636edo: Difference between revisions
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== Theory == | == Theory == | ||
636 = 12 × 53, and 636edo shares the excellent [[3/1| | 636 = 12 × 53, and 636edo shares the excellent [[3/1|harmonic 3]] with [[53edo]]. | ||
=== Odd harmonics === | === Odd harmonics === | ||
Revision as of 07:50, 25 October 2023
| ← 635edo | 636edo | 637edo → |
Theory
636 = 12 × 53, and 636edo shares the excellent harmonic 3 with 53edo.
Odd harmonics
| Harmonic | 3 | 5 | 7 | 9 | 11 | 13 | 15 | 17 | 19 | 21 | 23 | |
|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Error | Absolute (¢) | -0.068 | +0.479 | -0.901 | -0.136 | -0.375 | -0.905 | +0.411 | +0.705 | +0.600 | +0.917 | +0.028 |
| Relative (%) | -3.6 | +25.4 | -47.8 | -7.2 | -19.9 | -48.0 | +21.8 | +37.4 | +31.8 | +48.6 | +1.5 | |
| Steps (reduced) |
1008 (372) |
1477 (205) |
1785 (513) |
2016 (108) |
2200 (292) |
2353 (445) |
2485 (577) |
2600 (56) |
2702 (158) |
2794 (250) |
2877 (333) | |
Subsets and supersets
Since 636 factors into 22 × 3 × 53, 636edo has subset edos 2, 3, 4, 6, 12, 53, 106, 159, 212, and 318.
Intervals
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