Technologies of the Self

Page 1

Technologies of the Self Funky, Straight q = ca. 80

Ben Norton

Solo bass 1st X; Drums enter 2nd X

                                                                              

4

P-0                                                

7

0 6

A1 11

4

t

e

5

     

AŒ„Š7(“4)/F©

 

   

F©‹13(b5)

 

     

   

          

      

               



17 D(#4)/F©

     

 

                

    

8

E‹11/F©

15 AŒ„Š7(“4)/F©

7 1

              

 

    

2 9

   

    

13

3

Solos

               

         

19 AŒ„Š7(“4)/F©

  

      

   

   

 

            

Copyright 2013 Ben Norton

   


2 21 F©‹13(b5)

 

E‹11/F©

 

 

          

  

       

AŒ„Š7(“4)/F© 23

  

  

  

             

   

    

A2 25 D(#4)/F©

  

G¨Œ„Š7(“4)/E¨

                                       

      

E¨‹13(b5)

28

 

 

             D¨‹11/E¨

  

30

  

G¨Œ„Š7(“4)/E¨



             C¨(#4)/E¨

32

           

              

      

      



         

 


3 G¨Œ„Š7(“4)/E¨

34

 

 

    



    

      

  

        

  

 

         



           

           

C¨(#4)/E¨

40

G¨Œ„Š7(“4)/E¨

            

 

E¨‹13(b5)

 

D¨‹11/E¨

            

36

38



       

        

              

A3 43

CŒ„Š7(“4)/A

  

    

       

   

  

       


4

   

 

45 A‹13(b5)

G‹11/A

 

CŒ„Š7(“4)/A

 

                                 F(#4)/A

48

 

 



                               

51 CŒ„Š7(“4)/A

 

               

 

53 A‹13(b5)

  

            

G‹11/A

 

  

        

   

       

55 CŒ„Š7(“4)/A

 

  

  

           

57 F(#4)/A

 

    

   

      

      

          

 

   


5

B    

59

        



                

61

    

    

 

  

    



         

 



    

 

 

   



   

   

 

65

   

 

   

           

 

    



    

       



     

 

 

         





     

          

 

     

  

           

 

       

         

              

   

63

 

    

  

     

 

     

          



       



        





 

 

      

 

        


6

  



  

67

C 69

 

 

 



G¨7(b5)

F7(b5)

CŒ„Š7(b5)

      

   

       C1

 

 

 

 

 

C¨Œ„Š7(b5)

D7(b9)

 

    

     

G7[áÁ]

     

          

 

G¨7(b5)

      

   

     C2

   

F7(b5)

80

    

   

  

   

   

       

   

   

    

85

     C3 CŒ„Š7(b5)

     

90

Double-Time Swing q = 160 Solos over FORM: |C, C1, C, C2, C, C3 ... C6|

     

75

   

    C4

   

   

   

C¨Œ„Š7(b5)

          

95

  

       

C5 100

    

D7(b9)

   

 

   

  

C6    

     G7[áÁ]

104

 

  


7

Funky, Straight q = ca. 80

   

D       108

   





 

    

              

 

 

  

    

                                   

   

  



111



     

       

     



     

 

  

           

                                   

114

    

         

     

                   



      

 

 

       

 

                            

    

117

 

    

     

   

           

   

  

   

          

               

                                       

 

        



 

 

   

 

        

           


8

  

120



                     

  

 

     

      

         

   

  

            

125

   

  

   

       

        

  



 

 

           

   

 

          

       

    

   

   

 

  

  

 

                                       

  



        

     

   

   

 

       

      

  

    

    

                                                           

123

 

 



     

  

  

                     

 

 

 


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