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B-77 Bella: Lethe

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r Máté Bella f o l a s LETHE u r e pFor string orchestra vonószenekarra

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SCORE / PARTITÚR A

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EDITIO MUSICA BUDAPEST

A Universal Music Publishing Classical Company

B-77

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Peter  Eötvös  Foundation  Series

máté bella p e r

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er

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lael t h e

s u for string orchestra vonószenekarra

score – partitúra

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EDITIO MUSICA BUDAPEST Universal Music Publishing Editio Musica Budapest Ltd H-1370 Budapest, P.O.B. 322 • Tel.: (361) 236-1100 • Telefax: (361) 236-1101 E-mail: emb@emb.hu • Internet: www.emb.hu

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Orchestra: 12 Violins 4 Violas 4 Violoncellos 2 Double Basses Durata / Duration: ca. 16 min. The piece was commissioned by Musica Viva and the Bavarian Radio Symphony Orchestra and the Péter Eötvös Contemporary Music Foundation in 2014. / A darab a Musica Viva és a Bajor Rádió Szimfonikus Zenekara, valamint az Eötvös Péter Kortárs Zenei Alapítvány közös felkérésére készült, 2014-ben. World Premiere: Musica Viva concert series. München, Hercules Hall, 20 February 2015. Bavarian Radio Symphony Orchestra, conductor: Péter Eötvös / Bemutató: Musica Viva koncertsorozat. München, Hercules terem, 2015. február 20. Bajor Rádiózenekar, karmester: Eötvös Péter.


Abbreviations and symbols – Rövidítések és szimbólumok ord.

ordinario

s. p.

sul ponticello

s. t.

sul tasto

l. batt.

col legno battuto (strike with the wood / fával ütve)

ric.

ricochet

sim.

simile

vib.

vibrato

molto vib.

molto vibrato (fast, rich vibrato / gyors, dús vibrato)

trem.

tremolo

gliss.

glissando (continuous slide from the starting note to the end note / folyamatos csúszás a kezdő hangtól az érkező hangig)

s u

l a

f

r o

r e p

s u

l a

irregular changes of bow / szabálytalan vonóváltás

r e p

the highest possible pitch (undetermined pitch) / a lehető legmagasabb hang (meghatározatlan hangmagasság)

f

r o

the highest possible pitches on the given strings (undetermined pitches) / a lehető legmagasabb hangok a megadott húrokon (meghatározatlan hangmagasság) arpeggio on four strings, behind the bridge (arco) / arpeggio a négy húron, a híd mögött (arco)

s u

l a

pressured bow (applies only to one note) / préselt vonó (a játékmód csak az adott hangra vonatkozik)

r e

percussion effect: knocking on the upper body of the instrument or striking it with the finger-tap / ütőhangszer-effektus: a hangszertest felső részének megszólaltatása ujjbeggyel vagy kopogva

r o

p

two bowings behind the bridge on the given strings / két vonás a híd mögött az adott húrokon col legno battuto on the highest possible four pitches / col legno battuto a lehető legmagasabb négy hangon

l a

f

note values in brackets mark the duration of glissandos / a zárójelben feltüntetett ritmusértékek a glissandók időtartamát jelzik

s u

harmonic trill: to be played at medium speed / üveghang-trilla: közepes sebességgel játszandó

f

r o

r e p

seagull-effect: In a very high position a stopped harmonic is played with an octave span between the fingers. Then a continuous downward glissando is played whereby the distance of the fingers remains the same. / sirály-effektus: magas fekvésben oktávfogásban mesterséges üveghangot képzünk, majd – az ujjak közötti távolságot megtartva – folyamatos glissandót játszunk lefelé.

continuous change between the two playing modes / folyamatos átmenet a kétféle játékmód között


Commissioned by Bayerischer Rundfunk / musica viva

 q = 60 

ppp trem. very fast / nagyon gyors trem.

fp

fp

fp

ppp

ppp

fp

fp

fp

ppp

   

ppp

   

 



ord.

gliss.

ppp

gliss.

Violin 2

 

fp

fp

ppp



molto vib.



senza vib. s.p.



ppp

p

gliss.

 

gliss.

 

 

 

p sempre trem. very fast / nagyon gyors trem.

 

 

 

trem. very fast / nagyon gyors trem.

   

r e p

trem. very fast / nagyon gyors trem.

Viola 2

r o ppp

f

senza vib. s.p.

 

Violoncello 2

 

 

Db. 2





 

 



r e p senza vib. s.p.

   

fp

  

   

fp

   

 

 

fp

    

p



 

fp

  

ppp

mp

fp

  

fp

  

 

   

   

  

 

fp

ppp

fp

ppp



gliss.

 

gliss.

molto vib.

ppp

mp

 







 

senza vib.



mp



   

r e p    

  

 

fp

fp

   

gliss.

gli s glis s. s.

mf



 

 

fp

 

ppp

 

fp

 

 



gliss.

senza vib. s.p.

molto vib.

ppp

mp

ppp

mf

 

 

 

 

© Copyright 2014 by Editio Musica Budapest

  

ppp





ppp

mf



 



 

 

  

fp

    fp

  

fp

 

 

fp

fp

fp

 

 

  

fp

  

p ppp

 

 

r o



fp

ppp

gliss.

mf

 

fp



fp

 

   

ppp

  

    

gliss.



  

gliss.

ppp

 

r e

ppp

senza vib.



l a

molto vib.

fp



   

gli glis ss. s.

  

ord.

 

  



ppp

 

    gliss.

senza vib.

   

fp

 

 

  

 

seagull-effect

mf

 

 gliss.

senza vib. s.p.

   

ord.

gliss.

  

  

fp



fp

 

fp

f

fp

  

   

 

fp

   

fp



  

fp

fp

  



s u

  

fp

 

fp

   

     gliss.

l a

ppp

  

   

fp

ord. gliss.

s u

fp

fp

s.p.



 

  

fp

l a

gliss.

senza vib. s.p.

 

  

fp

seagull-effect

ord.

gliss.

ppp

   

  

 

 





 

       

fp

 

 

   

  

 

ppp

  

s u fp

 



  gliss. 

fp

ppp



  

  

 

fp

 

molto vib.

r o

 

fp

r o

ord.

 

senza vib. s.p.

    

 

 

Máté Bella MÁTÉ BELLA (*1985) (b. 1985)

 



senza vib. (gliss. sempre) s.p. gliss.

9

 

    Vln. 2    Db. 1

 

  

ppp

Vc. 2

 

 

   

f



 

ppp

Vla. 2

  

  

 

 

  

  

p sempre

ppp

Vln. 4

  

 

p

 

  Vln. 1   

7

Vc. 1

 

l a

the harmonics are notated transposed sound on octave lower / az üveghangok transzponálva vannak lejegyezve, egy oktávval lejjebb szólnak

Vla. 1

  

s u  

f

 

molto vib.

ppp

Double Bass 2

Vln. 3

 

  



 

 

   

 

   ppp

Violin 4

 

   

p

     ppp

 

 

 

the harmonics are notated transposed sound on octave lower / az üveghangok transzponálva vannak lejegyezve, egy oktávval lejjebb szólnak

Double Bass 1

 

 

  

   

   

fp

(gliss. sempre) s.p.

Violoncello 1

 

 

trem. very fast / nagyon gyors trem.

Viola 1

   

   

   

Violin 3

5

Written for the Bavarian Radio Orchestra

   

trem. very fast / nagyon gyors trem.   Violin 1  

lethe LETHE

fp

gliss.

gliss.

mf

 

 

 

B-77


2

Vln. 1

Vln. 3

Vla. 1

13

 13     

  

 

  

 

fp

     s.p.

Vc. 1

Db. 1

Vln. 2

  

I

mf

 

 

             

Db. 2

fp

fp

fp

ord.

gliss.

 

 

fp

 

fp

fp

    

 

fp

fp

fp

   

 

 

fp

   

ppp

mp

ppp

 

mf

 

   

 

 

p

 

 

 

 

  

 

  

f

 

fp

  

 

  

     

 

  

p

f

 

fp

f

f

fp

fp

3

mf

sul G s.p. (gliss sempre)

 

fp

fp

fp

  

  

  

  

 

  

ppp

ppp

fp

gliss.

ppp

ppp

 



 

  

p

  

p

 

 

 

 

 

f

   

   

 

 

 

f

 

 

 

fp

  

fp

fp

fp

 

fp

 

fp

  

 

 

fp

fp

fp

 

gliss.

mp

   

  

s.p.

gliss.

 

 

gliss.

/  0



dal niente cresc. poco a poco

 

  

  1 I     II       

fp

ord.

p

 

p

fp

  

fp

 

(s.p. sempre)

 

fp

  

  

 

 

p

 

ppp

fp



I

ppp

fp

s.p.

senza vib.

   

    

fp

 

 

senza vib.

 

molto vib.



gliss.

fp

 

  

         ppp

(s.p. sempre) 3 1 I  II

sul G s.p. (gliss sempre)

   

dal niente cresc. poco a poco

q = 70

  

fp

p

fp

p

 

 

 



gliss.

   

 

 

 

   

   

 

 

 

 

 

 

f

  

f

 

 

 

 4       2                1                   fp

Vc. 1

 

21

19      Vln. 1  

Vla. 1

 

 

Vln. 3

fp

 



mp

fp

senza vib. s.p.

mp

ppp

fp

ppp

gliss.

  

  

  

molto vib.



 

  

 accel.   



ppp

   

senza vib. s.p.

fp

 

ppp

Vc. 2

fp

 

ppp

Vla. 2

fp

17

ppp

 

ppp

Vln. 4

fp

  

 

  

  

 

fp

  

 

 

  

 

 

fp

fp

ppp

p

f

mf

/  0

  (cresc. poco a poco)    Vln. 2    

fp

ppp

/  0

f

p

f

f

/  0

/ 0

gliss.

fp

p

f

ppp

f

ppp

/  0

/ 0

/ 0

Db. 1

   

 

   

 

p

Vln. 4

p

Vla. 2

mf

Db. 2

 

  

fp

fp

 

fp

 

fp

fp

 

 

  

fp

  

 

 

 

  

 

  

p

p

  

 

 

fp

f

f

fp

   

f

  

 

 

f

    

 

     

p

 

p

 

 

 

 

 

 

 

 

 

 

fp

f

 

fp

   

f

 

 

   

   

 

 

 

 

 

 

 

 

 

 

 

 

  4             2          1                 p

Vc. 2

 

 

/  0

fp

ppp

/  0

fp

fp

p

mf

/  0

f

fp

f

ppp

/ 0

gliss.

(cresc. poco a poco)

B-77

p

fp

f

f

ppp

f

/  0

/ 0

/ 0

ppp

 


26  e = 120 



   

    

26 Vln. 1

3



sf

Vln. 3

sf

    

Vla. 1

sf

Vc. 1

Db. 1

Vln. 2

ord. poco a poco s.p. (gliss sempre) gliss.





f

mf



gliss.

mp

     

    

fff

f

sf

     

Vla. 2

Vc. 2

sf ord. poco a poco s.p. (gliss sempre) gliss.



 

r e p mf

f

Db. 2



   

r o fff

s u gliss.

l a

r o



mp

r e p

s u

gliss.



gliss.

 pp

sf

Vln. 4

gliss.

p

   

 



gliss.



gliss.

p

l a

 

gliss.

pp

 

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

 

sf

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

     

     



Vln. 6

     



f

Vln. 5

sf arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)



Vln. 7

sf

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

Vln. 9





Vln. 8

     

  

Vln. 10

sf

s.p.





ppp s.p.







ppp Vln. 11

Vln. 12



 

      ppp s.p.

s.p.



ppp





 

 



     

r e p

 



    

s u

   



     

r o

  



l a  



 

r o

               

f

   

          

    



 

   

               

















 

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

     

sf

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

     



Vc. 4

sf

B-77

   

    

                   

sf

           

 

sf arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)



Vc. 3





                    



f

Vla. 4



 

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

Vla. 3

      

p

r e

s u

l a


4

31

 Vln. 1 

31



     

Vln. 3

      

           

fff

       

Vla. 1

Vc. 1

Vln. 2

sf sf s.p.

 

 

ppp



           

sf sf s.p.

 

   Vln. 9  Vc. 2

ppp



Vln. 10



Vln. 11



Vln. 12



 Vln. 1 

35

Vln. 3

Vla. 1

Vln. 2

   

Vln. 4

  Vln. 9 



    







 

Vln. 11

Vln. 12



 Vla. 3  Vla. 4

Vc. 3

Vc. 4

     



   



         



 

   



    

            

    





 





 











fff

     

      

     

          

p



fff





   

   

  

   

  

 



   



 s.p.

 

    ppp s.p.

 s.p.

   

 



  

  

 

  

 

      

   

    

 





     

 

 

     

      

     

B-77

 

  

   

   

  

 

  



  

  

  

 



 

    

      

 

   

 

    



  

       

 

   



  



 

  

 

  

  

  





  

    



   

   



 

 

 

    

   

   



  





   

 



    

  

p

   

    

p

  

     

p

           p

  

 





     



    



 

   

  

 



  

   



     

     

 

 

    



 

    

 



    

   

 

 

    

ppp

    

 

fff



    

           ppp s.p.

ppp



     

          

        

sf sf sf

 

  



 

 

sf sf sf

 

 

p



fff           

p

p

   

fff



      

       

      



 

       

 



    p

     

        

      

fff

        

  



p

sf sf

fff

     

     

       

fff



36

 



    

           



p

     



        

 

   

       

sf sf

  

    

     

     

p

         

Vla. 2

Vln. 10

      



  

  

     

         

   

 

      

fff

Vla. 2

        

       

  



          

          

    

fff

Vln. 4

     

fff



   

  

  

 

    

 

  

      





 





 

  



 



        





    

   

  



      

          

   

   

  

       

   


  

39

Vln. 1

 

 

 

 

 

    

fff

 

Vln. 3

fff

Vla. 1

Vln. 2

              

 

   

 

fff

 

Vln. 4

fff

Vla. 2

Vln. 5

              

s.p.

 

r o ppp

f

Vln. 6

Vln. 7

Vln. 8

Vln. 9

s.p.

 

 

s.p.

Vln. 11

 



  

 

  

ppp

  

 

    

    

  

  

   

r o

  

Vc. 3

       

  



    

   

 

  

   

    

     

      

 

          

  

 

  



  

         



 

  

 

   

  

l a

 

f   

 

 



   

 



  

 

       

  

 

  

  



 

      

 

r o 

 



       

   

   

 

    

 

r e p

    

 

         

      

       

      

 

 

 

s u

 

 

 

    





 

 

    

 

    

      

 

   

p

p

       



   

  

      

 



 

r e   

   

     

    

s u 

 

 

p

 



 

     



 

 

 



 

    

 



 

l a





  

 

 



 

 

    

  

        

   



  



 

      

 

     

 

             



        



  

          

       

 



p



 

 

    

    

p

      



  

  



  

      

   

B-77

r o

 

  



f  

 

  



 

   



       

 

 

  

l a

 

       

           

      

 

l a 

  

   



  

s u

 



  

     

 

      

   

   

  

   

 

 

  

 

 

      

   

s u

     

  

    

   

                  

      

f

r e p

 



   

      



Vla. 4

Vc. 4

  

   

      Vln. 12           Vla. 3

 

       

s.p.

 

Vln. 10

 

r e p

  

ppp

     ppp

  

sf sf sf

 

  

sf sf sf

  

   

 

     



5

   

  



   

   

 

       


610

43

Vln. 1



(senza vib.)

 

43

       

3

p

3

f

      

p

(senza vib.)

Vln. 3

  p

3

3

Vla. 1



  

3

p

         (senza vib.)

 Vln. 2  

p

3

3

          

 

p

3

3



        

s.p. poco a poco

(senza vib.)

Vla. 2

Vln. 5

  

3

p



Vln. 6

 

Vln. 7

3

    

Vln. 8

      

Vln. 9

     

Vln. 10

 

Vln. 11

Vln. 12



Vla. 3

 

  

  









ppp



 

  

 

ppp

 

    

 

  

 



  

 



     

     



    



 

p

3

   

 

 

3



     

       

 

  

  

              

  



  

               

 

 

     



  

    

 

    

      



  

 

 

3

  

 





p

3

  

  

   

     



 

B-77

  

   

3

    

mp

p

3

3

  

        

   



 

  

    pp

  

 

       

 

  

  

   





  

   

   pp

     

     

 

  

   

    

         

   

  

  

     

    pp

  

   

        





    

   

    

    

    



  

  

    

     

     

 

    



 

3

mp pp

   

   pp

    

3

 

   

   

3

3

 

        



               

mf

sf p

  



3

 

     

p ord. vib. poco a poco

 

      

   

     

   

p

  

mp

mf

3

       

f

 

3

    

  

   

      

 

        

       

f

     

   

      

3

       

         ppp

 



p

  



 

Vc. 3

Vc. 4

mf

ppp

             ppp

       

 

 

  

       

  

p

ppp

 

  

s.p.

  



Vla. 4

  

3

fffp

     

3

mf

gliss.

    gliss.   

gliss.

ff

   

3

3

 

  

gliss.

     

      3

p

3

fffp

3

p

 

ff

s.p. poco a poco

ff

 

f

(senza vib.)

Vln. 4

3

p s.p.

3

     

 

ff



    

(senza vib.)

       

  

    pp 




 Vln. 1 

46



    3

Vln. 3

 

mp

3

p

 

  

3

3

p

    3

 

        

 3

3

 

  

3

3

mp pp

  mp

p

3

 

   

3

3

p

ppp



   

3

3

mp pp

           

pp

 



Vln. 4

        

 

p

3

p

  

mp 3

3

Vla. 2

fff

 Vln. 5 

f

      

r o





Vln. 7



Vln. 8



 Vln. 9 

3

p

Vln. 6

3

 

  



Vln. 11

  

Vln. 12



f

 

   ppp



    ppp 

Vc. 4



  

3

  

p

  

    



        3

3

s u

3

3

   

 

l a 3

f

f

p

     

p

3



 



  

 

 

      

s u

    ppp

  

ppp

   pp   

           

     

    

p

/ 0

f

        

p

3

3

gliss.

mf

p

3

3

3

mp

    

mp

3

p

p

3

3

  

  pp

          

        

  

  

  

       

   

    ppp

      

f

l a



    

3

p

3

mp

3

p

ppp



         

         

        

mf

3

      

3

p

3

      

mf

   pp

     

ppp

pp

3

       



       

  

3

   

f

     

  

l a

f

/ 0 s.p.   gliss.    

    

  

            

p

3

gliss.

  

    

er

f

ff

   

fffp



   



3

 

3

        

 

3

r e p 

   

        

s.p. poco a poco

3

senza vib.

/ 0

         

  

      

pp

Vc. 3

 

  

  

r o

  

  

p

ff

  

   

Vla. 4

ff

             

 

    

s u

s.p. poco a poco

         

Vln. 10

Vla. 3

r e p 

(senza vib.)

Vc. 2



p

molto vib.

r o 3

p

     



         

3

p

p

fff

3

ff



sf p

 

    

molto vib.





 Vln. 2 

3

p

(senza vib.) Vc. 1

3

p

 

3

117

senza vib.

ord. vib. poco a poco

Vla. 1

48

            

p

  

 

 

 

   



   

             



     

  

    

  





     

ppp





 

 

    ppp

l a 

       

         

  

   ppp

    ppp

        

   p   

          

            

          ppp

  

           p   

s u

    

    

  

       



 

   

 

r e

  



B-77

  

          

  





   pp

r o

  

   

    pp

    

   

        

               

 

      

 

 

      

 

       


812

Vln. 1

Vln. 3

Vla. 1

 

        

50 

p

f

3

3

3

mf

mf

p

3

3

        

3

p

3

p

3

        

   

3

mp

mp

3

p

3

p

3

3

p

 Vln. 2 

Vln. 4

Vla. 2

p

3

3

mp p

3

mp pp

3

p

mp

3

3

p

3

mp pp

3

3

3

p ppp

3

3

mp p

3

3

mp pp

3

p

ppp

3

Vln. 5

3

pp

 

   pp

3

3

Vln. 8



 

Vln. 11

Vln. 12



Vla. 3

Vla. 4







 

  

         

 

   ppp



  

Vc. 4



     

     

    p





  

ppp

      

             

   

   

    

 

  

  

     

p

   



    

    

                 



  

 

3

ppp

3

3

3

3

p

ppp

3

pp

 

3

3

3



 

 

 

  

   

pp

3

p

3

3

3

3

f

      



f

3

p

3

         

    

   

     

 



   

            

    

p

   

       

   

 





3

  



 

f

p

3

          

p

     

  p

    

                      

    

        

   

B-77

   

   

    ppp

ppp

   

 

  

p



 

      

   

3

  

gliss.

    

    

/  0

    

    

     

 

   

 

p

f

ff

         

   

3

               

    

      

3

3

        

     

 

pp

f

p

3

s.p. poco a poco



       

3

  

            ppp

       



        

         

        

Vc. 3

  

    

    

      

    



   



   

3

ff

   

         

            

Vln. 7

3

p

molto vib.

p

  

Vln. 10

mp pp



 

p

3

         

ppp

             

3

fff

Vln. 6

Vln. 9

3

p

p



 sf p

3

3

p

          

        

pp

3

3

senza vib.

  

 

pp

3

   

(senza vib.)

Db. 2

3



ppp

3

mp

3

mp p

3

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

p

3

             

3

3

3

mp pp

  sf p

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

ord. vib. poco a poco

Vc. 2

3

3

 

3

ord. vib. poco a poco

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

3

mp p

          

3

ppp

3

3

           

3

/ 0 s.p.   gliss.   Vc. 1     fffp

3

 mp

  

mp

            p

      

      

mf

52

      

   



  

   

          

    

  

       

  

  

     

    

  

                   



 



  

    

 

              ppp

          

       

  



  

  

   p

 

ppp

   p

     

        


54  

54 Vln. 1

Vln. 3

Vla. 1

Vc. 1



   

p

 

 Vln. 2 

Vln. 4

Vla. 2

Vc. 2

p

f

3

3

3

p molto vib.

f

             3

3





p

3

3

3

3

/  0

3

3

er

p

f

3



f

f

          

l a 3

3

s u 3

3

mf

3

p

3

  

3

p

3

3

mf

p

Vln. 6

   

Vln. 7

Vln. 8



 

p

3

3

   

Vln. 10

   

Vln. 11



Vln. 12



f

Vla. 4





   

r o

 Vla. 3 

 

 

  

Vc. 4





  



  p   

  

p

   

 

  

 

   

          

   

s u

   

   



p

 



f

  





   

       

    

      



   mp

    mp

      mp      



               

     

              

    ppp

   

ppp

    

  

 

        B-77

l a 3

p

3

p

3

      

mf

p

mf

     

mf



3

         

3

3

3



mf

3

3

3

3

p

mp

3

3

3

p

3

p

pp

3

3

3

p ppp

3

3

 

mp

3

3

pp

3

3

pp

3

 

p

3

p ppp

3

3

pp

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

3

3

mp

             

mp pp



3

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

mp

3

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

3

mp pp

3

3

p ppp

3

3

pp

molto vib.

sf p



3

p

ppp

ord. vib. poco a poco

   

   

p

     

     

l a

  

         

    

  

   

  

   

3

       

mp

mf

s u 3

p

     

3

        

mp

 



             



  

er

    

      

  

   

             p

   

        

Vc. 3

     

   

p

3

      



mf

           ppp

   

    ppp

r e p p

mf

      

mf

 

r o

mf

3

3



            

    

3



mf

fffp

3

ppp

        

3

f

3

  

/ 0    gliss.   

3

          

        

p

   

mf

fffp

Vln. 9

3

s.p.

 

p

3

3

          

      



         p

f

     

3

/ 0     gliss.    Db. 2   

Vln. 5

mf



3

p

gliss.

     3

3

s.p.

mf

p

3

f

p

3

3



p

p

p

3

p

      3

        

3

p

      p

 

         

f

f

p

       

f

 

3

         

mf

        



3





            p

3

ff

          

f

3

f senza vib.

 s.p. poco a poco

p

p

   

3

fff

p

ff

3

        

          

     

r o

3

           

(senza vib.)

Db. 1

       

139

s u

l a

                                   

 

  



r e

     

p

 

    

                  ppp

r o      

     ppp     mp

       

   

   

              

               

          

         

    

  





              

    ppp



cresc.

   

                ppp

    

              

   

      

                     ppp

            

   

  

        

       ppp

    

            

 

   

          mp

      

        

    

  


14 10

58

    

 Vln. 1 

58

Vln. 3

Vla. 1

Vc. 1

Db. 1

3

p

 Vln. 2  

p

3

Vc. 2

 

3

3

pp

3

3

3

3

mp pp

Vln. 5

Vln. 6

  

Vln. 7

Vln. 8

  

   mp

3

p

3

mp

3

       3

3

 

f

       

3

3



3

   

3

   

p

3

f





p

ppp

3

3

pp

  

  

      

     

           

  

ppp

3

sf

p

p

gliss.

 gliss.

3

3

3

3

f

gliss.

       

 f

p

   

  

3

f



3

gliss.

f

      

p

p

gliss.



3

3

 

3

p

   p

p

3

3

  

gliss.

f

     p

p

p

gliss.

f

gliss.

      

p

f

 p

gliss.

f



mp

    

   

  

gliss.



    

   

     

      

mp

    mp



    mp

  

 

     

    

       

    mp

    mp

     

    

    

  

    

   

     

              

 

  

      

     

      

         

    

    

   

   



   

      

    

   

  

     

cresc.

