11-limit scales
352 scales
| File | Description | Notes | Period (ยข) | Limit | Source |
|---|---|---|---|---|---|
| 014_H4 | Hyperenharmonic tetrachord 99/98 * 49/48 * 128/99 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 026_H8 | Hyperenharmonic tetrachord 56/55 * 55/54 * 9/7, Wilson | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 056_E4 | Enharmonic tetrachord 33/32 * 64/63 * 14/11 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 059_E4 | Enharmonic tetrachord 36/35 * 55/54 * 14/11 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 060_E4 | Enharmonic tetrachord 50/49 * 77/75 * 14/11 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 107_E13 | Enharmonic tetrachord 56/55 * 22/21 * 5/4, Ptolemy? | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 117_E14 | Enharmonic tetrachord 4374/4235 * 4235/4096 * 8192/6561 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 123_E15 | Enharmonic tetrachord 45/44 * 22/21 * 56/45 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 125_E15 | Enharmonic tetrachord 80/77 * 33/32 * 56/45 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 148_C4 | Chromatic tetrachord 81/77 * 77/75 * 100/81 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 171_C7 | Chromatic tetrachord 132/125 * 250/243 * 27/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 173_C7 | Chromatic tetrachord 28/27 * 22/21 * 27/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 174_C7 | Chromatic tetrachord 55/54 * 16/15 * 27/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 178_C8 | Chromatic tetrachord 36/35 * 35/33 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 179_C8 | Chromatic tetrachord 45/44 * 16/15 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 180_C8 | Chromatic tetrachord 56/55 * 15/14 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 184_C8 | Chromatic tetrachord 28/27 * 81/77 * 11/9 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 203_C12 | Chromatic tetrachord 22/21 * 21/20 * 40/33 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 205_C12 | Chromatic tetrachord 33/32 * 16/15 * 40/33 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 206_C12 | Chromatic tetrachord 55/54 * 27/25 * 40/33 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 217_C14 | Chromatic tetrachord 55/54 * 12/11 * 6/5, Barbour | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 219_C14 | Chromatic tetrachord 22/21 * 35/33 * 6/5 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 223_C14 | Chromatic tetrachord 80/77 * 77/72 * 6/5 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 225_C14 | Chromatic tetrachord 88/81 * 45/44 * 6/5 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 228_C14 | Chromatic tetrachord 100/99 * 11/10 * 6/5, Hofmann | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 251_C17 | Chromatic tetrachord 33/32 * 12/11 * 32/27, Barbour? | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 252_C17 | Chromatic tetrachord 45/44 * 11/10 * 32/27, Barbour? | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 281_C20 | Chromatic tetrachord 56/55 * 10/9 * 33/28 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 282_C20 | Chromatic tetrachord 16/15 * 35/33 * 33/28 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 308_C24 | Chromatic tetrachord 22/21 * 12/11 * 7/6, Ptolemy | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 324_C24 | Chromatic tetrachord 88/81 * 81/77 * 7/6 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 395_D6 | Diatonic tetrachord 35/33 * 11/10 * 8/7, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 396_D6 | Diatonic tetrachord 77/72 * 12/11 * 8/7, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 414_D8 | Diatonic tetrachord 16/15 * 11/10 * 25/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 415_D8 | Diatonic tetrachord 88/81 * 27/25 * 25/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 416_D8 | Diatonic tetrachord 22/21 * 25/22 * 28/25 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 417_D8 | Diatonic tetrachord 28/27 * 198/175 * 25/22 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 441_D12 | Diatonic tetrachord 10/9 * 297/280 * 112/99 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 442_D12 | Diatonic tetrachord 22/21 * 9/8 * 112/99 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 457_D15 | Diatonic tetrachord 9/8 * 12/11 * 88/81, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 460_D15 | Diatonic tetrachord 9/8 * 11/10 * 320/297, Al-Farabi | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 469_D15 | Diatonic tetrachord 121/108 * 9/8 * 128/121, Partch | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 474_D17 | Diatonic tetrachord 12/11 * 11/10 * 10/9, Ptolemy | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 477_R1 | Reduplicated tetrachord 11/10 * 11/10 * 400/363 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 478_R2 | Reduplicated tetrachord 12/11 * 12/11 * 121/108, Avicenna | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 486_R10 | Reduplicated tetrachord 22/21 * 147/121 * 22/21 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 560_M68 | Miscellaneous tetrachord 12/11 * 297/256 * 256/243 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 571_M79 | Miscellaneous tetrachord 16/15 * 12/11 * 55/48 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 572_M80 | Miscellaneous tetrachord 10/9 * 63/55 * 22/21 | 3 | 498.0 | 11 | Divisions of the Tetrachord |
