33edf: Difference between revisions

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'''33EDF''' is the [[EDF|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[cent|cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]]). It is related to the regular temperament which tempers out |-131 131 -33> in the 5-limit, which is supported by 113, 282, 395, 677, 959, 1072, 1467, and 1749 EDOs.

[[~~Category:Edf~~]]

33edf corresponds to 56.4139[[edo]], similar to every fifth step of [[282edo]]. It is related to the [[regular temperament]] which [[tempering out|tempers out]] {{monzo| -131 131 -33 }} in the [[5-limit]], which is supported by {{EDOs| 113-, 282-, 395-, 677-, 959-, 1072-, 1467-, and 1749edo }}.

[[~~Category:Edonoi~~]]

== Intervals ==

== Harmonics ==

{{Harmonics in equal|33|3|2|start=12|collapsed=true|title=Approximation of harmonics in 33edf (continued)}}

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-'''33EDF''' is the [[EDF|equal division of the just perfect fifth]] into 33 parts of 21.2714 [[cent|cents]] each, corresponding to 56.4139 [[edo]] (similar to every fifth step of [[282edo]]). It is related to the regular temperament which tempers out |-131 131 -33&gt; in the 5-limit, which is supported by 113, 282, 395, 677, 959, 1072, 1467, and 1749 EDOs.
+{{Infobox ET}}
+{{ED intro}}
-[[Category:Edf]]
+edf corresponds to 56.4139[[edo]], similar to every fifth step of [[282edo]]. It is related to the [[regular temperament]] which [[tempering out|tempers out]] {{monzo| -131 131 -33 }} in the [[5-limit]], which is supported by {{EDOs| 113-, 282-, 395-, 677-, 959-, 1072-, 1467-, and 1749edo }}.
-[[Category:Edonoi]]
+== Intervals ==
+{{Interval table}}
+== Harmonics ==
+{{Harmonics in equal|33|3|2}}
+{{Harmonics in equal|33|3|2|start=12|collapsed=true|title=Approximation of harmonics in 33edf (continued)}}
+{{Stub}}