Jörgen Dafgård: Through Fire and Water

Jรถrgen Dafgรฅrd

Through Fire and Water For large orchestra

pa r t i t u r /s c o r e

Jรถrgen Dafgรฅrd

Through Fire and Water For large orchestra

pa r t i t u r / s c o r e

instrumentation Piccolo 3 Flutes 3 Oboes English Horn Clarinet in Eb 3 Clarinets in Bb Bass Clarinet in Bb 3 Bassoons Contrabassoon 6 Horns in F 4 Trumpets in C 4 Trombones Tuba Timpani Percussion I. Large Suspended Cymbal, Glockenspiel, Marimba, Tenor Drum II. Tam-tam, Small Suspended Cymbal, Pair of Cymbals, Vibraphone, Snare Drum III. Bass Drum, Tam-tam, Marimba (optional) Harp Strings

Score in C

Duration: 13 min Commissioned by the Malmö Symphony Orchestra World premiere 17 February 2011; Malmö Concert Hall Malmö Symphony Orchestra, Daniel Raiskin ISMN 979-0-070-11417-2 Score: GE 11417; Parts available on hire Copyright © 2009 Gehrmans Musikförlag AB, Stockholm Printed in Sweden by Responstryck, Borås 2011

Through Fire and Water

Score in C

Jörgen Dafgård (2011)

A

  



 



 



 



 





 



 





 



 



3 Flutes

 



 



 



 



 





 



 





 



 



3 Oboes

 



 



 



 



 





 



 





 



 



English Horn

 



 



 



 



 





 



 





 



 



q = 84

Piccolo

Clarinet in Eb

1 2 3 Clarinets in Bb 3

Bass Clarinet in Bb

1 3 Bassoons 2 3

Contrabassoon

1 2

6 Horns in F

3 4

5 6

1 2 4 Trumpets in C 3 4

1 2 4 Trombones 3 4

Tuba



3

3

mf

    

3

3

mf

    



mf

 

mf

   

   



   

1

Percussion 2

3

Violin II

Viola div.

Violoncello

Double Bass

  

   

 

 



3





  

   



  

   

3

3

 

    

3

     

3

3

    

  

 

3

 



    

3

3





 



  

 



  

 

 

3

3



  

 



  

 



     







f



mf



 

  



 

  











                                         a2   a2   a2                                                                                                                3 3





       3





3        





     





   





     





















 

fp

f

A

3

                              3

3

3

3

fp

mf

f

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                                                                                                                                                                         

mf

mf

fp

3

a2 3

3

3

            3

3

mf







   





   





   



  



   





    3

 





   

 

    

Tamtam mf

Gran cassa

mf

6

   

   

La metà

  

mp

  

  



mp

 

3

 

   



   



 

 



 



 





 

 



   

 

3

3

3

3

      

3      

      

    

3

  



  





 



 



 





 



   



 

 

  



   







  





   



 

 

  

 

 



  

 



3

 

3

  



  





  



    











  

  

 



 

  

  



 

  



  

  



 



Piatto sospeso grande

f

f

   

 

  

fp

f





 



 





 





 



 





  



   

 



 



 

 















 

 

  



f







  

fp

f

 

 

 

 



 





 





  

 

  

 







fp









   



 

 









  



sfp

f

 

 

 

a2   



 

f

  





sfp



3



3





 

   



 

 

fp

   





 

3

3

    

 



3

3 3        

3



 



3

     

 





3

   



 

  

3

  

   





3

3

f

fp

   

3

3

     

3 3            



3

3

 

 



3



 

 



  



          

 







 

3

3

3

3

  



 

3

3

3

 



3

      3



 

 





  





3



  

   

3

   

  



mp

 





 





3

 

 



3



 

 

3

   

3

  

q = 84

3

3 3         



f

3

3      

mf



3

   

mf

  

3

   

mf

 

3

3

       

3

3 3        

mf

    

3

     

3

mf

  

3



Piatto sospeso piccolo

 

 

  





 







  

  

sul pont.

p

  

     

  

f

mp

   

p

 

p

 

sul pont.



