28000edo: Difference between revisions
Tristanbay (talk | contribs) Added page for 28000edo Tags: Mobile edit Mobile web edit |
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This [[EDO|edo]] is notable for both being quite composite and having great approximations of every prime harmonic up to 19 apart from the 13th, which [[84000edo]] corrects by slicing a step of 28000edo into 3 equal parts. Given its size and that there are other edos that are a potentially better approximation of the harmonic series in its size range, 28000edo doesn't seem to be especially practical for musical applications. | This [[EDO|edo]] is notable for both being quite composite and having great approximations of every prime harmonic up to 19 apart from the 13th, which [[84000edo]] corrects by slicing a step of 28000edo into 3 equal parts. Given its size and that there are other edos that are a potentially better approximation of the harmonic series in its size range, 28000edo doesn't seem to be especially practical for musical applications. | ||
{{Harmonics in equal|28000}} | {{Harmonics in equal|28000}} | ||