840edo - Revision history

Francium: changed EDO intro to ED intro

2025-02-20T06:40:38Z

changed EDO intro to ED intro

← Older revision		Revision as of 06:40, 20 February 2025
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	{{Infobox ET}}		{{Infobox ET}}
	{{~~EDO~~ intro~~\|840~~}}		{{ED intro}}

	840edo is the 15th [[highly composite edo]], and it is the first one divisible by 7. It does not tune the [[9-odd-limit]] [[consistent]]ly, though a reasonable [[13-limit]] interpretation exists through the [[patent val]]. A [[comma basis]] for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].		840edo is the 15th [[highly composite edo]], and it is the first one divisible by 7. It does not tune the [[9-odd-limit]] [[consistent]]ly, though a reasonable [[13-limit]] interpretation exists through the [[patent val]]. A [[comma basis]] for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].

FloraC: Cleanup; -redundant categories

2024-08-07T11:47:15Z

Cleanup; -redundant categories

← Older revision		Revision as of 11:47, 7 August 2024
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	{{EDO intro\|840}}		{{EDO intro\|840}}

	~~== Theory ==~~		840edo is the 15th [[highly composite edo]], and it is the first one divisible by 7. It does not tune the [[9-odd-limit]] [[consistent]]ly, though a reasonable [[13-limit]] interpretation exists through the [[patent val]]. A [[comma basis]] for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].
	840edo is the 15th [[highly composite ~~EDO~~]], and it is the first one divisible by 7. It does not tune the 9-odd-limit ~~consistently~~, though a reasonable 13-limit interpretation exists through the patent val. A comma basis for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].
	=== Odd harmonics ===		=== Odd harmonics ===
	{{~~harmonics~~ in equal\|840}}		{{Harmonics in equal\|840}}

	~~[[Category:Highly composite]]~~

Eliora: /* Theory */

2024-07-04T13:10:08Z

Theory

← Older revision		Revision as of 13:10, 4 July 2024
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	== Theory ==		== Theory ==
	840edo is the 15th [[highly ~~melodic~~ EDO]], and it is the first one divisible by 7. It does not tune the 9-odd-limit consistently, though a reasonable 13-limit interpretation exists through the patent val. A comma basis for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].		840edo is the 15th [[highly composite EDO]], and it is the first one divisible by 7. It does not tune the 9-odd-limit consistently, though a reasonable 13-limit interpretation exists through the patent val. A comma basis for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].
	=== Odd harmonics ===		=== Odd harmonics ===
	{{harmonics in equal\|840}}		{{harmonics in equal\|840}}

	[[Category:Highly composite]]		[[Category:Highly composite]]

Fredg999 category edits: Moving from Category:Highly melodic to Category:Highly composite using Cat-a-lot

2022-10-09T18:44:44Z

Moving from Category:Highly melodic to Category:Highly composite using Cat-a-lot

← Older revision		Revision as of 18:44, 9 October 2022
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	{{harmonics in equal\|840}}		{{harmonics in equal\|840}}

	[[Category:Highly ~~melodic~~]]		[[Category:Highly composite]]

FloraC: -typo

2022-10-08T08:05:55Z

-typo

← Older revision		Revision as of 08:05, 8 October 2022
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	== Theory ==		== Theory ==
	840edo is the 15th [[highly melodic EDO]], and it is the first one divisible by 7. It does not tune the 9-odd-limit consistently, though a reasonable 13-limit interpretation exists through the patent val is. A comma basis for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].		840edo is the 15th [[highly melodic EDO]], and it is the first one divisible by 7. It does not tune the 9-odd-limit consistently, though a reasonable 13-limit interpretation exists through the patent val. A comma basis for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].
	=== Odd harmonics ===		=== Odd harmonics ===
	{{harmonics in equal\|840}}		{{harmonics in equal\|840}}

	[[Category:Highly melodic]]		[[Category:Highly melodic]]

FloraC: Correction: consistency can't be said regarding entire JI subgroups

2022-10-08T08:05:35Z

Correction: consistency can't be said regarding entire JI subgroups

← Older revision		Revision as of 08:05, 8 October 2022
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	{{Infobox ET}}		{{Infobox ET}}
	{{EDO intro\|840}}		{{EDO intro\|840}}
	~~==Theory==~~
	~~840edo is the 15th [[highly melodic EDO]], and it is the first one divisible by 7.~~

	~~It tunes~~ the [[~~13-limit\|13-prime-limit]] consistently, being the first~~ highly melodic EDO ~~past [[60edo~~]] ~~to do so~~, ~~however~~ it does not tune the 9-odd-limit consistently. A comma basis for the ~~2.3.5.7.11.~~13 ~~subgroup~~ is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].		== Theory ==
			840edo is the 15th [[highly melodic EDO]], and it is the first one divisible by 7. It does not tune the 9-odd-limit consistently, though a reasonable 13-limit interpretation exists through the patent val is. A comma basis for the 13-limit is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].
	=== Odd harmonics ===		=== Odd harmonics ===
	{{harmonics in equal\|840}}		{{harmonics in equal\|840}}

	[[Category:Highly melodic]]		[[Category:Highly melodic]]

Eliora at 00:34, 8 October 2022

2022-10-08T00:34:51Z

← Older revision		Revision as of 00:34, 8 October 2022
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	==Theory==		==Theory==
	840edo is the 15th [[highly melodic EDO]], and it is the first one divisible by 7.		840edo is the 15th [[highly melodic EDO]], and it is the first one divisible by 7.
	=== ~~Harmonics~~ ===
			It tunes the [[13-limit\|13-prime-limit]] consistently, being the first highly melodic EDO past [[60edo]] to do so, however it does not tune the 9-odd-limit consistently. A comma basis for the 2.3.5.7.11.13 subgroup is [[729/728]], [[1575/1573]], 67392/67375, 804375/802816, [[250047/250000]].
			=== Odd harmonics ===
	{{harmonics in equal\|840}}		{{harmonics in equal\|840}}

	[[Category:Highly melodic]]		[[Category:Highly melodic]]

Eliora: Created page with "{{Infobox ET}} {{EDO intro|840}} ==Theory== 840edo is the 15th highly melodic EDO, and it is the first one divisible by 7. === Harmonics === {{harmonics in equal|840}} ..."

2022-10-05T23:36:20Z

Created page with "{{Infobox ET}} {{EDO intro|840}} ==Theory== 840edo is the 15th highly melodic EDO, and it is the first one divisible by 7. === Harmonics === {{harmonics in equal|840}} ..."

New page

{{Infobox ET}}
{{EDO intro|840}}
==Theory==
840edo is the 15th [[highly melodic EDO]], and it is the first one divisible by 7.
=== Harmonics ===
{{harmonics in equal|840}}

[[Category:Highly melodic]]