View source for Chords of octacot

Below are listed the [[11-odd-limit]] [[dyadic chord]]s of [[11-limit]] [[octacot]] temperament. The essentially just chords are typed as otonal, utonal, or ambitonal. Those requiring tempering only by [[540/539]] are [[swetismic chords|swetismic]], by [[441/440]] [[werckismic chords|werckismic]], by [[243/242]] [[rastmic chords|rastmic]], by [[245/243]] [[sensamagic chords|sensamagic]], by [[245/242]] [[frostmic chords|frostmic]], and by [[100/99]] [[ptolemismic chords|ptolemismic]]. Those requiring tempering by any two of 540/539, 441/440 or 243/242 are labeled [[jove chords|jove]], those requiring any two of 441/440, 245/242 or 100/99 [[nakika chords|nakika]], those requiring any two of 540/539, 245/243 or 100/99 [[octarod chords|octarod]]. Finally, those requiring any three independent commas of those discussed above are essentially octacot and are labeled octacot. 

Octacot has [[mos]] of size 13, 14, 27, 41, and 68. Even 13 notes is enough to supply plenty of harmony, including hexads. It should be noted that 88-[[cent]] equal temperament ([[88cET]]) is identical to the generator chain of octacot in the 11\150 generator tuning. Hence, if the chains listed under chords are interpreted to belong to the correct octave, the tables below may also be viewed as tables of the chords of 88cET. The transversals become transversals of 88cET if we leave them unchanged up to 11/6, and raise 9/8, 5/4, and 11/8 to 9/4, 5/2, and 11/4.

== Triads ==
{| class="wikitable center-1"
|-
! #
! Chord
! Transversal
! Type
|-
| 1
| 0–2–4
| 1–10/9–11/9
| otonal
|-
| 2
| 0–2–5
| 1–10/9–9/7
| sensamagic
|-
| 3
| 0–3–5
| 1–7/6–9/7
| sensamagic
|-
| 4
| 0–2–7
| 1–10/9–10/7
| utonal
|-
| 5
| 0–3–7
| 1–7/6–10/7
| swetismic
|-
| 6
| 0–4–7
| 1–11/9–10/7
| swetismic
|-
| 7
| 0–5–7
| 1–9/7–10/7
| otonal
|-
| 8
| 0–3–8
| 1–7/6–3/2
| otonal
|-
| 9
| 0–4–8
| 1–11/9–3/2
| rastmic
|-
| 10
| 0–5–8
| 1–9/7–3/2
| utonal
|-
| 11
| 0–2–9
| 1–11/10–11/7
| utonal
|-
| 12
| 0–4–9
| 1–11/9–11/7
