1210edo - Revision history

Francium: changed EDO intro to ED intro

2025-02-21T05:52:12Z

changed EDO intro to ED intro

← Older revision		Revision as of 05:52, 21 February 2025
Line 1:		Line 1:
	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|1210~~}}		{{ED intro}}

	1210edo is [[consistent]] in the [[13-odd-limit]], though it is a sharp system with high errors and with all odd harmonics upwards to [[23/1\|23]] except [[15/1\|15]] tending sharp. As such, the tuning system would benefit from [[stretched and compressed tuning\|octave compression]]. It can also be used as a 2.3.7.11.17.19-[[subgroup]] system for best accuracy.		1210edo is [[consistent]] in the [[13-odd-limit]], though it is a sharp system with high errors and with all odd harmonics upwards to [[23/1\|23]] except [[15/1\|15]] tending sharp. As such, the tuning system would benefit from [[stretched and compressed tuning\|octave compression]]. It can also be used as a 2.3.7.11.17.19-[[subgroup]] system for best accuracy.

FloraC: Linking; -thinkos/typos. +prime 3 to the subgroup since there's no point leaving it out.

2024-07-04T05:49:44Z

Linking; -thinkos/typos. +prime 3 to the subgroup since there's no point leaving it out.

← Older revision		Revision as of 05:49, 4 July 2024
Line 2:		Line 2:
	{{EDO intro\|1210}}		{{EDO intro\|1210}}

	1210edo is consistent in the [[13-odd-limit]], though it is a sharp system with high errors and with all odd harmonics upwards to [[23/1\|23]] except [[15/1\|15]] tending sharp. As such, the tuning system ~~woud~~ benefit from [[~~octave stretching~~\|octave compression]]. It can also be used as a 2.7.11.17.19 system.		1210edo is [[consistent]] in the [[13-odd-limit]], though it is a sharp system with high errors and with all odd harmonics upwards to [[23/1\|23]] except [[15/1\|15]] tending sharp. As such, the tuning system would benefit from [[stretched and compressed tuning\|octave compression]]. It can also be used as a 2.3.7.11.17.19-[[subgroup]] system for best accuracy.

	1210edo provides the [[optimal patent val]] for the [[titanium]] ~~element~~ in the 11- and the 13-limit. Aside from this, in the 11-limit it provides the [[optimal patent val]] for [[decoid]], [[baffin]], as well as the rank-3 temperament [[zisa]].		1210edo provides the [[optimal patent val]] for the [[titanium]] temperament in the 11- and the 13-limit. Aside from this, in the 11-limit it provides the [[optimal patent val]] for [[decoid]], [[baffin]], as well as the rank-3 temperament [[zisa]].

	=== Odd harmonics ===		=== Odd harmonics ===
Line 10:		Line 10:

	=== Subsets and supersets ===		=== Subsets and supersets ===
	Since 1210 factors as {{Factorization\|1210}}, 1210edo has subset edos {{EDOs\|1, 2, 5, 10, 11, 22, 55, 110, 121, 242, 605}}.		Since 1210 factors as {{Factorization\|1210}}, 1210edo has subset edos {{EDOs\| 2, 5, 10, 11, 22, 55, 110, 121, 242, 605 }}.

	[[Category:Decoid]]		[[Category:Decoid]]
			[[Category:Baffin]]
			[[Category:Zisa]]

Eliora: Created page with "{{Infobox ET}} {{EDO intro|1210}} 1210edo is consistent in the 13-odd-limit, though it is a sharp system with high errors and with all odd harmonics upwards to [[23/1|23]..."

2024-07-02T18:15:24Z

Created page with "{{Infobox ET}} {{EDO intro|1210}} 1210edo is consistent in the 13-odd-limit, though it is a sharp system with high errors and with all odd harmonics upwards to [[23/1|23]..."

New page

{{Infobox ET}}
{{EDO intro|1210}}

1210edo is consistent in the [[13-odd-limit]], though it is a sharp system with high errors and with all odd harmonics upwards to [[23/1|23]] except [[15/1|15]] tending sharp. As such, the tuning system woud benefit from [[octave stretching|octave compression]]. It can also be used as a 2.7.11.17.19 system.

1210edo provides the [[optimal patent val]] for the [[titanium]] element in the 11- and the 13-limit. Aside from this, in the 11-limit it provides the [[optimal patent val]] for [[decoid]], [[baffin]], as well as the rank-3 temperament [[zisa]].

=== Odd harmonics ===
{{harmonics in equal|1210}}

=== Subsets and supersets ===
Since 1210 factors as {{Factorization|1210}}, 1210edo has subset edos {{EDOs|1, 2, 5, 10, 11, 22, 55, 110, 121, 242, 605}}.

[[Category:Decoid]]