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Tritonic (3-note)
"Scales" (Triads) |
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Since
so few true 3-note scales exist, groups are organzied around triads. |
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Common Triads |
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The Mode column is more
accurately desrcribed as inversions of the chord. |
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Patterns are preserved
rather than distilling down to the simplest form enharmonically. |
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Triad Name |
Scale Name |
Raw Formula |
Formula |
IanRing |
Pitch Class |
# |
of Mode |
Enharmonic C |
Enharmonic G |
Enharmonic D |
Enharmonic A |
Enharmonic E |
Enharmonic B |
Enharmonic F# |
Enharmonic C# |
Enharmonic F |
Enharmonic Bb |
Enharmonic Eb |
Enharmonic Ab |
Enharmonic Db |
Enharmonic Gb |
Enharmonic Cb |
3_1_1_1_Major |
Major |
Malasri |
R,3,5 |
R,3,5 |
Analysis |
{0,4,7} |
1 |
Major |
C,E,G |
G,B,D |
D,F#,A |
A,C#,E |
E,G#,B |
B,D#,F# |
F#,A#,C# |
C#,F#,G# |
F,A,C |
Bb,D,F |
Eb,G,Bb |
Ab,C,Eb |
Db,F,Ab |
Gb,Bb,Db |
Cb,Eb,Gb |
3_1_1_2_mSharp_5 |
m#5 |
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R,b3,#5 |
R,b3,#5 |
Analysis |
{0,3,8} |
2 |
Major |
C,Eb,G# |
G,Bb,D# |
D,F,A# |
A,C,E# |
E,G,B# |
B,D,Fx |
F#,A,Cx |
C#,F,Gx |
F,Ab,C# |
Bb,Db,F# |
Eb,Gb,B |
Ab,Cb,E |
Db,Fb,A |
Gb,Bbb,D |
Cb,Ebb,G |
3_1_1_3_sus4sus6 |
sus4sus6 |
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R,#3,##5 |
R,4,6 |
Analysis |
{0,5,9} |
3 |
Major |
C,F,A |
G,C,E |
D,G,B |
A,D,F# |
E,A,C# |
B,E,G# |
F#,B,D# |
C#,F#,A# |
F,Bb,D |
Bb,Eb,G |
Eb,Ab,C |
Ab,Db,F |
Db,Gb,Bb |
Gb,Cb,Eb |
Cb,Fb,Ab |
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3_1_2_1_Minor |
Minor |
Ute Tritonic |
R,b3,5 |
R,b3,5 |
Analysis |
{0,3,7} |
1 |
Minor |
C,Eb,G |
G,Bb,D |
D,F,A |
A,C,E |
E,G,B |
B,D,F# |
F#,A,C# |
C#,F,G# |
F,Ab,C |
Bb,Db,F |
Eb,Gb,Bb |
Ab,Cb,Eb |
Db,Fb,Ab |
Gb,Bbb,Db |
Cb,Ebb,Gb |
3_1_2_2_sus6 |
sus6 |
Bilwadala |
R,3,x5 |
R,3,6 |
Analysis |
{0,4,9} |
2 |
Minor |
C,E,A |
G,B,E |
D,F#,B |
A,C#,F# |
E,G#,C# |
B,D#,G# |
F#,A#,D# |
C#,F#,A# |
F,A,D |
Bb,D,G |
Eb,G,C |
Ab,C,F |
Db,F,Bb |
Gb,Bb,Eb |
Cb,Eb,Ab |
3_1_2_3_Sharp_5sus4 |
#5sus4 |
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R,#3,#5 |
R,4,b6 |
Analysis |
{0,5,8} |
3 |
Minor |
C,F,G# |
G,C,D# |
D,G,A# |
A,D,E# |
E,A,B# |
B,E,Fx |
F#,B,Cx |
C#,F#,Gx |
F,Bb,C# |
