129/128 - Revision history

Fredg999: Also remove link to temperament

2025-04-11T03:29:56Z

Also remove link to temperament

← Older revision		Revision as of 03:29, 11 April 2025
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	This interval is the 43rd-partial chroma (43-limit formal comma) used to express 43-limit intervals in the [[Functional Just System]] and [[Helmholtz-Ellis notation]], as well as extended [[Ben Johnston's notation]]. It is significant to translate a Pythagorean interval to a nearby quadragesimotertial interval.		This interval is the 43rd-partial chroma (43-limit formal comma) used to express 43-limit intervals in the [[Functional Just System]] and [[Helmholtz-Ellis notation]], as well as extended [[Ben Johnston's notation]]. It is significant to translate a Pythagorean interval to a nearby quadragesimotertial interval.

	~~== Temperaments ==~~
	Tempering out this comma in the 43-limit leads to the '''[[No-fives subgroup temperaments #Magikarp\|Magikarp temperament]]'''. In the 2.3.43 subgroup, it can be viewed as a diatonic-based temperament in which the perfect fifth represents both [[3/2]] and [[64/43]] (43rd subharmonic).

	== Etymology ==		== Etymology ==

BudjarnLambeth: Remove magikarp (only partly done)

2025-04-11T03:28:02Z

Remove magikarp (only partly done)

← Older revision		Revision as of 03:28, 11 April 2025
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	{{Infobox Interval		{{Infobox Interval
	\| Ratio = 129/128		\| Ratio = 129/128
	\| Name = ~~Magikarp comma,~~ 43rd-partial chroma, 43-limit Johnston comma		\| Name = 43rd-partial chroma, 43-limit Johnston comma
	\| Color name = 43o1, fotho unison		\| Color name = 43o1, fotho unison
	\| Comma = yes		\| Comma = yes
	}}		}}
	'''129/128''', the '''~~Magikarp~~ comma''' is a 2.3.43 subgroup comma. It is the amount by which the octave-reduced 43rd harmonic [[43/32]] exceeds the [[4/3\|perfect fourth (4/3)]].		'''129/128''', the '''43rd-partial chroma''' or '''43-limit Johnston comma''' is a 2.3.43 subgroup comma. It is the amount by which the octave-reduced 43rd harmonic [[43/32]] exceeds the [[4/3\|perfect fourth (4/3)]].

	This interval is the 43rd-partial chroma (43-limit formal comma) used to express 43-limit intervals in the [[Functional Just System]] and [[Helmholtz-Ellis notation]], as well as extended [[Ben Johnston's notation]]. It is significant to translate a Pythagorean interval to a nearby quadragesimotertial interval.		This interval is the 43rd-partial chroma (43-limit formal comma) used to express 43-limit intervals in the [[Functional Just System]] and [[Helmholtz-Ellis notation]], as well as extended [[Ben Johnston's notation]]. It is significant to translate a Pythagorean interval to a nearby quadragesimotertial interval.
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	== Etymology ==		== Etymology ==
	~~The name ''Magikarp comma'' was named by [[User:Xenllium\|Xenllium]] in 2025. It refers to [[wikipedia:Magikarp and Gyarados\|Magikarp]] (National Pokédex number #0129), which~~ was ~~in turn~~ named ~~after a fictional character in~~ the ~~''[[wikipedia:Pokémon\|Pokémon]]'' franchise (''Pokémon'' species). Before that, this interval was known as~~ 43rd-partial chroma or 43-limit Johnston comma ~~(given~~ by [[Stephen Weigel]] in 2023).		This interval was named the 43rd-partial chroma or 43-limit Johnston comma by [[Stephen Weigel]] in 2023.

