10ed8/3: Difference between revisions
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{{ED intro}} | {{ED intro}} | ||
== Theory == | == Theory == | ||
10ed8/3 can be seen as a very compressed version of [[7edo]]. The [[octave stretching|octave compression]] results in | 10ed8/3 can be seen as a very compressed version of [[7edo]]. The [[octave stretching|octave compression]] results in a more accurate perfect fourth, at the expense of the fifth, which becomes a sharp [[Mavila]] fifth. | ||
Revision as of 01:58, 17 March 2025
| ← 9ed8/3 | 10ed8/3 | 11ed8/3 → |
(semiconvergent)
10 equal divisions of 8/3 (abbreviated 10ed8/3) is a nonoctave tuning system that divides the interval of 8/3 into 10 equal parts of about 170 ¢ each. Each step represents a frequency ratio of (8/3)1/10, or the 10th root of 8/3.
Theory
10ed8/3 can be seen as a very compressed version of 7edo. The octave compression results in a more accurate perfect fourth, at the expense of the fifth, which becomes a sharp Mavila fifth.