6L 2s: Difference between revisions
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{| class="wikitable" | {| class="wikitable" | ||
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! colspan=" | ! colspan="6" | Generator | ||
! | Cents | ! | Cents | ||
! | Comments | ! | Comments | ||
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| | 150 | | | 150 | ||
| style="text-align:center;" | | | style="text-align:center;" | | ||
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|6\46 | |||
|156.52 | |||
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|5\38 | |||
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|157.895 | |||
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|4\30 | |||
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|160 | |||
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| | 4 | | | 4\26 | ||
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| | 184.615 | | | 184.615 | ||
| style="text-align:center;" | L/s = 4 | | style="text-align:center;" | L/s = 4 | ||
|- | |||
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|5\32 | |||
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|187.5 | |||
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|6\38 | |||
|189.47 | |||
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|- | |- | ||
| | 1\6 | | | 1\6 |
Revision as of 22:55, 1 February 2019
There is only one significant (though small) harmonic entropy minimum with this MOS pattern: hedgehog, in which two generators are 6/5 and three are 4/3, same as porcupine.
In addition to the true MOS, LLLsLLLs, there is also a near-MOS, LLLLsLLs, in which the period is the only interval with more than two flavors. The true MOS is always proper, because there is only one small step per period, but the near-MOS is only proper if the generator is smaller than 2\14 (which includes hedgehog).
Generator | Cents | Comments | |||||
---|---|---|---|---|---|---|---|
1\8 | 150 | ||||||
6\46 | 156.52 | ||||||
5\38 | 157.895 | ||||||
4\30 | 160 | ||||||
3\22 | 163.64 | Hedgehog is around here | |||||
164.99 | |||||||
8\58 | 165.52 | ||||||
13\94 | 165.96 | Golden hedgehog/echidna | |||||
5\36 | 166.67 | ||||||
167.72 | |||||||
2\14 | 171.43 | Boundary of propriety for near-MOS
Optimum rank range (L/s=2/1) for MOS | |||||
5\34 | 176.47 | ||||||
13\88 | 177.27 | ||||||
8\54 | 177.78 | ||||||
178.15 | L/s = e | ||||||
3\20 | 180 | L/s = 3 | |||||
180.815 | L/s = pi | ||||||
4\26 | 184.615 | L/s = 4 | |||||
5\32 | 187.5 | ||||||
6\38 | 189.47 | ||||||
1\6 | 200 |