tuning-math mailing list
391 scales
| File | Description | Notes | Period (ยข) | Limit |
|---|---|---|---|---|
| 10_serpent1 | Two pentatonic chains of 7:4's rooted a 5:4 apart, tuned in 31-tet. | 10 | 1200.0 | |
| 10_serpent2 | Two pentatonic chains of 3:2's rooted a 7:4 apart, tuned in 31-tet. | 10 | 1200.0 | |
| 12_class | 31 dyads covered by 4 tetrads (7-limit). | 12 | 1200.0 | 7 |
| 12_max7 | 32 7-limit dyads in 12 notes, Paul Hahn. | 12 | 1200.0 | 7 |
| 12_prism | 225:224 scale by Carl Lumma. | 12 | 1200.0 | 7 |
| Sp53in13lim | Sparschuh's overtone-series 1:3:5:7:9:11:13:15 interpolation (2012) | 53 | 1200.0 | 59 |
| Sp53via19lim | Sparschuh's Symmetric 53-tone well-temperament via 19-limit (2012) | 53 | 1200.0 | 19 |
| Sp5LimDodek | Sparschuh's 5-limit dodecatonics with two Kirnberger 5ths: C-G & A-E | 12 | 1200.0 | 5 |
| SpaRational53Coll | Sparschuh's Rational 53-tone generalized 3n-1 Collatz-sequence | 53 | 1200.0 | 6571 |
| Sparschuh440Hz | c"526#555 d"589#624 e"658 f"702#740 g"788#832 a"880#936 b"987 | 12 | 1200.0 | 263 |
| WTPB-24a | George Secor's 24-triad proportional-beating well-temperament (24a) | 12 | 1200.0 | 127 |
| WTPB-24b | George Secor's 24-triad proportional-beating well-temperament (24b) | 12 | 1200.0 | 1019 |
| Wier53 | Danny Wier's schismatically-altered 53-Pythagorgean scale (2002) | 53 | 1200.0 | 7 |
| abacbadabc | 7-limit scale with mean variety four | 10 | 1200.0 | 7 |
| abacbadabc-marvtrans | Transversal of marvel tempering of 7-limit scale with mean variety four | 10 | 1200.0 | 5 |
| alabake | Baked alaska, with brats of 2 and 3/2 | 12 | 1198.8 | |
| amity53pure | Amity[53] in pure-fifths tuning | 53 | 1200.0 | |
| archytas12_tuning-math_19356_19356 | A distributionally even scale in archytas (64/63 planar) temperament, ababacbababc | 12 | 1197.0 | |
| archytas7_tuning-math_19356_19356 | A distributionally even scale in archytas (64/63 planar) temperament, abacabc | 7 | 1197.0 | |
| archytas8 | A distributionally even scale in archytas (64/63 planar) temperament, abacbabc | 8 | 1197.0 | |
| bailey | Rationalized Paul Bailey well temperament | 12 | 1200.0 | 191 |
| bayes_alt12 | Alternate Bayesian construction | 12 | 1200.0 | |
| betacub | inverted 3x3x3 9-limit quintad cube beta (5120/5103) synch tempered | 46 | 1200.0 | |
| bidiatonic | 14 note modmos of meantone, mos of 12&50 | 14 | 1200.0 | |
| bigblok | Bigblok | 28 | 1200.0 | 7 |
| bihex-top | Bihexany in octoid TOP tuning | 12 | 1200.3 | |
| bihex540 | Bihexany in 540/539 tempering | 12 | 1199.8 | |
| blackjb | marvel (1,1) tuning of pipedum_21b | 21 | 1200.0 | |
| blaj | Detempered Blackjack in 1/4 kleismic marvel tuning | 21 | 1200.0 | |
| brect33 | 3x3 breed rectangle scale, <9 15 22 26| epimorphic | 9 | 1200.0 | 7 |
| brect35 | 3x5 breed rectangle scale, <15 25 36 43| epimorphic | 15 | 1200.0 | 7 |
| brect37 | 3x7 breed rectangle scale, <21 35 50 60| epimorphic | 21 | 1200.0 | 7 |
| brect73 | 7x3 breed rectangle scale, <21 33 49 59| epimorphic | 21 | 1200.0 | 7 |
| bree3 | Third breed ball around 49/40-7/4 | 12 | 1200.0 | 7 |
| breedpump | Comma pump in breed (2401/2400 planar) | 16 | 1200.0 | 7 |
| breetet2 | doubled Breed tetrad | 13 | 1200.0 | 7 |
| breetet3 | tripled Breed tetrad | 25 | 1200.0 | 7 |
| breezb | Alternative block to breeza 40353607/40000000 & 40960000/40353607 | 27 | 1200.0 | 7 |
| carl | Carl's 5-limit transversal | 11 | 1200.0 | 5 |
| cata34 | Catakleismic[34] in 71/269 generator tuning | 34 | 1200.0 | |
| catakleismic34semitransversal | 17 note 2.3.7 semitransversal of Catakleismic[34] | 17 | 1200.0 | 7 |
| catakleismic34trans | Catakleismic[34] 2.5.7 transversal | 34 | 1200.0 | 7 |
| centr | Marvel projection to the 5-limit of centaur | 12 | 1200.0 | 5 |
| ch9_1 | Four tetrads one <9 14 21 26| permutation epimorphic | 9 | 1200.0 | 7 |
