39edo: Difference between revisions

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{{Infobox ET}}
{{Infobox ET}}
The '''39 equal divisions of the octave''' ('''39edo'''), or '''39(-tone) equal temperament''' ('''39tet''', '''39et''') when viewed from a [[regular temperament]] perspective, divides the [[octave]] in 39 equal parts of about 30.8 [[cent]]s each one.
{{EDO intro|39}}
 
== Theory ==
== Theory ==
If we take 22\39 as a fifth, 39edo can be used in [[Mavila|mavila temperament]], and from that point of view it seems to have attracted the attention of the [[Armodue]] school, an Italian group that use the scheme of [[7L 2s|superdiatonic]] LLLsLLLLs like a basical scale for notation and theory, suited in [[16edo]], and allied systems: [[25edo]] [1/3-tone 3;2]; [[41edo]] [1/5-tone 5;3]; and [[57edo]] [1/7-tone 7;4]. The [[hornbostel]] temperament is included too with: [[23edo]] [1/3-tone 3;1]; 39edo [1/5-tone 5;2] & [[62edo]] [1/8-tone 8;3].
If we take 22\39 as a fifth, 39edo can be used in [[Mavila|mavila temperament]], and from that point of view it seems to have attracted the attention of the [[Armodue]] school, an Italian group that use the scheme of [[7L 2s|superdiatonic]] LLLsLLLLs like a basical scale for notation and theory, suited in [[16edo]], and allied systems: [[25edo]] [1/3-tone 3;2]; [[41edo]] [1/5-tone 5;3]; and [[57edo]] [1/7-tone 7;4]. The [[hornbostel]] temperament is included too with: [[23edo]] [1/3-tone 3;1]; 39edo [1/5-tone 5;2] & [[62edo]] [1/8-tone 8;3].