   

       

        

         

          ppp

  

                 cresc.



    ppp

   

 

      ppp

    ppp

       

  

    



                   

           

      

B-77

     

          

ppp

ppp

        

   

 

 

ppp

ppp

                    

                 

   

    cresc.

            

                               

   



  

     

     

cresc.

          

        

      

  

 

mp



      

f

/  0

                      

3

f

ppp

     



f

  

3



          

gliss.







3

gliss.

p

f

f

p

 ord.   gliss.     



   

Vln. 12

Vc. 4

3

gliss.

        

 

fffp

f

 

gliss.

p



3

3

p

pp

/ gliss. 0

fff

Vc. 3

3

3



gliss.

Vln. 11

3

p





pp

  

         

s.p. (sul A)



Vla. 4

3

sf p



pp



Vla. 3

3

3

           

           

Vln. 10

3

3

  

Vln. 9

3

ppp

mp pp

p ppp

. (senza vib.) gliss. sempre

 Db. 2 

3

p

                p

3

p

Vla. 2

mp

mp

3

3

p . ord. gliss. sempre

p

Vln. 4

3

    

 

3

    

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

mp

3

p

3



 

mp

            



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



       

   

  

      

                     cresc.



    

          

     

  

   

   


s.p. (sul A)

  

61

Vln. 1

fff

 Db. 1  Vln. 2

p

gliss.

/  0



gliss.

gliss.

Vln. 5

Vln. 9

    



3

f

 

     

r o

  

    

Vc. 4







l a

ppp

   

  

3

3

p

 

f

p



   3

er

gliss.

f

s u 3

  

 

3

  3

  

f



       



  



  

           

    cresc.

     

 



cresc.

  

s u

  



 

          

     

      

           cresc.

 

  

        

   

l a 

          





    

    

     

  

      

    

  

    

  

f

cresc.

     

     

    

    

   

             

   

  

    

 

 3



p

 

gliss.

 gliss.     



p

fffp

B-77

   

gliss.

r e

 

    

s u 

 

      

cresc.

 

  

   





      

  

     

    

    

           

  

  

 

   

     

   



    

   

    

l a

       

    

 

      

s.p. (sul A)

   

f

f

   

       

  

    

3

gliss.

  

  

p

fff

 p

   

      

p

gliss.

 

     

     

  

r o

   



 

  

  

sf p

/  0

   

f



p

     

gliss.

gliss.

f



p

      

3

fffp

l a

f

gliss.

gliss.

gliss.

p

p

p

   

gliss.

  

p

p

f

3

3

/  0

r o

gliss.

sf p

3

f

f

gliss.

fff

p

p

    gliss.

s.p. (sul A)

       

r e p

        

Vc. 3



           

   

     

 3

p

          

       

     

3

p

   f

  

15 11

mp

     

Vla. 4

s u

 

gliss.

ppp

3

p

gliss.

     

f

gliss.

  ord. gliss.         

3

p

er 

f



p

/  0

   

Vln. 11

Vla. 3

 

gliss.

  

3

fffp

p

f

     

Vln. 10

Vln. 12

3

      

Vln. 7

    

f

gliss.

r o

 

Vln. 6

Vln. 8

  



f

Db. 2

p

p

p

Vc. 2

3

gliss.

s.p. (sul A)

 

gliss.

gliss.

fff

Vla. 2

sf





p

 

Vln. 4

3

gliss.

  

ord.

     

p

Vc. 1

ppp

p

Vla. 1

  gliss.  

fffp gliss.

Vln. 3

62

  

 

  

   

   

     

   

              

              

  

   




16 12  Vln. 1 

64

 gliss.

ppp

Vln. 3

Vla. 1

3

p

gliss.

Db. 1

Vla. 2

Vln. 5

 

fffp

gliss.

p

  

   ord.

3

3

p

  p

3

fffp

ppp

gliss.

f

  



ord.

gliss.

      

f



ord.

p

3

fff

 

gliss.

p

/  0

f

fffp

  gliss.      fffp

Vln. 8



ppp

 

 

Vln. 11

Vln. 12



 

Vla. 4



Vc. 3



Vc. 4



   

   

      

 

  



  



ord.

gliss.

sf p 3

   ord.

  3

p

ord.



gliss.

sf p

fff

gliss.

  

   

      

  

       

           

gliss.

       

             

      

     

    

 

     

           

 

  

  

     

              B-77

 

      

    

 

     

     

         

  

 

       

       



               

   

      

       

 

  

       

       

  

              

       



               

   

  

 

            

      

            

     

               

     

       

  

         

      

      

 

            

       

    

      

 

              

  cresc.

  

mf

  

Vln. 10

ppp

ppp

ppp

gliss.

  gliss.  

s.p. (sul A)



s.p. (sul A)

  gliss.      

3

gliss.

f

fffp

gliss.

ppp

s.p. (sul A)

fffp

sf p



  gliss.

  gliss.    

gliss.

sf p

 

fffp

s.p. (sul A)

   p

fff

p

ppp

ppp

gliss.

Vln. 7

Vla. 3

 

 

fff

sf p

fffp

    gliss.

s.p. (sul A)

gliss.

  gliss.  

 gliss. 

 

 

gliss.

s.p. (sul A)

f

f

  gliss.   

Vln. 6

Vln. 9

  



s.p. (sul A)

 Db. 2  



3

p

ppp

Vc. 2

3

p

fff s.p. (sul A)

3

gliss.

/  0

mp

        p

gliss.

  Vln. 2 

Vln. 4

f

    

3

  

f

p

Vc. 1

gliss.



3



gliss.

66



sf p

     

  

ord.

   

       

     



     

      

                      

      

  

    

                    

     

  

       


67 

 Vln. 1 

gliss.

 gliss.

Vln. 3

ppp

ppp

 

Vla. 1

3

   ord.

p

  

Vc. 1

p

 Db. 1 

  

17 13   

ord.



gliss.

sf p

f

ord. 

3

f

/ 0

p

fffp

ppp

  

fff

ord.

  gliss.  

  

sf p

f



ord.

gliss.

l a

ppp

er

p

gliss.

fffp

ppp



s.p. (sul A)

fffp

ppp

mf

  Vln. 2 

fffp

  gliss.     gliss.

f

   gliss.   

s u

  gliss.   

s.p. (sul A)

gliss.

s.p. (sul A)



gliss.





3

fff



s.p. (sul A)

 

gliss.

  

3

p

sf p

 

r o 

sf p

gliss.

/ 0

3

ord. 

l a   

sf

gliss.

p

   ord.

3

p

fff

   gliss.  

s.p. (sul A)

f

fffp

  gliss.  

  

fffp

sf p

ppp

s.p. (sul A)

Vln. 4

Vla. 2



gliss.

p

r o

Db. 2

 

/ 0

   

   



      

Vc. 3

Vc. 4

  

3

ord.







 3

p

gliss.

f



gliss.

sf p

fff gliss.

 

    

            pp

fffp

/ 0

p

cresc.

er  

pp

   

cresc.

     

         

   

  

 

l a

           

   

r o 

  

        

      

 

  

   

  

 

      pp

    

    

  

    

  

  



   

  

     

 

    

 

   



  

  

cresc.

    

   pp

  

 

  

   

  

     

cresc.

pp

 

     

  

B-77

  

 

      

   

 

         

cresc.



     

cresc.

 

r e  

 

cresc.

p

s u

  

       

   pp

 

  

l a

            

 

      

pp

      

f

      

       

 



  

pp



      

              

     

      

  

r o

  

    

s u

    

     

    

   

 

  

            

       

   

  

   gliss.  s.p. (sul A)

ord.

    

       

 Vla. 3   Vla. 4

gliss.

ppp

  

     

 

      

       

   Vln. 9      

       

 

f

ord.

ppp

Vln. 7

Vln. 12

fffp

gliss.

      

Vln. 11

p

ppp

Vln. 6

Vln. 10

  gliss.   

fffp

 Vln. 5  

Vln. 8



ppp



s.p. (sul A)

  gliss.     s.p. (sul A)

f

er

fff

f

Vc. 2

s u

gliss.

cresc.

     

 

   

  

   


18 14

70

 Vln. 1 

70

Vln. 3

Vla. 1

fff

   gliss.  

fffp

 

gliss.

f

Db. 1

Vln. 2

 

fffp

ppp

Vc. 2

Db. 2

Vln. 5

Vln. 6

Vln. 7

Vln. 8

Vln. 9

Vln. 10

Vln. 11

Vln. 12

Vla. 3

 

ord.

  



ord.



 3

p

sf p



gliss.

f

fff

fffp



   gliss. s.p. (sul A)

fffp

 gliss.  

s.p. (sul A)

fff

/  0

    gliss. s.p. (sul A)

p

 

gliss.

gliss.

sf p

3

ord.



sf p

gliss.

ord.

 

  

fffp

gliss.

ppp

  



ord.

gliss.

sf p

f

  gliss.  

  

fffp

sf p

ppp

  gliss.   ppp

fffp

  ord.

p

  gliss.     fffp

ppp

/ 0

ppp

   sf



3

3

p

  

gliss.

f

fffp

ppp

 

gliss.

f

ord.

sf p

ff

ord.

/  0

p

gliss.

fff

 gliss.     fffp

   

 p

fffp

s.p. (sul A)

gliss.



p



   gliss. s.p. (sul A)

gliss.

  gliss.  

s.p. (sul A) ord.

  

  

s.p. (sul A)

 

 

ppp

s.p. (sul A)

  gliss.  

 

  

gliss.

fff

Vla. 2

fffp

ppp

s.p. (sul A)

Vln. 4

f

  gliss.    

fffp

 

   gliss.  

s.p. (sul A)

s.p. (sul A)

p

/ 0

ppp

  gliss.    

gliss.

fffp

s.p. (sul A) Vc. 1



  gliss.  

fff



  

ord.

ppp sf p s.p. (sul A)

gliss.



s.p. (sul A)

3

gliss.

f

gliss.

f

 

  

        

      

 



 

      



     

 

          

      

pp

       

Vla. 4

Vc. 3

    

Vc. 4



pp

    cresc.

 

     

  

pp

      

cresc.

    

     

 

pp

     

 

   

 

      

  

cresc.



cresc.

      

 

 

   

 

  



      

 

  

        

  

  

 

 

      

   

  

   

 

      

   

      

      

 

  

   

 

   

cresc.

p

   

            

    

      

    

  

    

      

 

      

 

    

 

  

     

 

B-77

 

cresc.

p

      

   

        

cresc.

 

  

p

 

 

   

   

 

  

    

    

  



 

       

  

 

     

    

     

  

    

       

  

       

               

   

     

    

      

    

                  

p

     

  

 

cresc.

         

          

      

       

 

    

         

       

      


 Vln. 1 

73

s.p. (sul A)

f

fffp

ppp

 gliss.

Vln. 3

ppp

 gliss.   

Vc. 1

ppp

/  0

 Db. 1  

ppp

  

gliss.

ord.

 gliss.   

f

gliss.

p   

 

Vc. 3

Vc. 4

er 



l a

 

ff

      p

3

r e p

f

3

 

     3

3

s u

r o

f

s.p. (sul A)

fffp

  gliss.      ppp

gliss.

f

ppp

  

p

       

  

     

     

     



     



p

  

r e p    



 

p

   



p

   

 

 

      

cresc.

  

  

mp

   

   

cresc.

cresc.

  

      

  



    

      

   

        

     

          

   

      

           p

 B-77

 

r o

cresc.

p

f

 

ppp

    



3

3

gliss.

f

gliss.

sf p

      3



ff

  3

p

gliss.

f

r e

     

p



f

                

   

    

   

mp

     cresc.

mp

   

      

p

      cresc.

  

 

  

  cresc.

cresc.

    

   

mf



 

  

  

   

  



  

cresc.

mp

  

cresc.

cresc.

  

  

  



cresc.

      

         

  

mf

     

     

           

   



cresc.

p

mp

  

  

   

      

  

            

 

 

   

cresc.

p

   

  

                     

l a  

      

     

cresc.

p

s u

      

              

     

             



      

          

      

             

cresc.

         



l a mp

s u  

   

       

3

p

gliss.

gliss.

         

   

     

r o 



    



       

     

fffp

ord.

p



p



 

gliss.

  gliss.    

ord.

/  0

p

   

l a f

s.p. (sul A)

gliss.

fffp

gliss.

gliss.

   gliss.  

sf p

/  0

s.p. (sul A)

ord.

p

ppp

f

p

gliss.

fffp

gliss.

    

 

p

ppp

fffp

ord.

3

gliss.

f

       

       

 

s u 

 

f

fffp

  

3

p

ppp

           Vla. 3  Vla. 4

fff

s.p. (sul A)   gliss.   

 

sf p

ppp

       

f

gliss.



Vln. 11

   gliss.

ord.   gliss.       

ff



gliss.

s.p. (sul A)

gliss.

gliss.

3

3

/  0

 

Vln. 10





  gliss.   

gliss.

sf p

p

     



p

sf p

 

Vln. 7

ppp

  

s.p. (sul A) ord.

s.p. (sul A)

p

fffp

ord.

     

Vln. 6

Vln. 12

ppp

r o

 Db. 2  

Vln. 9

f

ppp

Vc. 2



fffp

f

ord.

ord.

gliss.



Vla. 2

  

 

3

f

sf p

sf p

Vln. 4

  

3

p

sf p

   gliss.  

f

    Vln. 2  

Vln. 8

 



gliss.

gliss.

ord.

Vln. 5

ord.

  gliss.   

Vla. 1

s.p. (sul A)

 ord.  gliss.         

19 15

75

 

   

        




20 16  Vln. 1 

76

 

78 

3

ppp

Vln. 3

ord.       3

p

gliss.

f s.p. (sul A)

p

Vla. 1

 

 Vln. 2 

Vln. 4

Vla. 2

Vln. 5

Vln. 6

Vln. 7

Vln. 8

Vln. 9

Vln. 10

Vln. 11

Vln. 12

Vc. 3

Vc. 4

 

  

ord.

3

3

p

gliss.

p

 

3

p

/0

fffp

       3

3

p

     

p

/ 0

gliss.

gliss.

f

gliss.

f

  gliss.

p

gliss.

f s.p. (sul A)

f

ff

3

3

p

gliss.

gliss.

   

fffp

gliss.

 

3

gliss.

p

p

3

gliss.

f

          3

3

p gliss.

p

        

fff

p

f

 

fff



gliss.

sf p gliss.

     

3

p

p

/ 0

p

fff

3

3

gliss.

3

3

ff

3

gliss.

gliss.

gliss.

       

ord.

ppp

ord.

ppp



fffp

sf p

      p

/ 0

p

  gliss.  

p

  gliss.      s.p. (sul A)

 

gliss.

gliss.

fff

p

/ 0

gliss.

ff

  

  

   

  

  

mp

     

    

      

      



      

      

    

 

     

   

             



      

   

 

  

   

 

       

mf

   

     

    

 

  

     

   



      

 

 

cresc.



 

  

mf

  

  

     

           

      

  

         

      

    

cresc.

cresc.

     

      

       

     

   

 

f

dim.

mf

  

 

                B-77

  

cresc.

         

  

   

   

    

  



  

mf

 

       

 

   

    

   

mf

    

    

  

    

       

       

  

   

f

 

 

     



    

    

  

 

f

 

    

dim.

 

  

   

dim.

          

cresc.

  

 

mf

     

   

   

   

       

   

f

cresc.

cresc.

  

 

      

      

      

      

    mp

    

       

   

cresc.



cresc.



mp

mp

    

mp

    

    

  

 

     

  

    

  

         

cresc.

mp

     

      



 

3

ord.     

ppp

sf p

f s.p. (sul A)

      



3

ppp

ord.

gliss.

    

 Vla. 3  Vla. 4

p

ppp

p

/ 0

 

fffp

ppp

p

Db. 2

 

fffp

f

Vc. 2

fffp

   gliss.  

gliss.

 

p

ord.   gliss.         

 Db. 1 

s.p. (sul A)

ff

Vc. 1

  gliss.    

s.p. (sul A)

gliss.

  

       

mf

 

cresc.


 Vln. 1 

80

 gliss.

Vln. 3

 



fffp

  

ord.

ppp

Vla. 1

  gliss.    

p

      p

3

3

fff



gliss.

sf p

ppp

p

gliss.

p

 

fff

3

Vln. 4

 

p

3

3

gliss.

f

  

Vln. 6

Vln. 8

Vln. 9

 

f Vc. 3

Vc. 4

3

3

p

      

 p

3

p

p

     cresc.

   

  

     

      

  

 

  

  

 

dim.

 

p

   

  

       3

3

 ff

fff

gliss.

        3

p

3

     

     

     

  

   

er

gliss.

3

3

p

fff

gliss.

fff

p

s.p.   gliss. fffp

/ 0

gliss.

 

  f

    cresc.

s u

     

  

 

  

        

    

           

 

dim.

 

  

dim.

    

   

     

 

 

  

  

 

r o

l a

  

 

    



             

  

p

  

  

 

dim.

 

 

 



   

  

   f

B-77



  

     

      

f

dim.

  

    

  

    

f

dim.

 

   

 

   



   

  

 



 

dim.

mf

 

 

    

   

    

dim.

  

   

   

 dim.

mf

          dim.

 

 

      

   

   

  

   

 

    

  

  

dim.

   

  

f

  

  

  

    

        

 

s u

          

          

        

     

r e

    dim.

f

mf

  

dim.

f

 

f

       

  

  

dim.

mf

   



mf

f

  

dim.

   

l a

 

gliss.

fff

     

p

     

   

    

cresc.

  

 

   

    

     

   

 

cresc.

mf

 

   

    

mf

  

     

fff

fffp

   

3

3

p

ord.

ord.

/ 0

     

s u

fff

     

gliss.

p

sf p

l a 3

3

gliss.

   gliss.

s.p.

p

gliss.



ppp

         

cresc.



r e p

fffp

    

fff

r o



ppp

 

ppp

mf

gliss.

/ 0 gliss.

p

r o

  

ff

gliss.

fff

       

l a

     

 

 Vla. 3  Vla. 4

s u

mf

Vln. 11

Vln. 12

r e p 

fff

           

Vln. 10

f

s.p.   gliss.  

   

Vln. 7

gliss.

fffp

 Db. 2   Vln. 5

fffp



gliss.

sf p

  gliss.    

       

r o

p

p

Vc. 2

fff

ppp

ff

Vla. 2

p

s.p. (sul A)

p

 

 

ff gliss.

 

fff

gliss.

gliss.

 Vln. 2 

3

p

/ 0

3

 gliss.    s.p. (sul A)

 

gliss.

3

3

gliss.

p

Db. 1

        

     

ff

Vc. 1

82 ord.

s.p. (sul A)

 

gliss.

21 17

  



       


22 18

84  gliss.    Vln. 1 

ord.

     

ppp

gliss.

Vln. 3

 

p

Vc. 1



sf p

3

p

  gliss.     fffp

gliss.

p

 

Vln. 7

Vln. 8



sf p

 gliss.   

      3

3

p

Vln. 9

Vln. 10

Vln. 11

Vln. 12

Vla. 3

    

   

     

fffp

ppp

/ 0

gliss.

 

  

    

  

ff

  

  

 

  

    

   

   

     

       

    

  



  



mf

3

gliss.

    

3

fff

fff

fff

p



p

 

fffp gliss.



    

sf p

gliss.

3

3

p

    gliss.

p

gliss.

gliss.

p

fff

s.p.   gliss. fffp

/ 0

gliss.

  

     

  

   

dim.

    

  

  

 

 

 

  

  

  

   

    

  

 

   

  

mf

   

   

mf

dim.

            dim.

     

 

  

    

        

  

      

   

 

  

     



 

         B-77

 

 

   

    

  



      

    

  

  

   

  

    

  

               

         

      

  

    

dim.

 

    

    

    

    

        

  

    





dim.

       

  

    

  

    

dim.

    



         

mf

mp

      

dim.

mp

  

   

dim.

 

   

dim.

   

   

           

          

         

  

mp

   

Vc. 3

3

p

mf

        



    

s.p. (sul A)

gliss.

  

   

3

p

ord.

p

/ 0

   

       

   



ff

    

Vla. 4

Vc. 4

ppp



 p

       

gliss.

   



gliss.

  gliss.  

fff

3

  



sf p

fff

ord.

ppp

gliss.

mf Vln. 6

p

s.p. (sul A)

ppp

Vln. 5

fff

 

ppp

 

gliss.

p

fff

p

Db. 2

fff

fffp

s.p.

gliss.

gliss.

gliss.

Vc. 2

3

/ 0

p

Vla. 2

3

 gliss.    s.p. (sul A)

gliss.

  

p

   

   Vln. 2  Vln. 4

p

 

     

3

3

ord.

p

 

p

 gliss.   

 

 

gliss.

fff

ff

ppp

Db. 1

3

gliss.

gliss.

Vla. 1

3

p

86

   

   



 



          

          

       

  

   

   

        

     

   

   

      

     

 

   

  

   

   


88  gliss. 

Vln. 1

 

 

Vla. 1

3

3

p

ff

     

 

Db. 1

 

3

3

ff



er

Vln. 9

3

3

3

p

fff

p

r o



l a

s u ff

gliss.

er

p

 



3

p

3

p

 



gliss.

sf p



         

 

 

  

    

  



mf

f

   

  

/ 0

  

 

Vln. 11

 

  

       

r e p

     Vln. 12 

  

 

 

r o 

Vla. 4

Vc. 3

         



        

   

s u

  

    

 

  

   

  

  

  

     

 

   

l a  

detaché    

           

      

detaché

  

   

 

  

f

mp

dim.

       

dim.

    

         B-77

    

p

 

gliss.

l a

 

  

r e

  

  

   

   

  

  

   

    

 

  



        detaché

       

  

    

 

dim. mp detaché

 

   

 

 

     

sim.    

        



sim.

  

   

dim.

       

     

   

   

 

  

     

 

 

   

        

sim.

s u

detaché

    

sim.

  

   

       

p

mf

   

mp

  

   

 

 

p

r o

  

            

          

   

detaché

mp

 

   

    

  

    

        

detaché

   

  

/ 0

  

  

gliss.

mf

ppp

    

    

  

   

    

  

   

gliss.

fffp

   

          

 

    Vla. 3 

  

 

gliss.

fff

         

   

    

fff

f

s.p.   gliss.  

gliss.

gliss.

/ 0

p

gliss.

       3

p gliss.

  

   

ord.

ppp

gliss.

sf p

p

   

gliss.

mf

f

    

fff

Vln. 10

Vc. 4

l a mf

ppp

  

sf p

     

/ 0

f

 

/ 0

 

f

fffp

   

p

0

   

Vln. 7

Vln. 8

p

s u

ord.



gliss.

ppp

gliss.

           

Vln. 6

gliss.

ppp

 

ppp

/  Db. 2  

Vln. 5

  gliss.  

p

/ 0

mf

r o

 

 

fffp

s.p.

gliss.

fff

f

 p

gliss.

Vc. 2

p

ff

gliss.

Vla. 2

gliss.

gliss.

   

p

fff

  gliss.   Vln. 2  Vln. 4

fff

 gliss.   s.p. (sul A)

gliss.

   

3

p

3

fff

p

/ 0



 

ord. Vc. 1

3

p



Vln. 3

ppp gliss.

     

ord.



23 19

90

    

 

 

    

 

  

 

 

   

    

 

  

 

 

   

        

   

sim.


24 20

92     Vln. 1 

ppp

Vla. 1

f

3

Vln. 5

Vln. 6

Vln. 7

Vln. 8

 



 Vln. 9  Vln. 10

Vln. 11

 

 

p

fff



gliss.

sf p

gliss.

mf

ppp

p



f

 

p

fffp

 



gliss.

sf p

gliss.

mf

/ 0

/ 0

gliss.

gliss.

 

gliss.



sf p



p

p

 



gliss.

sf p



 

f



gliss.

  

sf p

p

mf



gliss.

 

f



gliss.

mf

p

sf p

mf

p

/ 0

gliss.



gliss.

mf gliss.



gliss.

mf

/ 0

gliss.

ppp



 

sf p

p

 

gliss.

/ 0

p



p gliss.

gliss.

mf

mf

f

gliss.

mf

mp

                   

sim.

        

   

  

 

   

  

 

 

Vla. 4

Vc. 3

       

Vc. 4



   

    

   

   

 

 

    

   

         

   

   

       

    

       

    

 

sim.

 

             

   

  

 

               



  

  

   



 

        

detaché

 

dim.

      

 

detaché

  

 B-77

  

  

 

  



   

    

             

 

   



  

 

   

   

   

p

dim.

   

  

     

p

dim.

    



        

  



 

  

    

           

  

   



             

dim.

p



       

   

p

   

       

  

 

sim.

  

        

   

       

    

dim.

 

dim.

    

 

    

  

    

    

  

  

   

  

p

   

   

    

      

    

   

         

       

detaché

p

detaché

dim.

  

   

   

dim.

sim.

   

  

    

        

   

     



  

p

    

  

sim.

         

  

   

     

  

p

  

       

   

detaché

    

   

ppp

    

Vla. 3

gliss.

mf

mf

mf



Vln. 12

gliss.

/ 0

    



f

  gliss.  

 Db. 2 

sf p

gliss.

gliss.

Vc. 2



gliss.

s.p.

 Vln. 2 

Vla. 2



     

p

 Db. 1 



gliss.

sf p

p

gliss.