	== See also ==		== See also ==
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	[[Category:Commas named after composers]]		[[Category:Commas named after composers]]
	[[Category:Commas named after music theorists]]		[[Category:Commas named after music theorists]]
	~~[[Category:Commas named after fictional characters]]~~

Xenllium: /* Etymology */

2025-04-10T23:15:29Z

Etymology

← Older revision		Revision as of 23:15, 10 April 2025
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	== Etymology ==		== Etymology ==
	The name ''Magikarp comma'' was named by [[User:Xenllium\|Xenllium]] in 2025. It refers to [[wikipedia:Magikarp and Gyarados\|Magikarp]] (National Pokédex number #0129), which was in turn named after a fictional character in the ''[[wikipedia:Pokémon\|Pokémon]]'' franchise (''Pokémon'' species). Before that, this interval was known as 43rd-partial chroma or 43-limit Johnston comma.		The name ''Magikarp comma'' was named by [[User:Xenllium\|Xenllium]] in 2025. It refers to [[wikipedia:Magikarp and Gyarados\|Magikarp]] (National Pokédex number #0129), which was in turn named after a fictional character in the ''[[wikipedia:Pokémon\|Pokémon]]'' franchise (''Pokémon'' species). Before that, this interval was known as 43rd-partial chroma or 43-limit Johnston comma (given by [[Stephen Weigel]] in 2023).

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

Xenllium at 12:44, 10 April 2025

2025-04-10T12:44:29Z

@@ Line 10: / Line 10: @@
 == Temperaments ==
-Tempering out this comma in the 43-limit leads to the '''Magikarp temperament'''. In the 2.3.43 subgroup, it can be viewed as a diatonic-based temperament in which the perfect fifth represents both [[3/2]] and [[64/43]] (43rd subharmonic).
+Tempering out this comma in the 43-limit leads to the '''[[No-fives subgroup temperaments #Magikarp|Magikarp temperament]]'''. In the 2.3.43 subgroup, it can be viewed as a diatonic-based temperament in which the perfect fifth represents both [[3/2]] and [[64/43]] (43rd subharmonic).
 == Etymology ==

Xenllium at 12:38, 10 April 2025

2025-04-10T12:38:23Z

@@ Line 8: / Line 8: @@
 This interval is the 43rd-partial chroma (43-limit formal comma) used to express 43-limit intervals in the [[Functional Just System]] and [[Helmholtz-Ellis notation]], as well as extended [[Ben Johnston's notation]]. It is significant to translate a Pythagorean interval to a nearby quadragesimotertial interval.
 == Etymology ==
 The name ''Magikarp comma'' was named by [[User:Xenllium|Xenllium]] in 2025. It refers to [[wikipedia:Magikarp and Gyarados|Magikarp]] (National Pokédex number #0129), which was in turn named after a fictional character in the ''[[wikipedia:Pokémon|Pokémon]]'' franchise (''Pokémon'' species). Before that, this interval was known as 43rd-partial chroma or 43-limit Johnston comma.
 == See also ==

Xenllium at 12:29, 10 April 2025

2025-04-10T12:29:14Z

← Older revision		Revision as of 12:29, 10 April 2025
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	{{Infobox Interval		{{Infobox Interval
	\| Ratio = 129/128		\| Ratio = 129/128
	\| Name = 43-limit comma ~~(HEJI)~~		\| Name = Magikarp comma, 43rd-partial chroma, 43-limit Johnston comma
	\| Color name = 43o1, fotho unison		\| Color name = 43o1, fotho unison
	\| Comma = yes		\| Comma = yes
	}}		}}
	'''129/128''', or the '''~~43-limit Johnston~~ comma ~~(HEJI)~~''', is a 2.3.43 subgroup comma. It is the amount by which the octave-reduced 43rd harmonic [[43/32]] exceeds the [[4/3\|perfect fourth (4/3)]]. It is ~~significant~~ in the [[Functional Just System]] and [[Helmholtz-Ellis notation]] as ~~the formal comma~~ to translate a Pythagorean interval to a nearby quadragesimotertial interval.		'''129/128''', the '''Magikarp comma''' is a 2.3.43 subgroup comma. It is the amount by which the octave-reduced 43rd harmonic [[43/32]] exceeds the [[4/3\|perfect fourth (4/3)]].

			This interval is the 43rd-partial chroma (43-limit formal comma) used to express 43-limit intervals in the [[Functional Just System]] and [[Helmholtz-Ellis notation]], as well as extended [[Ben Johnston's notation]]. It is significant to translate a Pythagorean interval to a nearby quadragesimotertial interval.

