7L 4s: Difference between revisions
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{{Infobox MOS | {{Infobox MOS | ||
| Name = | | Name = sixixoid | ||
| Periods = 1 | | Periods = 1 | ||
| nLargeSteps = 7 | | nLargeSteps = 7 | ||
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}} | }} | ||
'''7L 4s''' or '''sixixoid''' has a generator of an augmented minor or diminished neutral third of 327.273 (3/11edo) to 342.857 (2/7edo) cents. Its harmonic entropy minimum, insofar as it may be said to have one, is improper (Amity/Hitchcock/Sixix) and also tonally awkward because its large and steps are extremely unequal (L>=4 s=1). However, it is still notable for representing 17:14 with tolerable accuracy for as much as that's worth. | |||
{| class="wikitable" | {| class="wikitable" |
Revision as of 01:40, 11 April 2021
↖ 6L 3s | ↑ 7L 3s | 8L 3s ↗ |
← 6L 4s | 7L 4s | 8L 4s → |
↙ 6L 5s | ↓ 7L 5s | 8L 5s ↘ |
┌╥╥┬╥╥┬╥╥┬╥┬┐ │║║│║║│║║│║││ │││││││││││││ └┴┴┴┴┴┴┴┴┴┴┴┘
Scale structure
sLsLLsLLsLL
Generator size
TAMNAMS information
Related MOS scales
Equal tunings
7L 4s or sixixoid has a generator of an augmented minor or diminished neutral third of 327.273 (3/11edo) to 342.857 (2/7edo) cents. Its harmonic entropy minimum, insofar as it may be said to have one, is improper (Amity/Hitchcock/Sixix) and also tonally awkward because its large and steps are extremely unequal (L>=4 s=1). However, it is still notable for representing 17:14 with tolerable accuracy for as much as that's worth.
3/11 | 327.273 | ||||
14/51 | 329.412 | ||||
11/40 | 330 | ||||
19/69 | 330.435 | ||||
8/29 | 331.0335 | ||||
331.425 | |||||
21/76 | 331.579 | ||||
331.672 | |||||
13/47 | 331.915 | ||||
332.2255 | |||||
18/65 | 332.308 | ||||
5/18 | 333.33 | ||||
17/61 | 334.426 | ||||
12/43 | 334.884 | ||||
335.179 | |||||
19/68 | 335.294 | ||||
335.413 | |||||
7/25 | 336 | ||||
336.2615 | |||||
16/57 | 336.842 | ||||
9/32 | 337.5 | ||||
11/39 | 338.4615 | ||||
2/7 | 342.857 |