Kenny Garrett - Giant Steps - Alto

January 19, 2018 | Author: C. Mark Halberstadt | Category: N/A
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Short Description

Kenny Garrett's solo on Giant Steps. Alto Transposition....

Description

Kenny Garret's Solo on Giant Steps

Trans. M. Halberstadt



 2 3                              q = 145

4

               

7

5

6                    

 8       

 

     E

9



uh

 E



   

uh

                                       

10

11

e

uh

12

                                     

13

14

15

                                      

16

17

19







20 21                                   

22

         

25



18

         26 

23





  

  

        27 

24

  

 



  

      



29 30                                              3

28

Copyright © 2007

2

  32     

          

31

33



  



 



 

 

35 36                                       

34

                

37

    

40

43

 

  

49





   

46

     

41

  47

    

38



39



          

              



44

     

42

    

  45                  

             48            

       50

 

 

      51              

   53 54                                  

52

56      57                                

55

58

 

   

60                                59

3 61



    

  

 

         

64

67

 

  

65

62

        

63

 

    

              66 



       

    

     68         69              

        

70

71

           72     



          74 75                          

73

76



79



  

                        77

       

     

82

85



88

    

 









      80     

78

     

         81

            84              

83

86 87                                3

 



  89

        90                   

4 91

 







     92             93                   

         

94

97

       

100



103



  

 

95           96                 

       98  

          99    

101                           

      



        

106

104

     

 107         

                110   

109

      

112



102

        

          

105     

          

       

108

    111       

   113       114       

    

 

  

        116    117                                       

115

118





120                                                 119

3

5

  122            123                         

121

       

124

127



    

125

 

  

      

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

3

3

3

128

      

3

          130               3

131



133



  3

     3

      

3

     3

3

3

  

3

132

        

 

3

3

      

129

3

126

3

      

3 3    3       3

        

 3         3

134               

     3



3

  

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