Prelude I

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Prelude

Nathan Wright Shirley

q. = 72

                   p                  5

   

10

2

   

2



     

2

 

 

2

      



              

   



   

mf

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





                           

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

17



       

14



 

3

                        

       

  

 

  

   3 



 

   

cresc.

  

   



  



            



  



    





                 



  





    

         



       

         

1998, by Nathan Shirley - www.NathanShirley.org



 

2

                       

  

21







   

  

 

                                 

decresc.

   

  

 



cresc.

                           

25



 

f

 

 

 

 

 

 

 

 

3                     

27



 

 

 

  

 



 

   



      







  

    



cresc.

  











    



 

        13

32



 

 

                         

3

29

 

 

 

   



                 



  



  





     

      

35



mp

 

             

      



            

 

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

3   3 3            3                        

39

3

3



                       

pp



  

45

       

     

49

 



                              

  3 3         3   3   3  3         

42



     

3

   

         



   

       

     







  





   

 

              

  

   

       



  

   



       

      cresc.                

         





 



 

         

59







 

      

57



 

53



4





 

             

61

 63

 

  



  

cresc.

   2       f

2

    

       



 



     

 

ff

  

    

 





    





 

           

    

  

                 

                                 



         

    

   





 

 



 

 

  

  

 

  

 



 



 

 

                         

 

65

  

 

  

         



 





 









 

 



       

71

 73

 

  



  

    

            

    

       

       

               

  





    

                               

         

     

                                           



              

69



 

      

67





   

  

 

5

 

 

   



 

  

 



 



 

 

                         

6

  

    

 

    



 



 



p

 

      

        

82

                           pp





 

 

 ff

cresc.

 

 



 



 



            

80



       

 

 

  

                                       

78



   

      

75



  



 

   

 



 

               decresc.



       

       

     

rit.

 



       

                           

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