Bird's eye view of temperaments by accuracy: Difference between revisions
m →Garibaldi: just noticed tetracot is conceived fairly naturally by this explanation |
m →Gary: sort odds |
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* 82: see [[#Gary]] | * 82: see [[#Gary]] | ||
* 176 for {3, 5, 7, 9, 11, 13, 15, 21, 25 | * 176 for {3, 5, 7, 9, 11, 13, 15, 21, 25} | ||
Generator tunings: (55\94, 1\2), (79\176, 1\2), (158\270, 1\2) | Generator tunings: (55\94, 1\2), (79\176, 1\2), (158\270, 1\2) | ||
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Note counts: | Note counts: | ||
* 41 for {3, 9 | * 41 for {3, 7, 9, 11, 21, 27, 33, 77, 81, 99} ([[12L 29s]]) | ||
Generator tunings: 24\41, 55\94, 79\135, 498\851 | Generator tunings: 24\41, 55\94, 79\135, 498\851 | ||
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* the most accurate is [[#Sendai]] which finds primes 23 and 29 | * the most accurate is [[#Sendai]] which finds primes 23 and 29 | ||
* the second most accurate is [[#Sensible]], which finds primes 11, 17 and 23 | * the second most accurate is [[#Sensible]], which finds primes 11, 17 and 23 | ||
* the simplest but least accurate is [[#Sensor]] (commonly just called "sensi"), which interprets it as a full 17-limit temperament. | * the simplest but least accurate is [[Sensipent family#Sensor|Sensor]] (commonly just called "sensi"), which interprets it as a full 17-limit temperament, for which the best tuning is [[46edo]]. | ||
==== [[Würschmidt]] ==== | ==== [[Würschmidt]] ==== | ||