408edo: Difference between revisions

@@ Line 1: / Line 1: @@
 {{Infobox ET}}
-edo divides the octave into 408 steps of 2.9411 cents. It is inconsistent in the 5-limit, and mainly notable for being the optimal patent val for [[Logarithmic_approximants#Argent_temperament|Argent Temperament]], following after [[169edo]], [[70edo]], [[29edo]] and [[12edo]]. It's factors are 2^3, 3 & 17.
+{{ED intro}}
-{{Primes in edo|408|columns=11}}
-[[Category:Equal divisions of the octave|###]] <!-- 3-digit number -->
+edo is in[[consistent]] to the [[5-odd-limit]] and the errors of the lower [[harmonic]]s are all quite large. It is mainly notable for being the [[optimal patent val]] for the [[Logarithmic approximants #Argent temperament|argent temperament]], following [[169edo]], [[70edo]], [[29edo]] and [[12edo]].
+=== Odd harmonics ===
+{{Harmonics in equal|408|columns=11}}
+=== Subsets and supersets ===
+Since 408 factors into {{factorization|408}}, 408edo has subset edos {{EDOs| 2, 3, 4, 6, 8, 12, 17, 24, 34, 51, 68, 102, 136, 204 }}.