Bb,Eb,F# |
Eb,Ab,B |
Ab,Db,E |
Db,Gb,A |
Gb,Cb,D |
Cb,Fb,G |
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Augmented
has only one "mode" because any rotations would reproduce itself. |
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3_1_3__Aug |
Aug |
Minoric |
R,3,#5 |
R,3,#5 |
Analysis |
{0,4,8} |
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Augmented |
C,E,G# |
G,B,D# |
D,F#,A# |
A,C#,E# |
E,G#,B# |
B,D#,Fx |
F#,A#,Cx |
C#,F#,Gx |
F,A,C# |
Bb,D,F# |
Eb,G,B |
Ab,C,E |
Db,F,A |
Gb,Bb,D |
Cb,Eb,G |
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The Minoric scale is the only three-note pattern
which satisfies the traditional
Western requirement for a scale to span an octave with an interval no larger
than M3. |
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3_1_4_1_Dim |
Dim |
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R,b3,b5 |
R,b3,b5 |
Analysis |
{0,3,6} |
1 |
Diminished |
C,Eb,Gb |
G,Bb,Db |
D,F,Ab |
A,C,Eb |
E,G,Bb |
B,D,F |
F#,A,C |
C#,F,G |
F,Ab,Cb |
Bb,Db,Fb |
Eb,Gb,Bbb |
Ab,Cb,Ebb |
Db,Fb,Abb |
Gb,Bbb,Dbb |
Cb,Ebb,Gbb |
3_1_4_2_msus6 |
msus6 |
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R,b3,x5 |
R,b3,6 |
Analysis |
{0,3,9} |
2 |
Diminished |
C,Eb,A |
G,Bb,E |
D,F,B |
A,C,F# |
E,G,C# |
B,D,G# |
F#,A,D# |
C#,F,A# |
F,Ab,D |
Bb,Db,G |
Eb,Gb,C |
Ab,Cb,F |
Db,Fb,Bb |
Gb,Bbb,Eb |
Cb,Ebb,Ab |
3_1_4_3_susSharp_4sus6 |
sus#4sus6 |
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R,x3,x6 |
R,b5,6 |
Analysis |
{0,6,9} |
3 |
Diminished |
C,Gb,A |
G,Db,E |
D,Ab,B |
A,Eb,F# |
E,Bb,C# |
B,F,G# |
F#,C,D# |
C#,G,A# |
F,Cb,D |
Bb,Fb,G |
Eb,Bbb,C |
Ab,Ebb,F |
Db,Abb,Bb |
Gb,Dbb,Eb |
Cb,Gbb,Ab |
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Rotations of common
suspensions |
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3_2_1_1_sus4 |
sus4 |
Sarvasri |
R,#3,5 |
R,4,5 |
Analysis |
{0,5,7} |
1 |
Suspended 4 |
C,F,G |
G,C,D |
D,G,A |
A,D,E |
E,A,B |
B,E,F# |
F#,B,C# |
C#,F#,G# |
F,Bb,C |
Bb,Eb,F |
Eb,Ab,Bb |
Ab,Db,Eb |
Db,Gb,Ab |
Gb,Cb,Db |
Cb,Fb,Gb |
3_2_1_2_sus2 |
sus2 |
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R,bb3,5 |
R,2,5 |
Analysis |
{0,2,7} |
2 |
Suspended 4 |
C,D,G |
G,A,D |
D,E,A |
A,B,E |
E,F#,B |
B,C#,F# |
F#,G#,C# |
C#,D#,G# |
F,G,C |
Bb,C,F |
Eb,F,Bb |
Ab,Bb,Eb |
Db,Eb,Ab |
Gb,Ab,Db |
Cb,Db,Gb |
3_2_1_3_7sus4_no_5 |
7sus4(no 5) |
Sansagari |
R,#3,#x5 |
R,4,b7 |
Analysis |
{0,5,10} |
3 |
Suspended 4 |
C,F,Bb |
G,C,F |
D,G,C |
A,D,G |
E,A,D |