  



  



  

A ordinario

                    

    

6



 

       









       





  

  



       





   

Tutti

  



  



  

  

 



 

  



  

   

  

  

  



  



  

  

 



 

  



  

GE 11417

3

mf

  

Copyright © 2009 Gehrmans Musikförlag AB, Stockholm

6

                    

  

pp

3

mf

ordinario

   pp



f

fp

q = 84

3

6

                    



    









mf







     

   



3

mf

        3 f

 





a2

fp





                     

  

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                                                                                                           



f



sfp

 



    







 

3

      

3

 

sfp



3







    

3

   

     



    

3

    

 





3

  



   



3

    



3

    

3



     

 



       

3



3

 



      



3



3



        



a2

  

Violin I div.

      

      

3

 

      



   

3



3



 



    

3

   



3

 

  

3

      

3



       





3

 



     

   

3

   

Timpani

Harp



            

mp

mp

Copying prohibited by law!

4

1 2 Fl. 3

1 2 Cl. 3

1 Bsn. 2



  12





6 a2                                              



 

          



  



 

6



mf

6

f

f

6

 



          

6

6

    



mf

f





mf

                           

  





3

6



               

6

6

6

6

3



mf











3

6











3



 



 

        3



 

                

     

6



    



3



 

f



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

       

     







3

 

f mf

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



f mf

         







f

                                                     

6

p

3

        



1      

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

6

f

                



f

6

mf

6

mf

6

mf

 

3

















  







  

































  







  

















  

 



  

   

 









 

 





 

 

 



  

   

 









 

 





 

Vln. II



Vla.







6

  

6

Db.

   

3





Vc.



6            



                                       

Vln. I



6

mf

 



                                                            a2



 



  









 

 











   



1 Fl. 2

1 2 Ob. 3

Eng. Hn.

Eb Cl.

1 2 Cl. 3

B. Cl.

1 2 Bsn. 3

Cbsn.

Vln. I



17       

  

p

       a2

mf

3

 

Vla.

Vc.

Db.

 





  



 





   

           3

3

3

      



p

 

3

      3

3

    3

mf

 

p

      a2

3

    

p

       2

 

 p

mf



mf

 

  

   





 

 

    





 

   





 



   



  



           3

 

3

div.

 

3

  

unis.

 

      3

3

 





     

       

p

 



mf

    3

3

3





          

       

f

ff

3



 



    

       















 

                  







 



  





   





 

3

mp









3

3

3

  





 

 



   





 

 



 



 



  





 



             3

3

mf 3

  









GE 11417

    

         3

3









  















unis.

  

 



  

 



  

div.

    3

3

3



 

div.





div.

unis.

   



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



 





mf



  

 

p











  

mf

  



 

 



 

          



 

    



 











  

 





 

p

 



  

p

 



3





 

mf

 

ff

 

 

    



p





3

  

 

mp



   

         















 

p

   





                     



ff

3

       mf



6

mf

mf

       

   3

 

3

3

 

                      3

2

  

              



3



 

p



   

p

     

3

3

3

 





p

 





       

3

3

                  

 



 



 

unis.





 

div.

  

f



                     



      

 

1



mf



    

 



     mf

  

mf

 

 



3

6                              



mf





mp

p

                              

  

    



mf

3

ff

   

mp



p

 

 

p

 





3

ff

      





    

                              

3

Vln. II





          

       

f

ff

3

3

3





















unis.

 

 

 

3

3

3











  

div.

















 

5 B

  23

Picc.

1 Fl. 2 3

1

Ob. 2

3

Eng. Hn.

Eb Cl.

1 2 Cl. 3

B. Cl.



 

Bsn. 1

1 2

3 Hn. 4

5

1 2 Tpt. 3 4

1 2

Tbn.

3 4

3 4

Tba.

Timp.





Cbsn.



mf



 2









   





    



     



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



 



Vla. div.

