39/32 - Revision history

FloraC: Text replacement - " {{Interval_Edo_Approximation | " to "{{Interval edo approximation|"

2025-11-03T13:14:27Z

Text replacement - " {{Interval_Edo_Approximation | " to "{{Interval edo approximation|"

← Older revision		Revision as of 13:14, 3 November 2025
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	39/32 is near the border-region between neutral thirds and supraminor thirds, so it has a dark edge to it compared to wider neutral thirds, while still sounding slightly brighter than a minor third like [[6/5]].		39/32 is near the border-region between neutral thirds and supraminor thirds, so it has a dark edge to it compared to wider neutral thirds, while still sounding slightly brighter than a minor third like [[6/5]].
	== Approximation ==		== Approximation ==
	{{~~Interval_Edo_Approximation~~ \| 39/32}}		{{Interval edo approximation\|39/32}}
	== See also ==		== See also ==

Pailiaq at 07:06, 3 November 2025

2025-11-03T07:06:17Z

← Older revision		Revision as of 07:06, 3 November 2025
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	39/32 is near the border-region between neutral thirds and supraminor thirds, so it has a dark edge to it compared to wider neutral thirds, while still sounding slightly brighter than a minor third like [[6/5]].		39/32 is near the border-region between neutral thirds and supraminor thirds, so it has a dark edge to it compared to wider neutral thirds, while still sounding slightly brighter than a minor third like [[6/5]].
			== Approximation ==
			{{Interval_Edo_Approximation \| 39/32}}
	== See also ==		== See also ==

Fredg999: Formatting

2023-03-08T23:44:37Z

Formatting

← Older revision		Revision as of 23:44, 8 March 2023
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	}}		}}

	In [[13-limit]] [[just intonation]], '''39/32''', the '''(lesser) tridecimal neutral third''', is the otonal combination of primes 13 and 3 [[~~Octave reduction\|\|~~octave-reduced]]. It is the fifth complement of [[16/13]], which measures about 359.5¢.		In [[13-limit]] [[just intonation]], '''39/32''', the '''(lesser) tridecimal neutral third''', is the otonal combination of primes 13 and 3 [[octave-reduced]]. It is the fifth complement of [[16/13]], which measures about 359.5¢.

	39/32 differs from the Pythagorean minor third [[32/27]] by [[1053/1024]], about 48¢, from the classic minor third [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.		39/32 differs from the Pythagorean minor third [[32/27]] by [[1053/1024]], about 48¢, from the classic minor third [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.

CompactStar at 23:41, 8 March 2023

2023-03-08T23:41:38Z

← Older revision		Revision as of 23:41, 8 March 2023
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	39/32 is a fraction of a cent away from the neutral third found in the 7''n'' family of edos.		39/32 is a fraction of a cent away from the neutral third found in the 7''n'' family of edos.

			39/32 is near the border-region between neutral thirds and supraminor thirds, so it has a dark edge to it compared to wider neutral thirds, while still sounding slightly brighter than a minor third like [[6/5]].

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

TallKite: added color name

2022-12-04T02:30:24Z

added color name

← Older revision		Revision as of 02:30, 4 December 2022
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	{{Infobox Interval		{{Infobox Interval
	\| Name = lesser tridecimal neutral third, octave-reduced 39th harmonic		\| Name = lesser tridecimal neutral third, octave-reduced 39th harmonic
			\| Color name = 3o3, tho 3rd
	\| Sound = Ji-39-32-csound-foscil-220hz.mp3		\| Sound = Ji-39-32-csound-foscil-220hz.mp3
	}}		}}

Plumtree: Normalising usage of Infobox Interval

2022-10-25T15:36:12Z

Normalising usage of Infobox Interval

← Older revision		Revision as of 15:36, 25 October 2022
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	{{Infobox Interval		{{Infobox Interval
	~~\| Ratio = 39/32~~		\| Name = lesser tridecimal neutral third, octave-reduced 39th harmonic
	~~\| Monzo = -5 1 0 0 0 1~~
	~~\| Cents = 342.48266~~
	\| Name = lesser tridecimal neutral third, ~~<br>~~ octave-reduced 39th harmonic
	~~\| FJS name = m3<sup>13</sup>~~
	\| Sound = Ji-39-32-csound-foscil-220hz.mp3		\| Sound = Ji-39-32-csound-foscil-220hz.mp3
	}}		}}
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	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]

