String Quartet #4

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Spirale d'Arco Allegro grazioso e pesante String Quartet #4

 q = 90 Violin I  



       p

Viola

Violoncello



  

p

       p

3

Vln II

Vla

           

  Vc. 

  Vln I   5

      mp

Vln II

      



    

    

                

      

p

    

            



 Vln I  





    

          

Violin II

 

by Jeffrey Harrington

 

 

  







   

- -     

poco a poco cresc.

-

mf

   

    

    

   

    mf                          Vla   mf  mp              Vc.       mp mp

mf

© 1998 Jeffrey Harrington, All Rights Reserved

7   espressivo                            Vln I   

2

   

f

                 f sf                         Vla    sf                 Vc.            sf           

Vln II

10         Vln I 

  

Vln II

Vla

Vc.











        Vln I 

Vla

    

 Vc.  



     

12

Vln II

sf

   



       piu f



piu f





   





   



         piu f    



   

      piu f



  



 

   

   

             

   



   

piu f

        

      

 

  

     Vln I  14

      

Vln II

  Vc.  16

 

      

Vln II

 Vc.   18

 Vln I 



      



 





    

  

piu f

    

  

  

   

   



     



   



piu f

  



  

          

  

    

 

   





   

  piu f           



         

Vla





piu f



       

Vln II

     



             

         

Vla

Vc.



   



   



  



  

         

Vla

Vln I



3

 



  

















     

  

  

4

rit.

             Vln I   20

risoluto

  

a tempo q=90

  



              Vln II    sfz sf risoluto              Vla           sfz sf risoluto             Vc.                sf      sfz mf sfz

sf risoluto

23

          

Vln II

risoluto               

  



 Vln I  

mf









mf

 

Vla

Vc.





  

25

             3

Vln II

 

Vla

Vc.





 mf

  

              mf sf risoluto          mf

sf risoluto

           

      

 Vln I  

sf risoluto

    

mf

 

      



sf

      sf

 

mf

               mf sf             mf sf mf              sf

mf

27



 Vln I   

Vln II

       

 

  Vln I  29



poco cresc.

poco cresc.





 

 

   

          

          f

f



 

   

          

   

Vln II



 

f

       

  Vc.  



f



 

Vla



        



3

 

        

  

5



 





    

        

                                      poco cresc.                                Vc.    

Vla

poco cresc.

31

  Vln I   

Vln II

 

Vla

Vc.





 



 









  









 











    



 

 

  







   





6 32

9

 Vln I 

9

9

                                    cresc.                 

Vln II

cresc.

Vla

Vc.



  cresc.   

 

cresc.

33











9

 Vln I 











 

9

 

 

 

 

9



 

9

                                                   

Vln II

 

Vla





     Vc.  34

    

9

 Vln I 



   

  





9

 

 

 

 

9

 

 

9

                                                   

Vln II

 

Vla

Vc.

9



 





   





  















7 35

9

 Vln I 

9

9

9

                                                  Vln II                       Vla            Vc.   36

9 9 9 9  Vln I                                     

       

Vln II

Vla

Vc.



 











 





  







                                        Vln I    meno f   semplice ma conmolto moto                         Vln II   meno f    semplice ma conmolto moto                        Vla  meno f semplice ma con molto moto                              Vc.     37

semplice ma con molto moto

meno f

8 39

  Vln I 

piu f



Vln II

     





 

piu f

   

   

   

    

  

   



   

                      Vla    piu f                         Vc.     piu f

      

    

                   piu f                           Vln II   piu f                               Vla  piu f                           Vc.     41

 Vln I 

piu f

43

  Vln I  

Vln II



Vla

Vc.



 



 



    

 













   

  



   

 





                  



   



           

9 45

 Vln I   

Vln II

 

Vla

Vc.



 

 

46

 

 





9

 Vln I 

  





 











9



























9







 





9

                                    cresc.                  Vln II    cresc.                     Vla  cresc.               Vc.    cresc.

                    Vln I  47

f

Vln II

   f

Vla

    

   f

Vc.

f

9

  

      



                         p                           p                      9

p

p

10

                          Vln I      dim. pp                      Vln II        pp dim.            Vla       49

 

dim.

Vc.



         

pp

          pp



dim.

