Archytas clan: Difference between revisions
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POTE generator: ~3/2 = 707.192 | POTE generator: ~3/2 = 707.192 | ||
Optimal GPV sequence: {{Val list| 5, 12, 17, 39d, 56d }} | |||
Scales: [[supra7]], [[supra12]] | Scales: [[supra7]], [[supra12]] | ||
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POTE generator: ~3/2 = 706.137 | POTE generator: ~3/2 = 706.137 | ||
Optimal GPV sequence: {{Val list| 12f, 17 }} | |||
Scales: [[supra7]], [[supra12]] | Scales: [[supra7]], [[supra12]] | ||
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POTE generator: ~11/9 = 353.958 | POTE generator: ~11/9 = 353.958 | ||
Optimal GPV sequence: {{Val list| 7, 10, 17, 44e, 61de }} | |||
Scales: [[suhajira7]], [[suhajira10]], [[suhajira17]] | Scales: [[suhajira7]], [[suhajira10]], [[suhajira17]] | ||
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POTE generator: ~11/9 = 353.775 | POTE generator: ~11/9 = 353.775 | ||
Optimal GPV sequence: {{Val list| 7, 10, 17, 44e, 61de }} | |||
Scales: [[suhajira7]], [[suhajira10]], [[suhajira17]] | Scales: [[suhajira7]], [[suhajira10]], [[suhajira17]] | ||
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{{main| Superpyth }} | {{main| Superpyth }} | ||
In the 5-limit, superpyth tempers out 20480/19683 (sayo comma). This temperament has a fifth generator of ~3/2 = ~710¢ and 5/4 is equated to nine generators minus 5 octaves. A weak extension [[Jubilismic clan #Bipyth|bipyth]] (10cd&22) tempers out the same 5-limit comma as the superpyth, but with a half-octave period and the jubilisma (50/49) rather than the Archytas comma tempered out. | |||
Subgroup: 2.3.5 | |||
[[Comma list]]: 20480/19683 | |||
[[Mapping]]: [{{val| 1 0 -12 }}, {{val| 0 1 9 }}] | |||
[[POTE generator]]: ~3/2 = 710.078 | |||
{{Val list|legend=1| 5, 17, 22, 49, 120b, 169bbc }} | |||
[[Badness]]: 0.135141 | |||
=== 7-limit === | |||
Subgroup: 2.3.5.7 | Subgroup: 2.3.5.7 | ||
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POTE generator: ~3/2 = 710.175 | POTE generator: ~3/2 = 710.175 | ||
Optimal GPV sequence: {{Val list| 22, 27e, 49 }} | |||
Badness: 0.024976 | Badness: 0.024976 | ||
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POTE generator: ~3/2 = 710.479 | POTE generator: ~3/2 = 710.479 | ||
Optimal GPV sequence: {{Val list| 22, 27e, 49, 76bcde }} | |||
Badness: 0.024673 | Badness: 0.024673 | ||
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POTE generator: ~3/2 = 709.495 | POTE generator: ~3/2 = 709.495 | ||
Optimal GPV sequence: {{Val list| 5, 12c, 17, 22 }} | |||
Badness: 0.032768 | Badness: 0.032768 | ||
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POTE generator: ~3/2 = 708.703 | POTE generator: ~3/2 = 708.703 | ||
Optimal GPV sequence: {{Val list| 17, 22, 83cdf }} | |||
Badness: 0.036336 | Badness: 0.036336 | ||
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POTE generator: ~3/2 = 708.205 | POTE generator: ~3/2 = 708.205 | ||
Optimal GPV sequence: {{Val list| 17c, 22, 39d, 61d }} | |||
Badness: 0.032203 | Badness: 0.032203 | ||
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POTE generator: ~3/2 = 708.004 | POTE generator: ~3/2 = 708.004 | ||
Optimal GPV sequence: {{Val list| 17c, 22, 39d, 61df, 100bcdf }} | |||
Badness: 0.030219 | Badness: 0.030219 | ||
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POTE generator: ~3/2 = 709.021 | POTE generator: ~3/2 = 709.021 | ||
Optimal GPV sequence: {{Val list| 5ce, 17ce, 22 }} | |||
Badness: 0.083490 | Badness: 0.083490 | ||
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Mapping: [{{val| 1 0 -20 6 -25 }}, {{val| 0 1 14 -2 18 }}] | Mapping: [{{val| 1 0 -20 6 -25 }}, {{val| 0 1 14 -2 18 }}] | ||
POTE generator: ~3/2 = 713. | POTE generator: ~3/2 = 713.745 | ||
Optimal GPV sequence: {{Val list| 5, 32, 37, 79bc }} | |||
Badness: 0.0547 | Badness: 0.0547 | ||
