9-odd-limit: Difference between revisions
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== See also == | |||
* [[Diamond9]] – as a scale | |||
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Revision as of 11:11, 6 October 2023
The 9-odd-limit is the set of all rational intervals which can be written as 2k(a/b) where a, b ≤ 9 and k is an integer. To the 7-odd-limit, it adds 3 pairs of octave-reduced intervals involving 9.
Below is a list of all octave-reduced intervals in the 9-odd-limit.
| Ratio | Size (¢) | Color name | Name(s) | |
|---|---|---|---|---|
| 10/9 | 182.404 | y2 | yo 2nd | classic whole tone minor whole tone |
| 9/8 | 203.910 | w2 | wa 2nd | Pythagorean whole tone major whole tone |
| 9/7 | 435.084 | r3 | ru 3rd | septimal supermajor third |
| 14/9 | 764.916 | z6 | zo 6th | septimal subminor sixth |
| 16/9 | 996.090 | w7 | wa 7th | Pythagorean minor seventh |
| 9/5 | 1017.596 | g7 | gu 7th | classic minor seventh |
See also
- Diamond9 – as a scale