User:Francium/1031edo - Revision history

Francium: +music

2025-11-06T17:10:31Z

+music

← Older revision		Revision as of 17:10, 6 November 2025
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	<nowiki>*</nowiki> [[Normal lists\|octave-reduced form]], reduced to the first half-octave, and [[Normal lists\|minimal form]] in parentheses if it is distinct		<nowiki>*</nowiki> [[Normal lists\|octave-reduced form]], reduced to the first half-octave, and [[Normal lists\|minimal form]] in parentheses if it is distinct

			== Music ==
			; [[Francium]]
			* "sweet gravy" from ''have nice day'' (2025) – [https://open.spotify.com/track/6F1HyBmCUC6t7FUaGswzK1 Spotify] \| [https://francium223.bandcamp.com/track/sweet-gravy Bandcamp] \| [https://www.youtube.com/watch?v=5YC--2hRyms YouTube] – in Sycamore, 1031edo tuning

Francium at 05:41, 5 September 2025

2025-09-05T05:41:52Z

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 == Theory ==
-edo is [[consistent]] to the [[9-odd-limit]]. It is strong in the 2.3.5.13.17 [[subgroup]].
+edo is [[consistent]] to the [[9-odd-limit]], [[tempering out]] [[420175/419904]], 5250987/5242880 and 152946081792/152587890625 in the [[7-limit]]. It is strong in the 2.3.5.13.17 [[subgroup]], tempering out [[2601/2600]], 1601613/1600000, 33564375/33554432 and 4782969/4780672.
 === Prime harmonics ===
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 === Subsets and supersets ===
-edo is the 273rd [[prime edo]].
+edo is the 273rd [[prime edo]]. [[3093edo]], which triples it, gives a good correction to its [[harmonic]] [[11/1|11]].

Francium: Created page with "{{Infobox ET}} {{ED intro}} == Theory == 1031edo is consistent to the 9-odd-limit. It is strong in the 2.3.5.13.17 subgroup. === Prime harmonics === {{Harmonics in equal|1031}} === Subsets and supersets === 1031edo is the 273rd prime edo."

2025-09-04T16:50:30Z

Created page with "{{Infobox ET}} {{ED intro}} == Theory == 1031edo is consistent to the 9-odd-limit. It is strong in the 2.3.5.13.17 subgroup. === Prime harmonics === {{Harmonics in equal|1031}} === Subsets and supersets === 1031edo is the 273rd prime edo."

New page

{{Infobox ET}}
{{ED intro}}

== Theory ==
1031edo is [[consistent]] to the [[9-odd-limit]]. It is strong in the 2.3.5.13.17 [[subgroup]].

=== Prime harmonics ===
{{Harmonics in equal|1031}}

=== Subsets and supersets ===
1031edo is the 273rd [[prime edo]].