| ch9_2 | Four tetrads two <9 14 21 26| permutation epimorphic | 9 | 1200.0 | 7 |
| ch9_3 | Four tetrads three | 9 | 1200.0 | 7 |
| ch9_4 | Four tetrads four | 9 | 1200.0 | 7 |
| ch9_5 | Four tetrads five | 9 | 1200.0 | 7 |
| ch9_6 | Four tetrads six | 9 | 1200.0 | 7 |
| circ19 | 19 note circulating temperament | 19 | 1200.0 | |
| circ5120 | Circle of seven minor, six major, and one subminor thirds in 531-et | 14 | 1200.0 | |
| circu | A circulating temperament | 12 | 1200.0 | 1997 |
| classr | Marvel projection to the 5-limit of class | 12 | 1200.0 | 5 |
| coll7 | Seven note Collatz cycle scale, -17 starting point | 7 | 1200.0 | 61 |
| cpak12 | optimal tetrad pack scale = cv1 | 12 | 1200.0 | 7 |
| cpak15 | optimal tetrad pack scale | 15 | 1200.0 | 7 |
| cpak19 | optimal tetrad pack scale | 19 | 1200.0 | 7 |
| cpak19a | First 19-epimorphic ordered tetrad pack scale | 19 | 1200.0 | 7 |
| cpak19b | Second 19-epimorphic ordered tetrad pack scale | 19 | 1200.0 | 7 |
| cpak22 | optimal tetrad pack scale | 22 | 1200.0 | 7 |
| cpak31 | optimal tetrad pack scale | 31 | 1200.0 | 7 |
| cv1 | First 12/5 <12 19 28 34| epimorphic | 12 | 1200.0 | 7 |
| cv11 | Eleventh 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 |
| cv13 | Thirteenth 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 |
| cv5 | Fifth 12/5 scale <12 19 28 34| epimorphic = inverse hen12 | 12 | 1200.0 | 7 |
| cv7 | Seventh 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 |
| cv9 | Ninth 12/5 scale <12 19 28 34| epimorphic | 12 | 1200.0 | 7 |
| cw12_11 | CalkinWilf(<12 19 28 34 42|) | 12 | 1200.0 | 11 |
| cw12_5 | CalkinWilf(<12 19 28|) = ariel1 | 12 | 1200.0 | 5 |
| cw19_11 | CalkinWilf(<19 30 44 53 66|) | 19 | 1200.0 | 11 |
| cw19_5 | CalkinWilf(<19 30 44|) | 19 | 1200.0 | 5 |
| cw19_7 | CalkinWilf(<19 30 44 53|) | 19 | 1200.0 | 7 |
| cx2 | Second 10/4 scale <10 16 23 28| epimorphic | 10 | 1200.0 | 7 |
| cx3 | Third 10/4 scale <10 16 23 28| epimorphic | 10 | 1200.0 | 7 |
| cx4 | Fourth 10/4 scale <10 16 23 28| epimorphic | 10 | 1200.0 | 7 |
| cx5 | Fifth 10/4 scale <10 17 24 29| epimorphic | 10 | 1200.0 | 7 |
| cxi1 | First 11/5 <11 17 26 31| permutation epimorphic scale | 11 | 1200.0 | 7 |
| decab | (10/9) <=> (16/15) transform of decaa | 10 | 1200.0 | 7 |
| decac | inversion of decaa | 10 | 1200.0 | 7 |
| decad | inversion of decab | 10 | 1200.0 | 7 |
| deporcy | A 15-note chord-based detempering of 7-limit porcupine | 15 | 1200.0 | 7 |
| diab19_612 | diab19a in 612 et tuning | 19 | 1200.0 | |
| diaclose | Convex closure of 7-limit diamond in breed plane | 17 | 1200.0 | 7 |
| diadiaschis1 | Diadiaschisma scale 2048/2025 67108864/66430125 | 12 | 1200.0 | 5 |
| diadiaschis2 | Diadiaschisma scale 2048/2025 67108864/66430125 | 12 | 1200.0 | 5 |
| diadie1 | First Diadie 2048/2025 128/125 scale = lumma5r.scl | 12 | 1200.0 | 5 |
| diadie2 | Second Diadie 2048/2025 128/125 scale ~ pipedum_12a.scl | 12 | 1200.0 | 5 |
| diadieorw1 | 84-et version of diadie1.scl (similar to lumma.scl) | 12 | 1200.0 | |
| diadieorw2 | 84-et version of diadie2.scl | 12 | 1200.0 | |
| diasynch34 | Diaschismic[34] in circulating synch (brat=-1) tuning | 34 | 1200.0 | |
| didymus9 | A distributionally even scale in didymus (81/80 planar) temperament, aabacabac | 9 | 1201.4 | |
| duo101 | Ellis duodene tempered in 101-et | 12 | 1200.0 | |
| duowell | Ellis duodene well-tuned to fifth=(7168/11)^(1/16) third=(11/7)^(1/2) | 12 | 1200.0 | |
| dwarf6_7 | Dwarf(<6 10 14 17|) | 6 | 1200.0 | 7 |
| eidohole5 | Fifth eikohole ball | 42 | 1200.0 | 11 |
| eikobag | twelve note C(6, 3) combination product bag from <1 3 3 5 7 9> | 12 | 1200.0 | 7 |
| eikohole1 | First eikohole ball <6 9 13 17 20|-epimorphic | 6 | 1200.0 | 11 |
| eikohole2 | Second eikohole ball | 18 | 1200.0 | 11 |
