Passion comma - Revision history

FloraC: Partial undo

2025-04-20T11:42:10Z

Partial undo

← Older revision		Revision as of 11:42, 20 April 2025
Line 5:		Line 5:
	\| Color name = saquingu 3rd, sg<sup>5</sup>3		\| Color name = saquingu 3rd, sg<sup>5</sup>3
	}}		}}
	The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}) is a [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.		The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}), is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.

	== Temperaments ==		== Temperaments ==

Xenllium at 10:05, 20 April 2025

2025-04-20T10:05:06Z

← Older revision		Revision as of 10:05, 20 April 2025
Line 5:		Line 5:
	\| Color name = saquingu 3rd, sg<sup>5</sup>3		\| Color name = saquingu 3rd, sg<sup>5</sup>3
	}}		}}
	The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a ~~[[medium comma\|medium]]~~ [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.		The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}) is a [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.

	== Temperaments ==		== Temperaments ==

BudjarnLambeth at 08:13, 3 November 2024

2024-11-03T08:13:25Z

← Older revision		Revision as of 08:13, 3 November 2024
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	[[Category:Passion]]		[[Category:Passion]]
			[[Category:Commas named after compositions]]

ArrowHead294 at 17:46, 4 April 2024

2024-04-04T17:46:06Z

← Older revision		Revision as of 17:46, 4 April 2024
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	\| Name = passion comma		\| Name = passion comma
	\| Comma = yes		\| Comma = yes
			\| Color name = saquingu 3rd, sg<sup>5</sup>3
	}}		}}
	The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.		The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.

BudjarnLambeth: comma = yes

2024-02-19T04:23:38Z

comma = yes

← Older revision		Revision as of 04:23, 19 February 2024
Line 2:		Line 2:
	\| Ratio = 262144/253125		\| Ratio = 262144/253125
	\| Name = passion comma		\| Name = passion comma
			\| Comma = yes
	}}		}}
	The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.		The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.

FloraC: Internalize a link

2024-02-07T13:34:21Z

Internalize a link

← Older revision		Revision as of 13:34, 7 February 2024
Line 3:		Line 3:
	\| Name = passion comma		\| Name = passion comma
	}}		}}
	The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by ~~{{w\|~~W. A. Mathieu}}, {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.		The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by [[W. A. Mathieu]], {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.

	== Temperaments ==		== Temperaments ==

FloraC: +another source (identical contents, different channel??)

2024-02-07T13:31:52Z

+another source (identical contents, different channel??)

← Older revision		Revision as of 13:31, 7 February 2024
Line 3:		Line 3:
	\| Name = passion comma		\| Name = passion comma
	}}		}}
	The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by {{w\|W. A. Mathieu}}, {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as is given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.		The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo\|legend=1\| 18 -4 -5 }}, is a [[medium comma\|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15\|classical minor seconds (16/15)]] exceeds the [[4/3\|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by {{w\|W. A. Mathieu}}, {{w\|Ludwig van Beethoven\|Beethoven}}'s {{w\|Piano Sonata No. 23 (Beethoven)\|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as was given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning/topicId_54068.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref><ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group \| ''Beethoven's Appassionata comma'']</ref>.

	== Temperaments ==		== Temperaments ==

FloraC: Created page with "{{Infobox Interval | Ratio = 262144/253125 | Name = passion comma }} The '''passion comma''' (ratio: 262144/253125, {{monzo|legend=1| 18 -4 -5 }}, is a medium comma|medi..."

2024-02-07T13:26:40Z

Created page with "{{Infobox Interval | Ratio = 262144/253125 | Name = passion comma }} The '''passion comma''' (ratio: 262144/253125, {{monzo|legend=1| 18 -4 -5 }}, is a medium comma|medi..."

New page

{{Infobox Interval
| Ratio = 262144/253125
| Name = passion comma
}}
The '''passion comma''' ([[ratio]]: 262144/253125, {{monzo|legend=1| 18 -4 -5 }}, is a [[medium comma|medium]] [[5-limit]] [[comma]] measuring about 60.6 [[cent]]s. It is the amount by which a stack of five [[16/15|classical minor seconds (16/15)]] exceeds the [[4/3|perfect fourth (4/3)]]. According to an analysis in [https://archive.org/details/harmonicexperien0000math ''The Harmonic Experience''] by {{w|W. A. Mathieu}}, {{w|Ludwig van Beethoven|Beethoven}}'s {{w|Piano Sonata No. 23 (Beethoven)|''Appassionata'' sonata}} pumps this comma, leading to its name ''passion'' as is given by [[Paul Erlich]] in 2004<ref>[https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_10746.html Yahoo! Tuning Group | ''Beethoven's Appassionata comma'']</ref>.

== Temperaments ==
Tempering out this comma leads to the 5-limit [[passion]] temperament. See [[Passion family]] for the family of rank-2 temperaments where it is tempered out.

== Notes ==

[[Category:Passion]]