B,E,A |
F#,B,E |
C#,F#,B |
F,Bb,Eb |
Bb,Eb,Ab |
Eb,Ab,Db |
Ab,Db,Gb |
Db,Gb,Cb |
Gb,Cb,Fbb |
Cb,Fb,Bbb |
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3_4_2_2_susSharp_4 |
sus#4 |
Ongkari, Lydian Triad* |
R,3#3,5 |
R,#4,5 |
Analysis |
{0,6,7} |
2 |
Lydian Triad |
C,Gb,G |
G,Db,D |
D,Ab,A |
A,Eb,E |
E,Bb,B |
B,F,F# |
F#,C,C# |
C#,G,G# |
F,Cb,C |
Bb,Fb,F |
Eb,Bbb,Bb |
Ab,Ebb,Eb |
Db,Abb,Ab |
Gb,Dbb,Db |
Cb,Gbb,Gb |
3_4_2_3_b5susb2 |
b5susb2 |
Locrian Triad* |
R,3b3,b5 |
R,b2,b5 |
Analysis |
{0,1,6} |
3 |
Lydian Triad |
C,Db,Gb |
G,Ab,Db |
D,Eb,Ab |
A,Bb,Eb |
E,F,Bb |
B,C,F |
F#,G,C |
C#,D,G |
F,Gb,Cb |
Bb,Cb,Fb |
Eb,Fb,Bbb |
Ab,Bbb,Ebb |
Db,Ebb,Abb |
Gb,Abb,Dbb |
Cb,Dbb,Gbb |
3_4_2_1_Maj7sus4_no_5 |
Maj7sus4(no 5) |
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R,#3,4#5 |
R,4,11 |
Analysis |
{0,5,11} |
1 |
Lydian Triad |
C,F,B |
G,C,F# |
D,G,C# |
A,D,G# |
E,A,D# |
B,E,A# |
F#,B,E# |
C#,F#,B# |
F,Bb,E |
Bb,Eb,A |
Eb,Ab,D |
Ab,Db,G |
Db,Gb,C |
Gb,Cb,Fb |
Cb,Fb,Bb |
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3_3_8_3_susb2 |
susb2 |
Phrygian Triad* |
R,3b3,5 |
R,b2,5 |
Analysis |
{0,1,7} |
3 |
Phrygian Triad* |
C,Db,G |
G,Ab,D |
D,Eb,A |
A,Bb,E |
E,F,B |
B,C,F# |
F#,G,C# |
C#,D,G# |
F,Gb,C |
Bb,Cb,F |
Eb,Fb,Bb |
Ab,Bbb,Eb |
Db,Ebb,Ab |
Gb,Abb,Db |
Cb,Dbb,Gb |
3_3_8_1_Maj7b5_no_3 |
Maj7b5(no 3) |
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R,x3,4#5 |
R,b5,7 |
Analysis |
{0,6,11} |
1 |
Phrygian Triad* |
C,Gb,B |
G,Db,F# |
D,Ab,C# |
A,Eb,G# |
E,Bb,D# |
B,F,A# |
F#,C,E# |
C#,G,B# |
F,Cb,E |
Bb,Fb,A |
Eb,Bbb,D |
Ab,Ebb,G |
Db,Abb,C |
Gb,Dbb,Fb |
Cb,Gbb,Bb |
3_3_8_2_b5sus4 |
b5sus4 |
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R,#3,b5 |
R,4,b5 |
Analysis |
{0,5,6} |
2 |
Phrygian Triad* |
C,F,Gb |
G,C,Db |
D,G,Ab |
A,D,Eb |
E,A,Bb |
B,E,F |
F#,B,C |
C#,F#,G |
F,Bb,Cb |
Bb,Eb,Fb |
Eb,Ab,Bbb |
Ab,Db,Ebb |
Db,Gb,Abb |
Gb,Cb,Dbb |
Cb,Fb,Gbb |
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Rotations of seventh
chords with a missing note |
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3_3_1_1_7_no_3 |
7(no 3) |
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R,#x3,#x5 |
R,5,b7 |
Analysis |
{0,7,10} |
1 |
7(no 3) |
C,G,Bb |
G,D,F |
D,A,C |
A,E,G |
E,B,D |
B,F#,A |
F#,C#,E |
C#,G#,B |
F,C,Eb |
Bb,F,Ab |
Eb,Bb,Db |
Ab,Eb,Gb |
Db,Ab,Cb |
Gb,Db,Fbb |
Cb,Gb,Bbb |
3_3_1_2_madd11_no_5 |
madd11(no 5) |
Vietnamese Tritonic |
R,b3,bb5 |
R,b3,4 |
Analysis |
{0,3,5} |
2 |
7(no 3) |
C,Eb,F |