Vln. 4

 

3

p

Vc. 1

p

 

p

 gliss.

gliss.

mf

gliss.

Vln. 3

94

 

 

      



 

     

       

      

    

  

  

sim.

 

sim.

  

    

        



    


  Vln. 1 

96

p

Vln. 3

 



gliss.

sf p





gliss.

mf

Vc. 1

Db. 1

 

 p

Vln. 5



Vln. 8

Vln. 9

Vc. 3

Vc. 4

p

p

 

 

f

gliss.

sf p

 p



  

p

mf

gliss.

mf

 

 

  

  

         

  

      

   

                

  

   

       

r o  

p

  

 

  

p

    dim.

 

  

p



 

p

   

  

   

  



  

  

 

   

l a

  

            

   

  

f

pp

           

    

r o

   

  

  

 

  

    

p

 

r e pp

        

  

  

     

       

pp

   

      

       

         

 

  

  

 

   

 

 

   



 

  

s u

              

  

p

                  p

 

       dim.

B-77

mf

  



dim.

 

    

         

        

 

  

 

    

        

            

   

      

  

 

             

     

   

 

   

   dim.

pp

dim.

  

     

         

       

  

   

  

        

dim.

l a

   

dim.

pp

dim.

 

gliss.

         

dim.

    

 

    

 

          

dim.

pp

 

gliss.

/ 0

/ 0

  

        

     

  

   

        

   

s u

   

   

      

  

er



             

     

         

   

   



sf p

pp

  

mf

gliss.

p

mf gliss.

gliss.



gliss.

/ 0

 

/ 0



f

mf

gliss.

 

 

l a 

p

gliss.

mf

gliss.

sf p



gliss.

f

f

f



gliss.

er

mf

ppp

p

s u 



r o





/ 0

        



l a

p

         

s u

gliss.

        



f

er gliss.

mf

r o

 Vla. 3  

Vla. 4

f

   

Vln. 11

gliss.

mf

 

          

Vln. 10

Vln. 12



/ 0



gliss.

sf p

gliss.

gliss.

mf

f

gliss.

 

mf

p



p

gliss.

mf

        

Vln. 7

p



gliss.



gliss.

  

       

Vln. 6

mf

 

mf

p gliss.

f

gliss.

ppp

 Db. 2 





p

/ 0

gliss.

Vc. 2

mf

p

f

Vla. 2

 

sf p



gliss.

 

/ 0

   Vln. 2 

Vln. 4



f gliss.

p

p gliss.

Vla. 1

gliss.

mf

f

 

25 21

98

 



     

 

     

          

            

 

      

                 

 


26 22  

100

Vln. 1



gliss.

p

Vla. 1

Vc. 1

p

 













gliss.

mf

 

f

Vla. 3

Vla. 4

Vc. 3

Vc. 4





gliss.

mf

p



mf

p

 



gliss.

 





gliss.

f

gliss.

mf



gliss.

sf p

gliss.

mf

p



 

gliss.

mf



p

  



        

      

         

  



    

  

  

    

pp

dim.

        

    

         

  dim.

   

     

      

    

         

  

    

      

            

      

   

 

    

dim.

pp

f

f

    



ppp

 

gliss.

gliss.

/ 0

pp

mf

f

gliss.

Vln. 8

Vln. 12

sf p

  

Vln. 11

gliss.

sf p

gliss.

p

 







p

     

Vln. 10





p

p

Vln. 7

Vln. 9

 



f

p

gliss.



 p

/ 0

gliss.

Vln. 6

gliss.

p

  

gliss.

gliss.

mf

gliss.

Vln. 5

mf

 f

gliss.

p

ppp

 Db. 2 



p

mf

gliss.

gliss.

Vc. 2

   

f

p

Vla. 2



gliss.

gliss.

p

mf



p

  Vln. 2 

Vln. 4





gliss.

f

sf p gliss.

 Db. 1 

 

 

f

p



gliss.



sf p

gliss.

Vln. 3

 

102

 

      

 

  

    

   

        

  

   

    

        

     

    

        

  

   

       



  

      

      

          

       



 

 

    

 

    

  

  

 

             

  

   

    

pp

 

 

 

   

dim.

pp

   

  

   



 

  

  

pp

dim.

       dim.



 

B-77

        

  



      

  

        

  

      

     

 

    

         

 

      

            

  

      



      

            

        

       

    

      

     

  

          

                 

      

    

  

 

      

    

    

  

       

  

  

  

   

       

 

        

        

    

          

          

   

      

        

  

   



 

  

    

  

   

   

         

 

  

       

                 

 

     

        

  

    

    


 

104

Vln. 1



gliss.

p



gliss.

Vln. 3

Vla. 1

 

 p

Db. 2

Vln. 5

Vln. 7

Vln. 8

Vln. 12



Vla. 4

Vc. 3

Vc. 4

 



p

sf p

s u 

er

l a



r o 

gliss.

mf

er



 



    

  

    

    



  

 



 

    

r o

   

   

           

    

 





   

                 

  

  

      

    

ppp

  

          

  

ppp

    

 

  

f

    

 

     

  

l a

  

   

     

 

 



   

    

ppp

 

  ppp

    ppp

             

   

    

  

   

r o  

r e   

 

     

 



  

   

       

   

    

  

  

    

ppp

  

 

ppp

     

ppp

B-77

  

  

 



  

      

       

    



pizz.



  

    

sf pressured bow (applies only to one note) / préselt vonó (a játékmód csak az adott hangra vonatkozik)

sf

pizz.







sf

pizz.







sf

pizz.

   sf

l a 

        

sfz

sfz

sfz

    

      



    

    

      



sfz

       

ppp

s u  

  

p

    

   

       

ppp

  

  

   

ppp

 

ppp

s u

      





           

               

   

  

    

  

  

 

 

        

       

     

 

    

    

  

  

  

r e p

   

     

   



sf

sfz



          

     

   

    



sfz

 

l a

pizz.

fff

       



sf

sfz

 





 

fff

f



         

p

sfz



pizz.

sfz

 

s u fff

gliss.

sf

fff

p p



 

f

gliss.

p



p

gliss.



f



p





gliss.

mf

p

f

Vla. 3

 

         

p

gliss.

p

          



     

préselt vonó (a játékmód csak az adott hangra vonatkozik)

sfz

gliss.

mf

mf

 Vln. 9 

Vln. 11

 



Vln. 10

gliss.

r o

 

Vln. 6

p

 

 



p

 



f

f

mf



Vc. 2



gliss.



f

gliss.

Vla. 2

f

sf p





gliss.

gliss.

 Vln. 2 

Vln. 4



 Db. 1 



p

gliss.

Vc. 1



27 23

= 120 107 epressured bow (applies only to one note) /

 



  

   

   

   

                                

   sfz

 

sfz

  

 

sfz

fff ord.

       fff ord.

     

 



    

fff ord.

         fff

sfz

 



ord.

sfz



sfz

 

  

sfz



sfz


28 24  

108

Vln. 1

         

Vln. 3

110



fff

pressured bow (applies only to one note) / préselt vonó (a játékmód csak az adott hangra vonatkozik)

        



             

sf

arco

Vla. 1

fff

Vc. 1

Db. 1

Vln. 2

 

 

            fff

Vc. 2

Db. 2

 

Vln. 8

Vln. 9



 

           

Vln. 11

 

Vla. 3

 

Vla. 4

Vc. 3

Vc. 4

 

pressured bow (applies only to one note) / préselt vonó (a játékmód csak az adott hangra vonatkozik) arco

 

  

     

                





            



sf

Vln. 10

Vln. 12

        

Vln. 7

          

sf

sf

 Vln. 5 

Vln. 6

pressured bow (applies only to one note) / préselt vonó (a játékmód csak az adott hangra vonatkozik)

               

 

sf

fff

   

sf



arco

Vla. 2

      



Vln. 4

pressured bow (applies only to one note) / préselt vonó (a játékmód csak az adott hangra vonatkozik) arco





  

 

ord.

fff ord.

 

  

fff ord.

  

fff ord.

  

 

 

  

 

 



 

 

 



 

   

 



  

 

 





 

  

fff

  

 



          

  

   

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

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

            

           

          

      

                   

         



     



ord.       

ord.

fff

fff ord.

   

           



             

                



ord.          

fff

       

          



fff

B-77

           

       

  

   

   

 



             


 

112

Vln. 1

Vln. 3



             

 

Vc. 1

 Db. 1  

Vla. 2

r o

Vc. 2

f Db. 2

 

  

  Vln. 5   

Vln. 6

Vln. 7

Vln. 8

Vln. 9



   

  



  



   

Vln. 11



 



 



 

    

s u

  

     



  

f

                

 

 

   

Vc. 3



  

sf

pizz.

     sf

       

       

              



  

 

                

 

 

    

    







                  

    

 

      



   

      



    

  

  

l a

   

s u



    

  

 



  



r e p

     



 

fff

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

      

pizz.



  

 



    

   

  



    

p

    





 

  

  

      

     



      

s u 

l a sf

    

r e 



 





     

          

  

    



   

      

               

   

   

                   

      

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

  

         



sfz

        

sfz

  



p

sfz

 

     

          

  

           

cresc.

    

pizz.

sf

p pizz.

arco        sf

sfz

 

     

     

p

       p

cresc.

     sfz

     sfz

   

sfz



              sfz

B-77



sfz

                   

   



sfz

sfz

                 



  

        

sfz

   



    

    

 

sf pizz.

r o

 

f

 

                                                   

Vla. 4

Vc. 4

      

    



              Vln. 12  Vla. 3

 

l a

pizz.

 

         

r o

    

l a

p

er

      

      

Vln. 10

p



er

r o

f

s u



 Vln. 2  Vln. 4

 

               

fff

Vla. 1

29 25

115


30 26  

116

 

Vln. 4

Vla. 2

Db. 2

Vln. 5

arco detaché

sf arco detaché

ppp

    

  

sf

   

  

ppp

    

  

pizz.

      

 

pizz.

sf

  

arco

sf

ppp

   

arco

pizz.

    

    

  

 

arco

sf

ppp arco



 

pizz.

  

ppp

     

   

ppp

    

arco

 

ppp

sf

pizz. arco                detaché

ppp

Vc. 2

ppp pizz.

 

pizz.

       

  

    

ppp arco detaché

    

  

ppp arco

 

 

    

pizz. arco              

ppp

ppp

detaché

sf

arco detaché

sf

sf

  

      

pizz.

 

pizz.

sf



sf

arco

   

pizz.

  

arco

sf

ppp



ppp

   

arco

  

   

    

ppp

    

ppp

  



pizz.

sf

   

   

   

   

 

   

   

   

   



sf



Vln. 2

 

sf

 

ppp detaché

    

arco



Vc. 1

pizz.

   

Vla. 1

 

detaché



Vln. 3

Db. 1

  



Vln. 1

118



sf



Vln. 6

sf



Vln. 7

sf



            

sf

pizz.

Vln. 9

sf

   

Vln. 10

arco     

arco                     pizz.

sf

(cresc.)

arco       

     

cresc.

          

pizz.

    

Vln. 11

sf

cresc.

       Vln. 12  pizz.

      arco

sf

Vla. 3

 

(cresc.)



Vln. 8

   

fff

(cresc.)

pizz.

arco         

sf

(cresc.)

sfz

 

fff

sfz arco

              arco

(cresc.)

       

pizz.

 

sf

fff

pizz.

 

sf

sfz

         arco

(cresc.)

fff

 

sfz

sf

Vla. 4

sf



Vc. 3

sf



Vc. 4

sf

B-77




31 27

123

arco arco arco arco pizz. 120       pizz.            pizz.                     pizz.              pizz.                                                        Vln. 1  sf

Vln. 3

ppp

sf

               

  

Vla. 1

arco

pizz.

arco

sf

ppp

sf

ppp

pizz.                   

    

Vc. 1

     

    

Db. 1

Vln. 2

sf

arco        

sf

   

ppp

 

 

                              

Vln. 4

pizz.

arco

sf

ppp

arco               

arco                          

pizz.

ppp

pizz.

Vla. 2

sf

r o

f

p ppp

er

                   arco

Vc. 2

ppp

arco

sf

ppp

  

    

pizz.

arco

sf

ppp

pizz.

            

pizz.

pizz.

sf

               

s u

pizz.

arco

sf

ppp

l a

pizz. arco                  sf

ppp

       

  

pizz.

arco

sf

ppp

        arco

 

          ppp

f

           

 

      

r o

sf

sf

pp



sf

ppp

             pizz.

arco

sf

ppp

         

sf

ppp

     ppp

Vln. 7

Vln. 8



 

Vln. 10

Vln. 11

Vln. 12



    

pizz.



sf

sf

        

arco

sf

pp

arco

pizz.

pp

sf



f

r o 

p

r e

s u    

r o

r e p

l a

B-77

arco

                     

      

ppp

        

pizz.

 

ppp

arco

Vc. 4

sf

pizz.

Vln. 6

Vc. 3

arco

           

s u

           

arco

sf sf

pp

sf sf

pizz.

sf

f

  

          

arco

pizz.

      

ppp

Vla. 4

         

ppp

pizz. arco pizz. arco pizz. arco                           

Vla. 3

sf

l a sf

pizz. arco                                                   

 

Vln. 9

ppp

s u

pizz.          

r e p

arco

Vln. 5

arco

ppp

sf

 

Db. 2

ppp

 

sf

sf

arco arco pizz.              

sf

             

ppp

sf

ppp

   

sf

       

pizz.

ppp

arco pizz. pizz.               sf

ppp

pizz.

sf

            

pizz.

arco

ppp

l a

pp


32 28

 124   

Vln. 1

126 arco pizz.                                   ppp

pp

sf

pp

sf

arco pizz.               

Vln. 3

arco pizz.        

arco

sf

ppp

 

pizz.

pp

sf

Vc. 1

 

sf

sf

pp

pp

arco   pizz.            sf

pp

ppp

pp

sf

pizz.

arco

sf

pp

             sf

          

Vln. 7

Vln. 8



 Vln. 9  

Vln. 10

Vln. 11

Vln. 12

Vla. 3

  

Vla. 4

Vc. 3

Vc. 4

sf

p

p

pizz.

arco

sf

pp

     

               

pizz.

   

           

     

sf

pp

pp

sf

arco

            

pp

p

 

  

   

ppp s.t.

 

ppp s.t.

  

  

  

pizz.

          sf

pizz.

           arco

p

     

pizz.



    

mp

 

  





  pp



 

pp



 

ppp

   

ppp



  pp

  

pp

   

 

pp

ppp

pp





pp

ppp

  



 



mp

 



 



 

mp

 



ppp





mp

ppp



 







ppp

mp

pp

ppp

pp

 

  



pp

ppp

pp

 

   

 

pp

ppp

pp





pp

ppp

 



ppp

 

 

ppp s.t.

mp

 

mp



 

ppp

mp

  

    



pp



 







ppp

mp

pp

ppp

pp

s.t.

B-77





pp

 

 



pp



s.t.



pp

ppp

p

 



pp

   

pp

s.t.

arco

sf sf sf

 

          

   



p

         



pizz. arco      

p

pp

pp

sf



arco       

arco

ppp

ppp s.t.

                 

pp

ppp s.t.

sf

sf

mp

  

  

ppp



sf

 

s.t.

 

pizz.

 

 

p

mp

 

pp

      

 

pizz.           

         

mp

 

p

sf

p

ppp s.t.

s.t.

pizz. arco         

sf

sf sf sf s.t.

arco

  pp

sf

sf

pizz.

pp

sf

pizz. arco         

arco

pp

sf sf sf

pp

                 



pizz.                  

pizz. arco                  

pizz. arco                     

             

sf sf

sf

pp

pp

                 pizz.

Vln. 6

p

sf sf sf

pizz. arco                

 Vln. 5 

sf

         

sf

Db. 2

sf

sf

arco pizz.          sf

pp

pizz. arco               

sf

Vc. 2

arco

sf



     pizz.         p

  

pizz. arco                    

pp



arco arco pizz.                                  

arco pizz.                    

sf

  

pp

pizz.                 

pizz. arco pizz. arco                  

Vla. 2

sf

pp

pizz. arco pizz.                              

sf sf

Vln. 4

arco     pizz.

     Db. 1      Vln. 2

              

pp

arco

Vla. 1

 






 

129 Vln. 1



Vla. 1

Vc. 1

Vln. 4

f

 

 Vln. 5  

Vln. 6

Vln. 7

Vln. 8



 Vln. 9  

Vln. 10

Vln. 11

Vln. 12

 

       

  

 

pizz.

sf

p

   

  

   

  



 

 



 

 

 

sf

p

p  

pizz.

s u p

       arco

p

mp



mp



    

      

pp

p

 

 

p

 

p

   

p

   







   



p

 

 

mp







pizz.



mp

    pp



mp

mp







 



   pp

  

 

pizz.

              arco

  

arco











l a

 

    

 

pizz.

p

 

 



p

 



 

 



 

 



p

p

  

 

 



   p

pp

 



 

 



p

 

   pp

p

B-77



 

p



 

mp

 

pizz.

 

s u

 

 



 

l a p

    pizz.

sf pizz.

    

sf

             

p

           

 

     

pizz.

mf

r e mf

    

arco

pp

 



 

 

 



 



 

 

 

 

 

 

 



mf

pp

mp

mf

pp

  pp

 

mp

mf





 

mp

mf

pp





 

mp

mf

pp

mp

 

  

pp

mf

  



 

 

mf

 

l a  

 

 

mp

      cresc.

   



arco

pp

pp

s u 



 

mp

        

 

mp





 

 

 

pizz.

mp



 

arco    

        sf

sf

      

mp

 

 

          

mp

 

pizz.

sf

     

p  

arco     

        

        

     

p







arco

r o 

p

 

mp

 

  

 

pizz. arco                  

        mp



f

        

er

 

 

mp

p

 



p mp

arco       

 

p





pizz.

  

 

sf

 

mp

           ppp cresc.

p

p

sf

  

 

pizz.

  



          

p

pp



arco

sf

  

mp



   pp

mp



  

s u 

pp

er 

   pp

mp

 

 

 



 

sf





             arco

sf

r o

p

pp

mp

p

sf

pp

  

   

 

arco   

      

   

pp

mp

 

pizz.

f

pizz.   

 



p

      

sf

p

 

   

      

  

 

l a

sf



p

  

        

arco

mp



   

  

   



arco    

      ppp cresc.

p

 

pizz.

sf

pizz.

p

 

    

       

arco        

    



  

sf

arco

pizz.

 

p

er

     

sf

  p

pizz.

sf

   

   

p

     

  

p

arco

p

        

pizz.         

sf

   

 

  

33 29

sf

sf

arco



p

      

p

         arco

arco             

sf

arco



p

Vc. 4

p

r o

    

p

 

Vc. 3

pizz.

pizz. arco                  

  

 

p

Vla. 4



pizz.      

sf

   

 



f

Vla. 3

        

r o

Vc. 2

 

sf

arco

 

pizz. Vla. 2

 

p

 

 Vln. 2 

Db. 2

     arco

   

Vln. 3

Db. 1

 

131

pp

mp

mf





pp

 

mp

mf

pp





 

mp

mf

pp








34 30

 133  

Vln. 1

Vln. 3

          arco

  pizz.              

  arco arco pizz.               

           

     

mp

mp

mp

Vln. 2

   

Vln. 7

mp

sf

mp



 

               

pizz.

       

    

p

  







mp

       

cresc.

  

 

 

pizz.

                

  



  

pizz.

     

sf



 

  

  



cresc.



sf

 arco          



  

mp

  

 

pp

mf

  

p

pp

mf

 



 

p

pp

mf

p

pp

mf

 

  

 

p

pp

mf

 

  

 

p

pp

mf





 

p

pp

mf

mp

 

  



 



 

mp

 



p





mp

         

mf

    

   

      

mf cresc.





   



           

p

6





 

p

pp

mf





 

p

mp

p

pp

mf

p

  p

mp



B-77





 

6

     

p

  

6

6

 

 

 

          p



mf

mf

 



f

 

f

mf





p

 

f

 















 



 







 



 





cresc.





 



f



 

ff

 

 

pp

   

 

 

 



mf



p

 

f

 

mf

  

mp

 

mf



sf

sf

f

  

p

 

 

pizz.

mf

 





pizz.

           

f

mf

 

6

  

pp

 

6

p

p



6

6

 

 

    

f

          

  

mp

          

mf

  

cresc.

      

f

mf

mp

6

     





p

pp



      

            



p

 

    

arco

mf

mp



mf

  

     

f

 

p

 



f

 



mf



arco

cresc.



 

    

sf

p

 

mp

mp

         

    



pizz.

               f





arco

sf

 

       

pizz.

arco

p



mf

sf

pizz.

p

 

sf

pizz.

    

arco      

   

        

cresc.

     



mf arco

mp

p



sf pizz.

  pizz.           

  

mf

  

arco

arco

     

         

sf

pizz.

            

mf

        

 



mp

              

   

mp

                   

 

 

pizz.



arco

 arco          

sf arco

mf

mp



sf

mp

p

 

   pizz.        

sf

  

mf arco

        

 

  

     pizz.          

mf

  arco

     arco

        

sf





sf

pizz.

 

  

pizz.

cresc.

p

mp

pizz.

         

mp



sf

 

  

mp

mp

p

Vc. 3

cresc.

  

mp

            

 

   

Vla. 4

sf

 

p

   

arco

sf

sf arco

p

 

  

Vln. 11

mp

           

p

   

Vln. 10

             

mp

mp

 p

pizz.

mp

p

 



  arco               

sf

      

      

 

pizz.

arco

sf

 

sf

mp

p

Vc. 4

             

sf

    

            

Vln. 6

Vla. 3

  

mp arco

 

 Vln. 5 

Vln. 12

sf

     

  arco pizz. arco   pizz.                                   

Vc. 2

Vln. 9

arco

         pp cresc.

Vla. 2

Vln. 8

     

         

pizz.

        

 

pizz.

mp

sf

pizz.



mp

 

Vln. 4

Db. 2

arco

mp

      

    

        mp



  

pizz.

sf

sf

arco

Db. 1

          

Vc. 1

135



arco

Vla. 1

     

  mf



 

mf

 

f

mf



 

p

f

mf

 




  

arco

sf

mf



     

Vln. 3

mf

   

         pizz.

arco

sf

mf

Vla. 1

     

Vc. 1

        

pizz.

sf

   



    arco

mf

       pizz. cresc.   arco            Vln. 2   Db. 1

ff

sf mf                   arco

Vln. 4

mf

pizz.

               sf mf arco                 

Vla. 2

Vc. 2

arco

mf

Db. 2

r o

 Vln. 5 

f

Vln. 6

Vln. 7

Vln. 8

p

           



  













Vla. 4

   

                     fff



 pizz. arco            sf

       

         

er sf

mf

        arco

fff

  pizz.   sf





pizz.

   sf





 6

ff

 

      



 



 

 

p



 

 

mp

ff



p







er

mp

r o 

 

mp



 

p 



p





6

s u 6





 

  

f

mf

6

     

        

        



  

   

  

  



     

   





  

mp

p

ff

ppp

  

arco

 

    

 

pizz.

ppp

pp

sf

pizz.

 

  

arco



sf mf                         arco

sf

f

f

  

sf

 pizz.  

sf

     

pizz.

pizz.

         sf

    

pizz.

arco

sf

f

    

     

   

r e

p

pp detaché arco, ord.

detaché ord.



 

 

         pp detaché ord.

sf

          pizz.

sf

arco

         

    sf

p



pp



pizz.

     sf



   

 

arco

p

     arco



p

   

  

        

pizz.

  sf

p

arco              p

 

  

                  arco

p

pizz.

     sf

arco

 



p

pizz.

                        pp

  

arco

sf

pizz.

     

p

pizz.                       

p

detaché arco, ord.



arco

      

sf

 

 

pizz.

arco

p

sf

pp

p



 

sf

              

pizz.

   

l a

   

pizz.

arco

pp

    

sf

pizz.

sf detaché ord.

    

arco

      

arco

sf

s u

pizz.

 

                

 

pp pizz.

pizz.

      

sf

               

pp detaché ord.



  

       

 

pp

detaché ord.

 

arco    p

arco

detaché

     

pp

B-77

   

arco,      ord.    pizz.              

r o

 

 

pizz.

sf

pp



  

           



                   

sf

pp detaché ord.





pizz.

    

         

arco

sf

    

arco

    

f

s u

            

pizz.

detaché ord.

 

               

mf arpeggio on five strings, behind the bridge (arco) arpeggio az öt húron, a híd mögött (arco)

  







        

pp detaché ord.





 

       

pp



r e p

pizz.

detaché ord.

 





f

l a

f

      

pizz.



sf

pp

  

  

pp



sf

    

sf

ppp

  

arco

f

            

sf

pizz.



arco

sf f arpeggio on five strings, behind the bridge (arco) arpeggio az öt húron, a híd mögött (arco)

  

          

ppp



  

f

ppp

6

      

sf

sf



  

sf f                     

pizz.



sf

pizz.



arco

             

  

f



 pizz.  

      

arco

pizz.

   arco                            arco

r o

ppp

      

ff

mf        

35 31

arco pizz.                       

           arco           

 

p

mp

arco

  

 

mf

ppp

ff

  

    

ppp



ff

mf

mf

l a

ff



sf

ppp

p

p





     

ppp

6

sf

arco

  

   ff

  

ppp

     ff

p

 

   



ppp

p

ff

pizz.

pizz.

