Musgrave POINTS OF VIEW

OnDemand

Musgrave, Thea Points of View

Score for sale (North America): http://www.halleonard.com/product/viewproduct.do?itemid=14041543&lid=34&l Score for sale (UK, Europe and other territories): http://www.musicroom.com/se/ID_No/01006510/details.html Information about work and materials for hire: http://www.musicsalesclassical.com/composer/work/35957

Novello & Co Limited Part of the Music Sales Group

Thea Musgrave

POINTS OF VIEW (2007)

for Chamber orchestra

Full score

NOVELLO

Commissioned by the Manchester Camerata and the Scottish Chamber Orchestra Instrumentation: Flute, Oboe, Cor Anglais, Basson, Horn in F, Trumpet in C, Strings: [5.4.3.2.1]

Composer’s programme note: Points of View is a work about the different musical elements, which are personified by soloists from the orchestra, all unifying at the end in a passionate climax. The first section ‘Mysterious’ features a solo horn and also establishes tonality [B flat], texture and harmony. The harmonies are often chordal 6-note clusters and they are an important binding, articulating and textual element throughout the work. A solo trumpet joins the solo horn and, as the chordal clusters disappear into the stratosphere, initiates the rhythm of a light-hearted scherzo – ‘Lively’. The trumpet’s rhythmic figure is echoed and developed by the winds. The solo oboe and cor anglais now introduce a very lyrical melody in falling thirds ‘Sensuous’. The chordal clusters as well as the trumpet’s rhythmic figure eventually reappear to accompany this melodic theme and then the violins passionately respond by taking it over – ‘Passionato’. All the elements thus unifying to culminate in the coda. These elements could also perhaps be described in non-musical terms as ‘imagination’ [solo horn], ‘action’ [solo trumpet], ‘emotion’ [solo oboe and cor anglais] which eventually combine in the climax [violins].

Duration: circa 13 minutes Instrumental parts are available on hire from the publisher NOVELLO www.chesternovello.com www.musicroom.com

To Nicholas Kraemer

POINTS OF VIEW for chamber orchestra Thea Musgrave Mysterious q = 80 / 84

Flute

  









  pp eco

Oboe

 









 

    



    



 











Bassoon





p

 



 

  







 Trumpet in C   







* Horn in F

  

  

 



    

1-3

pp

Violin 1 4-5

con sord. div.

   

con sord. div.

1-2 Violin 2 3-4

   

con sord. div.

   

mf

    

    

 

 

  

    

  

   

    

 

pp

mf

pp

mf

con sord. div.

1-2

    

mf

pp









   

con sord.



   mf



         p



 





    

mf

poco rit.

mf

pp

mf



Mysterious q = 80 / 84

      

     

mf

pp eco

con sord. div. a3

    

sfzmf

pp eco

   

    

sfzmf

    

 

poco rit.

sfzmf

pp eco

* Cor Anglais



    

  

unis.

p



p

    

(div.)



p



p

   

 



    

  

 

 



   

      

unis.

   

     

unis.

   





mf

  

p



mf

p

p

     mf

p





  

mf

p

   

    



p

    



   

     



  

mf

Viola con sord.

3

  

    

pp

mf

con sord.

Violoncello

   

pp

    





con sord.

pp



* written at concert pitch © 2007 Novello & Company Limited







p

p

    

mf













p

mf

     Double Bass  

    

     mf



2 8

Fl.

1

A tempo

  

    

mf

pp





Ob.







    



    









   



   

pp









p

    Bsn 

 p

 Hn

STAND





 



solo



 

pp

Tpt

1 1-3













 pp

 

   



p



 



   

           p









p

   

p

   

p

  ]  

ossia [ 



    sfzmf

 



p

sfzmf



2

    

sfzmf

pp

C. A.



















  

 

 

mf





mf

  



 



  

    

   

p



unis.

    

 



pp

 

 

  

 

 

 

         p 

mf



p







A tempo

 div. a3   

 



2 

pp

  mf

Vln 1

    

  

4-5

p

pp

div.

   

  

1-2



p

 





pp

    

  p



    

pp

    

  p



pp

mf

   mf

Vln 2 div.

   

  

3-4

p



pp

    

  

1-2



p



 

    

  p



pp

 

    



p

pp

    

  

    mf

 

  

pp

mf

Vla

   

 

3

p

   

p

Db.



 

    

p

pp

 

Vc.













pp



 







pp



    mf







 mf

 

pp

pp

   

 



  p





3 16

 Fl.  

 

Ob.

 

C. A.

Bsn





    

sfzmf





sfzmf









pp eco







     

sfzmf

p

   

   

mf



    

 





 



 





         



   









 

mf

mf

   

   

     

  

 p

   







 



 ossia

 

          







(solo) [













 



p



 





     



    



  

   

      

  mf





      

  mf





     

 mf





     

  mf





p

3

poco rit.

A tempo div. a3

 

 

 

 

mf

    

mf

p

unis.

div.           

    p

div.          

