512edo: Difference between revisions

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== ~~Theory~~ ==

With only a [[consistency|consistency limit]] of 5, this 9th-power-of-two edo does not have a whole lot to offer in terms of lower [[harmonic]]s. [[3/1|Harmonic 3]] is about halfway between its steps, making it suitable for a 2.9.5.21.17.19.23 [[subgroup]] interpretation, with optional addition of either [[11/1|11]] or [[13/1|13]].

=== Odd harmonics ===

~~With only a consistency limit of 5~~, ~~this 9th power of two EDO doesn't have a whole lot to offer in terms of low primes~~, ~~though the 19-prime~~ and ~~23-prime seem rather interesting~~.

=== Subsets and supersets ===

Since 512edo factors into {{factorization|512}}, 512edo has subset edos {{EDOs| 2, 4, 8, 16, 32, 64, 128, and 256 }}.

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 {{Infobox ET}}
-{{EDO intro|512}}
+{{ED intro}}
-== Theory ==
+With only a [[consistency|consistency limit]] of 5, this 9th-power-of-two edo does not have a whole lot to offer in terms of lower [[harmonic]]s. [[3/1|Harmonic 3]] is about halfway between its steps, making it suitable for a 2.9.5.21.17.19.23 [[subgroup]] interpretation, with optional addition of either [[11/1|11]] or [[13/1|13]].
+=== Odd harmonics ===
 {{Harmonics in equal|512}}
-With only a consistency limit of 5, this 9th power of two EDO doesn't have a whole lot to offer in terms of low primes, though the 19-prime and 23-prime seem rather interesting.
+=== Subsets and supersets ===
+Since 512edo factors into {{factorization|512}}, 512edo has subset edos {{EDOs| 2, 4, 8, 16, 32, 64, 128, and 256 }}.