22edo: Difference between revisions
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| ja = 22平均律 | | ja = 22平均律 | ||
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{{Infobox ET | |||
| Prime factorization = 2 * 11 | |||
| Subgroup = 2.3.5.7.11.17 | |||
| Step size = 54.55¢ | |||
| Fifth type = [[Superpyth]] 13\22 709.091¢ (+7.136¢) | |||
| Common uses = Mpn-meantone 11-limit system, porcupine | |||
| Important MOSes = [[superpyth]] diatonic 3*4-2*1 (13\22, 1\1)<br/>[[porcupine]] 7*3-1*1 (3\22, 1\1)<br/>[[]pajara] 2*3-8*2 (2\22, 1\2) | |||
}} | |||
In music, '''22 equal temperament''', called '''22-tet''', '''22-edo''', or '''22-et''', is the scale derived by dividing the [[octave]] into 22 equally large steps. Each step represents a frequency ratio of the twenty-second root of 2, or 54.55 [[cent]]s. Because it distinguishes 10/9 and 9/8, it's not meantone. | In music, '''22 equal temperament''', called '''22-tet''', '''22-edo''', or '''22-et''', is the scale derived by dividing the [[octave]] into 22 equally large steps. Each step represents a frequency ratio of the twenty-second root of 2, or 54.55 [[cent]]s. Because it distinguishes 10/9 and 9/8, it's not meantone. | ||