Step Swing

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STEP SWING As heard on ROSAS by LOLLO MEIER

Composed by L. Meier Transcribed by Denis Chang www.denischang.com www.facebook.com/denis.chang

Medium Swing

A Intro E¨/B¨         





12



11 13

10

E¨7



B¨7(#5)

9 8

8 7

8

6

6 7 7 6

 

A¨/C

10 11

B¨7(“4)



B¨7(#5)

9 8

8 7

8

6

6 7 7 6



6 6 5 5 6

  

 

           

  

 

B¨7(“4)

10 11

E¨7/D¨

11 10

B Head E¨ 9     



11 13

10

 

A¨/C



11 10

E¨/B¨ 5      



E¨7/D¨

 



11 11 10

11 11 10

    

6 6 5 5 6

11 11 10

    11 11 10

A¨ A¨‹ E¨ C7 F7  B¨7                         3

13

12

10

10

10

12

10

12

13

13

12 13 12

11 13

13

11

 A¨  A¨‹      E¨ E¨7 B¨7 E¨ B¨7                       13





12 13

12

11

11

13

13

12

10 13

12

11

12

13

Copyright © Gypsy Jazz Academy www.gypsyjazzacademy.com

10

13

12 13

13

12

17     

2





12

A¨ A¨‹ E¨ C7 F7  B¨7                        

E¨7

3

13

21 E¨     

12

10

10

E¨7

10

12





10

A¨‹

12

13





13

B¨7

12 13 12

11 13





13

12

 

D7



11





10

10

G B¨º7 A‹7 F7     G©º7   A‹7     D7    G/B                      25



10 12 12

10 12

10 12

12

13

10

13

12

10 12

10

13 13 12

14 12 11 12

10

G¨‹7   C‹7    F7   B¨    G‹7    Bº7                     29





13 15 15

13 15

15

16

13

16

15

13 11 12

11 12

10 10 11 11 11 12

11 9 12 10

9

12 12 12

12

      

F‹7

B¨7

8 9

9 10

8 9

     33



                      



E¨7





C7

F7

B¨7

3

3

12

13

     37

A¨‹



12

10

10

10

E¨7

12





10

12

13

A¨‹

13





12 13 12

B¨7

11 13

13





11

12

B¨7



 Solo C Guitar E¨ E¨7 A¨ A¨‹ E¨ C7 F7 B¨7 41    3                                  3 3

1/2



10

3

1/2

10

8 11

9

10

9 10 9

8

9

8

8

9

10 9

8

7 10

8

8

10 8

9

6

8

6 9

7 10

9

7

 E¨ E¨7 B¨7 E¨ B¨7  A¨   A¨‹      E¨                              45

3

3



6 13 12 13

12

11 13

11

13 11

13 12 11 10 13

12

11 13 10

13

12 13

13

12 13

12

11

15

  E¨7        4

49





11

11

  A¨‹   

13



3

11 12

B¨7     C7      F7           



13

8

11 10 12 11

10

12

10

13 10

11 12 11

10 12

11

10 13

10 13 10

E¨7 A¨   A¨‹ D7  E¨                                  53



3



11

11 12

13 11

8

10

10

8 11

8

7

9

10

10

7

8

9 8

7

8

12 12

12 14

12

B¨º7 A‹7 F7       A‹7    G©º7   D7      G/B                                57

G

3



13 12 12

15 12 15

13 14

13

14 11

13

12 13 12

13

13 12

14 1312 11 14

12

12

10

12

1310

3

3

3

12

10 13

1114

13

11

    Bº7        C‹7     G¨‹7 F‹7   B¨7   F7    B¨    G‹7                  61



3



15 12 13

10 10 13

11 12

11

13

12 11 10 11

13 10

11

11 10 11

3

13 10

3

3

12

13 10

12

10 13

12

11 8 9

10

        65





11 8



A¨‹

3



10

8

9 6

8

C7

F7

3

3

8 6

8

7 10

6 9

7

9

6 7

6

7

8

7 5

6

E¨ E¨7 A¨ A¨‹      E¨  B¨7                   3



3

4

5

3

3

4

5

9



6

7

6

4 10

7

6



8 6

8 5

10

8

8

8

6

6

7

7

6

4

4

10 7



 

7 10

9 6 9

9

6

7

B¨7

      3

3

5 6

5 8

         



9

9

3

3

3

6

    A¨‹            

E¨7

8

3

6

           73

4

B¨7

3

3

69

6

5

              3                 

E¨7



7

8

5

6

C7

8 5

8

6

5

3

6 8

7 10 7

F7

B¨7

     

7

8

5

6

8

6

5

3

7

8

5

6

 E¨7 A¨ A¨‹ E¨ B¨7 E¨ B¨7    3 3                            3 77





8 6

5

6

5

8

8

5

6

5

8

5

6

5

8

5

6

5 6

6

5 6

5 8

6 8

10

9

7 13

9

    6

81





 E¨7    



11

11 11

11

  A¨‹     

 C7    F7     B¨7                         



11 11

11 11

11 9

11 9



11 11 8 8

11 8

11 11 11 8 8 8 10 10 10

11 8 10

11 11 11 11 8 8 8 8 9 9 9 9

7 7 7

8 8 8

A¨     E¨     A¨‹  D7                          85



E¨7

3



8 8 8

8

8

8 10

8

11 10 13

13 11 10 13

11

11

11 12

13

G



G©º7

12

      93



12



12

10

12

Bº7

3

10

11

10 8

3

11

8

8

12 14

     

3

12 12

10

12

13

12

11 14

13

11

10

12

13 10

13

A‹7 D7 G/B B¨º7                            89

10

 

A‹7

12 11 10 9

F7

    

3

3

13 10 12

11

11

12

12 11 10

12

10

11

F‹7 B¨7      B¨   G‹7 G¨‹7           3             C‹7

F7

3

3

10

9 8 9

8 10

8 11

10

8 13 10

11 10

11

10

11 10 12

9 12

10 13

12

10 13 14

    97



E¨

7 E¨ C7 F7 B¨7    A¨    A¨‹                                    E¨7

15

15 12 13

15 12 13

15 12 13

15 12 13

13 12 13

13 12 13

13 12 13

13 11 11 11 12 11 11 11 13 12 12 12

13 11 11 11 12 12

13 12 11

13 11

10

10 13

12

11 13

                                    101



E¨7



A¨‹



B¨7



B¨7

1/2



13

      105





8 6

8

8



8

8

8

10

9

8 9

8

7

8

11

8

8

10

8

10

7

8

8

7

8 6

9 7

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