G,Bb,C |
D,F,G |
A,C,D |
E,G,A |
B,D,E |
F#,A,B |
C#,F,F# |
F,Ab,Bb |
Bb,Db,Eb |
Eb,Gb,Ab |
Ab,Cb,Db |
Db,Fb,Gb |
Gb,Bbb,Cb |
Cb,Ebb,Fb |
3_3_1_3_sus2sus6 |
sus2sus6 |
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R,bb3,x5 |
R,2,6 |
Analysis |
{0,2,9} |
3 |
7(no 3) |
C,D,A |
G,A,E |
D,E,B |
A,B,F# |
E,F#,C# |
B,C#,G# |
F#,G#,D# |
C#,D#,A# |
F,G,D |
Bb,C,G |
Eb,F,C |
Ab,Bb,F |
Db,Eb,Bb |
Gb,Ab,Eb |
Cb,Db,Ab |
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3_3_2_1_7_no_5 |
7(no 5) |
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R,3,#x5 |
R,3,b7 |
Analysis |
{0,4,10} |
1 |
7(no 5) |
C,E,Bb |
G,B,F |
D,F#,C |
A,C#,G |
E,G#,D |
B,D#,A |
F#,A#,E |
C#,F#,B |
F,A,Eb |
Bb,D,Ab |
Eb,G,Db |
Ab,C,Gb |
Db,F,Cb |
Gb,Bb,Fbb |
Cb,Eb,Bbb |
3_3_2_2_Sharp_5susSharp_4 |
#5sus#4 |
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R,##3,#5 |
R,b5,b6 |
Analysis |
{0,6,8} |
2 |
7(no 5) |
C,Gb,G# |
G,Db,D# |
D,Ab,A# |
A,Eb,E# |
E,Bb,B# |
B,F,Fx |
F#,C,Cx |
C#,G,Gx |
F,Cb,C# |
Bb,Fb,F# |
Eb,Bbb,B |
Ab,Ebb,E |
Db,Abb,A |
Gb,Dbb,D |
Cb,Gbb,G |
3_3_2_3_b5sus2 |
b5sus2 |
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R,bb3,b5 |
R,2,#4 |
Analysis |
{0,2,6} |
3 |
7(no 5) |
C,D,Gb |
G,A,Db |
D,E,Ab |
A,B,Eb |
E,F#,Bb |
B,C#,F |
F#,G#,C |
C#,D#,G |
F,G,Cb |
Bb,C,Fb |
Eb,F,Bbb |
Ab,Bb,Ebb |
Db,Eb,Abb |
Gb,Ab,Dbb |
Cb,Db,Gbb |
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3_3_3_1_m7_no_5 |
m7(no 5) |
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R,b3,#x5 |
R,b3,b7 |
Analysis |
{0,3,10} |
1 |
m7(no 5) |
C,Eb,Bb |
G,Bb,F |
D,F,C |
A,C,G |
E,G,D |
B,D,A |
F#,A,E |
C#,F,B |
F,Ab,Eb |
Bb,Db,Ab |
Eb,Gb,Db |
Ab,Cb,Gb |
Db,Fb,Cb |
Gb,Bbb,Fbb |
Cb,Ebb,Bbb |
3_3_3_2_sus4add9_no_5 |
sus4add9(no 5) |
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R,bb3,bb5 |
R,2,4 |
Analysis |
{0,2,5} |
2 |
m7(no 5) |
C,D,F |
G,A,C |
D,E,G |
A,B,D |
E,F#,A |
B,C#,E |
F#,G#,B |
C#,D#,F# |
F,G,Bb |
Bb,C,Eb |
Eb,F,Ab |
Ab,Bb,Db |
Db,Eb,Gb |
Gb,Ab,Cb |
Cb,Db,Fb |
3_3_3_3_6_no_3 |
6(no 3) |
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R,#x3,x5 |
R,5,6 |
Analysis |
{0,7,9} |
3 |
m7(no 5) |
C,G,A |
G,D,E |
D,A,B |
A,E,F# |
E,B,C# |
B,F#,G# |
F#,C#,D# |
C#,G#,A# |
F,C,D |
Bb,F,G |
Eb,Bb,C |
Ab,Eb,F |
Db,Ab,Bb |
Gb,Db,Eb |
Cb,Gb,Ab |
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3_3_4_1_Maj7_no_5 |
Maj7(no 5) |
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R,3,4#5 |
R,3,7 |
Analysis |
{0,4,11} |
1 |
Maj7(no 5) |
C,E,B |
