79edt - Revision history

Fredg999 category edits: Removing from Category:Edonoi using Cat-a-lot

2025-08-01T19:23:18Z

Removing from Category:Edonoi using Cat-a-lot

← Older revision		Revision as of 19:23, 1 August 2025
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	{{Harmonics in equal\|79\|3\|1\|intervals = prime\|columns = 9}}		{{Harmonics in equal\|79\|3\|1\|intervals = prime\|columns = 9}}
	{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}		{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}

	~~[[Category:Edonoi]]~~

Fredg999 category edits: Removing from Category:Edt using Cat-a-lot

2025-07-31T15:31:40Z

Removing from Category:Edt using Cat-a-lot

← Older revision		Revision as of 15:31, 31 July 2025
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	{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}		{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}

	~~[[Category:Edt]]~~
	[[Category:Edonoi]]		[[Category:Edonoi]]

Lériendil at 20:58, 7 October 2024

2024-10-07T20:58:03Z

← Older revision		Revision as of 20:58, 7 October 2024
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	== Harmonics ==		== Harmonics ==
	79edt's representation of most primes is rather mediocre, however it has the property that many prime harmonics lie close to a quarter of the way or halfway between its steps, which is important in that [[316edt]], which quadruples it, is one of the strongest systems less than 1000 notes in the no-twos 19-limit, and among them has the best representation of primes beyond 19.		79edt's representation of most primes is rather mediocre, however it has the property that many prime harmonics lie close to a quarter of the way or halfway between its steps, which is important in that [[316edt]], which quadruples it, is one of the strongest systems less than 1000 notes in the no-twos 19-limit, and among them has the best representation of primes beyond 19.

	{{Harmonics in equal\|79\|3\|1\|intervals = prime\|columns = 9}}		{{Harmonics in equal\|79\|3\|1\|intervals = prime\|columns = 9}}
	{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}		{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}

	[[Category:Edt]]		[[Category:Edt]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Lériendil: /* Harmonics */

2024-10-07T20:57:54Z

Harmonics

← Older revision		Revision as of 20:57, 7 October 2024
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	== Harmonics ==		== Harmonics ==
			79edt's representation of most primes is rather mediocre, however it has the property that many prime harmonics lie close to a quarter of the way or halfway between its steps, which is important in that [[316edt]], which quadruples it, is one of the strongest systems less than 1000 notes in the no-twos 19-limit, and among them has the best representation of primes beyond 19.

	{{Harmonics in equal\|79\|3\|1\|intervals = prime\|columns = 9}}		{{Harmonics in equal\|79\|3\|1\|intervals = prime\|columns = 9}}
	{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}		{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}
	[[Category:Edt]]		[[Category:Edt]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

Lériendil at 20:55, 7 October 2024

2024-10-07T20:55:59Z

← Older revision		Revision as of 20:55, 7 October 2024
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	{{Infobox ET}}		{{Infobox ET}}
	'''[[Edt\|Division of the third harmonic]] into 79 equal parts''' (79EDT) is related to [[50edo\|50 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 3.7690 cents stretched and the step size is about 24.0754 cents. It is consistent to the [[9-odd-limit\|10-integer-limit]].		'''[[Edt\|Division of the third harmonic]] into 79 equal parts''' (79EDT) is related to [[50edo\|50 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 3.7690 cents stretched and the step size is about 24.0754 cents. It is consistent to the [[9-odd-limit\|10-integer-limit]].

			Additionally, it is an 18-strong [[consistent circle]] of the interval [[17/15]].

	Lookalikes: [[50edo]], [[116ed5]], [[129ed6]], [[140ed7]], [[29edf]]		Lookalikes: [[50edo]], [[116ed5]], [[129ed6]], [[140ed7]], [[29edf]]
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	== Harmonics ==		== Harmonics ==
	{{Harmonics in equal		{{Harmonics in equal\|79\|3\|1\|intervals = prime\|columns = 9}}
	\| ~~steps =~~ 79		{{Harmonics in equal\|79\|3\|1\|start = 12\|collapsed = 1\|intervals = odd}}
	\| ~~num~~ = 3
	\| ~~denom~~ = 1
	}}
	{{Harmonics in equal
	\| ~~steps =~~ 79
	\| ~~num =~~ 3
	\| ~~denom =~~ 1
	\| start = 12
	\| collapsed = 1
	}}

	[[Category:Edt]]		[[Category:Edt]]
	[[Category:Edonoi]]		[[Category:Edonoi]]

BudjarnLambeth: Intervals harmonics

2024-10-04T09:20:52Z

Intervals harmonics

@@ Line 3: / Line 3: @@
 Lookalikes: [[50edo]], [[116ed5]], [[129ed6]], [[140ed7]], [[29edf]]
 [[Category:Edt]]
 [[Category:Edonoi]]

Plumtree: Infobox ET added

2022-10-05T20:05:48Z

Infobox ET added

← Older revision		Revision as of 20:05, 5 October 2022
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			{{Infobox ET}}
	'''[[Edt\|Division of the third harmonic]] into 79 equal parts''' (79EDT) is related to [[50edo\|50 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 3.7690 cents stretched and the step size is about 24.0754 cents. It is consistent to the [[9-odd-limit\|10-integer-limit]].		'''[[Edt\|Division of the third harmonic]] into 79 equal parts''' (79EDT) is related to [[50edo\|50 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 3.7690 cents stretched and the step size is about 24.0754 cents. It is consistent to the [[9-odd-limit\|10-integer-limit]].

Xenllium: Created page with "'''Division of the third harmonic into 79 equal parts''' (79EDT) is related to 50 edo, but with the 3/1 rather than the 2/1 being just. The octave is about 3..."

2019-03-02T11:48:40Z

Created page with "'''Division of the third harmonic into 79 equal parts''' (79EDT) is related to 50 edo, but with the 3/1 rather than the 2/1 being just. The octave is about 3..."

New page

'''[[Edt|Division of the third harmonic]] into 79 equal parts''' (79EDT) is related to [[50edo|50 edo]], but with the 3/1 rather than the 2/1 being just. The octave is about 3.7690 cents stretched and the step size is about 24.0754 cents. It is consistent to the [[9-odd-limit|10-integer-limit]].

Lookalikes: [[50edo]], [[116ed5]], [[129ed6]], [[140ed7]], [[29edf]]

[[Category:Edt]]
[[Category:Edonoi]]