Patterson, Paul – Deviations Op. 88 – Score

PAUL PAT TER SON

DEV I ATIONS O p. 8 8 for S t r ing O ctet

Sc ore

Jo s e f We i n b e r g e r

Copyright © 2002 by Josef Weinberger Limited, London All rights reserved UNAUTHORISED REPRODUCTION OF THIS COPYRIGHT MATERIAL IS ILLEGAL First published in 2002 by Josef Weinberger Limited 12 – 14 Mortimer Street London W1T 3JJ United Kingdom www.josef-weinberger.com

* * * * * * * * * * * * * *

INSTRUMENTATION

4 Violins 2 Violas 2 Cellos

DEVIATIONS Op. 88

for String Octet PAUL PATTERSON

I - Chasing Mistress Ford!   

Vivace vigoroso

Violin I



 



    



f

Viola

 











 

fp





 



fp











ff

 

 

ff







 

ff



  8



Vln I

  Vln II

  Vla



 

   

  

 

   

   Vc.



fp

   

  

 



 

  

     

pizz.



 

       

       







fp



fp

    



    



Copyright © 2001 Josef Weinberger Ltd., London PHOTOCOPYING THIS COPYRIGHT MATERIAL IS ILLEGAL

 

 

   





  



 











 



fp









               

   ff

fp

f

       



fp

 

    

  

     

 

    

ff

 

     

  

fp



     

 

      





    

 

ff

fp

   

    

 

   

    

   ff      

 



    

 

   

  





fp

 

arco



 

ff

 









fp

  ff





 





fp













 



 

fp

fp

  Violoncello















fp pizz.

 

 

   Violin II

q. =144



f

 

     

    

 

 



ff

  

ff

 

 

ff

      

ff

   

   ff

   

ff

ISMN M-57005-054-3

2

  15

Vln I



    

  

A



        





                      

f

         

f

  





             

Vln II

 

 

Vla







  

 

     



      



                                  f

p sempre

                                 f p sempre               



            



arco



f

                               f                                     f Vc.                                f

      



      



f

pizz.

      





B

 































22

Vln I

 

                                                         

Vln II

 

                                                                                                      p    

Vla

      p  

Vc.



 

arco



mp



mp

         

    



    

 

   

  

        

 

    

                                         

mf



mf

        

mp

      

mp

     

3

 







29

 



mp

Vln I

 Vln II



Vc.

 



   

      



      



C

               

                       

p

            p

           

 

    

  

   

 

    



 

    

  

 

    

  

 







    



    

            

          

        

   

   p

               

        

            p

                       

              





mp

              

Vla



 







energico



energico

p

   p

energico

 

        

 

        













  p

  



    







36

Vln I

p













Vln II

 Vla

  Vc.

       





        

    







p

 





       







    

    p

  



  

 

  

  





mp





p







mf



     





          energico





              



       p





      

p



      

pp

4

   43



Vln I











                     mp

   Vla







 mp 

 

    





   



  









  









 





mf

mp



   

 

   

 





     Vc.





Vln II    





   

D 

      









   

    



    







mp

   

    

mp

     

























  



50

Vln I





     





    

 



   



    

 



   







 















mp







 







  



    





mp

   





mp

 Vc.





  

 













   







   





     











mp



mf

mf

mp











 





 

      

mf

mp

Vla



mf

Vln II





mp

    



 



      



   

mf

 

 

      

5

 

            



 

57

Vln I

Vln II



   

         

  



    

        



         

        



 



      f



f

             f

Vla

    

f





     



        



                 









          

f

        



f

    

  f

f

f

  f

                         f

f

f





           

            

f

Vc.



f





        

E



 

f



 f

  























    64

Vln I

             

mf

mf

                       mf mf                                

sf

Vln II

mf

       



      





       



 

      





       





pizz.

sf

mf





sf

Vla



mf

sf

Vc.

      

sf



f

sf







       



 

              



mf

mp

     







    



        



            mf





mf

6

F

  

          

71



mf

 







       

f

     



    



              f  mf arco                                      mf  f  mf                                          p f                                

Vln II

Vla







p

 Vc.

