1ed125c - Revision history

Fredg999: Merged

2026-06-28T08:36:47Z

Merged

← Older revision		Revision as of 08:36, 28 June 2026
Line 1:		Line 1:
	~~{{todo\|merge articles\|inline=1\|text=Merge~~ [[4ed4/3~~]] and [[1ed125c]]?}}~~		#REDIRECT [[4ed4/3#125cET]]
	~~{{Infobox ET\|48ed32}}~~

	'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''arithmetic pitch sequence of 125¢''' ('''APS125¢'''), is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly stretched [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	~~{{harmonics in cet\|125}}~~
	~~== Intervals ==~~
	~~{\| class="wikitable"~~
	\|-
	~~! \| Degree~~
	~~! \| Cents~~
	~~! \| Associated ratios~~
	~~! \| Interval name~~
	\|-
	~~\| \| 0~~
	~~\| \| 0~~
	~~\| \| [[1/1]]~~
	~~\| \| unison~~
	\|-
	~~\| \| 1~~
	~~\| \| 125~~
	~~\| \| [[14/13]], [[15/14]]~~
	~~\| \| 2/3-tone, trienthird~~
	\|-
	~~\| \| 2~~
	~~\| \| 250~~
	~~\| \| [[15/13]], [[22/19]]~~
	~~\| \| semifourth~~
	\|-
	~~\| \| 3~~
	~~\| \| 375~~
	~~\| \| [[5/4]]~~
	~~\| \| narrow perde segah, marvelous major third, near just major third~~
	\|-
	~~\| \| 4~~
	~~\| \| 500~~
	~~\| \| [[4/3]]~~
	~~\| \| perfect fourth~~
	\|-
	~~\| \| 5~~
	~~\| \| 625~~
	~~\| \| [[10/7]], [[23/16]]~~
	~~\| \| pental diminished fifth, classic diminshed fifth~~
	\|-
	~~\| \| 6~~
	~~\| \| 750~~
	~~\| \| [[17/11]], [[20/13]]~~
	~~\| \| septendecimal subminor sixth~~
	\|-
	~~\| \| 7~~
	~~\| \| 875~~
	~~\| \| [[5/3]]~~
	~~\| \| major sixth~~
	\|-
	~~\| \| 8~~
	~~\| \| 1000~~
	~~\| \| [[16/9]]~~
	~~\| \| Pythagorean minor seventh~~
	\|-
	~~\| \| 9~~
	~~\| \| 1125~~
	~~\| \| [[21/11]], [[23/12]]~~
	~~\| \| classic ([[5-limit\|5-limit]]) diminished octave~~
	\|-
	~~\| \| 10~~
	~~\| \| 1250~~
	~~\| \| [[33/16]]~~
	~~\| \|~~
	\|-
	~~\| \| 11~~
	~~\| \| 1375~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 12~~
	~~\| \| 1500~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 13~~
	~~\| \| 1625~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 14~~
	~~\| \| 1750~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 15~~
	~~\| \| 1875~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 16~~
	~~\| \| 2000~~
	~~\| \|~~
	~~\| \|~~
	\|}

	~~==Scala file==~~
	~~<pre>~~
	~~! E:\cakewalk\scales\125cent.scl~~
	!
	~~125 cent tuning~~
	4
	!
	~~125.00000~~
	~~250.00000~~
	~~375.00000~~
	~~500.00000~~
	~~</pre>~~

	~~==Music==~~
	*[http://chrisvaisvil.com/canyon-diablo-fall/ Canyon Diablo Fall] by [[Chris Vaisvil]]
	**http://micro.soonlabel.com/125cent/20130317_125cent.mp3
	*[http://chrisvaisvil.com/crossing-over-125cet/ Crossing Over] by [[Chris Vaisvil]] (125cET ~~is an outdated name for this tuning system, standing for "125-cent equal temperament")~~
	**http://micro.soonlabel.com/125cent/20141011_125ct_crossing_over.mp3

	~~[[Category:listen]]~~
	~~[[Category:nonoctave~~]]

Fredg999: Propose merge (very similar tunings)