Vc.











mf











3

3

3

3

3

f

3

f

3

f

3

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



3

3

3

3

f





















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

3

mf

3                             3 3

3

3

mf



3

f



3















   



















    



















   



















  







     

















f

mp

3

3

mf

3

p

f







mf

f

3

3

f

3







3

B

p

3





 



 

    





  

  



 

    

   





  

 



p

p



p













































































































 







  

    





 



                   3



p





3

mf

mp

3

f

mf

3

3

 

 





     

  

  

 

    

                

  

 

  



    

  

  

 

    

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

      



 

      

        

 

 

    







       

        

 

 



 



  







 

  

 



 



  







 

  

 

p



3 3  3                                                  3 3 3 3 3 3

  



3



3

3

f

3



        

3

                             

mf



3

 3                                 

3

mf

mf

                    

mf

  





f



mf



p

Db.

 3                    3 3 3





3

                       3 3 3 3

  









3

   3               3 3 3

3

mf a2

   



f

mf

mf

3

f

             



mf

B

Vln. II div.

f



3

mp

Vln. I

3

f



  



3

f

3



 3                    3 3 3

3



  



3

3



mf

  



f

             

3

p

3

3

3                   

mf

p

3

f

a2



mf

   

3

3

             



mf

   

          

             



 

 

   

  

    

 3               3 3 3 f

  

 

mf

3

    

 

       

 

         

   

        

  

  

 

  





     

 

  





       

  

 



       

  

 



       

      

       



       

      

          



         





         



GE 11417



         

         

mp



f



mp

















 

  

 

  

 

 p

 p

mp

mp

       

6

  

Picc.

1

Fl. 2

3

1

Ob. 2

3

Eng. Hn.

Eb Cl.

1

Cl. 2

3

B. Cl.

1 Bsn. 2 3

1

2

Hn. 3

4

5 6

2 Tbn. 3

4

Timp.

Vln. I

 

 





 





 





     



  

     







                 





                       3   3 3



  

         3



        3

 



 



p

mf

     

 

3



mf

 



 



       



mp



  

mp

3

  



mf

mf

3

mf

mp

 



 



  

     

 

mp

mf





 



 







 



 



 





 



 



 

 

          



p

 





  mp

 





p

 

      



  



    



 





        



mp

 



     

 





mp

3

        

p





p

 

 



  



  





p



  



p

 

a2

3

  



   p



  p



 



 

   

 



 





   



    

mf

f

mp





 



 







 



 







 



 



 



                                         

3

 



3

mp

  

 



3

mp

mf

  

mf



3

mp

           

6



6

3

3

3

3

6

      mp

6 6 3                           

     f





 



 



 



 



 



 



 



 



 



 



 



 





 



 



 



 



 



    



  

  



  





    





    



   

  

  



   



   

  

  



   

  

  

   

  

  



   

  

  



  

 



 

 



 



                



                                         

p





3                3

3

 

  

    





 

 



     





 

  

  

     





 



 





 



p

 

           3

 





   



      

  



       

 

     



 



  

 

mp



 

  



   

mp

 

   

 





 

p

3

3

mp

       

   

 

     

 

  

   

  

  

  

   

mp

   

p



  



 



  



 



 

6



6

  

 mp

   

 mp

GE 11417

3

 





  

    





  



     





  



      







   

mp

 

        

mp

      





      





      













      





     





 

     







      





      





      





mf

      

mp

  

3

  

mp

 

 

mf

mf



mf

 

  

f

mf





3

mp

pp

mf

                                                 3

6

mf





    

6

 

 

6

  





  



  

   

  

p

3



   

p





 



     

   

  

3





3

  



  

   

      





f

3

mf

6



3





mf

mf

mf



mf







mf

    

                  

 

   

3

mf







 

   





p







mf

   

   

mp

6



  

mf

 

  



mf

 



mf

  



    

mp

  

mp

3  3              

p

mf

3

f



mp



p

  

3

 

  



 

mp



  

p



3

mp

     

  

 







mp



3

f

 

 

3



3 6                  

  





