McCabe CARAVAN

OnDemand

McCabe, John Caravan

Score for sale (North America): http://www.halleonard.com/product/viewproduct.do?itemid=14019929 Score for sale (UK, Europe and other territories): http://www.musicroom.com/se/ID_No/00026601/details.html?kbid=1296 Information about the work and materials for hire: http://www.musicsalesclassical.com/composer/work/1439

Score begins on the next page.

Novello & Co Limited Part of the Music Sales Group

Caravan

for string quartet John McCabe (1988)

  Violin I  



 



Allegro q = 138

Violin II

G. P.

      



Vln II



     

Vla

     Vc.    Vln I  17

Vc.



    

Vla





G. P.







 



( )

   

    





G. P.



G. P.



G. P.



G. P.



   



         

© 1988 Novello & Company Limited

con sord.

   

pppp

   

( )

G. P.



G. P.



G. P.







G. P.



   

       ( )

G. P.



G. P.



         

G. P.



G. P.



G. P.





con sord.

   



G. P.



pppp G. P.



G. P.





   

( )



G. P.



     

G. P.



( )



G. P.

G. P.

    

G. P.











G. P.



G. P.

G. P.

    

G. P.

G. P.

    

G. P.

    

G. P.







G. P.

G. P.



G. P.



1

      

Vln II

G. P.





    



G. P.

G. P.

    

G. P.

pppp







       Violoncello  

9

G. P.

G. P.

pppp con sord.

 Vln I 





con sord.

Viola



G. P.



G. P.



G. P.



          ( )

   

       ( )

( )

G. P.





   

     



G. P.



   

G. P.

G. P.



G. P.



G. P.



All Rights Reserved

4

 Vln I  



79





           

Vln II

Vla

     Vc. 



      

Vla

Vc.

   Vln I   

Vla



97

Vla

Vc.

     



        

         nat.       

               

 

 

  



       











     

      

    

      

       



nat.

 

          



     

    



       

       

         

      







    



            

     

4



   

 Vln I   Vln II

        

  

 

     

              

                     





                   

Vln II

Vc.

    

 

      

             91

      

   

 





           

   

                                  

       

85     Vln I    

Vln II

      

  



  







  

      

    

 

9

8

                 Vln II                     Vla  162

                              

Vln I

Vc.

          

 Vln I                 Vln II                        Vla    167

  

                                  

                             

               Vc. 

   Vln I                     Vln II                   Vla   





Vln I

         

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

       

 



         

                                 

                     

 

                        



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





 

 







                                   

         

 

                      mp     Vln II                     mp               Vla        mp             Vc.       mp 177

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

            

172

Vc.

  

   



10



 



 





                                           



      

11

211                                     Vln I 



Vln II

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

 

Vla

 

  Vc. 

  

 

 

    

  









  





                

214                                    Vln I 

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

Vln II

   

Vla

  

      

  Vc. 









       

  

  







    

217                                      Vln I 

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

Vln II

Vc.

  

 

Vla









 

     



  

     

  

 

       

     

12

           220

Vln I

f

   

Vln II

f arco

pizz.

  

         

  

   



       

 

                                    

Vla

Vc.

 

 





f

   f

          

    

         

      

   

13

 Vln I  235

     

      Vc.   Vla

 Vln I   238

        gliss.   

arco

 

Vln II



  

 

  

     gliss.  



gliss.

  

   

         





  

 

        

       

     gliss.  gliss.              Vla          gliss.         Vc.   241  gliss.             Vln I          gliss.            Vln II      is   gl s.          Vla           gliss.           Vc.   Vln II

14 gliss.          

 Vln I       gliss.      Vln II  gliss.       Vla   244

Vc.







 

   

 



gliss.

  gliss.



     



         gliss.      gliss.

 

gliss.

       



      gliss.   

 

  



 

     gliss.      

    gliss.              s.   glis                 gliss.    gliss.               gliss.     

   

gliss.          



     

 



  





  

 

  

      gliss.                 gliss.    gliss.                      .  ss gli gliss.                               fff  gliss.  pizz.  arco                                           fff

14

247   Vln I  

   Vla    Vc.  

 

Vln II

 Vln I  

 

gliss.

gliss.

 

  

 3

3



  

       

fff

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

   



Vla

 



gliss.

  

                                 3 3 3              sempre simile 

  



 

 

gliss.

  



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

Vln II

  

                               sempre simile

249

Vc.

 

sempre simile

        

3

      3

3



              fff                    

gliss.

            

                                 

15

                                     251

Vln I

ffff con forza

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

Vln II

ffff con forza

                                ffff con forza                         Vc.                 

Vla

    

 

ffff con forza

               Vln I            254

                            

Vln II

Vla

Vc.



                                               

   

   

   

    

              