        

f

            mf                 

Vln I













                      p









mf

                 





mf

mf

p

mf



G

  78

Vln I

                                       pp





     











mf

 Vln II

    

 



  

 







    

 

mf







     





                



 

pp









    



     

 

pp

                          

                     pp                        

              mf

    

pp

mf

Vla

Vc.









   

     

pp





pp

  

  

  

  

  

  

 

7

           85

Vln I

 

            













  

Vc.



           pp

  Vln II

Vla

            

   

     



        

                    cresc.

        

                     cresc.     

                        cresc.                                 pp cresc.                            

                             

cresc.

                   cresc.            

             

cresc.







  

  

  

  

  

  

   cresc.

  

  

  

  

 



H

Vln I

91                                            mf (cresc.)

                (cresc.)



                       mf

                    

                (cresc.)                                     (cresc.)                                     

Vln II

(cresc.)

Vla

Vc.

 

        



 

 

mf

               

                                                        mp (cresc.) mf                           mp

(cresc.)







(cresc.)

  

   mp



   



mf

 

mf

   

8

  



97

   









   

f

  

   

 

cresc.

                                           f cresc.                               

Vln I

Vln II

          mf

Vla

    Vc.

   



 

   





   



mf

   



f    



f





   

   

    

   

 

cresc.



    f



 





cresc.

    f

cresc.

f

cresc.

 

     

                                               

mf

  







  







cresc.

cresc.









   103

              



           

                          

Vln I



    

ff

ff

                        ff





ff

                              

Vla

 



Vc.



 

    

    

    

    

    

      ff                                    

                              

Vln II

    



 

 

 

 

 

      

ff

ff

    

ff

    

    

    







        

         

 

9

         109

       

Vln I

               

Vln II

               

Vla

       

Vc.

        

   

I                      molto                    

molto                       molto                     

       



 

 



p







      



     

   



















                



p

p

p

molto







molto

                 molto

                       molto                 molto

    





    





 p

sfz



sfz

    

 

117

 

Vln I



 











    















 







    









       

    







p

Vln II

  









    







    

p

Vla







                  

Vc.







 



     



p

mp



p





    











    







p

10

 



















125



Vln I



  

  

mf



 Vln II



pp

    





    







   





         



























pp

Vla

Vc.









      





























   p



pp















pp



J

 



































     















    















    















132

Vln I

Vln II

Vla

   

   

     Vc.

      

pp



                   mf                                           

mp







f

mf









mf





          

 

 

11

 







140





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



mf

Vln I





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



mf













           pizz.



 Vla









           f

f

  

         

     Vc.



            f



       pizz.

  







    

           



         



                        147

     

 

    





  

          





Vln I

mf

f

      



   







mf

f

Vln II



 

   

  

  

 

K 

















mp

              mp

 































Vln II

Vla

mf

    

mp

           

  

     



 

    

pizz.





f

       f mp pizz.                                           mp Vc. f pizz.                                         f mp                   

pizz.





        

    

       

          

   

  

 

   

  

      

       

     

 

       

12

    154

Vln I



                         mf 









 

Vla

Vc.

    

     

  

    

mp

      

     

  

                           

  



                       



  

  



f arco

                       

            

        





               



arco

Vln II











    

 

        

   

  







   









 f

 f 

         

         

   

   

  



   

   

         





  

  





  

   

mf

  

mf

  

  

  

  

 

 

 

mf

   

mf

mf

   

              

   

161

f

Vln I











Vc.

f

          







    



   

  

  

 

 

   

 

    

             

      

    

  

      

mf

        



        

  



  

 

    

  

           

  





  

  









sf

  



              

 

   



  



mf



    

 

    

 



Vln II

Vla

 

L

  

 

     

 

   







     

  

 











13

Vln I

   167               sf pizz.







 

Vln II



   

Vc.



f

   

 



   

   

 

  

 



    



  

    





     

  

  

 pizz.

 

f pizz.

  f



   sfz  

    

 

  





 



 

 



sfz



     



     













arco

arco spiccato

  

f

spiccato

             mf

   

spiccato            

arco

mf arco

spiccato

            mf



    











f



    

      

  





f

sfz





 

f



f



Vla





     

pizz.