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POTE generator: ~3/2 = 713.395 | POTE generator: ~3/2 = 713.395 | ||
Optimal GPV sequence: {{Val list| 5, 32, 37 }} | |||
Badness: 0.068238 | Badness: 0.068238 | ||
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POTE generator: ~3/2 = 713.500 | POTE generator: ~3/2 = 713.500 | ||
Optimal GPV sequence: {{Val list| 5, 32, 37 }} | |||
Badness: 0.049172 | Badness: 0.049172 | ||
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POTE generator: ~3/2 = 713.791 | POTE generator: ~3/2 = 713.791 | ||
Optimal GPV sequence: {{Val list| 5e, 32e, 37, 79bce, 116bbce }} | |||
Badness: 0.078068 | Badness: 0.078068 | ||
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POTE generator: ~3/2 = 713.811 | POTE generator: ~3/2 = 713.811 | ||
Optimal GPV sequence: {{Val list| 5e, 32e, 37, 79bcef, 116bbcef }} | |||
Badness: 0.045653 | Badness: 0.045653 | ||
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POTE generator: ~3/2 = 702.136 | POTE generator: ~3/2 = 702.136 | ||
Optimal GPV sequence: {{Val list| 12, 29de, 41de }} | |||
Badness: 0.037482 | Badness: 0.037482 | ||
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POTE generator: ~49/40 = 356.140 | POTE generator: ~49/40 = 356.140 | ||
Optimal GPV sequence: {{Val list| 27e, 37, 64be, 91bcde }} | |||
Badness: 0.045639 | Badness: 0.045639 | ||
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POTE generator: ~16/13 = 356.229 | POTE generator: ~16/13 = 356.229 | ||
Optimal GPV sequence: {{Val list| 27e, 37, 64be }} | |||
Badness: 0.030161 | Badness: 0.030161 | ||
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POTE generator: ~11/9 = 355.419 | POTE generator: ~11/9 = 355.419 | ||
Optimal GPV sequence: {{Val list| 10, 17c, 27e }} | |||
Badness: 0.032863 | Badness: 0.032863 | ||
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POTE generator: ~11/9 = 355.456 | POTE generator: ~11/9 = 355.456 | ||
Optimal GPV sequence: {{Val list| 10, 17c, 27e }} | |||
Badness: 0.022619 | Badness: 0.022619 | ||
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POTE generator: ~49/40 = 356.710 | POTE generator: ~49/40 = 356.710 | ||
Optimal GPV sequence: {{Val list| 10, 27, 37 }} | |||
Badness: 0.058084 | Badness: 0.058084 | ||
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POTE generator: ~16/13 = 356.701 | POTE generator: ~16/13 = 356.701 | ||
Optimal GPV sequence: {{Val list| 10, 27, 37 }} | |||
Badness: 0.033971 | Badness: 0.033971 | ||
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POTE generator: ~7/5 = 577.850 | POTE generator: ~7/5 = 577.850 | ||
Optimal GPV sequence: {{Val list| 2, 25e, 27e }} | |||
Badness: 0.052054 | Badness: 0.052054 | ||
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POTE generator: ~7/5 = 578.060 | POTE generator: ~7/5 = 578.060 | ||
Optimal GPV sequence: {{Val list| 2f, 25ef, 27e }} | |||
Badness: 0.039705 | Badness: 0.039705 | ||
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POTE generator: ~7/5 = 562.085 | POTE generator: ~7/5 = 562.085 | ||
Optimal GPV sequence: {{Val list| 2, 13, 15, 32c, 47bc, 79bcce }} | |||
Badness: 0.031036 | Badness: 0.031036 | ||
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POTE generator: ~7/5 = 562.365 | POTE generator: ~7/5 = 562.365 | ||
Optimal GPV sequence: {{Val list| 15, 17c, 32cf }} | |||
Badness: 0.026214 | Badness: 0.026214 | ||
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POTE generator: ~7/5 = 563.239 | POTE generator: ~7/5 = 563.239 | ||
Optimal GPV sequence: {{Val list| 15f, 17c, 32c, 49c }} | |||
Badness: 0.032721 | Badness: 0.032721 |
Revision as of 01:43, 8 January 2022
The archytas clan (or archy family) tempers out the Archytas comma, 64/63. This means that four stacked 3/2 fifths equal a 9/7 major third. (Note the similarity in function to 81/80 in meantone, where four stacked 3/2 fifths equal a 5/4 major third.) This leads to tunings with 3s and 7s quite sharp, such as those of 22EDO.
