43edf: Difference between revisions

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{{Infobox ET}}
{{Infobox ET}}
'''43EDF''' is the [[EDF|equal division of the just perfect fifth]] into 43 parts of 16.3245 [[cent|cents]] each, corresponding to 73.5090 [[edo]] (similar to every second step of [[147edo]]).
{{ED intro}}


It is related to the [[microtemperament]] which [[tempers out]] |-135 135 -86 43> (0.45970 cents) in the [[7-limit]], which is supported by {{EDOs|441, 4190, 4631, 5072, 7204, 11394, 11835, 12276, and 16466}} EDOs.
== Theory ==
43edf corresponds to 73.5090 [[edo]], similar to every second step of [[147edo]]. It is related to the [[microtemperament]] which [[tempering out|tempers out]] {{monzo| -135 135 -86 43 }} (0.45970 cents) in the [[7-limit]], which is supported by {{EDOs| 441-, 4190-, 4631-, 5072-, 7204-, 11394-, 11835-, 12276-, and 16466edo }}.


==Related temperament==
=== Harmonics ===
{{Harmonics in equal|43|3|2}}
{{Harmonics in equal|43|3|2|start=12|collapsed=true|title=Approximation of harmonics in 43edf (continued)}}
 
== Related temperament ==
===7-limit 441&4631&12276===
===7-limit 441&4631&12276===
Comma: |-135 135 -86 43>
Comma: |-135 135 -86 43>
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EDOs: {{EDOs|441, 3455, 3749, 3896, 4190, 4631, 7645, 8086, 8821, 12276}}
EDOs: {{EDOs|441, 3455, 3749, 3896, 4190, 4631, 7645, 8086, 8821, 12276}}


==Harmonics==
{{Todo|cleanup|expand}}
{{Harmonics in equal|43|3|2}}
{{Harmonics in equal|43|3|2|start=12|title=(contd.)}}
 
{{todo|expand}}
[[Category:Edf]]
[[Category:Edonoi]]