xen15-chalmers-triadic-reversed-diamond-17-13

Triadic reversed diamond for M=17/13, D=3/2

Properties

Notes7
Period1200.0 ¢
Just17-limit
Constructiontriadic_reversed_diamond(Fraction(17, 13), Fraction(3, 2))
Source Xenharmonikon 15
ReferenceJohn H. Chalmers, Jr., The Triadic Diamond, the Triadic Reversed Diamond, and their Constituent Tetrachords when D=3/2, Xenharmonikon 15 (1993), p.66
AuthorJohn H. Chalmers, Jr.
Article124 scales
Tone Tone (¢) Step Step (¢)
52/51 34 52/51 34
17/13 464 867/676 431
4/3 498 52/51 34
3/2 702 9/8 204
26/17 736 52/51 34
51/26 1166 867/676 431
2/1 1200 52/51 34

Similar scales

FileNotesRotationMax diff (¢)
xen15-chalmers-triadic-reversed-diamond-30-23 7 0 4.4
xen15-chalmers-triadic-reversed-diamond-21-16 7 0 6.4
xen15-chalmers-triadic-reversed-diamond-13-10 7 0 10.2
xen15-chalmers-triadic-reversed-diamond-35-27 7 0 15.2
xen15-chalmers-triadic-reversed-diamond-22-17 7 0 18.1

Parent scales

FileNotesMax diff (¢)
xen18-erlich-cynder-11 11 6.1
mothra11sub 11 6.2
tripenta 15 5.2
mothra11rat 11 10.5
xen18-erlich-wurschmidt-19 19 3.5
xen18-erlich-cynder-16 16 6.1
blackjack 21 2.2
xen18-erlich-miracle-21 21 2.5
doubleduo 24 2.0
xen18-erlich-wurschmidt-22 22 3.5

Raw file

! xen15-chalmers-triadic-reversed-diamond-17-13.scl
!
Triadic reversed diamond for M=17/13, D=3/2
 7
!
 52/51
 17/13
 4/3
 3/2
 26/17
 51/26
 2/1
!
! John H. Chalmers, Jr.
! The Triadic Diamond, the Triadic Reversed Diamond, and their Constituent Tetrachords when D=3/2
! Xenharmonikon 15 (1993), p.66
!
! [info]
! source = Xenharmonikon
! whole_number = 15
! article = triadic