syndie1

First Syndie scale ~ sauveur_ji.scl

Properties

Notes12
Period1200.0 ¢
Just5-limit
Source Mailing lists
Referencehttps://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_8329.html#8329
Thread3 scales
Tone Tone (¢) Step Step (¢)
135/128 92 135/128 92
9/8 204 16/15 112
6/5 316 16/15 112
5/4 386 25/24 71
27/20 520 27/25 133
45/32 590 25/24 71
3/2 702 16/15 112
25/16 773 25/24 71
27/16 906 27/25 133
9/5 1018 16/15 112
15/8 1088 25/24 71
2 1200 16/15 112

Similar scales

FileNotesRotationMax diff (¢)
malcolmm 12 10 13.8
tenred5_12m 12 10 13.8
meande12 12 9 13.8
parizek_ji1 12 9 13.8
qujus1 12 2 13.8
west 12 5 13.8
dentirrmean 12 0 13.8
meanqr 12 10 15.4
mean441 12 10 15.8
smith-exotic1 12 0 16.0

Parent scales

FileNotesMax diff (¢)
schisynch29 29 0.8
xen18-erlich-helmholtz-41 41 0.9
tenn41c 41 2.0
meanquar_16 16 16.1
qcmlji24 24 10.8
xen18-schulter-didymic-1-4-17 17 16.1
48temp 48 0.9
xen18-erlich-srutal-22 22 12.5
hemiwuer24 24 11.5
xen12-hanson-06-53-just 53 0.0

Child scales

FileNotesMax diff (¢)
xen07-rosenthal-four-duets-3 7 0.0
xen09-wilson-marwa-03-03 7 0.0
xen09-wilson-marwa-04-03 7 0.0
xen12-wilson-09-4C2-hexany-04 6 0.0
Thailand_Kaen_hok 5 7.0
Indonesia_Slendro_Tandak_Geroh 5 8.1
Ethiopia_AI_540_83_1939 5 11.4
Ethiopia_Mus_04_1976 5 14.0
China_Sien_tsu 5 14.9
CD15_18_Morocco 5 15.0
Mailing list post
From: Gene Ward Smith (2003-12-31)
Subject: The  Four Syndie Scales

The name this time comes from SYNtonic and DIEesis, or 81/80 and 
128/125. These, unsurprisingly, turn out to be already known; what is 
new is that there are only four of them. This time I did things 
systematically and made the meantone reduction run from -3 to 8. The 
first two are inversions of each other, and 3 and 4 are self-dual or 
inversionally similar.

! syndie1.scl
First Syndie scale ~ sauveur_ji.scl
12
!
135/128
9/8
6/5
5/4
27/20
45/32
3/2
25/16
27/16
9/5
15/8
2

! syndie2.scl
Second Syndie scale = fogliano1.scl
12
!
25/24
10/9
6/5
5/4
4/3
25/18
3/2
25/16
5/3
16/9
15/8
2

! syndie3.scl
Third Syndie scale ~ duodene.scl = efg33355.scl
12
!
25/24
10/9
32/27
5/4
4/3
25/18
40/27
25/16
5/3
16/9
50/27
2

! syndie.scl
Fourth Syndie scale = marpurg1.scl
12
!
25/24
9/8
6/5
5/4
4/3
45/32
3/2
25/16
5/3
9/5
15/8
2
Full thread (1 messages)
From: Gene Ward Smith (2003-12-31)
Subject: The  Four Syndie Scales

The name this time comes from SYNtonic and DIEesis, or 81/80 and 
128/125. These, unsurprisingly, turn out to be already known; what is 
new is that there are only four of them. This time I did things 
systematically and made the meantone reduction run from -3 to 8. The 
first two are inversions of each other, and 3 and 4 are self-dual or 
inversionally similar.

! syndie1.scl
First Syndie scale ~ sauveur_ji.scl
12
!
135/128
9/8
6/5
5/4
27/20
45/32
3/2
25/16
27/16
9/5
15/8
2

! syndie2.scl
Second Syndie scale = fogliano1.scl
12
!
25/24
10/9
6/5
5/4
4/3
25/18
3/2
25/16
5/3
16/9
15/8
2

! syndie3.scl
Third Syndie scale ~ duodene.scl = efg33355.scl
12
!
25/24
10/9
32/27
5/4
4/3
25/18
40/27
25/16
5/3
16/9
50/27
2

! syndie.scl
Fourth Syndie scale = marpurg1.scl
12
!
25/24
9/8
6/5
5/4
4/3
45/32
3/2
25/16
5/3
9/5
15/8
2

Raw file

! syndie1.scl
First Syndie scale ~ sauveur_ji.scl
12
!
135/128
9/8
6/5
5/4
27/20
45/32
3/2
25/16
27/16
9/5
15/8
2
!
! https://yahootuninggroupsultimatebackup.github.io/tuning-math/topicId_8329.html#8329
!
! [info]
! source = Mailing lists
! file = tuning-math/messages/yahoo_tuning-math_messages_api_raw_7445-9944.json
! topic_id = 8329
! msg_id = 8329