| eikohole3 | Third eikohole ball = eikosany | 20 | 1200.0 | 11 |
| eikohole6 | Sixth eikohole ball | 54 | 1200.0 | 11 |
| elevenlim | Eleven-limit otonal chord | 6 | 1200.0 | 11 |
| enn36 | TM reduced detempering of Ennealimmal[36] | 36 | 1200.0 | 7 |
| enn45 | Detempered Ennealimmal[45], TM reduced | 45 | 1200.0 | 7 |
| ennon13 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 13 | 1902.0 | 7 |
| ennon15 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 15 | 1902.0 | 7 |
| ennon28 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 28 | 1902.0 | 7 |
| ennon43 | Nonoctave Ennealimmal, [3, 5/3] just tuning | 43 | 1902.0 | 7 |
| erb10 | erlich10 in 50/49 (-1,5) tuning; approximate pajara | 10 | 1200.0 | |
| even12a | first maximally even {15/14,16/15,21/20,25/24} scale | 12 | 1200.0 | 7 |
| even12b | second maximally even {15/14,16/15,21/20,25/24} scale | 12 | 1200.0 | 7 |
| ex1 | Secor extraordinary one | 12 | 1200.0 | 56124137 |
| ex2 | Secor extraordinary two | 12 | 1200.0 | 1490459 |
| ex3 | Secor extraordinary three | 12 | 1200.0 | 1904297 |
| fib10 | first thirteen fibonacci numbers reduced to the octave | 10 | 1200.0 | 233 |
| fivecrys1 | First 5-limit crystal ball | 7 | 1200.0 | 5 |
| fivecrys2 | Second 5-limit crystal ball | 19 | 1200.0 | 5 |
| fivelim | Five-limit otonal chord | 3 | 1200.0 | 5 |
| fokjack1 | First 128/125 and ampersand Fokker block | 21 | 1200.0 | 5 |
| fokkerblock | 2.7.13 Fokker block (Carl Lumma's definition) with UVs 343/338, 28672/28561 | 10 | 1200.0 | 13 |
| freefokkerblock | 2.7.13 Fokker block (free-floating parallelogram definition) with UVs 343/338, 28672/28561 | 10 | 1200.0 | 13 |
| genum1125 | Transposed genus(1125) minus a note; permutation epimorphic | 11 | 1200.0 | 5 |
| geo | George Secor style circulating temperament | 12 | 1200.0 | 1033 |
| george | George Secor inspired circulating temperament | 12 | 1200.0 | |
| glamma | Glamma = reca1c2, <12 19 27 34|-epimorphic | 12 | 1200.0 | 7 |
| graham | Graham's 5-limit transversal | 11 | 1200.0 | 5 |
| hahn15 | Hahn-reduced 15 note scale | 15 | 1200.0 | 7 |
| hahn16 | Hahn-reduced 16 note scale | 16 | 1200.0 | 7 |
| hahn19 | Hahn-reduced 19 note scale | 19 | 1200.0 | 7 |
| hahn22 | Hahn-reduced 22 note scale | 22 | 1200.0 | 7 |
| hahnmaxr | Paul Hahn's 12_hahn7 marvel projected to the 5-limit | 12 | 1200.0 | 5 |
| hemball | Ball 2 around tetrad lattice hole, TOP hemiwuerschmidt tempered | 38 | 1199.7 | |
| hemifamcyc | Hemifamity cycle of thirds scale, nearest to proper | 14 | 1200.0 | |
| hemw | Hemiwuerschmidt TOP tempering of 43 notes of septimal ball 3 | 41 | 1199.7 | |
| hen12 | Adjusted Hahn12 | 12 | 1200.0 | 7 |
| hen22 | Adjusted Hahn22 | 22 | 1200.0 | 7 |
| hexy | Maximized 9-limit harmony containing a hexany | 12 | 1200.0 | 7 |
| jobbit12_5 | 12-note 5-limit JI hobbit | 12 | 1200.0 | 5 |
| jubilee10asym1 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | |
| jubilee10asym2 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | |
| jubilee10asym3 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | |
| jubilee10asym4 | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacabac | 10 | 1199.3 | |
| jubilee10sym1 | A distributionally even scale in jubilee (50/49 planar) temperament, aabacaabac | 10 | 1199.3 | |
| jubilee10sym2 | A distributionally even scale in jubilee (50/49 planar) temperament, aabacaabac | 10 | 1199.3 | |
| jubilee12sym | A distributionally even scale in jubilee (50/49 planar) temperament, aabaacaabaac | 12 | 1199.3 | |
| keenan5_269 | Keenan5 as a catakleismic scale with 71/269 generator | 31 | 1200.0 | |
| kesred12_5 | Kees reduced 5-limit 12-note scale = Hahn reduced | 12 | 1200.0 | 5 |
| kirnberger1 | Kirnberger's temperament 1 (1766) | 12 | 1200.0 | |
| kleismic34trans | Kleismic[34] transversal (detempering) | 34 | 1200.0 | 5 |
