1230edo: Difference between revisions

VisualWikitext

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 {{Infobox ET}}
-{{EDO intro|1230}}
+{{ED intro}}
-==Theory==
-edo is what is known as "highly Kartvelian EDO", where it supports the largest number of scales dividing its patent val 4/3 and 3/2 into even parts relative to its size. See [[Kartvelian scales]].
-The best subgroup for 1230edo is 2.9.5.7.11.15.19, on which it can be seen as every other step of [[2460edo]].
+edo is [[consistent]] to the [[5-odd-limit]], but [[harmonic]] [[3/1|3]] is about halfway between its steps. As every other step of [[2460edo]], it is excellent in approximating harmonics [[5/1|5]], [[7/1|7]], [[9/1|9]], [[11/1|11]], [[19/1|19]], and [[23/1|23]], making it suitable for a 2.9.5.7.11.19.23 [[subgroup]] interpretation, on which it is identical to 2460edo.
-===Harmonics===
-{{harmonics in equal|1230}}
-[[Category:Equal divisions of the octave|####]]
+=== Odd harmonics ===
+{{Harmonics in equal|1230}}
+=== Miscellaneous properties ===
+edo could be called a "highly Kartvelian edo" because it supports the largest number of scales dividing its patent val 4/3 and 3/2 into even parts relative to its size. See [[Kartvelian scales]].
+=== Subsets and supersets ===
+Since 1230 factors into {{factorization|1230}}, 1230edo has subset edos {{EDOs| 2, 3, 5, 6, 10, 15, 30, 41, 82, 123, 205, 246, 410, and 615 }}. A step of 1230edo is exactly 2 [[mina]]s (2\2460).