353edo: Difference between revisions
Cleanup; expansion; +categories |
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In the original Hebrew calendar, years number 3, 6, 8, 11, 14, 17, and 19 within a 19-year pattern are leap. When converted to [[19edo]], this results in [[5L 2s]] mode, and simply the diatonic major scale. | In the original Hebrew calendar, years number 3, 6, 8, 11, 14, 17, and 19 within a 19-year pattern are leap. When converted to [[19edo]], this results in [[5L 2s]] mode, and simply the diatonic major scale. | ||
Following this logic, a temperament can be constructed for the Rectified Hebrew calendar (see below), containing 130 notes of the 353edo scale. Hebrew[130] scale | Following this logic, a temperament can be constructed for the Rectified Hebrew calendar (see below), containing 130 notes of the 353edo scale. Hebrew[130] scale has 334\353 as its generator, which is a supermajor seventh, or alternately, 19\353, about a third-tone, since inverting the generator has no effect on the scale. The generator and the EDO itself have a relationship that 334 was originally proposed for HC improvement, not 353 (see link below). | ||
Using such small of a generator helps explore the 353edo's "upside down" side. | |||
== Scales == | == Scales == | ||
* Hebrew[130] | * Hebrew[130] | ||
== See also == | == See also == | ||
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== Links == | == Links == | ||
* [https://individual.utoronto.ca/kalendis/hebrew/rect.htm Rectified Hebrew Calendar] | * [https://individual.utoronto.ca/kalendis/hebrew/rect.htm Rectified Hebrew Calendar] | ||
[[Category:Equal divisions of the octave]] | [[Category:Equal divisions of the octave]] | ||
[[Category:Didacus]] | [[Category:Didacus]] |