672edo: Difference between revisions

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~~==Theory==~~

~~672edo is a [[Highly composite equal division#Largely composite numbers|largely composite EDO]]. In addition, every third step of is is [[224edo]], which is a zeta edo.~~

In the 672c val it is a tuning for the [[hera]] temperament.

672edo is [[enfactoring|enfactored]] in the 13-limit, with the same tuning as [[224edo]], which is a [[zeta edo]]. Using the 672c [[val]], it is a tuning for the [[hera]] temperament.

~~===Harmonics===~~

~~{{harmonics in equal|672}}~~

[[~~Category:Equal divisions of the octave~~|~~###~~]]

=== Prime harmonics ===

=== Subsets and supersets ===

672edo is a [[Highly composite equal division #Largely composite numbers|largely composite edo]] with many subset edos: {{EDOs| 2, 3, 4, 6, 7, 8, 12, 14, 16, 21, 24, 28, 32, 42, 48, 56, 84, 96, 112, 168, 224, and 336 }}.

@@ Line 1: / Line 1: @@
 {{Infobox ET}}
-{{EDO intro|672}}
+{{ED intro}}
-==Theory==
-edo is a [[Highly composite equal division#Largely composite numbers|largely composite EDO]]. In addition, every third step of is is [[224edo]], which is a zeta edo.
-In the 672c val it is a tuning for the [[hera]] temperament.
+edo is [[enfactoring|enfactored]] in the 13-limit, with the same tuning as [[224edo]], which is a [[zeta edo]]. Using the 672c [[val]], it is a tuning for the [[hera]] temperament.
-===Harmonics===
-{{harmonics in equal|672}}
-[[Category:Equal divisions of the octave|###]]
+=== Prime harmonics ===
+{{Harmonics in equal|672}}
+=== Subsets and supersets ===
+edo is a [[Highly composite equal division #Largely composite numbers|largely composite edo]] with many subset edos: {{EDOs| 2, 3, 4, 6, 7, 8, 12, 14, 16, 21, 24, 28, 32, 42, 48, 56, 84, 96, 112, 168, 224, and 336 }}.