Talk:Consistency: Difference between revisions
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:: I have noticed that 23edo is consistent in the no-1's 7-odd-limit ({1/1(3/3 and 5/5 and 7/7), 5/3, 3/5, 7/3, 3/7, 7/5, 5/7}). (Oh, you must have said this on 11edo.) But this is not to say that we consider 23d, it was just almost consistent and similar to 23d. <del>Direct approximation on 18edo gives 9/1 to odd-number steps, it can't be p-limit 18 nor 18b.</del> Wait, now we have to derive the mapping of up-to 7 harmonics from no-1's 7-odd-limit intervals, but can't determine uniquely... ({{val|23 36 53 64}} or {{val|23 37 54 65}} or {{val|23 38 55 66}} or ...) --[[User:Dummy index|Dummy index]] ([[User talk:Dummy index|talk]]) 13:57, 7 June 2023 (UTC) | :: I have noticed that 23edo is consistent in the no-1's 7-odd-limit ({1/1(3/3 and 5/5 and 7/7), 5/3, 3/5, 7/3, 3/7, 7/5, 5/7}). (Oh, you must have said this on 11edo.) But this is not to say that we consider 23d, it was just almost consistent and similar to 23d. <del>Direct approximation on 18edo gives 9/1 to odd-number steps, it can't be p-limit 18 nor 18b.</del> Wait, now we have to derive the mapping of up-to 7 harmonics from no-1's 7-odd-limit intervals, but can't determine uniquely... ({{val|23 36 53 64}} or {{val|23 37 54 65}} or {{val|23 38 55 66}} or ...) --[[User:Dummy index|Dummy index]] ([[User talk:Dummy index|talk]]) 13:57, 7 June 2023 (UTC) | ||
Under consideration. By the way, | |||
<blockquote>For instance, 12edo is consistent in the no-11's, no-13's 19-odd-limit, ...</blockquote> | |||
Do I need the apostrophe? --[[User:Dummy index|Dummy index]] ([[User talk:Dummy index|talk]]) 15:50, 9 June 2023 (UTC) | |||