Harry Partch's 43-note scale
|
View:
New views
12 Messages
—
Rating Filter:
Alert me
|
 |
Harry Partch's 43-note scale
by G-Wohl
::
Rate this Message:
|
|
|
Re: Harry Partch's 43-note scale [LONG]
by Mark Ballora
::
Rate this Message:
|
|
|
Re: Harry Partch's 43-note scale
by Tim Walters
::
Rate this Message:
Andrew Grathwohl wrote:
> Has anybody ever used Harry Partch's beautiful scale in a supercollider > piece before? > > If not, is there any way one can use this scale in supercollider without > having to figure out each individual frequency of each individual note? I posted a Scale class to the developers' list last week, which will probably see the light of day in some form eventually (although others have interesting, different ideas for how it should work). In the meantime you can use the attached files. Once the class is loaded you can get Partch's Otonalities and Utonalities, or create your own scales, using his tuning, in a fairly straightforward way: Pbind( \degree, Pseq([0, 1, 2, 3, 4, 5, 6, 5, 4, 3, 2, 1, 0, \rest], inf), \scale, Scale.partch_o1, \dur, 0.25 ).play; I've haven't written a help file yet, but the attached demo file gives plenty of usage examples. Feedback on the class is welcome. -- Tim Walters | The Doubtful Palace | http://doubtfulpalace.com Scale { var <degrees, <descDegrees, <stepsPerOctave, <tuning, <>name, lastIndex = 0, setStepsNextTuning = false; *new { | degrees, tuning, descDegrees | // can't use arg defaults because nils are passed in by doesNotUnderstand // nils in tuning handled after stepsPerOctave determined // nil for descDegrees is OK ^super.new.init(degrees ? \ionian, tuning, descDegrees); } init { | inDegrees, inTuning, inDescDegrees | // Degrees may or may not set the stepsPerOctave this.degrees_(inDegrees); // Tuning will use stepsPerOctave if set; if not // will guess based on scale contents this.tuning_(inTuning); this.descDegrees_(inDescDegrees ? inDegrees); stepsPerOctave = stepsPerOctave ? tuning.size; ^this.checkForMismatch } checkForMismatch { (stepsPerOctave != tuning.size).if({ ( "Scale steps per octave " ++ stepsPerOctave ++ " does not match tuning size " ++ tuning.size ++ ": using default tuning" ).warn; tuning = Tuning.default(stepsPerOctave); }); ^this } degrees_ { | inDegrees | var key; inDegrees.isKindOf(SequenceableCollection).if({ degrees = inDegrees.asArray; (degrees != degrees.asInteger).if({ "Truncating non-integer scale degrees.".warn; degrees = degrees.asInteger; }); name = "scale" ++ UniqueID.next.asString; setStepsNextTuning = true; }, { key = inDegrees ? \ionian; #degrees, descDegrees, stepsPerOctave = ScaleInfo.at(key); name = key.asString }) } descDegrees_ { | inDescDegrees | inDescDegrees.isKindOf(SequenceableCollection).if({ descDegrees = inDescDegrees.asArray; }, { ^descDegrees = ScaleInfo.descDegrees(inDescDegrees) }); } tuning_ { | inTuning | var targetSteps; targetSteps = setStepsNextTuning.if({ this.guessSPO }, { stepsPerOctave }); inTuning.isKindOf(Tuning).if({ tuning = inTuning; }, { tuning = inTuning.notNil.if({ Tuning.new(inTuning, targetSteps); }, { Tuning.default(targetSteps); }) }); setStepsNextTuning.if({ setStepsNextTuning = false; stepsPerOctave = tuning.size }); } guessSPO { // most common flavors of ET // pick the smallest one that contains all scale degrees var etTypes = #[12, 19, 24, 53, 128]; ^etTypes[etTypes.indexInBetween(degrees.maxItem).ceil]; } scale_ { | degrees, tuning, descDegrees | degrees.notNil.if({ this.degrees_(degrees) }); tuning.notNil.if({ this.tuning_(tuning) }); this.descDegrees_(descDegrees ? degrees); } asArray { ^this.semitones } asADArray { ^this.semitones(false) ++ this.semitones(true).reverse.drop(1) } adDegrees { ^degrees ++ (descDegrees ? degrees).reverse.drop(1) } adRatios { ^this.asADArray.midiratio } asFloatArray { var array, fa; array = this.asArray; ^FloatArray.new(array.size).addAll(array); } size { ^degrees.size } semitones { |desc = false| desc.if({ ^descDegrees !? descDegrees.collect({ |x| tuning.wrapAt(x) }); },{ this.checkForMismatch; ^degrees.collect({ |x| tuning.wrapAt(x) }); }) } cents { |desc = false| ^this.semitones * 100 } ratios { ^this.semitones.midiratio } descending { |index| ^descDegrees.notNil && (index < lastIndex) } at { |index| ^this.semitones(this.descending(index)).at(index) <! ( lastIndex = index ) } wrapAt { |index| ^this.semitones(this.descending(index)).wrapAt(index) <! ( lastIndex = index ) } degreeToRatio { |degree, octave = 0| ^this.ratios.at(degree) * (2 ** octave); } degreeToFreq { |degree, rootFreq, octave| ^this.degreeToRatio(degree, octave) * rootFreq; } *choose { |size, tuning| // this is a bit pretzely, but allows steps and tuning to be constrained // independently, while still making sure everything matches up var randomScale, randomTuning, steps, selectFunc; randomTuning = tuning !? tuning.isKindOf(Tuning).if({ tuning }, { Tuning.new(tuning) }); selectFunc = size.isNil.if({ randomTuning.isNil.if({ { true } }, { { |k| ScaleInfo.stepsPerOctave(k) == randomTuning.size } }) }, { { |k| ScaleInfo.degrees(k).size == size } }); randomScale = ScaleInfo.choose(selectFunc); randomTuning = randomScale.isNil.if({ ("No scales matching criteria " ++ [size, tuning].asString ++ " available.").warn; \et12 }, { randomTuning ? Tuning.choose(ScaleInfo.stepsPerOctave(randomScale)) }); ^super.new.init(randomScale ? \ionian, randomTuning) } *doesNotUnderstand { |selector, args| ^(ScaleInfo.includesKey(selector)).if({ this.new(selector, args) }, { super.doesNotUnderstand(selector, args) }) } doesNotUnderstand { |selector, args| var target; target = this.semitones; ^target.respondsTo(selector).if({ target.perform(selector, args) }, { super.doesNotUnderstand(selector, args) }) } *names { ^ScaleInfo.names } } Tuning { var <tuning, <>name; *new { | tuning, stepsPerOctave | ^super.new.init(tuning ? \et12, stepsPerOctave ? 