   

p

mf



     

    

p

mf

unis.

p

  

 pp eco

p

Vln 2

     

  



pp

p

Vln 1

 pp eco

mf





    

mf

      

 pp eco

mf

   



    

p

mf

Tpt



 mf

    

  Hn



A tempo

p



 

3

poco rit.

 

    

 

mf

mf

p

Vla

Vc.

 





p

    





mf



mf







mf

Db.





   



p

   

 mf













p

   pp



4



24

Fl.

      



     



   



Ob.

C. A.





  

4 











sfzmf







  

sfzmf







  

sfzmf













 



 

 





mf

Bsn





 Hn















unis.



    

 



p

 





 



         p

 



       

pp



 



 



 

 

1-2

    

  mf



   

4

 

pp



  





           



    

    

 



 

     

 

  

     



   

     



   

    

 

 



 

mf

    

 

pp

mf

       mf

pp

 

pp



mf

    

mf

 



 

mf

Vln 1

 



mf



pp (div.)



mf

Tpt      

4-5



mf

  ]  

 1-3  

  



 

mf

Vln 2

 

3-4

 

pp

 

1-2

    

mf

 

pp



pp

   

    

mf

    

mf

pp



   



mf

Vla



 

3



pp



Vc.



   

mf

  

  

    



pp

mf





















p

Db.



      mf





5 32

Fl.

 







    



mf





Ob.





   

 





Bsn

Hn





   





 



   

   







    

    mf

mf





p

   

p









p

mf

        



    

  mf

p

   

p





 



             

mf





       p Vln 1





p

p

mf

Tpt



    

 mf

    

mf





p

mf

C. A.

5





      p

     

 

p





   



p



   



mf

      

    





pp

    

mf

 

    



     



    



    



  

mf

 

pp

pp



   pp



  pp

mf

Vln 2

       p

  Vla

 



Vc.



   

mf

   

mf

  



p

mf





   









   



















p



pp



   



 pp





 p

mf



  

mf



  pp

mf

pp





mf

pp

mf

Db.

  pp

 

p





    p

mf

     

  pp

mf

        

p

mf

5

   

mf

       

              



6 38

Fl.

 

  

   mf



Ob.





      



  

     

Tpt

1-3



  

  

   



    

      







  

     

  

    



  

  

  



   

      



   





     



        



     





mf





6 



         







   

   











mf

 

 

pp

mf



 

mf

pp

   

   



   



   



    



   



   





   

  p

 

    



  

p

 

  

mf

mf

  

    p

     

p

mf

 



mf

 

mf

      

    

mf

       

  

   

mf

p

    Bsn 

 

  mf

p

mf

Hn



     

p

mf

C. A.

   





 

  





p

6

   

 

 

p

Vln 1

4-5



mf

1-2



mf

  

  pp

mf

 

 

pp

mf

 

   p

 

   p

Vln 2

3-4



mf

    

1-2



  



mf

pp

mf

 



pp

mf

 

   p



 



p

Vla

    

3





mf

    

Vc.



   











 



p

   

  





       

p

Db.

















poco rit.

44

 Fl. 







      

sfzp





Ob.



    



 

sfzp





C. A.





    

sfzp

Bsn

Hn



 



f

p

   



f

p

    

    





      Tpt   







  



mf

 



 

    



   

mf

      

    



 











pp

senza sord. solo





7

f

  



 

 

mf

f

mf

 







f

 





    

        mf

f

mf

mf





p



 

 

    

     

mf



 

pp

   

 



  





   









   

mf

p





pp

mf

mf



pp

 

pp

       

mf

mf

  



f

 





     

 

pp

    

    

Vc.



f

Vla

 

pp

    

     

pp

mf

     



      

 



pp

Vln 2

pp

mf

  

   

     

 

 

pp

   

     

Db.



    

pp

mf

     

p

  pp





   

 unis.     

div. a3

pp

    

     

A tempo

Vln 1

      





mf dramatically!

poco rit.







    

p





 

p

   



mf

    

      



   

mf

  

      

mf







f



       



    f

f





     

7

A tempo

mf

      

     

   

f

mf

  

   

7



8

poco rit.

50

Fl.

 





mf



Ob.





   



   

















   



Bsn

Hn



 







p

Tpt

1-3

   









     

    







     

   





p Vln 1

1-2





p

      

  









p

1-2











     



p cresc.

    p

   

      

       

     





   



p

    



   

p

    



    





  pp



 

pp

poco rit.

 

cresc.

  cresc.

   





 

pp

    





mf

     

 



mf

     

  

3-4

      

mf

p Vln 2

    

mf

     

  

4-5



   

mf

     

   



mf

  

mf

    



                

  p

mf

 

   



mf



   



mf

mf





mf

mf

C. A.

   

  

  cresc.

 cresc.

pp

    





mf





pp

cresc.

Vla

     

 

3





p



Vc.

Db.







     mf





   



mf



 

   

p

mf





 



pp





cresc.



      p cresc.







8

56

Fl.

