Jubilismic clan: Difference between revisions
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== Jubilic == | == Jubilic == | ||
The head of this clan, jubilic, is generated by [[~]][[5/4]]. That and a semioctave give ~[[7/4]]. | The head of this clan, jubilic, is generated by [[~]][[5/4]]. That and a semioctave give ~[[7/4]]. As such, a reasonable tuning would tune the 5/4 flat and 7/4 sharp. | ||
[[Subgroup]]: 2.5.7 | [[Subgroup]]: 2.5.7 | ||
Line 16: | Line 16: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 599.6673{{c}}, ~5/4 = 380.6287{{c}} (~8/7 = 219.0386{{c}}) | ||
: [[error map]]: {{val| 0. | : [[error map]]: {{val| -0.665 -7.016 +10.139 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~5/4 = 380.0086{{c}} (~8/7 = 219.9914{{c}}) | ||
: error map: {{val| 0.000 - | : error map: {{val| 0.000 -6.305 +11.183 }} | ||
{{Optimal ET sequence|legend=1| 2, 4, 6, 16, 22, 60d }} | {{Optimal ET sequence|legend=1| 2, 4, 6, 16, 22, 60d }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 0.140 | ||
=== Overview to extensions === | === Overview to extensions === | ||
Line 32: | Line 32: | ||
Temperaments discussed elsewhere are: | Temperaments discussed elsewhere are: | ||
* [[Decimal]] (+25/24) → [[Dicot family #Decimal|Dicot family]] | * [[Decimal]] (+25/24) → [[Dicot family #Decimal|Dicot family]] | ||
* [[Diminished (temperament)|Diminished]] (+36/35) → [[ | * [[Diminished (temperament)|Diminished]] (+36/35) → [[Diminished family #Septimal diminished|Diminished family]] | ||
* [[Pajara]] (+64/63) → [[Diaschismic family #Pajara|Diaschismic family]] | * [[Pajara]] (+64/63) → [[Diaschismic family #Pajara|Diaschismic family]] | ||
* ''[[Dubbla]]'' (+78125/73728) → [[Wesley family #Dubbla|Wesley family]] | * ''[[Dubbla]]'' (+78125/73728) → [[Wesley family #Dubbla|Wesley family]] | ||
Line 49: | Line 49: | ||
: ''For the 5-limit version, see [[Miscellaneous 5-limit temperaments #Lemba]].'' | : ''For the 5-limit version, see [[Miscellaneous 5-limit temperaments #Lemba]].'' | ||
Lemba tempers out 1029/1024, the gamelisma, and a stack of three ~8/7 generators gives an approximate perfect fifth. | Lemba tempers out 1029/1024, the gamelisma, and a stack of three ~8/7 generators gives an approximate perfect fifth. It may be described as the {{nowrap| 10 & 16 }} temperament; its [[ploidacot]] is diploid tricot. | ||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 60: | Line 60: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 601.4623{{c}}, ~8/7 = 232.6544{{c}} | ||
: [[error map]]: {{val| | : [[error map]]: {{val| +2.925 -1.067 -11.656 +7.294 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~8/7 = 232.2655{{c}} | ||
: error map: {{val| 0.000 -5. | : error map: {{val| 0.000 -5.158 -18.579 -1.091 }} | ||
{{Optimal ET sequence|legend=1| 10, 16, 26, 62c }} | {{Optimal ET sequence|legend=1| 10, 16, 26, 36c, 62c }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 1.57 | ||
=== 11-limit === | === 11-limit === | ||
Line 77: | Line 77: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 601.1769{{c}}, ~8/7 = 231.4273{{c}} | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~8/7 = 231.1781{{c}} | ||
{{Optimal ET sequence|legend=0| 10, 16, 26 }} | {{Optimal ET sequence|legend=0| 10, 16, 26 }} | ||
Badness ( | Badness (Sintel): 1.37 | ||
=== 13-limit === | === 13-limit === | ||
Line 92: | Line 92: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 601.1939{{c}}, ~8/7 = 231.4261{{c}} | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~8/7 = 231.1617{{c}} | ||
