Highly composite equal division: Difference between revisions
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== Highly composite edo == | == Highly composite edo == | ||
[[12edo]], the predominantly used tuning in the world today, is currently the only known highly composite edo that | [[12edo]], the predominantly used tuning in the world today, is currently the only known non-trivial highly composite edo that holds any zeta records and the only one with a step size above the [[just-noticeable difference]]. Others have not been found yet, and given the lack of such edos until hundreds of thousands it is likely if another one is found, it would not be of any harmonic use since its amount of steps would be astronomical. | ||
=== The first 41 highly composite edos === | === The first 41 highly composite edos === | ||