 





 





   







   







   





   





   



 



     p

   

 

   







  

 





mf

      Bsn 

Tpt





p

Hn

   

p

 

C. A.





9

pochiss. accel.

p



Ob.

A tempo



   mf

        



   

 p



        





       





div. a3

 

   

   



   

       

  

p

pp

p

  

     pp

p

     p

p

 pp

p

 pp

pp

 pp

    

     

mf



     

  

       

 



mf

p

p

pp

mf

   

  

  

      

     

p

mf

  

        

   

mf

  

  



    

 

Vln 2



   

    

pp

   







pochiss. accel.

p

Vln 1

   

     

 unis.     

mf

   

mf

A tempo

  

   

     

         

mf

mf

8



pp

p

pp

   



    



     



pp

p

  



pp

p

 



pp

p

    



p

  



pp

    



 



pp

p

Vla

 



Vc.

 

 



   

     

    

mf

p

p

 

   

   









pp

   



 



pp

p













p

mf

Db.

pp



   pp



    mf

10 62

 Fl. 



9

   

    



Ob.



   



C. A.



   

Bsn

Hn





 

3







    

          Tpt  

sfz

   

f







          

9 1-3

     



  3

mf

3



4-5

 

 

mf







3-4

 

mf

3

1-2

 

Vla



    

1



ff

 

3







2



     ff

    



 

3

mf Vc. div.

ff





    



  

    

3

mf



 

3

mf

3

  

3





mf

ff





Db.







    

   

ff

   



  



  



sfz

sfz



   

    





f

          

   



ff

f

        

ff

  



ff

f

   

 



ff

f

    

  



ff

f

   

 



ff

f



   ff

   

ff

f

sfz

   



f



       f

    



     

pizz. arco



   

sfz







Poco più mosso q = 96

ff

3

     

 STAND   

   

Vln 2



  



ff

 

3

mf

     

     ff

           f

    

3

    

ff

 

    sfz





ff

  

3

    

1-2

 



f

     

Vln 1

   

f

div. a3

  

      

   

ff

f



  

    

    

ff

     

 f

ff

mf

 

  

ff

3

   



 ff



3

       

   

ff

 

3

mf



3

       

mf



 

3

mf

Poco più mosso q = 96

   







    



 ff pizz. arco



      

sfz

f



67

 Fl.  



     



   

10 



Ob.

C. A.

 



      

  





   



   







  Hn  

Tpt



 

 

  

ff

   

 



   

  

   



sfz

  





  





3

    

3





   



  



sfz

  

3

f

 



sfz

         

ff



     

f

     

f

3

    sfz

ff

ff

  

        ff

ff

sfz

sfz

   Bsn  



ff

sfz

 

  



11

sfz



   mf





f

      

   



      



      



   







f

10         



f Vln 1

    

ff



   

    

   

ff

f

  

ff





    ff

 







unis.

 





(div.)





f

    Db.  

3

3







3



   3

(div.)





      



3





3

   





3







3

      3



  

ff

f arco

        f

sfz

  









div. a3

     ff div.

    ff

   ff

  ff

3

f

pizz.



  



Vc.

   

3

3

f

    

3

     



f

 



3

f

  

f Vla

  

ff





    



f

 

f

    

   

ff







f

  

f

Vln 2

  

ff



unis.

f

   

f

    

   

    

      3

3

f

   ff

  ff

    sfz

   







sfz pizz.





arco

        f

sfz

12 72

Fl.

  

  





Ob.

  





 

  





f



3

3

    

3









  

   



  



 



  





 



  

     

mf



f





    

3

mf



mf

         

f

  

    

     

mf

     Bsn   

Hn





mf

f

f

C. A.

ritenuto

     

f

f

 

       



3

mf





        p

 

   

      p 3

p

 

     

     mf

  







mp

mf

 Tpt  







  













  



unis.



  

f Vln 1

   

4-5





f

   

1-2

  

3-4



(div.)



1-2



   

3

(div.)





1







3

3

3



   3

3

3

   

 3



3

      3



2





      3

Db.



   

unis.

 

mf

f

   

div.

    f



mf

    

   f

   



    

f



   

f



 





3

  







3

3

      3

   

3

 

    3

    3





3

3

  

arco

f

mf





   

   mf

 

   mf

     mf

3

3

      3

3

      3

      mf

3

      p

      mf

p

    

div.

mf

p

    

   

3

p



div. a3

mf

p

mf

    

 



3

p

mf

 

 

p

mf

  

pizz. (ord.)



mf

unis.

p

mf

 



3

p

3

mf

 

    

    

3

mf

Vc.

ritenuto

f

      

mf



  



mf



3

3

mf

f







f Vla



3

     



mf

f

   

 

mf

f

Vln 2

3

mf unis.

    



div. a3

 mp

mf

     1-3    



     mf



13

11

78

Fl.

 



 

Ob.

Tempo primo q = 80



   





























  



p

 

C. A.

p

Bsn



    

 

     

    



  

mf

  



            

    p mf



p

Hn















 



 p

 

     

Vln 1

      

11

unis.