3

3

3

f

 



f

f

mp

f

      

f

6





3

3 6 6                                      

f

       

mf

6

 

f

3

6

3

mf

3

3          



mf

                     



  



      

f

 

f

   

mp

    





mp

6 3             

  





mp







 

 

 

  











 



  

 





 



  

p



 

 

 





 

  

      

 

     

mp





f

  





 



mf



     









 

 

 

C

f

        3



 

mp



   

 



              

mf

3





 

3

3

f

  

mp

 



 

mf









p

f



mp





mp

 



mf

mf



C

 

mp

p

p

 3       

mp

 



mf

 

 



mp

 

mf

3  3              

mf









mf

     

3

    

   



mf



 





 

3

  p

    



Vc.

 



p

     

Vla.

       



mp

  

Vln. II

Db.



    

  

1 2

1

Tba.





Cbsn.

Tpt.



C

31

3

3

f

3

3

3

3



 



      

  

   



 



     

    

   



mf

mf

      



     

      



     

mf



mf

7

Picc.

1

Fl. 2

3

1

Ob. 2

3

Eng. Hn.

Eb Cl.

1

Cl. 2

3

1

Bsn. 2

3

1

2

Hn. 3

4

5

1 2 Tpt. 3

2 Perc. 3

Vln. II div.

Vla. div.

Vc.

Db.

 







      





    

  

      



 

 



3



3

     







 





3

 



 

 



 



  

     

 

ff





3



        3



   

3

3

sfp

f



 



  

           

 

3

3

3



mf

 

 

  

3

mf

3

3

p

3

3

  

  

   

3

f

         

3

3

3

f

  

  

 







     

   

  

   

 



 



 



 



 



 



















p

p









 









 



 







 





 



 







 



mfp







mfp





mfp



 







 



  

     

3

3

3

      





   





  





  





  3

6

p

    3

ff

p







ppp

f



      3





     



     



p

f

mf

mf

 ppp





3

ppp

3



 

  

 





 

 



 

  

  

 





 

 



mp

  





 





 





 



 



p

p

mp









 



 









 



 









 



 











 



 





 

3

   



   

3

mp

p

    

 

   

3 3    3   3             

    



p

  

 

p

 

                3

mfp





mfp





mfp

                   mf 3





6







    

 

  



 

   







mfp 3

   

mfp



   





  

6

  

mfp

                   3

 

3

   

mfp



mf

mf

mf

mf

    mf



3

3

 

 

mf









 

 



 

 

 

Pto s. p.



p

D

3

mfp









mf

mp

           





 

 

mf

 







p





 









  



 





mf

  

 







 









 

 

  

6

mf

mf

3

          

p

    

        



  

  

3

p

3

 

mp



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

ff

     

  







 

3

sfp





   

mf

D

 

  

3

6



p

   



3

p

p



6

          

     

 

    

f

  3

f

p





3

6







 

ff

3



 

3

    

mf

mf



mf

3



          

 



  

  





3

p

  

 

ppp



3

3

ff

3

6

   

p

3

p 3

       3

3

   

 



   

p

   

sfp

     

p



3

3

 3

 

        

3

3









3









 

3



mf

3



3 3              

3

3

  

p

f

   





 



sfp





3 3 3 3                 



3

f



 



3

mf



  

ff





 

 



ff

mfp



3

sfp

3

ff

   



3







3

3

 

  





3

sfp

  

 

mf

 



3

 

3

3

mf

 



mf

   



mf





   



f

mp

   

 

 

 

ff



mf

 

          3

3

sfp

mp

 

   

3





      



 



p

 

3

3

p



3

 



sfp

     

           





  

3

3

 

    

            

 





    

3



D

 





Timp.

Vln. I

41



Cbsn.

Hp.

 

 

3

p

 

   3

 

   

 

  



      

 

  



p





3

   3

  



f

3

3

 

f













  

  

      

  

      

   3

3

3

 

  

 

  

3

3

3

3



    3

sfp





f

p



 

f



p

f

p





f

   

mfp





3

 

3

      

           

   

mfp

GE 11417







mf





mf



 

     3

3

3

mf

 

     

      

p

3

 

Tamt.