| 11lwt | 11-limit Rational Well-temperament | 12 | 1200.0 | 11 | Mailing lists |
| 18rat | 11-limit version of 18edo | 18 | 1200.0 | 11 | Mailing lists |
| 2.3.5-7.11-9.diamond | 10 | 1200.0 | 11 | Mailing lists | |
| Bendeler | Bendeler, as quoted by Toepfer, compiled by A.Sparschuh | 12 | 1200.0 | 11 | Mailing lists |
| Eikosany | 3)6 1.3.5.7.9.11 Eikosany (1.3.5 tonic) | 20 | 1200.0 | 11 | Mailing lists |
| ForJustin-pentatonic001 | Pentatonic mode for Justin, possibly applicable to Japanese styles | 5 | 1200.0 | 11 | Mailing lists |
| SpDoubEpi11lim | Sparschuh's [2010] double (5ths & 3rds) epimoric 11-lim. dodecatonics | 12 | 1200.0 | 11 | Mailing lists |
| SpUndecanarian | Sparschuh's [2010] epimoric 11-limit decomposition of the PC | 12 | 1200.0 | 11 | Mailing lists |
| bihexany | Hole around [0, 1/2, 1/2, 1/2] | 12 | 1200.0 | 11 | Mailing lists |
| blackjack_r | Rational "Wilson/Grady"-style version, Paul Erlich, TL 28-11-2001 | 21 | 1200.0 | 11 | Mailing lists |
| cw12_11 | CalkinWilf(<12 19 28 34 42|) | 12 | 1200.0 | 11 | Mailing lists |
| cw19_11 | CalkinWilf(<19 30 44 53 66|) | 19 | 1200.0 | 11 | Mailing lists |
| eidohole5 | Fifth eikohole ball | 42 | 1200.0 | 11 | Mailing lists |
| eikocenter | The 2-3-5-7-9-11 Eikosany plus a tonal center note | 21 | 1200.0 | 11 | Mailing lists |
| eikohole1 | First eikohole ball <6 9 13 17 20|-epimorphic | 6 | 1200.0 | 11 | Mailing lists |
| eikohole2 | Second eikohole ball | 18 | 1200.0 | 11 | Mailing lists |
| eikohole3 | Third eikohole ball = eikosany | 20 | 1200.0 | 11 | Mailing lists |
| eikohole6 | Sixth eikohole ball | 54 | 1200.0 | 11 | Mailing lists |
| elevenlim | Eleven-limit otonal chord | 6 | 1200.0 | 11 | Mailing lists |
| farabi9 | Al-Farabi 9 note ud scale | 9 | 1200.0 | 11 | Mailing lists |
| harm12s | Harmonics 1 to 12 and subharmonics mixed | 11 | 1200.0 | 11 | Mailing lists |
| moh | Rational mohajira, 11/9 generator | 7 | 1200.0 | 11 | Mailing lists |
| mohajira-to-slendro | From Mohajira to Aeolian and Slendros | 12 | 1200.0 | 11 | Mailing lists |
| mostly-elevens-scale | Scale derived mostly from elevens. | 17 | 1200.0 | 11 | Mailing lists |
| mund45 | Tenney reduced 11-limit Miracle[45] | 45 | 1200.0 | 11 | Mailing lists |
| mundeuc45 | Euclidean reduced detempered Miracle[45] with Tenney tie-breaker | 45 | 1200.0 | 11 | Mailing lists |
| neogji12 | Neo-Gothic 12-note JI tuning (primes 2/3/7/11) F-F with Eb key as D+1 | 12 | 1200.0 | 11 | Mailing lists |
| omaha | Omaha 2.3.11 scale | 12 | 1200.0 | 11 | Mailing lists |
| partch-29-av | 29-tone JI scale from Partch's Adapted Viola 1928-30 | 29 | 1200.0 | 11 | Mailing lists |
| partch-41combo | 41-tone JI combination from Partch's 29-tone and 37-tone scales | 41 | 1200.0 | 11 | Mailing lists |
| partch_37 | From "Exposition on Monophony" 1933, unp. see Ayers, 1/1 vol.9(2) | 37 | 1200.0 | 11 | Mailing lists |
| portsmouth | Portsmouth, a 2.3.7.11 subgroup scale | 12 | 1200.0 | 11 | Mailing lists |
| rat-19et | Rational approximation of 19 equal temperament using 121/81 and 6/5 | 19 | 1200.0 | 11 | Mailing lists |
| red72_11 | Canonical 11-limit reduced scale | 72 | 1200.0 | 11 | Mailing lists |
| red72_11geo | Geometric 11-limit reduced scale | 72 | 1200.0 | 11 | Mailing lists |
| red72_11pro | Prooijen 11-limit reduced scale | 72 | 1200.0 | 11 | Mailing lists |
| schis41 | Tenney reduced version of Wilson_41 | 41 | 1200.0 | 11 | Mailing lists |
| segah-zalzalian | Arabic Segah (or Sikah) based on zalzal.scl (step 5 = 1/1) | 7 | 1200.0 | 11 | Mailing lists |
| segah_rat | Rationalized Arabic Segh | 7 | 1200.0 | 11 | Mailing lists |
| sevish | Sevish JI scale | 12 | 1200.0 | 11 | Mailing lists |
| ten58 | 58 Tenny reduced via 11-limit commas {126/125,243/242,441/440,896/891} | 58 | 1200.0 | 11 | Mailing lists |
| tenn41a | 29&41 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 | Mailing lists |
| tenn41b | 41&53 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 | Mailing lists |
| tenn41c | 53&118 Tenney reduced fifths from -20 to 20 | 41 | 1200.0 | 11 | Mailing lists |