M

arco spiccato

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

mf



sfz

arco

spiccato



  

mf





         

   175

Vln I





 

 

ff





    



   







 



             ff                                                                 







arco





   

ff

Vln II

                                                                                                                    

Vla



Vc.

arco



 

                                                

                                                                              

     



  



    



        



 



 

                

14

  

      

182

Vln I

  Vln II

  

         

   

  



           

 









  



        

 



                                       



                                

Vla

Vc.

 



 

 

N

                                

                      

                                

                                

                                   

                             

                                  







  

                   

   



 



    

                 

          189

        

  

          

  

Vln I



Vln II

        Vla







 





      

                                



                                  

                                                             ff                                

              f

      

        

f

sfz

                            







sfz

        Vc.









 





                          











       

sfz

              sfz



    f



15

  196





pizz.

  f

Vln I

 

pizz.







pizz.

f



 

 



arco



      

pizz.





Vla







 



pizz.





              

         



f

pizz.

   



                  mf



  



arco

   

pp

   











pp

pp

















f

f

Vc.

pp





f

 

      arco









Vln II

O







f



   

arco

  











pizz.

f



pp







P

  203







Vln I









    













 





    









 





    











     

  

arco

 

  









pp

Vla

 





Vln II

Vc.









                 

arco

mf

   

pp



    



    

p

  pp

            



arco

 

    

   

pp

















16

Q

 







211







          





mp

Vln I



                    













pp

Vln II









   











    







    





    



















Vla

Vc.































    









    



pp



   









p

mf



pp

pp

    219

Vln I



 













   

pp















    















   













   









   















     

p

Vln II











pp

p



pp



p

Vla

  Vc.













pp

p











pp

pp













pp

17

       227

Vln I

Vln II





     



     





    















R





 



 



p

p

   



   



                              p                               p

                                                                                  p

Vla

                                                                                  p

Vc.

     



      



  

      







       

       

       

       

p







p



234

Vln I

   Vln II

        

            



  



  

 



  



  

 

mf

      

             mf

                                            mf

                                                                                     mf

                                                                        mf

Vla

                                                                         

Vc.



 

mf

          

       

       

                

          

       

       

             

mf

mf

18

S

241                

  

  

          

  

  











    



Vln I

  



                                     

Vln II

                                      

                                  

           

        



 



        mp              

      

mf

       mf

      





        



    



mp

f



mp

         mp 

                                                                                         

Vla

Vc.



 





mf

        248

Vln I

  Vln II

 

   





 



   







     



  

     





        

 







 





Vla

  Vc.





  





   

 





   



mp

  



  

  

 

 





    

 

 





mp



 





 

       

 

   



    





 



mp



 







mp

 

   

 

mp

 



19

 



255

Vln I



 

 



   



 Vla

  Vc.







 

   





     









 

   





   

 

       f             

  

 







   



       

   







        

f







    











f



 

     

      







f

f

  



      

    

 



    

   

  



   

Vln II

    

T











     

f

    

        









f

  262                     Vln I



 

 

   

       



   

 

     

                                  

Vln II

 

    

 





                     



f











f

Vla

Vc.

               



 

 

   

f











   f



 

                    



 



                       

         

                    

                                          

       



 



     

20

          269

Vln I

   

U 





  



   



                      

pizz.

Vc.









  





   

  

p

   

 

  

 



f pizz.





sfz

        

pizz.

               



 Vla

 



  





pizz.

   



f

    f

            

 

pizz.



f















f







p











 pizz.

   



  





p

sfz

       



pizz.



 

f

f

f

  



f

                

Vln II

  

pizz.

sfz

p

  



    



 



  



  

f

   

  

276

Vln I



  

 

Vln II

p



   

Vc.