12); } *default { | stepsPerOctave | var defaultTuning; defaultTuning = TuningInfo.default(stepsPerOctave); ^super.new.init(defaultTuning ? this.calcDefault(stepsPerOctave), stepsPerOctave). name_(defaultTuning ? this.defaultName(stepsPerOctave)) } *et { |stepsPerOctave| ^super.new.init(this.calcET(stepsPerOctave)).name_(this.etName); } *calcET { | stepsPerOctave | ^(0..(stepsPerOctave - 1)) * (12/stepsPerOctave) } *calcDefault { | stepsPerOctave | ^this.calcET(stepsPerOctave) } *choose { |size = 12| ^super.new.init(TuningInfo.choose(size)) } *defaultName { |stepsPerOctave| ^this.etName(stepsPerOctave) } *etName { |stepsPerOctave| ^"et" ++ stepsPerOctave.asString } init { | inTuning, inStepsPerOctave | ^this.tuning_(inTuning, inStepsPerOctave); } tuning_ { | inTuning, inStepsPerOctave = 12 | var newTuning; inTuning.isKindOf(SequenceableCollection).if({ tuning = inTuning.asArray; name = "tuning" ++ UniqueID.next.asString; }, { newTuning = TuningInfo.at(inTuning.asSymbol); newTuning.notNil.if({ tuning = newTuning; name = inTuning.asString; }, { ("Unknown tuning: " ++ inTuning).warn; tuning = this.class.calcDefault(inStepsPerOctave); name = this.class.defaultName(inStepsPerOctave); }) }); } cents_ { |cents| ^this.tuning_(cents / 100) } ratios { ^tuning.midiratio } ratioAt { |index| ^this.ratios.at(index) } semitones { ^tuning } asArray { ^this.semitones } asFloatArray { ^FloatArray.newClear(tuning.size).addAll(tuning); } size { ^tuning.size; } *doesNotUnderstand { |selector, args| ^(TuningInfo.includesKey(selector)).if({ this.new(selector, args) }, { super.doesNotUnderstand(selector, args) }) } doesNotUnderstand { |selector, args| ^tuning.respondsTo(selector).if({ tuning.perform(selector, args) }, { super.doesNotUnderstand(selector, args) }) } *names { ^TuningInfo.names } } ScaleInfo { classvar dict; *initClass { dict = IdentityDictionary[ // TWELVE TONES PER OCTAVE // 5 note scales \minorPentatonic -> [ #[0,3,5,7,10], nil, 12 ], \majorPentatonic -> [ #[0,2,4,7,9], nil, 12 ], \ritusen -> [ #[0,2,5,7,9], nil, 12 ], // another mode of major pentatonic \egyptian -> [ #[0,2,5,7,10], nil, 12 ], // another mode of major pentatonic \kumoi -> [ #[0,2,3,7,9], nil, 12 ], \hirajoshi -> [ #[0,2,3,7,8], nil, 12 ], \iwato -> [ #[0,1,5,6,10], nil, 12 ], // mode of hirajoshi \chinese -> [ #[0,4,6,7,11], nil, 12 ], // mode of hirajoshi \indian -> [ #[0,4,5,7,10], nil, 12 ], \pelog -> [ #[0,1,3,7,8], nil, 12 ], \prometheus -> [ #[0,2,4,6,11], nil, 12 ], \scriabin -> [ #[0,1,4,7,9], nil, 12 ], // han chinese pentatonic scales \gong -> [ #[0,2,4,7,9], nil, 12 ], \shang -> [ #[0,2,5,7,10], nil, 12 ], \jiao -> [ #[0,3,5,8,10], nil, 12 ], \zhi -> [ #[0,2,5,7,9], nil, 12 ], \yu -> [ #[0,3,5,7,10], nil, 12 ], // 6 note scales \whole -> [ (0,2..10), nil, 12 ], \augmented -> [ #[0,3,4,7,8,11], nil, 12 ], \augmented2 -> [ #[0,1,4,5,8,9], nil, 12 ], // Partch's Otonalities and Utonalities \partch_o1 -> [ #[0,8,14,20,25,34], nil, 43 ], \partch_o2 -> [ #[0,7,13,18,27,35], nil, 43 ], \partch_o3 -> [ #[0,6,12,21,29,36], nil, 43 ], \partch_o4 -> [ #[0,5,15,23,30,37], nil, 43 ], \partch_o5 -> [ #[0,10,18,25,31,38], nil, 43 ], \partch_o6 -> [ #[0,9,16,22,28,33], nil, 43 ], \partch_u1 -> [ #[0,9,18,23,29,35], nil, 43 ], \partch_u2 -> [ #[0,8,16,25,30,36], nil, 43 ], \partch_u3 -> [ #[0,7,14,22,31,37], nil, 43 ], \partch_u4 -> [ #[0,6,13,20,28,38], nil, 43 ], \partch_u5 -> [ #[0,5,12,18,25,33], nil, 43 ], \partch_u6 -> [ #[0,10,15,21,27,34], nil, 43 ], // hexatonic modes with no tritone \hexMajor7 -> [ #[0,2,4,7,9,11], nil, 12 ], \hexDorian -> [ #[0,2,3,5,7,10], nil, 12 ], \hexPhrygian -> [ #[0,1,3,5,8,10], nil, 12 ], \hexSus -> [ #[0,2,5,7,9,10], nil, 12 ], \hexMajor6 -> [ #[0,2,4,5,7,9], nil, 12 ], \hexAeolian -> [ #[0,3,5,7,8,10], nil, 12 ], // 7 note scales \major -> [ #[0,2,4,5,7,9,11], nil, 12 ], \ionian -> [ #[0,2,4,5,7,9,11], nil, 12 ], \dorian -> [ #[0,2,3,5,7,9,10], nil, 12 ], \phrygian -> [ #[0,1,3,5,7,8,10], nil, 12 ], \lydian -> [ #[0,2,4,6,7,9,11], nil, 12 ], \mixolydian -> [ #[0,2,4,5,7,9,10], nil, 12 ], \aeolian -> [ #[0,2,3,5,7,8,10], nil, 12 ], \minor -> [ #[0,2,3,5,7,8,10], nil, 12 ], \locrian -> [ #[0,1,3,5,6,8,10], nil, 12 ], \harmonicMinor -> [ #[0,2,3,5,7,8,11], nil, 12 ], \harmonicMajor -> [ #[0,2,4,5,7,8,11], nil, 12 ], \melodicMinor -> [ #[0,2,3,5,7,9,11], #[0,2,3,5,7,8,10], 12 ], \melodicMajor -> [ #[0,2,4,5,7,8,10], nil, 12 ], \bartok -> [ #[0,2,4,5,7,8,10], nil, 12 ], // jazzers call this the hindu scale // raga modes \todi -> [ #[0,1,3,6,7,8,11], nil, 12 ], // maqam ahar kurd \purvi -> [ #[0,1,4,6,7,8,11], nil, 12 ], \marva -> [ #[0,1,4,6,7,9,11], nil, 12 ], \bhairav -> [ #[0,1,4,5,7,8,11], nil, 12 ], \ahirbhairav -> [ #[0,1,4,5,7,9,10], nil, 12 ], \superLocrian -> [ #[0,1,3,4,6,8,10], nil, 12 ], \romanianMinor -> [ #[0,2,3,6,7,9,10], nil, 12 ], // maqam nakriz \hungarianMinor -> [ #[0,2,3,6,7,8,11], nil, 12 ], \neapolitanMinor -> [ #[0,1,3,5,7,8,11], nil, 12 ], \enigmatic -> [ #[0,1,4,6,8,10,11], nil, 12 ], \spanish -> [ #[0,1,4,5,7,8,10], nil, 12 ], // modes of whole tones with added note -> \leadingWhole -> [ #[0,2,4,6,8,10,11], nil, 12 ], \lydianMinor -> [ #[0,2,4,6,7,8,10], nil, 12 ], \neapolitanMajor -> [ #[0,1,3,5,7,9,11], nil, 12 ], \locrianMajor -> [ #[0,2,4,5,6,8,10], nil, 12 ], // 8 note scales \diminished -> [ #[0,1,3,4,6,7,9,10], nil, 12 ], \diminished2 -> [ #[0,2,3,5,6,8,9,11], nil, 12 ], // 12 note scales \chromatic -> [ (0..11), nil, 12 ], // TWENTY-FOUR TONES PER OCTAVE // maqam ajam \ajam -> [ #[0,4,8,10,14,18,22], nil, 24 ], \jiharkah -> [ #[0,4,8,10,14,18,21], nil, 24 ], \shawqAfza -> [ #[0,4,8,10,14,16,22], nil, 24 ], // maqam sikah \sikah -> [ #[0,3,7,11,14,17,21], #[0,3,7,11,13,17,21], 24 ], \huzam -> [ #[0,3,7,9,15,17,21], nil, 24 ], \iraq -> [ #[0,3,7,10,13,17,21], nil, 24 ], \bastanikar -> [ #[0,3,7,10,13,15,21], nil, 24 ], \mustar -> [ #[0,5,7,11,13,17,21], nil, 24 ], // maqam bayati \bayati -> [ #[0,3,6,10,14,16,20], nil, 24 ], \karjighar -> [ #[0,3,6,10,12,18,20], nil, 24 ], \husseini -> [ #[0,3,6,10,14,17,21], nil, 24 ], // maqam nahawand \nahawand -> [ #[0,4,6,10,14,16,22], #[0,4,6,10,14,16,20], 24 ], \farahfaza -> [ #[0,4,6,10,14,16,20], nil, 24 ], \murassah -> [ #[0,4,6,10,12,18,20], nil, 24 ], \ushaqMashri -> [ #[0,4,6,10,14,17,21], nil, 24 ], // maqam rast \rast -> [ #[0,4,7,10,14,18,21], #[0,4,7,10,14,18,20], 24 ], \suznak -> [ #[0,4,7,10,14,16,22], nil, 24 ], \nairuz -> [ #[0,4,7,10,14,17,20], nil, 24 ], \yakah -> [ #[0,4,7,10,14,18,21], #[0,4,7,10,14,18,20], 24 ], \mahur -> [ #[0,4,7,10,14,18,22], nil, 24 ], // maqam hijaz \hijaz -> [ #[0,2,8,10,14,17,20], #[0,2,8,10,14,16,20], 24 ], \zanjaran -> [ #[0,2,8,10,14,18,20], nil, 24 ], // maqam hijazKar \zanjaran -> [ #[0,2,8,10,14,16,22], nil, 24 ], // maqam saba \saba -> [ #[0,3,6,8,12,16,20], nil, 24 ], \zamzam -> [ #[0,2,6,8,14,16,20], nil, 24 ], // maqam kurd \kurd -> [ #[0,2,6,10,14,16,20], nil, 24 ], \kijazKarKurd -> [ #[0,2,8,10,14,16,22], nil, 24 ], // maqam nawa Athar \nawaAthar -> [ #[0,4,6,12,14,16,22], nil, 24 ], \nikriz -> [ #[0,4,6,12,14,18,20], nil, 24 ], \atharKurd -> [ #[0,2,6,12,14,16,22], nil, 24 ], ]; } *doesNotUnderstand { |selector, args| ^dict.perform(selector, args) } *getParam { |name, index| ^this.includesKey(name.asSymbol).if({ dict.at(name).at(index) }, { ("Unknown scale: " ++ name.asString).warn; nil }) } *descDegrees { |name| ^this.getParam(name, 1) ? this.getParam(name, 0) } *degrees { |name| ^this.getParam(name, 0) } *stepsPerOctave { |name| ^this.getParam(name, 2) } *choose { |selectFunc| ^dict.keys.select(selectFunc ? { true }).choose; } *names { ^dict.keys.asArray.sort.asString } } TuningInfo { classvar dict, defaults; *initClass { defaults = IdentityDictionary[ 43 -> \partch ]; dict = IdentityDictionary[ //TWELVE-TONE TUNINGS \et12 -> (0..11), //pythagorean \pythagorean -> [1, 256/243, 9/8, 32/27, 81/64, 4/3, 729/512, 3/2, 128/81, 27/16, 16/9, 243/128].ratiomidi, //5-limit tritone \just -> [1, 16/15, 9/8, 6/5, 5/4, 4/3, 45/32, 3/2, 8/5, 5/3, 9/5, 15/8].ratiomidi, //septimal tritone \sept1 -> [1, 16/15, 9/8, 6/5, 5/4, 4/3, 7/5, 3/2, 8/5, 5/3, 9/5, 15/8].ratiomidi, //septimal tritone and minor seventh \sept2 -> [1, 16/15, 9/8, 6/5, 5/4, 4/3, 7/5, 3/2, 8/5, 5/3, 7/4, 15/8].ratiomidi, //meantone, 1/4 syntonic comma \mean4 -> #[0, 0.755, 1.93, 3.105, 3.86, 5.035, 5.79, 6.965, 7.72, 8.895, 10.07, 10.82], //meantone, 1/5 Pythagorean comma \mean5 -> #[0, 0.804, 1.944, 3.084, 3.888, 5.028, 5.832, 6.972, 7.776, 8.916, 10.056, 10.86], //meantone, 1/6 Pythagorean comma \mean6 -> #[0, 0.86, 1.96, 3.06, 3.92, 5.02, 5.88, 6.98, 7.84, 8.94, 10.04, 10.9], //Kirnberger III \kirnberger -> [1, 256/243, (5.sqrt)/2, 32/27, 5/4, 4/3, 45/32, 5 ** 0.25, 128/81, (5 ** 0.75)/2, 16/9, 15/8].ratiomidi, //Werckmeister III \werckmeister -> #[0, 0.92, 1.93, 2.94, 3.915, 4.98, 5.9, 6.965, 7.93, 8.895, 9.96, 10.935], //Vallotti \vallotti -> #[0, 0.94135, 1.9609, 2.98045, 3.92180, 5.01955, 5.9218, 6.98045, 7.9609, 8.94135, 10, 10.90225], //Young \young -> #[0, 0.9, 1.96, 2.94, 3.92, 4.98, 5.88, 6.98, 7.92, 8.94, 9.96, 10.9], //Mayumi Reinhard \reinhard -> [1, 14/13, 13/12, 16/13, 13/10, 18/13, 13/9, 20/13, 13/8, 22/13, 13/7, 208/105].ratiomidi, //Wendy Carlos Harmonic \wcHarm -> [1, 17/16, 9/8, 19/16, 5/4, 21/16, 11/8, 3/2, 13/8, 27/16, 7/4, 15/8].ratiomidi, //Wendy Carlos Super Just \wcSJ -> [1, 17/16, 9/8, 6/5, 5/4, 4/3, 11/8, 3/2, 13/8, 5/3, 7/4, 15/8].ratiomidi, //MORE THAN TWELVE-TONE ET \et19 -> ((0 .. 