     

sf

6

  

 

          

        ff



arco

pizz.

mp

    

sf

6

6

Vc. 4

  

          ff



pizz.

mf

             

         



l a

     

s u

pizz.





 

mp

Vc. 3

  

  

                    

 

mf



   Vla. 3 

f





mf

    





  

 



   

arco

p

mp

Vln. 12

sf

         arco





mp

Vln. 11

 

p

mp

   Vln. 9 

Vln. 10

sf

pizz.

 

mp

  

pizz.

      

p

mp

  

   



Vln. 1

      

 



pizz.

138

141

sf





     

arco

 

p

 


36 32 pizz.

    Vln. 1  

143

pizz.

Vln. 3

   

sf

Db. 1

   

Vla. 2

Vc. 2

Db. 2

pizz.

arco

Vln. 7

sf

mf

 

Vln. 8

Vln. 9

Vln. 11

Vln. 12

  

arco

mf

       

  

sf

mf

  

Vc. 4

pizz.

      



sf

p



mf

sf

 

 

     



p

arco

    

  

sf

        

     

sf

 

p



mp

pizz.

  

pizz.

   sf

  

sf



mp

pizz.

sf

 

     

mp arco

  

sf

 

p pizz.

    sf

arco

 

p

    

 

    



   



mp

  

  

  



sf

  

pizz.

   sf

 

     

 





arco

mp

pizz.

    

    

sf

pizz.

    sf

pizz.

    sf

arco

       

  

mp

             

 



mp





arco

 

 

mf

B-77

    

  

    

 



gliss.

ffp

     

        

mp pizz.



 

 arco           



mp pizz.

       

     arco

sf

           

mp

         

cresc.

mp arco



        



  

 

 

pizz.

    

     

    



              arco

            

 

pizz.

   sf



  



pizz.

   

sf

     

mf

pizz.

    sf

   

mp arco

sf

 



mp



arco

            sf

mp



 

mf

              

pizz.

 arco       

sf arco

mf

    

mf

         

    

     

pizz.           

 

       

sf

pizz.

sf

 

pizz.

         

arco

mf arco

arco

 

   



  pizz.         



arco

mp

pizz.

    

mp

  

  

       

arco

pizz.

pizz.

sf

mf

        

sf

  

    

sf

 

sf

 

   

pizz.

pizz.

     

sf

     

mp

sf

   

arco             

pizz.

mp arco

gliss.

mp

arco

                  

arco

cresc.

mp

           pizz.

mp

ffp

arco

pizz.       

mp

       

                      

p

 

arco



sf

arco, s.p.

arco  

  

pizz.

 

sf

 

pizz.

        

mp

 

  



  

    

s.p., gliss. sempre

mp

   





arco

p



sf



       

sf

 

  

arco

sf arco

arco             

  

pizz.

mp

arco

mp

pizz.

pizz.

sf

pizz.

  

 

sf

sf



     

mp

pizz.

 

pizz.

              

sf

 arco        

  

s.p., gliss. sempre

arco

    



p

sf

pizz.                      

arco

                

      

 

s.p.

        

         

        

arco

mp

mp

sf

    

   

sf

pizz.

       

     

mp

pizz.

arco

   

sf

mp

arco



 

   

arco

sf

    

mp

arco

      

sf

       

pizz.

arco  



arco

                       

    

 

arco

mf

 pizz.             

pizz.

  

        

arco

  

     

            

      

        



pizz.

      

arco

           

 

 

sf

sf

 

pizz.

pizz.

p pizz.

         

arco              

   

sf

pizz.

    

p

     

p

 

 

   

arco

pizz.

arco

pizz.

       

  

arco

sf

 

sf

    

pizz.       

 

        

sf

 

pizz.

arco

mf arco



         

sf

p

  

mf

arco

sf pizz.

       

          pizz.

     

mp

       arco

mp

sf

arco

   

    

 

pizz.



mp

arco   

sf

       

pizz.

    

sf

arco             

   

pizz.

          sf

        



mf

     

arco

  

  

 

arco



pizz.

sf

Vc. 3

 

   

pizz.

        

pizz.

  

 

mp



sf

mf



arco

sf

                    

sf

  

sf

pizz.



 arco          

 

         



146

pizz.



sf

      

mf

arco

 

 Vla. 3  

Vla. 4

pizz.

  

pizz. Vln. 10

arco

sf



 

mf

           pizz.

mf

arco           

pizz.                

          

 



  

 

  

       

       

   



 arco     

sf

pizz.

sf

mf

   Vln. 5  Vln. 6



     

  Vln. 2   Vln. 4

         

mf

arco

Vc. 1

pizz.



mf

arco           

sf

Vla. 1

 arco       

 

sf

 

pizz.

     sf pizz.

     sf


pizz.

 147               Vln. 1  

Vln. 3

sf pizz.

Vc. 1

cresc.

Vln. 2

Vln. 4

 

  

sf

  

 

 arco   p

                

mf



  

sf

       

sf

cresc.

    

 Db. 2      

f

Vln. 6

arco   

cresc.

r e p

                  

mf

 

  

Vln. 7

     

      pizz.

Vln. 8



Vln. 11

       

Vln. 12

         

   

sf

 

f

Vc. 4



sf

 

sf

mf

    

er

sf

pizz.

sf

  

sf pizz.

 

     sf

pizz.

                  sf

sf

  

pizz.

  

arco

sf

 

 

mf arco

 

 

mf



arco  

 

f

          f arco

   

f pizz.

 

f

sf

            



 

  

arco

f

 

pizz.

arco





sf

pizz.

arco

sf

f

pizz.

    sf

pizz.

     sf

B-77

 

pizz.

 

pizz.

 

  

 

arco

 

f

f

 



  

sf

arco

    

f

pizz.

         

  



          



     

       

  

pizz.

    

      sf

sf

  

f

l a  

pizz.

sf

   

  

   pizz.            

  

f

         

     

      

f

  

pizz.

 pizz.

    sf

arco

 

f

 

pizz.

  

sf

f

  



sf

      

arco          f

      

 

  

arco

f

arco

 

pizz.

   

arco

sf

  

 

  arco        

f



arco  

  

        

sf

f arco

arco

pizz.

                 



fff

sf

f

arco

sf

       

pizz.

s u

pizz.

     

   

       

     

   

    

f

     

gliss.

arco

            

       

r e sf

p

sf

      

        

     

    

                            

sf

     

pizz.

f

  

  



f

  

  arco            

sf

      

  

r o 

ff

    

   pizz.       

arco

ff

          

 

arco

pizz.

   

    

gliss.

  

       

f

  

fff

sf

mf



sf

arco

f

               

     

pizz.

      

arco

arco

                  

        

mf

pizz.

   

sf

l a

         arco



 

mf

 

   

                 

 

gliss.

f

s u

l a

       

                      

               

          

                    

            

                       



pizz.

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

pizz.

sf pizz.



arco

   

f

mf

   

s u

sf

  

 

pizz.

 

arco

   pizz.        

        

     

          

p

     

  arco        

arco

mf

                

mf

  

mf

pizz.

   

  

  

r o

 

mf

r e p

gliss.

cresc.

       

mf

arco

                      

 



           mf

pizz.

arco

  

  

    

mf

mf arco

sf

arco

mf arco

Vc. 3

      

                   Vla. 3 arco

Vla. 4

l a

arco  



 

pizz.



               

               

         

     

                                    

gliss.

mf

         

                        

   

s.p.

                  

arco

sf

r o mf

pizz.

sf

pizz.

        arco

  

   pizz.       

     Vln. 9  

Vln. 10

s u

mf

   

 

    

arco

sf

 

              

                     

gliss.

       



f

p

       

p

r o mp

Vln. 5

 

arco

                                        p

Vc. 2

s.p.

s.p.

Vla. 2

 

     

cresc.

p

 

pizz.

       

arco

  

gliss.

pizz.

 

          





                            

cresc.

p

gliss.

pizz.

arco

                 

 Db. 1  

             arco, s.p.

sf

                

         

mp

pizz.

             

s.p.                           

sf

p



p

       

  s.p.

Vla. 1

  

arco

37 33





    

     

 

  

    




151

151                    Vln. 1         

             

            

    

sul C+G constantly accelerating bow changes / folyamatosan gyorsuló vonóváltások

    ffp cresc.   Db. 1   

fff

fff

fff

         

           

      

fff sul G+D constantly accelerating bow changes / folyamatosan gyorsuló vonóváltások

         

             fff

sul D+A

accelerating bow changes /  constantly folyamatosan gyorsuló vonóváltások   ffp

/ 0

cresc.

gliss.

/ 0

gliss.

/ 0

sf sf sf sf sf pizz. quasi chitarra

          

     



    

sf

sf

B-77

sf

sf









  

           sf sf sf sf sf            

sf

sf







sf



 

sf sf sf sf sf





sf

sf pizz. quasi chitarra





   

sf

sf sf sf sf sf

           

sf





    

sf





sf



Vc. 4

   



 

sf pizz. quasi chitarra

sf

    

               sf sf sf sf sf









sf



   

sf

    



     



   

sf



sf pizz. quasi chitarra

sf

Vc. 3

    

sf





sf









sf

Vla. 4

     

pizz. quasi chitarra



   



sf

    





sf sf sf sf sf



         







   

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)



Vla. 3



sf sf sf pizz. quasi chitarra



Vln. 12

sf sf sf sf sf



sf

   





    









   

    



sf sf sf pizz. quasi chitarra

arco arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)



Vln. 11



sf



    



sf sf sf sf sf

pizz. quasi chitarra





sf



sf



Vln. 10

sf



sf

         









   



   

arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

sf sf sf sf sf

pizz. quasi chitarra



arpeggio on four strings, behind the bridge (arco) arpeggio a négy húron, a híd mögött (arco)

          



   











 Vln. 9 

sf





sf sf sf sf sf pizz. quasi chitarra











         









sf sf sf sf sf pizz. quasi chitarra







arco

   



   

        





   



sf

Vln. 8

/ 0



cresc.

sf

Vln. 7

ffp

/ 0

/ 0

arco

  

cresc.

sf

Vln. 6

gliss.

sul A+E constantly accelerating bow changes / folyamatosan gyorsuló vonóváltások gliss.

pizz. quasi chitarra

   



/ 0 

                    

            

ffp

/ 0

gliss.

/ 0

gliss.

  

  

cresc.



 Vln. 5 

cresc.

fff sul C+G constantly accelerating bow changes / folyamatosan gyorsuló vonóváltások

cresc.

/ 0

gliss.

ffp

/ 0



   ffp   Db. 2  

Vc. 2

fff

cresc.

/ 0

                           

     

Vla. 2

ffp

sul G+D fff constantly accelerating bow changes /

                 

sul D+A

accelerating bow changes /  constantly folyamatosan gyorsuló vonóváltások  

  



Vln. 4

  

                   



 Vln. 2 

                  

  folyamatosan gyorsuló vonóváltások  ffp

Vc. 1

    

            



Vla. 1

               



Vln. 3

         

sul A+E constantly accelerating bow changes / folyamatosan gyorsuló vonóváltások gliss.



38 34

sf sf sf sf sf




  

sul G+D

   

      

    

 

s u

/  0

gliss.

r o

Vc. 2

f

 Db. 2 

 

Vln. 5

Vln. 6

Vln. 7

er

fff sempre

 

p

detaché (sul C+G)

 

    

sul C+G





sul G+D

 

ord., detaché



 

 

  



  

sf

fff sempre



arco, detaché

  

fff sempre arco, detaché

  

fff sempre arco, detaché

 

   

  

 



sf arco

   

Vln. 11

Vln. 12



f

Vla. 4

Vc. 3

detaché

fff sempre detaché

arco, detaché

      fff sempre

er

arco, detaché

p

sf

   

*)

arco, detaché

      fff sempre    

arco, detaché

  

    

 



  

 

sf



   

 



 

 

   *)

    



 

 



   



  

sf



   *)

sim.

  

ord.



       fff sempre

    

    

l a 

sf

    

        



      fff sempre

      

   



       

sf *) percussion effect: knocking on the upper body of the instrument or striking it with the finger-tap / ütőhangszer-effektus: a hangszertest felső részének megszólaltatása ujjbeggyel vagy kopogva

   

sf

   

   

sf

          B-77

   

   

sf

 





p

    

  

   

 

    

s u 

    

      

  





    

 

   



 



  

sf

   

 

   

sf

     sf

         



sf

 

  

sf

   

    

   

   

  

   

    

               

   

sf



 

    

sf

 



      



 

       



l a 

sf

   

sf

  

     

r e 

  

 

  



     

sf

   *)

  



   

           

   

     

     

  

r o   

     

     

 

       

     

     

    

sf



 



f

     

     

    

sf

detaché

  

   

    



    

    

    



Vc. 4

  

arco, detaché

sf

s u     

      fff sempre

arco

 

      

  

  

     

   

     fff sempre       fff sempre

sf

     fff sempre

r o

 Vla. 3 

     

arco, detaché



sf



   

arco

sf

Vln. 10

  

sim.      

sim.



     

 

sf



sf

sf

sf



 



fff sempre



Vln. 9



ord.

   

     

fff sempre

Vln. 8

 

sf

ord.   



f



 

r o    sim.

 

r e p 







l a 

*)



   *)

 



l a   

s u

      



 

    



Vla. 2

   *)



    

detaché (sul G+D) gliss.

   



sul A+E

ord.

sul D+A

fff sempre

/  0

 

  

      





  

detaché (sul D+A) gliss.



fff sempre detaché (sul A+E)

fff sempre

 

    

sim.







/  0

gliss.

 

sf

     sim.





Vln. 4

/  0

ord., detaché

  

  



 Vln. 2 

  

 



 

 

 

*)



ord.



Db. 1

sf

fff sempre



    

ord.

sul D+A

sim.

   

sul C+G

 

ord.

 

fff sempre detaché (sul C+G)



  

  



  



*)

 



gliss.

 

  

   *)



Vc. 1

gliss.

 



/  0

 

sf

       detaché (sul G+D)



Vla. 1

  

fff sempre

fff sempre

       sim.



/  0



detaché (sul D+A) gliss.

   sul A+E

ord.



Vln. 3

/  0

  



 Vln. 1 

    

detaché (sul A+E)

gliss.



155  /  0

39 35

156 e = 120

sf

   

  


Vln. 8

Vln. 9



  

    

      

  

  

 

sf

  

sf

  

   



sf

Vln. 11

Vln. 12

Vla. 3

Vla. 4

 



 sf

    

   



Vc. 4

sf

     



 



sf

    



 

  

  

  



  

sf

          

      

       

 

  



 

      

   

   

     



  

sf

        

   

          





 





    



   



    

    

sf

        

     

sf



   

sf

     

   

sf

B-77

    

   



 

 

 

 

  

sf



  



   

     

    

      

   

    



      

  

   

    

   



   

   







    



 

 



sf

  

 

   

         

       

            

    

  

  

 

     

  

  

sf

   

      

   

sf

   

          

        

          

   

     

sf

  

 

 

    

 

sf

   

sf

  



 

  

sf

  

            

  

 

sf

 





sf



 

    

  

sf

  

  

 

   

sf



      

      

    

 

sf

   

    

     

sf

     



sf

   



  

     

    



   

sf

 





    

  

   

    

 



 

 

  

  

    

    



    

     



      sf         

   sf



  



  

 

     

sf

sf

     

   

arco

Vc. 3

 

    

        



      

   

 



Vln. 10

  

   

  

   

    



  



  

  



Vln. 7

    

     





  

   

sf

  

   

sf

      

    

   

   





Vln. 6

  

 

 



 

sf

sf



   



sf



Vln. 5

 

  





 



Db. 2

     

 

    

      

 



Vc. 2



Vla. 2

 

    



Vln. 4

  

 







    





                 Vln. 2 

 

    

    



sf



 

  





 

     











    

  

  



 



   



 



   



 







 

 

  

 

sf



 



Db. 1

 



Vc. 1

      

  



Vla. 1

 



      



Vln. 3

  



Vln. 1

159      

161



40 36

sf

     




Vln. 11

Vln. 12



      

Vla. 4

Vc. 4



  

 

sf

  

sf

p

     

sf

   

 

   

     

    

   

    

    

     



sf

sf

   

 

   

sf

    

  



   

f 

sf

  

    

    

 

    

       

 

  

     

      

       

    

B-77

 





 



   

 

   

 

sf

  

sf

  

 

   

    

 

sf

         

   



sf

sf

 

    

     

        

sf

   

sf

 

 



  

sf

    

      

sf

     

       

 

    

    

   

    

   



l a

    

  

sf

   

   

    

s u

    

  





    



   

   



 



  

  

 

 

 

    

     

        

  



   

  

 

sf

sf

  

sf

   sf

  

r e



l a

   

 

   

  

     

    

p

  

    

sf

      

         

 

    

 



 



sf

   

  

   

r o

   

p

  



     

sf

    

 

           

   

     

l a

sf

     



    

sf

  



     

   

     

  

  

 

   

     

   



 

  

s u

     

      

   

sf

    

 

   

er   

 

                      

     

sf

  

           



     

     





 

sf

     

    

  



r o

Vc. 3

  

   



 

     

           

f

Vla. 3



p







sf

sf

Vln. 10

  

    



er    

l a

     

f

     

r o

 

er

   







 



sf

 



 

 

sf

 

   



 

s u

   

sf

  



  

  

    



Vln. 7

Vln. 9

sf





  

  



   



  

s u

     



 

  

  

    



 

Vln. 6

Vln. 8



 

  

   



f Vln. 5





  

r o

Vc. 2

Db. 2

   



 



Vla. 2

   



sf

   



     







      

    



Vln. 4



 

     

                 





 Vln. 2 

  





 

    











 

  

 

sf

   



Db. 1

  



Vc. 1

   



Vla. 1

  



Vln. 3

  





sf

 

 



  





  



 



Vln. 1



162 

41 37

 

sf

                                    


Vln. 1

  

Vln. 3

Vla. 1

     

  



    





  

        

    

   

Vc. 1

 

    



  

  

   

  

     

  

pizz. sul G

 

  



   sf

arco (behind the bridge / a híd mögött)



sf

    



 

    

 

     

arco (behind the bridge / a híd mögött)

    

  

 

sf

Vln. 8

Vln. 9





     



Vln. 11



  

sf

 Vla. 3 

 

sf

  

     

sf

 

    

       

  

   

*)

     

   



  

*)

  

*)

  

 

 

*)

Vc. 3

Vc. 4

 

    

  

*)



 

   

   

  

*)

  



sf

   

    



 



  



    

    

   

 





   

sf

   

  

sf

    

   

       

  

   

sf

sf

   

  

 

 

  

   

    

     

 

    



  

 



  

           

    

   

    

       

  

   





sf

     

sf sul C+G

sf

sf



   



   

*)

 

sf

sf

 

   

     

sf

 



sf

 

 

  

 

    



pizz. sul G

sf

arco (behind the bridge / a híd mögött)

 

   

    

*)

  



    

*)

    

sf

B-77



sul A+E

arco (behind the bridge / a híd mögött)

sf

     

  

 

    



     

     

   

   

 

 



pizz. sul C



   

  



  



sf



 

  

sf

sf

 

*)

    

 

  



pizz. sul C

    

   

       

  

      

sf

sf

   

     

 

   



       

sf *) percussion effect: knocking on the upper body of the instrument or striking it with the finger-tap / ütőhangszer-effektus: a hangszertest felső részének megszólaltatása ujjbeggyel vagy kopogva

sf

   

sf



    



 

     

    

  

arco (behind the bridge / a híd mögött)

sf

     

 

   

 



sf

   

 



*)

   

    



  

     

      



     



sf

sf

Vla. 4

  

   

   



 

    

 

   

   

*)





   

   



 

 

sf

Vln. 12

  

sf

 

Vln. 10



  







arco (behind the bridge / a híd mögött)





 

  

  

   



Vln. 7

  

 



  

  



Vln. 6

 



 Vln. 5 

     



 



Db. 2



Vc. 2

    





       

pizz. sul G

  



  









sul G+D

pizz. sul C





sf

sf

Vla. 2

  

 





  





    



  



 



  

    

 



  

sf







     



  

  



Vln. 4





 Vln. 2 

  





 

sf

  

 

sf

Db. 1

 

 

sul D+A

    

sf

   



pizz. sul G

sf

pizz. sul C

 

 

 





165 

sf



sf

    

 



        

    



  

       

     

       

     



165



42 38

 

sf






    

  

sul C+G

 

r o

   Db. 2  

Vln. 5

   

     

r o sf

   

f

Vla. 4

Vc. 3



 Vla. 3  

sf

   

  

 



   Vc. 4    sf

 

   

    







 

 

  

 

er

  







   



sf

s u    

 

    

sf

       



   



 

pizz. sul G

   



sf

l a     

    

   

  

sf

  



   

   

sf

   

  

  sf

sf

 

  

  

      

  

  

 sul C+G







pizz. sul G

     

  

sf arco (behind the bridge / a híd mögött)

r o

f

    

   

      



 

 



     sf

     B-77

  



p



sf



 

  



 

   

 



   

 

       arco

sf

sf

pizz. sul G

 



 

l a 

   

 

sf

   



   

   

 

sf

       



pizz. sul G



sf pizz. sul G

 

  

sf

 

 

    



pizz. sul C

   sf

pizz. sul C

sf

  

     

    

pizz. sul C

sf

  

arco (behind the bridge / sf a híd mögött)

 

   

sf (behind the bridge / a híd mögött)

    

    

 

 

     arco

          

sf

sf arco (behind the bridge / a híd mögött)

(behind the bridge / a híd mögött)

    

  

 

pizz. sul G

sf

s u     

 



  

arco (behind the bridge / a híd mögött)

r e



 



       

sf



 

   

arco (behind the bridge / a híd mögött)



pizz. sul G



   



pizz. sul C

  

sf

sf

pizz. sul G

 

   

      

sf

sf

 

 

 

sf

  

   

    

 

sf

arco

   

 

       

    

      

sf

    



    

    

 

  

    

arco    

s u

sf

    

er sf

l a

  

   

    

pizz. sul G

      

arco

      

sf

sf



arco



  

       



sf

      

     

 

  pizz. sul C

 

   

  



sf

  

  

sul A+E

 



pizz. sul C

sul G+D

sf

  



    sf    

       

  

  

p

    





 

sf

 

pizz. sul G

sf

   

    





Vln. 12



     

 

Vln. 11

  

    

Vln. 10

  

 Vln. 8   Vln. 9



sf

 

 

Vln. 7

  

   

   

Vln. 6

 

 

      

l a



f

s u 

    

r e p



Vc. 2

sf

  



sf

  



 

   

sul D+A



  

 

Vla. 2

  



r o

f

p

 

sf

  

  arco



Vln. 4



 

      

sf



     

 



arco (behind the bridge / a híd mögött)

    

pizz. sul G



  

pizz. sul C

   



  





 



 

 Vln. 2  

 



 



   



Db. 1

 sul G+D

     

sf

 arco

sf



sf

pizz. sul C

    

  

  

  

 



 

 

Vc. 1

sf

  

sul D+A

arco

sf

   



 

sf

  



 

arco (behind the bridge / a híd mögött)

    

arco (behind the bridge / a híd mögött)

      

   



Vla. 1

  

  



arco

  

sf



  



    

sf pizz. sul G

sul A+E

      



     



  





 

 



 



pizz. sul G



     

Vln. 3



sul A+E



Vln. 1

   

168     



arco (behind the bridge / a híd mögött)

43 39

sf


Vln. 6

Vln. 7

Vln. 8

pizz. sul G



        



  

sf



      pizz. sul G

 

  sf

     arco (behind the bridge / a híd mögött)

 Vln. 9  

 

arco

 

      

pizz. sul G

sf



 

  



Vln. 12



      

  

      



    Vla. 3 

sf

Vc. 3

        

    Vc. 4   

    

  

pizz.

sf

sf

   sf

   



    



 

    

pizz. sul G



     arco

    

arco

   



sf

sf

   

 

 

  

sf

  

     

pizz. sul G

 

    

  sf

arco           sf       

  

  

  

  

 

    

   

    

sf

pizz. sul C

sf

 

   





sf

      

pizz. sul G

 

 

 

sf

    

  

  

    

sf

B-77

  

 pizz. sul C

   sf



 

  



  

sf pizz. sul G

sf

sul G    sf

 

  



sf



sf

     arco



     

  

sf

   

  

   

   

    



 arco

l. batt.   



sf pizz. sul G

 

sf

              arco

    

sf

sf

        

sf

sf

         

arco

    

pizz. sul C

 

sf

 

 

    

        

sf

arco    

arco           

pizz. sul C



sf



      

      pizz. sul C

       

   

arco

pizz. sul G

sf

  

  

arco

            

pizz. sul G

      

   



 



arco

   

     

        

sf

   

 

   

 

pizz. sul G

    

     

arco

  

sf

  

  



sf



sf

  

  

 

    



arco

pizz. sf

                        



 

 

sf

arco

 



pizz. sul C

pizz. sf sul G

arco

 pizz. sul C

arco     

    

     

   

    

  

    





arco

arco

arco

    

   



 

sf

pizz. sul G

pizz. sul C

   

   

   



sf

sf

 

  



sf

pizz. sul G

   

      

         arco

  

  

pizz. sul G

     

        

sf

sf

 

  

arco (behind the bridge / a híd mögött)

sf

  

sf

pizz. sul C

  

sul G  

       

sf arco (behind the bridge / a híd mögött)

Vla. 4

  

  



    

    



Vln. 11



Vln. 10

arco



 



     

  

      

sf

sul C+G

 

      

    

sf

arco

pizz. sul G

 

  

    

   



sf

     



  

    

sf

arco

sf

arco (behind the bridge / a híd mögött)

  

     





sf



Vln. 5

 

 

  Db. 2 

sf

    

arco         



  

arco

    



sf

 

     



  





arco

sul C+G

  



   

 

 

pizz. sul C

 



sf

  

 

sf

sf

pizz. sul C



 



  

    

arco



Vc. 2

   

pizz. sul G

 

sf

sf

pizz. sul C



 





  

sf

  

  

 





     



arco

pizz. sul G



sul G+D

Vla. 2

   

sul D+A



  

 

sf







     

 



Vln. 4

   

sul A+E

sf

arco

 

          

        



sf

arco (behind the bridge / a híd mögött)

arco

sf

 





pizz. sul G

 Vln. 2  

pizz. sul C

                

             



   sul C+G

 

arco

    

pizz. sul G

       

 



Db. 1

sf

  

sul G+D

    



 





Vc. 1

 

   

sf

pizz. sul C Vla. 1



  

  

 

sf



       

 

  

sul D+A

  



sf

arco

     



arco



Vln. 3

      



Vln. 1

pizz. sul G

 

  

171



171



44 40

       arco




  

 

 

r o 

  

   



    

l. batt.



sf

sf

  

 



  

    

l. batt.