     

p





 

 





         









      





  



















































pp

unis.

  



pp

unis.

  



pp

unis.

  

 p

      

p

pp

  



p

Vln 2



Tempo primo q = 80

p

      

  

pp

p

Tpt

   



pp

(div.)

   

 p

pp



  

p

pp



sfpp

Vla

      



   

 p















pp

   

  p

Db.



 

   

 



   

 



   



  

p

   

mf



pp

pizz. arco p

  sfpp

ppp

 

 

sfpp

Vc.



 

   

p

pizz. arco

     pp

ppp

ppp

 

 

sfpp

 

sfpp

 

14

ritenuto

12 85

 Fl. 















    





     



pp





Ob.



 













 pp

p

C. A.















 



Bsn















 





 Hn  

Tpt

 



1-3

 



    

pp

12

   

        



p

 





 

p

  

  



pp







 













 



sfpp

 

3-4

  div.





  

    



  

   



 

  

    

 

    

(q = 160)

      

  



 

     

  

  



sfp

sfp

p

      



pp



 

 

      

sfpp

p

pp



  

unis.

   

  

 

  

sfpp

 

 

sfpp

1-2

   

 



   

sfpp

Vln 2

   

      

div. 1-2



p

Vln 1





Turn to Cor Anglais *

ritenuto (non div.)

SIT

pp

p

sfpp

4-5

     





  

p

p

 

  

    



 



 

 

    



 







 







 







 



sfpp

Vla 3

1

    



sfpp

sfpp Vc. 2

Db.

           



  sfpp







13   Fl.   92

Lively q = 160



 

Ob.





  

C. A.













Vln 2

Vla

senza sord. unis. pizz.

  

Vc.





 













Bsn

Vln 2



p

   

   



p

   

 





         p

Vc.

      



          

To Flute

   

   



 

senza sord. pizz.



 

mp



pp











 











 











15    





 





  



   

   

   





     p mf  

   

   





 

    



mf





  

 





   



   

 

        

p

p

   





     

  

p

 

   

To Vlns

       mf

   

   

     

                     15 ‘Answer’ Trumpet * senza sord. unis.           



     

 Db.  

 





 

  









 mf





* Make visible gestures for ‘leads’ and ‘answers’.



mf

   

mf

 

            

mf

ppp





          p

senza sord. unis.



  

mf Vla

   



   

  



mf

     Tpt       

Vln 1

   

      

14

     

 

      

        



     

       





p

    

C. A.

        



pp

p

div. a3

 

p Ob.



pp

senza sord. unis.

 Fl.

   

p

 Db.  

100

 

     

p





pp

Turn to Oboe





 



    

  

pp





‘Answer’ Trumpet *



p

    

 



‘Answer’ Trumpet *

    



p

  





p

        Tpt      13 Lively q = 160  div.       Vln 1    



         p        

pp

 Bsn  





‘Answer’ Trumpet *



15

14





             

   



   

  



  p

p

   

   

   p

         

  

  

         

16

     Fl. 

                  

107







16 







p

mf

    

Ob.



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



mf

   

C. A.

Bsn





        mf    

 

              

            Tpt      

  





mf

Vln 1

     



  

mf

   

Vln 2



Vla

Vc.

Db.









  

  

   

                    

 

  



  



  



   Fl.  114

Ob.

C. A.

Bsn



   

    

  

    

  

 

     

     



    















   



        











Vln 2

    

Vla

 

Vc.

Db.



 

 

  

    

   









 

        mf 

    



    



    





   

16 

 

















17    



   





      



 













    

‘Answer’ Trumpet

    

mf



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







 







 

          

   

           

   

           

   

mf

mf



       



   

     





p

  

p

          mf arco       

div. arco

mf



p

      p 

mf

   







           









 







mf

     



    





   





To Vlns

 

mf

 



       mf                        Tpt                    mf 17                     Vln 1        p Hn



mf

 



 





  

mf







       

mf

   



p

             

p

  





   

 



p

     

mf









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

  





dim.

    mf

dim.



    

mf unis.





mf



 





 

dim.



17 122

 Fl. 

    





  

      

  

p

 

C. A.



p

 

Ob.



  

18        

   

         

   

















  Tpt      

Vln 1

  

 



 











       p



Vla

mf





Vc.

  



  

mf

Db.













 

  

C. A.

Bsn



‘Answer’



p

mf

     

 

    













 

Vc.

Db.





 







 



 



 



 



 p

   



p



             





   

p

    



    



mf

    



   

p

mf

 p





mf

p



     

   

 p 



mf

 

Vla

     

         Tpt        

Vln 2

         

   

19    

                      

To Flute

Vln 1

To Oboe

   





 

p

129

Ob.

 

    p





p pizz.



 Fl.





pizz.

pp



    

   

mf



  



         

p

 

      p

       p 





To Cor Ang.

