141edo: Difference between revisions

Subgroup interpretation; +subsets and supersets
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{{Infobox ET}}
{{Infobox ET}}
{{EDO intro}}
{{ED intro}}


141edo is in[[consistent]] to the [[5-odd-limit]] and [[harmonic]]s [[3/1|3]] and [[5/1|5]] are about halfway between its steps. It has fairly good approximations to [[7/1|7]], [[9/1|9]], [[11/1|11]], [[13/1|13]], [[15/1|15]], [[19/1|19]], and [[23/1|23]], lending itself to a 2.9.15.7.11.13.19.23 [[subgroup]] interpretation, in which it is equivalent to every other step of the monstrous [[282edo]].  
141edo is in[[consistent]] to the [[5-odd-limit]] and [[harmonic]]s [[3/1|3]] and [[5/1|5]] are about halfway between its steps. It has fairly good approximations to [[7/1|7]], [[9/1|9]], [[11/1|11]], [[13/1|13]], [[15/1|15]], [[19/1|19]], and [[23/1|23]], lending itself to a 2.9.15.7.11.13.19.23 [[subgroup]] interpretation, in which it is equivalent to every other step of the monstrous [[282edo]].