User:Overthink/Dicot–kleismic equivalence continuum: Difference between revisions
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The '''dicot–kleismic equivalence continuum''' is a [[equivalence continuum|continuum]] of [[5-limit]] [[regular temperament|temperaments]] which equate a number of [[25/24|classical chromatic semitones (25/24)]] with the [[9/8|Pythagorean major second (9/8)]]. As such, it can also be called the '''dicot–antitonic equivalence continuum'''. | The '''dicot–kleismic equivalence continuum''' is a [[equivalence continuum|continuum]] of [[5-limit]] [[regular temperament|temperaments]] which equate a number of [[25/24|classical chromatic semitones (25/24)]] with the [[9/8|Pythagorean major second (9/8)]]. As such, it can also be called the '''dicot–antitonic equivalence continuum'''. | ||
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''''' | {| class="wikitable center-1" | ||
|+ style="font-size: 105%;" | Temperaments with fractional ''n'' | |||
|- | |||
! rowspan=2 | ''n'' | |||
! rowspan=2 | Temperament | |||
! colspan=2 | Comma | |||
|- | |||
! Ratio | |||
! Monzo | |||
|- | |||
| 5/2 | |||
| [[Miscellaneous 5-limit temperaments #Mynic|Mynic]] | |||
| [[10077696/9765625]] | |||
| {{Monzo| 9 9 -10 }} | |||
|- | |||
| 7/2 | |||
| [[Miscellaneous 5-limit temperaments #Quasitemp|Quasitemp]] | |||
| [[6103515625/5804752896]] | |||
| {{Monzo| -15 -11 14 }} | |||
|} | |||
[[:Category:4edo]] | [[:Category:4edo]] | ||
[[:Category:Equivalence continua]] | [[:Category:Equivalence continua]] | ||