1-odd-limit: Difference between revisions
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The | {{odd-limit navigation}} | ||
[[Category: | {{odd-limit intro|1}} | ||
The 1-odd-limit contains only the [[unison]] and all its [[octave|octavations]]. It is equivalent to the [[2-limit]] ([[prime limit]]), [[1edo]], and 1-''p''-fdo with arbitrary value of ''p'' (including [[AFDO|1afdo]] and [[IFDO|1ifdo]]). | |||
* [[1/1]] | |||
{| class="wikitable center-all right-2 left-5" | |||
! Ratio | |||
! Size ([[cents|¢]]) | |||
! colspan="2" | [[Color name]] | |||
! Name | |||
|- | |||
| [[1/1]] | |||
| 0.000 | |||
| w1 | |||
| wa 1sn | |||
| (perfect) unison | |||
|} | |||
== See also == | |||
* [[2/1]] | |||
* [[4/1]] | |||
* [[8/1]] | |||
* [[16/1]] | |||
[[Category:1-odd-limit| ]] <!-- main article --> | |||
[[Category:2-limit]] | |||
[[Category:1edo]] | |||
Latest revision as of 10:02, 14 February 2025
The 1-odd-limit is the set of all rational intervals which can be written as 2k(a/b) where a, b ≤ 1 and k is an integer.
Below is a list of all octave-reduced intervals in the 1-odd-limit. The 1-odd-limit contains only the unison and all its octavations. It is equivalent to the 2-limit (prime limit), 1edo, and 1-p-fdo with arbitrary value of p (including 1afdo and 1ifdo).
| Ratio | Size (¢) | Color name | Name | |
|---|---|---|---|---|
| 1/1 | 0.000 | w1 | wa 1sn | (perfect) unison |