Valse a Bamboula (Fapy Lafertin) - Angelo Debarre

March 28, 2017 | Author: sisman8386 | Category: N/A
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Valse à Bamboula

Les diagrammes d'accords sont donnés à titre indicatif pour les premiers A, le B et le premier Trio



Intro

trad (Fapy Lafertin)

q = 220

                        



5

7

8

7

5

8

5

7

8

Gm6



7

5

9

6

5

8

6

5

3

5

4

5

5

6

3

3

4

      3                         3  3 10 8 8 11 10 11 10 8 8 11 10  7 7 8 5 565 4 5 5 7 8 7 8 6   A

Gm6



  

 

4

5





7

10

8

10

8

7

7

8

7

10

8

8 10 8 7

4

4

6

                 



3

7 8 7 6

7

8

9

10

7

8

10

10

8 10 8

7

7

Gm6

11 10

3

13 11 10

12

11

13 12 10

13 12

7

10

8

D79

                  

8

7

3

8

D79

    

3

Cm6/A



4

                  8

4

D79/A

10 12 10 8

7

8

    10 11 13

3

10

D7

     7

8

5

6

Gm

2



Gm7

Gm6

                  3 3



5 6 5

4

5

5

7

Dm7b5

5



Gm[maj7]

  



8

7

8

7

8

11

10 11 10 8

3

9

8

10

8

7

6

7

8

10

8

10 10 10 8

7

p 2 2 1 3 3              3        

3



4

D7b9

3            

 

A7

B

6

4

 



5 5 6

7 6 5

3

9 9 9 8

8

10

11 11 11 10 11

5

4

D79

9

8 11

15 15 15 10

9

8

10

8

    

10

Gm6

10 6

8

7

D7

                        5 3 4 3  5 3 7 4 5 8 5  5 6  2 3 6 Fine

Gm6

                    3 5

11 10

   



8

p22133



8

Gm%

Ab%

4

10

Cm

G7(13)

7



8

                   8

   

4

5

7

4

5

7

6

7

8

5

7

5 7 5 3

3

3

      3

5

3

2

5



D7b9

4

         3 5 3 2

  

 

3

5

3

2

5 5 5 3

2

3

7

8

5

6

Gm6

4

5

4

7

5

7

Cm6/A

6

7

5

8

7

D7

3

3

5 7 5 3

Gm6

4

      3

D79

2

3

6

5

Gm6

3                         

Trio



 

4

2

                    3 5

 

    

3

D79

4

4

1

3

           

3

 

Gm6

4

6

5

3



5

6

  3

4

2

Bbmaj7

2

 3

4

3

5

3

4

4

Bo

7





1

0





3

2

3

5

4

3

5

0 1 2

Cm6

D7

           0

1

2

5



5

3

3

3

Gm6

  



3





3

6

3

1

0

0

1



  

3

3

Dm7b5

3

2

3

4

G7

         5 4

3

4 4

3 3 4

     0

1

3

4



Cm6/A

D7

 

   

4



3

 

4

2

6



3





2

1

4

2



1

2

3

2

 3

4

5

1

0





3

2

3

Cm7

  6

1

2





3

6

3

3

4

3

 

5

0

1

2

0

0

1

3

  



3

3

2

3

4

G7

    



5 3 4

4

4

  

D7

6

3

3

3

3



5 4 5

Dm7b5

 

2

F79

4

4

5

1

Ebm7

3

4

0

         

      4

3

3

0

4

2

Cm6

5



3

3

4

7



1

7

5

Bo



3

     

Gm6

5

1

Cm7



 

6

  3

3

   



3

8

Bbmaj7

  

 

1

      

 

3

    

A7

5

 

1

Gm6

 

4 3 4

3

   3

3 3 4

Bbmaj7





3

4

5

G7

 3

 3





6

8

 6





 

 

     

 

     

9

10 8 9

8 8 9

8

10 7 8

6 6 7

8 8 8

Gm6

8 7 8

 

