Phrygian_Generic Modality Compression

April 4, 2017 | Author: openstring | Category: N/A
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Phrygian (another look) (using Goodrick’s Generic Modality Compression)

In E:

C

D

E

F

G

A

Drop root to get:

C

D

F

G

A

B

B

Rootless Hexatonic Combos 1.

(b6) C (7) D (b2) F

D -7 no5

(b3) G (4) A (5) B

G cluster (1, 1)

2.

(b6) C (7) D (b3) G

DQ

(b2) F (4) A (5) B

B 7b5 no 3

3.

(b6) C (7)

D 7 no3

(b2) F (b3) G (5) B

G 7 no5

4.

(b6) C (7) D (5) B

B cluster (½, 1)

(b2) F (b3) G (4) A

F cluster (1, 1)

5.

(b6) C (b2) F (b3) G

GQ

(7) D (4) A (5) B

BQ

6.

(b6) C (b2) F (4) A

F

(7) D (b3) G (5) B

G

7.

(b6) C (b2) F (5) B

C Q (4,#4)

(7) D (b3) G (4) A

AQ

8.

(b6) C (b3) G (4) A

A -7 no5

(7) D (b2) F (5) B

B dim

9.

(b6) C (b3) G (5) B

C ^7 no3

(7) D (b2) F (4) A

D min

10.

(b6) C (4) A (5) B

A cluster (1, ½)

(7)D (b2) F (b3) G

G 7 no3

D (4) A

Triads

3-part 4ths

7th no3

3-part Clusters

7th no5

b

VI: F

b

VII: G

V: D min

b

VI7 no3: C ^7 no3

VII: B dim

VI7 no5: A -7 no5 III: GQ V: B Q IV: A Q b

VI: C Q (4, #4)

VII: D Q

V7 no3: B 7b5 no3 b b

2 34: FGA

5b6b7: BCD b

VII7 no5: D -7 no5

345: GAB

45b6: ABC

b

III7 no3: G 7 no3

b

VII7 no3: D 7 no3

b

III7 no5: G 7 no5

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