User talk:Xenwolf: Difference between revisions

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Since you're tempering out a comma in a rank-4 JI subgroup (2.3.7.11), you'll have to find 3 linearly independent (non-contorted) edos (not necessarily using their patent vals) that temper out the comma. None of the other relatively simple edos I can think of (17edo, 26edo, 34edo) do it, though. [[User:IlL|IlL]] ([[User talk:IlL|talk]]) 03:00, 7 September 2020 (UTC)

Apparently 46edo does! So the edos that are quartismic are all edos of the form 24A + 46B + 159C, where A, B, C are integers. [[User:IlL|IlL]] ([[User talk:IlL|talk]]) 03:04, 7 September 2020 (UTC)

Apparently 46edo (using the patent val) does! So the edos that are quartismic are all edos of the form 24A + 46B + 159C, where A, B, C are integers (but the resulting edo might not be a patent val). [[User:IlL|IlL]] ([[User talk:IlL|talk]]) 03:04, 7 September 2020 (UTC)

Revision as of 03:04, 7 September 2020 view source Inthar (talk \| contribs) autopatrolled, emailconfirmed 15,004 edits m →Unnoticeable Comma ← Older edit		Revision as of 03:06, 7 September 2020 view source Inthar (talk \| contribs) autopatrolled, emailconfirmed 15,004 edits m →Unnoticeable Comma Newer edit →
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	Since you're tempering out a comma in a rank-4 JI subgroup (2.3.7.11), you'll have to find 3 linearly independent (non-contorted) edos (not necessarily using their patent vals) that temper out the comma. None of the other relatively simple edos I can think of (17edo, 26edo, 34edo) do it, though. [[User:IlL\|IlL]] ([[User talk:IlL\|talk]]) 03:00, 7 September 2020 (UTC)		Since you're tempering out a comma in a rank-4 JI subgroup (2.3.7.11), you'll have to find 3 linearly independent (non-contorted) edos (not necessarily using their patent vals) that temper out the comma. None of the other relatively simple edos I can think of (17edo, 26edo, 34edo) do it, though. [[User:IlL\|IlL]] ([[User talk:IlL\|talk]]) 03:00, 7 September 2020 (UTC)

	Apparently 46edo does! So the edos that are quartismic are all edos of the form 24A + 46B + 159C, where A, B, C are integers. [[User:IlL\|IlL]] ([[User talk:IlL\|talk]]) 03:04, 7 September 2020 (UTC)		Apparently 46edo (using the patent val) does! So the edos that are quartismic are all edos of the form 24A + 46B + 159C, where A, B, C are integers (but the resulting edo might not be a patent val). [[User:IlL\|IlL]] ([[User talk:IlL\|talk]]) 03:04, 7 September 2020 (UTC)