2025-08-01T01:35:44Z

Propose merge (very similar tunings)

← Older revision		Revision as of 01:35, 1 August 2025
Line 1:		Line 1:
			{{todo\|merge articles\|inline=1\|text=Merge [[4ed4/3]] and [[1ed125c]]?}}
	{{Infobox ET\|48ed32}}		{{Infobox ET\|48ed32}}

Xenllium at 09:02, 2 May 2025

2025-05-02T09:02:43Z

← Older revision		Revision as of 09:02, 2 May 2025
Line 1:		Line 1:
	{{Infobox ET\|48ed32}}		{{Infobox ET\|48ed32}}

	'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''arithmetic pitch sequence of 125¢''' ('''APS125¢'''), is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly ~~compressed~~ [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''arithmetic pitch sequence of 125¢''' ('''APS125¢'''), is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly stretched [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}
	== Intervals ==		== Intervals ==
	{\| class="wikitable"		{\| class="wikitable"
	\|-		\|-
	! \| ~~ordinal number~~		! \| Degree
	! \| ~~cents~~		! \| Cents
	! \| ~~interval~~ name		! \| Associated ratios
			! \| Interval name
	\|-		\|-
	\| \| 0		\| \| 0
	\| \| 0		\| \| 0
			\| \| [[1/1]]
	\| \| unison		\| \| unison
	\|-		\|-
	\| \| 1		\| \| 1
	\| \| 125		\| \| 125
			\| \| [[14/13]], [[15/14]]
	\| \| 2/3-tone, trienthird		\| \| 2/3-tone, trienthird
	\|-		\|-
	\| \| 2		\| \| 2
	\| \| 250		\| \| 250
			\| \| [[15/13]], [[22/19]]
	\| \| semifourth		\| \| semifourth
	\|-		\|-
	\| \| 3		\| \| 3
	\| \| 375		\| \| 375
			\| \| [[5/4]]
	\| \| narrow perde segah, marvelous major third, near just major third		\| \| narrow perde segah, marvelous major third, near just major third
	\|-		\|-
	\| \| 4		\| \| 4
	\| \| 500		\| \| 500
			\| \| [[4/3]]
	\| \| perfect fourth		\| \| perfect fourth
	\|-		\|-
	\| \| 5		\| \| 5
	\| \| 625		\| \| 625
			\| \| [[10/7]], [[23/16]]
	\| \| pental diminished fifth, classic diminshed fifth		\| \| pental diminished fifth, classic diminshed fifth
	\|-		\|-
	\| \| 6		\| \| 6
	\| \| 750		\| \| 750
			\| \| [[17/11]], [[20/13]]
	\| \| septendecimal subminor sixth		\| \| septendecimal subminor sixth
	\|-		\|-
	\| \| 7		\| \| 7
	\| \| 875		\| \| 875
			\| \| [[5/3]]
	\| \| major sixth		\| \| major sixth
	\|-		\|-
	\| \| 8		\| \| 8
	\| \| 1000		\| \| 1000
			\| \| [[16/9]]
	\| \| Pythagorean minor seventh		\| \| Pythagorean minor seventh
	\|-		\|-
	\| \| 9		\| \| 9
	\| \| 1125		\| \| 1125
	\| \| classic ([[5-limit\|5-limit]]) diminished octave.		\| \| [[21/11]], [[23/12]]
			\| \| classic ([[5-limit\|5-limit]]) diminished octave
	\|-		\|-
	\| \| 10		\| \| 10
	\| \| 1250		\| \| 1250
			\| \| [[33/16]]
	\| \|		\| \|
	\|-		\|-
	\| \| 11		\| \| 11
	\| \| 1375		\| \| 1375
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 12		\| \| 12
	\| \| 1500		\| \| 1500
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 13		\| \| 13
	\| \| 1625		\| \| 1625
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 14		\| \| 14
	\| \| 1750		\| \| 1750
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 15		\| \| 15
	\| \| 1875		\| \| 1875
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 16		\| \| 16
	\| \| 2000		\| \| 2000
			\| \|
	\| \|		\| \|
	\|}		\|}

