128/85 - Revision history

Aura: Added link

2025-04-13T10:49:32Z

Added link

← Older revision		Revision as of 10:49, 13 April 2025
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	}}		}}

	'''128/85''', the '''septendecimal subharmonic fifth''' or '''archagall fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].		'''128/85''', the '''septendecimal subharmonic fifth''' or '''[[archagall]] fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].

	== See also ==		== See also ==
	* [[85/64]] – its [[octave complement]]		* [[85/64]] – its [[octave complement]]
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]

2024-10-15T10:38:11Z

Fix accidentally repeated word "intervals".

← Older revision		Revision as of 10:38, 15 October 2024
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	}}		}}

	'''128/85''', the '''septendecimal subharmonic fifth''' or '''archagall fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two ~~intervals~~ relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].		'''128/85''', the '''septendecimal subharmonic fifth''' or '''archagall fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].

	== See also ==		== See also ==
	* [[85/64]] – its [[octave complement]]		* [[85/64]] – its [[octave complement]]
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]

2023-06-16T08:22:00Z

← Older revision		Revision as of 08:22, 16 June 2023
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	}}		}}

	'''128/85''', the '''septendecimal fifth''' or '''archagall fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].		'''128/85''', the '''septendecimal subharmonic fifth''' or '''archagall fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].

	== See also ==		== See also ==
	* [[85/64]] – its [[octave complement]]		* [[85/64]] – its [[octave complement]]
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]

2023-04-15T05:28:10Z

Removed manual line break as requested

← Older revision		Revision as of 05:28, 15 April 2023
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	{{Infobox Interval		{{Infobox Interval
	\| Name = septendecimal subharmonic fifth,~~<br>~~ archagall fifth		\| Name = septendecimal subharmonic fifth, archagall fifth
	\| Color name = 17ug5, sugu 5th		\| Color name = 17ug5, sugu 5th
	}}		}}

2022-12-29T02:09:07Z

added color name

← Older revision		Revision as of 02:09, 29 December 2022
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	{{Infobox Interval		{{Infobox Interval
	\| Name = septendecimal subharmonic fifth,<br> archagall fifth		\| Name = septendecimal subharmonic fifth,<br> archagall fifth
			\| Color name = 17ug5, sugu 5th
	}}		}}

2022-12-04T22:53:15Z

← Older revision		Revision as of 22:53, 4 December 2022
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	{{Infobox Interval		{{Infobox Interval
	\| Name = septendecimal fifth,<br> archagall fifth		\| Name = septendecimal subharmonic fifth,<br> archagall fifth
	}}		}}

2022-12-04T22:05:42Z

Added a name

← Older revision		Revision as of 22:05, 4 December 2022
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	{{Infobox Interval		{{Infobox Interval
	\| Name = septendecimal fifth		\| Name = septendecimal fifth,<br> archagall fifth
	}}		}}

	'''128/85''', the '''septendecimal fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].		'''128/85''', the '''septendecimal fifth''' or '''archagall fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].

	== See also ==		== See also ==
	* [[85/64]] – its [[octave complement]]		* [[85/64]] – its [[octave complement]]
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]

2022-10-25T12:43:07Z

Normalising usage of Infobox Interval

2022-05-12T16:48:44Z

fixed typo

← Older revision		Revision as of 16:48, 12 May 2022
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	}}		}}

	'''128/81''', the '''septendecimal fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].		'''128/85''', the '''septendecimal fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].

	== See also ==		== See also ==
	* [[85/64]] – its [[octave complement]]		* [[85/64]] – its [[octave complement]]
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]

2021-11-10T22:39:44Z

← Older revision		Revision as of 22:39, 10 November 2021
Line 10:		Line 10:
	}}		}}

	'''128/81''', the '''septendecimal fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is ~~an interval~~ that can ~~make~~ a just version of something resembling a [[superpyth]] diatonic scale.		'''128/81''', the '''septendecimal fifth''', is a [[17-limit]] [[uprooted]] interval that comes rather close to [[3/2]], from which it differs by [[256/255]]. Notably, 128/85 is one of two intervals relatively simple intervals that can be used to generate a just version of something resembling a [[superpyth]] diatonic scale, the other being [[85/64]].

	== See also ==		== See also ==
	* [[85/64]] – its [[octave complement]]		* [[85/64]] – its [[octave complement]]
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]