Whitewood family: Difference between revisions
m Text replacement - "Category:Temperament families" to "Category:Temperament families Category:Pages with mostly numerical content" |
m Units |
||
| Line 20: | Line 20: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~9/8 = 171.429, ~5/4 = 386.314 (~80/81 = 43.457) | * [[CTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 386.314{{c}} (~80/81 = 43.457{{c}}) | ||
: [[error map]]: {{val| 0.000 -16.241 0.000 }} | : [[error map]]: {{val| 0.000 -16.241 0.000 }} | ||
* [[POTE]]: ~9/8 = 171.429, ~5/4 = 374.469 (~80/81 = 31.612) | * [[POTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 374.469{{c}} (~80/81 = 31.612{{c}}) | ||
: error map: {{val| 0.000 -16.241 -11.845 }} | : error map: {{val| 0.000 -16.241 -11.845 }} | ||
| Line 37: | Line 37: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~9/8 = 171.429, ~5/4 = 392.930 (~64/63 = 50.073) | * [[CTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 392.930{{c}} (~64/63 = 50.073{{c}}) | ||
: [[error map]]: {{val| 0.000 -16.241 +6.617 +9.672 }} | : [[error map]]: {{val| 0.000 -16.241 +6.617 +9.672 }} | ||
* [[POTE]]: ~9/8 = 171.429, ~5/4 = 392.700 (~64/63 = 49.843) | * [[POTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 392.700{{c}} (~64/63 = 49.843{{c}}) | ||
: error map: {{val| 0.000 -16.241 +6.386 +9.903 }} | : error map: {{val| 0.000 -16.241 +6.386 +9.903 }} | ||
| Line 54: | Line 54: | ||
Optimal tunings: | Optimal tunings: | ||
* CTE: ~9/8 = 171.429, ~5/4 = 390.178 (~64/63 = 47.321) | * CTE: ~9/8 = 171.429{{c}}, ~5/4 = 390.178{{c}} (~64/63 = 47.321{{c}}) | ||
* POTE: ~9/8 = 171.429, ~5/4 = 389.968 (~64/63 = 47.111) | * POTE: ~9/8 = 171.429{{c}}, ~5/4 = 389.968{{c}} (~64/63 = 47.111{{c}}) | ||
{{Optimal ET sequence|legend=0| 7, 14e, 21, 28, 49b }} | {{Optimal ET sequence|legend=0| 7, 14e, 21, 28, 49b }} | ||
| Line 69: | Line 69: | ||
Optimal tunings: | Optimal tunings: | ||
* CTE: ~9/8 = 171.429, ~5/4 = 390.178 (~64/63 = 47.321) | * CTE: ~9/8 = 171.429{{c}}, ~5/4 = 390.178{{c}} (~64/63 = 47.321{{c}}) | ||
* POTE: ~9/8 = 171.429, ~5/4 = 390.735 (~64/63 = 47.878) | * POTE: ~9/8 = 171.429{{c}}, ~5/4 = 390.735{{c}} (~64/63 = 47.878{{c}}) | ||
{{Optimal ET sequence|legend=0| 7, 14e, 21, 28, 49bf }} | {{Optimal ET sequence|legend=0| 7, 14e, 21, 28, 49bf }} | ||
| Line 84: | Line 84: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~9/8 = 171.429, ~5/4 = 376.366 (~36/35 = 33.509) | * [[CTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 376.366{{c}} (~36/35 = 33.509{{c}}) | ||
: [[error map]]: {{val| 0.000 -16.241 -9.948 -7.271 }} | : [[error map]]: {{val| 0.000 -16.241 -9.948 -7.271 }} | ||
* [[POTE]]: ~9/8 = 171.429, ~5/4 = 378.152 (~36/35 = 35.295) | * [[POTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 378.152{{c}} (~36/35 = 35.295{{c}}) | ||
: error map: {{val| 0.000 -16.241 -8.162 -10.845 }} | : error map: {{val| 0.000 -16.241 -8.162 -10.845 }} | ||
| Line 101: | Line 101: | ||
Optimal tunings: | Optimal tunings: | ||
* CTE: ~9/8 = 171.429, ~5/4 = 376.745 (~36/35 = 33.888) | * CTE: ~9/8 = 171.429{{c}}, ~5/4 = 376.745{{c}} (~36/35 = 33.888{{c}}) | ||