   

   

‘Answer’





              

pp



  



 18                       p mf

pp Vln 2







‘Answer’

p

Bsn





To Vlns                  

mf





    

19 

          p

  

   

      

      

   

   mf



mf



 

mf

       



   

     mf

  

   

   



   



  

   

   



   



   







‘Answer’

mf



   

mf

   

    





 

             



 

             

p

   

p

   





 p

18

     Fl. 

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

136







                                        mf







       











mf

p

    

Ob.

             Bsn  

C. A.

p

     Tpt  

Vln 1



 

            

  



   





  

   

 





 

Vc.

 

 



Db.

 



20 

 

 

 











 



 





Ob.











   







   

 



 



          



  



f

       f    Tpt         f          Vln 1 









Vln 2

    

 

Vla

     mf div. arco

  

 

       

f





     

  

      

      

f

  





  



 



  

























 



 





















   









   

21         



        



        

f

      



f

     



            



 



p

   

f

      



p

      

       



mf      pizz.          pizz.   





mf





                        





mf









mf

mf

f

f



         

     

       

      

  

  

f arco

Db.

  

   



f

f

Vc.

            p mf      

21

Fl.

Hn



mf

143

Bsn



    

 

mf



C. A.

       

             p



 

  







p

    

Vla



mf

 

Vln 2

  

 

  

  

20





mf

        mf

        mf





























 











22 

151

Fl.

 

 



Ob.

 

C. A.





 







  Hn 

Bsn

Tpt

1. solo











To Winds

            



pp

  

 



 

 



dim.

    

Vln 2

 



             mf p 22       

 

 



Db.





pp



  















    Fl. 



  

 

mf

p

   

Ob.

 

 

 mf  Hn    mf  Tpt  





mf

1. solo

  

Vln 1

    mf    

gli altri

mf

p

mf

p

mf

 

p

                       mf p                   

Vln 2

Vla



tutti

p

mf

  

Vc.

 









mf Db.



 















p

 







 p



  

1. solo



 p







 p



 



p



 p

 



                 pp



   



mf

   

   

   

   

f

    f   

   

      

   

   f   

   

23   

p

p





 p

div.

   

   

               

    p

 

23                     f mf                     

   

p

mf





 

   mf



mf

















f

p

 





p

  mf



 



p

p

   



  



   

   

 p



  

  

p



unis. arco

 

mf

 



    





   

p

 

                            p pp arco pizz.                   p

mf

   

   mf   

Bsn

p





p

   

 

 

mf

mf C. A.







pp

pp



p

         

p

  





 

158

  

 

dim. Vc.

   

mf

dim. Vla

  

 

sf

pp

dim.

gli altri

     mf   mf



Vln 1

 

      sf    sf  



   

   mf

pp

dim.



p

 



19

 



mf

f

  

f

mf  unis.      f

  

f

mf

  

mf

                          mf mf f    pizz.                                        p pp     arco             



f

p

20

    Fl. 



  





164

Ob.



   

   



   

p





p





C. A.



 





p Bsn

Hn









  









p

 



Tpt   



 



mf (tutti)

Vln 1

   

 

     

 

 

Vln 2

   

Vla



Vc.

 

Db.

  





  



 Hn 



24

    

Vln 2

 

Db.





mf

   











   



  

  

       



 mf

 

 



    

 

  







pizz.

 

   



arco



 



   





   







    



 



   









 



dim.



mf



    



dim.

   

  





   

  

   

  

 

25 





 



   







   

  

       





 

 



mf



  

    

mf



 



         

 



f

 



   



 

              

mf

   

f





  

mf unis. pizz.

          mf f arco          

div.

f

   

   mf  

      





 

  



p

  



   



   

dim.

   



   

p

dim.





25 1. solo   

  

mf

       



p

   mf                                    mf p

f

        



mf



     



mf

     



mf







   

mf

    

Vc.



mf

  

Vla

mf



mf

  Tpt   

Vln 1

  



   

24

 Fl. 

Bsn



mf

               

171

C. A.

 



            

 



   



                  



mf



Ob.





   

                    

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



          

   







          

arco

pp





      pp

  

179

Fl.

   

 

Ob.









    







sf

Bsn



  









sf

     sfz    Tpt   



Hn





Vln 1

p

mf



  

p

mf







p

mf



  mf 





p







mf

 



Vc.

Db.

 

Vln 2

Vla





mf







 184

 Fl. 

  

Ob.

C. A.

Bsn

 



 

 



 

 

   

  



   











p

mf

p

p

mf

p

p

mf

p

p

mf

p

mf

p

           

 



 Tpt   







  

  



  



   

26     f

  



mf

p

















    p









mf















mf













 mf













 mf











f

   

p

           



 mf









f

   

            

  



  tutti div.   

f

   f   

p

p

mf



  

   

    





mf

f

 

   





26                   mf     f                  mf

 Hn   

Vln 1





pizz.





  tutti                p mf p                          pp sf                              1. solo

 

  

mf

p

sf

 

 

21

       

p

 



1. solo    



 

   

mf

tutti

p

 

 



p

sfz

   



 





p

mf

sf

C. A.

   

p

mf

  

 





   



mf

  

unis.