| kred12_5 | Kees reduced 5-limit centered on |1 1 1>/3 = rousseau.scl | 12 | 1200.0 | 5 |
| leapday12 | Leapday[12] in 46-et tuning | 12 | 1200.0 | |
| mag22 | 22 note magic temperament | 22 | 1200.0 | |
| majraj1 | Majraj 648/625 6561/6250 scale | 12 | 1200.0 | 5 |
| majraj2 | Majraj 648/625 6561/6250 scale | 12 | 1200.0 | 5 |
| majraj3 | Majraj 648/625 6561/6250 scale | 12 | 1200.0 | 5 |
| majsyn1 | First Majsyn 648/625 81/80 scale | 12 | 1200.0 | 5 |
| majsyn2 | Second Majsyn 648/625 81/80 scale | 12 | 1200.0 | 5 |
| malcolmm | Malcolm's monochord in 1/4-kleisma marvel | 12 | 1200.0 | |
| marpurg | Marpurg, Versuch ueber die musikalische Temperatur (1776), p. 153 | 12 | 1200.0 | |
| marpurg2 | Marpurg 2. Neue Methode (1790) | 12 | 1200.0 | |
| mavchrome1 | First 25/24&135/128 scale = diff7b helmholtz trab7 | 7 | 1200.0 | 5 |
| mavchrome2 | Second 25/24&135/128 scale inverse mavchrome3 | 7 | 1200.0 | 5 |
| mavchrome3 | Third 25/24&135/128 scale inverse mavchrome2 | 7 | 1200.0 | 5 |
| mavchrome4 | Fourth 25/24&135/128 scale inverse mavchrome5 | 7 | 1200.0 | 5 |
| mavchrome5 | Fifth 25/24&135/128 scale = transposed turkish inverse mavchrome4 | 7 | 1200.0 | 5 |
| mavchrome6 | Sixth 25/24&135/128 scale = redfield | 7 | 1200.0 | 5 |
| mavchrome7 | Seventh 25/24&135/128 scale = Dwarf(<7 11 16|) zarlino | 7 | 1200.0 | 5 |
| mavsynch16 | Mavilla[16] in synch (brat=-1) tuning | 16 | 1200.0 | |
| mavsynch7 | Mavilla[7] in synch (brat=-1) tuning | 7 | 1200.0 | |
| max1 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 49/48 | 12 | 1200.0 | 7 |
| max2 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 49/48 | 12 | 1200.0 | 7 |
| max3 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 50/49 | 12 | 1200.0 | 7 |
| max4 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 50/49 | 12 | 1200.0 | 7 |
| max5 | 31 intervals 26 triads 6 tetrads two pentads smallest step 50/49 | 12 | 1200.0 | 7 |
| max6 | 31 intervals 26 triads 6 tetrads 2 pentads smallest step 50/49 | 12 | 1200.0 | 7 |
| meande12 | chord-based detempering of 7-limit meantone | 12 | 1200.0 | 7 |
| meandia | Detempered Meantone[21]; contains 7-limit diamond | 21 | 1200.0 | 7 |
| meandin | inverted detempered 7-limit meantone | 12 | 1200.0 | 7 |
| mecaa | {225/224, 441/440} tempering of decad, 72-et version | 10 | 1200.0 | |
| metdia | Consists of the tetrads of detempered Meantone[21] = meandia.scl | 19 | 1200.0 | 7 |
| miller19 | Herman Miller circulating based on {225/224, 1029/1000} | 19 | 1202.9 | |
| mircube | Major harmonic cube of 27 tetrads in TOP miracle tuning | 31 | 1200.6 | |
| modmos12a | A 12-note modmos in 50-et meantone | 12 | 1200.0 | |
| monzoblock37 | Symmetrical 13-limit Fokker block containing all of the primes as scale degrees | 37 | 1200.0 | 13 |
| mund45 | Tenney reduced 11-limit Miracle[45] | 45 | 1200.0 | 11 |
| mundeuc45 | Euclidean reduced detempered Miracle[45] with Tenney tie-breaker | 45 | 1200.0 | 11 |
| ninelim | Nine-limit otonal chord | 5 | 1200.0 | 7 |
| nonepi | Non epimorphic scale | 7 | 1200.0 | 73 |
| octone_tuning-math_12214_12214 | octone around 60/49-7/4 interval | 8 | 1200.0 | 7 |
| orwellian13 | A distributionally even scale in orwellian temperament, abacbacabcabc | 13 | 1199.4 | |
| orwellian9 | A distributionally even scale in orwellian temperament, ababababc | 9 | 1199.4 | |
| oz17 | 80-et commas 13-limit detempering of a chain of 16 fifths | 17 | 1200.0 | 13 |
| ozan80_tuning-math_11729_11784 | 80-et version of Ozan Yarman scale | 12 | 1200.0 | |
| pluto17 | 17 | 1200.0 | ||
| poole100 | Henry Ward Poole's 100 note 7-limit scale, Helmholtz page 474 | 100 | 1200.0 | 7 |
| porchrome1 | First 25/24&250/243 scale = synchrome1 diff7 ptolemy_diat al_farabi_diat2 | 7 | 1200.0 | 5 |
| porchrome2 | Second 25/24&250/243 scale = inverse porchrome3 | 7 | 1200.0 | 5 |
