26edt: Difference between revisions
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Additionally, while still far from perfect, 26edt does slightly improve upon 13edt's approximation of harmonics 11 and 13, which turns out to be sufficient to allow 26edt to be [[consistent]] to the no-twos 21-[[odd limit]], and is in fact the first edt to achieve this. | Additionally, while still far from perfect, 26edt does slightly improve upon 13edt's approximation of harmonics 11 and 13, which turns out to be sufficient to allow 26edt to be [[consistent]] to the no-twos 21-[[odd limit]], and is in fact the first edt to achieve this. | ||
{{Harmonics in equal|26|3|1|intervals= | {{Harmonics in equal|26|3|1|intervals=prime}} | ||
== Intervals == | == Intervals == | ||