User talk:Aura: Difference between revisions

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: Sorry I didn't get to this sooner. Oddly enough, while I'm not terribly familiar with many aspects of this scale, I do know that 159edo supports it, with the large step at 13\159 and the small step at 8\159. It should be noted that 13\159 represents 128/121, while the small step represents 28/27- the latter is tempered together with 729/704 because the symbiotic comma is tempered out. --[[User:Aura|Aura]] ([[User talk:Aura|talk]]) 02:36, 6 April 2025 (UTC)

:: Thanks -- I had also noticed that 159edo supports this scale, although I didn't track down what the steps temper to.

:: I took some time out from trying to figure out the temperament for 11L 2s to trying to figure out the temperament for the next higher analog of this scale to serve as a basic scale for a multiple of 12edo: [[17L 2s]], for which [[36edo]] implements the basic version of this scale. (I have made a start at this under what I linked above, on the same page.) I don't know whether Ivan Wyschnegradsky had this scale in mind when he was composing the few compositions he wrote in 36edo (I have yet to see a score for any of these compositions, and none of the YouTube videos of them are of the scrolling score type), but I was struck by how similar it sounded to his 24edo compositions (although with noticeably smaller steps), so I suspect that he might have had something of the sort in mind. (Unfortunately I haven't seen any of his writings about this, although one of the videos of his ''24 Preludes'' has a substantial excerpt about working with 11L 2s in 24edo, linked from my user sub-page that I linked above.)

:: Surprisingly, the going has been easier for 19L 2s than for 11L 2s, despite having had longer to work on figuring out a temperament for 11L 2s. So maybe figuring this out for 19L 2s will teach me how to do it for 11L 2s, although working with the 11th harmonic seems to be just inherently weird.

:: [[User:Lucius Chiaraviglio|Lucius Chiaraviglio]] ([[User talk:Lucius Chiaraviglio|talk]]) 06:52, 6 April 2025 (UTC)

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 : Sorry I didn't get to this sooner.   Oddly enough, while I'm not terribly familiar with many aspects of this scale, I do know that 159edo supports it, with the large step at 13\159 and the small step at 8\159.  It should be noted that 13\159 represents 128/121, while the small step represents 28/27- the latter is tempered together with 729/704 because the symbiotic comma is tempered out. --[[User:Aura|Aura]] ([[User talk:Aura|talk]]) 02:36, 6 April 2025 (UTC)
+:: Thanks -- I had also noticed that 159edo supports this scale, although I didn't track down what the steps temper to.
+:: I took some time out from trying to figure out the temperament for 11L&nbsp;2s to trying to figure out the temperament for the next higher analog of this scale to serve as a basic scale for a multiple of 12edo:  [[17L&nbsp;2s]], for which [[36edo]] implements the basic version of this scale.  (I have made a start at this under what I linked above, on the same page.)  I don't know whether Ivan Wyschnegradsky had this scale in mind when he was composing the few compositions he wrote in 36edo (I have yet to see a score for any of these compositions, and none of the YouTube videos of them are of the scrolling score type), but I was struck by how similar it sounded to his 24edo compositions (although with noticeably smaller steps), so I suspect that he might have had something of the sort in mind.  (Unfortunately I haven't seen any of his writings about this, although one of the videos of his ''24 Preludes'' has a substantial excerpt about working with 11L&nbsp;2s in 24edo, linked from my user sub-page that I linked above.)
+:: Surprisingly, the going has been easier for 19L&nbsp;2s than for 11L&nbsp;2s, despite having had longer to work on figuring out a temperament for 11L&nbsp;2s.  So maybe figuring this out for 19L&nbsp;2s will teach me how to do it for 11L&nbsp;2s, although working with the 11th harmonic seems to be just inherently weird.
+:: [[User:Lucius Chiaraviglio|Lucius Chiaraviglio]] ([[User talk:Lucius Chiaraviglio|talk]]) 06:52, 6 April 2025 (UTC)