11-limit: Difference between revisions
reworked (some intersections with 11-odd-limit found -> todo) |
It is best to include EDOs which represent 11-limit consistently. |
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While the [[7-limit]] introduces subminor and supermajor intervals, which can sound like dramatic inflections of the familiar interval categories of [[12edo]], the 11-limit introduces neutral intervals, [[superfourth]]s and [[subfifth]]s, which fall in between major, minor and perfect [[interval category|interval categories]] and thus demand new distinctions. It is thus inescapably xenharmonic. | While the [[7-limit]] introduces subminor and supermajor intervals, which can sound like dramatic inflections of the familiar interval categories of [[12edo]], the 11-limit introduces neutral intervals, [[superfourth]]s and [[subfifth]]s, which fall in between major, minor and perfect [[interval category|interval categories]] and thus demand new distinctions. It is thus inescapably xenharmonic. | ||
Examples of [[EDO]]s which are consistent in 11-limit include: {{EDOs|22, 26, 31, 41, 46, 63, 72, 87, 109, and 161edo }}. | |||
[[File:11-limit_compare.png|alt=11-limit_compare.png|11-limit_compare.png]] | [[File:11-limit_compare.png|alt=11-limit_compare.png|11-limit_compare.png]] | ||