51

   

  

 Vln I  







                         p              Vla         p                Vc.          p

Vln II

53



 Vln I                

Vln II

Vla

Vc.



 





                                

          

55

 Vln I  

 

Vla

Vc.

p

    

Vln II



        

 



    Vln I  57

     

Vla

Vc.

   59

 Vln I 

  



  







  



               

                    





           sempre p



sempre p

         



sempre p

 



    

                     

Vla

11

sempre p

       

  





                                    

            

Vln II

Vc.

    

     

Vln II

  

    

                   

  

 

       



 

      

12

      Vln I   61



Vln II

 

Vla

Vc.





 



        f        f      f

66    Vln I 



   



Vln II

Vla

  

   Vc. 





f

Vc.

    

 





  





        

          

63    Vln I 

Vla



         

  

Vln II







 

        





   

      

                             

                     pp                pp 

pp







 

   p

13

   Vln I                  69

                        

Vln II

Vla

Vc.

















  

    mf



       mf    

mf

   





  

mf

 poco giocoso Vln I           72



poco giocoso



  piu f

               piu f poco giocoso                 Vla  piu f     poco giocoso                Vc.   

Vln II





       

    

piu f 74

 Vln I     Vln II         Vla       Vc.    

        

 

  

                   

 





                

14 77

 Vln I    Vln II     Vla        Vc.  79

 Vln I   



    

   

82

                         

   

piu f

Vla

Vc.



 

  

               

                             

    

             

Vln II

 

    

     Vln II          Vla                  Vc.    Vln I   

 

  

          



 



       

   





risoluto



     

           sf

   

             sf   risoluto              risoluto

sf risoluto

           sf

84

 Vln I      Vln II

Vla

Vc.

   

   

       

      86

Vc.



    

Vln II

Vla

Vc.

 

    

 

       





 

                             



     







 



 

       

   

 



   





p



  

p



 









       

88        Vln I   











     



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

     

 



   



   Vln I            Vln II  Vla

    

15

  

16

   Vln I  90



Vla







92



Vla



94

   

  

 





   

      

  

        





   



     

         

      

 





        

                                                   

Vln II

Vla

Vc.



mp





  Vln I 

mp

  

        

Vln II

       

   

     

mp

  

   

p

   Vln I 

Vc.

     

        

Vln II

Vc.

  





   





17 96

 Vln I    Vln II

Vla

Vc.



Vc.





     

 











pesante ma semplice



f



   



    

           mf     mf

 



   

   

 





mf

           

             f pesante ma semplice   

 



f pesante ma semplice

Vc.

     



100

Vla





  masemplice  pesante  Vln I  Vln II



          

98

Vla

       

                                           

 Vln I    Vln II

 



      

                      f









   

                      







18

  Vln I  103

Vln II

Vla

Vc.



                                                      

  Vln I  106

meno f

      

  

             meno f          

Vln II

Vla

meno f

Vc.

         

        







meno f







108

 Vln I    p

   

  

 



      

          

    

      

      

       



  

  

               

    





     

                      p             Vla             p              Vc.     p 6 6 6 6

Vln II



19 110

 Vln I    

Vln II

Vla

Vc.



   

      

     

    











  

      

  



sempre p

     sempre p



 

   

        p sempre         

  

     

sempre p 112

 Vln I                    

Vln II

Vla

Vc.



 

   



 

   



        











 

     

espressivo









    

             





        espressivo               Vln II                         Vla                   Vc.           114

   Vln I  

 







20

116        Vln I            Vln II             Vla           Vc.    

119

                        





 Vln I               Vln II               Vla  Vc.







 

121    Vln I   



    



espressivo

   

 

                                           









piu f

              piu f               piu f        piu f

 









 

        espressivo        

        Vln II                 Vla                       Vc.    





21

123                 Vln I   meno f            Vln II       

  

Vla

Vc.







  

  

 

  

          Vln I  125

 

         Vla                 Vc.   128        Vln I  

Vln II

  

Vln II

  

Vla

Vc.









  

 

  

meno f

   

meno f

 meno f

  

 

   



        

      



                                                      



   

      

             





  



    

  

 



 

   

  



22

130                                   Vln I                                     Vln II                                Vla                           Vc.                         133 espressivo                       Vln I  poco  f                   Vln II   poco f                                Vla poco f                      Vc.      poco f  136                           Vln I     dim.                            Vln II  dim.                                  Vla  dim.                          Vc.         dim. 

