Diminished family: Difference between revisions
Unify to 3 decimal places. +error maps |
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[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~6/5 = 1\4, ~3/2 = 696. | * [[CTE]]: ~6/5 = 1\4, ~3/2 = 696.983 (~25/24 = 96.983) | ||
: [[error map]]: {{val| 0.000 -4.972 +10.670 }} | |||
* [[POTE]]: ~6/5 = 1\4, ~3/2 = 699.507 (~25/24 = 99.507) | * [[POTE]]: ~6/5 = 1\4, ~3/2 = 699.507 (~25/24 = 99.507) | ||
: error map: {{val| 0.000 -2.448 +13.193 }} | |||
{{Optimal ET sequence|legend=1| 4, 8, 12 }} | {{Optimal ET sequence|legend=1| 4, 8, 12 }} | ||
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[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~6/5 = 1\4, ~3/2 = 691. | * [[CTE]]: ~6/5 = 1\4, ~3/2 = 691.955 (~21/20 = 91.955) | ||
: [[error map]]: {{val| 0.000 -10.000 +5.641 +23.129 }} | |||
* [[POTE]]: ~6/5 = 1\4, ~3/2 = 699.523 (~21/20 = 99.523) | * [[POTE]]: ~6/5 = 1\4, ~3/2 = 699.523 (~21/20 = 99.523) | ||
: error map: {{val| 0.000 -2.432 +13.210 +30.698 }} | |||
{{Optimal ET sequence|legend=1| 4, 8d, 12 }} | {{Optimal ET sequence|legend=1| 4, 8d, 12 }} | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~6/5 = 1\4, ~3/2 = 691. | * CTE: ~6/5 = 1\4, ~3/2 = 691.955 (~21/20 = 91.955) | ||
* POTE: ~6/5 = 1\4, ~3/2 = 709.109 (~15/14 = 109.109) | * POTE: ~6/5 = 1\4, ~3/2 = 709.109 (~15/14 = 109.109) | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~6/5 = 1\4, ~3/2 = 691. | * CTE: ~6/5 = 1\4, ~3/2 = 691.954 (~21/20 = 91.954) | ||
* POTE: ~6/5 = 1\4, ~3/2 = 713.773 (~15/14 = 113.773) | * POTE: ~6/5 = 1\4, ~3/2 = 713.773 (~15/14 = 113.773) | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~6/5 = 1\4, ~3/2 = 687. | * CTE: ~6/5 = 1\4, ~3/2 = 687.747 (~21/20 = 87.747) | ||
* POTE: ~6/5 = 1\4, ~3/2 = 689.881 (~21/20 = 89.881) | * POTE: ~6/5 = 1\4, ~3/2 = 689.881 (~21/20 = 89.881) | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~6/5 = 1\4, ~11/7 = 793. | * CTE: ~6/5 = 1\4, ~11/7 = 793.423 (~12/11 = 106.577) | ||
* POTE: ~6/5 = 1\4, ~11/7 = 798. | * POTE: ~6/5 = 1\4, ~11/7 = 798.421 (~12/11 = 101.679) | ||
Optimal ET sequence: {{Optimal ET sequence| 8bce, 12 }} | Optimal ET sequence: {{Optimal ET sequence| 8bce, 12 }} | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~6/5 = 1\4, ~11/7 = 791. | * CTE: ~6/5 = 1\4, ~11/7 = 791.375 (~12/11 = 108.625) | ||
* POTE: ~6/5 = 1\4, ~11/7 = 797.701 (~12/11 = 102.299) | * POTE: ~6/5 = 1\4, ~11/7 = 797.701 (~12/11 = 102.299) | ||
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[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~6/5 = 1\4, ~7/4 = | * [[CTE]]: ~6/5 = 1\4, ~7/4 = 949.540 (~36/35 = 49.540) | ||
: [[error map]]: {{val| 0.000 -2.875 +12.766 -19.286 }} | |||
* [[POTE]]: ~6/5 = 1\4, ~7/4 = 947.445 (~36/35 = 47.445) | * [[POTE]]: ~6/5 = 1\4, ~7/4 = 947.445 (~36/35 = 47.445) | ||
: error map: {{val| 0.000 -7.065 +8.576 -21.381 }} | |||
{{Optimal ET sequence|legend=1| 4, …, 20c, 24 }} | {{Optimal ET sequence|legend=1| 4, …, 20c, 24 }} | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~6/5 = 1\4, ~7/4 = 949. | * CTE: ~6/5 = 1\4, ~7/4 = 949.872 (~36/35 = 49.872) | ||
* POTE: ~6/5 = 1\4, ~7/4 = 948.342 (~36/35 = 48.342) | * POTE: ~6/5 = 1\4, ~7/4 = 948.342 (~36/35 = 48.342) | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~6/5 = 1\4, ~7/4 = 949. | * CTE: ~6/5 = 1\4, ~7/4 = 949.366 (~36/35 = 49.366) | ||
* POTE: ~6/5 = 1\4, ~7/4 = 947.775 (~36/35 = 47.775) | * POTE: ~6/5 = 1\4, ~7/4 = 947.775 (~36/35 = 47.775) | ||
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[[Optimal tuning]]s: | [[Optimal tuning]]s: | ||
* [[CTE]]: ~15/14 = 1\8, ~3/2 = 702. | * [[CTE]]: ~15/14 = 1\8, ~3/2 = 702.765 (~36/35 = 47.235) | ||
* [[POTE]]: ~15/14 = 1\8, ~3/2 = 707.014 (~36/35 = 42.986) | * [[POTE]]: ~15/14 = 1\8, ~3/2 = 707.014 (~36/35 = 42.986) | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~12/11 = 1\8, ~3/2 = 702. | * CTE: ~12/11 = 1\8, ~3/2 = 702.662 (~36/35 = 47.338) | ||
* POTE: ~12/11 = 1\8, ~3/2 = 706.645 (~36/35 = 43.355) | * POTE: ~12/11 = 1\8, ~3/2 = 706.645 (~36/35 = 43.355) | ||
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Optimal tunings: | Optimal tunings: | ||
* CTE: ~12/11 = 1\8, ~3/2 = 701. | * CTE: ~12/11 = 1\8, ~3/2 = 701.952 (~36/35 = 48.048) | ||
* POTE: ~12/11 = 1\8, ~3/2 = 707.376 (~36/35 = 42.624) | * POTE: ~12/11 = 1\8, ~3/2 = 707.376 (~36/35 = 42.624) | ||