Adding 50/49 to the list of commas gives pajara, 36/35 gives dominant, 16/15 gives mother, 126/125 gives augene, 28/27 gives blacksmith, 245/243 gives superpyth, 250/243 gives porcupine, 686/675 gives beatles, 360/343 gives schism, 3125/3087 gives passion, 2430/2401 gives quasisuper, and 4375/4374 gives modus.
Discussed under their respective 5-limit families are:
- Mother → Father family #Mother
- Dominant → Meantone family #Dominant
- Augene → Augmented family #Augene
- Porcupine → Porcupine family #Septimal porcupine
- Pajara → Diaschismic family #Pajara
- Blacksmith → Limma family #Blacksmith
- Catalan → Kleismic family #Catalan
- Modus → Tetracot family #Modus
- Passion → Passion family #Septimal passion
- Immunized → Immunity family #Immunized
The rest are considered below.
Archy
Subgroup: 2.3.7
Comma list: 64/63
Sval mapping: [⟨1 0 6], ⟨0 1 -2]]
Sval mapping generators: ~2, ~3
Gencom mapping: [⟨1 1 0 4], ⟨0 1 0 -2]]
Gencom: [2 3/2; 64/63]
POTE generator: ~3/2 = 709.321
Scales: archy5, archy7, archy12
Supra
Subgroup: 2.3.7.11
Comma list: 64/63, 99/98
Sval mapping: [⟨1 0 6 13], ⟨0 1 -2 -6]]
Sval mapping generators: ~2, ~3
Gencom mapping: [⟨1 1 0 4 7], ⟨0 1 0 -2 -6]]
Gencom: [2 3/2; 64/63 99/98]
POTE generator: ~3/2 = 707.192
Optimal GPV sequence: Template:Val list
Supraphon
Subgroup: 2.3.7.11.13
Comma list: 64/63, 78/77, 99/98
Sval mapping: [⟨1 0 6 13 18], ⟨0 1 -2 -6 -9]]
Sval mapping generators: ~2, ~3
Gencom mapping: [⟨1 1 0 4 7 9], ⟨0 1 0 -2 -6 -9]]
Gencom: [2 3/2; 64/63 78/77 99/98]
POTE generator: ~3/2 = 706.137
Optimal GPV sequence: Template:Val list
Suhajira
Subgroup: 2.3.7.11
Comma list: 64/63, 243/242
Sval mapping: [⟨1 1 4 2], ⟨0 2 -4 5]]
Sval mapping generators: ~2, ~11/9
Gencom mapping: [⟨1 1 0 4 2], ⟨0 1 0 -4 5]]
Gencom: [2 3/2; 64/63 99/98]
POTE generator: ~11/9 = 353.958
Optimal GPV sequence: Template:Val list
Scales: suhajira7, suhajira10, suhajira17
2.3.7.11.13
Subgroup: 2.3.7.11.13
Comma list: 64/63, 78/77, 144/143
Sval mapping: [⟨1 1 4 2 4], ⟨0 2 -4 5 -1]]
Sval mapping generators: ~2, ~11/9
Gencom mapping: [⟨1 1 0 4 2 4], ⟨0 1 0 -4 5 -1]]
Gencom: [2 3/2; 64/63 78/77 99/98]
POTE generator: ~11/9 = 353.775
Optimal GPV sequence: Template:Val list
Scales: suhajira7, suhajira10, suhajira17
Superpyth
In the 5-limit, superpyth tempers out 20480/19683 (sayo comma). This temperament has a fifth generator of ~3/2 = ~710¢ and 5/4 is equated to nine generators minus 5 octaves. A weak extension bipyth (10cd&22) tempers out the same 5-limit comma as the superpyth, but with a half-octave period and the jubilisma (50/49) rather than the Archytas comma tempered out.
