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=prime}}
{{Harmonics in equal|26|3|1|intervals=odd|start=59}}


== Intervals ==
== Intervals ==