256ed5: Difference between revisions
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Created page with "'''256 equal divisions of the 5th harmonic''' is an equal-step tuning of 10.884 cents per each step. It is equivalent to 110.2532 EDO. 256ed5 combines dual-fifth temperamen..." |
m →Theory: correct reduction to: 256 mod 256 = 0 |
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| Line 31: | Line 31: | ||
|110 (110) | |110 (110) | ||
|175 (175) | |175 (175) | ||
|256 ( | |256 (0) | ||
|310 (54) | |310 (54) | ||
|381 (125) | |381 (125) | ||
| Line 39: | Line 39: | ||
|499 (243) | |499 (243) | ||
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In 256ed5, the just perfect fifth of [[3/2]], corresponds to approximately 64.5 steps, thus | In 256ed5, the just perfect fifth of [[3/2]], corresponds to approximately 64.5 steps, thus occurring almost halfway between the [[quarter-comma meantone]] fifth and it's next step. | ||
Revision as of 14:58, 28 November 2021
256 equal divisions of the 5th harmonic is an equal-step tuning of 10.884 cents per each step. It is equivalent to 110.2532 EDO.
256ed5 combines dual-fifth temperaments with quarter-comma meantone.
Theory
| P | 2 | 3 | 5 | 7 | 11 | 13 | 17 | 19 | 23 |
| Error (rc) | 25 | -26 | 0 | -48 | 41 | -1 | -34 | 35 | -26 |
| Steps (reduced) | 110 (110) | 175 (175) | 256 (0) | 310 (54) | 381 (125) | 408 (152) | 451 (195) | 468 (212) | 499 (243) |
In 256ed5, the just perfect fifth of 3/2, corresponds to approximately 64.5 steps, thus occurring almost halfway between the quarter-comma meantone fifth and it's next step.