 

p



ff











 

             mf



f

p













f

p



f



f

 

p

 p



mf

p

 



mf

      

p

6











mf

mf





 p











f

p





 f

p













  







mf

mf

mf



f



mf

    3

sfp



f

mfp

  

mfp





3

3

  



p

ff

 f

 f



f





f



mp

3

6

ff

















p

p

p

p

 

      

 

 

mf

mp

mf

 mf



 





 

p

mp

mf



mf

3

mf

      

  

p

mp

 

 

mf

         

       

div.

mf

mf

mp





  mp

 

mp

  

    

   

    

   

mp

unis.

  

 

    

 

    

8

Picc.

1

Fl. 2

3

Eng. Hn.

Eb Cl.

1

Cl. 2

3

1

Bsn. 2

3

1

2

3 Hn. 4

5

6

Perc. 3

Vla. div.

Vc.

Db.









































a2

 

           

3

3



3



 

mf

      



 







  

  



 



 







  

  



   

 







  







 

      

mp



3





 

mp

 



   3

f

3



 

3

3

3





























 



   mf

 

6

  



 

   

6

mf

  



3              



3          



3

3

mp

3



    

p







 

f

mp

mf





3



p

  



mf

f

     3

3

f

f

       



3





















 mp



3



3



3



      

  





  

  



 

  

  

 



 





 



 

























 





E 



 

p





 

 

 







 



 



 

 

mf



p









 



p



  



 

 p





 



 



  



 



 



 



 







a2



 

 



 



 





 



 





 













 

mf

 



mf

mf



mf



























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









                  3

3

3

3





3

3

3

mp





p

  p



 

 



3

f





mp



























































E

                   3 3 3 6

 





3



p

 

  

 

  

 

  

 

  

   

  



mf

3                 3

3

mp

   



 







  



 







  



   



 







  



 







  

  







 



 





 



   

 

 

 

 

   













  

 



 



  

 



 



  

p



3

       

mf





3

3



 

    

        

3          





3

3

    







mp

  





mp



2

Vln. II div.



 

1 2

Timp.

Vln. I





Cbsn.

Hp.



48

1 2

Ob.

Tpt.



E

 

p







 





 

f

f



     3

3

 

    







  

 















mf

           

  



mf

          









       

 





  

 











 





  

 











 





  















 





    

  



 

 





 





 



 

















mp

p

p

GE 11417

 

mf

 mf

3

   





3





 

3





 

3

    







3

      





  

         3





mp



mf

mf

mf

mf



    

3

3

9  

Picc.

1

Fl. 2

3

1

Ob. 2

3

Eng. Hn.

Eb Cl.

1

Cl. 2

3

1

Bsn. 2

3

1

2

Hn. 3

4

5

1 2 Tpt. 3

2 Perc. 3

Vln. II div.

Vla. div.

Vc.

Db.





  

 

  

 

p



3

 



3

   



3

3

sfp

 

 

3

ff

3

sfp



3

ff

   



  

 

 

 

ff

f





     



    



   



3

mf

  

  

3

mf

 



3



    3

 



   

3

3

sfp

f

  

 

3

ff



   



3

sfp



3





 

            

mf

3

3

3

mp

3





  

  

  

3

mp

3

mf



3

3







p

mf

   

  

3

3

f

          

3 3

3

  

3

3

3

3

3

 

f 3

3

mf

ff

3







6

3

 

mf







p

mf

 



 





 



 

  

 

  

 







 







 



   





  





  





ff

     

3



3

6

mp







3

 



 

f





mf





mf



3

ff

p























p



p

 















3

ppp

   3

 





 





 

 



 

  

  

 





 

 



mp

  





 



mfp









 



mfp







 





mfp





















 



mfp

mp







mfp

6

 

 





























 

          

 





   

 

  



 

  





mfp 3

   

mfp

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

     





    