 



p

 

 



 



 

          

p





p

    

Vla

 











 p









p





     

 

        





 

   

     

 

  

     

  



f



  



 

 

f



 

 

 

    

    

  

  

  



f

 

                          

  

   

  



 

  

  

 

 

f

       

p



 



 

sfz



sfz

  

  

  

  

   

  

  

  

  



sfz

     sfz

 

21

  283









   

Vln I











  



p

   











  



 

  









p











     



   





 



  

 

   

  

mf





arco

p







  

p



arco

  







  

 

  

  

mf



 

arco            arco               





 

  

        

p

Vla



  

  

   

p

 

 



p

Vln II

Vc.

   



  

mf



    

   



V

  290

Vln I





      

Vln II

 

sfz

f



 f

             f                



 

arco

f

f



 

  







sfz

sfz

sfz

sfz

sfz

sfz



sfz

                

sfz



f

sfz



 arco

sfz

                     

arco

Vla

Vc.

                                            f                                   

arco

     sfz



     

sfz

sfz

      

                

f

   



sfz

                                                                                        

                     f

f

                

sfz

     

    

sfz

22

W

298                            Vln I                                                  

                                                               

Vln II

Vla

            Vc.



 

        

               

   



 







    



   





     

     

    







    







       

                                        





                                        







 





 





 





   



   



    305

       

Vln I

 Vln II

  Vla

  Vc.

   











             



   





    f

 



 







               

 





 

 













   



   











   









  













più f







   

più f





       

 

        

   

                      

        

X



   









 







 



 

23

         Vln I

              

312



                           

sfz

 

          

           

                         più f               

  



 

             sfz sfz                  più f sfz sfz sfz                                        

Vln II

 

  

    

    

       

     

più f

                                             più f         arco       pizz.                               

Vla

Vc.



più f









più f



















Y

  319

Vln I

               







  







































   







     







     





sfz



 

        f

  

Vln II

     

          

Vla

  Vc.









     



  



   

  f



  



mf







  



          

f



 

       



f







    f



mf

         

   p

24

 











































































































  



        

    

326

Vln I

Vln II

Vla

 Vc.



menacing

    





p





               

              

 

                 

  















































































334

Vln I

Vln II

Vla







      Vc.





mf

   

menacing

   

   

  

  

          

  

     

  

mp

       

  

p

                

        mp

      



   

   

  

25

Z

 













































  

 

f

341

Vln I

Vln II







mf

  

   

  

                    

                            

                     

                             

  



  

  

mp





  



menacing

mf

Vla





    

       

mf

mp

mf

mf



     



mf

       



  



AA

             pizz.                       sf ff f     Vln I                                              f ff                                           ff Vln II                                              f ff                                                                     

348

Vc.



ff                               f ff                             f

Vla

f



 

                           

 

Vc.







        f

   







       

 ff         ff

     

             

     

 



 



 



26

  355

arco  



 



ff

Vln I

mf

      ff





pizz.

Vln II



sf

 

arco  

ff





 





     

 



     



pizz.

sf





Vla

Vc.



pizz.

 

sf    





arco

  ff





pizz.





 

 arco    



ff

     

      

     

      

     

mf

       ff        

mf

ff

mf

mf

     

ff

ff

                  

 

mf

ff

mf

ff

                  





    

     

ff



ff



                  



arco



sf

                   mf

ff



BB

   361

Vln I

   

Vln II

   

Vla

   

Vc.



 

                  

    

                          

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

 

    

         

 

    

   

 



           

   

  



   

 



                        

                                                                                                          



pizz.



pizz.



pizz.



pizz.

  

sff



  

sff

  

sff

    sff pizz.   sff



pizz.



pizz.

  

sff



sff



pizz.

   

sff

27

II - Before the Reckoning    

q = 54

Vln I

Vln II

 p



  

con sord.



  



  

con sord.

p

  p

 

p

       

  

mp

mp

      



        

  



        mp



        





        

con sord. pizz.

    





 





 



pp

 



pp







p

   





    

 

p

 

p

mp

pp

mp

 

pizz. 



pp

p



arco



 p

           









      

  

   



p

p



      

p



mf

p





p

 

 



 



pp

mp

    



pp

       





 

pp

mp

con sord.

p

       



p con sord.

con sord.



      

 

p con sord.

   Vc.

      

  

   Vla

con sord.

