Four Pieces For Clarinet & Piano

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To Olga Harris

Four Pieces for Clarinet and Piano I Nathan Shirley

q = 108 ??

 

 

       4

 

  

    8

5

 

  



 



6

   







3







      

 

7



     

 

12

   



  9



    

 



 



    



     





  



                             





  

          









 

Piano

2



Clarinet

        



       

 





11



 

 

 

 

     

  

                        13 14                                    6                  3 3 

 

   

10



2006, by Nathan Shirley - www.NathanShirley.org

2 15











 

16







17



 





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

18



 











  

    

23

 

   





           

  

25

 





   

   



 

 

   





 



  

26

21





24

3

   







20

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

        3          22



19

   



     

 

     

  



   

7

  

27









       

28



  



 

 

 





       





  

   



 



   





  







3

    29

  



  

33









36

 



3

3



 

3

3

3

3

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

3



35

3

3

 



             3



3

3

3

3

38

 3

 

3

         

      

3

37





   

  





 

34



3





32



     



   

         3



31

 



   

 



30

   

    

3 3 3                                           3  3 3 3

3

  39



 

  

 

 

 

                 8

8



  





         8

 

  

4 40





  

 



 

                



  

 











     

 



               



 

 



 

 



  

    



8

8

8

 

8



 



4

8

8

41

  



                                           42



 









 

43

 

    

   8

8

8

8

 

 



















4                  8

8

5 44



 







 





45

   

                                                          46















49











    

8

     8

 

 



 





8

        8









   



            8

 

 



8





               

8

8







8

8

    48     







8

8

8

47

 



  

 

8

8

8

   8

   

50



8

 



8



8

   8





6

  51

52



                   55

 

         

 

58

     61



  

      

56



   







  

59

            7



 



   



 

         







  

   





 

   



   60



   







  



 

63

 

 

 

  

   

 

   





  



7



  

3





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

62

   

 

7





    

                  

 

 

  

57

54

 

 







    

7

 



   

  

   



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



      







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

  

7



53



 



 

 

 

   





       3

          





 



5

           3                             68 69 70 67                                                                        71 72 73 74                                                                    75 76                                        77 78 79                                                                  64

 

65

66

7

 













II 

83











  

   84

85





86



  



  



 



              92

 

              

93



89





 

            94

90







91

 

            

                           

95

             

87

                                                              88





                 

2006, by Nathan Shirley - www.NathanShirley.org

 



        

  

 



82

                              sempre                           

Piano

81



Clarinet

 

q = 180 ??



8









         96



              

9



  

  101



 

              



 





 

98



                

102





  

  



 99  





  111

  





 

     

 

112







 

110

  

                                            

    



113

  

           

             

 107   108   109      



    



114

   

      





106

















  





 104                   loco              

103

                           105

100

         

 







   





  

 



97



 117    118    119   120                                                                     

116

128











             



                  

  124           

  125  126                                     











131

 

 

           

127



  123



129 





  

                    sempre                         132

 



133



  







   

  

122

  

                              



 





121

 





115



10

130



 

 

 

          134



 

         

11





 

             148



 

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

145

 

  



 

     

      loco

  





  



143





               

147

  

 

  



 



                   

        





    

 



  139

                              

 



146



 149  

           



          142



138

150

   

  



151

  

  

 





  

  



                      

141

 





  140





137

             

 

              

144





136













135





12

155

 

 





          





 



      



156

157



  





154

 

          

153



152

   

  

        

 

  sempre        

  

158











 

loco

   





q = 120  ??

