List of locking intervals - Revision history

Vector at 01:45, 28 February 2026

2026-02-28T01:45:44Z

← Older revision		Revision as of 01:45, 28 February 2026
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	!Notes		!Notes
	\|-		\|-
	\|1/1		\|[[Unison\|1/1]]
	\|0.00		\|0.00
	\|		\|
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	\|		\|
	\|-		\|-
	\|7/6		\|[[Third#7-limit\|7/6]]
	\|266.87		\|266.87
	\|		\|
	\|-		\|-
	\|6/5		\|[[Third#5-limit\|6/5]]
	\|315.64		\|315.64
	\|		\|
	\|-		\|-
	\|11/9		\|[[Third#Neutral thirds 2\|11/9]]
	\|347.41		\|347.41
	\|		\|
	\|-		\|-
	\|5/4		\|[[Third#5-limit\|5/4]]
	\|386.31		\|386.31
	\|		\|
	\|-		\|-
	\|14/11		\|[[Third#Major and minor thirds\|14/11]]
	\|417.51		\|417.51
	\|Its fifth complement is conspicuously missing from the list.		\|Its fifth complement is conspicuously missing from the list.
	\|-		\|-
	\|9/7		\|[[Third#7-limit\|9/7]]
	\|435.08		\|435.08
	\|		\|
	\|-		\|-
	\|''13/10''		\|''[[Third#Arto and tendo thirds\|13/10]]''
	\|454.21		\|454.21
	\|Its fifth complement is conspicuously missing from the list.		\|Its fifth complement is conspicuously missing from the list.
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	\|		\|
	\|-		\|-
	\|3/2		\|[[Perfect fifth\|3/2]]
	\|701.96		\|701.96
	\|		\|
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	\|		\|
	\|-		\|-
	\|2/1		\|[[2/1]]
	\|1,200.00		\|1,200.00
	\|		\|
	\|}		\|}

Vector at 01:38, 28 February 2026

2026-02-28T01:38:14Z

← Older revision		Revision as of 01:38, 28 February 2026
Line 1:		Line 1:
			[[File:List of locking intervals.png\|thumb\|521x521px\|The set of locking intervals (94edo tuning)]]
	The following is a list of just intervals that are considered to "lock", according to the performer MidnightBlue. It serves as a useful reference for the actual extent of JI's effect on interval perception. 72edo is the smallest edo to make all the necessary categorical distinctions, and 94edo approximates all of these to within a kleisma.		The following is a list of just intervals that are considered to "lock", according to the performer MidnightBlue. It serves as a useful reference for the actual extent of JI's effect on interval perception. 72edo is the smallest edo to make all the necessary categorical distinctions, and 94edo approximates all of these to within a kleisma.

Vector: Created page with "The following is a list of just intervals that are considered to "lock", according to the performer MidnightBlue. It serves as a useful reference for the actual extent of JI's effect on interval perception. 72edo is the smallest edo to make all the necessary categorical distinctions, and 94edo approximates all of these to within a kleisma. ''Italic'' intervals are those that only lock in a higher octave. {| class="wikitable" |+ !Interval !Cents !Notes |- |1/1 |0.00 | |-..."

2026-02-28T01:21:26Z

Created page with "The following is a list of just intervals that are considered to "lock", according to the performer MidnightBlue. It serves as a useful reference for the actual extent of JI's effect on interval perception. 72edo is the smallest edo to make all the necessary categorical distinctions, and 94edo approximates all of these to within a kleisma. ''Italic'' intervals are those that only lock in a higher octave. {| class="wikitable" |+ !Interval !Cents !Notes |- |1/1 |0.00 | |-..."

New page

The following is a list of just intervals that are considered to "lock", according to the performer MidnightBlue. It serves as a useful reference for the actual extent of JI's effect on interval perception. 72edo is the smallest edo to make all the necessary categorical distinctions, and 94edo approximates all of these to within a kleisma.

''Italic'' intervals are those that only lock in a higher octave.
{| class="wikitable"
|+
!Interval
!Cents
!Notes
|-
|1/1
|0.00
|
|-
|''17/16''
|104.96
|
|-
|''15/14''
|119.44
|
|-
|''13/12''
|138.57
|
|-
|12/11
|150.64
|
|-
|''11/10''
|165.00
|
|-
|10/9
|182.40
|
|-
|9/8
|203.91
|
|-
|8/7
|231.17
|
|-
|7/6
|266.87
|
|-
|6/5
|315.64
|
|-
|11/9
|347.41
|
|-
|5/4
|386.31
|
|-
|14/11
|417.51
|Its fifth complement is conspicuously missing from the list.
|-
|9/7
|435.08
|
|-
|''13/10''
|454.21
|Its fifth complement is conspicuously missing from the list.
|-
|4/3
|498.04
|
|-
|11/8
|551.32
|
|-
|7/5
|582.51
|
|-
|''17/12''
|603.00
|
|-
|10/7
|617.49
|
|-
|13/9
|636.62
|
|-
|3/2
|701.96
|
|-
|14/9
|764.92
|
|-
|11/7
|782.49
|
|-
|8/5
|813.69
|
|-
|13/8
|840.53
|
|-
|5/3
|884.36
|
|-
|12/7
|933.13
|
|-
|7/4
|968.83
|
|-
|16/9
|996.09
|
|-
|9/5
|1,017.60
|
|-
|11/6
|1,049.36
|
|-
|13/7
|1,071.70
|
|-
|15/8
|1,088.27
|
|-
|17/9
|1,101.05
|
|-
|2/1
|1,200.00
|
|}