              9

mp

Vln I

pp

             

 

pp

pp

3             

 

             

 

3              

 





mp

3

pp

3

mp

pp

3

pp

mp

Vc.

pp





               mp

3

pp



pp

  

mp

Vla





              mp

Vln II

3

A



pp

 

pp



pp



pp

  p





pp

 

       



p

 

  



    



     











    





p

pp

 p



arco

III

pp



p



 

p

  

  



  



p



     

mf cantabile













p

   



28

  



16

Vln I

   

3

p espress.

mf

    





   

 



                

   





   





   













pp

pp







pp

Vln II

 







pp

pp

pp

 





pp



pp

 



 

3

   



pp

 



pp





           



 

Vc.



    



Vla

B senza sord.  

pp

  pizz.   



pp

mp





arco

  pp

      22

Vln I

3

 









p

 





 



 

p





  





 





  















   



   

pp





  pp



5

mf

 





pp

pp

  pp







    

    senza sord.                                          3 3 3 pp

 

 

 

pp



Vln II

Vc.

3

 





Vla

      









      senza sord.

29

C

  







  







  









28

Vln I



pp



  

































pp







pp

pp

pp

Vln II

 



pp



   pp

Vla





    



 

sf





    



senza sord.





                     Vc.



pp



p senza sord.







pp



3

mp



pp









 

pp



            5          

 







35      















pp

pp

3

mf

3



p

sf



D

Vln I

pp

fp

     



    

senza sord.

p

Vln II senza sord.

    

Vla

Vc.

             



fp

p





    

pp

     





pp



p



fp

   

   

pp

 pp

  pp



    p



 3

  

     3 3

        

   f

f



  

      5

   

   

 

 







3

    

 sf

   3

p

 sf



30

  



 



40

E





pp

Vln I

   

     Vln II



         3

pp

 

Vc.









 



































pp

pp











pp

p sognando



          mf



  

3

















      

 

pp





        

 senza sord.   

  



pp



 

 





pp

p

Vla

  

    p

  



F piu mosso

  

pizz.

  





47

Vln I

   

  

  

  



  pp  

    

pp

pizz.

p

Vln II

   

pp

Vla

Vc.

p





   arco sul pont.



 

p espr.



   

pp

 

p

  

   





   

   

       





   

p

    





  

  



  p

 



p espr.

 

       

sul pont.





   

 











 











   





 

pizz.

 

pizz.

 

arco

p

p

 

pp

 

 

 

31

   53

Vln I



sul pont.

  p







 

   

       

        



 

           

 

     





 









         







        



  



arco, sul pont.



    

 

  

mp





pp



pp







p

3

Vla



 

mp

pp

Vln II

Vc.





pp





         3



  



    

arco, sul pont.

















pp

    

   

sul pont.

     p

     57

 





G 

       3

  p

Vln II



 







 

3

    3



          

     

  

mf

Vln I

  















 





              mf

Vla

 



p

 Vc.



       







     

       



3

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

   



p







3



      

     

 



 



       

 



3

   

 

mp





p









   

mp

32

  60

H

          3

3

3









            

  

            

 

    Vla

 



3

3





3

mf

nat.

3



mp

 



mf

f appass.

nat. 3

  



mf

           3



3

modo ord.

 

 

nat. 3

  

mp





           



mp

  f appass.

          

f



modo ord.

 

 



mf

         



     

modo ord.

    





         





            

    

f appass.

3

Vc.

    



f appass.



3

mp



nat.

3

mp

Vln II



3

3

mp

 

    

                  

Vln I

 



nat.



mp

3

    63

Vln I









3

   

 



      

3







Vla



 





     

    



  







         

     







  

   3

3

       

      3

3

 

     





 

      



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

 





   



3

3

3



 

                                                     

Vc.

mp







Vln II

 

  



 











    3



            



 

       3

3

  

                                    

 

33

66                3





sf

Vln I

modo ord.

      

     

              

Vln II

modo ord.