G,B,F# |
D,F#,C# |
A,C#,G# |
E,G#,D# |
B,D#,A# |
F#,A#,E# |
C#,F#,B# |
F,A,E |
Bb,D,A |
Eb,G,D |
Ab,C,G |
Db,F,C |
Gb,Bb,Fb |
Cb,Eb,Bb |
3_3_4_2_addb13_no_3 |
addb13(no 3) |
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R,3#3,#5 |
R,5,b6 |
Analysis |
{0,7,8} |
2 |
Maj7(no 5) |
C,G,G# |
G,D,D# |
D,A,A# |
A,E,E# |
E,B,B# |
B,F#,Fx |
F#,C#,Cx |
C#,G#,Gx |
F,C,C# |
Bb,F,F# |
Eb,Bb,B |
Ab,Eb,E |
Db,Ab,A |
Gb,Db,D |
Cb,Gb,G |
3_3_4_3_sus4addb9_no_5 |
sus4addb9(no 5) |
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R,3b3,bb5 |
R,b2,4 |
Analysis |
{0,1,5} |
3 |
Maj7(no 5) |
C,Db,F |
G,Ab,C |
D,Eb,G |
A,Bb,D |
E,F,A |
B,C,E |
F#,G,B |
C#,D,F# |
F,Gb,Bb |
Bb,Cb,Eb |
Eb,Fb,Ab |
Ab,Bbb,Db |
Db,Ebb,Gb |
Gb,Abb,Cb |
Cb,Dbb,Fb |
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3_3_5_1_Maj7_no_3 |
Maj7(no 3) |
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R,3#3,4#5 |
R,5,7 |
Analysis |
{0,7,11} |
1 |
Maj7(no 3) |
C,G,B |
G,D,F# |
D,A,C# |
A,E,G# |
E,B,D# |
B,F#,A# |
F#,C#,E# |
C#,G#,B# |
F,C,E |
Bb,F,A |
Eb,Bb,D |
Ab,Eb,G |
Db,Ab,C |
Gb,Db,Fb |
Cb,Gb,Bb |
3_3_5_2_add11_no_5 |
add11(no 5) |
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R,3,bb5 |
R,3,4 |
Analysis |
{0,4,5} |
2 |
Maj7(no 3) |
C,E,F |
G,B,C |
D,F#,G |
A,C#,D |
E,G#,A |
B,D#,E |
F#,A#,B |
C#,F#,F# |
F,A,Bb |
Bb,D,Eb |
Eb,G,Ab |
Ab,C,Db |
Db,F,Gb |
Gb,Bb,Cb |
Cb,Eb,Fb |
3_3_5_3_Sharp_5susb2 |
#5susb2 |
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R,3b3,#5 |
R,b2,#5 |
Analysis |
{0,1,8} |
3 |
Maj7(no 3) |
C,Db,G# |
G,Ab,D# |
D,Eb,A# |
A,Bb,E# |
E,F,B# |
B,C,Fx |
F#,G,Cx |
C#,D,Gx |
F,Gb,C# |
Bb,Cb,F# |
Eb,Fb,B |
Ab,Bbb,E |
Db,Ebb,A |
Gb,Abb,D |
Cb,Dbb,G |
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3_2_2_3_7b5_no_3 |
7b5(no 3) |
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R,x3,#x5 |
R,b5,b7 |
Analysis |
{0,6,10} |
3 |
7b5(no 3) |
C,Gb,Bb |
G,Db,F |
D,Ab,C |
A,Eb,G |
E,Bb,D |
B,F,A |
F#,C,E |
C#,G,B |
F,Cb,Eb |
Bb,Fb,Ab |
Eb,Bbb,Db |
Ab,Ebb,Gb |
Db,Abb,Cb |
Gb,Dbb,Fbb |
Cb,Gbb,Bbb |
3_2_2_1_b5 |
b5 |
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R,3,b5 |
R,3,#4 |
Analysis |
{0,4,6} |
1 |
7b5(no 3) |
C,E,Gb |
G,B,Db |
D,F#,Ab |
A,C#,Eb |
E,G#,Bb |
B,D#,F |
F#,A#,C |
C#,F#,G |
F,A,Cb |
Bb,D,Fb |
Eb,G,Bbb |
Ab,C,Ebb |
Db,F,Abb |
Gb,Bb,Dbb |
Cb,Eb,Gbb |
3_2_2_2_Sharp_5sus2 |
#5sus2 |
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R,bb3,#5 |
R,2,b6 |
Analysis |
{0,2,8} |
2 |
7b5(no 3) |
C,D,G# |
G,A,D# |
D,E,A# |