| utonal
|-
| 13
| 0–5–9
| 1–9/7–11/7
| otonal
|-
| 14
| 0–7–9
| 1–10/7–11/7
| otonal
|-
| 15
| 0–2–10
| 1–10/9–5/3
| utonal
|-
| 16
| 0–3–10
| 1–7/6–5/3
| otonal
|-
| 17
| 0–5–10
| 1–9/7–5/3
| sensamagic
|-
| 18
| 0–7–10
| 1–10/7–5/3
| utonal
|-
| 19
| 0–8–10
| 1–3/2–5/3
| otonal
|-
| 20
| 0–2–11
| 1–10/9–7/4
| werckismic
|-
| 21
| 0–3–11
| 1–7/6–7/4
| utonal
|-
| 22
| 0–4–11
| 1–11/9–7/4
| werckismic
|-
| 23
| 0–7–11
| 1–10/7–7/4
| werckismic
|-
| 24
| 0–8–11
| 1–3/2–7/4
| otonal
|-
| 25
| 0–9–11
| 1–11/7–7/4
| werckismic
|-
| 26
| 0–2–12
| 1–11/10–11/6
| utonal
|-
| 27
| 0–3–12
| 1–7/6–11/6
| otonal
|-
| 28
| 0–4–12
| 1–11/9–11/6
| utonal
|-
| 29
| 0–5–12
| 1–9/7–11/6
| swetismic
|-
| 30
| 0–7–12
| 1–10/7–11/6
| swetismic
|-
| 31
| 0–8–12
| 1–3/2–11/6
| otonal
|-
| 32
| 0–9–12
| 1–11/7–11/6
| utonal
|-
| 33
| 0–10–12
| 1–5/3–11/6
| otonal
|-
| 34
| 0–4–16
| 1–11/9–9/8
| rastmic
|-
| 35
| 0–5–16
| 1–9/7–9/8
| utonal
|-
| 36
| 0–7–16
| 1–10/7–9/8
| werckismic
|-
| 37
| 0–8–16
| 1–3/2–9/8
| ambitonal
|-
| 38
| 0–9–16
| 1–11/7–9/8
| werckismic
|-
| 39
| 0–11–16
| 1–7/4–9/8
| otonal
|-
| 40
| 0–12–16
| 1–11/6–9/8
| rastmic
|-
| 41
| 0–2–18
| 1–10/9–5/4
| utonal
|-
| 42
| 0–7–18
| 1–10/7–5/4
| utonal
|-
| 43
| 0–8–18
| 1–3/2–5/4
| otonal
|-
| 44
| 0–9–18
| 1–11/7–5/4
| frostmic
|-
| 45
| 0–10–18
| 1–5/3–5/4
| utonal
|-
| 46
| 0–11–18
| 1–7/4–5/4
| otonal
|-
| 47
| 0–16–18
| 1–9/8–5/4
| otonal
|-
| 48
| 0–2–20
| 1–11/10–11/8
| utonal
|-
| 49
| 0–4–20
| 1–11/9–11/8
| utonal
|-
| 50
| 0–8–20
| 1–3/2–11/8
| otonal
|-
| 51
| 0–9–20
| 1–11/7–11/8
| utonal
|-
| 52
| 0–10–20
| 1–5/3–11/8
| ptolemismic
|-
| 53
| 0–11–20
| 1–7/4–11/8
| otonal
|-
| 54
| 0–12–20
| 1–11/6–11/8
| utonal
|-
| 55
| 0–16–20
| 1–9/8–11/8
| otonal
|-
| 56
| 0–18–20
| 1–5/4–11/8
| otonal
|}

== Tetrads ==
{| class="wikitable center-1"
|-
! #
! Chord
! Transversal
! Type
|-
| 1
| 0–2–4–7
| 1–10/9–11/9–10/7
| octarod
|-
| 2
| 0–2–5–7
| 1–10/9–9/7–10/7
| sensamagic
|-
| 3
| 0–3–5–7
| 1–7/6–9/7–10/7
| octarod
|-
| 4
| 0–3–5–8
