35edf: Difference between revisions

m Intervals: cleanup
m Text replacement - "octave" to "octave"
 
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== Theory ==
== Theory ==
35edf corresponds to 59.8329…[[edo]] and is practically identical to every sixth step of [[359edo]]. It is related to [[60edo]], but with the [[3/2|perfect fifth]] rather than the [[2/1|octave]] being [[just]]. The octave is [[Stretched and compressed tuning|stretched]] by about 3.35 [[cents]].  
35edf corresponds to 59.8329…[[edo]] and is practically identical to every sixth step of [[359edo]]. It is related to [[60edo]], but with the [[3/2|perfect fifth]] rather than the [[octave]] being [[just]]. The octave is [[Stretched and compressed tuning|stretched]] by about 3.35 [[cents]].  


The [[patent val]] has a generally sharp tendency for [[prime harmonic]]s up to 17, with the exception for [[13/1|13]]. Unlike 60edo, which is [[consistent]] to the [[integer limit|10-integer-limit]], 35edf is only consistent up to the 7-integer-limit, with discrepancy for the 8th harmonic (three octaves).
The [[patent val]] has a generally sharp tendency for [[prime harmonic]]s up to 17, with the exception for [[13/1|13]]. Unlike 60edo, which is [[consistent]] to the [[integer limit|10-integer-limit]], 35edf is only consistent up to the 7-integer-limit, with discrepancy for the 8th harmonic (three octaves).