{{Optimal ET sequence|legend=0| 10, 16, 26 }} | {{Optimal ET sequence|legend=0| 10, 16, 26 }} | ||
Badness ( | Badness (Sintel): 1.05 | ||
== Astrology == | == Astrology == | ||
Astrology tempers out 3125/3072, the magic comma, and a stack of five ~5/4 generators gives an approximate harmonic 3. | Astrology tempers out 3125/3072, the magic comma, and a stack of five ~5/4 generators gives an approximate harmonic 3. It may be described as the {{nowrap| 16 & 22 }} temperament; its ploidacot is diploid pentacot. | ||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 111: | Line 111: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 599.6999{{c}}, ~5/4 = 380.3881{{c}} (~8/7 = 219.3119{{c}}) | ||
: [[error map]]: {{val| 0. | : [[error map]]: {{val| -0.600 -0.015 -7.126 +10.062 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~5/4 = 380.5123{{c}} (~8/7 = 219.4877{{c}}) | ||
: error map: {{val| 0.000 +0. | : error map: {{val| 0.000 +0.606 -5.801 +11.686 }} | ||
{{Optimal ET sequence|legend=1| 6, 16, 22, 60d }} | {{Optimal ET sequence|legend=1| 6, 16, 22, 60d }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 2.09 | ||
=== 11-limit === | === 11-limit === | ||
Line 128: | Line 128: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 600.0538{{c}}, ~5/4 = 380.5640{{c}} (~8/7 = 219.4897{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~5/4 = 380.5419{{c}} (~8/7 = 219.4581{{c}}) | ||
{{Optimal ET sequence|legend=0| 6, 16, 22 }} | {{Optimal ET sequence|legend=0| 6, 16, 22 }} | ||
Badness ( | Badness (Sintel): 1.29 | ||
==== 13-limit ==== | ==== 13-limit ==== | ||
Line 143: | Line 143: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 600.7886{{c}}, ~5/4 = 380.2857{{c}} (~8/7 = 220.5028{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~5/4 = 379.9119{{c}} (~8/7 = 220.0881{{c}}) | ||
{{Optimal ET sequence|legend=0| 6, 16, 22, 38f }} | {{Optimal ET sequence|legend=0| 6, 16, 22, 38f }} | ||
Badness ( | Badness (Sintel): 1.42 | ||
; Music | ; Music | ||
Line 161: | Line 161: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 599.8927{{c}}, ~5/4 = 379.7688{{c}} (~8/7 = 220.1239{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~5/4 = 379.8117{{c}} (~8/7 = 220.1883{{c}}) | ||
{{Optimal ET sequence|legend=0| 16, 22f, 38 }} | {{Optimal ET sequence|legend=0| 6f, 16, 22f, 38 }} | ||
Badness ( | Badness (Sintel): 1.46 | ||
== Walid == | == Walid == | ||
This low-accuracy extension tempers out 16/15, so the perfect fifth stands in for ~8/5 as in [[father]]. Its ploidacot is diploid monocot. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 178: | Line 180: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 589.0384{{c}}, ~3/2 = 735.7242{{c}} (~15/14 = 146.6857{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| -21.923 +11.846 +12.193 +18.719 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~3/2 = 750.4026{{c}} (~15/14 = 150.4026{{c}}) | ||
: error map: {{val| 0.000 + | : error map: {{val| 0.000 +48.448 +63.284 +80.771 }} | ||
{{Optimal ET sequence|legend=1| 2, 6, 8d }} | {{Optimal ET sequence|legend=1| 2, 6, 8d }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 1.24 | ||
=== 11-limit === | === 11-limit === | ||
Line 195: | Line 197: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 589.7684{{c}}, ~3/2 = 736.9708{{c}} (~12/11 = 147.2023{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~3/2 = 750.5221{{c}} (~12/11 = 150.5221{{c}}) | ||