	~~[[Category:13-limit]]~~
	[[Category:Third]]		[[Category:Third]]
	[[Category:Neutral third]]		[[Category:Neutral third]]
	~~[[Category:Octave-reduced harmonics]]~~

Fredg999 category edits: Removing from Category:Pages with internal sound examples using Cat-a-lot

2022-02-22T23:46:46Z

Removing from Category:Pages with internal sound examples using Cat-a-lot

← Older revision		Revision as of 23:46, 22 February 2022
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	[[Category:Neutral third]]		[[Category:Neutral third]]
	[[Category:Octave-reduced harmonics]]		[[Category:Octave-reduced harmonics]]
	~~[[Category:Pages with internal sound examples]]~~

Fredg999: Misc. edits, categories

2021-12-18T22:32:30Z

Misc. edits, categories

← Older revision		Revision as of 22:32, 18 December 2021
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	}}		}}

	'''39/32''', the '''(lesser) tridecimal neutral third''', is the otonal combination of primes 13 and 3 octave-reduced. It is the fifth complement of [[16/13]], which measures about 359.5¢.		In [[13-limit]] [[just intonation]], '''39/32''', the '''(lesser) tridecimal neutral third''', is the otonal combination of primes 13 and 3 [[Octave reduction\|\|octave-reduced]]. It is the fifth complement of [[16/13]], which measures about 359.5¢.

	39/32 differs from the Pythagorean minor third [[32/27]] by [[1053/1024]], about 48¢, from the classic minor third [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.		39/32 differs from the Pythagorean minor third [[32/27]] by [[1053/1024]], about 48¢, from the classic minor third [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.
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	[[Category:13-limit]]		[[Category:13-limit]]
	~~[[Category:Interval]]~~
	~~[[Category:Ratio]]~~
	[[Category:Third]]		[[Category:Third]]
	[[Category:Neutral third]]		[[Category:Neutral third]]
	[[Category:~~Overtone~~]]		[[Category:Octave-reduced harmonics]]
	[[Category:~~Listen~~]]		[[Category:Pages with internal sound examples]]

Aura at 13:14, 20 September 2020

2020-09-20T13:14:17Z

← Older revision		Revision as of 13:14, 20 September 2020
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	}}		}}

	'''39/32''', the '''lesser tridecimal neutral third''', is the otonal combination of primes 13 and 3 octave-reduced. It is the fifth complement of [[16/13]], which measures about 359.5¢.		'''39/32''', the '''(lesser) tridecimal neutral third''', is the otonal combination of primes 13 and 3 octave-reduced. It is the fifth complement of [[16/13]], which measures about 359.5¢.

	39/32 differs from the Pythagorean minor third [[32/27]] by [[1053/1024]], about 48¢, from the classic minor third [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.		39/32 differs from the Pythagorean minor third [[32/27]] by [[1053/1024]], about 48¢, from the classic minor third [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.

FloraC: Cleanup

2020-09-20T10:13:47Z

Cleanup

← Older revision		Revision as of 10:13, 20 September 2020
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	}}		}}

	'''39/32''', the '''lesser tridecimal neutral third''', is the otonal combination of primes 13 and 3 octave-reduced. It is the fifth complement of [[16/13]], which measures about 359.5¢. It differs from [[32/27]] by [[1053/1024]], about 48¢, from [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.		'''39/32''', the '''lesser tridecimal neutral third''', is the otonal combination of primes 13 and 3 octave-reduced. It is the fifth complement of [[16/13]], which measures about 359.5¢.

			39/32 differs from the Pythagorean minor third [[32/27]] by [[1053/1024]], about 48¢, from the classic minor third [[6/5]] by [[65/64]], about 27¢, from the rastmic neutral third [[27/22]] by [[144/143]], about 12¢, and from the undecimal neutral third [[11/9]] by [[352/351]], about 4.9¢.

	39/32 is a fraction of a cent away from the neutral third found in the 7''n'' family of edos.		39/32 is a fraction of a cent away from the neutral third found in the 7''n'' family of edos.
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	== See also ==		== See also ==

	* [[64/39]] - its [[octave complement]]		* [[64/39]] – its [[octave complement]]
	* [[16/13]] - its [[fifth complement]]		* [[16/13]] – its [[fifth complement]]
	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]