| tenn58 | Chain of 11/9s -28 to 29 Tenney reduced by {243/242,441/440,896/891} | 58 | 1200.0 | 11 | Mailing lists |
| tetratetra | tetratetradic scale on 6:7:9:11! 22:27:33 on degree 11! spooky pentatonic! | 12 | 1200.0 | 11 | Mailing lists |
| unimajor | A 2.3.11/7 subgroup scale | 12 | 1200.0 | 11 | Mailing lists |
| unknown | Is this scale known? | 7 | 1200.0 | 11 | Mailing lists |
| wilclav | Erv Wilson's clavochord scale from Xenharmonikon 4 | 19 | 1200.0 | 11 | Mailing lists |
| xen02-wilson-combination-sets | 1*3*5*7*9*11 Combination Sets - 1 3 5 7 9 11 Diamondic Cross-Set | 32 | 1200.0 | 11 | Xenharmonikon |
| xen03-colvig-gamelan-7-11 | Colvig's American Gamelan 7-11 scale | 5 | 1200.0 | 11 | Xenharmonikon |
| xen03-secor-partch | Partch Monophonic Fabric | 43 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-baglama | Turkish Baglama Scale (as inferred from string lengths by E.W.) | 17 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-negative-31 | Negative, linear-mapped intonational system, 31 notes | 31 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-partch | Harry Partch's Scale on the Bosanquet keyboard | 41 | 1200.0 | 11 | Xenharmonikon |
| xen03-wilson-positive-41 | Positive, linear-mapped intonational system, 41 notes | 41 | 1200.0 | 11 | Xenharmonikon |
| xen05-walker-golden | Scale used in the composition 'The Golden Net' | 21 | 1200.0 | 11 | Xenharmonikon |
| xen06-polansky-study-4 | Octave IV tuning for 'Piano Study #5 (For JPR)' | 12 | 1200.0 | 11 | Xenharmonikon |
| xen06-wilson-clavichord-19 | Scale for the Clavichord-19 | 19 | 1200.0 | 11 | Xenharmonikon |
| xen07-harrison-thoughts-2 | Pelog based on partials 10/11/12/14/15/16/18 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen07-harrison-thoughts-8 | Partials 6/7/8/9/11 | 5 | 1200.0 | 11 | Xenharmonikon |
| xen07-rosenthal-helix | Scale for 'Helix Song' | 10 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-5-11 | Tritriadic scale built from 1:5:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-1-7-11 | Tritriadic scale built from 1:7:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-11-12 | Tritriadic scale built from 10:11:12 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-11-15 | Tritriadic scale built from 10:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-10-15-11 | Tritriadic scale built from 10:15:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-14-20 | Tritriadic scale built from 11:14:20 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-15-20 | Tritriadic scale built from 11:15:20 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-16-20 | Tritriadic scale built from 11:16:20 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-18-15 | Tritriadic scale built from 11:18:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-20-18 | Tritriadic scale built from 11:20:18 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-11-8-6 | Tritriadic scale built from 11:8:6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-15-18-22 | Tritriadic scale built from 15:18:22 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-18-22-27 | Tritriadic scale built from 18:22:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-24-27 | Tritriadic scale built from 22:24:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-24-33 | Tritriadic scale built from 22:24:33 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-25-27 | Tritriadic scale built from 22:25:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-27-33 | Tritriadic scale built from 22:27:33 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-28-33 | Tritriadic scale built from 22:28:33 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-22-33-24 | Tritriadic scale built from 22:33:24 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-24-33-44 | Tritriadic scale built from 24:33:44 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-27-24-22 | Tritriadic scale built from 27:24:22 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-27-25-22 | Tritriadic scale built from 27:25:22 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-28-33-42 | Tritriadic scale built from 28:33:42 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-6-10-11 | Tritriadic scale built from 6:10:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-6-8-11 | Tritriadic scale built from 6:8:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-7-8-11 | Tritriadic scale built from 7:8:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-7-9-11 | Tritriadic scale built from 7:9:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-8-11-12 | Tritriadic scale built from 8:11:12 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-chalmers-tritriadic-9-10-11 | Tritriadic scale built from 9:10:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-grady-dekany-a | Dekany A | 10 | 1200.0 | 11 | Xenharmonikon |