| 1–7/6–9/7–3/2
| sensamagic
|-
| 5
| 0–2–4–9
| 1–11/10–11/9–11/7
| utonal
|-
| 6
| 0–2–5–9
| 1–10/9–9/7–11/7
| octarod
|-
| 7
| 0–2–7–9
| 1–10/9–10/7–11/7
| ptolemismic
|-
| 8
| 0–4–7–9
| 1–11/9–10/7–11/7
| octarod
|-
| 9
| 0–5–7–9
| 1–9/7–10/7–11/7
| otonal
|-
| 10
| 0–2–5–10
| 1–10/9–9/7–5/3
| sensamagic
|-
| 11
| 0–3–5–10
| 1–7/6–9/7–5/3
| sensamagic
|-
| 12
| 0–2–7–10
| 1–10/9–10/7–5/3
| utonal
|-
| 13
| 0–3–7–10
| 1–7/6–10/7–5/3
| swetismic
|-
| 14
| 0–5–7–10
| 1–9/7–10/7–5/3
| sensamagic
|-
| 15
| 0–3–8–10
| 1–7/6–3/2–5/3
| otonal
|-
| 16
| 0–5–8–10
| 1–9/7–3/2–5/3
| sensamagic
|-
| 17
| 0–2–4–11
| 1–10/9–11/9–7/4
| nakika
|-
| 18
| 0–2–7–11
| 1–10/9–10/7–7/4
| werckismic
|-
| 19
| 0–3–7–11
| 1–7/6–10/7–7/4
| jove
|-
| 20
| 0–4–7–11
| 1–11/9–10/7–7/4
| jove
|-
| 21
| 0–3–8–11
| 1–7/6–3/2–7/4
| ambitonal
|-
| 22
| 0–4–8–11
| 1–11/9–3/2–7/4
| jove
|-
| 23
| 0–2–9–11
| 1–10/9–11/7–7/4
| nakika
|-
| 24
| 0–4–9–11
| 1–11/9–11/7–7/4
| werckismic
|-
| 25
| 0–7–9–11
| 1–10/7–11/7–7/4
| nakika
|-
| 26
| 0–2–4–12
| 1–11/10–11/9–11/6
| utonal
|-
| 27
| 0–2–5–12
| 1–10/9–9/7–11/6
| octarod
|-
| 28
| 0–3–5–12
| 1–7/6–9/7–11/6
| octarod
|-
| 29
| 0–2–7–12
| 1–10/9–10/7–11/6
| octarod
|-
| 30
| 0–3–7–12
| 1–7/6–10/7–11/6
| swetismic
|-
| 31
| 0–4–7–12
| 1–11/9–10/7–11/6
| swetismic
|-
| 32
| 0–5–7–12
| 1–9/7–10/7–11/6
| swetismic
|-
| 33
| 0–3–8–12
| 1–7/6–3/2–11/6
| otonal
|-
| 34
| 0–4–8–12
| 1–11/9–3/2–11/6
| rastmic
|-
| 35
| 0–5–8–12
| 1–9/7–3/2–11/6
| swetismic
|-
| 36
| 0–2–9–12
| 1–11/10–11/7–11/6
| utonal
|-
| 37
| 0–4–9–12
| 1–11/9–11/7–11/6
| utonal
|-
| 38
| 0–5–9–12
| 1–9/7–11/7–11/6
| swetismic
|-
| 39
| 0–7–9–12
| 1–10/7–11/7–11/6
| octarod
|-
| 40
| 0–2–10–12
| 1–10/9–5/3–11/6
| ptolemismic
|-
| 41
| 0–3–10–12
| 1–7/6–5/3–11/6
| otonal
|-
| 42
| 0–5–10–12
| 1–9/7–5/3–11/6
| octarod
|-
| 43
| 0–7–10–12
| 1–10/7–5/3–11/6
| octarod
|-
| 44
| 0–8–10–12
| 1–3/2–5/3–11/6
| otonal
|-
| 45
| 0–4–7–16
| 1–11/9–10/7–9/8
| jove
|-
| 46
| 0–5–7–16
| 1–9/7–10/7–9/8
| werckismic
|-
| 47
| 0–4–8–16