| porchrome3 | Third 25/24&250/243 scale = inverse porchrome2 | 7 | 1200.0 | 5 |
| porchrome4 | Fourth 25/24&250/243 scale = inverse porchrome5 | 7 | 1200.0 | 5 |
| porchrome5 | Fifth 25/24&250/243 scale = inverse porchrome4 | 7 | 1200.0 | 5 |
| porchrome6 | Sixth 25/24&250/243 scale = transposed liu_minor inverse porchrome7 | 7 | 1200.0 | 5 |
| porchrome7 | Seventh 25/24&250/243 scale = inverse porchrome6 | 7 | 1200.0 | 5 |
| portent11 | A distributionally even scale in portent temperament, abababababc | 11 | 1200.5 | |
| prop19_10 | Negri[10] = 10-19.scl, Negri's 10+9 scale | 10 | 1200.0 | |
| prop19_7a | Diatonic major | 7 | 1200.0 | |
| prop19_7b | Harmonic minor | 7 | 1200.0 | |
| prop19_7c | Harmonic major (inverse harmonic minor) | 7 | 1200.0 | |
| prop19_7d | Melodic minor | 7 | 1200.0 | |
| prop19_7e | 3/19 MOS | 7 | 1200.0 | |
| prop19_7f | Sixth 7-note 19-et strictly proper scale | 7 | 1200.0 | |
| prop19_8a | Sensi[8] = Mandelbaum 8/19 = Oljare Octatonic | 8 | 1200.0 | |
| prop19_8b | Second proper 8 note scale in 19-et, two sizes of interval | 8 | 1200.0 | |
| prop19_8c | Third proper 8-note 19-et scale, single larger interval | 8 | 1200.0 | |
| prop19_9a | Negri[9] = 09-19.scl | 9 | 1200.0 | |
| prop19_9b | Alternative proper 9-note 19-et scale | 9 | 1200.0 | |
| prop19_g | Seventh 7-note 19-et strictly proper scale | 7 | 1200.0 | |
| prop31strange | Strange diatonic-like strictly proper scale | 7 | 1200.0 | |
| propsep | proper septicyclic 1029/1024-tempered scale in 252 et | 11 | 1200.0 | |
| pship | Pauline (225/224) tempered 10 note scale | 10 | 1200.0 | |
| qm2 | Qm(2) 7-note quasi-miracle scale | 7 | 1200.0 | |
| qm3a | Qm(3) 10-note quasi-miracle scale, mode A | 10 | 1200.0 | |
| qm3b | Qm(3) 10-note quasi-miracle scale, mode B | 10 | 1200.0 | |
| qmean | 41 limit quasi-meantone detempered from 181/311 fifth | 12 | 1200.0 | 41 |
| qujus1 | scale 1 420 2,2,2,2 1.897095 0.538729 strictly proper | 12 | 1200.0 | 7 |
| qujus10 | scale 10 840 2,2,1,1 4.109804 0.207795 strictly proper | 12 | 1200.0 | 7 |
| qujus11 | scale 11 840 2,2,1,1 4.109804 0.207795 strictly proper | 12 | 1200.0 | 7 |
| qujus12 | scale 12 840 2,2,1,1 4.109804 0.207795 strictly proper | 12 | 1200.0 | 7 |
| qujus13 | scale 13 420 2,2,1,1 4.109804 0.194943 strictly proper | 12 | 1200.0 | 7 |
| qujus14 | scale 14 840 2,2,1,1 4.109804 0.194943 strictly proper | 12 | 1200.0 | 7 |
| qujus15 | scale 15 1568 2,2,1,1 2.801371 0.193741 impropriety 0.044238 | 12 | 1200.0 | 7 |
| qujus16 | scale 16 1568 2,2,1,1 4.109804 0.193741 impropriety 0.044238 | 12 | 1200.0 | 7 |
| qujus17 | scale 17 1568 2,2,1,1 4.109804 0.135448 impropriety 0.044238 | 12 | 1200.0 | 7 |
| qujus18 | scale 18 1960 2,2,1,1 4.109804 0.135448 improriety 0.044238 | 12 | 1200.0 | 7 |
| qujus2 | scale 2 840 2,2,2,2 2.330127 0.344658 strictly proper | 12 | 1200.0 | 7 |
| qujus3 | scale 3 840 2,2,2,2 2.330127 0.344658 strictly proper | 12 | 1200.0 | 7 |
| qujus4 | scale 4 840 2,2,2,2 2.330127 0.308814 strictly proper | 12 | 1200.0 | 7 |
| qujus5 | scale 5 840 2,2,2,2 2.330127 0.308814 strictly proper | 12 | 1200.0 | 7 |
| qujus6 | scale 6 420 2,2,2,2 2.330127 0.272970 strictly proper | 12 | 1200.0 | 7 |
| qujus7 | scale 7 840 2,2,1,1 4.109804 0.266088 strictly proper | 12 | 1200.0 | 7 |
| qujus8 | scale 8 840 2,2,1,1 4.109804 0.266088 strictly proper | 12 | 1200.0 | 7 |
| qujus9 | scale 9 420 2,2,1,1 4.109804 0.27795 strictly proper | 12 | 1200.0 | 7 |
| qx1 | breed tempered |-15 0 -2 7> |-9 0 -7-9> Fokker block | 31 | 1200.0 | |
| qx2 | breed tempered |-15 0 -2 7> |-9 0 -7-9> Fokker block | 31 | 1200.0 | |
