2444edo: Difference between revisions

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m changed EDO intro to ED intro
m Text replacement - "Octave-reduced form, reduced to the first half-octave, and minimal form in parentheses if distinct" to "Octave-reduced form, reduced to the first half-octave, and minimal form in parentheses if distinct"
 
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{{Infobox ET}}
{{Infobox ET}}
{{ED intro}}
{{ED intro}}
==Theory==
== Theory ==
2444edo is an excellent 2.5.7.11.13.19 subgroup tuning.
2444edo is an excellent 2.5.7.11.13.19 subgroup tuning.


In the 13-limit, 2444edo tempers out [[6656/6655]] and in light of having 52 as a divisor, it is a tuning for the [[french deck]] temperament.
In the 13-limit, 2444edo tempers out [[6656/6655]] and in light of having 52 as a divisor, it is a tuning for the [[french deck]] temperament.
===Harmonics===
 
=== Harmonics ===
{{harmonics in equal|2444}}
{{harmonics in equal|2444}}
== Regular temperament properties ==
== Regular temperament properties ==
=== Rank-2 temperaments ===
=== Rank-2 temperaments ===
{| class="wikitable center-all left-5"
{| class="wikitable center-all left-5"
!Periods<br>per 8ve
|+ style="font-size: 105%;" | Table of rank-2 temperaments by generator
! Generator<br>(Reduced)
|-
! Cents<br>(Reduced)
! Periods<br />per 8ve
! Associated<br>Ratio
! Generator*
! Cents*
! Associated<br />ratio*
! Temperaments
! Temperaments
|-
|-
| 52
| 52
| 804\2444<br>(5\2444)
| 804\2444<br />(5\2444)
| 394.73662<br>(2.455)
| 394.73662<br />(2.455)
| 134560000/107132311<br>(?)
| 134560000/107132311<br />(?)
| [[French deck]]
| [[French deck]]
|}
|}
<nowiki />* [[Normal forms #Equave-reduced-generator form|Octave-reduced form]], reduced to the first half-octave, and [[normal forms #Minimal-generator form|minimal form]] in parentheses if distinct