Cmloegcmluin: expand APS

2023-11-07T19:49:38Z

expand APS

← Older revision		Revision as of 19:49, 7 November 2023
Line 1:		Line 1:
	{{Infobox ET\|48ed32}}		{{Infobox ET\|48ed32}}

	'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''APS125¢''', is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''arithmetic pitch sequence of 125¢''' ('''APS125¢'''), is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}
	== Intervals ==		== Intervals ==

Cmloegcmluin: Cmloegcmluin moved page 125cET to 1ed125c: make 1ed name primary per https://en.xen.wiki/w/Talk:CET

2023-11-07T19:37:28Z

Cmloegcmluin moved page 125cET to 1ed125c: make 1ed name primary per https://en.xen.wiki/w/Talk:CET

← Older revision	Revision as of 19:37, 7 November 2023
(No difference)

Cmloegcmluin: make 1ed name primary, add APS/AS name, del refs to cET/equal-step, per https://en.xen.wiki/w/Talk:CET

2023-11-07T19:37:11Z

make 1ed name primary, add APS/AS name, del refs to cET/equal-step, per https://en.xen.wiki/w/Talk:CET

← Older revision		Revision as of 19:37, 7 November 2023
Line 1:		Line 1:
	{{Infobox ET\|48ed32}}		{{Infobox ET\|48ed32}}

	~~This~~ [[nonoctave]] tuning ~~uses~~ equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''APS125¢''', is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}
	== Intervals ==		== Intervals ==
Line 95:		Line 95:
	*[http://chrisvaisvil.com/canyon-diablo-fall/ Canyon Diablo Fall] by [[Chris Vaisvil]]		*[http://chrisvaisvil.com/canyon-diablo-fall/ Canyon Diablo Fall] by [[Chris Vaisvil]]
	**http://micro.soonlabel.com/125cent/20130317_125cent.mp3		**http://micro.soonlabel.com/125cent/20130317_125cent.mp3
	*[http://chrisvaisvil.com/crossing-over-125cet/ Crossing Over] by [[Chris Vaisvil]]		*[http://chrisvaisvil.com/crossing-over-125cet/ Crossing Over] by [[Chris Vaisvil]] (125cET is an outdated name for this tuning system, standing for "125-cent equal temperament")
	**http://micro.soonlabel.com/125cent/20141011_125ct_crossing_over.mp3		**http://micro.soonlabel.com/125cent/20141011_125ct_crossing_over.mp3

	[[Category:listen]]		[[Category:listen]]
	[[Category:nonoctave]]		[[Category:nonoctave]]

FloraC: The bug has been fixed

2023-05-02T13:44:49Z

The bug has been fixed

← Older revision		Revision as of 13:44, 2 May 2023
Line 1:		Line 1:
	{{Infobox ET\|~~1ed33521/31186~~}}		{{Infobox ET\|48ed32}}
	~~<!-- temporary until infobox ET works with cents value-->~~
	This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}

CompactStar at 04:07, 2 May 2023

2023-05-02T04:07:34Z

← Older revision		Revision as of 04:07, 2 May 2023
Line 1:		Line 1:
	{{Infobox ET\|1ed33521/31186}}		{{Infobox ET\|1ed33521/31186}}
			<!-- temporary until infobox ET works with cents value-->
	This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}

CompactStar: 6-digit continued fraction isn't needed

2023-05-02T04:07:19Z

6-digit continued fraction isn't needed

← Older revision		Revision as of 04:07, 2 May 2023
Line 1:		Line 1:
	{{Infobox ET\|~~1ed2683575~~/~~2496643~~}}		{{Infobox ET\|1ed33521/31186}}
	This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}

CompactStar at 04:02, 2 May 2023

2023-05-02T04:02:51Z

← Older revision		Revision as of 04:02, 2 May 2023
Line 1:		Line 1:
	{{Infobox ET\|~~1ed201~~/~~187~~}}		{{Infobox ET\|1ed2683575/2496643}}
	This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		This [[nonoctave]] tuning uses equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly compressed [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}

