92edo: Difference between revisions
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m →Prime intervals: the same prec is now estimated by EDO magnitude |
Cmloegcmluin (talk | contribs) add link for defactoring |
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The 92 divisions of '''92edo''' measure 13.0435 cents each. 92 is contorted through the 17-limit, with the same tuning and commas as [[46edo]], and hence attracts little interest, the [[patent fifth]] (54\92) is about 2.4 cents sharp. The alternate 53\92 generator is a very flat flattone fifth, flatter even than [[26edo]]. 92edo is the highest in a series of four consecutive EDOs to temper out the [[quartisma]] (117440512/117406179). | The 92 divisions of '''92edo''' measure 13.0435 cents each. 92 is [[contorted]] (or [[enfactored]]) through the 17-limit, with the same tuning and commas as [[46edo]], and hence attracts little interest, the [[patent fifth]] (54\92) is about 2.4 cents sharp. The alternate 53\92 generator is a very flat flattone fifth, flatter even than [[26edo]]. 92edo is the highest in a series of four consecutive EDOs to temper out the [[quartisma]] (117440512/117406179). | ||
== Prime intervals == | == Prime intervals == | ||
Revision as of 19:44, 29 September 2021
The 92 divisions of 92edo measure 13.0435 cents each. 92 is contorted (or enfactored) through the 17-limit, with the same tuning and commas as 46edo, and hence attracts little interest, the patent fifth (54\92) is about 2.4 cents sharp. The alternate 53\92 generator is a very flat flattone fifth, flatter even than 26edo. 92edo is the highest in a series of four consecutive EDOs to temper out the quartisma (117440512/117406179).
Prime intervals
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