Modal System: 0 1 7 10

"blues tetrachord modal system"

(mode 0) 0:  0 1 7 10 | 7b9 no 3rd = -7b9 no 3rd
(mode 1) 1:  0 6 9 11 |
(mode 2) 7:  0 3 5  6 | blues tetrachord
(mode 3) 10: 0 2 3  9 |

Clock Diagrams of All 12 Transpositions in Cycle of 5ths T Geometric x7 Spectral x7 Geometric x1 Spectral x1 Chord Types Sorted By Rootedness 0 1.492(mode 0)0:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 3)10:0 2 3 9 | .733(mode 1)1:0 6 9 11 | .317(mode 2)7:0 3 5 6 |blues tetrachord 7 1.492(mode 2)7:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 1)5:0 2 3 9 | .733(mode 3)8:0 6 9 11 | .317(mode 0)2:0 3 5 6 |blues tetrachord 2 1.492(mode 1)2:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 0)0:0 2 3 9 | .733(mode 2)3:0 6 9 11 | .317(mode 3)9:0 3 5 6 |blues tetrachord 9 1.492(mode 2)9:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 1)7:0 2 3 9 | .733(mode 3)10:0 6 9 11 | .317(mode 0)4:0 3 5 6 |blues tetrachord 4 1.492(mode 1)4:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 0)2:0 2 3 9 | .733(mode 2)5:0 6 9 11 | .317(mode 3)11:0 3 5 6 |blues tetrachord 11 1.492(mode 3)11:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 2)9:0 2 3 9 | .733(mode 0)0:0 6 9 11 | .317(mode 1)6:0 3 5 6 |blues tetrachord 6 1.492(mode 2)6:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 1)4:0 2 3 9 | .733(mode 3)7:0 6 9 11 | .317(mode 0)1:0 3 5 6 |blues tetrachord 1 1.492(mode 0)1:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 3)11:0 2 3 9 | .733(mode 1)2:0 6 9 11 | .317(mode 2)8:0 3 5 6 |blues tetrachord 8 1.492(mode 2)8:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 1)6:0 2 3 9 | .733(mode 3)9:0 6 9 11 | .317(mode 0)3:0 3 5 6 |blues tetrachord 3 1.492(mode 1)3:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 0)1:0 2 3 9 | .733(mode 2)4:0 6 9 11 | .317(mode 3)10:0 3 5 6 |blues tetrachord 10 1.492(mode 2)10:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 1)8:0 2 3 9 | .733(mode 3)11:0 6 9 11 | .317(mode 0)5:0 3 5 6 |blues tetrachord 5 1.492(mode 2)5:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 1)3:0 2 3 9 | .733(mode 3)6:0 6 9 11 | .317(mode 0)0:0 3 5 6 |blues tetrachord Modal System Fun Facts 0 1 7 10 Subset of Diminished Scale Subset of Diatonic Modal System Subset of Harmonic Minor Modal System Subset of Melodic Minor Modal System Subset of Dorian Blues Scale Subset of Harmonic Major Modal System General Statistics Cardinality: 4 Forte Number: 4-13 Forte Prime Form: [0,1,3,6] Interval Stacking: 1 6 3 2 Interval Vector: 1 1 2 0 1 1 Inversional Symmetry: no Transpositional Symmetry: no Melodic Adjacency (0-1): 0.540 Harmonic Adjacency (0-1): 0.540 Modal-system-invariant under multiplication by: 1 7 All Transpositions +0= 0 1 7 10 |7b9 no 3rd = -7b9 no 3rd +1= 1 2 8 11 | +2= 0 2 3 9 | +3= 1 3 4 10 | +4= 2 4 5 11 | +5= 0 3 5 6 |blues tetrachord +6= 1 4 6 7 | +7= 2 5 7 8 | +8= 3 6 8 9 | +9= 4 7 9 10 | +10= 5 8 10 11 | +11= 0 6 9 11 | Modes: (mode 0) 0: 0 1 7 10 | 7b9 no 3rd = -7b9 no 3rd (mode 1) 1: 0 6 9 11 | (mode 2) 7: 0 3 5 6 | blues tetrachord (mode 3) 10: 0 2 3 9 | Modes Sorted by Rootedness: 1.492(mode 0)0:0 1 7 10 |7b9 no 3rd = -7b9 no 3rd .958(mode 3)10:0 2 3 9 | .733(mode 1)1:0 6 9 11 | .317(mode 2)7:0 3 5 6 |blues tetrachord Modal Systems Home Page Standard Chord Types Index Collapsible Chord Types Index All Chord Types Arpeggiated in All Keys (Standard Notation, Treble Clef) The information on this page uses the Jordan Chromatic System Click here to learn the Jordan Chromatic System Integral Arts Academy Home Page Copyright © 2020–2022 Stanley Jordan

T	Geometric x7	Spectral x7	Geometric x1	Spectral x1	Chord Types Sorted By Rootedness
0					1.492(mode 0)0:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 3)10:0 2 3 9 \| .733(mode 1)1:0 6 9 11 \| .317(mode 2)7:0 3 5 6 \|blues tetrachord
7					1.492(mode 2)7:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 1)5:0 2 3 9 \| .733(mode 3)8:0 6 9 11 \| .317(mode 0)2:0 3 5 6 \|blues tetrachord
2					1.492(mode 1)2:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 0)0:0 2 3 9 \| .733(mode 2)3:0 6 9 11 \| .317(mode 3)9:0 3 5 6 \|blues tetrachord
9					1.492(mode 2)9:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 1)7:0 2 3 9 \| .733(mode 3)10:0 6 9 11 \| .317(mode 0)4:0 3 5 6 \|blues tetrachord
4					1.492(mode 1)4:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 0)2:0 2 3 9 \| .733(mode 2)5:0 6 9 11 \| .317(mode 3)11:0 3 5 6 \|blues tetrachord
11					1.492(mode 3)11:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 2)9:0 2 3 9 \| .733(mode 0)0:0 6 9 11 \| .317(mode 1)6:0 3 5 6 \|blues tetrachord
6					1.492(mode 2)6:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 1)4:0 2 3 9 \| .733(mode 3)7:0 6 9 11 \| .317(mode 0)1:0 3 5 6 \|blues tetrachord
1					1.492(mode 0)1:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 3)11:0 2 3 9 \| .733(mode 1)2:0 6 9 11 \| .317(mode 2)8:0 3 5 6 \|blues tetrachord
8					1.492(mode 2)8:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 1)6:0 2 3 9 \| .733(mode 3)9:0 6 9 11 \| .317(mode 0)3:0 3 5 6 \|blues tetrachord
3					1.492(mode 1)3:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 0)1:0 2 3 9 \| .733(mode 2)4:0 6 9 11 \| .317(mode 3)10:0 3 5 6 \|blues tetrachord
10					1.492(mode 2)10:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 1)8:0 2 3 9 \| .733(mode 3)11:0 6 9 11 \| .317(mode 0)5:0 3 5 6 \|blues tetrachord
5					1.492(mode 2)5:0 1 7 10 \|7b9 no 3rd = -7b9 no 3rd .958(mode 1)3:0 2 3 9 \| .733(mode 3)6:0 6 9 11 \| .317(mode 0)0:0 3 5 6 \|blues tetrachord