Subgroup: 2.3.5
Comma list: 20480/19683
Mapping: [⟨1 0 -12], ⟨0 1 9]]
POTE generator: ~3/2 = 710.078
Badness: 0.135141
7-limit
Subgroup: 2.3.5.7
Comma list: 64/63, 245/243
Mapping: [⟨1 0 -12 6], ⟨0 1 9 -2]]
Wedgie: ⟨⟨ 1 9 -2 12 -6 -30 ]]
POTE generator: ~3/2 = 710.291
Badness: 0.032318
11-limit
Subgroup: 2.3.5.7.11
Comma list: 64/63, 100/99, 245/243
Mapping: [⟨1 0 -12 6 -22], ⟨0 1 9 -2 16]]
POTE generator: ~3/2 = 710.175
Optimal GPV sequence: Template:Val list
Badness: 0.024976
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 64/63, 78/77, 91/90, 100/99
Mapping: [⟨1 0 -12 6 -22 -17], ⟨0 1 9 -2 16 13]]
POTE generator: ~3/2 = 710.479
Optimal GPV sequence: Template:Val list
Badness: 0.024673
Suprapyth
Subgroup: 2.3.5.7.11
Comma list: 55/54, 64/63, 99/98
Mapping: [⟨1 0 -12 6 13], ⟨0 1 9 -2 -6]]
POTE generator: ~3/2 = 709.495
Optimal GPV sequence: Template:Val list
Badness: 0.032768
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 55/54, 64/63, 65/63, 99/98
Mapping: [⟨1 0 -12 6 13 18], ⟨0 1 9 -2 -6 -9]]
POTE generator: ~3/2 = 708.703
Optimal GPV sequence: Template:Val list
Badness: 0.036336
Quasisuper
Subgroup: 2.3.5.7
Comma list: 64/63, 2430/2401
Mapping: [⟨1 0 23 6], ⟨0 1 -13 -2]]
Wedgie: ⟨⟨ 1 -13 -2 -23 -6 32 ]]
POTE generator: ~3/2 = 708.328
Badness: 0.063794
Quasisupra
Quasisupra can be viewed as an extension of the excellent 2.3.7.11 temperament supra, with the quasisuper mapping of 5 thrown in, rather than the superpyth mapping of 5 (which results in suprapyth).
Subgroup: 2.3.5.7.11
Comma list: 64/63, 99/98, 121/120
Mapping: [⟨1 0 23 6 13], ⟨0 1 -13 -2 -6]]
POTE generator: ~3/2 = 708.205
Optimal GPV sequence: Template:Val list
Badness: 0.032203
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 64/63, 78/77, 91/90, 121/120
Mapping: [⟨1 0 23 6 13 18], ⟨0 1 -13 -2 -6 -9]]
POTE generator: ~3/2 = 708.004
Optimal GPV sequence: Template:Val list
Badness: 0.030219
Quasisoup
Subgroup: 2.3.5.7.11
Comma list: 55/54, 64/63, 2430/2401
Mapping: [⟨1 0 23 6 -22], ⟨0 1 -13 -2 16]]
POTE generator: ~3/2 = 709.021
Optimal GPV sequence: Template:Val list
Badness: 0.083490
Ultrapyth
Ultrapyth can be viewed as an extension of the excellent 2.3.7.13/5 oceanfront temperament, with mapping 5th harmonic to 14 fifths.