| 1–11/9–3/2–9/8
| rastmic
|-
| 48
| 0–5–8–16
| 1–9/7–3/2–9/8
| utonal
|-
| 49
| 0–4–9–16
| 1–11/9–11/7–9/8
| jove
|-
| 50
| 0–5–9–16
| 1–9/7–11/7–9/8
| werckismic
|-
| 51
| 0–7–9–16
| 1–10/7–11/7–9/8
| nakika
|-
| 52
| 0–4–11–16
| 1–11/9–7/4–9/8
| jove
|-
| 53
| 0–7–11–16
| 1–10/7–7/4–9/8
| werckismic
|-
| 54
| 0–8–11–16
| 1–3/2–7/4–9/8
| otonal
|-
| 55
| 0–9–11–16
| 1–11/7–7/4–9/8
| werckismic
|-
| 56
| 0–4–12–16
| 1–11/9–11/6–9/8
| rastmic
|-
| 57
| 0–5–12–16
| 1–9/7–11/6–9/8
| jove
|-
| 58
| 0–7–12–16
| 1–10/7–11/6–9/8
| jove
|-
| 59
| 0–8–12–16
| 1–3/2–11/6–9/8
| rastmic
|-
| 60
| 0–9–12–16
| 1–11/7–11/6–9/8
| jove
|-
| 61
| 0–2–7–18
| 1–10/9–10/7–5/4
| utonal
|-
| 62
| 0–2–9–18
| 1–10/9–11/7–5/4
| nakika
|-
| 63
| 0–7–9–18
| 1–10/7–11/7–5/4
| nakika
|-
| 64
| 0–2–10–18
| 1–10/9–5/3–5/4
| utonal
|-
| 65
| 0–7–10–18
| 1–10/7–5/3–5/4
| utonal
|-
| 66
| 0–8–10–18
| 1–3/2–5/3–5/4
| ambitonal
|-
| 67
| 0–2–11–18
| 1–10/9–7/4–5/4
| werckismic
|-
| 68
| 0–7–11–18
| 1–10/7–7/4–5/4
| werckismic
|-
| 69
| 0–8–11–18
| 1–3/2–7/4–5/4
| otonal
|-
| 70
| 0–9–11–18
| 1–11/7–7/4–5/4
| nakika
|-
| 71
| 0–7–16–18
| 1–10/7–9/8–5/4
| werckismic
|-
| 72
| 0–8–16–18
| 1–3/2–9/8–5/4
| otonal
|-
| 73
| 0–9–16–18
| 1–11/7–9/8–5/4
| nakika
|-
| 74
| 0–11–16–18
| 1–7/4–9/8–5/4
| otonal
|-
| 75
| 0–2–4–20
| 1–11/10–11/9–11/8
| utonal
|-
| 76
| 0–4–8–20
| 1–11/9–3/2–11/8
| rastmic
|-
| 77
| 0–2–9–20
| 1–11/10–11/7–11/8
| utonal
|-
| 78
| 0–4–9–20
| 1–11/9–11/7–11/8
| utonal
|-
| 79
| 0–2–10–20
| 1–10/9–5/3–11/8
| ptolemismic
|-
| 80
| 0–8–10–20
| 1–3/2–5/3–11/8
| ptolemismic
|-
| 81
| 0–2–11–20
| 1–10/9–7/4–11/8
| nakika
|-
| 82
| 0–4–11–20
| 1–11/9–7/4–11/8
| werckismic
|-
| 83
| 0–8–11–20
| 1–3/2–7/4–11/8
| otonal
|-
| 84
| 0–9–11–20
| 1–11/7–7/4–11/8
| werckismic
|-
| 85
| 0–2–12–20
| 1–11/10–11/6–11/8
| utonal
|-
| 86
| 0–4–12–20
| 1–11/9–11/6–11/8
| utonal
|-
| 87
| 0–8–12–20
| 1–3/2–11/6–11/8
| ambitonal
|-
| 88
| 0–9–12–20
| 1–11/7–11/6–11/8
| utonal
|-
| 89
| 0–10–12–20
| 1–5/3–11/6–11/8
| ptolemismic
