7L 4s: Difference between revisions
→JI approximation: cohemimabila |
→JI approximation: long sentences |
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7L 4s is still notable for representing [[17/14]] and [[23/19]] with tolerable accuracy for as much as that is worth. | 7L 4s is still notable for representing [[17/14]] and [[23/19]] with tolerable accuracy for as much as that is worth. | ||
In the equal divisions which are in the size of hundreds, [[cohemimabila]] temperament is a reasonable intepretation of 7L 4s through regular temperament theory | In the equal divisions which are in the size of hundreds, [[cohemimabila]] temperament is a reasonable intepretation of 7L 4s through regular temperament theory. It is supported by [[43edo]], notable for being studied by [[Wikipedia:Joseph Sauveur|Joseph Sauveur]] due to harmonic strength, and [[111edo]], which is uniquely consistent in the 15-odd-limit. The generator is mapped to [[128/105]], and in higher limits it is tempered together with 17/14. | ||
== Nomenclature == | == Nomenclature == | ||