| xen09-grady-dekany-b | Dekany B | 10 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-01 | Marwa permutation 1 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-02 | Marwa permutation 2 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-03 | Marwa permutation 3 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-04 | Marwa permutation 4 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-05 | Marwa permutation 5 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-06 | Marwa permutation 6 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-07 | Marwa permutation 7 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-08 | Marwa permutation 8 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-09 | Marwa permutation 9 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-10 | Marwa permutation 10 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-11 | Marwa permutation 11 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-12 | Marwa permutation 12 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-13 | Marwa permutation 13 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-14 | Marwa permutation 14 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-15 | Marwa permutation 15 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-16 | Marwa permutation 16 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-17 | Marwa permutation 17 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-18 | Marwa permutation 18 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-19 | Marwa permutation 19 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-10-20 | Marwa permutation 20 from Figure 10, Ptolemy 7/6 12/11 22/21 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-01 | Marwa permutation 1 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-02 | Marwa permutation 2 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-03 | Marwa permutation 3 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-04 | Marwa permutation 4 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-05 | Marwa permutation 5 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-06 | Marwa permutation 6 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-07 | Marwa permutation 7 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-08 | Marwa permutation 8 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-09 | Marwa permutation 9 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15a-10 | Marwa permutation 10 from Figure 15a, Ptolemy 12/11 22/21 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-01 | Marwa permutation 1 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-02 | Marwa permutation 2 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-03 | Marwa permutation 3 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-04 | Marwa permutation 4 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-05 | Marwa permutation 5 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-06 | Marwa permutation 6 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-07 | Marwa permutation 7 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-08 | Marwa permutation 8 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-09 | Marwa permutation 9 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-15b-10 | Marwa permutation 10 from Figure 15b, Ptolemy 22/21 12/11 7/6 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-01 | Marwa permutation 1 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-02 | Marwa permutation 2 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-03 | Marwa permutation 3 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-04 | Marwa permutation 4 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-05 | Marwa permutation 5 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-06 | Marwa permutation 6 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-07 | Marwa permutation 7 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-08 | Marwa permutation 8 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-09 | Marwa permutation 9 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18a-10 | Marwa permutation 10 from Figure 18a, Ptolemy 12/11 11/10 10/9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-01 | Marwa permutation 1 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-02 | Marwa permutation 2 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-03 | Marwa permutation 3 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-04 | Marwa permutation 4 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-05 | Marwa permutation 5 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-06 | Marwa permutation 6 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-07 | Marwa permutation 7 