Violin Concerto 3rd movt

  

 









 























   













   





































   













   













   



























   













   













   

































   



       













                

   

       















   

 

2















 













 

 

   

  













  













  





     

                                            

 

   







              



             

     

                     

           

3















 

 

  

                                    

 

      

      



              





             



     

 

 

      



 

          



   

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

               

 

 

     

 

               

                       

4















 

     

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



  

 







   



                               

          

 

       

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



   



 

         

 

      









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

 









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



       



  

 

 

 

           

  

5















       

        

     



       

       



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

     

       



      



      











 

 

 





  

 

 

       









      





      

 



                

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

  





       

  

    

6









 





 















  





  

 







  





 





 





  



     

   



  



            

 



      

                  



     

 



            

   

     

 

  



 

  





           

     

  

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



   

       

























       











      

       





        





       

        









         

          





                              

   

       



         



       

       

             

        

               

 

           

 





  





 





















        













  









  







     

 

 

 

7

 

 

   





 









 











  









         

















 















  









 



  











  





     

                                                                                      











    

 

  





  



 



   

8





  





 



















  

    



 





 

 



















 

  



 











 











  

























   



  

      

   



       



  







  

      

      

 

      3

  



     

 









       

 





     









     





 



  



 









     



9





  





 

















  













  













     

























 













 













  



























 



     









         

  



          



 



   

               

 

 











        





   



          



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



               



                 

                 





10















  



                          

  



3

 



 

    











3

 

  

 



  











                3 3  3 3 3















3    3      



3







    





3



 







                  3 3    3



3



3

3



       

 

           3 3 3 3 3 3      3                        



               3

3

3

3



  











 



       



 







  











  









   

  3



3



    



   



 

 

 3



       

3                   



3

3

3

            

11

 



    3   





 



3







 

3

  

        3

3

 3







3

 

3

3



3





12

  







  





    

  

  













 3



  

  

      



3







       



3

3

3

  







    

 



3

3

3

3

3

        3

3



3

 3

 

3

3

3

3

3

       

3

3

3

 



    3







3            



3

3

3





         3









3

3

3

3

3

         3

 

                 



      3                    3

 3

 







3

3







3

3

               

3

3



3

       





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

3



3

             

3









3





3





3

 

3



3

 

3

3

  3

13



















  



     







         



















 3

    









                                  3

3

        3







3

3

3





3



3

3

3

 



   







3





 

           

3









 



14





  



 











   



        



 



        









     

 











     

  

  

           



   

    

 

       

  

 



 



        

     





     







     













            





                                     













     







     







 





















 

 

       



































           



  











                                 

 



          

                               

 

                                                           

                           

          

               















  



        









 













   



15

16















   



  







   

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



 

                       

  

















       



      

   

     











            

       

      



   

   

   



   

   

    





       

    





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

    





         



   













  







  

 





   





   

        

        

     

     

   

   



























  



           

 

 

  

    

  



  

  

         



   

  

 



























   

        

  





  



           



                  

 

 





     



 

      



 

           



17

             

     

   



18



  























  









  



    

      



                                

   

  

    



  

     

          

   









 

  

 

   

        

                 

 

    

   

 

 



 

 

 

 



 

 







 





 





















      





  



   

 















                       







  







 







                                   

                





 



            

 



 

  

 

 



 



      

    



           

      





     



 

 

      

      

      



 





    

  



     



       







 



 





 

     

       

  

 

 

 



 

 

               

 



 



               

    



 



                  

          

      

   

           





 



 



19

20 







 





 















   





                                           

 









           

 









           

 









           

 











 

        











 



 





        

 



     

        





    

          









      





       

   

   

   

   



         

     

     

     

     



                                                          

                

                 

                 

                 



 







           

           

           

           



    

    

    

    







  







  





 

















      

      

                    



 



 



  



























                   



                    

























 















             

                    

 

  





   

 







     









 

   

  

     



            



21







22







  



 















  





 

  





  

 



    



                 









  

    









 















 













        





  

    







  



   







    



    



   

 

             

 





 

           





           



































                  









        







  





 

















  



  











               

 

 

 







           

              



















 





                

                              



  

     

  

















































  











 

























 

 

              



      

              



     













              

     

23

24























   















   















           

  









   



  



      





  





      

  







           













  













    









     

 







 







                 





 

         



















    

           







 







           













 





 













  

 

25









      





















         

 









  









 

























               

   

          

 















         

              





















          



  



















26







   



 

















   



        

           



          

           







 







            

 

          

 



 

     

 



    

   





   















                





         

                  

          











                     











  













  







   

 

 





  



      

27





 





 







                                                     



  



 



 



 





































































    









  





 





























28 





  





 

















       

 





 

       

    



























 

     



     





              

             





 



































   









   















     





    

                  

 

 

 





   















    















    





   









    













  







 

   











 

 

          









      









  





  























 

 

 







 





























 







  







  

 





 

 













  



















   

        









                           







           

      

   



29













                                         

30





   



 















 

 

  

















  









 

             





             

        



 



 



            





            



 

                



     



                    





3





  

 





















3





 3







3





 3







 

  







3





         











 











            

  





    





   

31





  



 











    



   



          



   

 





 

























  



                













      



3

      

3

3

















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

        





   

      





      





   



 

3



32 





  





 







   



  



   



     



        

 













 













 









3



 

3









 

                 3

3

3

3

3

3









3

  



3                  3 3







3











  



  







  







 







 







 













  





 

 



















        









   



  



                            











 





  







 





  

 