Vc. 3

  



 

    

  

 



pizz. sul C

 

    

sf pizz. sul G

   sf

sf

fff

   

sf

  

arco

     

arco

   

 

    

s u

sf pizz. sul G

 

sf

 

sf

     

    arco

arco

 

sf

sf



 

 

   

 

  

f

       

sf l. batt.



  



   



arco

    

  

 

     

  

B-77



  

p arco

 

arco

  

sf

sf



sf pizz. sul G

 



sf



 

sf

sf

arco

 

  

   

l. batt.

 

 

  

l. batt.

sf

sf arco



   

l. batt.

    

    

arco

pizz. sul C

  sf

arco

 

  sf

   

       arco

 

l. batt.

sf

    

  

     

arco

pizz. sul C

       



sf

arco

arco

 

arco

fff pizz. sul G

     

l. batt.

      

pizz. sul C

arco

   

 

    

      

 

l a

pizz. sul G

arco

 

 

sf

arco

 

sf

sf

   

     

sf l. batt.

  

f l. batt.



sf

pizz. sul G

  

    

sf

  

pizz. sul G

   

l. batt.

l. batt.

sf

s u

  

  





sf

arco       

arco

arco

pizz. sul C

r e



sf

  

sf

 

    

arco

 

 

 

  

  



sf

      

   

l. batt.

l. batt.

l. batt.

sf

p

l. batt.

sf

 



sf

  

    



 

 

    



  

pizz. sul C

pizz. sul G

    

l. batt.

sf



sf

  

  



sf l. batt.

sf

arco

  

arco

  

 

sim.

  

 

 

sf

pizz. sul G

sf

  

pizz. sul G

r o sf

arco

 

 

l. batt.

    



pizz. sul G

sf

     

 

l. batt.

sim.



pizz. sul C

    



  

    



  

  

    



   

     

arco

  

arco

 

    







sf

l. batt.



      

    

    

 

sf

 

sf

    

    

arco





sf

l a

 

sf

arco

pizz. sul G

arco

  

    

l. batt.

        

pizz. sul G

arco



    

s u 

p

sf

arco

pizz. sul C

sf

pizz. sul C

 

 

 

     

    

      

pizz. sul C

 

    

l a

arco

    

l. batt.

sf

   



arco



  

 

pizz. sul G

   

sf

l. batt.

sf



l. batt.

   

f

r o  

sf

arco

f

       



   



pizz. sul G

arco





l. batt.

 

p sf

er 

l. batt.



sf

sf

pizz. sul G

sf

arco

sf

  



sf

r e p 



  

sf

pizz. sul C

  

sf





f

Vla. 4

Vc. 4

  

    

sf

 

 

    

arco

arco

  

sf pizz. sul C

  

pizz. sul G

      

     

l. batt.

  Vla. 3  

sf



arco

sf

 

sf

sf

   Vln. 12   

 

l a

s u

fff l. batt.

    

    

pizz. sul C

pizz. sul G

pizz. sul G

 

f

  

    

     

    

   



Vln. 11

  

 





sf arco

  

arco



  

  

sf

arco

     

Vln. 10

     

    

  

  



  



arco

senza vib.

 

sf





r e p



pizz. sul C







  



p

 

Vln. 7

Vln. 9

 

Vln. 6

Vln. 8

r o

 

  



Vln. 5

    

  

      

senza vib.

sf

   

sf

    

f

    

    

 

 

sf

p

 

sf

 

Vc. 2

Db. 2

 

     

Vla. 2

pizz. sul G

  

Vln. 4



  

 

sf

    

  Db. 1 

Vln. 2

  

arco

sf

sf



 

Vc. 1

   

sf

l. batt.

sf



 



    

arco

 



 

sf

pizz. sul C

sf

pizz. sul C



  





  

  

  

pizz. sul G



    

 



sf

 

Vla. 1

 

  

    





sf

  

sf



 



sf



  

Vln. 3

arco

  

 

pizz. sul G

l. batt.



pizz. sul G

 

45 41

  

     



arco



 



Vln. 1

pizz. sul G

    



  

  

175



175

      



arco

  


 Vln. 5 



sf



arco

Vln. 9

   

Vln. 10

Vln. 11

Vln. 12

Vla. 3

   

Vla. 4

 

sf



 

 

 

  

   

l. batt.

  



 



   

sf pizz. sul G

 

  

sf

arco

 

 







pizz. sul G

   sf

 

 



sf

    

l. batt.

sf

 

  sf

 

arco

  

 



pizz. sul C



 

    

pizz. sul C



 

l. batt.



sf

pizz. sul C



 



pizz. sul G



  

    l. batt.       

     arco

arco     

 

     

 





  

 



  

sf pizz. sul G

 



  



arco

 

l. batt.



  

sf

B-77

 

    pizz. sul C

  sf







arco

 



    













   

 

   arco

    

sf

 

pizz. sul C

   

      arco



 

l. batt.

 

     arco



 



 





    

   





 

arco

 

 

 pizz. sul G



 

sf

 

 

l. batt.

arco

        

l. batt.

  

 

sf



sf

 

 

sf l. batt.

l. batt.

   

  

sf

  

 

sf

arco

  

arco

  

 

sf l. batt.

   



pizz. sul G

l. batt.



sf

 

arco





sf

sf arco

sf

pizz. sul G

arco

 

 

arco

l. batt.

sf

sf l. batt.

    



   

sf

l. batt. 

arco

 

  



     

  

arco

p pizz. sul G

arco

sf arco

arco



sf



arco     

sf



      

 

pizz. sul G



sf

 

  

 

sf



sf

pizz. sul C

 

 

sf

 pizz. sul C

sf

l. batt.

   

 

l. batt.

arco

 

sf

 



sf pizz. sul G

arco

fff

  

    

 



f





l. batt. 

l. batt.

arco

pizz. sul G

sf



arco



l. batt.

 

sf

sf

    

sf

sf





 

     

arco

 



 







pizz. sul G



f

pizz. sul G

sf

l. batt.

sf



l. batt.





     arco

sf

l. batt.

arco

 



pizz. sul G

l. batt.

     

     



p

sf

arco

sf

  



sf l. batt.

 



l. batt.



 









pizz. sul G

sf

arco

    

  

 

  

pizz. sul C



     

  

sf

fff

sf

sf

   

arco

sf arco

sf



l. batt.





arco



  

arco

sf



sf

      

sf

sf

     

pizz. sul C

pizz. sul G

arco

      

sf



 

sf

pizz. sul C

l. batt.

arco



pizz. sul G

sf



arco

 



 

   

l. batt.

f

 

arco

arco

   



 

sf

  

arco

      

l. batt.

 



    sf

arco          

pizz. sul G

sf

   

   



    

arco

l. batt.

 

sf







sf

Vc. 4

    

sf

sf

sf

 





pizz. sul G

l. batt.

Vc. 3

l. batt.

pizz. sul G



Vln. 8

      



Vln. 7

 

  

arco

sf



    

l. batt.

 

     



sf

p

pizz. sul G

Vln. 6



      

  



p

 





 

sf

    

arco

 

sf

arco

sf





  

sf

sf

pizz. sul C

   

l. batt.

  

sf



   

sf

 

fff

sf



Db. 2

  

sf

l. batt.



 

f

arco

sf



sf

 

arco



Vc. 2

  



Vla. 2

pizz. sul C

      

arco     





 



 



sf



p

 





l. batt.

 





        



  

sf

pizz. sul G

 pizz. sul G



    pizz. sf sul C     

pizz. sul C



sf

arco

sf

    



  

l. batt. 

    

arco

  

 



arco

sf

sf

l. batt.

 



sf

      





 

 

fff





sf

f

arco





l. batt.   









  

   

sf arco

sf pizz. sul C



sf

 



 

p



sf

arco

   



fff

pizz. sul G

 



sf



l. batt. sf

sf

  

 



pizz. sul G









pizz.

     

 



f



   

pizz. sul G



Vln. 4

sf



sul C 

l. batt.

sf



 

 

 





Vln. 2

 

sf

sf

  sf



Db. 1





  

arco   

l. batt.



sf arco

 





sul C   pizz.

Vc. 1



   

 

  



sf pizz. sul C

sf

 

 

 

l. batt.

sf



   

arco



 

sf



   

  

sf



  

l. batt.



pizz. sul G

arco



sf

Vla. 1

     







Vln. 3

 



Vln. 1

 



 

179

181

pizz. sul G

l. batt.



46 42

pizz. sul C





sf


 

Vln. 10

sf

 

Vln. 11



Vla. 3



   



     

r o pizz. sul C



  

f

Vla. 4

pizz. sul C

 



Vc. 4

      



sf

       arco

 

 

p

sf

arco     



   

arco

           arco

sf

 





  



s u 



 

sf

 



 





 pizz. sul C

 sf







f sf

   

 pizz. sul C

 

sf

 

 

 l. batt.   

   

pizz. sul C

 

    arco



 

 

     arco

sf

   

B-77



   

l. batt.

 

l. batt.

sf

sf

 

pizz. sul G

 









pizz. sul G

 

sf

 

pizz. sul C

 

sf

l a 

   

l. batt.

arco

     

   

l. batt.

 

sf





arco

 

   





arco     

pizz. sul C

   





  



sf



sf

sf

sf

arco

 

l. batt.

        arco

l. batt.

 

arco

pizz. sul C



pizz.

sul G 

    



 

 



sf

pizz. sul G





sf

sf

sf

pizz. sul C





sf





sf

sf

pizz. sf sul G

 



l. batt.

l. batt.

sf arco

  

 

s u

 

    



      

 

 

sf l. batt.

pizz. sul C

arco

      







  



 

l. batt.

sf

arco

arco

sf

arco







 

arco



 



r e 

     

   

arco

sf

sf

   

r o

arco





    

 



    



sf

sf

arco

pizz. sul G

p

pizz. sul G

sf

pizz. sul C



p





    



  

 

l. batt.

arco

sf

sf

sf

    

   

   

 

pizz. sul G



f

l. batt.

 

 

 



 

l. batt.





pizz. sul G

sf

arco

arco

   



sf

 

pizz. sul C

f

pizz. sul C

arco

 

    

sf

l. batt.





 

 

arco

arco

 

l. batt.

pizz. sul G

l. batt.

sf

sf

sf

 

   

    

 

 

     

   





arco



arco

   

arco

pizz. sul G



 

sf

sf

arco

pizz. sf sul G

pizz. sul G

l. batt.

l. batt.

 

  

  

 



l. batt.

sf

 

pizz. sul G

sf

l. batt.

l. batt.

sf



sf

sf

l. batt.

 

l a

arco

 

  

     

  



arco





   

    

sf

   





pizz. sul C

 

pizz. sul G



 

l. batt.

l. batt. sf



p



   

 

sf



arco

sf



l a





arco





 

fff





p

sf l. batt.



r e p 

s u     



sf

arco

 

l. batt.



sf

sf pizz. sul C







pizz. sul G



sf

pizz. sul C





  

er

 

sf

arco

Vc. 3

 

 

 

      

sf arco

sf l. batt.

arco

l. batt. sf arco

sf

Vln. 12

sf

arco

pizz. sul G

l. batt.

   



f

    

 



arco

pizz. sul G



sf

 

arco

sf l. batt.

l. batt.

sf

l. batt.

sf



 

 

 

sf



   



 

   

sf

  

pizz. sul G





arco

 

sf

r o 



 

 



  





pizz. sul C

f









   



pizz. sul G

arco

pizz. sul G

arco





Vln. 9

sf



     





l a sf



Vln. 8



 

arco



     

pizz. sul G



sf



l. batt.

sf



s u   

arco

p

 



       arco

sf



Vln. 7



fff



pizz. sul G

sf

    



l. batt.

     

 

sf

 



 



er

p

l. batt.

sf l. batt.



pizz. sf sul G

l. batt.

pizz. sul G



sf

 

l. batt.



f

    Vln. 5  

Vln. 6

sf

   

   

      





r o

  

arco



arco



fff





  

f





pizz. sul G



pizz. sul C

 

f





sf

Db. 2

 

sf

pizz. sul G











pizz. sul C

Vc. 2





arco

   

 

l. batt.

     

 

p

  Vln. 2 

Vla. 2



sf

sf

 

fff

Vln. 4







l. batt.

sf



pizz. sul C









      



    Db. 1  

 

sf pizz. sul C

sf



Vc. 1

 

      

sf arco

    

47 43

   



   



 

l. batt.





sf





arco

arco



l. batt. 

l. batt.

sf

pizz. sul C



pizz.







 

sf

sul G  



     arco



sf l. batt.

sf





     





arco

    



sf





 

  



pizz. sul G



sf



 

l. batt.

arco





 

Vla. 1

l. batt.







Vln. 3

   

sf

pizz. sul G

 







 



  

pizz. sul G



Vln. 1

 

l. batt.

183

185

   

arco


sf

        

l. batt.



 

Vln. 7

pizz. sul G   Vln. 8     

 





l. batt.

 

Vln. 10

Vln. 11

 





 Vln. 12   

l. batt.

 

 



l. batt.

    

Vc. 3

 



sf

l. batt.

sf

l. batt.

Vc. 4

 



sf





sf

  



     

     



 

l. batt.



    

 

       arco

 



 

arco     

 

 

      arco

 

   

l. batt.

sf







 

 l. batt.

sf



pizz. sul C

 sf

B-77



 sf



l. batt.

l. batt.   





       



     arco



 





 





    

 

l. batt.



sf

 





arco

    

   

l. batt.



sf arco

    



     arco

    

l. batt.











sf





pizz. sul G



  

l. batt.



    



    

sf



sf

arco

 





pizz. sul C



sf pizz. sul C

arco



 

sf

 





    



sf

pizz. sul C

l. batt.

arco

sf arco



sf

 

    

arco

arco     

pizz. sul C

sf

sf



pizz.

pizz. sul C

sul G  

      

l. batt.

pizz. sul G

arco

 

sf

sf

    

sf

sf





    

arco

   

pizz. sul G

sf

pizz. sul C

sf

sf arco

sf

 

l. batt.

arco



pizz. sul G



arco     



pizz. sul G

      



 





      

sf

 arco

sf pizz. sul G

sf

sf

 l. batt.  

 l. sfbatt.    

pizz. sul G

p



sf







sf constantly accelerating bow changes / folyamatosan gyorsuló vonóváltások s.p. poco a poco

ff



sf

l. batt.

pizz. sul G

 



   

pizz. sul G

 



 

l. batt.

   

 

arco

pizz. sul G

 

 

sf

 



    

  

l. batt.



l. batt.

    

arco





sul C  

sf

  

sf

sf

 





 

arco



 l. batt.

pizz. sul C

 

   

pizz.

arco



 

sf

 



    





 arco

sf

    

p

sf

sf arco

l. batt.

sf pizz. sul C



sf l. batt.



arco

   

sf

pizz. sul G

     

        arco

sul G 

sf











arco

sf arco



pizz. sf sul C

arco

l. batt.   



sf

pizz. sf sul G

pizz.

pizz. sul G





sf





l. batt.

sf

pizz. sul G

sf

 



 

ff l. batt.

  

 

sf

sf

pizz. sul C





pizz.



sf

sf pizz. sul G

sf pizz. sul G

pizz. sul C

l. batt.

sf



sf

 

sf



arco

 

  



pizz. sul G

 

      Vla. 3  

Vla. 4

 

 





 

    

    

 

sf



arco

arco

 



l. batt.

    

arco

sf

sf

 

    

pizz. sul G

sf

Vln. 9

arco



sf





 





p

pizz. sul G

sf

Vln. 6

l. batt.

    

sul G  

sf constantly accelerating bow changes / folyamatosan gyorsuló vonóváltások s.p. poco a poco

 

sf



Vln. 5



 

l. batt. 

f



sf





  



Db. 2

arco     

sf

 

 pizz. sul C

pizz. sul C



sul C  pizz.





sf

   



p

 





l. batt.   

sf

sf

  



arco    

 

      







 

ff

 

sf arco





 

arco



sf

sf



sf

l. batt. 



sf



 

pizz. sul G

l. batt.









pizz. sul G

pizz. sul G

l. batt.

 

 

sf

sf

arco

     

sf



 



 

l. batt.

 

 

l. batt.

sf

pizz. sul C



sf



 pizz. sul C

   





p

   

 



 

l. batt.





arco

pizz. sul C





arco     

    

Vc. 2

sf

       

   





l. batt.

    



Vla. 2



pizz. sul G

arco

 



f



arco

pizz. sul G

sf



     arco

sf

   

sf





190

  



 

sf

l. batt.





Vln. 4

 

 

  



  



 

 

 



l. batt.



Vln. 2

   

sf

pizz. sul C

sf





 

p

sf

 

pizz. sul G

sf



   

pizz. sul C

sf

Db. 1

sf arco



 

l. batt.



Vc. 1

sf l. batt.

  

    

arco





    

 









l. batt.

pizz. sul G

    



 

sf



l. batt.





 



         

arco

 



sf

arco

Vla. 1









187 arco    Vln. 1       Vln. 3

pizz. sul G

l. batt.



 



48 44

arco


191      Vln. 1  

pizz. sul G

arco

 

Vln. 3

sf

      

sf

Vla. 1

Db. 1



 

 

 

    

arco

  



Db. 2

r o

    

Vln. 6

pizz. sul G

 



 

sf

Vln. 7

   

Vln. 8

Vln. 9



Vln. 11

Vln. 12



r o

   

Vc. 4

 

    

 









sf

 





 

sf

sul C arco      

pizz.

    arco

 





pizz. sul G





er

arco

 

   

     

sf

    



    

 pizz. sul G

 

 

arco

sf



 sf

pizz. sul C



    

arco

  pizz. sul G

 

pizz. sul C

sf

B-77

p

sf





pizz. sul C

 

    

 pizz. sul G

 



 



   

 

s u   

      pizz. sul G



 



sf pizz. sul G





sf

pizz. sul G

arco



l a





pizz. sul G

arco

arco

  

sf

 

arco

 

pizz. sul G

  

     



pizz. sul G



  

sf

 sf

 

  

arco



pizz. sul C

 

  

    arco



 pizz. sul G

 





sf





arco

    

pizz. sul C

 

  

     pizz. sul C

 sf

 



sf



    

sf

 

arco

 sf

pizz. sul C

arco

pizz. sul C

sf





sf

sf

pizz. sul G

pizz. sul G

arco





  





      

pizz. sul C



sf

pizz. sul C

arco

 

sf

pizz. sul C

 



sf

r e 



sf



sf

 

sf



sf

 

  arco



pizz. sul G

arco







      

sf





pizz. sul C





  

pizz. sul C

 

sf



pizz. sul G

sf pizz. sul G

     

    

arco

    

   

r o

sf



 

pizz. sul G

pizz. sul G

arco

arco

 

arco

sf

 



sf

 



 

sf

arco

 



  

pizz. sul G

sf

 

pizz. sul C





pizz. sul G

      







sf





f

pizz. sul G



     

sf



sf



sf



sf pizz. sul G

l a



pizz. sul C





     

arco

sf arco



pizz. sf sul G





pizz. sul C

pizz. sul C

arco

pizz. sul G

sf

  

 

arco





      

 

arco

pizz. sul G

s u

 sf









sf pizz. sul G

pizz. sul C



pizz. sul G



pizz. sul G

arco

sf

sf

pizz. sul G

 

    

arco

       



 

     

sf



sf





mf



     

    



pizz. sul G

s u

r e p

r o 

 

arco



 

 

arco

arco



sf

pizz. sul C

l a

mf

         



pizz. sul G









sf

sf

 

sf

pizz. sul G

pizz. sul C

pizz. sul C

pizz. sul G

arco



l a

pizz. sul C

sf

p

sf pizz. sul C

  

 

arco

Vc. 3

pizz. sul G

      

arco      

f

sf

pizz. sul G

    

arco

sf

sf



 Vla. 3  

f







sf

    

Vla. 4



sf

pizz. sul G

 

 

arco

arco



   

 

sf

sf

   

Vln. 10

pizz. sul G



pizz. sul G





    

sf



pizz. sul G

  



sf

  

pizz. sul G

mp

     



 

sf



sf





arco

pizz. sul G

pizz. sul C

     

sf

arco





s u

er 



  



sf

arco



pizz. sul C



 sf

pizz. sul G

pizz. sul G

 

     

p

  

f

Vln. 5

arco

     

 

pizz. sul G

           pizz. sul C



arco

sf

sf

sf

Vc. 2

 

 

pizz. sul G



mp

  Vln. 2  

Vla. 2

   

sf

pizz. sul C

  

     arco



      arco



arco

 

 sf

 

sf

  

Vln. 4



sf

pizz. sul C

       

Vc. 1



    

sf

pizz. sul C

      

arco

pizz. sul G

arco

pizz. sul G

arco

arco

 

    

    

pizz. sul G





49 45




50

46

 196  

Vln. 1

Vln. 3

196 q = 60 s.p. sempre



         

sul D

ppp

f

ppp s.p. sempre sul D

        

f

ppp

Vla. 1

        

s.p. sempre

Vc. 1

ppp

f

ppp

s.p. sempre sul D

           

ppp

Db. 1

Vln. 2

f

constantly slowing bow changes / folyamatosan lassuló vonóváltások s.p. sempre

 

 

fff

 



senza vib.







ppp

 f

s.p. sempre sul D

         f

ppp

Vln. 4



ppp

         

s.p. sempre sul D

f

ppp

ppp

s.p. sempre Vla. 2

Vc. 2

Db. 2

        

f

         

ppp s.p. sempre sul D

ppp constantly slowing bow changes / folyamatosan lassuló vonóváltások s.p. sempre

 

 

fff







203  = 120 203  e  

 Vln. 1 

Vln. 3

 pp

  

pp

Vc. 1

 

(s.p.)



ppp

 

 

Vc. 2



p

pp

  p

p

  



ppp

mp

      

pp

   

 

ppp

pp

  

 

pp

p

       

pp

Db. 2

f

 





ppp

Vla. 2



pp

   Vln. 2     Vln. 4

 



ppp

          ppp

Db. 1

ppp

         ppp

Vla. 1

f senza vib.

 

(s.p.)



ppp

 

  p



p





ppp

mp

B-77


51 47

207         

206

Vln. 1

Vln. 3

Vc. 1

                                                              mp

          

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

                      

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

mp

   

mp

f

f

r o



ppp

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

       

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

r o

   

ppp

p

er

s u

l a

mf

mp

mf

mp

mf

 



ppp

mf

mf

mp

 

 

mp



mp

Vln. 1

ppp

f

 

Vc. 1

   



ppp

f

f

r o

ppp

r e p

s u

l a

fff sim.





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

r o

p

r e

ppp

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

ppp

Vln. 4

l a

                                                                            fff

s u

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

Vla. 1

ff

                                                                                    fff

Vln. 3

   

210

 210  

fff

                                                                               ppp

fff

                                ppp

                                                                     ppp

Db. 2

ff

                         

f

Vc. 2

   

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

Vc. 2

Vla. 2

mf

       

p

Vln. 2

f

                                   

Vla. 2

Db. 1

s u

        

Vln. 4

 



ppp

mf

r e p mf

 

 

p

Db. 2

mf

mp

ppp

Vln. 2

l a

                                   

p Db. 1



mf

        p

Vla. 1



 



ppp

sim.





B-77


52 48                                                                        

213

Vln. 1

fff

Vln. 3

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

Vla. 1

                                                                                  ppp

Vc. 1

fff

                                                                         ppp

Db. 1

Vln. 2

 

     



fff

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

Vln. 4

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

Vla. 2

                                               fff

Vc. 2

                                                                         fff

Db. 2

ppp

 

   



fff

216

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

216

Vln. 1

ppp

Vln. 3

                                                                                   ppp

Vla. 1

                                                                                  ppp

Vc. 1

                                                                         fff

Db. 1

  

Vln. 2

 



ppp

ppp

fff

                                                                        fff

Vln. 4

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

Vla. 2

                                               ppp

Vc. 2

Db. 2

fff

                                                                           

ppp

 



fff

B-77

fff


53 49

220                       

219

Vln. 1

 

                                               mp dim.

mf

l a

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

Vln. 3

f

                          

Vla. 1

mp dim.

mf

s u

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

r e p mf

mp dim.