← Older revision		Revision as of 08:36, 28 June 2026
Line 1:		Line 1:
	~~{{todo\|merge articles\|inline=1\|text=Merge~~ [[4ed4/3~~]] and [[1ed125c]]?}}~~		#REDIRECT [[4ed4/3#125cET]]
	~~{{Infobox ET\|48ed32}}~~

	'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''arithmetic pitch sequence of 125¢''' ('''APS125¢'''), is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly stretched [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	~~{{harmonics in cet\|125}}~~
	~~== Intervals ==~~
	~~{\| class="wikitable"~~
	\|-
	~~! \| Degree~~
	~~! \| Cents~~
	~~! \| Associated ratios~~
	~~! \| Interval name~~
	\|-
	~~\| \| 0~~
	~~\| \| 0~~
	~~\| \| [[1/1]]~~
	~~\| \| unison~~
	\|-
	~~\| \| 1~~
	~~\| \| 125~~
	~~\| \| [[14/13]], [[15/14]]~~
	~~\| \| 2/3-tone, trienthird~~
	\|-
	~~\| \| 2~~
	~~\| \| 250~~
	~~\| \| [[15/13]], [[22/19]]~~
	~~\| \| semifourth~~
	\|-
	~~\| \| 3~~
	~~\| \| 375~~
	~~\| \| [[5/4]]~~
	~~\| \| narrow perde segah, marvelous major third, near just major third~~
	\|-
	~~\| \| 4~~
	~~\| \| 500~~
	~~\| \| [[4/3]]~~
	~~\| \| perfect fourth~~
	\|-
	~~\| \| 5~~
	~~\| \| 625~~
	~~\| \| [[10/7]], [[23/16]]~~
	~~\| \| pental diminished fifth, classic diminshed fifth~~
	\|-
	~~\| \| 6~~
	~~\| \| 750~~
	~~\| \| [[17/11]], [[20/13]]~~
	~~\| \| septendecimal subminor sixth~~
	\|-
	~~\| \| 7~~
	~~\| \| 875~~
	~~\| \| [[5/3]]~~
	~~\| \| major sixth~~
	\|-
	~~\| \| 8~~
	~~\| \| 1000~~
	~~\| \| [[16/9]]~~
	~~\| \| Pythagorean minor seventh~~
	\|-
	~~\| \| 9~~
	~~\| \| 1125~~
	~~\| \| [[21/11]], [[23/12]]~~
	~~\| \| classic ([[5-limit\|5-limit]]) diminished octave~~
	\|-
	~~\| \| 10~~
	~~\| \| 1250~~
	~~\| \| [[33/16]]~~
	~~\| \|~~
	\|-
	~~\| \| 11~~
	~~\| \| 1375~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 12~~
	~~\| \| 1500~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 13~~
	~~\| \| 1625~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 14~~
	~~\| \| 1750~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 15~~
	~~\| \| 1875~~
	~~\| \|~~
	~~\| \|~~
	\|-
	~~\| \| 16~~
	~~\| \| 2000~~
	~~\| \|~~
	~~\| \|~~
	\|}

	~~==Scala file==~~
	~~<pre>~~
	~~! E:\cakewalk\scales\125cent.scl~~
	!
	~~125 cent tuning~~
	4
	!
	~~125.00000~~
	~~250.00000~~
	~~375.00000~~
	~~500.00000~~
	~~</pre>~~

	~~==Music==~~
	*[http://chrisvaisvil.com/canyon-diablo-fall/ Canyon Diablo Fall] by [[Chris Vaisvil]]
	**http://micro.soonlabel.com/125cent/20130317_125cent.mp3
	*[http://chrisvaisvil.com/crossing-over-125cet/ Crossing Over] by [[Chris Vaisvil]] (125cET ~~is an outdated name for this tuning system, standing for "125-cent equal temperament")~~
	**http://micro.soonlabel.com/125cent/20141011_125ct_crossing_over.mp3

	~~[[Category:listen]]~~
	~~[[Category:nonoctave~~]]

← Older revision		Revision as of 09:02, 2 May 2025
Line 1:		Line 1:
	{{Infobox ET\|48ed32}}		{{Infobox ET\|48ed32}}