| ragisyn1 | Ragasyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn10 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn11 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn12 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn2 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn3 | Ragasyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn4 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn5 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn6 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn7 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn8 | Ragasyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| ragisyn9 | Ragisyn 6561/6250 81/80 scale | 12 | 1200.0 | 5 |
| rectoo | Hahn-reduced circle of fifths via <12 19 27 34| kernel | 12 | 1200.0 | 7 |
| red72_11 | Canonical 11-limit reduced scale | 72 | 1200.0 | 11 |
| red72_11geo | Geometric 11-limit reduced scale | 72 | 1200.0 | 11 |
| red72_11pro | Prooijen 11-limit reduced scale | 72 | 1200.0 | 11 |
| rhombmarv | TOP Marvel version of rhomb.scl | 19 | 1200.5 | |
| sc1 | Secor1 | 12 | 1200.0 | 2248769 |
| sc2 | Secor2 | 12 | 1200.0 | 765143 |
| sc3 | Secor3 | 12 | 1200.0 | 418819 |
| sc4 | Secor4 | 12 | 1200.0 | 3855857 |
| schis41 | Tenney reduced version of Wilson_41 | 41 | 1200.0 | 11 |
| schisdia1 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 |
| schisdia2 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 |
| schisdia3 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 |
| schisdia4 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 |
| schisdia5 | Schisdia 32805/32768 2048/2025 scale | 12 | 1200.0 | 5 |
| schisdia6 | Schisdia 32805/32768 2048/2025 scale ~ ramis tamil_vi syndia1 | 12 | 1200.0 | 5 |
| schisynch17 | Schismatic[17] in synch (brat=-1) tuning | 17 | 1200.0 | |
| schisynch29 | Schismatic[29] in synch (brat=-1) tuning | 29 | 1200.0 | |
| scott | Wilson's Scott scale, wilson1, in minimax minerva tempering | 19 | 1200.0 | |
| se1 | Secor extraordinare 1 | 12 | 1200.0 | 103801 |
| se2 | Secor extraordinare 2 | 12 | 1200.0 | 573007 |
| secab | {126/125, 176/175} tempering of decab, 328-et version | 10 | 1200.0 | |
| secac | {126/125, 176/175} tempering of decac, 328-et version | 10 | 1200.0 | |
| secad | {126/125, 176/175} tempering of decad, 328-et version | 10 | 1200.0 | |
| secor_WT2-11R | Secor 2/11-comma well-temperament, Gene Ward Smith rational version | 12 | 1200.0 | 1033 |
| secrat | Rationalized Secor well-temperament | 12 | 1200.0 | 566653 |
| semimaj1 | First 16/15&648/625 scale = smithgw_star transposed cluster8f | 8 | 1200.0 | 5 |
| semimaj2 | Second 16/15&648/625 scale = transposed smithgw_star2 cluster8c | 8 | 1200.0 | 5 |
| semipor1 | First 16/15&250/243 = 648/625&250/243 scale | 8 | 1200.0 | 5 |
| semipor2 | Second 16/15&250/243 = 648/625&250/243 scale | 8 | 1200.0 | 5 |
| semipor3 | Third 16/15&250/243 = 648/625&250/243 scale = inverse semipor4 | 8 | 1200.0 | 5 |
| semipor4 | Fourth 16/15&250/243 = 648/625&250/243 scale = inverse semipor3 | 8 | 1200.0 | 5 |
| semipor5 | Fifth 16/15&250/243 = 648/625&250/243 scale = inverse semipor6 | 8 | 1200.0 | 5 |
| semipor6 | Sixth 16/15&250/243 = 648/625&250/243 scale = inverse semipor5 | 8 | 1200.0 | 5 |
| semipor7 | Seventh 16/15&250/243 = 648/625&250/243 scale = inverse semipor8 | 8 | 1200.0 | 5 |
| semipor8 | Eigth 16/15&250/243 scale = 648/625&250/243 inverse semipor7 | 8 | 1200.0 | 5 |
| sengic7 | A distributionally even scale in sengic temperament | 7 | 1200.4 | |
| sengic8 | A distributionally even scale in sengic temperament | 8 | 1200.4 | |
| sengic9 | A distributionally even scale in sengic temperament | 9 | 1200.4 | |
| sensidia | Detempered Sensi[27]; contains 7-limit diamond | 27 | 1200.0 | 7 |
| sensisynch19 | Sensi[19] in synch (brat=-1) tuning | 19 | 1200.0 | |
| sentdia | Consists of the tetrads of detempered Sensi[27] = sensidia.scl | 21 | 1200.0 | 7 |
| septicyc | septicyclic 1029/1024-tempered scale, 252 et | 11 | 1200.0 | |
