Two Pieces No.2

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Two Pieces no.2 I

  

Nathan Wright Shirley

                        

  

                   6                      

    

  



                            11                                                                       16                               

   21

 



  



  

 

  

 

                                  

                    

           6

 

               

6

               25                                                                        2004, by Nathan Shirley - www.NathanShirley.org

II

2

       

    



  

    

    

    

20

  

   



    



  





  

   

   

    





    

    

   

 





  

   

 

   

    

  

     

   

   

  

   

    

 

   

    

  



   

       

15

 

  

   



   

     





   

10

 

   



5

  

   

   

  

Nathan Wright Shirley



   

     

   

  



                                                                        

25

2004, by Nathan Shirley - www.NathanShirley.org

3

30

               

 3     3  3                   



 3                     3

38





   





      

        42                

 



        

34



     3

3

  

       



  

      

3

   

        

  

 

                              

                                                    47       3 3     3 3                        

   

3





  



3

 



3

  



                

                                                       

51

3

3

  

  

      

3

  

 

4

      3  3    3                        

55

3

3





  

  59      





 

  







 

3

  

  



3







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

          





3

  

   3



   





  



 





  

       

                                         

63

67

  71

  75

   

     



    



  

  

  





     

 



 

 

 



   





   









  

        





   









 



                                                    

5 79

                                                 

83

              87

   

  



90

    



   

 

 

  



 

 

  

 

 



 





 









 

 

 



                          

       

       





 



 







 

  

   

  



 

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