93edo: Difference between revisions
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Since 93edo has good approximations of 13th, 17th and 19th harmonics unlike 31edo (as 838.710{{cent}}, 103.226{{cent}}, and 296.774{{cent}} respectively, [[octave-reduced]]), it also allows one to give a clearer harmonic identity to [[31edo]]'s excellent approximation of 13:17:19. | Since 93edo has good approximations of 13th, 17th and 19th harmonics unlike 31edo (as 838.710{{cent}}, 103.226{{cent}}, and 296.774{{cent}} respectively, [[octave-reduced]]), it also allows one to give a clearer harmonic identity to [[31edo]]'s excellent approximation of 13:17:19. | ||
== Intervals == | |||
{{Interval table}} | |||
== Scales == | == Scales == | ||
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* [[93edo and stretched hemififths]] | * [[93edo and stretched hemififths]] | ||
[[Category:Equal divisions of the octave|##]] <!-- 2-digit number --> | |||