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

Vc. 1

mf

Db. 1

Vln. 2

  

f

ppp

f

r o

ppp

 



mf

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

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

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

                        

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

Vln. 4

f

ppp

Vla. 2

p

er

s u

r o

  

f

l a

mf

mp dim.

mf

mp

ppp

ppp

mf

f

ppp

mf

 

    





ppp

224                      

Vln. 3

Vla. 1

Vc. 1

mf

Vla. 2

Db. 2

r o

pp

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

                                                p

 

 

er 

mp

p

                       

r o

 

f

pp dim.

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

s u

l a dim.





ppp

p



ppp

                                                   pp dim.

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

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

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

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

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

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

mp

Vc. 2

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

                    

  

f

Vln. 4

r e

s u

l a

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

ppp

Vln. 2

p



                       

mp Db. 1

 

mp dim.

 

223

dim.

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

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

Vc. 2

Vln. 1



                            ppp

Db. 2

 

    



  

ppp

 

  mp

pp

p



ppp

dim.



p

B-77



ppp

 


54 50

228

 226  

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

Vln. 1

dim.

Vln. 3

Vla. 1

               

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

Vc. 1

Vln. 2

     

Vln. 4

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

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

               

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

pp

dim.

dim.



pp

ppp

               

                  

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

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

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

                

               

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

pp

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

Db. 2

ppp

               

Vc. 2

       

                  



dim.

Vla. 2

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

 

               

pp Db. 1

 

   

ppp

dim.

       

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

dim.





pp

ppp

 

 

 

  Vln. 1                                   

229

ppp

             

Vln. 3

f

f

Vla. 1

ppp

Vc. 1

Vln. 2

          

f

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

             ppp

f

ppp

               f

Vln. 4

Vla. 2

Vc. 2

ppp

                        

ppp

                                 

            

ppp

f

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

ppp

f

ppp

ppp

                        ppp

f

B-77


233 e = 120

233   

Vln. 1

  

ppp

Vln. 3

Vla. 1





 pizz.

    p

           cresc.

pizz.

   p

        cresc.

               





 

         

            

               

       

  

Vc. 1

Vln. 2

    

Vla. 2

 

s.t. arco

            

 

              

 

     ppp s.t. arco

     ppp s.t. arco

 Vln. 12     

 

r o

     

f

         

             

mp

 

mp

pp

pp

pp

p

ppp

p

ppp

p

ppp

mp

 

pp

 

p

 

 

 

   

  



            

 

              

 

 

 

 

mp

pp

p

er

ppp

s u ppp

mp

pp

p

s.t. arco

 

ppp

mp

 

    

 



          

 

            

 

s.t. arco

    ppp s.t. arco

     ppp

mp

mp

 

pp

pp

pp

p

p

p

p

ppp

ppp

ppp

  

 

 

  

 

 

    mf

 

  





l a cresc.

      

 

 

   

         

pizz.        cresc.

         

 

 

 

 

  

mp

mf

       

 



r e

 



mf

  



mp

p



 

mp

 

 

ppp

  

 

  

s u

mp



 

 

 

  

ppp

















 



 

l a



ppp



ppp



mf

 

  

   

  

 



 



  





   

 

 



 

mp

mf

 

  



 

  

  



 

mf

       



mp

B-77

 

mf

mf

mp

 



 

  mp

ppp



  

mp

mp

 



mp

mp

mp

ppp



ppp

 

mp

 

  

 

mp



ppp

 

mp

mf

   

 

  

mp

r o

mp

mf

mp

f

ppp

 

mf

mp

ppp

 

 

       

mp

mf





    

  

   

l a

 

  

cresc.

mp

ppp

pp

 



s u

               

 

mp

ppp

p

   



 

mp

r o



p

p

mp

pp

pp

ppp



mp

mp

mp

pizz.

 

ppp s.t. arco

   

           

mp

r e p

cresc.

p

mp

s.t. arco

Vc. 4

r e p

ppp

ppp

Vc. 3

s u



   

f

l a

 

    

s.t. arco

Vla. 4

       cresc.

                

      

s.t. arco

ppp

Vla. 3

               cresc.

 

r o

 Vln. 8      

Vln. 11

   p

 

s.t. arco

Vln. 10

pizz.

  

ppp

Vln. 9

 

 

    

Vln. 7

  p

ppp

ppp

f

pizz.

     

   

Vln. 6



 

pizz.                    

       

s.t. arco

Vln. 5

p

Vln. 4

Vc. 2



  

pizz.

ppp

      



55 51

ppp

ppp

ppp

ppp






56 52

 238  

       

Vln. 1

Vln. 3

   

    

Vla. 1



  

   



 

      



  

       

             

  

  

 

        

cresc.

f

 



    cresc.

mf

Vc. 1

Vln. 2

             

    

      

Vla. 2

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

      

 

     



 

 

      



  

    

   

Vln. 5

Vln. 6

Vln. 7

Vln. 8

Vln. 9

Vln. 10

 

   

pp

 

 

 

pp

 



 

 



pp

  





  



 

    



 

 

pp





   





   



 

   



 

pp

 

 

 



   p

 

pp

 



  

 

 





pp

ppp

ppp

p

 

pp

 

 

 

  



      

 

       p

pp

 

 

 

 

 

 

 



    

 

     

 

pp

pp

pp

pp

pp

pp

           

   

 

 

                 dim.

ff

  

 

 

dim.

ff

             

  

 

  

 

 

  

                

       

 

dim.

ff

          

 

dim.

ff

                 

  

  

   

 

          

  

ppp

     



        

 

  p

 

pp

 

 

 

 

pp

 

 

  



 

  

 

 

 

pp

 

 

  

 

 

 

 

 

 

  

 

 

  





 



 

  

   



 

 



 

  

   



 

 



 

 

  

 

 

  





  



 

 

   



 

 



   



 



mp

mp

ppp

ppp

ppp

ppp

mp

mp

mp



mp

ppp

ppp

mp

mp

ppp

mp

   

 

mp

 

p

 

                 

mp

pp

p

   



cresc.

ppp

p

p



 





 





cresc.

pp

p



cresc.

            

p

p

  

  

    

 

p

   

pp

Vc. 4



 

f

 

p

  

pp

Vc. 3

 

 

pp

pp

Vla. 4

 

pp

Vla. 3



 

pp

Vln. 12

mf

pp

Vln. 11

 

     

mf

Vc. 2

240

cresc.

mf

            

Vln. 4

    



 



ppp

mp

B-77

p

p

p

p

p

p

p

p

p

p

   p

pp

p

p

p

 

pp

pp

p

p

p

 

pp

pp

p

 

pp

pp

p

 

pp

pp



p

p

p

 

  p


242 

Vln. 1

 

Vln. 3



                   

          

         

               

Vla. 1

    

               



  

    

     

   

      

r e p ff

Vc. 2

Vln. 6

Vln. 9



r o



mp

 

 

mf

mf

mf

mp

 



 

        

l a

     

  

 

 

       









 







 

  





 

 

mp

mf

 Vln. 12    

  

   



 

 

mf

mp

mf



 

 

mp

mf

mf

mf



f

Vla. 4

mf

 mf

mp

p

mf

 mf

 

mp

  mp

 

 

er

 

 



 

 

  mf

 



l a

 

   



 

dim.

f



l a



        

   

               

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

  

        

       

     

      

 

  

  

    



 





f



  

      

  



r o

 

p

mf

 

ff

  

     

 

 

 

r e f

  f



 



   ff





     





 









 



  mf

B-77

  



mf



6

 

  

 

f

ff



mf

 6      

 

mf





mf

 

 6

6

        f

mf

mf

 

mf

        f



  



  



 

mf

f

   

  





f

 

 

  

mf





 

ff

ff



 6       

f



mf

l a 

f





      

mf



 

6

  

  

s u

 

  

6

mf

f

mf



6

  

 

mf





f

f



mf

mf

 



  

  

mf

ff

  

f

   

s u

 

mf

f

 

           

ff

f

 

dim.

f



 

       

     

f

 

mf



s u f



ff

f

mf

r o

Vc. 3

mp

 



ff

  



   

ff

 

 

   

        

 

f

  

   

p

r o 

er

             

  

           

mf

f





ff

 

  

      

f

 

  

dim.

f



  

Vln. 11

   

 

 

mf

        

 

   

 

 

ff

mf

  

                

f

 



     

f

mp

dim.

       



57 53

dim.

  

mf

f

          

     

f

 

           f

     

                

  

  

mf

   

 

       

     

mf

Vln. 10

Vc. 4

 

mp

mf

Vla. 3

 

  

 

mf

 

  

mp

  

     

 

dim.

 

mf



 

s u 

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



ff

Vln. 7

Vln. 8

  

f

Vln. 5



                

           

Vla. 2

                  



dim.

ff

 Vln. 2 

Vln. 4





dim.

ff

Vc. 1

 



245

6

mf

mf

  mf

 


58 54     

247

Vln. 1

Vln. 3

Vla. 1

        

  

    

   





 

249 

  

mf

    

         

   

mf

   

         

   

        

mf

Vc. 1

Vln. 2

Vla. 2



   

       

     

   

  



mf

    

   

          

 

  

   

 

  



   

       

  

mf

 

mf

Vc. 2

             



   

mp

Vln. 9



p

  

  

  

 



Vln. 12





  



 

mp

Vla. 3



 

Vc. 3

pp



p

pp

 

p

pp

pp

ppp

  



 

    

 



p

pp

ppp

mp



 6      p

  

pp



    

   

cresc.

    cresc.

    

    

   

            

  



   

 

            



 

 

    

 

   

    

 

cresc.

pizz.

         p

  

pizz.

     p

       

      

        p pizz.

   

    

 pizz.

    p

     

 

ppp

 



       

 

  

ppp



 

   

cresc.

ppp



6

    

    

ppp



p

  

6

    

ppp

   

6

    



p



    

 

ppp

    

pp

   

   

pp

   

cresc.

p



pp

 

           

ppp

 

6

 



    

  

  

pp

6



  

  

  

pp

  

cresc.

ppp

 

    

   

 

 

p



 



mp

Vc. 4

6

p

mp

mp

  

ppp

 

 

  

Vla. 4

6

p

  

   

p



 

mp

mp

6

p

   

Vln. 11

pp

  



mp

 

  

     

   

p

  

Vln. 10

   

               

p



mp

  

   

mp

Vln. 8



        

   

cresc.

mf

mp

Vln. 7

    

p

  Vln. 5   

Vln. 6



cresc.

p

         

   

p

p



  

           

mf

     

Vln. 4

  

 

p



      

pizz.

  p

    

pizz.     

  

       

p



ppp

B-77

     

 






   

 

  

    ff

             

  

ff



 





   



   



   



   

 

    ff

 Db. 1  

Vc. 2

f

Db. 2

Vln. 5

 

     

p

    

 

    



ff

er ff



   

f

   





   



sf

arco

sf

arco

sf

   

arco

sf ord. senza vib.

 

     

    

    

          



mf



pizz.

      

       

  ppp  

     

     dim.

 

   

r o

r e p      

 

    

s u 

   

l a pizz.

       

 

pizz.

 

    

   

   ppp      

  

         

  

    

 

      cresc.

        

   dim.

   

     

cresc.

  

         

p

     

  

 

 

    

    

     

      

      

 

          

     

   

    

s u

    

l a

    

     

       

      

r e

    

   

      

 

       

     

   

     

    

     

ppp

    

        

cresc.

      

     

r o

 

    

pizz.

   

   

f

      dim.

ppp

    dim.

      

   

cresc.

     

     

       

   

     

 

    

             cresc.

pizz.

       

    

 

         dim.

ppp

   

gliss.

fp

mf

l a 

s u

      

r o

l a



Vc. 3

ff

p

er



   

    

f

  

   

s u 

gliss.

arco



ff

Vla. 4

 

  



Vln. 11

Vla. 3

  

 

 

   

Vln. 10

Vln. 12

     

        

Vln. 7

Vln. 9

    

 

Vln. 6

Vln. 8

r o

ord. senza vib.

fp

        

Vla. 2

sf



  Vln. 2       Vln. 4

arco



 

sf



Vc. 1

      





sf

ff

sf arco

arco

    



    

            

Vla. 1



  

Vln. 3

 

   

arco



Vln. 1



59 55



 

251

252

   

 

    

  

 

   

 

     

 

     

               

 

   

 

 

    

       

 

     

  

         

     

dim.

Vc. 4

            

pizz.

ppp

cresc.

B-77

  

   

    

      



   

  


60 56

 254  

Vln. 1

256



  

      

senza vib.

p

3

3



gliss.

fff

senza vib.

Vln. 3

 

     3

3

p senza vib.

Vla. 1

 

p

ff

   

3



gliss.

f

p

Db. 1

 



 

gliss.

mp

3

f



gliss.

mf  

p

mp

 

p

p

Vln. 4

Vla. 2

Db. 2

Vln. 5

    

Vln. 6

Vln. 9

           

 

 

         ppp     

 

          ppp

        

 

   

              ppp    

Vla. 4

  

            

           ppp 

         

p

          

   

 

 

   

  

  

f sempre

 

           

      

         

            

     

                   

     

   

f sempre

 

    

            

 

            

        f sempre

   

 

    

           

              

     

        

                          

 

 

f sempre

     

    

f sempre



   

        



      

      

   

    

mf

       

    

           

     

ppp

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

 

                        

    

Vc. 3

 

      

   

 

gliss.

f

  

Vln. 11

Vla. 3

mp



Vln. 10

Vln. 12

 

gliss.

                     ppp

Vln. 7

Vln. 8



gliss.

mp

Vc. 2

3

3

gliss.

 

Vln. 2

p

  

p

 

gliss.

  

p

    

p

senza vib. Vc. 1



gliss.

     

       

     

   

 

ppp

Vc. 4

 

         

           

      



    f sempre

B-77

            

  

   

    

     


 

258 Vln. 1

 

p

Vln. 3

         p

3

3

3

p

   

gliss.

p

gliss.



 Db. 1  

gliss.

 p

p

  p

Vln. 4

Vla. 2

 



p

p

3

3

   

gliss.

 mp

f



p

p

l a

p

gliss.

 p

 

  

p

p

mp

 

mp

mp

s u

  p

  

p

3



gliss.

mp

p

 

 

Vln. 7

Vln. 8



     

            

 

    

                   

 

 Vln. 9 

        

Vln. 12



                     

 

r e p 

                        

Vc. 3

            

                

r e



p

              dim.

  

       



l a   cresc.

r o

       

f

   ppp

      

                     

 

   dim.

                  

                ppp cresc.

          dim.

     

cresc.

   

 



     

dim.

B-77



 

s u  

          

 

  

         

mp

 

p

  mp

gliss.

 

3

gliss.

p

l a

             

                          

         

                       

     

  

 



  

    

      

                          

                   

                             

         

 

    

          

      

3



                           

                          cresc.

mf

                     

  

ppp



 



                                 ppp cresc.

s u

Vln. 11

Vla. 4

     dim.

            

                             dim.

r o

ppp

Vln. 10

f

cresc.

ppp

           

             

p

 

p

3

p

r o

3

   

mp

l a p

gliss.

r e p

    

p



gliss.

r e p 3

p

p

 p

   



mf

gliss.

mf



gliss.

3

3

3

3

gliss.

r o  

3

p

s u

p

mp

mp

gliss.

p

p

    





   

p

gliss.

p

mf

gliss.

Vln. 6

Vc. 4

f gliss.

mf



3

3

       

f

Vla. 3

p



Vc. 2

Vln. 5



mf

mp

Db. 2

3

 

 

Vln. 2

p 3

   

p



gliss.

3

3

p

    

  

    



gliss.

mf

Vc. 1

 p

f

   



ff

    p

Vla. 1

3

gliss.

61 57

 

   

            

              

 

    

    

        

                  

     




62 58

262

 

262 Vln. 1





gliss.

p

p



gliss.

Vln. 3

 p

p

3

  

3

mp

3



mp

 

 Vln. 2 

3

p



gliss.

  

     3

      3

p



p

3

3

mp

3

3

Vln. 5

 

mp  

3

3

p





gliss.

p

pp

Vln. 7

Vln. 8

Vln. 9

  

Vln. 10

Vln. 11

   

 

 

   

 

 

   sempre 

dim.

            

f sempre Vln. 12

Vla. 3



        p dim.

Vla. 4

 

Vc. 3

       

         f sempre

    

dim.

p

Vc. 4

 

         f sempre

   

 

 

    

   

       

  

  

   

    

         

      

 

    

            

     

         

      

     

    

   

         

       

      

            

p dim.

B-77

  

3

3

pp

p

ff

 

p

3

pp ppp

 ppp

gliss.

gliss.

 

mp

p

    

3

         

mf 

gliss.

p

         

     

          

         

         

      

gliss.

 

    

   

   

                      



     

3

              

    

   

  

p

   

        

  

p

   p



 

      

  

 

pp

     

  



3

ppp



gliss.

      

   

   

         

    

3

  

 

     

p

   

p

   

       

 

 



pp

gliss.

       

       

3

f

 



 

   

3

3

  

 

pp

3

ppp

   

    

p

mf

    

           

p

p

3

mp pp

3

pp



3

p

      

    

3

pp

mf

 

3

p

gliss.



 

     

         

3

3

3

  p

mp

   

    

         

3

p

         

p

 pp

gliss.

     

     

    

p dim.

3

gliss.

p

   p

 

    

sempre

p

p

              

  



  

p

gliss.

p dim.

3

p

p

gliss.

mp

3

pp

f

p

f

 

pp

p

3

mp

      

mp

3

                  p



pp

3

p

 



pp

mp pp

p

p mf (senza vib.)

p

gliss.

   

f

3

mp pp

3

3

           

ff

f sempre

3

   3

   

3

p

             

mp p

gliss.

          

Vln. 6

3

mp p



         

 

p

3

p

p

3

Db. 2

p

gliss.

mp

 

           

senza vib.

Vc. 2

     3

p

p



3

ss.     gli 

 p

p

3

3

p

p

gliss.



fff

      

p senza vib. Vla. 2

mp

  

3

p senza vib. Vln. 4

3

mp p

mp senza vib.

mf

mp gliss.



gliss.

3

3

         

Vc. 1

Db. 1

p

3

    

p

Vla. 1

   

  

      

     

 

   

    

     

       

 

        

  

    



            

   

             

            




 265           

Vln. 1

Vln. 3

3

 

3

     3

pp

3

p

3

3

pp ppp

      3

3

p

pp

     3

ppp

3

pp

gliss.

pp

p

Vln. 4

Vla. 2

 



p

3

p



r o

f

p



gliss.

 

  

Vln. 6



 

   

     

Vln. 11

    



f

Vla. 4

Vc. 3

Vc. 4

dim.

    

r o







   

3

   

 

    

ppp

cresc.

p

gliss.

3



p

    

l a  

    

        

 

 

f

      

       

     

 

    

   

p

   B-77





 

   

   

p  

p

 

   

 

p

3

s u     

l a

     

     



         

      

 

     

   

       

     

  p

   

     

   

    dim.

p

       

                

    

       

    

    

      

    

gliss.

          

        

     

 

       

       

    

3

p

p

    

   

  



mp

p

gliss.

mp

p

      

    

3

mf

3

gliss.

      

 gliss.    

    

mp

r e

         

     

 

3

    

       

  

 



 

p



 

p



   

          

  

r o

     

              

       

mp

mp

             

3

gliss.

    

mf

gliss.

p

          

 

 

gliss.



gliss.

p

mp



3

3

gliss.

 

p

 

mf



 

3

3

 

cresc.

       

p

p

s u 

l a

    

 

 

 

                      

      ppp

 

 

r e p 

 

r o

cresc.

      

p

   

        

        

ppp

pp

pp

p

       cresc.

       cresc. ppp

3

3

pp

p

mp

        

3

gliss.

    

s u

  

f

mp

p

  

3

    

 

ppp 3

3

ppp

 

  

   

 

     dim.

p

3

pp

ppp

3

pp

p

r e p       

    dim.

3

 

gliss.

    

 

pp

l a

              ppp cresc. 

3

      

f

 

  ppp

      

     



3



mp

   

    dim.

  dim.





pp ppp 3

ppp

3

s u

  

3

3

p

 

3

pp ppp

  

  

gliss.

     

pp

p

p

Vla. 3

p

Vln. 10

Vln. 12

3

pp ppp

3

gliss.

er

    dim.

 Vln. 9 

 

mp

Vln. 7

Vln. 8

p

3

 pp

   

 

   

ppp

mf

gliss.

mf

Vc. 2

3

ppp

 

3

3

ppp

        

3

ppp

   

ppp 3

3

p

 

  

        

    3

3

 

pp ppp

ppp

ppp ppp

 Vln. 2 

Vln. 5

p

        

3

pp

3

3

pp

      3 pp

Db. 2

p

           

Vc. 1

Db. 1

3

pp

   

3

pp

Vla. 1

3

mp

       

63 59

    



           

    

     


64 60

268 

268    

Vln. 1

Vln. 3

 

p

      3

p

mp

f

Vc. 1

3

      3

p

p

 



gliss.

p

 

3

p

3

mp

p

p

3

3

mp

gliss.

p

gliss.

mp

mp p

p

p

          

3

mp

 



pp

      

       

   

dim.

 p

3

3

3

mp

3

p

3

p

p

gliss.

mp

3

mf

 

p

3

p

3

3

3

3

mp p

3

3

p

         



p

f



  

f

    dim.

        f

  

3

mp pp

       

     

   

         



  

  

  

3

p



mp p

3

p

3

3

3

p pp

gliss.

 

pp

pp

p ppp 

    

      

     

    

       

    

          

     

 

 p

3

3

3

3

mf

p pp

3

3

p pp

3

3

3

ppp

pp ppp

3

pp ppp

3

pp

      

                     

  

  

   

ppp cresc.

       

  

B-77

3

pp ppp

   

   

pp

ppp

pp 3 ppp ppp

pp

 



 

            

      

   

  

ppp

 

  

            

  

dim.

 

3

             



   

   



  

    

      

 

          

      

 

  

               

   

      

 



   

         



    

     

cresc.

dim.

   

  

 

       

  

  







    



 

   

dim.

f sempre

3

ppp

 

                  

3

pp ppp

 

      

   

p

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

         

3

3

p ppp

                           dim.



3

3

p pp

      

   

mp

p

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

    

gliss.

3

3

            

ppp

3

p

3

    

 

 

mp pp

  



gliss.

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

   dim.

  

3

3

3

3

p

     cresc.

              ppp cresc.

p

   

ppp

       

                     dim.

     

   

pp

ppp cresc.

   

 

ppp cresc.

  

p

                

             

      

  

pp gliss.

   

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

3

p

                    

      

      

p

p pp

3

p

gliss.

mp

3

pp

    

 

mf

p

3

mp

gliss.

3

3

p

3

pp

p

         

sempre

      

sempre

p

Vc. 3

 

  

3

pp

                     

                      

   

Vla. 4

     

       

             

sempre

  

Vln. 11

p pp

pp

     

                

Vln. 10

gliss.

             

  

3

mp pp

p gliss.

 

          

3

p

ff

f

      

p

3

    

gliss.

gliss.

 

mp

3

3

3

p

gliss.

   

p

 p

gliss.

    

p

p

mp

mp p

                     

p dim.

Vc. 4

gliss.     

f sempre

Vla. 3

mf

p

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

p

3

mp p

            p dim.

Vln. 7

Vln. 12

3

p

gliss.     

f sempre

Vln. 9

 

gliss.

mf

mp

3

p

 

Vln. 6

Vln. 8



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

Vc. 2

Vln. 5

p

    

mf

p

3

3

3

gliss.

      

gliss.

p

Db. 2

p

gliss.

gliss.

p

Vla. 2

p

p

    

ff

mf

fff

p

Vln. 4

mp

3

     Db. 1  3

Vln. 2

p

  

3

p

gliss.

gliss.

     

Vla. 1






Vln. 1

 

271 

Vln. 3



p

mp

3

gliss.

mp

mp

p

p

gliss.

    

p

3

gliss.

3

p

Db. 1



gliss.

 

p

 p

p

   

mp

  

p

p

                 Vln. 2  3

pp

3

ppp

3

3

3

Vc. 2

f

pp ppp

pp ppp

3

pp

r o 3



 

            

Vln. 10

         

Vln. 11

   

r o

Vla. 4

 

         

Vc. 3

    

   

er 

   



 

  

3

3

p

r o

f

3

p

 

mp

3

3

p 3

p

  

3

mp p

mp

 p

p

p

p



f sempre

l a

    

       

 

f sempre

    

    

 



       

f

r o

  

      

       

    

   

         

p dim.

      

   

    

       



        

   

  

 

  

p dim.

B-77

 

          

           

3

3

ff

3

3

f

s u

  

l a p

3

               

mf

 

  

                   

     

     

      

     

              

   

   

 

     

  

   

   

             

    

            

   

         

          

 

gliss.

gliss.

           

     

 

    

    

 

         

       

             

gliss.

p

  

r e

3

mp

p

  

p 

 

p pp

p

gliss.

      

     

p

   3



mf

    

                

f sempre

           

      

3

                

      

      

   

p

   p

               

f sempre

sempre

      

gliss.

mp

p

3

p

mf

gliss.

mf

f sempre

3

   

p

mp pp

   

3

mp p

3

p

3

p

fff

   

3

mp

l a 3

3

  

mp

gliss.

   

3

pp

 gliss.    

p

 gliss.