|-
| 90
| 0–4–16–20
| 1–11/9–9/8–11/8
| rastmic
|-
| 91
| 0–8–16–20
| 1–3/2–9/8–11/8
| otonal
|-
| 92
| 0–9–16–20
| 1–11/7–9/8–11/8
| werckismic
|-
| 93
| 0–11–16–20
| 1–7/4–9/8–11/8
| otonal
|-
| 94
| 0–12–16–20
| 1–11/6–9/8–11/8
| rastmic
|-
| 95
| 0–2–18–20
| 1–10/9–5/4–11/8
| ptolemismic
|-
| 96
| 0–8–18–20
| 1–3/2–5/4–11/8
| otonal
|-
| 97
| 0–9–18–20
| 1–11/7–5/4–11/8
| nakika
|-
| 98
| 0–10–18–20
| 1–5/3–5/4–11/8
| ptolemismic
|-
| 99
| 0–11–18–20
| 1–7/4–5/4–11/8
| otonal
|-
| 100
| 0–16–18–20
| 1–9/8–5/4–11/8
| otonal
|}

== Pentads ==
{| class="wikitable center-1"
|-
! #
! Chord
! Transversal
! Type
|-
| 1
| 0–2–4–7–9
| 1–10/9–11/9–10/7–11/7
| octarod
|-
| 2
| 0–2–5–7–9
| 1–10/9–9/7–10/7–11/7
| octarod
|-
| 3
| 0–2–5–7–10
| 1–10/9–9/7–10/7–5/3
| sensamagic
|-
| 4
| 0–3–5–7–10
| 1–7/6–9/7–10/7–5/3
| octarod
|-
| 5
| 0–3–5–8–10
| 1–7/6–9/7–3/2–5/3
| sensamagic
|-
| 6
| 0–2–4–7–11
| 1–10/9–11/9–10/7–7/4
| octacot
|-
| 7
| 0–2–4–9–11
| 1–10/9–11/9–11/7–7/4
| nakika
|-
| 8
| 0–2–7–9–11
| 1–10/9–10/7–11/7–7/4
| nakika
|-
| 9
| 0–4–7–9–11
| 1–11/9–10/7–11/7–7/4
| octacot
|-
| 10
| 0–2–4–7–12
| 1–10/9–11/9–10/7–11/6
| octarod
|-
| 11
| 0–2–5–7–12
| 1–10/9–9/7–10/7–11/6
| octarod
|-
| 12
| 0–3–5–7–12
| 1–7/6–9/7–10/7–11/6
| octarod
|-
| 13
| 0–3–5–8–12
| 1–7/6–9/7–3/2–11/6
| octarod
|-
| 14
| 0–2–4–9–12
| 1–11/10–11/9–11/7–11/6
| utonal
|-
| 15
| 0–2–5–9–12
| 1–10/9–9/7–11/7–11/6
| octarod
|-
| 16
| 0–2–7–9–12
| 1–10/9–10/7–11/7–11/6
| octarod
|-
| 17
| 0–4–7–9–12
| 1–11/9–10/7–11/7–11/6
| octarod
|-
| 18
| 0–5–7–9–12
| 1–9/7–10/7–11/7–11/6
| octarod
|-
| 19
| 0–2–5–10–12
| 1–10/9–9/7–5/3–11/6
| octarod
|-
| 20
| 0–3–5–10–12
| 1–7/6–9/7–5/3–11/6
| octarod
|-
| 21
| 0–2–7–10–12
| 1–10/9–10/7–5/3–11/6
| octarod
|-
| 22
| 0–3–7–10–12
| 1–7/6–10/7–5/3–11/6
| octarod
|-
| 23
| 0–5–7–10–12
| 1–9/7–10/7–5/3–11/6
| octarod
|-
| 24
| 0–3–8–10–12
| 1–7/6–3/2–5/3–11/6
| otonal
|-
| 25
| 0–5–8–10–12
| 1–9/7–3/2–5/3–11/6
| octarod
|-
| 26
| 0–4–7–9–16
| 1–11/9–10/7–11/7–9/8
| octacot
|-
| 27
