle needs an integer for setting the timestamp");this.timetag=new B(e)}},{key:"add",value:function(e){if(!(e instanceof E||e instanceof r))throw new Error("OSC Bundle contains only Messages and Bundles");this.bundleElements.push(e)}},{key:"pack",value:function(){var e=new ue;return e.add(new S(_)),this.timetag||(this.timetag=new B),e.add(this.timetag),this.bundleElements.forEach(function(n){e.add(new U(n.pack().byteLength)),e.add(n)}),e.merge()}},{key:"unpack",value:function(e){var n=arguments.length>1&&arguments[1]!==void 0?arguments[1]:0;if(!(e instanceof DataView))throw new Error("OSC Bundle expects an instance of type 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ze=function(){function r(){throw f(this,r),new Error("BridgePlugin can not be used in browser context")}return l(r,[{key:"registerNotify",value:function(e){this.notify=e}},{key:"status",value:function(){return this.socketStatus}},{key:"open",value:function(){var e=this,n=arguments.length>0&&arguments[0]!==void 0?arguments[0]:{},t=ye(this.options,n);this.socketStatus=_e,this.socket.bind({address:t.udpServer.host,port:t.udpServer.port,exclusive:t.udpServer.exclusive},function(){var o={};t.wsServer.server?o.server=t.wsServer.server:o=t.wsServer,e.websocket=new X(o),e.websocket.binaryType="arraybuffer",e.websocket.on("listening",function(){e.socketStatus=We,e.notify("open")}),e.websocket.on("error",function(i){e.notify("error",i)}),e.websocket.on("connection",function(i){i.on("message",function(s,a){e.send(s,{receiver:"udp"}),e.notify(new Uint8Array(s),a)})})})}},{key:"close",value:function(){var e=this;this.socketStatus=Re,this.socket.close(function(){e.websocket.close(function(){e.socketStatus=Fe,e.notify("close")})})}},{key:"send",value:function(e){var n=arguments.length>1&&arguments[1]!==void 0?arguments[1]:{},t=ye(this.options,n),o=t.receiver;if(o==="udp"){var i=e instanceof Buffer?e:Buffer.from(e);this.socket.send(i,0,i.byteLength,t.udpClient.port,t.udpClient.host)}else{if(o!=="ws")throw new Error("BridgePlugin can not send message to unknown receiver");this.websocket.clients.forEach(function(s){s.send(e,{binary:!0})})}}}]),r}(),Ge=-1,Ze=0,qe=1,Je=2,Ke=3,Qe={host:"localhost",port:8080,secure:!1,protocol:[]},me=function(){function r(e){if(f(this,r),!we)throw new Error("WebsocketClientPlugin can't find a WebSocket class");this.options=u(u({},Qe),e),this.socket=null,this.socketStatus=Ge,this.notify=function(){}}return l(r,[{key:"registerNotify",value:function(e){this.notify=e}},{key:"status",value:function(){return this.socketStatus}},{key:"open",value:function(){var e=this,n=arguments.length>0&&arguments[0]!==void 0?arguments[0]:{},t=u(u({},this.options),n),o=t.port,i=t.host,s=t.secure,a=t.protocol;this.socket&&this.close();var c=s?"wss":"ws",w={address:i,family:c,port:o,size:0};this.socket=new we("".concat(c,"://").concat(i,":").concat(o),a),this.socket.binaryType="arraybuffer",this.socketStatus=Ze,this.socket.onopen=function(){e.socketStatus=qe,e.notify("open")},this.socket.onclose=function(){e.socketStatus=Ke,e.notify("close")},this.socket.onerror=function(P){e.notify("error",P)},this.socket.onmessage=function(P){e.notify(P.data,w)}}},{key:"close",value:function(){this.socketStatus=Je,this.socket.close()}},{key:"send",value:function(e){this.socket.send(e)}}]),r}(),Xe=0,Ye=1,$e=2,et=3,tt=function(){function r(e){throw f(this,r),new Error("WebsocketServerPlugin can not be used in browser context")}return l(r,[{key:"registerNotify",value:function(e){this.notify=e}},{key:"status",value:function(){return this.socketStatus}},{key:"open",value:function(){var e=this,n=arguments.length>0&&arguments[0]!==void 0?arguments[0]:{},t=u(u({},this.options),n),o=t.port,i=t.host,s={address:i,family:"wsserver",port:o,size:0};this.socket&&this.close(),t.server?this.socket=new X({server:t.server}):this.socket=new X({host:i,port:o}),this.socket.binaryType="arraybuffer",this.socketStatus=Xe,this.socket.on("listening",function(){e.socketStatus=Ye,e.notify("open")}),this.socket.on("error",function(a){e.notify("error",a)}),this.socket.on("connection",function(a){a.on("message",function(c){e.notify(new Uint8Array(c),s)})})}},{key:"close",value:function(){var e=this;this.socketStatus=$e,this.socket.close(function(){e.socketStatus=et,e.notify("close")})}},{key:"send",value:function(e){this.socket.clients.forEach(function(n){n.send(e,{binary:!0})})}}]),r}(),nt={discardLateMessages:!1,plugin:new me},O=function(){function r(e){if(f(this,r),e&&!z(e))throw new Error("OSC options argument has to be an 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API #status is not implemented!");return this.options.plugin.status()}},{key:"close",value:function(){if(!this.options.plugin||!j(this.options.plugin.close))throw new Error("OSC Plugin API #close is not implemented!");return this.options.plugin.close()}},{key:"send",value:function(e,n){if(!this.options.plugin||!j(this.options.plugin.send))throw new Error("OSC Plugin API #send is not implemented!");if(!(e instanceof Q||e instanceof E||e instanceof I||e instanceof M))throw new Error("OSC send() needs Messages, Bundles or Packets");if(n&&!z(n))throw new Error("OSC send() options argument has to be an object");return this.options.plugin.send(e.pack(),n)}}]),r}();return O.STATUS={IS_NOT_INITIALIZED:-1,IS_CONNECTING:0,IS_OPEN:1,IS_CLOSING:2,IS_CLOSED:3},O.Packet=M,O.Bundle=I,O.Message=E,O.TypedMessage=Q,O.DatagramPlugin=Ue,O.WebsocketClientPlugin=me,O.WebsocketServerPlugin=tt,O.BridgePlugin=ze,O})})(Ee);var $=Ee.exports;const Ce=new $;Ce.open();const ft=.1;let Y=-1;ct.prototype.osc=function(){return this._withHap(g=>{const d=(p,u,f,N)=>{const l=u.wholeOrPart().begin.valueOf(),R=u.duration.valueOf();Y<0&&(Y=Date.now()-f*1e3);const k=Object.assign({},{cps:N,cycle:l,delta:R},u.value),h=Object.entries(k).flat(),T=Math.floor(Y+(p+ft)*1e3),F=new $.Message("/dirt/play",...h),y=new $.Bundle([F],T);y.timestamp(T),Ce.send(y)};return g.setContext(Oe(Se({},g.context),{onTrigger:d}))})}; diff --git a/tutorial/index.html b/tutorial/index.html index 50f2e1c70..d4835e479 100644 --- a/tutorial/index.html +++ b/tutorial/index.html @@ -9,8 +9,8 @@ Strudel Tutorial - - + +