     

sf

      sf

3

    

       sf

Vla

        

sf

3

         sf

3

         sf

 



sf

3

 

 

        

           

3        

sf

3

              modo ord.

sf

mf

ff



    



3





6

  

3

        sf





f











f

   



f fp

f

 



 

f

fp



     p

f

   



f

   3  

f



f

f

sf

   







3

f

sf

sf



f

3



    

3

sf

             modo ord.

Vc.

I







f

f fp







       71



3

Vln I







 

 





Vla

       

   p

mf











mf

 

  





 





mf





 

  solo

p

 

p

















  

 

  





 

   



 







  



  



f



 

  

p



  













  

p

mf



p

mf

mf

  

p



 



p

mf

 

Vc.





mf

  Vln II

   





  

   



34

J

   78

  mf

  mf

Vln II

  p

mf

  mf

Vc.



 

p



mf

p





mf







 



 











  

p

 



      3

solo









   

 



        





p

  





p

mf

Vla



p

   

 

p

mf

Vln I







3



 

  niente

K Tempo primo





   



    





       

mf

  









  









   

 

   

 

       

  



  

   



   



   

       86

Vln I

  

   Vln II

  

   Vla

Vc.

     

   

         

   

   niente  

niente





con sord.

 

con sord.

pp con sord.



    niente  

niente

 

niente

pp con sord.

 

   niente    niente

 

ppp con sord.



 

p espr.

  



 

 

con sord.

ppp

pizz.

   

 



p





 

 

 

 

   



 

 



 

ppp







  ppp con sord.     con sord.



 

3



   

 





 

 

 

   

 

       

 

3

 

   

  

  

  

arco

p

 



35

  

  

94

3

mp

Vln I

 



p

   



    

3

3

  3





p





      3

p

 

     

pp

   

 

   



  

p



       

pp

3



  

    

  

3

p

  

Vla

 

     



 

Vln II

Vc.

   

  

L

        



pp

    

   

pizz.







  



 



pp

p



pp

p



    

pp

 









   





  







  







  





   







   



   





  

p







  

pp

         

    

       

    

      

3     

3

100

Vln I

p

3

3

p

3

3

Vln II

p

pp sub.

        3

   

       

3

p

3

3

       3



         3



   









pp

3

      

p



       

    

  Vc.

3

       

3

Vla

        

       

3





pp sub.

3



pp sub.

3



p



mf 3

     p

        





        3

  

3   

  

  

  

  

  

  

  

3

3

   3

 



  



  

  

  

 





  

pp sub.



  

  

pp sub.

3



sub.

3   

pp sub.

pp sub.

3

 3



  

   









  



36

Vln I



 ppp





 M  



  













  



       



  

    



  

ppp

 



ppp

Vln II

 

ppp

 

ppp

Vla







ppp

    Vc.





 

espress.

p



espress.



   



    



    

3

3

p

   

 

p

3



 

  



 

arco



3

 

pp

     



pp

pp

pp

 

3





 



 

         

3

                 

  

espress.



espress.



 

3

p

   

 

ppp

più mosso



  106



   110



Vln I

espress.

   Vln II

  



pp

   

pp





 

    

3

  

   





           

  

3



3

 



mfp





 

 

 

 





pp

     

3

   

Vla

  

   





pp

 



                    3

Vc.

  

3



 

3

     

pp



  

5









 

pp

37

N Più Lento q = 50

 solo   114

Vln I

p

Vla

















 

 

  

 

 

 

  







 

 

 

 

  







  

 

 

 







 Vc.



       

  

Vln II

  



  

 

 

 

  

    

38

III - A Matrimonial Conundrum! Presto q =138

  

                                                           

            

Vln I

f

f

  Vln II

   

Vla

   

Vc.



 

                                                                                                                    

f

f

                                                                                                                       

f

f

                                                           

f

                                                          

f



   5

Vln I



       

   A      sfz

           

sfz

 







                       

                          sfz

Vln II



sfz

                 sfz



            sfz

pizz.



 





        mp

arco



mp



                           sfz                     

Vla

Vc.



pizz.



 

pizz.



 



           







          mp 



      

      

  

pizz.