A,B,E# |
E,F#,B# |
B,C#,Fx |
F#,G#,Cx |
C#,D#,Gx |
F,G,C# |
Bb,C,F# |
Eb,F,B |
Ab,Bb,E |
Db,Eb,A |
Gb,Ab,D |
Cb,Db,G |
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3_3_6_1_mMaj7_no_5 |
mMaj7(no 5) |
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R,b3,4#5 |
R,b3,7 |
Analysis |
{0,3,11} |
1 |
mMaj7(no 5) |
C,Eb,B |
G,Bb,F# |
D,F,C# |
A,C,G# |
E,G,D# |
B,D,A# |
F#,A,E# |
C#,F,B# |
F,Ab,E |
Bb,Db,A |
Eb,Gb,D |
Ab,Cb,G |
Db,Fb,C |
Gb,Bbb,Fb |
Cb,Ebb,Bb |
3_3_6_2_Sharp_5add13_no_3 |
#5add13(no 3) |
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R,xx3,x5 |
R,#5,6 |
Analysis |
{0,8,9} |
2 |
mMaj7(no 5) |
C,G#,A |
G,D#,E |
D,A#,B |
A,E#,F# |
E,B#,C# |
B,Fx,G# |
F#,Cx,D# |
C#,Gx,A# |
F,C#,D |
Bb,F#,G |
Eb,B,C |
Ab,E,F |
Db,A,Bb |
Gb,D,Eb |
Cb,G,Ab |
3_3_6_3_addb9_no_5 |
addb9(no 5) |
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R,3b3,3b5 |
R,b2,3 |
Analysis |
{0,1,4} |
3 |
mMaj7(no 5) |
C,Db,E |
G,Ab,B |
D,Eb,F# |
A,Bb,C# |
E,F,G# |
B,C,D# |
F#,G,A# |
C#,D,F# |
F,Gb,A |
Bb,Cb,D |
Eb,Fb,G |
Ab,Bbb,C |
Db,Ebb,F |
Gb,Abb,Bb |
Cb,Dbb,Eb |
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3_3_7_1_7Sharp_5_no_3 |
7#5(no 3) |
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R,xx3,#x5 |
R,#5,b7 |
Analysis |
{0,8,10} |
1 |
7#5(no 3) |
C,G#,Bb |
G,D#,F |
D,A#,C |
A,E#,G |
E,B#,D |
B,Fx,A |
F#,Cx,E |
C#,Gx,B |
F,C#,Eb |
Bb,F#,Ab |
Eb,B,Db |
Ab,E,Gb |
Db,A,Cb |
Gb,D,Fbb |
Cb,G,Bbb |
3_3_7_2_add9_no_5 |
add9(no 5) |
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R,bb3,bbb5 |
R,2,3 |
Analysis |
{0,2,4} |
2 |
7#5(no 3) |
C,D,E |
G,A,B |
D,E,F# |
A,B,C# |
E,F#,G# |
B,C#,D# |
F#,G#,A# |
C#,D#,F# |
F,G,A |
Bb,C,D |
Eb,F,G |
Ab,Bb,C |
Db,Eb,F |
Gb,Ab,Bb |
Cb,Db,Eb |
3_3_7_3_7sus2_no_5 |
7sus2(no 5) |
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R,bb3,#x5 |
R,2,b7 |
Analysis |
{0,2,10} |
3 |
7#5(no 3) |
C,D,Bb |
G,A,F |
D,E,C |
A,B,G |
E,F#,D |
B,C#,A |
F#,G#,E |
C#,D#,B |
F,G,Eb |
Bb,C,Ab |
Eb,F,Db |
Ab,Bb,Gb |
Db,Eb,Cb |
Gb,Ab,Fbb |
Cb,Db,Bbb |
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3_3_9_1_Maj7Sharp_5_no_3 |
Maj7#5(no 3) |
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R,#3,4#5 |
R,#5,7 |
Analysis |
{0,8,11} |
1 |
Maj7#5(no 3) |
C,G#,B |
G,D#,F# |
D,A#,C# |
A,E#,G# |
E,B#,D# |
B,Fx,A# |
F#,Cx,E# |
C#,Gx,B# |
F,C#,E |
Bb,F#,A |
Eb,B,D |
Ab,E,G |
Db,A,C |
Gb,D,Fb |
Cb,G,Bb |
3_3_9_2_addSharp_9_no_5 |
add#9(no 5) |
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R,b3,3b5 |
