Oscillorwell - Revision history

Overthink: Novelty

2026-01-12T03:20:12Z

Novelty

← Older revision		Revision as of 03:20, 12 January 2026
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			{{Novelty}}
	'''Oscillorwell''' is a family of [[Category:22-tone scales\|22 tone]] [[temperament]]s with sinusoidally varying [[generator]]s.		'''Oscillorwell''' is a family of [[Category:22-tone scales\|22 tone]] [[temperament]]s with sinusoidally varying [[generator]]s.

BudjarnLambeth: Update todo

2024-12-21T07:02:01Z

Update todo

← Older revision		Revision as of 07:02, 21 December 2024
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	\|}		\|}


			{{todo\|inline=1\|improve synopsis\|add definition\|improve layout\|link}}
	[[Category:22-tone scales]]		[[Category:22-tone scales]]
	~~{{Todo\|review\|improve synopsis\|link\|expand}}~~

BudjarnLambeth: Todo

2024-12-16T04:16:54Z

Todo

← Older revision		Revision as of 04:16, 16 December 2024
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	[[Category:22-tone scales]]		[[Category:22-tone scales]]
	{{Todo\|review\|~~intro~~\|link\|expand}}		{{Todo\|review\|improve synopsis\|link\|expand}}

BudjarnLambeth: Todo

2024-10-20T07:09:48Z

Todo

← Older revision		Revision as of 07:09, 20 October 2024
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	[[Category:22-tone scales]]		[[Category:22-tone scales]]
	{{Todo\| review }}		{{Todo\|review\|intro\|link\|expand}}

FloraC: -irrelevant categories; +todo

2024-01-09T10:26:24Z

-irrelevant categories; +todo

← Older revision		Revision as of 10:26, 9 January 2024
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	\|1131.571		\|1131.571
	\|}		\|}

	[[Category:22-tone scales]]		[[Category:22-tone scales]]
	~~[[Category:Temperament families]]~~		{{Todo\| review }}
	~~[[Category:Oscillorwell]]~~
	~~[[Category:Orwell]]~~

BudjarnLambeth: Added links to dead end pg

2024-01-09T06:17:52Z

Added links to dead end pg

← Older revision		Revision as of 06:17, 9 January 2024
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	'''Oscillorwell''' is a family of 22 tone ~~temperaments~~ with sinusoidally varying ~~generators~~.		'''Oscillorwell''' is a family of [[Category:22-tone scales\|22 tone]] [[temperament]]s with sinusoidally varying [[generator]]s.

	== Oscillorwell, 3/2 repeating version ==		== Oscillorwell, 3/2 repeating version ==
	The formula for the nth generator is 1200log(7/6,2) + 9.674sin(pi n/7)^2, where the factor is chosen so that every seventh generator would form a just 3/2.		The formula for the nth generator is 1200log(7/6,2) + 9.674sin(pi n/7)^2, where the factor is chosen so that every seventh generator would form a [[just]] [[3/2]].
	{\| class="wikitable"		{\| class="wikitable"
	\|0.000		\|0.000
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	== Oscillorwell, 7/4 repeating version ==		== Oscillorwell, 7/4 repeating version ==
	The formula for the nth generator is 1200log(7/6,2) + 8.465sin(pi n/8)^2, where the factor is chosen so that every eighth generator would form a just 7/4.		The formula for the nth generator is 1200log(7/6,2) + 8.465sin(pi n/8)^2, where the factor is chosen so that every eighth generator would form a just [[7/4]].
	{\| class="wikitable"		{\| class="wikitable"
	\|0.000		\|0.000

BudjarnLambeth: Categorised this uncategorised page

2023-05-01T06:29:29Z

Categorised this uncategorised page

← Older revision		Revision as of 06:29, 1 May 2023
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	\|1131.571		\|1131.571
	\|}		\|}
			[[Category:22-tone scales]]
			[[Category:Temperament families]]
			[[Category:Oscillorwell]]
			[[Category:Orwell]]

AthiTrydhen at 06:18, 5 September 2022

2022-09-05T06:18:20Z

← Older revision		Revision as of 06:18, 5 September 2022
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	The formula for the nth generator is 1200log(7/6,2) + 9.674sin(pi n/7)^2, where the factor is chosen so that every seventh generator would form a just 3/2.		The formula for the nth generator is 1200log(7/6,2) + 9.674sin(pi n/7)^2, where the factor is chosen so that every seventh generator would form a just 3/2.
	{\| class="wikitable"		{\| class="wikitable"
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	\|203.912		\|203.912
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	\|968.827		\|968.827
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	\|1135.~~21982~~		\|1135.220
	\|}		\|}

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	The formula for the nth generator is 1200log(7/6,2) + 8.465sin(pi n/8)^2, where the factor is chosen so that every eighth generator would form a just 7/4.		The formula for the nth generator is 1200log(7/6,2) + 8.465sin(pi n/8)^2, where the factor is chosen so that every eighth generator would form a just 7/4.
	{\| class="wikitable"		{\| class="wikitable"
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	\|737.656		\|737.656
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	\|1131.~~57083~~		\|1131.571
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AthiTrydhen: Created page with "'''Oscillorwell''' is a family of 22 tone temperaments with sinusoidally varying generators. == Oscillorwell, 3/2 repeating version == The formula for the nth generator is 12..."

2022-09-05T06:16:43Z

Created page with "'''Oscillorwell''' is a family of 22 tone temperaments with sinusoidally varying generators. == Oscillorwell, 3/2 repeating version == The formula for the nth generator is 12..."

New page

'''Oscillorwell''' is a family of 22 tone temperaments with sinusoidally varying generators.

== Oscillorwell, 3/2 repeating version ==
The formula for the nth generator is 1200*log(7/6,2) + 9.674*sin(pi n/7)^2, where the factor is chosen so that every seventh generator would form a just 3/2.
{| class="wikitable"
|0
|-
|37.5191798
|-
|88.3255
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|160.479486
|-
|203.912
|-
|266.871
|-
|310.303514
|-
|364.391486
|-
|433.26382
|-
|470.783
|-
|535.56318
|-
|586.3695
|-
|637.17582
|-
|701.956
|-
|739.47518
|-
|808.347514
|-
|862.435486
|-
|905.868
|-
|968.827
|-
|1012.25951
|-
|1084.4135
|-
|1135.21982
|}

== Oscillorwell, 7/4 repeating version ==
The formula for the nth generator is 1200*log(7/6,2) + 8.465*sin(pi n/8)^2, where the factor is chosen so that every eighth generator would form a just 7/4.
{| class="wikitable"
|0
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|36.9386705
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|202.674329
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|268.110671
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|308.042171
|-
|350.9665
|-
|433.846329
|-
|470.785
|-
|539.214171
|-
|582.1385
|-
|626.3025
|-
|701.957
|-
|737.656
|-
|813.3105
|-
|857.4745
|-
|900.398829
|-
|968.828
|-
|1005.76667
|-
|1088.6465
|-
|1131.57083
|}