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Created page with "The '''10L 5s(<21/10>)''' (or '''2L 1s<1\5>(<21/10>)''') MOS scale contains five 2L 1s patterns per octave. Its generator is a neutral or diatonic semitone of 1\15ed..." |
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The '''10L 5s(<21/10>)''' (or '''2L 1s<1\5>(<21/10>)''') [[MOS scale]] contains five [[2L 1s]] patterns per octave. Its generator is a neutral or diatonic semitone of 1\[[15edo|15]] (80 [[Cent|¢]]) to 1\10ed15\14 (128.571 [[Cent|¢]]). | The '''10L 5s(<21/10>)''' (or '''2L 1s<1\5>(<21/10>)''') [[MOS scale]] contains five [[2L 1s]] patterns per octave. Its generator is a neutral or diatonic semitone of 1\[[15edo|15]] (80 [[Cent|¢]]) to 1\10ed15\14 (128.571 [[Cent|¢]]). | ||
{ | ==Scale tree== | ||
| | {| class="wikitable" | ||
| | !Generator | ||
| | !Low | ||
| | !High | ||
| | |- | ||
| | | |1/15 | ||
| | | |80.000 | ||
| | |85.714 | ||
|- | |||
| |5/70 | |||
| |85.714 | |||
|91.837 | |||
|- | |||
| |9/125 | |||
| |86.400 | |||
|92.571 | |||
|- | |||
| |4/55 | |||
| |87.273 | |||
|93.506 | |||
|- | |||
| |7/95 | |||
| |88.421 | |||
|94.737 | |||
|- | |||
|10/135 | |||
|88.889 | |||
|95.238 | |||
|- | |||
|13/175 | |||
|89.143 | |||
|95.510 | |||
|- | |||
| |3/40 | |||
| |90.000 | |||
|96.429 | |||
|- | |||
| | | |||
| |91.026 | |||
|97.527 | |||
|- | |||
| |8/105 | |||
| |91.429 | |||
|97.959 | |||
|- | |||
| | | |||
| |91.672 | |||
|98.220 | |||
|- | |||
| |5/65 | |||
| |92.308 | |||
|98.901 | |||
|- | |||
| | | |||
| |93.119 | |||
|99.780 | |||
|- | |||
| |7/90 | |||
| |93.333 | |||
|100.000 | |||
|- | |||
| |9/115 | |||
| |93.913 | |||
|100.621 | |||
|- | |||
| |11/140 | |||
| |94.286 | |||
|101.020 | |||
|- | |||
| |13/165 | |||
| |94.5455 | |||
|101.299 | |||
|- | |||
| |15/190 | |||
| |94.737 | |||
|101.504 | |||
|- | |||
| |17/215 | |||
| |94.884 | |||
|101.661 | |||
|- | |||
| |19/240 | |||
| |95.000 | |||
|101.786 | |||
|- | |||
| |2/25 | |||
| |96.000 | |||
|102.857 | |||
|- | |||
|19/235 | |||
|97.021 | |||
|103.951 | |||
|- | |||
|17/210 | |||
|97.143 | |||
|104.082 | |||
|- | |||
|15/185 | |||
|97.297 | |||
|104.247 | |||
|- | |||
|13/160 | |||
|97.500 | |||
|104.464 | |||
|- | |||
| |11/135 | |||
| |97.778 | |||
|104.762 | |||
|- | |||
| |9/110 | |||
| |98.182 | |||
|105.195 | |||
|- | |||
| |7/85 | |||
| |98.824 | |||
|105.882 | |||
|- | |||
| |12/145 | |||
| |99.310 | |||
|106.404 | |||
|- | |||
| |5/60 | |||
| |100.000 | |||
|107.143 | |||
|- | |||
| | | |||
| |100.757 | |||
|107.954 | |||
|- | |||
| |8/95 | |||
| |101.053 | |||
|108.271 | |||
|- | |||
| | | |||
| |101.357 | |||
|108.596 | |||