    

 

   



mf

           Vln 2   f mf mf                                              Vla         mf f mf                                      Vc.      mf f mf p arco                      Db.       



mf



f

p

22 190

 Fl.  



   





27 







Ob.



   



   





 

Bsn

Hn





 



    









Vln 1





 





      

mf









        mf            

Vla



Vc.

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

mf

 Fl. 

 

    









mf



Ob.













 mf

Bsn

Hn





 





 























mf







         

Vln 2

Vla



Vc.

Db.

   

















mf

      mf f     

 

unis.

   

p

    

p

        p

       



f

 

      



pizz.

mf

f

    f      f    

  

 

 



f div.

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



mf









          mf         mf



  

sfz



mf

f



   

     



f







f

mf

28                      f                  f                          f                           

mf

    







                       cresc. pp                      pp



28                  mf f           

f











div.   

f

mf

Vln 1



f



  



                                p  f                              





p

f





 

f

f



    







mf

   Tpt     











f

mf C. A.

   



p





f

       







   









mf

196





mf

               Db.        





f

27    

mf



Vln 2





       

f

 





f

mf

   



   





mf

   















f



f

  

   





mf

f

Tpt



f









mf





f





f C. A.

   



mf

f

 









           mf







201

 Fl.    

Ob.

 

C. A.

Bsn



 



mf

mf

    

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

mf

      f  Tpt      

 



 











  





    





f





f

    











     



mf





   

mf



    

   

    

   

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

  



 

rit.

     



   

   



29 unis.     Vln 1  

    

f

    

    

   

              

cresc.

Vla

      

    cresc.     

mf

cresc.

Vc.

    

      mf

 



  

sfz



 





 









          

                                       div.               f

          f             

 

f



f





rit.

    

   

mf

    Db.  

   

f

cresc.

accel.

sfz

 



   

                          cresc.                                     Tpt         

f



f



f



                     

   

  Hn    

Vln 2





   

mf

f



mf

mf

Bsn



sfz

accel. 29   205    Fl. 





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



C. A.





f

    

sfz

Ob.





mf

f

f

    Db.  



f

         f mf       f mf       f mf       

f

     



f



Vc.



f





mf



Vla





f

     

Vln 2



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

Hn

Vln 1



f

       

mf

23

   



 

   

sfz

 



    sfz



     sfz



24

30 210

 Fl.  Ob.



C. A.



Bsn



Hn



 

A tempo

                                ff f                                    ff f                                        ff f              p

  

ff



 

ff

Tpt



 

ff

ff div. a2

dim.

ff div. a2

dim.

ff

dim.

      

Vla

div.

    

Vc.

Db.





ff









 





 







    

 







  

 

 

  

 





 

 

 

 

   

   

  

     



f

    



    





  

f



   



f

  unis.                          mf  unis.                               mf  unis.                            mf

                                    f cresc. p           

unis.





 

p

31                                 Fl.     ff f                     Ob.               ff f                     C. A.                      ff  f       Bsn           ff   p 215

 Hn 



 

ff

Tpt



 

ff div. a2

ff div. a2

dim.

ff div. a2

dim.

ff

dim.

   div.

    

Vc.

Db.











ff

















 







 

    



 

   

f

mf

    mf

    mf

 







  





   



 





mf

  

 

 

  

  

  

  

f



  

  

mf



  

ff

 



 

f

   

Vla



f



31     Vln 1  Vln 2

f

  

cresc.

mf

ff





f

arco





f

30 A tempo (div. a2)     Vln 1  Vln 2



f



 

f



   

  

f

 unis.                                    mf p  unis.                   mf p  unis.               mf

p

                                     mf cresc. p           

unis.

p





 

25

32 220

Fl.

      







       



mf

f



C. A.

Bsn

Hn

   f    f     f



Ob.





 

 



f

  Vln 1     f  div. a2  Vln 2     f  Vla   

Db.











   

 



 

 



    



p

 

 



 





   



p

p

     

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

  mf

  mf



p

   









   























           Bsn 

C. A.

        

      



  

   

     

33                

mf

mf



   

p

               p mf                    mf p mf                 

p



  





p

mf









    

Db.

  







   





Vc.







mf

     

Vla







Vln 2



 





Vln 1

  



mf

mf

33    

Tpt





p







mf

  Fl.    

Hn

  

              p mf                        p mf                  





mf

                                 p mf

       

  



mf

unis.

225

Ob.





f



f







mf

mf unis.

f





   

f



 



mf

div. a2





mf

   

Vc.



  



mf

         mf f         mf f     





f

mf

   

32





f Tpt





mf

  mf

  

   

p

    

 

 

 

    

p

mf







mf











        

  p 



mf





mf



  



  

   

 



mf

 

 

   

       

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

p



   

 

mf



mf

mf

p

  



  

mf





        

 



mf



mf



26

  Fl.     



     

Ob.

       f

Tpt

Vln 1

mf



 f



   f

Vc. div.

 

 

 dim.

