7-odd-limit: Difference between revisions
Density of edos |
DesertFreeze (talk | contribs) tweaked the naming of intervals |
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{{ | {{Odd-limit navigation|7}} | ||
{{ | [[File:7-odd-limit.png|480px|thumb|right|7-odd-limit intervals within an octave]] | ||
{{Odd-limit intro|7}} | |||
* [[1/1]] | * [[1/1]] | ||
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| z3 | | z3 | ||
| zo 3rd | | zo 3rd | ||
| septimal | | septimal subminor third | ||
|- | |- | ||
| [[7/5]] | | [[7/5]] | ||
| Line 32: | Line 33: | ||
| zg5 | | zg5 | ||
| zogu 5th | | zogu 5th | ||
| narrow tritone / Huygens tritone | | narrow tritone / Huygens tritone / septimal diminished fifth | ||
|- | |- | ||
| [[10/7]] | | [[10/7]] | ||
| Line 38: | Line 39: | ||
| ry4 | | ry4 | ||
| ruyo 4th | | ruyo 4th | ||
| high tritone / Euler's tritone | | high tritone / Euler's tritone / septimal augmented fourth | ||
|- | |- | ||
| [[12/7]] | | [[12/7]] | ||
| Line 50: | Line 51: | ||
| z7 | | z7 | ||
| zo 7th | | zo 7th | ||
| harmonic seventh | | harmonic seventh / septimal subminor seventh | ||
|} | |} | ||
The smallest [[equal division of the octave]] which is [[consistent]] in the 7-odd-limit is [[4edo]] | The smallest [[equal division of the octave]] which is [[consistent]] in the 7-odd-limit is [[4edo]]. | ||
The one which is distinctly consistent in the same is [[27edo]]. | |||
The {{w|natural density|density}} of edos consistent in the 7-odd-limit is 1/2<ref group="note">Provable in a similar method to the one for the [[5-odd-limit]].</ref>. | |||
== See also == | == See also == | ||