18) * 12/19), \et22 -> ((0 .. 21) * 6/11), \et24 -> ((0 .. 23) * 0.5), \et31 -> ((0 .. 30) * 12/31), \et41 -> ((0 .. 40) * 12/41), \et53 -> ((0 .. 52) * 12/53), //NON-TWELVE-TONE JI //Ben Johnston \johnston -> [1, 25/24, 135/128, 16/15, 10/9, 9/8, 75/64, 6/5, 5/4, 81/64, 32/25, 4/3, 27/20, 45/32, 36/25, 3/2, 25/16, 8/5, 5/3, 27/16, 225/128, 16/9, 9/5, 15/8, 48/25].ratiomidi, //Harry Partch \partch -> [1, 81/80, 33/32, 21/20, 16/15, 12/11, 11/10, 10/9, 9/8, 8/7, 7/6, 32/27, 6/5, 11/9, 5/4, 14/11, 9/7, 21/16, 4/3, 27/20, 11/8, 7/5, 10/7, 16/11, 40/27, 3/2, 32/21, 14/9, 11/7, 8/5, 18/11, 5/3, 27/16, 12/7, 7/4, 16/9, 9/5, 20/11, 11/6, 15/8, 40/21, 64/33, 160/81].ratiomidi, //Jon Catler \catler -> [1, 33/32, 16/15, 9/8, 8/7, 7/6, 6/5, 128/105, 16/13, 5/4, 21/16, 4/3, 11/8, 45/32, 16/11, 3/2, 8/5, 13/8, 5/3, 27/16, 7/4, 16/9, 24/13, 15/8].ratiomidi, //John Chalmers \chalmers -> [1, 21/20, 16/15, 9/8, 7/6, 6/5, 5/4, 21/16, 4/3, 7/5, 35/24, 3/2, 63/40, 8/5, 5/3, 7/4, 9/5, 28/15, 63/32].ratiomidi, //Lou Harrison \harrison -> [1, 16/15, 10/9, 8/7, 7/6, 6/5, 5/4, 4/3, 17/12, 3/2, 8/5, 5/3, 12/7, 7/4, 9/5, 15/8].ratiomidi, //sruti \sruti -> [1, 256/243, 16/15, 10/9, 9/8, 32/27, 6/5, 5/4, 81/64, 4/3, 27/20, 45/32, 729/512, 3/2, 128/81, 8/5, 5/3, 27/16, 16/9, 9/5, 15/8, 243/128].ratiomidi, //HARMONIC SERIES -- length arbitary \harmonic -> (1 .. 24).ratiomidi, //NO OCTAVE //Bohlen-Pierce \bp -> ((0 .. 12) * (3.ratiomidi/13)), //Wendy Carlos scales -- length arbitrary \wcAlpha -> ((0 .. 127) * 0.78), \wcBeta -> ((0 .. 127) * 0.638), \wcGamma -> ((0 .. 255) * 0.351) ]; } *choose { |size| ^dict.keys.select({ |t| dict[t].size == size }).choose; } *names { ^dict.keys.asArray.sort.asString } *default { |stepsPerOctave| ^defaults[stepsPerOctave] } *doesNotUnderstand { |selector, args| ^dict.perform(selector, args) } } _______________________________________________ sc-users mailing list sc-users@... http://lists.create.ucsb.edu/mailman/listinfo/sc-users |
|
|
|
|
|
Re: Harry Partch's 43-note scale [LONG]
by Mark Ballora
::
Rate this Message:
|
|
|
Re: Harry Partch's 43-note scale
by Michael Hairston
::
Rate this Message:
|
|
|
Re: Harry Partch's 43-note scale
by Sylvain Le Beux
::
Rate this Message:
|
|
|
Re: Harry Partch's 43-note scale
by Tim Walters
::
Rate this Message:
|
|
|
Re: Harry Partch's 43-note scale
by Tim Walters
::
Rate this Message:
|
|
|
reading and parsing a binary UDP stream
by Denis Fitzpatrick-2
::
Rate this Message:
|
|
|
Re: reading and parsing a binary UDP stream
by Sebastian Heinz
::
Rate this Message:
|
|
|
Re: Harry Partch's 43-note scale [LONG]
by nonprivate
::
Rate this Message:
|
ScaleDemo.rtf (4K) 
| Free embeddable forum powered by Nabble | Forum Help |
