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Using non-patent vals, 76edo provides an excellent tuning for [[Teff|teff]] temperament, a low complexity, medium accuracy, and high limit (17 or 19) temperament.
Using non-patent vals, 76edo provides an excellent tuning for [[Teff|teff]] temperament, a low complexity, medium accuracy, and high limit (17 or 19) temperament.
== Intervals ==
{|class="wikitable"
|-
!#
!Cents
!Diatonic interval category
|-
|0
|0.0
|perfect unison
|-
|1
|15.8
|superunison
|-
|2
|31.6
|superunison
|-
|3
|47.4
|subminor second
|-
|4
|63.2
|subminor second
|-
|5
|78.9
|subminor second
|-
|6
|94.7
|minor second
|-
|7
|110.5
|minor second
|-
|8
|126.3
|supraminor second
|-
|9
|142.1
|neutral second
|-
|10
|157.9
|neutral second
|-
|11
|173.7
|submajor second
|-
|12
|189.5
|major second
|-
|13
|205.3
|major second
|-
|14
|221.1
|supermajor second
|-
|15
|236.8
|supermajor second
|-
|16
|252.6
|ultramajor second
|-
|17
|268.4
|subminor third
|-
|18
|284.2
|minor third
|-
|19
|300.0
|minor third
|-
|20
|315.8
|minor third
|-
|21
|331.6
|supraminor third
|-
|22
|347.4
|neutral third
|-
|23
|363.2
|submajor third
|-
|24
|378.9
|submajor third
|-
|25
|394.7
|major third
|-
|26
|410.5
|major third
|-
|27
|426.3
|supermajor third
|-
|28
|442.1
|ultramajor third
|-
|29
|457.9
|ultramajor third
|-
|30
|473.7
|subfourth
|-
|31
|489.5
|perfect fourth
|-
|32
|505.3
|perfect fourth
|-
|33
|521.1
|superfourth
|-
|34
|536.8
|superfourth
|-
|35
|552.6
|superfourth
|-
|36
|568.4
|low tritone
|-
|37
|584.2
|low tritone
|-
|38
|600.0
|high tritone
|-
|39
|615.8
|high tritone
|-
|40
|631.6
|high tritone
|-
|41
|647.4
|subfifth
|-
|42
|663.2
|subfifth
|-
|43
|678.9
|subfifth
|-
|44
|694.7
|perfect fifth
|-
|45
|710.5
|perfect fifth
|-
|46
|726.3
|superfifth
|-
|47
|742.1
|ultrafifth
|-
|48
|757.9
|ultrafifth
|-
|49
|773.7
|subminor sixth
|-
|50
|789.5
|minor sixth
|-
|51
|805.3
|minor sixth
|-
|52
|821.1
|supraminor sixth
|-
|53
|836.8
|supraminor sixth
|-
|54
|852.6
|neutral sixth
|-
|55
|868.4
|submajor sixth
|-
|56
|884.2
|major sixth
|-
|57
|900.0
|major sixth
|-
|58
|915.8
|major sixth
|-
|59
|931.6
|supermajor sixth
|-
|60
|947.4
|ultramajor sixth
|-
|61
|963.2
|subminor seventh
|-
|62
|978.9
|subminor seventh
|-
|63
|994.7
|minor seventh
|-
|64
|1010.5
|minor seventh
|-
|65
|1026.3
|supraminor seventh
|-
|66
|1042.1
|neutral seventh
|-
|67
|1057.9
|neutral seventh
|-
|68
|1073.7
|submajor seventh
|-
|69
|1089.5
|major seventh
|-
|70
|1105.3
|major seventh
|-
|71
|1121.1
|supermajor seventh
|-
|72
|1136.8
|supermajor seventh
|-
|73
|1152.6
|ultramajor seventh
|-
|74
|1168.4
|suboctave
|-
|75
|1184.2
|suboctave
|-
|76
|1200.0
|perfect octave
|}


[[Category:Equal divisions of the octave|##]] <!-- 2-digit number -->
[[Category:Equal divisions of the octave|##]] <!-- 2-digit number -->
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