 

Clarinet

                 

 

5

Piano

 

161

 

     

               

 

 

    162 







160

 



 

6

III

  

 











      5

    

 



  13



          5

 163  

                          

167



168





 



      

 

169 3



           







            164 165    3 166 3                                                                      

   



  





170

           





 

       

2006, by Nathan Shirley - www.NathanShirley.org

   

   3 

 

14

           171

         176

   

  

     

       

172





                     173

 

     

    

      

   178 

177

              

         3 3     

174

175

     

 

     

179      

180

        3

 

                   

    182     183    184      

 

3

 

 

  

 

 

 

188     187                                    186

           189

 



         

     

5

    

 

 

 

  

      

190   



  

185

3

    



     

181



 

    

     

  

   

     191      

  192

        

    

 

  



  

 

197 DC al Coda

 



DC al Coda

 

     

   

 

 

 

3



 

3

 



      





Coda 5

   

3



 

    





   









 



   



     199 



 

   

 

     







196

      

198 Coda

       



 

 



3

  

                               3





195

 

 

  

193



 5

194





15



 

5

 

      













    

      

 

200

 

         

 

203







  

         



 

 

     

6



201

   





       







      

 

 

  

   



   3





 







  

204

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

205

5

 



 202 



 



  

            



 

      3

 







3

   

16

 

 





 





 

Clarinet

IV

q.=80 ??



     

Piano

 

210





 





  214



 

207

 

    

  

    

  

   

  



  



213

    



215



 



   



                         

212





 

 







216



217

 218

                                 

 

219









209



   

208

        

   211





17



        





  











 





222                                       220

221





2006, by Nathan Shirley - www.NathanShirley.org

 





18

 

 



223

224

   

225

226

                                          







227

228





     

     

 

          

 



 

 

    234





    

 





               

 



   

236     

237



                                      

  

 

     



 





    

235



230

 

 233                         

232

    

   

 

229



                231





  



  

 





     



19

                                  238

239

 





 



     





    



  





240

243         244                                                                  241

242

 



 





 

 

 

 

                                              



245



246

 



 

 

                250

 

251

 



 



247

 





248



 



  





 



                                           

 

 

249

252



   

 

253

        

20

     254

255

 

            

 





258







256







 



  261         260





   

 





   







     

262

                         



                        

     

  259 



257



        







                                                     263

264

265

6

 

 

 

  



6

6

   

  



      

21

  266



    

 



6

269

     

6

 

  271



   



  

  

    

 





  

6





 

   

   

 273     

272

           



   



 



 







  

  









6

6

 

   

   



270

 

    



          

   



   

268

6

6

  





    

 

  



267







  



 

6

 

6





 

  



          





 

 

      











274

  



 

        

         

  

22   

  



           

275

  



 

   

 

                                 

276

   



277

 



   





      278 4 279 280 4   281  282         4                                                

283







284



 

4             4                          

 





285

286

287

 



 

                                                            288

  





  289

290    



291

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

  



 



292

   



             







   

 

293



  

 





294

23

 



295

296

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

297



    

    

298



 

   



  

                                        301 299     300   302     303                                                              

304





 



 

308





    





  



307

                           



306

   

  



  

309

 

 







310





 

       

      

 



305





 311

                        

  

 





24 312



 

  

320



 

  

  

     

    

 

317

       



  

 

318

319



 



 

                                           321

   

   325

322

  

  



           

315

                                        

             

314



323



 



  

 

324



  

316





     

 

                            

313



     

        

326



    

 

   

 327     

       



 

   

         



    

25

    328

    

329



 330     

  

   332

     

 

  

          333

       









  



     

      





                

                             



331

 

334



 



 

   





   



  



     337           338                                                              335

336

 



  339

 

 

340

            

 

 

      



 



  

341



    

342

      





 

     





  

 





         



  



  

26

 

                          

343

344

   

     

 

  



   



 

 



                               346

 

  

 

348

        

 

350

347



351



 







       

 

353

 

6





6

 6









349



     





                

6                 6

             6   354  355                                   

                6

           

                  

352



 



                     

345

6

        

6

                     6

 



6

  6



   

   

356



 





357

 

  





                         6   6              

                 6 6               

6

6

6

6



27

  

358

 

      

 

   

  6          6



 

 

          6                    

6





359







                           6

6

6

6

6

6

                        

360





361









        



  

 

  


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