     

p

gliss.

ff

3

mp p

s u

  

3

3

3

3

gliss.

mf

3

mp p

p

3

 

er

  

3

p

p

3

pp

gliss.     

p

3

           

p

p

gliss.

p

gliss.

   



pp

mp

gliss.

  

 

             p dim.

f

3

mf

       

         

   

p

    

f

     

    

p

   

gliss.

       p dim.

s u

          

       

 p

           p dim. 

           

                p dim.

 

p

      

   

 

           

      

   

f Vc. 4

 

      

p

3

              

     

mp

mp

            

            

gliss.

gliss.

    

  

p

     



       

mp

mf

mp

p

p

    

    

 

s u

p

     

p

  

3

3

l a

p

      

 

p

pp

 Vln. 9        

Vla. 3

er pp

p

3

    

  

Vln. 7

Vln. 12

3

pp

3

3

 

Vln. 6

Vln. 8

3

           

Vla. 2

Vln. 5

3

ppp

             

Vln. 4

Db. 2

p

 

p

gliss.

p

3

gliss.

gliss.

    

3

mf

  3

p

3

3

mp

   





p

p

gliss.

mp

f

Vc. 1

gliss.

p

 

 

Vla. 1

p

     p

 

65 61

272

  

  

dim.

   

     

         

       




66 62



274

Vln. 1

 

Vln. 3

Vla. 1



276  p



pp

3

3

mp pp

  

p

3

p

gliss.

mp

3

3

p

mp pp

  

3

3

pp

p

p

3

p

3

3

   3

pp

3

p

p

3

3

pp

mp

3

  

 ppp

p

3

pp

 3

Vln. 8

Vln. 9

 



Vln. 10

   

dim.

   

dim.

   

 







         

      

    dim.

Vc. 4



  



p

3

 

      

  

       cresc.

     

      

      

ppp cresc.



       

        

       

         

      

   

p

  

      

p

p

     

     

        

      

 

  

         

mp

  

gliss.

     p

gliss.

mf

f sempre

 

 

     

      

f sempre

       p dim.

   

     

                

 

       

     p dim.

        

  

        



 

         

 

    

    

f sempre

   

 

f sempre

  

      

 

p dim.

  

         f sempre

 

   p dim.

 

 

 

     



3

p

p dim.

  

  

  

   

gliss.

3

3

p

  

f sempre

B-77

    

   

                       

3

gliss.

mf

mp

p dim.

   

3

   

                    

   

     

p

3

gliss.

    

3

 p

     

 

 

 p

                



mp

p

   



p

mf

mp



 

gliss.

gliss.

gliss.

fff

3

3

     

           

3

3

mp

      

     

           



3

              

    

        

 

p

   p

            

         

    

3

gliss.

p

p

   

    

gliss.

p

gliss.

ff

p

3

gliss.

 

p

               

   

     ppp

3

gliss.

mp

mp

mp

       

cresc.

3

f

p

p

gliss.

3

gliss.

 3        

p

       

ppp

mp

mf

      p

 

gliss.



pp

gliss.

   p

p

 

3



gliss.

p

     

pp

mf

     ppp cresc.

p

f

     

  

3

 

mp

     

3

  

3

   

  

pp

  

p

pp

     p

      



 

3

p

   

dim.

Vc. 3

   



ppp

3

ppp

3

  

  

3

p

3

ppp

      ppp cresc.

    

        dim.

Vln. 12

3

3

ppp

3

3

   

      

3

    

     p

      

     

p

 

Vla. 4

pp

pp

3

p

gliss.

  

Vln. 11

Vla. 3

3

pp ppp

gliss.

p

 

  

ppp ppp

3

ppp

3

ppp

p

              ppp cresc.

Vln. 7

3

pp

  

mp

gliss.

 

Vln. 6

p

3

gliss.

 

pp

gliss.

p

Vln. 5

ppp

3

p

Db. 2

   

pp

mf

Vc. 2

                     

    

p

Vla. 2

pp

3

pp

p

p

gliss.

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

     Vln. 2 

Vln. 4

                             

p

 Db. 1 

pp

3

Vc. 1

gliss.



 

  



   

 

   

    




 277    

Vln. 1

mp

gliss.

Vln. 3

p



gliss.

3

3



gliss.

 

 Vln. 2  

Vln. 4



mp

p

Vla. 2

3

p

f

Db. 2

Vln. 5

3

er 3

mp

mp

p

3

mp p

            

 

mp p

 

        

   



 

3

p

 

 

r o

 

   

     

p 

p

 

  



   

 

   

      ppp



        

   

p

p

3

pp

  

 

mp pp

3

        ppp cresc.

p

3

ppp

r o

     

dim.

ppp

dim.

B-77

3

p

 

 





 





    

 

            

   

            

 

            

     



  

    

              

   

   

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

            

        

   

    

       f

       

   

   

            

 



         

s u

l a

      

       



pp

pp

      

      

      



r e

 

gliss.

f



3

3

      

   

 

3



        

3

pp

 



gliss.



3

   

  

   

cresc.

  

pp

3

3

3

    

         

     

      

    

cresc.

  

ppp

gliss.

mp

   

 

       

pp ppp

       

    

  

3

ppp

3

ppp

3

p

p

ppp

3

3

       

p

        

dim.

gliss.

pp

f

   



p

    

p

pp

        

     dim.

 



p

l a

3

      

 

dim.

 



p

gliss.

s u 



mf



3

           

   

3

p

     

p

        ppp cresc.



   

3

p

gliss.



    



ppp

           

l a

   

      



pp

           ppp cresc.

mp

dim.

        

3

p

3

       

  

s u  

    

           

  

      

        ppp cresc.

         

     

      

  

      

gliss.

3

mp p

3

mp pp

     

er

3

mp

3

p

    

3



r o

p

  gliss. 

3

p

                       

3

3

  



pp

p



f

r e p



mp

mp

gliss.

gliss.

           

mp p

gliss.

mp

     

            

      

3

     

      



pp

mf

           

Vc. 3

l a

ff

3

3

3

Vla. 4

s u

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

 

f Vc. 4

p

gliss.

   gliss.   

       

Vln. 11

Vla. 3

 

Vln. 10

Vln. 12

p

3

3

     

      

          

Vln. 7

Vln. 9

p

 

Vln. 6

Vln. 8

gliss.

  

3

p



 

  mf

gliss.

3

3

p

f

p

p

p

r o

Vc. 2

gliss.

mp



pp

     

gliss.

p

p

3

  

p

3



 p

    

 p

p

mf



    

p

 

mp

p



gliss.

p

gliss.

p

gliss.



3



gliss.

mf

 gliss.

p

   

p

p





mp



    

 

p

gliss.

p

Db. 1

mf

p

Vc. 1

 

p

    

 p

Vla. 1



gliss.

67 63

         

f

 



 

f


68 64

280

 280      

Vln. 1

Vln. 3

p

3



Vc. 1



Vln. 2

  

Vln. 4

p

 

Vln. 5

mp

Vln. 8

     

Vln. 9

      3

Vln. 12

Vla. 3

f

3

     

   ppp

       f

      cresc.    



    

ppp cresc.



  

       

    





 

   

   

   

   

   

     

 

             

   

mp

p

   

  

ppp

Vc. 3

Vc. 4

 

cresc.

 

     

     

          



           

 dim.



      

    

  

       

ppp cresc.

  

   3

p



  

      

   





    

     

    

f

    ppp cresc. 

     

f

 

       ppp cresc.

   

            

         f

    

        cresc.

ppp

    

     f

  

     ppp

f



ppp

  

cresc.

    

 

    



cresc.

   

 

 

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

   

gliss.

   

f

B-77

mf

             cresc. 

   

    

   ppp

   

3

gliss.

ff

         

 

gliss.

3

3

  

  



  

      

      

p



 



3

  

gliss.

   p

p

p

p

  

  

   

dim.

Vla. 4



gliss.

 

           



3

mp

p



 

    

3

pp

f

     



mp

  

mf

 

 

p



3

    

 

3

3



3

      

3

    

    

     

 

      

        dim.



 

   



p

p

            

   

  dim.

     

 

dim.

         

        

 

3

gliss.



       dim.

gliss.

mf

gliss.

 

    

       



    

     

             ppp cresc.

  

3

p

p



gliss.

 

mp

p

p

mp



3

 

gliss.

p

     

   

p

3

p

3

mf

   



mp p

gliss.

p





 p

    

p

   

   

mp

p

fff

   

3



gliss.

p

      ppp cresc.

f

p





 



 

pp

3

p

gliss.

   

   

p

mf

3

3

gliss.

p



mp p

3

3

ff

3

gliss.

Vln. 11



f

3

p

mp

      

p

mp

3

mf

p

  

3





p

   

gliss.

mf

Vln. 10

3

3

 

 

3

gliss.

 



 

p



mp

gliss.

   

  p

 

3

p

       

Vln. 7

3

    

p



 

Vln. 6



mf

  

p

Db. 2

p

   

p

 

 

gliss.

mp



p

  p



gliss.

3

3

p

p

Vc. 2

mp

p

gliss.

  

p

Vla. 2

p



mp

gliss.

p

 

mp

gliss.

    

p

 Db. 1 

3

p

3

p

 

 

  



p

p



gliss.



p

mp

gliss.

mp

 

 p

Vla. 1

 

gliss.





          



   


 

283 Vln. 1

 



3

p

3

    



p

Vla. 2

f

pp

3

pp ppp

 





3

3

3

    

p

3

             dim.

Vln. 7

  





 p

f

Vla. 4



   

   dim.





s u



  

   ppp cresc.    

 

     

  

 

         

  

ppp cresc.

f

   

   

    

    

    

ppp cresc.

     

    

 

    

f

 ppp

f

  

  

 

  

f



mp

3

3

pp ppp

dim.

3

 

ppp

p 

 

3

mp

p

mp

3

gliss.



mp

3

3

p

mp p

p gliss.

3

3

mf

   p

3



p



gliss.

mf

p

l a

      

s u

    

                

 

     

              

  

 

 

    

     

     

      

              

        

  

 

3

             

r e

     dim.

 

pp

  

ppp

p

          

    dim.

  

p

3

 

pp

    

3

gliss.

    

p

       

 

pp

    

3



3

 



3

p



3

3

mp gliss.



  



3

pp ppp

  

  f

        



dim.

ppp cresc.





3

l a 3

3

3

dim.

  

ppp

pp ppp

s u  

p

p

r o  

3

pp

3

pp ppp



      

   

3

3

pp ppp

 

pp ppp

p

   

 

3

p

       ppp cresc. 

3

gliss.

        

f

 

 

ppp

    



p

        

f

  

  



   

l a

     

  

 

pp

gliss.

mf

f

       

  

3

3

3

3

         

         

     

  

 

     



p

   



p

3

mp

f

 

           

dim.

3

p

    

ppp

   

    

3

pp ppp

p



3

r e p



gliss.

  



p

      

        

3

ppp

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

pp ppp

p

p

 

 

3



mp

mp



pp

    

f

3

pp ppp

3

r o 3

3

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

3

gliss.

mp

          

r e p

     

3

pp ppp

3

ppp

pp

pp ppp

gliss.

gliss.

gliss.

3

3

3

          

             

Vc. 3

3



p

     p

3

ppp

   

p

3

    

    

dim.

s u

pp

 

l a

        p

   

r o



           dim.

   

Vln. 11

p

  

pp

p

3

mf

        dim.

Vln. 10





3

3

3

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

mp

ppp

3

     

ppp

ppp

s.p. poco a poco

s.p. poco a poco

pp

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

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

           

3



3

pp ppp

s.p. poco a poco

  

3

pp

s.p. poco a poco

pp

mp

ppp ppp

3

     

 

p gliss.

3

3



r e p p

gliss.

   

3

pp

pp ppp

pp ppp

  ppp

ppp

pp ppp

s.p. poco a poco

p

p



3

   

     

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

3

3



mp

    

r o

 

ppp



ppp

    



p

gliss.



gliss.

3

p ppp

3

3

p

p

 

3

   

 

Vln. 6

Vc. 4

gliss.

pp

3

3

    



p

mp pp

mp gliss.

 

Vc. 2

Vla. 3



ppp

pp ppp

gliss.

mf

Vln. 12

 

3

ppp

3

p

Vln. 4

Vln. 9

3

p

3

mp

Vln. 8

pp

mp p

3

Vln. 5

3

pp

    gliss. 

Vc. 1

Db. 2



                  

Vla. 1

Vln. 2



gliss.

p

pp

pp



                       

Vln. 3

Db. 1

 

69 65

285



cresc.

B-77

   

 

       

            

   



dim.

 



    

      

      

  

  

 




70 66  

286 Vln. 1

 

                 3

pp

ppp

3

Vla. 1

Vc. 1

pp

ppp

3

ppp

ppp

3

3

pp

3

3

3

3



 

pp



3

mp p

gliss.

3



mp

3

mp

p

3

  gliss.     3

mp

3

3

p

3

mp

p

  

   

f

       ppp cresc.

   

     

    



    

 

  

Vln. 11

Vla. 4

ppp cresc.

    f

f

Vc. 3

    

 

 

ppp cresc.

 f



 

     

 

    

3

pp

             



      

3

pp

3

3

3

pp ppp

pp

3

pp

ppp

3

3

3





pp

3

 

p

3

pp ppp

     

      dim.



gliss.

pp

ppp

    

3

dim.

3

ppp

molto s.p.

pp ppp

3



3

     



3

3

3

    

  

  

3

3



3

3

ppp

pp

3

ppp

pp

3

ppp

   

3

3

pp ppp

 

mf

           

mf

      

 pp

ppp

ppp

pp

    ppp cresc.    

 

     

 

      

   

 

     



  

    

   





  

mf



          

  

     

     mf

  

    

ppp

   

    

 

       

dim.





     

 

    



     

   

    ppp cresc.

 

 

   

cresc.

ppp

ppp

ppp

                

mf



    

      ppp cresc.

 

pp

3

 

ppp



3

3

           

          

  

pp

3

3

    

3

    

       



3

 

mf

3

ppp

     



pp

pp



     

3

3

3

ppp

3

ppp

ppp s.p. poco a poco

 

B-77

3

3

        

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

    

   

pp

   

    

ppp

    

pp

     



s.p. poco a poco

s.p. poco a poco

 

    

  



pp

            

3

    

 

    



ppp

p

   

   

p

gliss.

     



pp

     

       

3

p ppp

mp

   

 

3

ppp

3

ppp

ppp

3

3

   

  

  

3

     

   

   

3

      

 

mp pp

3

   

3

3

pp

ppp

3

ppp

3

pp

3

pp

3



      

3

ppp

pp ppp

gliss.

pp

molto s.p.

    

s.p. poco a poco

p

3

3

        

    

           

dim.

3

mp p

       dim. 

pp ppp

3

       



ppp

   

3

     

ppp

p

dim.

    

pp

3

ppp

3





ppp cresc.

       

p

mp

  

3

pp ppp

p

pp

  gliss. 

 

       

       

Vln. 10

3

3

 

   

     

3

molto s.p.

3

          

f

3

      

           

ppp

         dim.

3

pp



p

 

ppp

molto s.p.

pp

3

    

3

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

3

gliss.

pp

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

    

   

ppp cresc.

3

3

p

mf

   

3

3

   p

             ppp cresc.

  

3

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

pp

    

p

3

3

p

3

pp ppp

pp

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

ppp

pp ppp

    



gliss.

3

3

3

p

pp

   

Vln. 7

3

ppp

3

pp

                 3

ppp

ppp

   

ppp

        

Vln. 6



pp

p

 

3

ppp

pp

3

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

ppp

ppp

pp

  

Vc. 2

Vc. 4

pp

3

3

mp

Vla. 3

pp

3

ppp

   

Vla. 2

Vln. 12

3

ppp

            

Vln. 4

Vln. 9

3

pp

 

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



p

Vln. 8

pp

288 molto s.p.

           

pp ppp

Vln. 5

3

3

3

Db. 2

3

ppp

           pp

Vln. 2

3

pp

               

Vln. 3

Db. 1

3

 



cresc.



 

  cresc.

dim.

 dim.

    


289

    Vln. 1 

     

3

Vln. 3

3

3

3

3

3

3

       3

3

3

3

3

pp

3

pp

3

3

3

ppp

3

3

pp ppp

ppp

3

3

3

pp

3

3

    dim.

3

3

3

3

f

3

r o

     

3

3

ppp

pp ppp

3

pp



3

3

3

  

       

     

       

              



   

   Vla. 3     

      

          

p

     

er

    

   

       

  

    

  

   



 

pp ppp

3

3



  

   

 

pp

ppp

3

3

3

    

   

      

   

f

     

      

 

      

r o

     

   

   

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

    



 

3

3

3

3

3

pp

    ppp cresc.

r e

 

mf

  

pp



3

3

pp

ppp

3

pp ppp

pp

      

l a 3

s u

3

pp

ppp

    

            

      

    ppp cresc.

     

 



 

mf

mf

       cresc.

     ppp  



 

    

cresc.



ppp

cresc.

 

        

   

    

     

    

 

   

      

mf

  

        cresc.

  

mf

     

   

   

    

ppp

        

       

    

3

3

       

  ppp

 

ppp

ppp

 

 

3

ppp

pp ppp

  



3

3

pp

pp ppp

3

mf

B-77

3

3

ppp

   

   

       

3

           

     

    

pp

3

ppp

p

     

molto s.p.

pp

    

           

     

3

           

          

   

         

 

ppp

3

ppp

 

3

3

3

3

pp ppp

   

                moltos.p.

3

3

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

ppp

pp

3

3

3

    

pp

pp

3

s u

3

3

ppp

3

3

ppp

       

    



3

3

     

 

 

3

pp ppp

3

3

ppp

pp

       

   

pp

l a

      

    

   

s u

    

       

r o 

   

3

             

     

dim.

3

pp ppp

3

ppp

   

 

ppp

pp

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



pp

    

pp

3

l a 3

3

er

                  ppp

3

ppp

3

ppp

3

ppp

   

   

3

pp

3

pp

3

       

3

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

pp

   

3

 

3

3

3

     

       

Vc. 3

3

pp ppp

   

    dim.

Vla. 4

s u

3

l a 3

ppp

   

 

f

pp ppp

3

pp

3

3

p

3

3

           

3

      

     

3

         

Vln. 11

3

           

  

Vln. 10

pp ppp

r e p

         

Vln. 7

ppp

          

r o

Vln. 6

Vc. 4

3

ppp

pp ppp

 

f

Vln. 12

3

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

Vc. 2

Vln. 9

3

3

    

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

3

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

Vla. 2

Vln. 8

3

     

3

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

Vln. 4

Vln. 5

3

                     pp

Db. 2

3

3

3

    

3

s.p. poco a poco

Vln. 2

3

3

3

3

          

3

     

3

3

3

   

3

  

   

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

3

3

3

     

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

3

3

     

3

           3

   

3

3

        

Vc. 1

Db. 1

3

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

 

Vla. 1

3

   

71 67



        

    



 


72 68 Vln. 1

292 

         3

Vln. 3

3

   

3

3

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

3

3

3

3

      

Vc. 1

3

3

3

       3

3

3

Vln. 4

Vla. 2

3

ppp

3

       3

3

     3

3

       molto s.p.

Vc. 2

ppp 3

3

3

 

  

3

3

3

3

Vln. 5

     

Vln. 6

Vln. 8

Vln. 9

     

     dim.

  

3

3

            

dim.

  

 

     



3

3

3

3

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

3

    

3

3

3

3

     

3

3

3

3

          

  

3

3

3

3

3

3

   3



3

3

3

3

   

3

   3



3

    

Vc. 3

Vc. 4

 

   dim.

 



 

  

3

3

3

3

3

3

3

            

3

3

3

3

3

3

3

3

     

3

3

3

3

3

            

3

3

3

3

3

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

3

3

3

3

3

3

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

3

   

3

 

3

   

3

3

mp

  

    

      ppp cresc.

  

    

       

3

     

    

3

       

   

  

 

   



           

       

   

   

  

  

   

       

   

           mp

       

 

    



         

    

      



   

     

 

   

ppp cresc.

        

 

    

  



 

 

  

 



     



  

  

     

          

      

    

    

 

          

     

          

                

          

  

 

  

   

   mp



 ppp

dim.

B-77



          

ppp cresc.

dim.

       

    

                 

     ppp cresc.    

 

               

   mp

   

3

     

             

   

3

 

ppp cresc.

     

3

       

   

        mp

   

3

   

 

 



3

3

mp

Vla. 4

  

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

3

3

      

3



3

     

     

    

    

  

pppp

3

pppp

3

3

 

    

3



3

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

3

      

    

3

  

3

     

        

 

3

3

  



pppp

3

pppp

    

   

3

pppp

  

3

3

           

         

         

 

       

    

 

ppp

   

  

dim.

    

Vln. 11

Vla. 3

      dim.

  

Vln. 10

Vln. 12

   

 

Vln. 7

pp



3

3

3

3

3

              3

3

3

molto s.p.

Db. 2

3

3

3

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

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

     

3

     

3

3

3

    

3

3

3

3

3

3

     

3

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

3

3

3

3

3

3

molto s.p.                     Vln. 2  pp

3

3

3

    

3

    

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

3

    

3

3

       

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

3

3

     

3

            

Vla. 1

Db. 1

 

294

  





     

  cresc.

 

 

   



  

   


73 69

296

                                                        Vln. 1 

295

3

 

Vln. 3

3

   3



   3



3

   3



3

   3

3

  



3

3

  



3

3

  



3



3

   3



3

   3



3

   3



3

   3

3

  



3



3

   3



3

   3



3

   3



3

   3

s u

3

  

l a



3

                                                      

Vla. 1

3

3

3

3

3

3

3

3

3

3

3

r e p

3

3

3

3

3

3

3

                                                      

Vc. 1

3

Db. 1

3

3

3

3

3

3

3

3

3

3

3

3

3

r o

3

3

3

3

3

                                                        3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3

f

                                                        Vln. 2  3

Vln. 4

Vla. 2

Vc. 2

f

Db. 2

Vln. 5

3

3

3

3

3

3

s u

r e p

3

3

l a 3

3

pppp



pppp

  3



3

  3



3

  3



 

3



3

3

  3



3

  3



  3

3



  3

3



3

  3



3

  3



3

  3



 



3

3

r o

3

3

3

3

3

3

3

pppp

3

3

3

3

3

3

3

3

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

3

3

3

3

3

3

3

3

3

3

pppp

3

3

3

3

3

3

3

3

       

     

  

   

      

 

dim.

   

pppp

3

    

   

 



 

   

             

    dim.

       

r o

    

f

Vla. 4

   

Vc. 3

       





 

        

  

   p 

 

  

   

     

  p



s u

 



l a

        ppp

     p





    p

  ppp

 

 

     

   

r o

  

f

 

        

 

   

   

dim.

p

    



  



 

p





 



 

3

  

s u

   

       



 

    

l a   

arco ric.

         ppp f

            

                

      

    

       ppp

dim.

           

   

    

        

 

ppp

                     

                      dim.    

   

 



    

  

                       

dim.

        dim.

B-77

r e

      

 

                dim.

              

     

            

                    

   

  

    

                   

            

  

  

           

        

ppp



               ppp       p 

              

 

 

   

           

   

ppp

    

           

     

dim.

 

r e p

 

      



       ppp

        

             

         

   

        

                  dim.

Vln. 11

Vc. 4

3

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

 

Vln. 10

Vla. 3

3

     

Vln. 7

Vln. 12

3

                                                        3 3 3 3 3 3 3 3 3 3 3 3 3 3 3

Vln. 6

Vln. 9

3

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

dim.

Vln. 8

3

 

   

 

ppp



 

 

     

ppp




74 70

298  

298 Vln. 1

  

   

f

    

Vla. 1

 

ric.

3

3

     

    

Vln. 4

 

3



3

Vla. 2

Vc. 2

Vln. 7

  

Vln. 12

Vla. 3



3

3

3

      

  

Vc. 4

   f

 

 

    

  

    

 

 

 

  

  arco ric.

    f

  



   

3

3

3

3

     

 

   

  f

   

    

  

 



 



     



 

   

  

     

 

      

pizz.

 

      

   f

   

      

arco ric.

   f

3

pizz.

       ppp

pizz.

f

3

B-77

  

3

     

    

3

3

3

    f

    

pizz.

       

ppp

      

 

arco ric.



3

arco ric.

    

    

  

                

     



    



  

 

  

 

pizz.

 

ppp

arco ric.

   f

      

 

  

 

  f

arco

       

ric.   f



       

 

ppp

     

  

 

   

        

 

f

  

     



  

arco ric.

    f

ppp

 

ric.

     

 

            

   

      

 

pppp

 

     

(molto s.p.)



 

 

f

 

    

       

3

    

    

   

 

 

ord. senza vib.

3

         

    

 

f

  

 

      

arco ric.

       ppp       

arco ric.

 

pizz.

     



3

3

    

ppp

arco

 

    

      

    

     

pizz.

ric.    

 

3

             



ric.

3

3

3

    

 

3

         



    

     

   

    



3

          

3

   

 

3

3

 

    



3

3

              ppp 

 

 

     

arco ric.

 

3

  

 

    

3



     ppp



  

3

3

        

ord.

pppp

    

   

(molto s.p.)

    

      3



 

     

           

3

        

ric.  

      

pizz.

 

arco ric.

     

          

Vc. 3

  

 

    

 

 

3

3

3

 

  



Vla. 4

3



pppp

      

    

 

      



  

f

 

3

  

  

3





pppp

(molto s.p.)