6





mfp



3

 

mfp





mf

mf

 

mf

mf

  

 

mf



3

3

mf









 

 



 

 

 

Pto s. p.



p

F

3 3 3 3                      3

mp

  p

 

 

 

 

 



 

p

p

 p



     







 3

   3

 

  





p





mfp







mfp

                   mf 3





 

3

   



mf

mp



mfp







 

ppp

   

F 

 



 

p

mf



  

p



ppp

3

p

   

p

f

           6



p

3

sfp

p





  

            



     

3

    



3

3

 

  

3

mf



 

        





6

p

p



            

f







3

6

 



3

f

p







p





mf





3

           

  



  



 

mf



 

mf



            



p

3

3



6



  

3

p

       





 



 

p

   

sfp

   p



3

          

 3

 



3 3 3 3                    





mf









3

               mf





  

ff

ppp

p

f

 

    





3

  

mf



 p

3







 





3

f





   

3

 

 

ff









sfp





   

3









p

 



 



sfp



Timp.

Vln. I

 



Cbsn.

Hp.

 

F

54



p





3



mf

3

3





  

 3

   3

  









   3

   3

Tamt.



3

3

 

 

   3

   3

 

 

 

 

 

f













        3

   3

3

    3

 





    3

sfp



f

p



 

f



p

f

p





f



      

3



  

mfp

  

mfp









mf





mf

f



p





ff









 

             mf



f

p













f

p



f



f

 

p

 p



mf

p

 



mf

GE 11417

p

6

3











mf

 



3

 p











f

p





 f

p













  







mf

mf

mf



f



mf

   

3



f

mfp

  

mfp

 







sfp



mf

      

p

ff

 f

 f



f





f



         mp

3

6

ff

















p

p

p

p



 



 

 

mf

mf





 





 

mf

p

div.

mp



 

 mp





mp

 

3

mf

   



 

   



 

    

 

 

    

 

 

mp

unis.

mf

mf

 mp

mf



 mp

mf

  

p

mp

 

 

mf

         



 

   



 

   



10

Picc.

1

Fl. 2

3

1 2 Ob. 3

Eng. Hn.

Eb Cl.

1 Cl. 2 3

B. Cl.

1 2 Bsn. 3

1 2

3 Hn. 4

5 6

1 2 Tpt. 3

1 2 3 Tbn. 4

2 Perc. 3

Vla. div.

Vc.

Db.

  

  



              3



mf



3

mf 3

 

   

mf 3

 







3

3

3

3

3

mf







      

mp

3

mp



3

f



3

 



3

3

3

mp



3

 

ff

   

3









   



       



3





       

mp

 

        6



mf

 

2



   

mf

 

6

    p





    



   



 

 

 

3

mf



3

  

3

              3

mp

 

3

  



3





 



pp







 

 



pp

mf

 

 

 

  





 



   



   



    





p

f

  







mf



  

   



 

 

  

 



 

 

p

  

    



  





3

p

 



 





 p

  

 



 





3

   



3

















































 





p

    

  



p

  

  

mp

    

     













 



  

p

mf

mf

 

3

 

  



  



  



   





mf



mf

 



 

 p



 

 



mp

 



mf

 







   



6

mf

 



 



 



mf

 



p

  

  



 

   



  





   



   



mf

 







                   3

    

6

3





3

   

mf





 



 







 



  









  







 



  







     



  







 











 

 



 

 

 

Pto s. p.

















Tamt.























G

                                       3 3 3

 

6

  

p

   



   





 

  

 

  

 

 

  

 



 

   









 

 

 

 

3

mp

3

f

3





    

 



      





     

 

p

p



p

     



     

 

3

  

  

 

3

3

 



   

3

3

sfp





 f

p



    

  







 







 





     

  

      



     

  

      

 



 



 





 



 



 

f

 f



f



  

mfp



  

mfp

GE 11417

p

mf





  



p



f

 



mf

    



p



              mp

     

p

 

mp

  





mf



  

 

  a3







3

mfp

                   

mf



mp

 

p

1



mfp

mf



3

ff

 



mf

p

 



f

  

