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 

q = 120

 



    q = 120      p                ff            ff     



11

   A        mf    





























 





  



























 























 

























  

   



cresc.

 





19

A             mf         



  cresc.  

 



 



            

 

 



   

  ff     

  

  



 









   

  

 

   



    



    



  

     

  

   

 



cresc.

 cresc.



Copyright © Graham Fitkin March 1990





  

 





   





  

 

  



  

 

  

 

    

 

Graham Fitkin

     

   

     

  

 



 

p



 

 

 

    

     

  

mp





  

  



      

   

    

 

 



             

Fract

         ff

2



  

  

       

      ff      ff    

  

 



3

     

   

28



        





 



   

dim.

  



  45                                 

 

        



 



  



      

 





B

       

       





p  B

  p 







                

              36

      

   

     

                   



             

     

      

                           

        





   

 

   

     

 

        



f





     



 



 

  





        





  



  

   

       

       f     

   







   



      

 

          

  

  



 

  

 

 

  

C 

              

C



                                                  

     

              

           

       

 

 

                                             



 

 

  



 






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