{{Optimal ET sequence|legend=0| 2, 6, 8d }} | {{Optimal ET sequence|legend=0| 2, 6, 8d }} | ||
Badness ( | Badness (Sintel): 0.965 | ||
== Antikythera == | == Antikythera == | ||
Line 218: | Line 220: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 598.8483{{c}}, ~9/8 = 213.6844{{c}} | ||
: [[error map]]: {{val| | : [[error map]]: {{val| -2.303 +2.864 -5.756 +10.580 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~9/8 = 214.6875{{c}} | ||
: error map: {{val| 0.000 +10. | : error map: {{val| 0.000 +10.778 -1.001 +16.487 }} | ||
{{Optimal ET sequence|legend=1| 2, 4, 6, 16, 22, 28 }} | {{Optimal ET sequence|legend=1| 2, 4, 6, 16, 22, 28 }} | ||
[[Badness]] (Sintel): 0.253 | |||
[[Badness]] ( | |||
== Doublewide == | == Doublewide == | ||
: ''For the 5-limit version, see [[Superpyth–22 equivalence continuum #Doublewide (5-limit)]].'' | : ''For the 5-limit version, see [[Superpyth–22 equivalence continuum #Doublewide (5-limit)]].'' | ||
Doublewide is generated by a sharply tuned ~6/5 minor third, four of which and a semi-octave period give the 3rd harmonic. It may be described as the {{nowrap| 22 & 26 }} temperament; its ploidacot is diploid alpha-tetracot. An 11-limit extension is immediately available by identifying two generator steps as ~16/11. [[48edo]] makes for an excellent tuning. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 241: | Line 243: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 600.0365{{c}}, ~6/5 = 325.7389{{c}} (~7/6 = 274.2975{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| -2.303 +2.864 -5.756 +10.580 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~6/5 = 325.7353{{c}} (~7/6 = 274.2647{{c}}) | ||
: error map: {{val| 0.000 + | : error map: {{val| 0.000 +10.778 -1.001 +16.487 }} | ||
{{Optimal ET sequence|legend=1| 4, 14bd, 18, 22, 48 }} | {{Optimal ET sequence|legend=1| 4, 14bd, 18, 22, 48 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 1.10 | ||
=== 11-limit === | === 11-limit === | ||
Subgroup: 2.3.5.7.11 | Subgroup: 2.3.5.7.11 | ||
Comma list: 50/49, 99/98, | Comma list: 50/49, 99/98, 385/384 | ||
Mapping: {{mapping| 2 1 3 4 8 | 0 4 3 3 -2 }} | Mapping: {{mapping| 2 1 3 4 8 | 0 4 3 3 -2 }} | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 600.1818{{c}}, ~6/5 = 325.6434{{c}} (~7/6 = 274.5384{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~6/5 = 325.5854{{c}} (~7/6 = 274.4146{{c}}) | ||
{{Optimal ET sequence|legend=0| 4, 18, 22, 48 }} | {{Optimal ET sequence|legend=0| 4, 18, 22, 48 }} | ||
Badness ( | Badness (Sintel): 1.06 | ||
=== Fleetwood === | === Fleetwood === | ||
Line 273: | Line 275: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 599.6049{{c}}, ~6/5 = 326.8229{{c}} (~7/6 = 272.7819{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~6/5 = 326.8890{{c}} (~7/6 = 273.1110{{c}}) | ||
{{Optimal ET sequence|legend=0| 4e, …, 18e, 22 }} | {{Optimal ET sequence|legend=0| 4e, …, 18e, 22 }} | ||
Badness ( | Badness (Sintel): 1.16 | ||
==== 13-limit ==== | ==== 13-limit ==== | ||
Line 288: | Line 290: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 599.5482{{c}}, ~6/5 = 327.5939{{c}} (~7/6 = 271.9543{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~6/5 = 327.6706{{c}} (~7/6 = 272.3294{{c}}) | ||
{{Optimal ET sequence|legend=0| 4ef, …, 18e, 22 }} | {{Optimal ET sequence|legend=0| 4ef, …, 18e, 22 }} | ||
Badness ( | Badness (Sintel): 1.32 | ||
=== Cavalier === | === Cavalier === | ||