3

mf

  

mf 3

3

3

f



 





  

 

mp

 

 

mfp



3

3

 

p

p

mfp

3

    

ff

 6

 

p

 

f

  

p

mf

mp

     

                   

 



 

 



3



mf

3

ff



f

 



f

3

                mf

3

mp

  

3

sfp

6

 

3

ff



 

ff

ff



f

    

     

mf

3

mp

  

3

   

3

 

 6





 

3

3

mp

 

G

 

5

   

   



3

                  

mf

   



3

f

  

mf

 

f

p

 

 

3



 

3

  



  sfp

ff

3

 

3

3

sfp

3

mf





 

f

  

 

mf 3



 

  



p



mf

3

mp

  

mp



  

   

 

 



mf

6

mf





3

3

ff

            

mf 3

6

  

3

sfp

  

 

ff

   



3

       

 

3

 

mf

sfp



3

 



  

   



sfp

f

f

 

 

ff

   

3







sfp

               3

 

           



   

3

             mp

       



sfp

  







  







a2

3

 





   











Timp.

Vln. II div.







Tba.

Vln. I



59



Cbsn.

Hp.



G

 

p

p



p

ff







 

     mf



f

p





f

p



f









 p



f

p

 



mf

p

 



mf

p

6

        











mf



mf







3















p

p











  





mf

mf

mf



p

f



   

f

f

f

mfp

  

mfp

 

sfp



mf

  

3

3



  

p



ff



    mp



f

p





f

p





f

p





f

p

 



mf

p

 



mf

p

3

 f



   3

ff

mp

 



 



 



mf

mf

mf

 

mf



mf



mf



11 65   

Picc.

1 Fl. 2 3

1 2 Ob. 3

Eng. Hn.

Eb Cl.

1 Cl. 2 3

B. Cl.

1 2 Bsn. 3

1 2

3 4

5 6

1 2 Tpt. 3 4

1 2 3 Tbn. 4

1

Perc. 2

3

Vln. II div.

Vla. div.

Vc. div.

Db.







3

3

 a2 3

f



 

f







 3

3





    



  

  



3





  

      6

     6

     6

  

         

   

 



 

 



   

3

   



 



   

3



 

   



 

 3

       

3

   



3



     6

    

 







 

3

6

6

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

f

mp

6

6

6









 

 

6

6

mf

  

  

3



3

  

a2

6

 



3

 



  

 



  

 



    

   

  

  

     

  

  

    



  

   

    

 

 

     

mf

mf

mf mf

mf

4

 

mf

  









  



  





 





 





 



  

         



6

6

3

 



 

 



 

 

















 



 

   

  

 

 





 





 

  





 

  







 

   

 



 



 

   

     

   



 





3





        

       





 

 



3

 























   6 6               







 

  







Solo

















 





p p













 

 









  





 

   





 



























3

3

f

3



6

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

                           

 

 

 

     









 

   

3

3

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





 

 

 

  

 









 

 

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

















  

 



 

 



  

 



 

 



















 







 







  















 

 

H   

mp

  













       



      

f



p



   







 





    non div.              



GE 11417





                   

p

p

 



div.

 









pp

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

 

 







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

 

  





f

6

 



f

mf

ff



mf

p



 



 

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

 





mf

pp



 

 



mf

 

6





  

  

f

6

  

mf







  



f



mp



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





   



f

   

3



p



 

  

Pto s. gr.



  

 

 

 





f



     

3

 











fmp

p





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

mp





6     6      6       6                                  6      6     fmp  6 6   f  mp                            

fmp

 

 

mp





 

mp







 



fmp

p







6



p

f

  



H p

 

Gr. c.





3









3







   















  

3







 

Pto s. p.



