User talk:Overthink/Table of 311edo intervals
Superprime
I don't know about you, but I'd label 64/63 as the superprime. As for 1\311, I think we need a better name... --Aura (talk) 23:47, 18 January 2026 (UTC)
Ooh! How about the Keenanisma for 1\311? That's about how big that comma is anyways... --Aura (talk) 23:48, 18 January 2026 (UTC)
- Oh yeah, the keenanisma is quite important, and seperates many important intervals. 64/63 as the superprime makes sense as well, due to 8/7 being a supermajor 2nd and 9/8 being a major 2nd.--Overthink (talk) 00:00, 19 January 2026 (UTC)
- Oh, and 33/32 would be the Ultraprime, and you can derive ultramajor and inframinor from ~33/32 relative to Pythagorean intervals, such as 8192/8019 being the inframinor second and 297/256 being the ultramajor second. There's also the paramajor fourth (11/8), and the paraminor fourth (128/99) and the paramajor fifth (99/64) and the paraminor fifth (16/11). --Aura (talk) 00:32, 19 January 2026 (UTC)
I don't think edosteps should be named, especially not for an edo as large as 311. Marking the diatonic interval categories should be enough. —FloraC (talk) 09:19, 19 January 2026 (UTC)
11/10 and 14/13
By virtue of 2080/2079 being tempered out, these intervals are reflections of each other over the sqrt(32/27) neutral 2nd, with 11/10 and 14/13 being 5 steps sharp and flat of it respectively. The naming system for 2nds, 3rds, 6ths, and 7ths rely on symmetry between the major and minor variants. How should I name neutral ± 5\311 intervals to avoid heavily prioritizing 11/10 over 14/13, or vice versa? --Overthink (talk) 02:51, 26 January 2026 (UTC)
Comma-sized intervals
The comma-sized intervals are likely to have several important interpretations. The problem is, adding all of them will make the table too wide. What should we do about them?--Overthink (talk) 02:17, 8 February 2026 (UTC)