 

dim.

 

 

dim.

 

 

 molto

  

  

    



 

 

 

     

  





 

 







p

p

    pp     

35 

       





Sensuous q = 52

< h. = q > STAND







 



sul tasto





   

 









  





ppp

 



35   

 

 

 

  

  

pp unis. sul tasto pp

sul tasto

   pp

SIT

 

        

 

       

 

 



















ppp

pp

  

 

mf molto espr.

  

 sul tasto     

   



Sensuous q = 52

< h. = q >

    



niente ord.

3 3 3 3 3   3                      niente pp

unis.

ord.

3 3 3 3 3   3                   niente

pp















 















p sul tasto p

mf molto espr.

STAND

niente





pp

  Tpt    





  



pp

Db.

  











           p pp  div.           p pp solo           mf dim.

pp div.

 

  

Vc.



    

  

 

p

 

niente

Vla

   

 

dim.

Vln 2

 

 



  Ob.  

Vln 1







 



   

 

239

Hn

  

     

p

34 div.





p



p







  

   



 



C. A.







         



    

p

dim.

Db.

rit.

dim.

f







  

Vla



 



          





              

dim.

f





dim.

   

Vln 2



 

molto



               mf                    

 C. A.             Bsn  Hn

34

rit.

231



3

 div. 3

3

     unis. 3

      

3 3 3 3 3 3 3                           pp 3 ord. 3 3 3 3 3 3 3                           3 pp ord.                    

pp 3

3

3

3

3

3

246

 Fl. 

36        

 pp

3

3



               



p

  

  



C. A.

 

  

  



Bsn

 

1. solo



pp 3

 

     3



 









 





















p

36

 



















unis. ord.

 



pp Vln 2

3

 

3

        

p Vla

 





pp

3

 

3

3

      

p

      

3

   Db.  

pp

3

3



pp 3

3



pp Ob.

C. A.

Bsn

1. solo Vln 1 gli altri



 



  





 

Vc.

      

 

p















 







p





 





 



 





 

mf

     3

 













p

   



 

3 3 3 3 3  3                          pp



3





3









pp



Vla





mf

pp 3

 

Db.

3



 

p Vln 2

3

    

37         ord.                           mf p         







 

37  

251

 

3

3

   Fl.  



3

3

p



3

            









(pp)

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



p                       gli altri

pp

p



1. solo

3

3

Vc.







Vln 1 gli altri

 

mf

p





Ob.

27







  pp

  pp

3

     

3 3 3 3                        3 3 3 pp  3 3           3 3                   3 3 3             3  3      

tutti

  3

3

3

3

3

3

3

28

38      

256

Fl.

 



pp



Ob.



C. A.









3

3

 

 p

Bsn

Vln 1



pp



 

  



  

    

 







 





 

 









3

         

        3

p

3

3

p

3

pp



 



   



 

3

pp

3

      3

pp

     

3



 

p

       3

 

p



3

3

3

3

    



             

     

   

 

 

 p

3



3

pp

3

pp

3

3



         



 

39   

3

pp





tutti        









pp

  

3



p



3

p

Db.



 3





3

 3

Vc.



 

3

       

Vla



38

 

Vln 2





     





pp

3



39

 

3

3





p

                 

263

 Fl.  

Ob.



Vln 1



gli altri



  









  

 

 



 









 

  





  









  

pp

  

pp

3







3



 



 



 

pp

  





                    



   

p



   

 

 



3





3

 



 





 





3 3









3

pp

 



 

 

3







pp

3

Db.



              3 3 p 3                

Vc.

mf

p

 

Vla



 

 

Vln 2







 1. solo 



 

   

 

C. A.

Bsn





3













3

  

29

40 267     Fl.  









       

 

3

p

 



3

 

p

Ob.

 











C. A.

 











 Bsn  



  



Hn

Tpt

Vln 1



3

pp











p

mf mf







                            Vc.         2. (pp)       Db.    1. solo



 

p

 

    

 



   pp

cresc.

 







pp

cresc.



 

 

 

 pp











cresc.

p

  

p















41   

    mf                  Ob.       mf p               C. A.          mf p       Bsn   mf      Hn   Tpt

Vln 1

   41    

Vln 2



Vc.

Db.



3



3





3



3



 

 

 

 

 

 











pp



  



pp

   pp

   

pp

 

pp div.

 





         

     

 

 

pp

3

3













pp

  

 

  

 



     3



p



  





mf

  



42      

3



p









42

mf

Vla





p

272

Fl.

  pp            

       

div.





 

tutti div. a2





 p

pp

 

  



 

3

  

   



 

Vla

        

 

p

   40 1. solo    

Vln 2





3

3

 unis.

3

 3

       

3

 3

3

      

3

3

3

3

p

3 3                    3

3

pp

3

   p

3

     

                   p unis. 3 3 3  3 3                                     3 3 3 p 3





      pp 3

3

3

3

     

pp

     

pp 3

3

30

            

278

 Fl. 