R,#2,3 |
Analysis |
{0,3,4} |
2 |
Maj7#5(no 3) |
C,Eb,E |
G,Bb,B |
D,F,F# |
A,C,C# |
E,G,G# |
B,D,D# |
F#,A,A# |
C#,F,F# |
F,Ab,A |
Bb,Db,D |
Eb,Gb,G |
Ab,Cb,C |
Db,Fb,F |
Gb,Bbb,Bb |
Cb,Ebb,Eb |
3_3_9_3_susb2sus6 |
susb2sus6 |
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R,3b3,x5 |
R,b2,6 |
Analysis |
{0,1,9} |
3 |
Maj7#5(no 3) |
C,Db,A |
G,Ab,E |
D,Eb,B |
A,Bb,F# |
E,F,C# |
B,C,G# |
F#,G,D# |
C#,D,A# |
F,Gb,D |
Bb,Cb,G |
Eb,Fb,C |
Ab,Bbb,F |
Db,Ebb,Bb |
Gb,Abb,Eb |
Cb,Dbb,Ab |
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Rotations of suspended
7th chords with a missing note |
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3_4_1_1_Maj7sus2_no_5 |
Maj7sus2(no 5) |
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R,bb3,4#5 |
R,2,7 |
Analysis |
{0,2,11} |
1 |
Maj7sus2(no 5) |
C,D,B |
G,A,F# |
D,E,C# |
A,B,G# |
E,F#,D# |
B,C#,A# |
F#,G#,E# |
C#,D#,B# |
F,G,E |
Bb,C,A |
Eb,F,D |
Ab,Bb,G |
Db,Eb,C |
Gb,Ab,Fb |
Cb,Db,Bb |
3_4_1_2_7sus6_no_3 |
7sus6(no 3) |
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R,x3,3#5 |
R,6,b7 |
Analysis |
{0,9,10} |
2 |
Maj7sus2(no 5) |
C,A,Bb |
G,E,F |
D,B,C |
A,F#,G |
E,C#,D |
B,G#,A |
F#,D#,E |
C#,A#,B |
F,D,Eb |
Bb,G,Ab |
Eb,C,Db |
Ab,F,Gb |
Db,Bb,Cb |
Gb,Eb,Fbb |
Cb,Ab,Bbb |
3_4_1_3_maddb9_no_5 |
maddb9(no 5) |
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R,3b3,4b5 |
R,b2,b3 |
Analysis |
{0,1,3} |
3 |
Maj7sus2(no 5) |
C,Db,Eb |
G,Ab,Bb |
D,Eb,F |
A,Bb,C |
E,F,G |
B,C,D |
F#,G,A |
C#,D,F |
F,Gb,Ab |
Bb,Cb,Db |
Eb,Fb,Gb |
Ab,Bbb,Cb |
Db,Ebb,Fb |
Gb,Abb,Bbb |
Cb,Dbb,Ebb |
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3_4_3_1_Maj7sus6_no_3 |
Maj7sus6(no 3) |
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R,5#3,4#5 |
R,6,7 |
Analysis |
{0,9,11} |
1 |
Maj7sus6(no 3) |
C,A,B |
G,E,F# |
D,B,C# |
A,F#,G# |
E,C#,D# |
B,G#,A# |
F#,D#,E# |
C#,A#,B# |
F,D,E |
Bb,G,A |
Eb,C,D |
Ab,F,G |
Db,Bb,C |
Gb,Eb,Fb |
Cb,Ab,Bb |
3_4_3_2_madd9_no_5 |
madd9(no 5) |
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R,bb3,4b5 |
R,2,b3 |
Analysis |
{0,2,3} |
2 |
Maj7sus6(no 3) |
C,D,Eb |
G,A,Bb |
D,E,F |
A,B,C |
E,F#,G |
B,C#,D |
F#,G#,A |
C#,D#,F |
F,G,Ab |
Bb,C,Db |
Eb,F,Gb |
Ab,Bb,Cb |
Db,Eb,Fb |
Gb,Ab,Bbb |
Cb,Db,Ebb |
3_4_3_3_7susb2_no_5 |
7susb2(no 5) |
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R,3b3,3#5 |
R,b2,b7 |
Analysis |
{0,1,10} |
3 |
Maj7sus6(no 3) |
C,Db,Bb |
G,Ab,F |
D,Eb,C |
A,Bb,G |
E,F,D |
B,C,A |
F#,G,E |
C#,D,B |
F,Gb,Eb |
Bb,Cb,Ab |