7-limit
Subgroup: 2.3.5.7
Comma list: 64/63, 6860/6561
Mapping: [⟨1 0 -20 6], ⟨0 1 14 -2]]
Wedgie: ⟨⟨ 1 14 -2 20 -6 -44 ]]
POTE generator: ~3/2 = 713.651
Badness: 0.108466
2.3.5.7.13
Subgroup: 2.3.5.7.13
Comma list: 64/63, 91/90, 4394/4375
Mapping: [⟨1 0 -20 6 -25], ⟨0 1 14 -2 18]]
POTE generator: ~3/2 = 713.745
Optimal GPV sequence: Template:Val list
Badness: 0.0547
11-limit
Subgroup: 2.3.5.7.11
Comma list: 55/54, 64/63, 2401/2376
Mapping: [⟨1 0 -20 6 21], ⟨0 1 14 -2 -11]]
POTE generator: ~3/2 = 713.395
Optimal GPV sequence: Template:Val list
Badness: 0.068238
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 55/54, 64/63, 91/90, 1573/1568
Mapping: [⟨1 0 -20 6 21 -25], ⟨0 1 14 -2 -11 18]]
POTE generator: ~3/2 = 713.500
Optimal GPV sequence: Template:Val list
Badness: 0.049172
Counterultrapyth
Subgroup: 2.3.5.7.11
Comma list: 64/63, 100/99, 3773/3645
Mapping: [⟨1 0 -20 6 -38], ⟨0 1 14 -2 26]]
POTE generator: ~3/2 = 713.791
Optimal GPV sequence: Template:Val list
Badness: 0.078068
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 64/63, 91/90, 100/99, 847/845
Mapping: [⟨1 0 -20 6 -38 -25], ⟨0 1 14 -2 26 18]]
POTE generator: ~3/2 = 713.811
Optimal GPV sequence: Template:Val list
Badness: 0.045653
Schism
Subgroup: 2.3.5.7
Comma list: 64/63, 360/343
Mapping: [⟨1 0 15 6], ⟨0 1 -8 -2]]
Wedgie: ⟨⟨ 1 -8 -2 -15 -6 18 ]]
POTE generator: ~3/2 = 701.556
Badness: 0.056648
11-limit
Subgroup: 2.3.5.7.11
Comma list: 45/44, 64/63, 99/98
Mapping: [⟨1 0 15 6 13], ⟨0 1 -8 -2 -6]]
POTE generator: ~3/2 = 702.136
Optimal GPV sequence: Template:Val list
Badness: 0.037482
Beatles
- For the 5-limit version of this temperament, see High badness temperaments #Beatles.
Subgroup: 2.3.5.7
Comma list: 64/63, 686/675
Mapping: [⟨1 1 5 4], ⟨0 2 -9 -4]]
Wedgie: ⟨⟨ 2 -9 -4 -19 -12 16 ]]
POTE generator: ~49/40 = 355.904
Badness: 0.045872
- Music
- Beatles Improv by Herman Miller
11-limit
Subgroup: 2.3.5.7.11
Comma list: 64/63, 100/99, 686/675
Mapping: [⟨1 1 5 4 10], ⟨0 2 -9 -4 -22]]
POTE generator: ~49/40 = 356.140
Optimal GPV sequence: Template:Val list
Badness: 0.045639
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 64/63, 91/90, 100/99, 169/168
Mapping: [⟨1 1 5 4 10 4], ⟨0 2 -9 -4 -22 -1]]
POTE generator: ~16/13 = 356.229
Optimal GPV sequence: Template:Val list
Badness: 0.030161
Ringo
Subgroup: 2.3.5.7.11
Comma list: 56/55, 64/63, 540/539
Mapping: [⟨1 1 5 4 2], ⟨0 2 -9 -4 5]]
POTE generator: ~11/9 = 355.419
Optimal GPV sequence: Template:Val list
Badness: 0.032863
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 56/55, 64/63, 78/77, 91/90
Mapping: [⟨1 1 5 4 2 4], ⟨0 2 -9 -4 5 -1]]
POTE generator: ~11/9 = 355.456
Optimal GPV sequence: Template:Val list
Badness: 0.022619
Beetle
Subgroup: 2.3.5.7.11
Comma list: 55/54, 64/63, 686/675
Mapping: [⟨1 1 5 4 -1], ⟨0 2 -9 -4 15]]
POTE generator: ~49/40 = 356.710
Optimal GPV sequence: Template:Val list
Badness: 0.058084
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 55/54, 64/63, 91/90, 169/168
Mapping: [⟨1 1 5 4 -1 4], ⟨0 2 -9 -4 15 -1]]
POTE generator: ~16/13 = 356.701
Optimal GPV sequence: Template:Val list
Badness: 0.033971
Fervor
- For the 5-limit version of this temperament, see High badness temperaments #Fervor.