3

 



 



 

 

3

f

Vln. 11



3

   

Vln. 10









 

     

3

3

3

      

 

     



3

    

3

pppp

3

     



  

 

      

3

3

  

Vln. 6

Vln. 9

         3 3

 Vln. 5 

Vln. 8



3

3

Db. 2

3

3

 

f

    

3

  

   

  

        Db. 1   3 3

   Vln. 2 



ric.

3

3

(molto s.p.)

 

f

       

Vc. 1



s.p.



f

ric.

Vln. 3

300

 

ord. senza vib.

    

 

 

arco ric.


301    

Vln. 1

Vln. 3

Vla. 1

Db. 1

Vln. 4

Vla. 2

Vc. 2



Vln. 6

 

   

  

(molto s.p.)



 

pppp

3

p

  

3

 

  

    

Vln. 9

 

Vln. 10

Vln. 11

Vln. 12

Vla. 3



f

  

pppp

pppp

  

ric.  

     ppp

arco ric.

 

arco ric.

 

 

  

 

    

s u

(molto s.p.)

        pppp

       ppp     

ppp

r e p  

  f

s u       ppp

 

   

pizz.

ppp

Vc. 4

      ppp



f

 

 

arco ric.

 

   

arco ric.

    f

   

 

p

  



 

f

  

 

arco ric.

 

ppp

B-77

     



        ppp

    

 

 mf





  

   

      

       

    

ppp arco ric.

 

    f

r e  

arco

 

s u  

  



p

  

arco ric.

   f





    

   

 

arco

p

mf

  ric.

 

ppp

 

     pizz.

ppp arco ric.

     

  



    

 

      

pizz.

ppp

      



pizz.

f

ppp

l a   

     

pizz.

 

pizz.

  

  

pizz.

f

  

 



  

arco ric.

      



    

 

  

 

l a



 

  

arco ric.

f

  

pppp

  

 

       

 

 

f

pizz.

 

mf

 

 

     

s u

ord.



   

      

p

 

f

 

      

 

      

ppp



   

r o

          

  

arco ric.





  

f

         

f pizz.



ric. 

  

 



   



gliss.

      

pppp

   

          

      



(molto s.p.)

     

       

           ppp



  

        

pizz.

 

      

f

  

 

 

    

  



mf

  

r e p

ppp

arco ric.

 



 



      

arco ric.



    

 

    

   

 

      

 

 

pizz.

f pizz.

l a

pizz.

 

f

arco ric.



 

 

pppp

       ppp

     



  

pizz.

arco ric.

          

   



pizz.

f



    

s.p.

mp

 

      

    

pizz.

  

  

l a

 

f

 

 

 

f

  

 

       

pizz.

     

   

r o



  





f

gliss.

    

(molto s.p.)

arco ric.



  

     

        

 

f



  

ric.  



  

    

      

    

 

 

f

      

f

Vc. 3

  



    

ppp



    

 

r o

 

Vla. 4





      

er

    

pizz.

pppp



ord.

 

     

   





 



     



f



  

s.p.



   

 

ric.

r o

 

 

arco ric.

Vln. 7



  

 

 

f

Vln. 8



f

 

 mp

      



gliss.

   

f

Vln. 5



  

 

   

 

ric.     

 Vln. 2 

Db. 2

mf

  

Vc. 1

75 71

  

  

arco

p

pizz.   ppp

   

arco ric.

f

   

  mf


76

72

 Vln. 1 

304





 



  

 

  

    

      

    Db. 1 

Vln. 4

Vla. 2

Vc. 2

Db. 2

 

 Vln. 5  

Vln. 6



Vln. 8

Vln. 9

   

Vln. 10

Vln. 11



f

  

   

  



mp

  



        



        arco ric.



    

 



        

 

 

           ppp

 

  

Vla. 4

Vc. 3

Vc. 4

 

    

        

ric.

f

    pizz.





 

ric.



 

pizz.

f

p

 

     



 

arco ric.

 

        ppp

 

 

 

  



        

mf



 mf

pizz.

 



arco



   

arco

ppp arco ric.

  f

p

 

 mf







 

           ppp   

arco

 

ric.

     

f

 



 mf

    

arco   p

pizz.

       ppp 



   

  





p

  



mf

 

arco

ppp

 

     

ppp



p



  pizz.

pizz.

mf pizz.

p

  



    

arco    

   

ppp

 

    



p

pizz.

 

p

  

     

mf

  

ppp

 

f

pizz.

    





  

  

pppp

   

 



s.p.

p

 

  

    

 

 





 mp

ric.

     

   

p

ric.

mp

mp

  

mp

    

      gliss.



f

 

ppp

B-77

 



       ppp





 

pizz.

  

ric.

p

      pizz.

p



     





p

arco

 



ppp

f

arco

pizz.

   

p

       

 

  

mf

f

    

  



pp



mf

 

 

arco ric.

        

f

 

 

    ppp

    arco ric.

mp



mf pizz.

 

      

f

p

         ppp

mf

  

 

arco ric.

  



ppp



p

 

 

    

f

arco



 

arco

 



ord.



 

pppp

pp





    

     



arco ric.

 

      

    

f



  



        ppp

ppp

 

pizz.

        ppp





pp

      

 

pizz.



 

mp

arco ric.

f

  

ppp

       

    

s.p.

gliss.

   

ppp

 

  

    

pizz.

  

      

 



  

 



pppp



   

ord.

f

pizz.

  



 

arco ric.

  



ppp

       ppp

    

 

 

 pizz.



pppp

  

mf

ric.

f

   

ric.



          

  

  

    



 

f

 

s.p.

      

pppp

      

    

     

  

  

 





  mf

     



gliss.

mf

Vla. 3



 

f

Vln. 12



p

Vln. 7

      

ric.

 Vln. 2 



 



ord.

pppp





Vc. 1



    

Vla. 1

gliss.

mp

Vln. 3

305 s.p.

p

   pizz.

  

ppp


307    

Vln. 1





 

mf

Vln. 3





  



gliss.





  

Vla. 1

Vc. 1

      

f

  



   

s u  f

p

      

r o mf

f

Db. 2

Vln. 5

 

  

Vln. 6



Vln. 8





arco

p

 Vln. 9  Vln. 10

Vln. 11

Vln. 12

Vla. 3

  

  

    ppp

   pizz.

ppp

    

 

s u f

r e p  

      

arco    



     



ppp

 

Vc. 4

   

 

arco

p

 

gliss.

arco

 

p

 

   

sf





   

mf

p mp

  

(grace notes are on the beat! / előkék az ütésen!)  gliss.         

p mf

ff

    

f



mf

  

   

s u 

  





p

p

        p

mf

    

mp

p

   

 

 

mp

  

p

p



p

l a

 

arco

mp

sf

sf

B-77

p

 

mf

   

  

  

p

p

   

arco ric.

 

 

sf

mp

   

   

  

r e

  





 

  

sf

 

ppp

 

s u

mf

r o    

p

  

  

 

 

mp

arco

p

l a

p

f

l a

       pizz.

mf

p

pizz.

 

  

sf

mf

ric.

gliss.

   

 

p

mf

mf

Vc. 3



    



pizz.

r o

         ppp

pizz.



ric.

       

mf

f

    

arco

  

 

     ppp

 

p

    ppp

    



gliss.

arco

pizz.

mf

 

pizz.

  

arco ric.

mf arco



 

f





Vla. 4



  

  

f

f

 

f

 



mf

f pizz. (trem.) sul C

ric.   



    

  



mf

f

      

       

    

f pizz. (trem.) sul G

f

f

Vln. 7

 

pizz. (trem.) sul A



Vc. 2

er

mf

f



l a

mf





Vla. 2

    









f

r e p gliss.

r o 



  

 

ord.

    



Vln. 4



gliss.

pizz. (trem.) sul C

 

   

 

gliss.

f

f

 Vln. 2 

ord.

pppp

  

     

ric.     

 

sul G

f

Db. 1



 

f

     

s.p.



   pizz. (trem.)

f

mp pizz. (trem.) sul A

f

77 73

 

 

mf p


78 74

309  

309 Vln. 1



f p

Vln. 5

Vln. 7

  

ff

s.p.



 

mp

    

mf

  

gliss.

Vln. 2

p





 



     

 

p

p

mp

     Vln. 11       

 

 

p

    Vla. 3   

 

Vc. 4

 Vln. 1    Vln. 2    Vln. 6  Vln. 8

Vln. 10

Vln. 11

Vln. 12

Vla. 3

 

mp

  

Vc. 4

p

p

    

mf p

 

mp

p

s.p.

mf p

  

p

p

mp

 

p

 



gliss.

  

ff



gliss.

mf

gliss.

mf





gliss.

mf

  

   





 

mf p

mp

  

mf

gliss.

p

p

mf p

mp

  

mf

   

 

  



 

p

p

 p

  

 

p

mf

 

p

 p

mf

  B-77

      p

 

mp

mf

    

   

  p

      

mf p

p

   

mp

   

 

   

 

p

mp

mf p

mp

p

gliss.





 

  

f

mf gliss.

  

mf

   

gliss.

mf

   

 

mp

 

p

gliss.

  

gliss.

mf

  

mp

  

p

  

gliss.

mf

gliss.

      

mf

   

 

 

mf p

 

mf p

 

mp

mp

p

 

p

  p

 

 

p

 

   

gliss.

mf

   

p

  

mf

p

 

gliss.

mf

   

p

gliss.

  p

mf

gliss.

mp

gliss.

mf

 

mf p

gliss.

  

mf

gliss.

 ff

 

      



  

gliss.

mf p

p

p

p

  

p



gliss.

sf

mf

  

mf

ff

gliss.

  

ord.

  

mf

   

   

mf

gliss.

ff

gliss.

p

 

  

  

  

mf

  

     

gliss.

ff

gliss.

  

    

  

mf

gliss.

mf

gliss.

p

  

ff

  

gliss.



p

 



 

  

 

mp

 mf

 

    

p

 

  



  

p

 

p

  

ff



p

gliss.



p

p

mp

mf p

 



s.p.

mp

gliss.







  

p

   

  

gliss.

mp

p

mf p

  

    

           

   

sf

 

mp

ord.



p

 

 

mf p

    

p

Vc. 3

 

 

ff



mp



  

 

mf

 

  

p

  

 

     

 

 f



  

315

mp

Vla. 4

gliss.

 

 

mf p

p

      



p

 

   

sf

  

p

ord.

ff

   



  

mp

 

p

313

 

p

mf

     

  

Vc. 3

 

mf p

p

mp



mp

  

p

 

p

   

s.p.

 

p

mf p

   

p

 

mp

     

     f p

mf p

mf p

     







sf

p

  

Vla. 4

 

 mp



 

ord.

arco

Vln. 9



(grace notes are on the beat! / előkék az ütésen!)   gliss.       

ord.

mf

  p

gliss.

mp

  

 


 

Vla. 3

gliss.

 



 

gliss.



 

  

   

p

  

gliss.

p



r e p  

mf

  

gliss.

  

   

s u

  

mp



 

p

p

     p

 mf

mp

  



p



        

p

  

sf ff

 

r e p 

  p

 



3

 mp

fff

   

3

fff

p

  sf

gliss.



p

sf

 





f 

gliss.

fff    

r o p

mp

p



 

 

p



p

mf

 

r e sf



sf

sf

s u

 



   

B-77

arco, ord. gliss.

    sf

arco, ord. gliss.

    sf ff



p

p

l a      p

3







mf

gliss.

p

fff

pizz.    . gliss           gliss.    sf ff sf  fff

pizz.   gliss.              fff sf sf

p

    

3

p

    

mp



mf

mp

arco, s.p. sul G

      

p

   



p

  

mp

gliss.

   p

  

p

mf p

    sf ff

p



      

 

mf

 

l a p

   

   

mf

   

s u



    

mp

p

p



 

 

gliss.

er

mp

 

3

mp

pizz.

    

3

gliss.

    sf ff

l a 

 

p

arco, s.p. sul A 

pizz.

gliss.



p

s u

  

 

p

p



   

gliss.

mp

 mp

 mp

p

 gl sf

sf

arco, s.p.

pizz.

pizz.

     p

iss

.

  

   



   p sf



3

gliss.

mf p

mf p

gliss.

   

   

 



p

  

mf

mp



Vln. 2

r o

323 

  Vln. 1 

f

mf

3

mf

.

p

     



p

p

   

gliss.

   

mf

  

mp

mf

   

ss

Vc. 4

p

 

gli

Vc. 3



sf

mf



  

mf

gliss.

  

 





s s.

  



gliss.

gliss.



p

 

mf

mf

 

 



gliss.

   

 



gli

gliss.

mf

r o

  

f



p

 



  



    sf ff

  

  

mf

  

mf

p

gliss.

  

gliss.

l a

  



mf

p

mf



  

gliss.

gliss.

  

 

p



 

mp

  

gliss.

sf

Vla. 3

gliss.

f

      mf

gliss.



mf

mp

p

  

ff

mf

mf p

 

gliss.



mf

 

sf ff

   Vln. 2 



gliss.

  

 

mp

320 



gliss.

p

  

mf

mf p

mf p

320

  Vln. 1    

 

  

ff

  

gliss.

mf

r o



  



  

    

f

  

mf

p

Vc. 4

  

gliss.

mp

Vc. 3

gliss.

mf

ff

mf

gliss.

    

Vla. 4



  

mf



  

gliss.

mf

 Vln. 9 

Vln. 11

ff





Vln. 7

  

gliss.

   

.

 Vln. 5 



ss.

ff

gliss.

gli

gli ss

  





 Vln. 2  

gliss.

ss.

Vln. 1

 

gli

 

316

79 75

319

sf

sul A  gliss.  




   sf

 

   





  

sf

sf

sf

3

        p

mp

p

  

. gliss

f

sf

  

   

 

 

sf

ff

arco

   

pizz.

arco (behind the bridge / a híd mögött) ric. gliss.

pizz., sul G

3



    sf ff

sf



arco, ord. gliss.



. gliss

mf

  

gliss.

mf

pizz. . gliss

arco (behind the bridge / a híd mögött)

sf

pp

p

 

fff

sf

sf

ff

pizz., sul G

arco

 

 

 

f

3

3

3                                 



sf

pp

  sul G ric.      pizz.,



  

arco

pizz.



 pizz.  gliss.     Vln. 2      fff



326   

Vln. 1

arco, s.p. sul G

    gliss.   fff



76 80

sf

sf

sf

sf arco

fff

gliss.

ff

p



 

ff

    

fff

3

p

            

3

 

  

         sf 

sf

sf

          

arco

     

sf

p pizz., sul G

3

 

pizz., sul G

gliss.

sf

sf

      

arco

sf

3

3

p

fff

  

gliss.

fff

           

3

sf

 



   

p

     



 

3



3        Vln. 2   

sf

arco







                 



   3



  



 Vln. 1  

329

p

   



3

3

p

 Vln. 1  

 

332

  

    3



gliss.

 

3

 

arco

sf

p

ff

   Vln. 2  

accel.

pizz., sul G

p

  

gliss.

ff

p



 



  3

3

p

p



 

  3

3

gliss.

fff

 

gliss.

fff



p

3

3

p

       3

       



p

3

p

gliss.

fff

gliss.

fff

p

p

 

3

3

p



 



gliss.

ff

  Vln. 1    

335

3

p

gliss.

 Vln. 2  

  3

 gliss. 

ff

p





3

p 3

p

   gliss.      3

3

p

   gliss.      

ff

p

ff

p

 

p





 gliss.    3

3

p

3

3

 



 gliss. 

f

f

p

 p



    gliss.      3

p 3

p

    gliss.      3

3

f

p

f

p

 



p

 

 gliss.    3

3

p

3

3

 



 gliss. 

mf

mf

p











 

3

  gliss.  mf

   gliss. 

3

p 3

p

3

p

mf

p

p

 

p



 3

3

  Vln. 1     

339

p

 Vln. 2  

3

 gliss. 

mp

p

 gliss.    3

mp

 p

p

 p

  gliss.       3

3

  gliss.       3

3

mp

p

mp

p

  

pp

3

  

pp

3

3

 gliss.    3

p

q = 90

 gliss.   

pp

p

 pp

pp

  3

 pp

   gliss.       3

3

   gliss. 

3

B-77

p

pp

p

pp

  3

ppp



 



3

3

ppp

 gliss.   

 gliss.   3

pp

ppp

pp



ppp



  3

ppp

  gliss. 

3

 gliss.       3

ppp

3

pp

ppp

pp

ppp

  3

pppp



 3




343 q = 60 

343   

Vln. 1

 

molto vib.

ppp

Vln. 3

ppp

   

ppp

f

  

  

   

   

ppp

Vc. 1

f

 Vln. 2 

ppp

 molto vib.  ppp

Vln. 4

  

ppp

   

arco     

Vla. 2

ppp

Vc. 2

r o

 fff

arco

f

f

f

p

f

ppp

   

er ppp

 fff

 

s u   

f

f

gliss.

l a

Vln. 10

Vln. 11

Vln. 12



r o

 Vla. 3 

f

Vla. 4

ppp

f

r o

p

ord.

   gliss.    gliss.     

gliss.

f

   

s u

er 

p

arco *)

        p molto vib.

 

  

p

f





ppp

       

       

*)

p arco *)

s u 

p

 



p

            p *)

mp

p *)

mp

p

p

       p

mp

r e p

l a 

s u

           









er

 



mp





r o *)



       

senza vib. s.p.

p

l a 

 



*)

*)

gliss.

ppp

 gliss.     



*)

gliss.

f

p

 Vln. 9 

   

*)





gliss.

p

senza vib. (gliss. sempre) s.p.

Vln. 8

  p

ppp

 



81 77

ord.

*)

  

Vln. 7

 

senza vib. (gliss. sempre) s.p.

ppp

Vln. 6

 

f

 

 Vln. 5 

f

ppp

ppp

  

  





   



 fff

ppp

arco

Vla. 1



fff

arco

   



molto vib.

senza vib. s.p.

l a

f

p

                p

mp

*)

                p

mp

*)

        

p

mp

*)



    p

p

 





  mp

 





*)            p

mp

          *)

p

mp

*)

Vc. 3

          p

mp

*)

Vc. 4

*) harmonic trill: to be played at medium speed / üveghang-trilla: közepes sebességgel játszandó

B-77

          p

mp


82

78

s.p.  349    Vln. 1 



senza vib.



p

Vln. 3



     

 Vln. 2  

  

 ord. gliss.

p

Vln. 5

Vln. 6

Vln. 7





gliss.



gliss.



 p

Vln. 10

Vln. 11

Vln. 12

        

      

pp

molto vib.

  

ppp

p

mp

p

pp

senza vib. s.p.

ord.



gliss.

p

   

   p

  

   Vc. 4 

gliss.

mp

    

ppp

ppp

      ppp

ppp

ppp

p

p

p

mp

p

ppp

    

ppp

     ppp

     

       mp



pp

p

  

       

p

mp

     

mp

gliss.

     

p

   gliss.   

p



p

p

ppp

senza vib. ord.

senza vib. ord.

mp

p

pp

 



        

p

Vc. 3

pp

ppp

molto vib.

f

p



ppp

        

mp

p

   Vla. 3 

Vla. 4

p

p





p



    





     

 



gliss.

       



     



molto vib.

 Vln. 8        Vln. 9

gliss.

senza vib. s.p.

senza vib. s.p.



 



f

f

mp

Db. 2

gliss.

p

mp

Vc. 2

gliss.

353

p

mp

Vla. 2



p

senza vib. s.p.

Vln. 4



     

 

   ord.

p



mp

Db. 1

senza vib. s.p.



mp

Vc. 1





 f

mp

Vla. 1

molto vib.

pp

      ppp

                         

ppp

p

mp

p

p

mp

p

ppp

pp

    

ppp

                

      p

mp

p

mp

p

      

     

p

p

mp

mp

B-77

p

     

      ppp

      

ppp

pp

p

p

pp

      ppp

        ppp

pp




senza vib. s.p.

355    

Vln. 1

 

gliss.

mf

Vln. 3

  

Db. 1

Vln. 2

gliss.



mf







gliss.





gliss.

fff

ppp

mp

f

ppp

f

ppp

mp

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molto vib.

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ppp

mp

senza vib. s.p.

molto vib.



mf

ppp

  

f

senza vib.

 

 



senza vib.

 

f

 ff



f

gliss.



l a mf

gliss.

  ff

f

ppp

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s u 



ppp

l a

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



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ppp

p

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molto vib.

ppp

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 

fff

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fff

            

s u

                   ppp

r e p ppp

mf

mf

ppp

ff

ppp

fff

ppp

ff

ppp

fff

                   

Vc. 2

p

r o

 

f

 Vln. 5  

Vln. 6

 

molto vib.

ppp

senza vib.

p

  p



Vln. 11



f Vc. 3



ppp





ff

ppp

fff

               

mp

ppp

f

ppp

p

ppp

mf

ppp

ff

mp

ppp

f

  p

r o

ppp

mf

ppp

f

mp

ppp

s u

l a

f

fff

p

r e

ppp

fff

     ppp

fff

ff

ppp

fff

    ppp

fff

               

r e p ppp

mf

ppp

                ppp

s u

fff

               

                ppp

ppp

              

                ppp

ff

l a

ppp

r o

 

fff

molto vib.

   

p

mf

ppp

senza vib.

ppp

  Vla. 3   

Vla. 4



ff

molto vib.

               

p

ppp

senza vib.

mf

  Vln. 9    Vln. 10

ppp

 

mf

molto vib.

ppp

   

Vln. 7

Vc. 4

gliss.



p

Vln. 12

 



               

   

Vla. 2

Vln. 8

  

gliss.

ff

mp

p

Db. 2

 



senza vib.

 

Vln. 4

gliss.

               

 



f

ppp

Vc. 1

gliss.

83 79

                ppp

Vla. 1

rit. s.p.

ord.

ff

ppp

fff

   

mp

ppp

f

ppp

ppp

mf

ppp

ff

fff

              

                f

fff

    

ppp

mp

p

                ppp

mf

ppp

   

ppp

mp

ppp

f

ppp

  

ppp

ppp

                B-77

ppp

ff

fff

ppp

fff

fff


84 80

q  361    Vln. 1 

362 q = 60

= 40

   

Vln. 3

Vla. 1

Vc. 1

 

 

 

  

Vc. 2

Db. 2

   

  

   

 





 

  





 

  

ord. molto espressivo

 

 

p ord.

    p



 

 

 

  

ppp

   

ord. molto espressivo

 

 

 

Vln. 3



Db. 1

Vln. 2

   

Vln. 4

Vla. 2

Vc. 2

f

   

 p

gliss.

  mf

 

p

gliss.

f

  p

  



gliss.

 ppp

  

    

    



    

p

  

   

   





  

  

  







gliss.



mp

gliss.

p

 

  

  

   





  



gliss.



 

  

gliss.

  

   







  

  

  

ppp

senza vib.



gliss.

mf

  

   

B-77

 

   

p

   



ppp

mp

Db. 2

gliss.

 

  

gliss.

 

gliss.

mf

   

    

gliss.

p

    

Vc. 1



gliss.

   



p ord.



Vla. 1



   

  

ppp



dim.

mf

   365  

Vln. 1

  

ppp

f

Vla. 2

 

ppp

 Db. 1     Vln. 2 

Vln. 4

   

dim.

mf

f

  

 

ppp

senza vib.



gliss.

mf

 


371

371 

Vln. 1

  

Vln. 3

Vla. 1

Vc. 1

 

  

 

  

  

 

Vln. 2

   

Vln. 4

Vla. 2

Vc. 2

  

 

f

 Vln. 5 

Vln. 6

Vln. 7

Vln. 8



Vln. 9

 

senza vib.

senza vib.

mf

mf

  

r o

 

molto vib.

   

s u mf

r e p

 

 

  

f 

l a

r o

 

mf

r e p

f



mf

      f

      f       f       f

f

      f

 

    

l a

molto s.p.

 

 

 

p

r e

s u

l a

     

 

Vln. 10

      f

 

Vln. 11

      f

 

Vln. 12



 

 

 

 

 

Vla. 3

f

Vc. 3

Vla. 4

Vc. 4

      f       f

r o

 

r e p

s u

      f       f       f B-77

p

r o

   

  

senza vib.

mf

molto vib.

molto s.p.

p

poco a poco s.p.

 

s u

l a

 

  

mf



  

p

Db. 2

f

senza vib.

 

 poco a poco s.p.

 

 

 

mf



mf

p

Db. 1

mf

  



85 81

[Budapest, 2014.10.02]


l a

A partitúra és a hozzá tartozó szólamanyag az Editio Musica Budapest tulajdona, ezért csak a kölcsönszerződésben meghatározott alkalmakra használható.

s u

Az anyagot – másnak nem szabad továbbadni, – engedély nélkül nem szabad másolni, – tilos megváltoztatni, a kottába megjegyzéseket és előadói utasításokat csak grafitceruzával szabad bejegyezni, – a kölcsönzési idő lejártáig hiánytalanul és jó állapotban kell visszajuttatni a kiadónak.

f

r o

r e p

The score and the related parts are the property of Editio Musica Budapest, and therefore may be used only for the occasions specified in the loan contract.

s u

l a

The material – may not be handed on to any other person or organization, – may not be copied without permission, – may not be altered, and any comments or performing instructions may be entered only in pencil, – must be returned intact and in good condition to the publishers by the date of expiry of the loan period.

f

f

r o

r o

r e p

r e p

s u

l a

f

r o

p

r e

s u

l a


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