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-08 | Marwa permutation 8 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-09 | Marwa permutation 9 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen09-wilson-marwa-18b-10 | Marwa permutation 10 from Figure 18b, Ptolemy 10/9 11/10 12/11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-chalmers-tritriadic-3-11-15 | Tritriadic scale built from 3:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-01 | Purvi modulation 1 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-02 | Purvi modulation 2 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-03 | Purvi modulation 3 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-04 | Purvi modulation 4 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-05 | Purvi modulation 5 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-06 | Purvi modulation 6 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08a-07 | Purvi modulation 7 from Figure 8a, Ptolemy (12/11 22/21 7/6), (7/6 12/11 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-01 | Purvi modulation 1 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-02 | Purvi modulation 2 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-03 | Purvi modulation 3 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-04 | Purvi modulation 4 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-05 | Purvi modulation 5 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-06 | Purvi modulation 6 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08b-07 | Purvi modulation 7 from Figure 8b, Ptolemy (7/6 22/21 12/11), (22/21 12/11 7/6) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-01 | Purvi modulation 1 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-02 | Purvi modulation 2 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-03 | Purvi modulation 3 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-04 | Purvi modulation 4 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-05 | Purvi modulation 5 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-06 | Purvi modulation 6 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen10-wilson-purvi-08c-07 | Purvi modulation 7 from Figure 8c, Ptolemy (22/21 7/6 12/11), (12/11 7/6 22/21) | 7 | 1200.0 | 11 | Xenharmonikon |
| xen11-chalmers-tetrachordal-04-02b | Malaka, a Lyra tuning: Soft or Intense Chromatic and Tonic Diatonic | 7 | 1200.0 | 11 | Xenharmonikon |
| xen11-wilsonsmithgrady-marimba | Marimba design, Inverted D'alessandro Kbd Program | 36 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-1-3-11 | Tritriadic D->M scale built from 1:3:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-11-27-9 | Tritriadic D->M scale built from 11:27:9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-11-5-3 | Tritriadic D->M scale built from 11:5:3 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-15-11-5 | Tritriadic D->M scale built from 15:11:5 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-25-27-11 | Tritriadic D->M scale built from 25:27:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-3-11-27 | Tritriadic D->M scale built from 3:11:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-5-9-11 | Tritriadic D->M scale built from 5:9:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-dm-9-11-15 | Tritriadic D->M scale built from 9:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-11-27-9 | Tritriadic M->T scale built from 11:27:9 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-11-5-3 | Tritriadic M->T scale built from 11:5:3 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-15-11-5 | Tritriadic M->T scale built from 15:11:5 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-25-27-11 | Tritriadic M->T scale built from 25:27:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-3-11-27 | Tritriadic M->T scale built from 3:11:27 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-5-9-11 | Tritriadic M->T scale built from 5:9:11 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-chalmers-tritriadic-mt-9-11-15 | Tritriadic M->T scale built from 9:11:15 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-02-hexany | 3-5-7-11 Hexany, Figure 2 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06-mandala | The 3-5-7-11 Mandala, Figure 6 | 14 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06b-genus | 3*5*7*11 Genus, Figure 6b | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06c-4C1-tetrany | 3-5-7-11 4C1 tetrany, Figure 6c | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-06c-4C3-tetrany | 3-5-7-11 4C3 tetrany, Figure 6c | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-07-eikosany | 1-3-7-9-11-15 Eikosany, Figure 7 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-07-eikosany-extended | 1-3-7-9-11-15 Eikosany with two added tones, Figure 