13edo: Difference between revisions
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| ja = 13平均律 | | ja = 13平均律 | ||
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{{Infobox ET | |||
| Prime factorization = 13 | |||
| Subgroup = 2.5.9.11.13.21 | |||
| Step size = 92.31¢ | |||
| Fifth type = father 8\13 738.46¢ | |||
| Common uses = distorted 12edo, distorted diatonic | |||
| Important MOSes = father 5*2-3*1 (5\13, 1\1), glacial 6*2-1*1 (2\13, 1\1), lovecraft 4*2-5*1 (7\13, 1\1), sephiroth 3*3-4*1 (4\13, 1\1) | |||
| Example composition = 13edo 1MC.mp3 | |||
}} | |||
'''13edo''' refers to a tuning system which divides the [[octave]] into 13 equal parts of approx. 92.31 [[cent]]s each. It is the sixth [[prime edo]], following [[11edo]] and coming before [[17edo]]. The steps less than 600¢ are narrower than their nearest 12edo approximation, while those greater than 600¢ are wider. This allows for some neat ear-bending tricks, whereby melodic gestures reminiscent of 12edo can quickly arrive at an unfamiliar place. | '''13edo''' refers to a tuning system which divides the [[octave]] into 13 equal parts of approx. 92.31 [[cent]]s each. It is the sixth [[prime edo]], following [[11edo]] and coming before [[17edo]]. The steps less than 600¢ are narrower than their nearest 12edo approximation, while those greater than 600¢ are wider. This allows for some neat ear-bending tricks, whereby melodic gestures reminiscent of 12edo can quickly arrive at an unfamiliar place. | ||