			== Etymology ==
			The name ''Magikarp comma'' was named by [[User:Xenllium\|Xenllium]] in 2025. It refers to [[wikipedia:Magikarp and Gyarados\|Magikarp]] (National Pokédex number #0129), which was in turn named after a fictional character in the ''[[wikipedia:Pokémon\|Pokémon]]'' franchise (''Pokémon'' species). Before that, this interval was known as 43rd-partial chroma or 43-limit Johnston comma.

			== Temperaments ==
			Tempering out this comma in the 43-limit leads to the '''magikarp temperament'''. In the 2.3.43 subgroup, it can be viewed as a diatonic-based temperament in which the perfect fifth represents both [[3/2]] and [[64/43]] (43rd subharmonic).

			== See also ==
			* [[Small comma]]
			* [[List of superparticular intervals]]

	[[Category:Commas named after composers]]		[[Category:Commas named after composers]]
	[[Category:Commas named after music theorists]]		[[Category:Commas named after music theorists]]
			[[Category:Commas named after fictional characters]]

FloraC: +significance in FJS and misc. rework

2024-11-28T17:23:07Z

+significance in FJS and misc. rework

← Older revision		Revision as of 17:23, 28 November 2024
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	{{Infobox Interval		{{Infobox Interval
	\|Ratio = 129/128		\| Ratio = 129/128
	\|Name = 43-limit comma (HEJI)		\| Name = 43-limit comma (HEJI)
	\|Color name = 43o1, fotho unison		\| Color name = 43o1, fotho unison
	\|Comma = yes		\| Comma = yes
	}}		}}
	'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which 43/32 ~~(the 43rd harmonic)~~ exceeds the perfect fourth (4/3). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby quadragesimotertial interval.		'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which the octave-reduced 43rd harmonic [[43/32]] exceeds the [[4/3\|perfect fourth (4/3)]]. It is significant in the [[Functional Just System]] and [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby quadragesimotertial interval.

	[[Category:Commas named after composers]]		[[Category:Commas named after composers]]
	[[Category:Commas named after music theorists]]		[[Category:Commas named after music theorists]]

BudjarnLambeth at 01:38, 16 November 2024

2024-11-16T01:38:59Z

← Older revision		Revision as of 01:38, 16 November 2024
Line 6:		Line 6:
	}}		}}
	'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which 43/32 (the 43rd harmonic) exceeds the perfect fourth (4/3). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby quadragesimotertial interval.		'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which 43/32 (the 43rd harmonic) exceeds the perfect fourth (4/3). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby quadragesimotertial interval.
			[[Category:Commas named after composers]]
			[[Category:Commas named after music theorists]]

CompactStar: I hope I'm correct

2024-01-06T02:51:42Z

I hope I'm correct

← Older revision		Revision as of 02:51, 6 January 2024
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	\|Comma = yes		\|Comma = yes
	}}		}}
	'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which 43/32 (the 43rd harmonic) exceeds the perfect fourth (4/3). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby ~~43-limit (prefix???)~~ interval.		'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which 43/32 (the 43rd harmonic) exceeds the perfect fourth (4/3). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby quadragesimotertial interval.

Francium: Added Infobox Interval

2023-09-24T09:58:46Z

Added Infobox Interval

← Older revision		Revision as of 09:58, 24 September 2023
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	{~~\| class="wikitable"~~		{{Infobox Interval
	\|+Interval ~~information~~		\|Ratio = 129/128
	\|Ratio		\|Name = 43-limit comma (HEJI)
	\|129/128		\|Color name = 43o1, fotho unison
	\|-		\|Comma = yes
	~~\|[[Smonzos and svals\|Subgroup monzo]]~~		}}
	~~\|2.3.43 [-7 1 1⟩~~
	\|-
	~~\|Size in [[Cent\|cents]]~~
	~~\|13.4727065¢~~
	\|-
	~~\|Names~~
	\|43-limit comma (HEJI)
	\|}
	'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which 43/32 (the 43rd harmonic) exceeds the perfect fourth (4/3). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 43-limit (prefix???) interval.		'''129/128''', or the '''43-limit Johnston comma (HEJI)''', is a 2.3.43 subgroup comma. It is the amount by which 43/32 (the 43rd harmonic) exceeds the perfect fourth (4/3). It is significant in [[Helmholtz-Ellis notation]] as the formal comma to translate a Pythagorean interval to a nearby 43-limit (prefix???) interval.