Eb,Fb,Db |
Ab,Bbb,Gb |
Db,Ebb,Cb |
Gb,Abb,Fbb |
Cb,Dbb,Bbb |
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3_9_1_1_sus2addb9_no_5 |
sus2addb9(no 5) |
Tritonic Chromatic |
R,3b3,5b5 |
R,b2,2 |
Analysis |
{0,1,2} |
1 |
Tritonic Chromatic |
C,Db,D |
G,Ab,A |
D,Eb,E |
A,Bb,B |
E,F,F# |
B,C,C# |
F#,G,G# |
C#,D,D# |
F,Gb,G |
Bb,Cb,C |
Eb,Fb,F |
Ab,Bbb,Bb |
Db,Ebb,Eb |
Gb,Abb,Ab |
Cb,Dbb,Db |
3_9_1_2_Maj7b9_no_3_no_5 |
Maj7susb2(no 5) |
Tritonic Chromatic 2 |
R,3b3,4#5 |
R,b2,7 |
Analysis |
{0,1,11} |
2 |
Tritonic Chromatic |
C,Db,B |
G,Ab,F# |
D,Eb,C# |
A,Bb,G# |
E,F,D# |
B,C,A# |
F#,G,E# |
C#,D,B# |
F,Gb,E |
Bb,Cb,A |
Eb,Fb,D |
Ab,Bbb,G |
Db,Ebb,C |
Gb,Abb,Fb |
Cb,Dbb,Bb |
3_9_1_3_Maj7addSharp_13_no3_no_5 |
Maj7add#13(no3)(no
5) |
Tritonic Chromatic Descending |
R,6#3,4#5 |
R,b7,7 |
Analysis |
{0,10,11} |
3 |
Tritonic Chromatic |
C,Bb,B |
G,F,F# |
D,C,C# |
A,G,G# |
E,D,D# |
B,A,A# |
F#,E,E# |
C#,B,B# |
F,Eb,E |
Bb,Ab,A |
Eb,Db,D |
Ab,Gb,G |
Db,Cb,C |
Gb,Fbb,Fb |
Cb,Bbb,Bb |
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Numbers before
accidentals indicate the number of flats or sharps in raw intervals, so 5b7
is shorthand for bbbbb7. In practice, these intervals would be written
enharmonically, but they serve as an organizational structure for the
Obsessive scale pages. |
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Modal groupings after the
first few traditional groups are an organizational structure created by
Richard Repp extrapolated from avaiable data sources. |
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Chord analysis is by
Richard Repp and may contain mistakes (Please let me know!). Alternate
legitimate enharmonic analysis is also possible. |
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This project would not
have been possible without the following most excellent resources: |
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The Exciting
Universe Of Music Theory |
by Ian Ring |
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All The Scales |
by William Zeitler |
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Beato Book |
*The terms Lydian Traid,
Phrygian Triad, and Locrian Triad seem to have been coined by Rick Beato and
may not be standard, but I like them. Do not get Lydian triad confused with
the Lydian chord, 7#11. |
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© Richard Repp 2019 All
Rights Reserved |
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