	'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''arithmetic pitch sequence of 125¢''' ('''APS125¢'''), is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly ~~compressed~~ [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.		'''1 equal division of 125¢''' ('''1ed125c'''), also known as '''arithmetic pitch sequence of 125¢''' ('''APS125¢'''), is a [[nonoctave]] tuning using equal steps of 125 cents each. This could be considered as dividing the approximate [[perfect fourth]] of 500 cents into 4 equal parts, making it very slightly stretched [[4ed4/3]]. It is equivalent to 9.6[[edo]], and is a subset of [[48edo]] (every fifth step). Therefore, it can be regarded as 48ed32.
	{{harmonics in cet\|125}}		{{harmonics in cet\|125}}
	== Intervals ==		== Intervals ==
	{\| class="wikitable"		{\| class="wikitable"
	\|-		\|-
	! \| ~~ordinal number~~		! \| Degree
	! \| ~~cents~~		! \| Cents
	! \| ~~interval~~ name		! \| Associated ratios
			! \| Interval name
	\|-		\|-
	\| \| 0		\| \| 0
	\| \| 0		\| \| 0
			\| \| [[1/1]]
	\| \| unison		\| \| unison
	\|-		\|-
	\| \| 1		\| \| 1
	\| \| 125		\| \| 125
			\| \| [[14/13]], [[15/14]]
	\| \| 2/3-tone, trienthird		\| \| 2/3-tone, trienthird
	\|-		\|-
	\| \| 2		\| \| 2
	\| \| 250		\| \| 250
			\| \| [[15/13]], [[22/19]]
	\| \| semifourth		\| \| semifourth
	\|-		\|-
	\| \| 3		\| \| 3
	\| \| 375		\| \| 375
			\| \| [[5/4]]
	\| \| narrow perde segah, marvelous major third, near just major third		\| \| narrow perde segah, marvelous major third, near just major third
	\|-		\|-
	\| \| 4		\| \| 4
	\| \| 500		\| \| 500
			\| \| [[4/3]]
	\| \| perfect fourth		\| \| perfect fourth
	\|-		\|-
	\| \| 5		\| \| 5
	\| \| 625		\| \| 625
			\| \| [[10/7]], [[23/16]]
	\| \| pental diminished fifth, classic diminshed fifth		\| \| pental diminished fifth, classic diminshed fifth
	\|-		\|-
	\| \| 6		\| \| 6
	\| \| 750		\| \| 750
			\| \| [[17/11]], [[20/13]]
	\| \| septendecimal subminor sixth		\| \| septendecimal subminor sixth
	\|-		\|-
	\| \| 7		\| \| 7
	\| \| 875		\| \| 875
			\| \| [[5/3]]
	\| \| major sixth		\| \| major sixth
	\|-		\|-
	\| \| 8		\| \| 8
	\| \| 1000		\| \| 1000
			\| \| [[16/9]]
	\| \| Pythagorean minor seventh		\| \| Pythagorean minor seventh
	\|-		\|-
	\| \| 9		\| \| 9
	\| \| 1125		\| \| 1125
	\| \| classic ([[5-limit\|5-limit]]) diminished octave.		\| \| [[21/11]], [[23/12]]
			\| \| classic ([[5-limit\|5-limit]]) diminished octave
	\|-		\|-
	\| \| 10		\| \| 10
	\| \| 1250		\| \| 1250
			\| \| [[33/16]]
	\| \|		\| \|
	\|-		\|-
	\| \| 11		\| \| 11
	\| \| 1375		\| \| 1375
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 12		\| \| 12
	\| \| 1500		\| \| 1500
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 13		\| \| 13
	\| \| 1625		\| \| 1625
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 14		\| \| 14
	\| \| 1750		\| \| 1750
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 15		\| \| 15
	\| \| 1875		\| \| 1875
			\| \|
	\| \|		\| \|
	\|-		\|-
	\| \| 16		\| \| 16
	\| \| 2000		\| \| 2000
			\| \|
	\| \|		\| \|
	\|}		\|}