34691edo: Difference between revisions

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-{{Infobox ET|Consistency=41|Distinct consistency=41}}
+{{Infobox ET}}
-'''34691edo''' divides the octave into equal steps of 0.0345911...¢ each. It is [[consistent]] in the 41-odd limit and is a [[zeta peak edo]] and [[zeta peak integer edo]].
+{{ED intro}}
-{{Primes in edo|34691|prec=5|columns=13}}
+edo is a [[zeta peak edo]] and [[zeta peak integer edo]], [[consistent]] in the 41-odd-limit with a lower [[relative error]] than any previous equal temperaments in the 41-limit.
-[[Category:Equal divisions of the octave|#####]] <!-- 5-digit number -->
+=== Prime harmonics ===
-[[Category:Zeta]]
+{{Harmonics in equal|34691|columns=9}}
+{{Harmonics in equal|34691|columns=9|start=10|collapsed=true|title=Approximation of prime harmonics in 34691edo (continued)}}
+{{Harmonics in equal|34691|columns=9|start=19|collapsed=true|title=Approximation of prime harmonics in 34691edo (continued)}}