23 139

 Vln I 

 

      







                                         

Vln II

Vla

        Vc.     142

 Vln I 







Vln II

          

p

 p

    

 



    

                 poco f            

              

                 Vla   poco f                        Vc.               poco f 

145            Vln I        Vln II            Vla 

Vc.







  



 

poco f

     

  

 

                                                

24

147            Vln I        Vln II           Vla 

Vc.







 

        

Vla

Vc.







151    Vln I 

   

Vla

Vc.





  



    

 

  

   



  

 



 



  

    



         

         f            f

   

f



       

     

sempre f

 

    

 

sempre f

Vln II

  

     

149

 



  



 Vln I   Vln II



                      

            f          



     











  



153    Vln I 

   

Vln II

 

Vla

Vc.



 

155

Vc.

 

 

      Vln II  Vln I



Vc.



     

 

 



  

  

  







                     

 





  

   

 

      

         

   

              

 



  



  



   

    

           

    

  

      

25

 

     

    

   

 

           

sempre f

   

157

Vla

  

sempre f

 Vln I    piu f    Vln II  Vla

 



      



  

  

 

      

                    



  

  



26 159

 Vln I 



Vla



 

  Vln I 

Vc.

 

 Vln I 

Vla

 

 





           

  

        



  







 



     



  

    



        

    





        

sfz sfz sfz sfz        sfz sfz sfz sfz          



            





  



  

                              sf



ff

ff                     sf

sf

    

 

163

Vln II



    

Vla



   

161

Vln II

    



  

Vln II

Vc.



  

ff

                sf ff

 





         

        mf

mf







    

                                       Vc.         sfz mf sfz sfz sfz sfz

sfz

sfz

sfz

mf

166         Vln I 

sf

Vln II

Vla

        





         Vc. 

     

sf

sf

 Vln I  Vln II

 

sf

  sf  Vc.   sf

Vla

170

 Vln I  Vln II

Vla





 



               mf

  

 





mf

3

  

                      

 

27

   

  

        



 



     

  mf

mf

 

  f       

  Vc.  



 mf

sf

   



mf

  



3

        sf        

168

  





      

 







  f     f           f

 



  







    

                               



 

  

28 172

  Vln I  

  







     



 















                      Vln II                                  Vla                                  Vc.   

174

poco agitato

9

9

9

9

9

9

9

9

 Vln I                                     p                   Vln II  p                 Vla  p              Vc.      p

175

 Vln I                                                         Vln II                        Vla                   Vc. 

29 9

176

9

9

9

 Vln I                                                       Vln II                       Vla  Vc.



  





177

9

9

9

9

178

9

9

9

9

 Vln I                                                      Vln II                      Vla           Vc.   Vln I                                     Vln II

Vla

Vc.

       

 





























              Vln I    sempre p  molto giocoso e  con moto        Vln II   sempre p molto giocoso e con moto        Vla   

30

179

molto giocoso e con moto

sempre p molto giocoso e con moto

        Vc.   sempre p

    

           



                                  

            

181         Vln I            Vln II            Vla                  Vc.  

   





    





   

    



    







 

   

        

                  Vln I                           Vln II                             Vla                              Vc.   183

   

        Vln I            Vln II             Vla               Vc.   185

187







 

   





   

           

31





          

9

9

9

9

9

9

9

9

 Vln I                                     p                  Vln II  p                 Vla  p                  Vc.    p

188

 Vln I                                       

Vln II



Vla

Vc.





 











  









   







 















 

















 

32 189

 Vln I  Vln II

Vla

Vc.



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

9             f            f      

f

9

f



  

             maestoso

maestoso                       maestoso                 maestoso               

191                        Vln I 

Vln II

  

  

   

 

  

   



 

              Vla                            Vc.          193           Vln I     

       Vln II  ff  sf        Vla    sf ff     Vc.         sf

sf

ff

ff

       

      ff

  ff   ff   ff



 

      

 



 





 

195

 Vln I  

Vln II



196

Vla

 





 





 











   

 

 Vln I  Vln II



 

Vla

Vc.



















 

  Vc.  

 



 

   



 

  

33

 

   

 

      sfz

sfz

         

 

  











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