Talk:K*N subgroups: Difference between revisions
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Ah, before that, 5-limit 24edo is enfactored... Sorry. | Ah, before that, 5-limit 24edo is enfactored... Sorry. | ||
--[[User:Dummy index|Dummy index]] ([[User talk:Dummy index|talk]]) 14:55, 13 June 2024 (UTC) | --[[User:Dummy index|Dummy index]] ([[User talk:Dummy index|talk]]) 14:55, 13 June 2024 (UTC) | ||
New example, 5-limit 9*19 subgroup of 19edo. Because 3 and 5 are equally flattened on 19edo, patent val of 171edo maps these to 1\171 sharpened than intervals of 19edo, respectively. i=1 and i=2 result in intervals {{(}}1/1{{)}}(*2^n), its subgroup is 2-limit. Add commas (such as unimodular basis) then we gain only 2.3^171.3^8*5 subgroup. In this case we need at least i=5, {{(}}1/1, 3^5*5^4, 3^4*5^5{{)}} then we gain 2.3^9.3^8*5 subgroup. And of course, in 3-limit, we need i=9 to gain 2.3^9 subgroup. --[[User:Dummy index|Dummy index]] ([[User talk:Dummy index|talk]]) 14:07, 23 June 2024 (UTC) | |||