373edo: Difference between revisions
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m Moving from Category:Edo to Category:Equal divisions of the octave using Cat-a-lot |
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''' | '''373edo''' is the [[EDO|equal division of the octave]] into 373 parts of 3.21716 [[cent]]s each. It is consistent to the 15-odd-limit, tempering out 1224440064/1220703125 ([[parakleisma]]) and {{monzo| -51 19 9 }}; (untritonic comma) in the 5-limit; [[2401/2400]], 65625/65536, and 43046721/42875000 in the 7-limit; [[3025/3024]], [[8019/8000]], 24057/24010, and 496125/495616 in the 11-limit; [[729/728]], [[1001/1000]], [[1716/1715]], [[4225/4224]], and [[10648/10647]] in the 13-limit. It supports the [[Breedsmic temperaments #Hemitert|hemitert temperament]]. | ||
373edo is the 74th [[prime edo]]. | |||
=== Prime harmonics === | |||
{{Primes in edo|373}} | |||
[[Category:Equal divisions of the octave]] | [[Category:Equal divisions of the octave]] | ||
[[Category:Prime EDO]] | [[Category:Prime EDO]] | ||
Revision as of 14:53, 3 January 2022
373edo is the equal division of the octave into 373 parts of 3.21716 cents each. It is consistent to the 15-odd-limit, tempering out 1224440064/1220703125 (parakleisma) and [-51 19 9⟩; (untritonic comma) in the 5-limit; 2401/2400, 65625/65536, and 43046721/42875000 in the 7-limit; 3025/3024, 8019/8000, 24057/24010, and 496125/495616 in the 11-limit; 729/728, 1001/1000, 1716/1715, 4225/4224, and 10648/10647 in the 13-limit. It supports the hemitert temperament.
373edo is the 74th prime edo.
Prime harmonics
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