| sevenlim | Seven-limit otonal chord | 4 | 1200.0 | 7 |
| sk13 | 13-limit JI scale with 14 complete septads | 41 | 1200.0 | 13 |
| slen19 | (1,7) 49/48 tempering of synslenstar; very near godzilla, 19 circulating | 19 | 1200.0 | |
| smalldi11 | Small diesic 11-note block, <10/9, 126/125, 1728/1715> commas | 11 | 1200.0 | 7 |
| smalldi19a | Small diesic 19-note block, <16/15, 126/125, 1728/1715> commas | 19 | 1200.0 | 7 |
| smalldi19b | Small diesic 19-note block, <16/15, 126/125, 2401/2400> commas | 19 | 1200.0 | 7 |
| smalldi19c | Small diesic 19-note scale containing glumma | 19 | 1200.0 | 7 |
| smalldiglum19 | Small diesic "glumma" variant of 19-note MOS, 31/120 version | 19 | 1200.0 | |
| smalldimos11 | Small diesic 11-note MOS, 31/120 version | 11 | 1200.0 | |
| smalldimos19 | Small diesic 19-note MOS, 31/120 version | 19 | 1200.0 | |
| sonic13 | A distributionally even scale in sonic temperament, ababababababc | 13 | 1200.3 | |
| sonic15 | A distributionally even scale in sonic temperament, abababababababc | 15 | 1200.3 | |
| sparschuch | Modified Collatz sequence well-temperament | 12 | 1200.0 | 157 |
| sparschuh1 | Sparchuh scale | 12 | 1200.0 | 283 |
| squiggle_clavichord | A559:600E1796:1797H448:449F#C#G#D#1702:1701b852:851F1916:1917C1436:1437G200:201A | 12 | 1200.0 | 599 |
| squiggle_harpsichord | A559:600E1796:1797H448:449F#C#G#568:567Eb428:427b640.5:641.5F766.4:767.4C1436:1437G200:201A | 12 | 1200.0 | 1279 |
| star11a | Star11a hobbit block = prehobbit11 | 11 | 1200.0 | 5 |
| starling11 | Starling[11] hobbit <11 18 26 31| in <135 214 314 379| tuning | 11 | 1200.0 | |
| starling11_tuning-math_19356_19356 | A distributionally even scale in starling temperament, abacbabcabc | 11 | 1199.8 | |
| starling7 | A distributionally even scale in starling temperament, abababc | 7 | 1199.8 | |
| starra | 12 note {126/125, 176/175} scale, 328-et version | 12 | 1200.0 | |
| starrb | 12 note {126/125, 176/175} scale, 328-et version | 12 | 1200.0 | |
| starrc | 12 note {126/125, 176/175} scale, 328-et version | 12 | 1200.0 | |
| steldek1 | Stellated two out of 1 3 5 7 9 dekany. | 30 | 1200.0 | 7 |
| steldia | Stellated hexany plus diamond; superparticular ratios | 18 | 1200.0 | 7 |
| stellar | stellar scale in 1/4 kleismic marvel tempering | 20 | 1200.0 | |
| stellar5 | marvel scale stellar in 5-limit detempering | 20 | 1200.0 | 5 |
| supermagic10 | A distributionally even scale in supermagic temperament, abacbacabc | 10 | 1201.0 | |
| supermagic11 | A distributionally even scale in supermagic temperament, abacbabcabc | 11 | 1201.1 | |
| supermagic7 | A distributionally even scale in supermagic temperament, abababc | 7 | 1201.0 | |
| suzz | {385/384, 441/440} suzz in 190-et version | 10 | 1200.0 | |
| synchrome2 | Second 25/24&81/80 = inverse synchrome3 | 7 | 1200.0 | 5 |
| synchrome3 | Third 25/24&81/80 = ionic and inverse synchrome2 | 7 | 1200.0 | 5 |
| synchrome4 | Fourth 25/24&81/80 = inverse synchrome5 | 7 | 1200.0 | 5 |
| synchrome5 | Fifth 25/24&81/80 = inverse synchrome4 | 7 | 1200.0 | 5 |
| synchtrinesplus2 | The 12-tone equal temperament with 2:3:4 brats of +2. | 12 | 1197.4 | |
| syndia1 | First 81/80 2048/2025 Fokker block = ramis.scl | 12 | 1200.0 | 5 |
| syndia2 | Second 81/80 2048/2025 Fokker block | 12 | 1200.0 | 5 |
| syndia3 | Third 81/80 2048/2025 Fokker block | 12 | 1200.0 | 5 |
| syndia5 | Fifth 81/80 2048/2025 Fokker block = pipedum_12.scl | 12 | 1200.0 | 5 |
| syndia6 | Sixth 81/80 2048/2025 Fokker block | 12 | 1200.0 | 5 |
| syndie1 | First Syndie scale ~ sauveur_ji.scl | 12 | 1200.0 | 5 |
| syndie2 | Second Syndie scale = fogliano1.scl | 12 | 1200.0 | 5 |
| syndie3 | Third Syndie scale ~ duodene.scl = efg33355.scl | 12 | 1200.0 | 5 |
| syndwell3 | Syndie #3 in 3~(469762048/11)^(1/16) 5~(176/7)^(1/2) well tuning | 12 | 1200.0 | |
