Huxley: Difference between revisions

+interval chain
34- and 51edo are the same as 17edo tuning. This article is basically clear at this point.
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{{URWTC}}
'''Huxley''' is the 2.3.11.13-[[subgroup]] [[regular temperament|temperament]] where [[512/507]] and [[1352/1331]] vanish. It is an [[extension]] of [[lovecraft]], the 4 & 13 2.11.13 subgroup temperament, to include [[prime harmonic|prime]] [[3/1|3]].  
'''Huxley''' is the 2.3.11.13-[[subgroup]] [[regular temperament|temperament]] where [[512/507]] and [[1352/1331]] vanish. It is an [[extension]] of [[lovecraft]], the 4 & 13 2.11.13 subgroup temperament, to include [[prime harmonic|prime]] [[3/1|3]].  


Its POTE generator is 282.4139 cents, almost exactly 4 steps of [[17edo]] (282.3529 cents). As such, 17edo may be considered the ideal equal temperament in which to use it. Other EDOs that support it are {{EDOs| 4, 13, 21, 30, 34, 38e, 47b, and 51e.}}
Its POTE generator is 282.4139 cents, almost exactly 4 steps of [[17edo]] (282.3529 cents). As such, 17edo may be considered the ideal equal temperament in which to use it. Other edos that support it are {{EDOs| 4, 13, 21, 30, 38e, and 47b.}}


It has [[Moment of symmetry|moments of symmetry]] at 4, 9, 13, and 17 notes, and bears a tangential melodic relationship to [[Orwell]] temperament in that its 9-note MOS has [[4L 5s|4 large and 5 small]] steps.
It has [[moment of symmetry|moments of symmetry]] at 4, 9, 13, and 17 notes, and bears a tangential melodic relationship to [[orwell]] in that its 9-note mos has [[4L 5s|4 large and 5 small]] steps.


It was discovered and named by [[Deja Igliashon]].  
It was discovered and named by [[Deja Igliashon]].