    

  

mp















mf



arco

 mp

  

mp

 mp

  

                      arco

mp

39

                 f

 

                  f

 

                   

 

                   



9

Vln I

f

Vln II

f

                     Vla

 



  

                        

 

                        

                 f mf 

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

Vc.



f





pizz.





 

            



      



             



f

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





f







                    





f

mf

f



 

f

mf

f

  







f



  



  







  

        

           

arco



f

 

             f





ff





      

ff



Vln I

13                  

ff

               ff

                    

                                 ff

Vln II

                 ff            

Vla

   ff

  Vc.

                                             



 

ff

     

              



                                                    

          pizz.     



ff



        

sff

                      



   

                   arco              



 





   



     



  

 

 



40

               



                 



17

Vln I

                                                   f



f

                                                       

     

f

                                                             f                                                       

Vln II

f

Vla





 Vc.

 

   



 



      



 

     f f                                                    

                                                       

f





arco



f

            

   Vln I   21

B

         

 

sfz

   



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



        

Vln II

sfz

          

 

pizz.



   

sfz

 



          

sfz



         

  

   

sfz

                 



f



fz

                       mp fz arco

                       



                  sfz





fz

pizz.

      pizz.       

Vla

mp arco

mp

sfz

                     

Vc.

                             

mp

mp





mp











mp

   

         

fz

                 







fz



f

 







mp



 



        

f pizz.



f



41

Vln I

25                        

mf

f

                       mf

                       mf

Vln II

   

                

mf

            

mf

Vla

 

    



  f

Vc.

        



 



ff









  

 

f

       

        

          

f

  





f

arco

ff

 f





       



       









           

                     ff

                    ff                 ff

ff



                 

ff

f



ff

        

ff





  

                     

              

 

   

f

  



   





        

ff







arco

ff

 

ff



C

Vln I

           29                                                                  f

            

  

                             sfz

f

                                         sfz f                                                    sfz f                                                                           

Vln II

         

sfz

f

Vla

        Vc.

        

sfz



     pizz.     ff



          

            

  





  

f

 



sfz

 





42

           33                                f

                                     f                                  

Vln I

 

f

Vln II

            

                                 f  f                                                                

Vla



  

f



             

f

 Vc.















 



ff







ff

arco











 







 



   

f



  

 



   



           f





     

ff

f

   37

Vln I

Vln II

Vla



 mp espress.

 

            

        

 

          

        

f

espress.

f

                     

Vc.





espress.

          

             

 mf espress.

     



   







     



mp

mp

      

mp

                       

     mp  f                        mp

   



 



pizz.

 

ff

   







f

   



       

arco

     

f

              

f

        

        



    

43

D

  41



pizz.



ff pizz.

Vln I

























  ff

Vln II



     Vla

           



                                

Vc.

                  

          f arco

             f

ff



arco

   



           



f

                                                  sfz mf f                                                

sfz mf

f

sfz mf

f

sfz mf

f

                                                                                                                                                      

sfz mf

f



E

                 45

Vln I







ff



          ff                ff                 

Vln II







                 mf





             









ff

Vla

           ff              











ff





             ff



poco sul pont.



   

pp sempre

ff

Vc.









             sempre pp poco sul pont.                            sempre

sempre pp





sempre pp

p

          sempre pp



pp



                         sempre pp





44

 poco sul pont.                                                                                         50

Vln I



   

sempre pp

                

       







        

   

    



    

                 



mp

Vln II









p

                                                                         Vla

   Vc.



                                                                         p  sempre pp                       poco sul pont.









       

sempre pp





   



 54                               

normale

Vln I

                

 Vln II



   



     mp

        p





                  mp nat.

              



mp

                                                                               

Vc.



                                       mp mp                                                                                  

Vla



        

     





 

               



      

 



pizz.





45

   58

Vln I

 

        

      

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



 Vln II

      

     



F

nat.                                             mp

pp

                        mp                         

                                                                   

             mp           nat.  

                                           



     

 



mp

p

Vla

p

Vc.

mp

   







p







 

   arco      mf

p

      





        

mp

                           mp

         62

Vln I

   

f

                                      f

Vln II

            f

 

            f              Vla

f

       f            nat.