7 | 22 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-01 | 1-3-7-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-03 | 1-3-9-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-05 | 1-3-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-06 | 1-7-9-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-08 | 1-7-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-09 | 1-9-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-10 | 3-7-9-11 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-12 | 3-7-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-13 | 3-9-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C1-tetrany-14 | 7-9-11-15 4C1 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-01 | 1-3-7-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-03 | 1-3-9-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-05 | 1-3-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-06 | 1-7-9-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-08 | 1-7-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-09 | 1-9-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-10 | 3-7-9-11 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-12 | 3-7-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-13 | 3-9-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-08-4C3-tetrany-14 | 7-9-11-15 4C3 Tetrany, Figure 8 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-01 | 1-3-7-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-03 | 1-3-9-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-05 | 1-3-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-06 | 1-7-9-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-08 | 1-7-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-09 | 1-9-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-10 | 3-7-9-11 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-12 | 3-7-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-13 | 3-9-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-09-4C2-hexany-14 | 7-9-11-15 4C2 Hexany, Figure 9 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-13-eikosany | 1-3-5-7-9-11 Eikosany, Figure 13 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-14-diamond | 1-3-5-7-9-11 Diamond, Figure 14 | 29 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-15-diamond-eikosany-intersection | Intersection of Diamond & Eikosany (1 3 5 7 9 11), Figure 15 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-15-diamond-eikosany-union | Union of Diamond & Eikosany (1 3 5 7 9 11), see Figure 15 | 37 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-20b-genus | Combination-product Sets (0,6) thru (6,6) 1 3 5 7 9 11, Figure 20b | 32 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-dalessandro | Genus 3*3*3*5*7*11*11 (& 8 pigtails), D'Alessandro, Figure 23 | 56 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-genus | Genus 3*3*3*5*7*11*11, subset of D'Alessandro, see Figure 23 | 48 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-repeated-1 | Lattice for Genus 3*3*3*5*7*11 (plus 6 pigtails), Repeated Patterins in "Dalessandro", Figure 23 | 38 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-23-repeated-2 | Lattice for Genus 3*3*3*5*7 (plus 4 pigtails), Repeated Patterins in "Dalessandro", Figure 23 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-24-dalessandro | "D'alessandro", 1.3.5.7.9.11 Combination-Product Set series, Figure 24 | 38 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C1-hexany | 1.3.5.7.9.11 6C1 Hexany, Figure 25 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C2-pentadekany | 1.3.5.7.9.11 6C2 Pentadekany, Figure 25 | 15 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C3-eikosany | 1.3.5.7.9.11 6C3 Eikosany, Figure 25 | 20 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C4-pentadekany | 1.3.5.7.9.11 6C4 Pentadekany, Figure 25 | 15 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-25-6C5-hexany | 1.3.5.7.9.11 6C5 Hexany, Figure 25 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-26-inverted-dallesandro | inverted "D'alessandro", Figure 26 | 36 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-30-double-dekany | 5C2 + 5C3 1-5-7-11-15 Double-Dekany, Figure 30 | 14 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-31-pentadic-diamond | 1-5-7-11-15 Pentadic Diamond, Figure 31 | 21 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-32-dekany | 5C2 1.5.7.11.15 Dekany, Figure 32 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-33-dekany | 5C3 1.5.7.11.15 Dekany, Figure 33 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-02 | 1-3-5-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-07 | 1-5-7-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-08 | 1-5-9-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-11 | 