Line 303: | Line 305: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 600.9467{{c}}, ~6/5 = 323.9369{{c}} (~7/6 = 277.0098{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~6/5 = 323.7272{{c}} (~7/6 = 276.2728{{c}}) | ||
{{Optimal ET sequence|legend=0| 4e, 22e, 26 }} | {{Optimal ET sequence|legend=0| 4e, 22e, 26 }} | ||
Badness ( | Badness (Sintel): 1.75 | ||
==== 13-limit ==== | ==== 13-limit ==== | ||
Line 318: | Line 320: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 600.9537{{c}}, ~6/5 = 323.9097{{c}} (~7/6 = 277.0440{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~6/5 = 323.6876{{c}} (~7/6 = 276.3124{{c}}) | ||
{{Optimal ET sequence|legend=0| 4ef, 22ef, 26 }} | {{Optimal ET sequence|legend=0| 4ef, 22ef, 26 }} | ||
Badness ( | Badness (Sintel): 1.45 | ||
== Elvis == | == Elvis == | ||
: ''For the 5-limit version, see [[Miscellaneous 5-limit temperaments #Elvis]].'' | : ''For the 5-limit version, see [[Miscellaneous 5-limit temperaments #Elvis]].'' | ||
Elvis is generated by a ptolemaic diminished fifth, tuned sharp such that two generators and a semi-octave period give the 3rd harmonic. Its ploidacot is diploid alpha-dicot. [[26edo]] makes for an obvious tuning. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 337: | Line 341: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 601.6846{{c}}, ~64/45 = 648.0937{{c}} (~64/63 = 46.4091{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| +3.369 -4.083 -9.936 +9.236 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~64/45 = 646.0539{{c}} (~64/63 = 46.0539{{c}}) | ||
: error map: {{val| 0.000 -9. | : error map: {{val| 0.000 -9.847 -16.583 +0.904 }} | ||
{{Optimal ET sequence|legend=1| 2, 24c, 26 }} | {{Optimal ET sequence|legend=1| 2, 24c, 26 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 3.58 | ||
=== 11-limit === | === 11-limit === | ||
Line 354: | Line 358: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 601.2186{{c}}, ~16/11 = 647.4300{{c}} (~56/55 = 46.2114{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~16/11 = 645.9681{{c}} (~56/55 = 45.9681{{c}}) | ||
{{Optimal ET sequence|legend=0| 2, 24c, 26 }} | {{Optimal ET sequence|legend=0| 2, 24c, 26 }} | ||
Badness ( | Badness (Sintel): 2.09 | ||
=== 13-limit === | === 13-limit === | ||
Line 369: | Line 373: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 601.2206{{c}}, ~16/11 = 647.4219{{c}} (~56/55 = 46.2013{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~16/11 = 645.9362{{c}} (~56/55 = 45.9362{{c}}) | ||
{{Optimal ET sequence|legend=0| 2f, 24cf, 26 }} | {{Optimal ET sequence|legend=0| 2f, 24cf, 26 }} | ||
Badness ( | Badness (Sintel): 1.82 | ||
== Comic == | == Comic == | ||
: ''For the 5-limit version, see [[Superpyth–22 equivalence continuum #Comic (5-limit)]].'' | : ''For the 5-limit version, see [[Superpyth–22 equivalence continuum #Comic (5-limit)]].'' | ||
Comic is generated by a grave fifth, tuned flat such that two generators and a semi-octave period give the 3rd harmonic. Its ploidacot is diploid alpha-dicot. [[22edo]] makes for an obvious tuning. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 388: | Line 394: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 598.9554{{c}}, ~40/27 = 653.5596{{c}} (~28/27 = 54.6042{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| +3.369 -4.083 -9.936 +9.236 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~40/27 = 654.3329{{c}} (~28/27 = 54.3329{{c}}) | ||
: error map: {{val| 0.000 | : error map: {{val| 0.000 -9.847 -16.583 +0.904 }} | ||