| 0–5–7–9–16
| 1–9/7–10/7–11/7–9/8
| nakika
|-
| 28
| 0–4–7–11–16
| 1–11/9–10/7–7/4–9/8
| jove
|-
| 29
| 0–4–8–11–16
| 1–11/9–3/2–7/4–9/8
| jove
|-
| 30
| 0–4–9–11–16
| 1–11/9–11/7–7/4–9/8
| jove
|-
| 31
| 0–7–9–11–16
| 1–10/7–11/7–7/4–9/8
| nakika
|-
| 32
| 0–4–7–12–16
| 1–11/9–10/7–11/6–9/8
| jove
|-
| 33
| 0–5–7–12–16
| 1–9/7–10/7–11/6–9/8
| jove
|-
| 34
| 0–4–8–12–16
| 1–11/9–3/2–11/6–9/8
| rastmic
|-
| 35
| 0–5–8–12–16
| 1–9/7–3/2–11/6–9/8
| jove–
|-
| 36
| 0–4–9–12–16
| 1–11/9–11/7–11/6–9/8
| jove
|-
| 37
| 0–5–9–12–16
| 1–9/7–11/7–11/6–9/8
| jove
|-
| 38
| 0–7–9–12–16
| 1–10/7–11/7–11/6–9/8
| octacot
|-
| 39
| 0–2–7–9–18
| 1–10/9–10/7–11/7–5/4
| nakika
|-
| 40
| 0–2–7–10–18
| 1–10/9–10/7–5/3–5/4
| utonal
|-
| 41
| 0–2–7–11–18
| 1–10/9–10/7–7/4–5/4
| werckismic
|-
| 42
| 0–2–9–11–18
| 1–10/9–11/7–7/4–5/4
| nakika
|-
| 43
| 0–7–9–11–18
| 1–10/7–11/7–7/4–5/4
| nakika
|-
| 44
| 0–7–9–16–18
| 1–10/7–11/7–9/8–5/4
| nakika
|-
| 45
| 0–7–11–16–18
| 1–10/7–7/4–9/8–5/4
| werckismic
|-
| 46
| 0–8–11–16–18
| 1–3/2–7/4–9/8–5/4
| otonal
|-
| 47
| 0–9–11–16–18
| 1–11/7–7/4–9/8–5/4
| nakika
|-
| 48
| 0–2–4–9–20
| 1–11/10–11/9–11/7–11/8
| utonal
|-
| 49
| 0–2–4–11–20
| 1–10/9–11/9–7/4–11/8
| nakika
|-
| 50
| 0–4–8–11–20
| 1–11/9–3/2–7/4–11/8
| jove
|-
| 51
| 0–2–9–11–20
| 1–10/9–11/7–7/4–11/8
| nakika
|-
| 52
| 0–4–9–11–20
| 1–11/9–11/7–7/4–11/8
| werckismic
|-
| 53
| 0–2–4–12–20
| 1–11/10–11/9–11/6–11/8
| utonal
|-
| 54
| 0–4–8–12–20
| 1–11/9–3/2–11/6–11/8
| rastmic
|-
| 55
| 0–2–9–12–20
| 1–11/10–11/7–11/6–11/8
| utonal
|-
| 56
| 0–4–9–12–20
| 1–11/9–11/7–11/6–11/8
| utonal
|-
| 57
| 0–2–10–12–20
| 1–10/9–5/3–11/6–11/8
| ptolemismic
|-
| 58
| 0–8–10–12–20
| 1–3/2–5/3–11/6–11/8
| ptolemismic
|-
| 59
| 0–4–8–16–20
| 1–11/9–3/2–9/8–11/8
| rastmic
|-
| 60
| 0–4–9–16–20
| 1–11/9–11/7–9/8–11/8
| jove
|-
| 61
| 0–4–11–16–20
| 1–11/9–7/4–9/8–11/8
| jove
|-
| 62
| 0–8–11–16–20
| 1–3/2–7/4–9/8–11/8
| otonal
|-
| 63
| 0–9–11–16–20
| 1–11/7–7/4–9/8–11/8
| werckismic
|-
| 64
| 0–4–12–16–20
| 1–11/9–11/6–9/8–11/8