C. A.

Bsn

1. solo



p









mf





 











 





 























 







  

     p



Vln 1 gli altri

 





Ob.



   

unis.



 







 



pp

 

Vln 2

 



Vla

3

     

mf

       

Vc.

Db.







 

3

 



3

3

        3





 

3

3

 



p







3





 

3









3







 

gli altri (pp)

3

 





                        

1. solo

 



pp





p

 

 

p





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







43    Fl.   282

pp Ob.

C. A.

3

 mf

 3

Vln 2

  

   tutti

  

pp

  Db.   pp

 

 



     

 



     

 



     



3

  

3

      

3

3

 













3

       3

3 3

   3

 

    3

   3

     3

      3

  3

3



  





mf



      

3







    p

3



 

p

mf

pp 3

mf

p











 

pp

  

 

p



3







          p

Vln 1

Vc.

mf



 

      

   





p



   43  1. solo     

Vla



3

 

  



p

pp

Tpt

3

  

   Bsn   Hn

   

          



3

3

 3

 3

 3



3

3



          



        



        

3

3

3

3

3

3

3





3





3



 3



44 287   Fl.  pp Ob.

 

C. A.

 

Bsn

 



pp

31

3

 



     3

p

3

3



 



 



 

 



     3









p



 

 

 







 









 

Vln 2

 



Vc.

Db.



3

3

pp 3

3

   

 

3

     









 

 







3



 



p

3

   

p 3



3

3



      

           3



 

pp

        3

pp



3

pp

   



            

         

p





3





 

45  

      

pp

p





3









tutti 3

p Vla



 



pp



 







44

Vln 1



pp



  

45

 

3

3

3

     

3



3



3

    

3

      3

3







p

                     

294

Fl.

 





p

C. A.

Vln 1

 



 









  

 



  











Ob.

Bsn









   







pp

 







                                 gli altri 1. solo

p

(pp)

 

Vln 2







 



  











pp

       

Vla

3

p

      

Vc.

3

Db.







 

pp

  







3

 



 























3

3



3









3

3







 



 3

pp



3

32

46

    Fl.   297





 



 

p

 





Ob.

 











C. A.

 











Bsn

  



 





  Hn  



  



Tpt

46 Vln 1

  

 

1. solo





2.

(pp)

 

 Db.     302





 

Ob.

  

cresc.

   pp  







p



  mf         

 

       

mf

mf

Vln 2



mf

 

Vc.

 

 



 











     



             



   



 

   



  







  

  

   

     









 unis.



 

 

 

          

 



 

 

p

mf

unis.

 

 

p

 

p







  

p



   



      

    



mf



 

mf





        

   

p



mf espr.

pp

unis.



         

pp

  

Vla

 

  

mf

 

 

  



pp

  



 

cresc.

           



mf espr.

            47      



 



mf



   

 

cresc.

mf

  

 

C. A.

Db.

pp





p

Vln 1



pp

47

 Fl. 

Tpt



         

         p

 

p  1. solo                                        

Vc.

Hn

div.

 

 

tutti div. a2

mf mf

p

Bsn

   



    

pp

  

       p   

   

 

  

Vla

 

p

 

Vln 2

 





p



     mf

  







       mf

48  307  Fl. 

33

 





  





 



 







 

       

p

p



 

C. A.

Bsn

  

 

Ob.



p







 



 

 

 

 

 

  

  



 

  

 

Vln 2

   p

p

div.

p



  



p

 311

Fl.

     

Ob.



 















Bsn

   

  

 Hn    Tpt

Vln 1

      

mf

   mf   

Vln 2

Vla

mf

Vc.

Db.



        



     

 pp



 



 

49

    poco accel.

 

    

cresc.

 



 

      

mf

  



    p



  p

 

 

 

mf

 



mf

p



 

  



  

 



    

p



p



  



mf

 

 

 



 



mf

 

mf

 

p

   

 

 

 

  

 

 

 

   

 

 

mf

 

p



  

              

 

p

 

cresc.

 

 

 

cresc.

       

    p   

 

 

 

p

    

cresc.

  



 

 

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





cresc.

 



 

 

mf

poco accel.

49 

pp

C. A.



         

mf

 

Vln 1

Db.



 

 

div.

   

Vc.



mf

 

48

 

mf

 

p

     

         

p

Vla





         

p

            p    Tpt    Hn



 

  



 

34 315

 Fl. 











 



 

Ob.



             

   



mf

p

 

50

rit.

  



                  mf  pp                Bsn 



 

C. A.

< q = h. >



    

       p

 Tpt   

Vln 1



p



      p

Vla

cresc. molto

p

   

Vc.

p





 

 





 



 







cresc. molto

  

       Fl.  f  SIT      Ob. 







 SIT      

Bsn



    

 Hn 



      





                 f                  















ff espr.

ff espr.

     

  

Vla

f

      

Vc.







 

   

 





  

f













mf

  



 div. a2

      mf

div.





      mf

 

 

    



f

   





f

 

  

               mf

                  mf        



  





    



    



f

f

   







    