{{Optimal ET sequence|legend=1| 2cd, …, 20cd, 22 }} | {{Optimal ET sequence|legend=1| 2cd, …, 20cd, 22 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 2.14 | ||
=== 11-limit === | === 11-limit === | ||
Line 405: | Line 411: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 598.8161{{c}}, ~22/15 = 653.8909{{c}} (~28/27 = 55.0747{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~22/15 = 654.7898{{c}} (~28/27 = 54.7898{{c}}) | ||
{{Optimal ET sequence|legend=0| 2cde, …, 20cde, 22 }} | {{Optimal ET sequence|legend=0| 2cde, …, 20cde, 22 }} | ||
Badness ( | Badness (Sintel): 1.49 | ||
=== 13-limit === | === 13-limit === | ||
Line 420: | Line 426: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 600.1030{{c}}, ~22/15 = 654.5470{{c}} (~28/27 = 54.4440{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~22/15 = 654.4665{{c}} (~28/27 = 54.4665{{c}}) | ||
{{Optimal ET sequence|legend=0| 2cde, 20cde, 22 }} | {{Optimal ET sequence|legend=0| 2cde, 20cde, 22 }} | ||
Badness ( | Badness (Sintel): 1.71 | ||
== Bipyth == | == Bipyth == | ||
Bipyth tempers out the 5-limit [[superpyth comma]], 20480/19683, making it an alternative extension of 5-limit [[superpyth]]. Its ploidacot is diploid monocot. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 439: | Line 445: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~7/5 = 598.7533{{c}}, ~3/2 = 707.9630{{c}} (~15/14 = 109.2098{{c}}) | ||
: [[error map]]: {{val| | : [[error map]]: {{val| +3.369 -4.083 -9.936 +9.236 }} | ||
* [[ | * [[CWE]]: ~7/5 = 600.0000{{c}}, ~3/2 = 709.1579{{c}} (~15/14 = 109.1579{{c}}) | ||
: error map: {{val| 0.000 | : error map: {{val| 0.000 -9.847 -16.583 +0.904 }} | ||
{{Optimal ET sequence|legend=1| 10cd, 12cd, 22 }} | {{Optimal ET sequence|legend=1| 10cd, 12cd, 22 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 4.18 | ||
=== 11-limit === | === 11-limit === | ||
Line 456: | Line 462: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~7/5 = 599.2296{{c}}, ~3/2 = 708.3992{{c}} (~15/14 = 109.1697{{c}}) | ||
* | * CWE: ~7/5 = 600.0000{{c}}, ~3/2 = 709.1395{{c}} (~15/14 = 109.1395{{c}}) | ||
{{Optimal ET sequence|legend=0| 10cd, 12cde, 22 }} | {{Optimal ET sequence|legend=0| 10cd, 12cde, 22 }} | ||
Badness ( | Badness (Sintel): 2.34 | ||
== Sedecic == | == Sedecic == | ||
Sedecic has 1/16-octave period and may be thought of as 16edo with an independent generator for prime 3. Its ploidacot is 16-ploid monocot. | |||
[[Subgroup]]: 2.3.5.7 | [[Subgroup]]: 2.3.5.7 | ||
Line 471: | Line 479: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[ | * [[WE]]: ~128/125 = 75.0539{{c}}, ~3/2 = 701.0578{{c}} (~525/512 = 25.5726{{c}}) | ||
: [[error map]]: {{val| 0.000 0.000 -11.314 +6.174 }} | : [[error map]]: {{val| 0.000 0.000 -11.314 +6.174 }} | ||
* [[ | * [[CWE]]: ~128/125 = 75.0000{{c}}, ~3/2 = 700.8957{{c}} (~525/512 = 25.8957{{c}}) | ||
: error map: {{val| 0.000 -1.401 -11.314 +6.174 }} | : error map: {{val| 0.000 -1.401 -11.314 +6.174 }} | ||
{{Optimal ET sequence|legend=1| 16, 32, 48 }} | {{Optimal ET sequence|legend=1| 16, 32, 48 }} | ||
[[Badness]] ( | [[Badness]] (Sintel): 6.73 | ||
=== 11-limit === | === 11-limit === | ||
Line 488: | Line 496: | ||
Optimal tunings: | Optimal tunings: | ||
* | * WE: ~22/21 = 75.0000{{c}}, ~3/2 = 700.7810{{c}} (~45/44 = 25.3476{{c}}) | ||
* | * CWE: ~22/21 = 75.0000{{c}}, ~3/2 = 700.6780{{c}} (~45/44 = 25.6780{{c}}) | ||
{{Optimal ET sequence|legend=0| 16, 32, 48 }} | {{Optimal ET sequence|legend=0| 16, 32, 48 }} | ||
Badness ( | Badness (Sintel): 3.07 | ||
== Notes == | == Notes == |