| rastmic
|-
| 65
| 0–8–12–16–20
| 1–3/2–11/6–9/8–11/8
| rastmic
|-
| 66
| 0–9–12–16–20
| 1–11/7–11/6–9/8–11/8
| jove
|-
| 67
| 0–2–9–18–20
| 1–10/9–11/7–5/4–11/8
| nakika
|-
| 68
| 0–2–10–18–20
| 1–10/9–5/3–5/4–11/8
| ptolemismic
|-
| 69
| 0–8–10–18–20
| 1–3/2–5/3–5/4–11/8
| ptolemismic
|-
| 70
| 0–2–11–18–20
| 1–10/9–7/4–5/4–11/8
| nakika
|-
| 71
| 0–8–11–18–20
| 1–3/2–7/4–5/4–11/8
| otonal
|-
| 72
| 0–9–11–18–20
| 1–11/7–7/4–5/4–11/8
| nakika
|-
| 73
| 0–8–16–18–20
| 1–3/2–9/8–5/4–11/8
| otonal
|-
| 74
| 0–9–16–18–20
| 1–11/7–9/8–5/4–11/8
| nakika
|-
| 75
| 0–11–16–18–20
| 1–7/4–9/8–5/4–11/8
| otonal
|}

== Hexads ==
{| class="wikitable center-1"
|-
! #
! Chord
! Transversal
! Type
|-
| 1
| 0–2–4–7–9–11
| 1–10/9–11/9–10/7–11/7–7/4
| octacot
|-
| 2
| 0–2–4–7–9–12
| 1–10/9–11/9–10/7–11/7–11/6
| octarod
|-
| 3
| 0–2–5–7–9–12
| 1–10/9–9/7–10/7–11/7–11/6
| octarod
|-
| 4
| 0–2–5–7–10–12
| 1–10/9–9/7–10/7–5/3–11/6
| octarod
|-
| 5
| 0–3–5–7–10–12
| 1–7/6–9/7–10/7–5/3–11/6
| octarod
|-
| 6
| 0–3–5–8–10–12
| 1–7/6–9/7–3/2–5/3–11/6
| octarod
|-
| 7
| 0–4–7–9–11–16
| 1–11/9–10/7–11/7–7/4–9/8
| octacot
|-
| 8
| 0–4–7–9–12–16
| 1–11/9–10/7–11/7–11/6–9/8
| octacot
|-
| 9
| 0–5–7–9–12–16
| 1–9/7–10/7–11/7–11/6–9/8
| octacot
|-
| 10
| 0–2–7–9–11–18
| 1–10/9–10/7–11/7–7/4–5/4
| nakika
|-
| 11
| 0–7–9–11–16–18
| 1–10/7–11/7–7/4–9/8–5/4
| nakika
|-
| 12
| 0–2–4–9–11–20
| 1–10/9–11/9–11/7–7/4–11/8
| nakika
|-
| 13
| 0–2–4–9–12–20
| 1–11/10–11/9–11/7–11/6–11/8
| utonal
|-
| 14
| 0–4–8–11–16–20
| 1–11/9–3/2–7/4–9/8–11/8
| jove
|-
| 15
| 0–4–9–11–16–20
| 1–11/9–11/7–7/4–9/8–11/8
| jove
|-
| 16
| 0–4–8–12–16–20
| 1–11/9–3/2–11/6–9/8–11/8
| rastmic
|-
| 17
| 0–4–9–12–16–20
| 1–11/9–11/7–11/6–9/8–11/8
| jove
|-
| 18
| 0–2–9–11–18–20
| 1–10/9–11/7–7/4–5/4–11/8
| nakika
|-
| 19
| 0–8–11–16–18–20
| 1–3/2–7/4–9/8–5/4–11/8
| otonal
|-
| 20
| 0–9–11–16–18–20
| 1–11/7–7/4–9/8–5/4–11/8
| nakika
|}

[[Category:Lists of chords]]
[[Category:Dyadic chords]]
[[Category:11-limit]]
[[Category:Octacot]]
[[Category:88cet]]