* POTE: ~9/8 = 171.429, ~5/4 = 376.711 (~36/35 = 33.854) | * POTE: ~9/8 = 171.429{{c}}, ~5/4 = 376.711{{c}} (~36/35 = 33.854{{c}}) | ||
{{Optimal ET sequence|legend=0| 7, 28d, 35 }} | {{Optimal ET sequence|legend=0| 7, 28d, 35 }} | ||
| Line 116: | Line 116: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~9/8 = 171.429, ~5/4 = 386.314 (~80/81 = 43.457) | * [[CTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 386.314{{c}} (~80/81 = 43.457{{c}}) | ||
: [[error map]]: {{val| 0.000 -16.241 0.000 +59.746 }} | : [[error map]]: {{val| 0.000 -16.241 0.000 +59.746 }} | ||
* [[POTE]]: ~9/8 = 171.429, ~5/4 = 395.187 (~15/14 = 52.330) | * [[POTE]]: ~9/8 = 171.429{{c}}, ~5/4 = 395.187{{c}} (~15/14 = 52.330{{c}}) | ||
: error map: {{val| 0.000 -16.241 +8.873 +59.746 }} | : error map: {{val| 0.000 -16.241 +8.873 +59.746 }} | ||
| Line 133: | Line 133: | ||
Optimal tunings: | Optimal tunings: | ||
* CTE: ~9/8 = 171.429, ~5/4 = 384.318 (~33/32 = 41.461) | * CTE: ~9/8 = 171.429{{c}}, ~5/4 = 384.318{{c}} (~33/32 = 41.461{{c}}) | ||
* POTE: ~9/8 = 171.429, ~5/4 = 394.661 (~33/32 = 51.804) | * POTE: ~9/8 = 171.429{{c}}, ~5/4 = 394.661{{c}} (~33/32 = 51.804{{c}}) | ||
{{Optimal ET sequence|legend=0| 7, 14de }} | {{Optimal ET sequence|legend=0| 7, 14de }} | ||
| Line 148: | Line 148: | ||
Optimal tunings: | Optimal tunings: | ||
* CTE: ~9/8 = 171.429, ~5/4 = 384.318 (~33/32 = 41.461) | * CTE: ~9/8 = 171.429{{c}}, ~5/4 = 384.318{{c}} (~33/32 = 41.461{{c}}) | ||
* POTE: ~9/8 = 171.429, ~5/4 = 395.071 (~33/32 = 52.214) | * POTE: ~9/8 = 171.429{{c}}, ~5/4 = 395.071{{c}} (~33/32 = 52.214{{c}}) | ||
{{Optimal ET sequence|legend=0| 7, 14de }} | {{Optimal ET sequence|legend=0| 7, 14de }} | ||
| Line 165: | Line 165: | ||
[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~9/8 = 171.429, ~15/14 = 108.062 (~21/20 = 63.367) | * [[CTE]]: ~9/8 = 171.429{{c}}, ~15/14 = 108.062{{c}} (~21/20 = 63.367{{c}}) | ||
: [[error map]]: {{val| 0.000 -16.241 +1.239 -3.621 }} | : [[error map]]: {{val| 0.000 -16.241 +1.239 -3.621 }} | ||
* [[POTE]]: ~9/8 = 171.429, ~15/14 = 101.367 (~21/20 = 70.062) | * [[POTE]]: ~9/8 = 171.429{{c}}, ~15/14 = 101.367{{c}} (~21/20 = 70.062{{c}}) | ||
: error map: {{val| 0.000 -16.241 -12.152 -10.316 }} | : error map: {{val| 0.000 -16.241 -12.152 -10.316 }} | ||
| Line 182: | Line 182: | ||
Optimal tunings: | Optimal tunings: | ||
* CTE: ~9/8 = 171.429, ~15/14 = 106.997 (~21/20 = 64.432) | * CTE: ~9/8 = 171.429{{c}}, ~15/14 = 106.997{{c}} (~21/20 = 64.432{{c}}) | ||
* POTE: ~9/8 = 171.429, ~15/14 = 100.046 (~21/20 = 71.383) | * POTE: ~9/8 = 171.429{{c}}, ~15/14 = 100.046{{c}} (~21/20 = 71.383{{c}}) | ||
{{Optimal ET sequence|legend=0| 7ce, 14c, 21, 35, 49bcde }} | {{Optimal ET sequence|legend=0| 7ce, 14c, 21, 35, 49bcde }} | ||
| Line 197: | Line 197: | ||
Optimal tunings: | Optimal tunings: | ||
* CTE: ~9/8 = 171.429, ~15/14 = 106.997 (~21/20 = 64.432) | * CTE: ~9/8 = 171.429{{c}}, ~15/14 = 106.997{{c}} (~21/20 = 64.432{{c}}) | ||
* POTE: ~9/8 = 171.429, ~15/14 = 104.250 (~21/20 = 67.179) | * POTE: ~9/8 = 171.429{{c}}, ~15/14 = 104.250{{c}} (~21/20 = 67.179{{c}}) | ||
{{Optimal ET sequence|legend=0| 7ce, 14c, 21, 35 }} | {{Optimal ET sequence|legend=0| 7ce, 14c, 21, 35 }} | ||