20160edo: Difference between revisions

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Created page with "{{Infobox ET}} {{EDO intro|20160}} 20160edo is the 23rd highly composite edo, although it is not a member of the superabundant edos. It is also a highly factorable number..."
 
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{{Infobox ET}}
{{Infobox ET}}
{{EDO intro|20160}}
{{ED intro}}


20160edo is the 23rd [[highly composite edo]], although it is not a member of the superabundant edos. It is also a highly factorable number edo, carrying the trait of being broken down into subsets into more ways than any number before it.
20160edo is the 23rd [[highly composite edo]], although it is not a member of the superabundant edos. It is also a highly factorable number edo, carrying the trait of being broken down into subsets into more ways than any number before it.
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[[Eliora]] proposes that one step of 20160edo be called ''pian'', since piano manufacturers have a tendency to avoid the prominence of 7th harmonic in their sound. A semitone is therefore 1680 pians, a step of [[224edo]] is 90 pians, and the Dröbisch angle, one step of [[360edo]], is 56 pians.
[[Eliora]] proposes that one step of 20160edo be called ''pian'', since piano manufacturers have a tendency to avoid the prominence of 7th harmonic in their sound. A semitone is therefore 1680 pians, a step of [[224edo]] is 90 pians, and the Dröbisch angle, one step of [[360edo]], is 56 pians.
===Prime harmonics===
 
=== Prime harmonics ===
{{harmonics in equal|20160}}
{{harmonics in equal|20160}}