Four Pieces

for Irena Hramenkova

Four Pieces     3

   

7

      

I

q = Andante 3

      

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

      

   

         



 

      

             

     

    19                 3           

  



                 

 

    







3

 

 

 



   





    

                     



       





 

    

                                          12                                                           16 3                 

  

 

 

3



Nathan Wright Shirley

3

  

2003, by Nathan Shirley - www.NathanShirley.org





2 22





 

 

           3

       3 3

      

        

                             25                                                                 30                                                                       



 

35

 

    

  



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

39

 

                                                        3 3  42                                                             3   

3                                                       

46

                rit.         

50

   

56







A tempo          

       3 3                           

 

       

  

3

3



       



                                 3

 



 

 

   

            



3

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

     

3



            

63

3

78

 



 

        

 

    

        3





         3

                            3

3

3

 



     

       3 3                                                

70

3

      

    3

         

 



 

 



    

                            3

  

92

         

            99       



 

     

106







   

113

3

     



  

   

3

3

   

   

               3

                            3                          3                                                      3                           



        

             



      

85

      

       3

                     

                             119                                                                      

3



4

5                                            3                       

124

129

 

                                    

    

3

 

134

                                           

140

 

  





       

                3                                          3                                  

                                 rit.

3

  

    



3

poco

3

3

3

3

A tempo

3

                                   



 

           

150

a



145

poco

 

     

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

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

                            

            

6

                                                                    

156



   

   

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

           162           

                            

          167             

                                        



172

       

 

   

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

  

                                                                                 177             3                                             3                           180                                                                            

II

7

q = Andante

                                  

         



   

    

 

186

                                                    3

190

      

  

194

 

 

  

  

     

4 3

  

     



 



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

                5 4 3





                                1

                                      3                         

198

2

1

5 4 3

1

1

   

202



2

5 4

       

4 3

   

    

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





 

8 205

     









                                                   208                                                        

    

 

    

   

  

  



       

218





   

      

   



215

      



 

 



 

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

              



  

   



           3

   

   



3







 



  

 

        



 

   

                   221

3 2 1





   

 

      



5 4 3







212

5 3 2 1



3 2 1

III  





 

  



     

q = Allegretto



 

                   

 

   

 

 



 

  



         6

 





 

  



     

  



   

228

9

3

                               232             6 3 3                                    

      

          



239







 



      







 







  



             











3







  



235









3                             



   



   



 



   



243

3





                          3

3

  

 





           



                                           

      

    





251









247



   

10

                                 255

  259





  



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

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

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

                                

 266



   

         

  

 

 

 

  

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

  

         



 





    



263

                      

  

IV 11

                                         q = Prestissimo

 

 

     

274

                                            

                      280                                         

 

  

                                                  

284

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

288

 292

 





  



        

  





  



  

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

  

 

 

 

   

12 296



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

        

                                                   299                                     

302

  305

  308

 

                                                                                

              

     

                   

           311                      

          

 

                  

         

 

                         

                         

 

                                                

 

       

           

315

                       

             

       

             

 

                        

              

       

13

 

                   

          9                       323                                               9                326   3 3                                                    9                           329  3 3                20 RH  LH                                         RH LH             331                           18 319

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  

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

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