256ed6: Difference between revisions

Line 3:

== 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.

256ed6 is closely related to [[99edo]], but with the 6th harmonic instead of the [[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 ===

@@ Line 3: / Line 3: @@
 == Theory ==
-ed6 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.
+ed6 is closely related to [[99edo]], but with the 6th harmonic instead of the [[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 ===