xen15-chalmers-triadic-diamond-19-16

Triadic diamond for M=19/16, D=3/2

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Properties

Notes	7
Period	1200.0 ¢
Just	19-limit
Construction	`triadic_diamond(Fraction(19, 16), Fraction(3, 2))`
Source	Xenharmonikon 15
Reference	John H. Chalmers, Jr., The Triadic Diamond, the Triadic Reversed Diamond, and their Constituent Tetrachords when D=3/2, Xenharmonikon 15 (1993), p.64
Author	John H. Chalmers, Jr.
Article	124 scales

Tone	Tone (¢)	Step	Step (¢)
19/16	298	19/16	298
24/19	404	384/361	107
4/3	498	19/18	94
3/2	702	9/8	204
19/12	796	19/18	94
32/19	902	384/361	107
2/1	1200	19/16	298

Similar scales

File	Notes	Max diff (¢)
xen15-chalmers-triadic-diamond-81-64	7	3.4
xen15-chalmers-triadic-diamond-34-27	7	5.4
xen15-chalmers-triadic-diamond-13-11	7	8.3
xen15-chalmers-triadic-diamond-64-51	7	11.4
xen15-chalmers-triadic-diamond-14-11	7	13.1
fivecrys1	7	18.1
xen15-chalmers-triadic-diamond-5-4	7	18.1
xen18-ayers-table-41-42	7	18.1
xen15-chalmers-triadic-diamond-23-18	7	19.9
xen15-chalmers-triadic-diamond-8192-6561	7	20.1

Parent scales

File	Notes	Max diff (¢)
mistyschism2	12	1.4
mistyschism3	12	1.4
mistyschism4	12	1.4
raintree	12	1.4
strangeion	12	2.0
george	12	2.8
geo	12	2.8
xen18-erlich-helmholtz-12	12	2.8
12_moh-ha-ha	12	3.4
ForCarl1	12	3.4

Raw file

! xen15-chalmers-triadic-diamond-19-16.scl
!
Triadic diamond for M=19/16, D=3/2
 7
!
 19/16
 24/19
 4/3
 3/2
 19/12
 32/19
 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.64
!
! [info]
! source = Xenharmonikon
! whole_number = 15
! article = triadic