3



   

f





6

   

f

  



 

   

3

6

mp

3

     

6

6









3

6

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

f





6

     

3

 

  

 

6

 





6

      

3

 

 

6

       

3







6

     

3

3

  

  

6

6

mp

  f 6 6 6 6 6 6 6 6 6  6 6 6 6 6 6                                                                                                                        6 6 6 6 6 6 6 6 6 6 6 6 6 6  6 3 6

6

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

f

3

3

mp

mp

   







3

mp

mf

3

3

                                                                      

mf

6

6

 

 









mp

                                                                 6

3

pp

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



f

 

mf





3

 

H







3





ff





 





 







mp

 

3



mp









mp









pp



ff

   

3

ff

 

3

   

pp



  



ff



3

mp

ff

   

3

pp

   

 

3

 



 



3



ff



3

   

 



3

a2

mf

 mf  



3

mf



f

 



3



 



  

f

  



3

3



f

 



  

f

f

  

   3





  



Timp.

Vln. I





Tba.

Hp.





Cbsn.

Hn.





 

   mf

 



unis.



div.

 





















 



non div.

   

non div.

unis.

mp

  

mp



 

 

 

  

  

  

 













mp

mp

mp

    

12

1

Fl. 2

3

1

Ob. 2

3

Eng. Hn.

Cl.

 

70                  

Picc.

1

B. Cl.

1

Bsn. 2

3







Cbsn.

1

2

3 Hn. 4

5

6

1

2 Tpt. 3

4

6



6

6

6

Vln. II div.

Vla. div.

Vc.

Db.

6

                        6

6

6

6

                             6



  

   



           

         

  







   



















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

               



3

mf

3

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

6

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

               

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

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

                         

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

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



 

  





mf

   

    

    

3

3

3

 

 



 3





  

   

  

   





 

 



 

 



 

 3





 





3

 



 





 

  

3

 





     

3



  



    

3

3



 

  





           3



 







 

 



 

3





 

  





         



6

 







 









 













 













 













 













 



  



 





  













 













 













 













 



 









 



 

 

6



                             6

  





6



   

6

    





       



                



                                     con sordino

 

6

6

         

mp









 





   



6

                            





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

mp

     



   

 

con sordino



3

  

3

3

         

  

3

 







    

  



  

 

   

   



   

 

 



 

  

  



  

 

 



 

mp non div.







 





 







 







 



                   





                   





  





                    





               

   





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

   





  





                   





                  







  



                  

6

6

3

6

6

6

     3



6

3

6

6

    

con sordino

mp

6

6

 

6

3

div.             3

3

3

6

 

unis.

3

3

6

div. unis. div.            3

               























  

 



 

 

 



 

 

 





 

 



 

 

 



 

 

 

























 div.

3

3

div.

3

unis.

3

3

3



6

   3

3

                    

 

3

6

6

3

3

6

3

 

unis.

 

3

6

6

              



6

6

6

6

6



6

                                                   6



                 

3

3                                                                              6



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

6



6

6



6

6



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

                        

6



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

                   



                                                  



    

 



mp

mp non div.



                                                                     6

mp

 



con sord.



  

Vln. I div.



6

6

          3

3

3



3

3

3

   

div.

6

           

               



3

6







6

 

3

   

            

unis.

3

3

    3

3

              

     

































 



 



 

 

 



 

  

 



 



 



 



 

 

 



 

 

 



 

 

 



 

 

 



 





































  

     









 

 



 

 

 







      





































GE 11417



3

3

 

13

Picc.

1

Fl. 2

3

1

Ob. 2

3

Eng. Hn.

Cl.

 

I

  75

1

B. Cl.

1

Bsn. 2

3







Cbsn.

1

2

3 Hn. 4

5

6

1

2 Tpt. 3

4



 

Vln. II div.

Vla. div.

Vc.

Db.

          

  



   





 







  



         3

























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

               

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



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

                       

   





 

  



  



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









 

 



  





 





3











   

 

 



 

 



      

   

3

3

3

 



 

3

3

 





 









 













 













 



 









 













 













 





  







 



I





   







6

6

3





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

                   







            



6

3

         























  









 

3

3

3

3

                    







 







 



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

               



           

6

 

3

3

3

              3

3

       

3

3































 