Vc.

                                 ff

                           ff

                                                     ff

                                      ff                                                            ff









ff











          









f

f

46

66             



mp

Vln II

mp

            

               

Vla

mp

 



p

mp

 



        p

      



mp

Vc.



                        mp p                     mp p                  

Vln I

mp

  







     

p

      

 



                 

mp

  

    

mp

     

mf



   

mf

            poco     sul  pont.                       

poco sul pont.

 

               



p

      



mp



   

       mp

 

       p

mp

    



p

pp

   70





 

Vln II







            p

Vln I



        





mp

             

p

 

mp

       

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



mp

   





            

mp

                 

     



mp



     

  

mp

                                                                  Vla

                                                                                  

Vc.

     





          





 





p





pizz.

  p





47

G

   74

Vln I

mp

  

                                  

 

          

Vln II

 

       

             nat.

Vla

  



 

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

   



mp



                              f

                 

             f

 

          

       



f

   

       

f

                

f

                             f                      

nat.

  Vc.

          

                           



                 

arco

mp













f

             f

 78                          

ff

                                           

Vln I

ff

                             ff                                   

Vln II

ff

           

                                   ff

Vla

  Vc.









      ff    

        

         sempre f

       

    

   



       sempre f

 

mp

  

     

 

  

  

  

   

      sempre f

  

sempre f

 





 





                                ff



ff

   

      



       mp



sempre f

 

            



 sempre f

48

  

      

82

Vln I

Vln II

 



    



    



H

 Vc.

    

                                              pp                       

    

pp





       



       

sempre f





sempre f

 

pp

pp

p

    



                                   mf pp                                                         

           Vla



                     

   

 

 





      

         pp

               pp







  

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



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

86

Vln I

 Vln II

                         

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

                                                                                                                                    

Vla



Vc.

                         







                                       pp

                                                                  









                                 pp

49

90            

Vln I

           



  

  

   

 

Vla

             













  





   







   

     

   

p espress.

         p

  



   









    

p espress.

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

      





                                                                                                         

Vln II

Vc.

     



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

      



I

                                                   94

p

Vln I

 

                                 

p

p

Vln II

          

    

                                                   

            



                                          p                                                   

Vla

 



 

       

        

                                  

p

Vc.



                                           p                                             p











     

mp

mp

50

  

      

98

Vln I



                                         

Vln II

Vla





  

   

  

   

 

vib.

   

p







 

 

    

p



     



         



vib.

    

p vib.

        Vc.

   

   p 





 mp











            pp

    













    







pp

   

               



pp

p



J

  102



                     



f

Vln I







Vln II

      





            Vla

 

Vc.

                                     pp f

          





           



   





                       f

                            f pp                               

                    

pp

               pp





       

       

 

        

f

  

  

pizz.







 

f





 

51

    



  



106

Vln I

    

 

mp

Vln II

Vla

Vc.





mp

   

 





pp

 



f



 

mp

pp

                

pp

              

f

f

                                   pp f                  



      

     

          

   

              mp

                              



pp

f

              





      

f

 arco                          mp               











   f       

mp

f

 110         

Vln I



p

        





                             

 



pp

Vln II

Vla

Vc.

                 

   







    

















pp

       

     p

pp

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



  



p

              pp

                      pp

   

              pp

                         p    pp                        p

      

             pp

        

   



          

             

pp



             

pp

52

K

                                                mp pp  Vln I 114

                                   







                                                                           









pp













                                        







                                 







Vla

Vc.

       

p

                                     

Vln II



                               



    118

Vln I

    

                

            

  







pizz.



 

pizz.



 p

















 pp







pp

















                       

pp







            p



f







     f

   

             

arco

f

pp

            





                      

                  p

Vc.



p

Vln II

Vla







           



        

arco

f

            

f



         f

            

f



         f

53

 















123

Vln I

Vln II

 





mp



 

pp

    



ff IV



          

p

p

ff IV

    

ff IV

     

ff



pizz.



pizz.



pizz.

pp

                     pp             

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

IV

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     

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

  ff pizz.   ff

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