12L 1s - Revision history

ArrowHead294 at 16:43, 28 February 2025

2025-02-28T16:43:22Z

← Older revision		Revision as of 16:43, 28 February 2025
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	== Scale tree ==		== Scale tree ==
	{{~~Scale tree~~}}		{{MOS tuning spectrum}}

			{{Todo\|cleanup\|add etymology\|inline=1\|text=Clean up lead section, find out who first proposed the name quasidozenal}}

	~~{{Todo\|cleanup\|add etymology\|inline=1\|text=Clean up lead section, find out who first proposed the name quasidozenal}}~~
	[[Category:13-tone scales]]		[[Category:13-tone scales]]

2024-12-15T07:10:29Z

Todo

← Older revision		Revision as of 07:10, 15 December 2024
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	~~{{Todo\|cleanup\|inline=1\|text=Clean up lead section, find out who first proposed quasidozenal}}~~{{Infobox MOS}}		{{Infobox MOS}}

	{{MOS intro\|Other Names=quasidozenal}}		{{MOS intro\|Other Names=quasidozenal}}
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	{{Scale tree}}		{{Scale tree}}


			{{Todo\|cleanup\|add etymology\|inline=1\|text=Clean up lead section, find out who first proposed the name quasidozenal}}
	[[Category:13-tone scales]]		[[Category:13-tone scales]]

2024-12-15T07:09:36Z

Various minor

← Older revision		Revision as of 07:09, 15 December 2024
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	{{MOS intro\|Other Names=quasidozenal}}		{{MOS intro\|Other Names=quasidozenal}}
	Apparently, it belongs to no particularly important temperament. However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners, and it becomes indistinct from 13edo or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).

	~~== Intervals ==~~		Quasidozenal does not have many [[regular temperament]] applications.
	{{~~MOS intervals~~}}
			However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners.

			And it becomes indistinct from [[13edo]] or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).

	== Modes ==		== Modes ==
	{{MOS modes}}		{{MOS modes}}

			== Intervals ==
			{{MOS intervals}}

	== Scale tree ==		== Scale tree ==

2024-09-07T20:47:39Z

Swap templates

← Older revision		Revision as of 20:47, 7 September 2024
Line 3:		Line 3:
	{{MOS intro\|Other Names=quasidozenal}}		{{MOS intro\|Other Names=quasidozenal}}
	Apparently, it belongs to no particularly important temperament. However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners, and it becomes indistinct from 13edo or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).		Apparently, it belongs to no particularly important temperament. However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners, and it becomes indistinct from 13edo or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).

			== Intervals ==
			{{MOS intervals}}

	== Modes ==		== Modes ==
	{{MOS modes}}		{{MOS modes}}

	~~== Intervals ==~~
	~~{{MOS degrees\|Step Ratio=2/1; 3/1; 3/2}}~~

	== Scale tree ==		== Scale tree ==

2024-03-01T23:43:17Z

← Older revision		Revision as of 23:43, 1 March 2024
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	{{Todo\|cleanup\|inline=1\|text=Clean up lead section}}{{Infobox MOS}}		{{Todo\|cleanup\|inline=1\|text=Clean up lead section, find out who first proposed quasidozenal}}{{Infobox MOS}}

	{{MOS intro\|Other Names=quasidozenal}}		{{MOS intro\|Other Names=quasidozenal}}

2024-03-01T23:42:30Z

Added todo-cleanup

← Older revision		Revision as of 23:42, 1 March 2024
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	{{Infobox MOS}}		{{Todo\|cleanup\|inline=1\|text=Clean up lead section}}{{Infobox MOS}}

	{{MOS intro\|Other Names=quasidozenal}}		{{MOS intro\|Other Names=quasidozenal}}

2024-01-31T03:41:41Z

Removed extra blank line

← Older revision		Revision as of 03:41, 31 January 2024
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	{{MOS intro\|Other Names=quasidozenal}}		{{MOS intro\|Other Names=quasidozenal}}

	Apparently, it belongs to no particularly important temperament. However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners, and it becomes indistinct from 13edo or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).		Apparently, it belongs to no particularly important temperament. However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners, and it becomes indistinct from 13edo or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).

2023-07-06T03:09:33Z

2023-07-06T03:09:26Z

2023-07-06T03:05:16Z

← Older revision		Revision as of 03:05, 6 July 2023
Line 1:		Line 1:
	{{Infobox MOS}}		{{Infobox MOS}}

	{{MOS intro\|Other ~~names~~=quasidozenal}}		{{MOS intro\|Other Names=quasidozenal}}

	Apparently, it belongs to no particularly important temperament. However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners, and it becomes indistinct from 13edo or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).		Apparently, it belongs to no particularly important temperament. However, it becomes a compressed [[12edo]] scale when you ignore the octave (this obviously does not work when the generator is very near 12edo (within -7/24{{cent}} of it), for the 13th degree of the scale registers as identical to the octave for human listeners, and it becomes indistinct from 13edo or [[1L 11s]] in the 1.75{{cent}} above 1\13 because the large and small steps register as identical to one another for human listeners).