9 9 9

10 10 11

3

5 6 5

4

5

5

7

8

7

8

7

8

11

10 11 10 8

Gm6

8

Cm6

7

10

3

8

10

8

7

7

8

7

10

8

8 10 8 7

6

D7                     



3

7 8 7 6

7

8

9

10

7

8

10

10

8 10 8

7

 

3

13 11 10

12

11

13 12 10

13 12

10 12 10 8

7



7

8

8

5

6

    10

8

11 10

     8



7

     Gm              11 10

   

7

3

8

5

8

D7                      

 

 

 

                  3

 

A

D7

Bb6

F7/13

C79

7

10

8

    10 11 13

10

D7

     7

8

5

6

Gm7 Gm6                           3



Gm

Gm7M

3

5 6 5

4

5

5

7

8

7

8

7

8

11

10 11 10 8

8

10

8

11 10

6



Dm7b5   G7 Cm                   

    

3



8

7

9

8

10

8

7

6

7

8

10

8

10 10 10 8

7

9

8

Gm

           3          Ab

3

 

A7       

 

6



 





D7  

5 5 6

7

 



3

3

Gm

5

6

5

2





1

0







3

2

3

  3

1

10

10 6

Gm

5 4 5 4

4

Bo

Cm6

4

15 15 15 10

3

1

3

6

5

D7

          0

1





3

6

    1

2

2

3

1

0

0

1

7

1

2

3

  



3

3

8

   0

Cm

3

D7

2

3

8

3

3

3

3

5

10

    

                  3

Bb

  

 

8 11

9

2

Trio



10

11 11 11 10 11

9 9 9 8

8

3

8

2

3

4

Dm7b5 

G7               5

4

4

3

3 3 4

4

Gm

     3

4

3

1

3

1

3

2

3

0



1

3

    0

2

3

3







 



 

A

2

Bb

 



3

3

2

Gm



5

Cm

4

Bo





1

0

5

2

C7

9

3

 

 

10 8 9

8 8 9

4

3

3

3

1

0

0

1

  



6

5 3 4

4

3





3

4

3

     

Bb

 

     

10 7 8

6 6 7

8 8 8

F7

8 7 8

9 9 9



5 6 5

4

5

5

7

8

7

8

11

10 11 10 8

4

3

3

G7





6

8

4

5

 6

3

D7 

 

10 10 11

                  3 8

3

  



3 3 4

3

7

2

 

2

  



G7



1

3

3

3

4 3 4

Bb

 

5

8

0

C7

Dm7b5 



3

4

5

  

5 4 5

Cm6

1

      4

4

4

3



          



3

3

4

5

3

0



2

F7         

Ebm

6

Gm

3



3

   

 



1

  

 

2

Cm



 

   

  

 

A7

7

8

    7



8

5

6

    10

8

11 10

8



Gm

D7                    

 

8

Cm6



10

8

7

7

8

7

10

8

8 10 8 7

6

3

7 8 7 6



D7 

7

8

9

7

10

8

10

8

10

8 10 8

7

3

13 11 10

12

11

13 12 10

10 12 10 8

13 12



7

     Gm         

11 10

8

7

7

7

10

8

    10 11 13

10

D7

     7

8

8

5

6

Gm7 Gm6                          3

 

8

3

 

10

D7                     

 

7

3

    

Gm

Gm7maj

3

5 6 5

4

5

5

7

8

7

7

8

8

11

10 11 10 8

Dm7b5   Cm      G7            



3

8

7

9

8

10

8

7

6

7

8

10

8

10 10 10 8

7

8

Gm    Ab 3                 3



11 11 11 10 11

10

8

9 9 9 8

9

8 11

3

10

8

15 15 15 10

10



8

11 10

    9

8

10

8

     10 6

8

7



A7

      



6

5 5 6

D7

    

 

7

5 4 5 4

3

6

5

4

Gm

          3 2

3

6

5

5

3

3

9



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