| synmav1 | First 81/80&135/128 scale Pythagorean | 7 | 1200.0 | 3 |
| synmav2 | Second 81/80&135/128 scale = didy_diat ptolemy_diat3 inverse synmav3 | 7 | 1200.0 | 5 |
| synmav3 | Third 81/80&135/128 scale = al-farabi_g1 indian-sagrami inverse synmav2 | 7 | 1200.0 | 5 |
| synmav4 | Fourth 81/80&135/128 scale inverse synmav5 | 7 | 1200.0 | 5 |
| synmav5 | Fifth 81/80&135/128 scale = inverse synmav4 | 7 | 1200.0 | 5 |
| synpor2 | Second 81/80&250/243 scale = inverse synpor3 | 7 | 1200.0 | 5 |
| synpor3 | Third 81/80&250/243 scale = inverse synpor2 | 7 | 1200.0 | 5 |
| synpor4 | Fourth 81/80&250/243 scale = transposed liu_major inverse synpor5 | 7 | 1200.0 | 5 |
| synpor5 | Fifth 81/80&250/243 scale = transposed al-farabi_dor inverse synpor4 | 7 | 1200.0 | 5 |
| synpor6 | Sixth 81/80&250/243 scale = inverse synpor7 | 7 | 1200.0 | 5 |
| synpor7 | Seventh 81/80&250/243 scale = inverse synpor6 | 7 | 1200.0 | 5 |
| synslenstar | Harmony optimal {49/48, 81/80, 126/125} Fokker block | 19 | 1200.0 | 7 |
| synstargam | Maximal harmony {81/80, 126/125, 1029/1024} Fokker block | 31 | 1200.0 | 7 |
| tamil_vi | Vilarippalai scale in Tamil music, Vidyasankar Sundaresan | 12 | 1200.0 | 5 |
| ten58 | 58 Tenny reduced via 11-limit commas {126/125,243/242,441/440,896/891} | 58 | 1200.0 | 11 |
| tenn41a | 29&41 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 |
| tenn41b | 41&53 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 |
| tenn41c | 53&118 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 |
| tenn58 | Chain of 11/9s -28 to 29 Tenney reduced by {243/242,441/440,896/891} | 58 | 1200.0 | 11 |
| tenred5_12m | Tenney reduced in 1/4-kleisma marvel | 12 | 1200.0 | |
| tertiadia1 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 |
| tertiadia2 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 |
| tertiadia3 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 |
| tertiadia4 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 |
| tertiadia5 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 |
| tertiadia6 | Tertiadia 2048/2025 262144/253125 scale | 12 | 1200.0 | 5 |
| tertiadie1 | First Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 |
| tertiadie2 | Second Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 |
| tertiadie3 | Third Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 |
| tertiadie4 | Fourth Tertiadie 262144/253125 128/125 scale | 12 | 1200.0 | 5 |
| tetra | {225/224, 385/384} tempering of two-tetrachord 12-note scale | 12 | 1200.0 | |
| thirteenlim | Thirteen-limit otonal chord | 7 | 1200.0 | 13 |
| trab19marv | 1/4 kleismic tempered trab19 | 19 | 1200.0 | |
| triskabree12 | Twelvth 16807/12800&117649/100000 scale = inverse triskabree13 | 13 | 1200.0 | 7 |
| vala | synstargam tempered by 126/125 (-5/3,2) tuning; very near valentine | 31 | 1200.0 | |
| well1 | First well-temperament | 12 | 1200.0 | 15287 |
| well2 | Second well-temperament | 12 | 1200.0 | 38303 |
| well270a | 270 et ordinaire 6*157+6*158 | 12 | 1200.0 | |
| well270b | 270 et ordinaire 156+4*157+7*158 | 12 | 1200.0 | |
| well270c | 270 et ordinaire 2*156+2*157+8*158 | 12 | 1200.0 | |
| well270d | 270 et ordinaire 3*156+9*158 | 12 | 1200.0 | |
| wilclav | Erv Wilson's clavochord scale from Xenharmonikon 4 | 19 | 1200.0 | 11 |
| woz31 | 2401/2400 norm reduced 31 | 31 | 1200.0 | 7 |
| young2 | Thomas Young well temperament no.2, ca. 1800 | 12 | 1200.0 | |
| zeta12 | 12 equal zeta tuning | 12 | 1197.7 | |
| zeus7 | A distributionally even scale in zeus temperament, aabacab | 7 | 1200.2 | |
| zeus7a | A distributionally even scale in zeus temperament | 7 | 1200.2 | |
| zeus7b | A distributionally even scale in zeus temperament | 7 | 1200.2 | |
| zeus8 | A distributionally even scale in zeus temperament | 8 | 1200.2 |