336edt: Difference between revisions
Created page with "{{Infobox ET}} {{ED intro}} == Theory == 336edt is nearly identical to 212edo, but with the perfect twelfth instead of the octave tuned just. The octave is stretched by about 0.0430 cents. Like 212edo, 336edt is consistent to the 16-integer-limit. The stretch is so subtle that most of the prime harmonics tuned flat in 212edo remain flat. === Harmonics === {{Harmonics in equal|336|3|1|int..." |
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=== Harmonics === | === Harmonics === | ||
{{Harmonics in equal|336|3|1|intervals=integer|columns=11}} | {{Harmonics in equal|336|3|1|intervals=integer|columns=11}} | ||
{{Harmonics in equal|336|3|1|intervals=integer|columns=12|start=12|collapsed=1|title=Approximation of harmonics in | {{Harmonics in equal|336|3|1|intervals=integer|columns=12|start=12|collapsed=1|title=Approximation of harmonics in 336edt (continued)}} | ||
=== Subsets and supersets === | === Subsets and supersets === | ||
Since | Since 336 factors into primes as {{nowrap| 2<sup>4</sup> × 7 × 7 }}, 336edt contains subset edts {{EDs|equave=f| 2, 4, 6, 7, 8, 14, 16, 21, 28, 42, 56, 84, 112, and 168 }}. | ||
== See also == | == See also == | ||
* [[124edf]] – relative edf | * [[124edf]] – relative edf | ||
* [[212edo]] – relative edo | * [[212edo]] – relative edo | ||