 



















          

        

     













         



 





  







 

 

 

             

   



 















      



     

 







                                         





       



   





       

  





  

             

33

34









 





 

















   

  

   













   





 

 



 



 

  



 











 































    

   

 





        

 

 







     









 

   









   

 

     





 

            3





















            



     







 

           



  





 

 







  





 

















35

   

  



      



































           

     





 







 















   

 



   

    

  





  





 









 

  















 

 

       









 







                 



                       



            

 







 

 

                                                        





36









 





 

















  











































 











  























                            

















     











   



       

         



         

  











 



3





   







 

3

 



  

  

  



3 3         

3







  



 













 





 





















  





   

































  











 





 



  











































 







  

















 



  







 



     3

   

3 3   3                  3  3 3  3 3 3 3 3                        3 3      

 





3

3

   

        3

3

   

37



38









 





 

















   



                      



                 

    































   

 



    

   









   





















       









3 3           

   

       

 



3





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

3

3

3

3

3

3















   





 3









    







    3

3



3

       3

3

3





3







  





 



























39









                          3 3 3  3 3 3        3  3                    



3

3

3

3

3

3

3

                                3 3 3 3  3 3 3 3               





  





    







     















  







3

















































































 

 

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

3

3

                                                        3 3 3 3 3 3 3 3                              

3

3

3









3

 

3

 





3

 





 

40







  





 

















   



        

 



 



 



 





 













      









      







      







    

 



 







  















     





















  





  





 







    

            

 









                                             

 



 

       

 







  





 

 





















  



















 







 







  















   



  





               





                                         







                      

 





                   

             

41

  









 







   

















          





        



        

        





 



























3

3

3

3

3

3

         

3 3     





 







  

42







  





 









  



  



  



  



  



   





  





   











  



  























 

 

 



















  





















































        























                   

 









           

    





3

3

3







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

















3





3









3

3

  

3

3

3

3

  



  

3

3

  

  

3

 







3





















                   









 





 

















  







                3                    

3

3

  



3

3

3

3





3



3

 

                        3          3 3 3 3 3 3 3 3





















 











 











  























  











  











  











 



          

 

    







   



  

   















 

               



43





  



44







  





 

















  















  











































 















 















  































 



  















  















  















 























  

     







                   



















   





 



 





 



 



 

45









 





 

















  











  









































 











 











  



























              









  

     

 

       

      

  



  



  











 











   





         

  

      

      

  

      

      

  

46







  





 

















  















  















  

























 















 















  































      





     

 





















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



 





  















  















 

















   



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

47









 





 

















  















  















  









































 















 











































  















  









  









 









  

  

   

 

   



      



 



























               

48









 





 

















  









































  











 











 















  































  















        

 



    



  



 



   



     







































 





















 















 

 

 

 

























               

49







  





 

















   

  

     

    

















































   









 



 









 







 

























  













  

 



                  

   

 











    



 









 

 

 

 

 

 

 































   

   

           

50







  





 

















    



   













































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

   





 



 





















































 



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

 





  



  

 

 

   

 

 

 

   













    

   





  

 





   

   

  

  

        

       





 

 

 

 

 

 

 

 









           









 





 

























  







   

































51

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

        











            

           



 

         

 

       

     

  



     

 

   



          

   

        

       





 

 

 

 

 

 

 

 









  

 





   

   

        

       

           

















 















52







  





 

















 











                                                                                                                                                

 

                                                     

3 3                   

                 

3

3

    

3

3

    

3

3

    

      3

3

3

 

 





   

   

   3

3

       

3



       3

       

3

    

3

3

 

3

3

  

                                     







   



 

















   



  

 

 









 



53

                                                                                               

 

                  

       







































           3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3                                                                                                         

          3

3

3

3

                   



  





54







  





 







  









  









  









 









 









  



















  



  



 



























                  3 3 3 3 3 3 3





3

     

3

3

3



3

3

3















       

       

       

       

       

       

           

3



          

 

3

  





 



  





 



  





 



  





55







   



 

 













  









  









  



  























 









  









  









  



 













 3

  3

3

3

  

3

3

3



  



3



                3 3 3 3 3

3

3







3











                                              

 



  





       

               

 

 



  







  



  



  





56







  





 







  









  

 















 









 









  



















 













        





















       3 3 3 3 3       3         3 3 3 3 3 3 3 3 3





  



  

3











                                              

 



  





         



  





                 



  



  



  





57







   



 

















  











  

 



















        





 

























 











  























       











                                     3 3 3 3 3 3 3 3 3

3

3

3

3

3

3



  

3

3





3

3

3

              



                                                                                                            

 



  



 







  



  



  



  



  



  





58









  



 







      























  





       

       

        











  



       

       



         





 









  





       

       











 

 











                                             3





3

3

3

3

3

3

3

                  

       

       

                  

       

       

                 

       

       

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

 

 



  



  



  





 



  





 



  











   



 

















59

  





   



     

   



 

 



 



  

    

 





























 



                

       







 

 













 

















 





































 







        



    











 



 











 

 



   















       

















   















       















   



 

























        













 





















       







 



       



  





 





 

60







   



 

















     



   

         



        



        

   





 

     

         





     

   





        



          









        



      

























 

           

        

                   



 



     

   

           

      

   

        

   

      

   

               

   

         

       

        

   

        

   

     

 

          

 

     



  



      

       

     







   



 

















      











   













 







 





  







       

 

 

 

 

   



    



 







 

















                   

  

  





               

     



61

      

 











 



 



 





   

   