5edo: Difference between revisions

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m Infobox ET now computes most parameters automatically
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| ja = 5平均律
| ja = 5平均律
}}
}}
{{Infobox ET
{{Infobox ET}}
| Prime factorization = 5 (prime)
| Step size = 240.000¢
| Fifth = 3\5 (720¢)
| Semitones = 1:0 (240¢ : 0¢)
| Consistency = 9
}}
'''5 equal divisions of the octave''' (or '''5edo''') is the [[tuning system]] derived by dividing the [[octave]] into 5 equal steps of 240 [[cent]]s each, or the fifth root of two. 5edo is the third [[prime edo]], after [[2edo]] and [[3edo]]. Most importantly, 5edo is the smallest [[edo]] containing xenharmonic intervals — 1edo, 2edo, 3edo, and 4edo are all subsets of [[12edo]].
'''5 equal divisions of the octave''' (or '''5edo''') is the [[tuning system]] derived by dividing the [[octave]] into 5 equal steps of 240 [[cent]]s each, or the fifth root of two. 5edo is the third [[prime edo]], after [[2edo]] and [[3edo]]. Most importantly, 5edo is the smallest [[edo]] containing xenharmonic intervals — 1edo, 2edo, 3edo, and 4edo are all subsets of [[12edo]].