Subgroup: 2.3.5.7
Comma list: 64/63, 9604/9375
Mapping: [⟨1 4 -2 -2], ⟨0 -5 9 10]]
Wedgie: ⟨⟨ 5 -9 -10 -26 -30 2 ]]
POTE generator: ~7/5 = 577.776
Badness: 0.108455
11-limit
Subgroup: 2.3.5.7.11
Comma list: 56/55, 64/63, 1350/1331
Mapping: [⟨1 4 -2 -2 3], ⟨0 -5 9 10 1]]
POTE generator: ~7/5 = 577.850
Optimal GPV sequence: Template:Val list
Badness: 0.052054
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 56/55, 64/63, 78/77, 507/500
Mapping: [⟨1 4 -2 -2 3 -4], ⟨0 -5 9 10 1 16]]
POTE generator: ~7/5 = 578.060
Optimal GPV sequence: Template:Val list
Badness: 0.039705
Progress
- For the 5-limit version of this temperament, see High badness temperaments #Progress.
Subgroup: 2.3.5.7
Comma list: 64/63, 392/375
Mapping: [⟨1 0 5 6], ⟨0 3 -5 -6]]
Wedgie: ⟨⟨ 3 -5 -6 -15 -18 0 ]]
POTE generator: ~7/5 = 562.122
Badness: 0.066400
11-limit
Subgroup: 2.3.5.7.11
Comma list: 56/55, 64/63, 77/75
Mapping: [⟨1 0 5 6 4], ⟨0 3 -5 -6 -1]]
POTE generator: ~7/5 = 562.085
Optimal GPV sequence: Template:Val list
Badness: 0.031036
13-limit
Subgroup: 2.3.5.7.11.13
Comma list: 56/55, 64/63, 66/65, 77/75
Mapping: [⟨1 0 5 6 4 0], ⟨0 3 -5 -6 -1 7]]
POTE generator: ~7/5 = 562.365
Optimal GPV sequence: Template:Val list
Badness: 0.026214
Progressive
Subgroup: 2.3.5.7.11.13
Comma list: 26/25, 56/55, 64/63, 77/75
Mapping: [⟨1 0 5 6 4 9], ⟨0 3 -5 -6 -1 -10]]
POTE generator: ~7/5 = 563.239
Optimal GPV sequence: Template:Val list
Badness: 0.032721
Sixix
- See also: Dual-fifth temperaments#Dual-3 Sixix
Subgroup: 2.3.5
Comma: 3125/2916
Mapping: [⟨1 3 4], ⟨0 -5 -6]]
POTE generator: ~6/5 = 338.365
Badness: 0.153088
7-limit
Subgroup: 2.3.5.7
Comma list: 64/63, 3125/2916
Mapping: [⟨1 3 4 0], ⟨0 -5 -6 10]]
Wedgie: ⟨⟨ 5 6 -10 -2 -30 -40 ]]
POTE generator: ~6/5 = 337.442
Badness: 0.158903