User talk:Xenwolf: Difference between revisions

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:::: So that's four different EDOs that temper out the quartisma, and none of these EDOs seem to have the exact same prime factorizations- though 46edo and 24edo do share a prime factor in 2... --[[User:Aura|Aura]] ([[User talk:Aura|talk]]) 03:49, 7 September 2020 (UTC)

:::: I have to admit that I don't know all the necessary math for this, it is the patent vals for the intervals 33/32, 7/6 and 77/64 in 24edo and 159edo that make me suspect that these EDOs temper out the quartisma in the first place. It would be nice to confirm these findings with the more rigorous math- however, I'm not in a position to do this as I don't know the right equations and stuff, and chances are that I wouldn't even know the meanings of some of the symbols involved... --[[User:Aura|Aura]] ([[User talk:Aura|talk]]) 04:01, 7 September 2020 (UTC)

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	:::: So that's four different EDOs that temper out the quartisma, and none of these EDOs seem to have the exact same prime factorizations- though 46edo and 24edo do share a prime factor in 2... --[[User:Aura\|Aura]] ([[User talk:Aura\|talk]]) 03:49, 7 September 2020 (UTC)		:::: So that's four different EDOs that temper out the quartisma, and none of these EDOs seem to have the exact same prime factorizations- though 46edo and 24edo do share a prime factor in 2... --[[User:Aura\|Aura]] ([[User talk:Aura\|talk]]) 03:49, 7 September 2020 (UTC)

			:::: I have to admit that I don't know all the necessary math for this, it is the patent vals for the intervals 33/32, 7/6 and 77/64 in 24edo and 159edo that make me suspect that these EDOs temper out the quartisma in the first place. It would be nice to confirm these findings with the more rigorous math- however, I'm not in a position to do this as I don't know the right equations and stuff, and chances are that I wouldn't even know the meanings of some of the symbols involved... --[[User:Aura\|Aura]] ([[User talk:Aura\|talk]]) 04:01, 7 September 2020 (UTC)