10L 1s: Difference between revisions
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{{Infobox MOS | |||
| Name = | |||
| Periods = 1 | |||
| nLargeSteps = 10 | |||
| nSmallSteps = 1 | |||
| Equalized = 1 | |||
| Paucitonic = 1 | |||
| Pattern = LLLLLLLLLLs | |||
}} | |||
This MOS, having a generator of a diatonic semitone between 1/11edo (109.09 cents) and 1/10edo (120), functions as the superdiatonic scale of the Miracle temperment and its unnamed close neighbors. | This MOS, having a generator of a diatonic semitone between 1/11edo (109.09 cents) and 1/10edo (120), functions as the superdiatonic scale of the Miracle temperment and its unnamed close neighbors. | ||
Revision as of 19:47, 27 March 2021
← 9L 1s | 10L 1s | 11L 1s → |
↙ 9L 2s | ↓ 10L 2s | 11L 2s ↘ |
┌╥╥╥╥╥╥╥╥╥╥┬┐ │║║║║║║║║║║││ │││││││││││││ └┴┴┴┴┴┴┴┴┴┴┴┘
Scale structure
sLLLLLLLLLL
Generator size
TAMNAMS information
Related MOS scales
Equal tunings
This MOS, having a generator of a diatonic semitone between 1/11edo (109.09 cents) and 1/10edo (120), functions as the superdiatonic scale of the Miracle temperment and its unnamed close neighbors.
1/11 | 109.091 | ||||
5/54 | 111.111 | ||||
4/43 | 111.628 | ||||
7/75 | 112 | ||||
3/32 | 112.5 | ||||
112.818 | |||||
8/85 | 112.941 | ||||
113.15 | |||||
5/53 | 113.2075 | ||||
113.45 | |||||
7/74 | 113.5135 | ||||
2/21 | 114.286 | ||||
7/73 | 115.0685 | ||||
5/52 | 115.308 | ||||
115.585 | |||||
8/83 | 115.663 | ||||
115.742 | |||||
3/31 | 116.129 | ||||
116.298 | |||||
7/72 | 116.667 | ||||
4/41 | 117.073 | ||||
5/51 | 117.647 | ||||
1/10 | 120 |