FloraC: Created page with "{{Infobox ET}} {{ED intro}} == Theory == 256ed6 is closely related to 99edo, but with the 6th harmonic instead of the octave tuned just. The octave is compressed by about 0.416 cents. Like 99edo, 256ed6 is consistent to the 10-integer-limit. It is well optimized for the 7-limit, tuning prime harmonics 3 and 5 sharp, and 2 and 7 flat. === Harmonics === {{Harmonics in e..."

2025-04-18T13:16:16Z

Created page with "{{Infobox ET}} {{ED intro}} == Theory == 256ed6 is closely related to 99edo, but with the 6th harmonic instead of the octave tuned just. The octave is compressed by about 0.416 cents. Like 99edo, 256ed6 is consistent to the 10-integer-limit. It is well optimized for the 7-limit, tuning prime harmonics 3 and 5 sharp, and 2 and 7 flat. === Harmonics === {{Harmonics in e..."

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{{Infobox ET}}
{{ED intro}}

== Theory ==
256ed6 is closely related to [[99edo]], but with the 6th harmonic instead of the [[2/1|octave]] tuned just. The octave is [[stretched and compressed tuning|compressed]] by about 0.416 cents. Like 99edo, 256ed6 is [[consistent]] to the [[integer limit|10-integer-limit]]. It is well optimized for the [[7-limit]], tuning [[prime harmonic]]s [[3/1|3]] and [[5/1|5]] sharp, and 2 and [[7/1|7]] flat.

=== Harmonics ===
{{Harmonics in equal|256|6|1|intervals=integer|columns=11}}
{{Harmonics in equal|256|6|1|intervals=integer|columns=12|start=12|collapsed=true|title=Approximation of harmonics in 256ed6 (continued)}}

=== Subsets and supersets ===
Since 256 factors into primes as 2<sup>8</sup>, 256ed6 contains subset ed6's {{EDs|equave=6| 2, 4, 8, 16, 32, 64, and 128 }}.

== See also ==
* [[58edf]] – relative edf
* [[99edo]] – relative edo
* [[157edt]] – relative edt

256ed6 - Revision history