User:Eliora/80edn - Revision history

FloraC: Text replacement - "{{Infobox ET}}" to "{{Infobox ET|debug=1}}"

2025-08-01T14:43:42Z

Text replacement - "{{Infobox ET}}" to "{{Infobox ET|debug=1}}"

← Older revision		Revision as of 14:43, 1 August 2025
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	{{Infobox ET}}		{{Infobox ET\|debug=1}}
	'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the [[natave]], e/1 into steps of 21.640 [[cents]] each, a size close to [[81/80]], the syntonic comma. The step size arises from the limit definition of the number e.		'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the [[natave]], e/1 into steps of 21.640 [[cents]] each, a size close to [[81/80]], the syntonic comma. The step size arises from the limit definition of the number e.

BudjarnLambeth: BudjarnLambeth moved page 80edn to User:Eliora/80edn: Notability

2025-05-19T02:54:01Z

BudjarnLambeth moved page 80edn to User:Eliora/80edn: Notability

← Older revision	Revision as of 02:54, 19 May 2025
(No difference)

BudjarnLambeth: /* Theory */

2025-01-07T08:31:21Z

Theory

← Older revision		Revision as of 08:31, 7 January 2025
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	== Theory ==		== Theory ==
	{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}		{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}
	80edn is ~~good at~~ 3.5.11.13.23 [[subgroup]]. It can also be used as a [[dual-n\|dual-2]] tuning for the full [[17-limit]].		80edn is approximates the 3.5.11.13.23 [[subgroup]] well. It can also be used as a [[dual-n\|dual-2]] tuning for the full [[17-limit]].

	In the 2.3.5.11.13 subgroup on the minor octave it shares the [[mapping]] with the 55bcceeeff [[val]] in [[55edo]], and tempers out 100/99, 256/243, 624/605, 704/675.		In the 2.3.5.11.13 subgroup on the minor octave it shares the [[mapping]] with the 55bcceeeff [[val]] in [[55edo]], and tempers out 100/99, 256/243, 624/605, 704/675.

BudjarnLambeth: Fix typo, add sentence

2025-01-07T06:15:27Z

Fix typo, add sentence

← Older revision		Revision as of 06:15, 7 January 2025
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	== Theory ==		== Theory ==
	{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}		{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}
	~~80edo~~ is good at 3.5.11.13.23 [[subgroup]]. In the 2.3.5.11.13 on the minor octave it shares the [[mapping]] with the 55bcceeeff [[val]] in [[55edo]], and tempers out 100/99, 256/243, 624/605, 704/675.		80edn is good at 3.5.11.13.23 [[subgroup]]. It can also be used as a [[dual-n\|dual-2]] tuning for the full [[17-limit]].

			In the 2.3.5.11.13 subgroup on the minor octave it shares the [[mapping]] with the 55bcceeeff [[val]] in [[55edo]], and tempers out 100/99, 256/243, 624/605, 704/675.

	== See also ==		== See also ==

BudjarnLambeth: Add links

2024-12-12T21:12:58Z

Add links

← Older revision		Revision as of 21:12, 12 December 2024
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	{{Infobox ET}}		{{Infobox ET}}
	'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the [[natave]], e/1 into steps of 21.640 cents each, a size close to [[81/80]], the syntonic comma. The step size arises from the limit definition of the number e.		'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the [[natave]], e/1 into steps of 21.640 [[cents]] each, a size close to [[81/80]], the syntonic comma. The step size arises from the limit definition of the number e.

	== Theory ==		== Theory ==
	{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}		{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}
	80edo is good at 3.5.11.13.23 subgroup. In the 2.3.5.11.13 on the minor octave it shares the mapping with the 55bcceeeff val in 55edo, and tempers out 100/99, 256/243, 624/605, 704/675.		80edo is good at 3.5.11.13.23 [[subgroup]]. In the 2.3.5.11.13 on the minor octave it shares the [[mapping]] with the 55bcceeeff [[val]] in [[55edo]], and tempers out 100/99, 256/243, 624/605, 704/675.

	== See also ==		== See also ==

MisterShafXen at 11:14, 10 December 2024

2024-12-10T11:14:55Z

← Older revision		Revision as of 11:14, 10 December 2024
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			{{Infobox ET}}
	'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the [[natave]], e/1 into steps of 21.640 cents each, a size close to [[81/80]], the syntonic comma. The step size arises from the limit definition of the number e.		'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the [[natave]], e/1 into steps of 21.640 cents each, a size close to [[81/80]], the syntonic comma. The step size arises from the limit definition of the number e.

BudjarnLambeth: Fixed typo

2024-01-03T07:15:39Z

Fixed typo

← Older revision		Revision as of 07:15, 3 January 2024
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	== Theory ==		== Theory ==
	{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}		{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}
	80edo is ~~goot~~ at 3.5.11.13.23 subgroup. In the 2.3.5.11.13 on the minor octave it shares the mapping with the 55bcceeeff val in 55edo, and tempers out 100/99, 256/243, 624/605, 704/675.		80edo is good at 3.5.11.13.23 subgroup. In the 2.3.5.11.13 on the minor octave it shares the mapping with the 55bcceeeff val in 55edo, and tempers out 100/99, 256/243, 624/605, 704/675.

	== See also ==		== See also ==

Eliora at 10:49, 17 June 2022

2022-06-17T10:49:30Z

← Older revision		Revision as of 10:49, 17 June 2022
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	* [[81/80 equal-step tuning]]		* [[81/80 equal-step tuning]]
			[[Category:Transcendental]]

Eliora at 22:27, 9 April 2022

2022-04-09T22:27:44Z

← Older revision		Revision as of 22:27, 9 April 2022
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	{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}		{{Harmonics in equal\|80\|2.718281828459\|1\|intervals=prime\|columns=10}}
	80edo is goot at 3.5.11.13.23 subgroup. In the 2.3.5.11.13 on the minor octave it shares the mapping with the 55bcceeeff val in 55edo, and tempers out 100/99, 256/243, 624/605, 704/675.		80edo is goot at 3.5.11.13.23 subgroup. In the 2.3.5.11.13 on the minor octave it shares the mapping with the 55bcceeeff val in 55edo, and tempers out 100/99, 256/243, 624/605, 704/675.

			== See also ==

			* [[81/80 equal-step tuning]]

Eliora: Created page with "'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the natave, e/1 into steps of 21.640 cents each, a size close to 81/80, the synton..."

2022-04-09T22:27:15Z

Created page with "'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the natave, e/1 into steps of 21.640 cents each, a size close to 81/80, the synton..."

New page

'''80 equal divisions of the natave''' '''(80edn, 80ede)''' is a tuning that divides the [[natave]], e/1 into steps of 21.640 cents each, a size close to [[81/80]], the syntonic comma. The step size arises from the limit definition of the number e.

== Theory ==
{{Harmonics in equal|80|2.718281828459|1|intervals=prime|columns=10}}
80edo is goot at 3.5.11.13.23 subgroup. In the 2.3.5.11.13 on the minor octave it shares the mapping with the 55bcceeeff val in 55edo, and tempers out 100/99, 256/243, 624/605, 704/675.