Cannonball Adderley - Oleo Eb.pdf

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

 

 









 

 

   







 

 



 



 



 

 



          



          









   

 







 

        



 



 

 

            

                 





 

                   





 

             





 

     





      



                     





 

 

                                 



 



 



 





                            





 

  

   

      







      





     



       

 

 







 



       

       

 





 



 

 

 







 

              

 

 

                        



 





     

   

 





 

        





        



 





    

 





      



              





                

            









       

             

        

 





 

    

 

                                 



               



 

 





 

 

 

   



  

 





 









          

 





 





 









 

 

 

 

                        



 



                     





                 









                  















 



                              



                            



 

 

 









      

 



 

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



                                     





 



 



 

  





 

 



  

                          









               

 









       

 















 

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







 





 

 

                    

                       











                    



     

 

         

   





 

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



 







      



 

 



 



 



                            

   

      

 

 







                               



 







        

            

 







 

 



 

 





        



 





                               



 

   



 

  

      

 

           





 







         

 

 



    





                       









                                    





 



 

 





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



 

         







  

   

 

 







 

 





   

   

 



 



     

                          

 









 



   

   

           

 





 







 

 

                 



 

 



              



          





                             





                        



      



 

 

 



 

 

                         



                              





 





 



      

  

   



 











 

  

             



 

   

 

  



 

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





                                                 



 













 

 

                          

      



                    

















          



                                 



 





 

 

 



 



 





                         

 

                         

 



    



 

 

 

 



 

 

 



                              





                   



 

 

 

 



                 







 

 

                 



 

             



      

 



        













 

 

 

 

        

 

  



           

 







 







              

















            

          

  

 

 



   





             

                         

 

 

 





                               

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