3-5-7-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-12 | 3-5-9-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C1-tetrany-14 | 5-7-9-11 4C1 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-02 | 1-3-5-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-07 | 1-5-7-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-08 | 1-5-9-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-11 | 3-5-7-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-12 | 3-5-9-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-38-4C3-tetrany-14 | 5-7-9-11 4C3 Tetrany, Figure 38 | 4 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-02 | 1-3-5-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-07 | 1-5-7-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-08 | 1-5-9-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-11 | 3-5-7-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-12 | 3-5-9-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-39-4C2-hexany-14 | 5-7-9-11 4C2 Hexany, Figure 39 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-01 | 1-3-5-7-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-02 | 1-3-5-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-03 | 1-3-7-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-04 | 1-5-7-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C2-dekany-05 | 3-5-7-9-11 5C2 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-01 | 1-3-5-7-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-02 | 1-3-5-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-03 | 1-3-7-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-04 | 1-5-7-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-40-5C3-dekany-05 | 3-5-7-9-11 5C3 Dekany, Figure 40 | 10 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-1 | Four Hexadic Tilebursts, Figure 41, top left | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-2 | Four Hexadic Tilebursts, Figure 41, top right | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-3 | Four Hexadic Tilebursts, Figure 41, bottom left | 16 | 1200.0 | 11 | Xenharmonikon |
| xen12-wilson-41-hexadic-tileburst-4 | Four Hexadic Tilebursts, Figure 41, bottom right | 16 | 1200.0 | 11 | Xenharmonikon |
| xen13-grady-19-2 | 19 tone scale 2 | 19 | 1200.0 | 11 | Xenharmonikon |
| xen13-mclaren-prime-indices | Prime indices scale | 12 | 1007.7 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-11-9 | Triadic diamond for M=11/9, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-11-9-tetrachord | Upper tetrachord 88/81 * 243/242 * 11/9 of triadic diamond for M=11/9, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-14-11 | Triadic diamond for M=14/11, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-14-11-tetrachord | Upper tetrachord 22/21 * 392/363 * 33/28 of triadic diamond for M=14/11, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-40-33 | Triadic diamond for M=40/33, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-diamond-40-33-tetrachord | Upper tetrachord 320/297 * 3267/3200 * 40/33 of triadic diamond for M=40/33, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-11-9 | Triadic reversed diamond for M=11/9, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-11-9-tetrachord | Tetrachord 12/11 * 121/108 * 12/11 of triadic reversed diamond for M=11/9, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-14-11 | Triadic reversed diamond for M=14/11, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-14-11-tetrachord | Tetrachord 22/21 * 147/121 * 22/21 of triadic reversed diamond for M=14/11, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-27-22 | Triadic reversed diamond for M=27/22, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-27-22-tetrachord | Tetrachord 88/81 * 2187/1936 * 88/81 of triadic reversed diamond for M=27/22, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-33-28 | Triadic reversed diamond for M=33/28, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-33-28-tetrachord | Tetrachord 112/99 * 3267/3136 * 112/99 of triadic reversed diamond for M=33/28, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-40-33 | Triadic reversed diamond for M=40/33, D=3/2 | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-chalmers-triadic-reversed-diamond-40-33-tetrachord | Tetrachord 11/10 * 400/363 * 11/10 of triadic reversed diamond for M=40/33, D=3/2 | 3 | 498.0 | 11 | Xenharmonikon |
| xen15-gilson-ptolemy-chromatic-syntonon | Ptolemy's Chromatic Syntonon | 7 | 1200.0 | 11 | Xenharmonikon |
| xen15-gilson-ptolemy-diatonic-hemiolon | Ptolemy's Diatonic Hemiolon | 7 | 1200.0 | 11 | Xenharmonikon |
| xen18-ayers-table-12 | 5 Generalized Harmonic Means between 1/1 and 2/1 | 6 | 1200.0 | 11 | Xenharmonikon |
| xen18-schulter-zalzal | Zalzal's scale | 7 | 1200.0 | 11 | Xenharmonikon |