358edo: Difference between revisions

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Created page with "{{Infobox ET}} {{EDO intro|358}} == Theory == 358et is consistent to the 7-odd-limit and the harmonic 3 is about halfway its steps. It is suitable for use with the 2...."
 
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== Theory ==
== Theory ==
358et is consistent to the [[7-odd-limit]] and the [[harmonic]] 3 is about halfway its steps. It is suitable for use with the 2.9.5.7.11.17.23.29.37.41 [[subgroup]]. Using the patent val, it tempers out 283115520/282475249, 26873856/26796875, 48828125/48771072, [[2100875/2097152]] and 200120949/200000000 in the 7-limit; 20155392/20131375, 234375/234256, 29296875/29218112, 46656/46585, 1953125/1951488, 226492416/226474325, [[540/539]], 107495424/107421875, 5788125/5767168, 5767168/5764801, 1375/1372, [[3025/3024]], 766656/765625, 4108797/4096000 and 644204/643125 in the 11-limit. It supports [[hypnos]] and [[lee]].
358et is consistent to the [[7-odd-limit]] and the [[harmonic]] 3 is about halfway its steps. It is suitable for use with the 2.9.5.7.11.17.23.29.37.41 [[subgroup]]. Using the patent val, it tempers out 283115520/282475249, 26873856/26796875, 48828125/48771072, [[2100875/2097152]] and 200120949/200000000 in the 7-limit; 20155392/20131375, 234375/234256, 29296875/29218112, 46656/46585, 1953125/1951488, 226492416/226474325, [[540/539]], 107495424/107421875, 5788125/5767168, 5767168/5764801, 1375/1372, [[3025/3024]], 766656/765625, 4108797/4096000 and 644204/643125 in the 11-limit. It [[support]]s [[hypnos]] and [[lee]].


=== Odd harmonics ===
=== Odd harmonics ===