|- | |||
|11/130 | |||
|101.538 | |||
|108.791 | |||
|- | |||
|14/165 | |||
|101.818 | |||
|109.091 | |||
|- | |||
| |3/35 | |||
| |102.857 | |||
|110.204 | |||
|- | |||
| | | |||
| |103.524 | |||
|110.918 | |||
|- | |||
| |10/115 | |||
| |104.348 | |||
|111.801 | |||
|- | |||
| |7/80 | |||
| |105.000 | |||
|112.500 | |||
|- | |||
|11/125 | |||
|105.600 | |||
|113.143 | |||
|- | |||
| |4/45 | |||
| |106.667 | |||
|114.286 | |||
|- | |||
| |13/145 | |||
| |107.586 | |||
|115.271 | |||
|- | |||
| |9/100 | |||
| |108.000 | |||
|115.714 | |||
|- | |||
| |5/55 | |||
| |109.091 | |||
|116.883 | |||
|- | |||
| |1/10 | |||
| |120.000 | |||
|128.571 | |||
|} | |||
== See also == | |||
[[10L 5s (33/16-equivalent)]] - harmonic subminor ninth | |||
[[10L 5s (44/21-equivalent)]] - Neogothic minor ninth | |||
[[10L 5s (21/10-equivalent)]] - idealized septimal chromatic minor ninth | |||
[[Category:15-tone scales]] | |||
Latest revision as of 03:33, 27 July 2023
The 10L 5s(<21/10>) (or 2L 1s<1\5>(<21/10>)) MOS scale contains five 2L 1s patterns per octave. Its generator is a neutral or diatonic semitone of 1\15 (80 ¢) to 1\10ed15\14 (128.571 ¢).
Scale tree
| Generator | Low | High |
|---|---|---|
| 1/15 | 80.000 | 85.714 |
| 5/70 | 85.714 | 91.837 |
| 9/125 | 86.400 | 92.571 |
| 4/55 | 87.273 | 93.506 |
| 7/95 | 88.421 | 94.737 |
| 10/135 | 88.889 | 95.238 |
| 13/175 | 89.143 | 95.510 |
| 3/40 | 90.000 | 96.429 |
| 91.026 | 97.527 | |
| 8/105 | 91.429 | 97.959 |
| 91.672 | 98.220 | |
| 5/65 | 92.308 | 98.901 |
| 93.119 | 99.780 | |
| 7/90 | 93.333 | 100.000 |
| 9/115 | 93.913 | 100.621 |
| 11/140 | 94.286 | 101.020 |
| 13/165 | 94.5455 | 101.299 |
| 15/190 | 94.737 | 101.504 |
| 17/215 | 94.884 | 101.661 |
| 19/240 | 95.000 | 101.786 |
| 2/25 | 96.000 | 102.857 |
| 19/235 | 97.021 | 103.951 |
| 17/210 | 97.143 | 104.082 |
| 15/185 | 97.297 | 104.247 |
| 13/160 | 97.500 | 104.464 |
| 11/135 | 97.778 | 104.762 |
| 9/110 | 98.182 | 105.195 |
| 7/85 | 98.824 | 105.882 |
| 12/145 | 99.310 | 106.404 |
| 5/60 | 100.000 | 107.143 |
| 100.757 | 107.954 | |
| 8/95 | 101.053 | 108.271 |
| 101.357 | 108.596 | |
| 11/130 | 101.538 | 108.791 |
| 14/165 | 101.818 | 109.091 |
| 3/35 | 102.857 | 110.204 |
| 103.524 | 110.918 | |
| 10/115 | 104.348 | 111.801 |
| 7/80 | 105.000 | 112.500 |
| 11/125 | 105.600 | 113.143 |
| 4/45 | 106.667 | 114.286 |
| 13/145 | 107.586 | 115.271 |
| 9/100 | 108.000 | 115.714 |
| 5/55 | 109.091 | 116.883 |
| 1/10 | 120.000 | 128.571 |
See also
10L 5s (33/16-equivalent) - harmonic subminor ninth
10L 5s (44/21-equivalent) - Neogothic minor ninth
10L 5s (21/10-equivalent) - idealized septimal chromatic minor ninth