Villa-Lobos - Ciranda das Sete Notas by Peermusic Classical

Heitor Villa-Lobos

Ciranda das Sete Notas for Bassoon and String Orchestra

Full Score

Heitor Villa-Lobos

Ciranda das Sete Notas for Bassoon and String Orchestra

Full Score

Ciranda Das Sete Notas 1            3

Allegro non troppo (q=120)

 

Bassoon



  

             Violin I      

Violin II

3 3

      3

Violoncello







 3            f  





sfz

           f 3

sfz



 





 3





 











 

















       

 

       

 



       



  

sfz



 

sfz

        

Viola

Double bass

sfz

H. Villa-Lobos (Rio, 1932)



    3

      





        







     

   

         

   



 

 

 

   

pizz.

  

pizz.

   



arco

   

  



    f    

  



 





  3





 

  



arco





 

   

   



 

 

      3

      



        

 pizz.      

pizz.

 

     

   





pizz.



   

   





    mf arco     mf

       mf   arco     arco

           

3 18

 

         

 

  



















         

  

        



  

 

  



   



       



           



      

 

           





       



 

                 3

   



  



  

 



 



  



  

 



  



  

 



 



 

         

 

   

         

  



  



4 26

  

     

              3 3 3

 



   



   



   











  





   







  



   

  



  





   



  



  



       

   

 3

 



   













   





   







   





   



 



  

        

     













      

    

     











      

    

     

5 34



 

 3

      



  

 



 

    



 

    3









  











  





  



 

  



 



   







             







 

   

          



                   mf                 

       3



6 42



 





  

       

  













 

     

     

  





    















  

 

      3

 

  

  

         

  

 





   



Div.



Div.      

3       



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



 mf



 

    3    











       



                 





     3

    3

    3

7 50

 



          



    





      



     

    



    



 





     

  





                 

   



  



     





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

       

      



                       











       

     









   







                     

        mf

       mf

      mf       mf

       mf

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













   











      

       



   

 

 

















      











            

                          mf        3                      3 3 mf  3              



9 65



                             3 3





               p











9 69    



   



 

 

        mf pizz.

pizz.         







3 3                            3

  mf



            3



 



  





   

  

  

 



     



10 74













                              

   

Solo

   

 



                                 3      arco              3 3 mf

3          arco



 

 

    

 





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

   



 

              

            3



             3             





                                 3 3       3

  













 



















11   



  

 3   

 

    

pizz.



          





    

 



 

 

pizz.

  







  





  

  



  

 







      3  



       mf

     

pizz.

 

12 90

      

  



         





     

        mf



               p arco   p   arco   p mf













           

  





   

                    p           

   





12                       

arco

 

 

              

 

[p]



  



[p]                      [p] f





  

     

  

    

  

[p]



Div.



   

 

13 97



   





     



    



   



    

 

 

 





 



                               

             

  

          

                                       

13 Piu mosso (q=140) 104    









  

  

  

   mf 





 

       

 

       

 

       



 



                       

             

                     









    mf     

 

     

mf      Tutti                                                       Solo

110

 

 

 

            





    

 



 

    

          



 

       

      







                      





 

   3 3 Div.                3 mf   3            

         3



   

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

      



     

   

 

  

 



  

 

  







    



 



117



 



 







     

 







  

    

  

    

                           mf



    

 

123

 



                  

 



          

   

                                    

15 

     





  

         mf



         



       

     



allarg.





         

      

                  mf                  mf mf                           mf                           



      

 

130



 



    mf

  

                                

16 136



     

  



 

 







 





 

 

 



  

Div.

         3

   



 

Div.







    3

        



    

   



           

 



               

 

 

 

Solo

  145           

 

    

   pp





 







   



  

quasi Andante (q=100 )

  mf



a tempo





 

   

   

   









         

   

151

   

   



157



  





 



    



 



 

  



 









 

     pp

Unis.



  





 

 



 

  

 

  









         



 



18    

   

        



         





Solo

  



 



Div.

 



  

  

   

   



   



    

    

  

  



  





  



         

      



    

18 165

 

  



  



    



   

Div.

   

    



   



 

          

 





  





   







 

        

   

     p  



   

      p

     p

   



  



          mf

 



    mf     

  



 

 



Unis.

  



 



     

 



         

173

   

 

      



  

A tempo I 19 (q=140)     

poco rall.



         

      

mf                                                  





            

       

     



180











   3 3                             3   3                           3                3                                     

187



      

     





 





 



  





 





 











    





  

    



    



                              



 







  

  

    

        

                                             



20 193

 

 

 



 

 

 

 





         

             



   

  

          mf



 

      

             

   

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



22 

          mf



       







 



 

  f                          mf Div.    f                                  mf                                 

   

      



   mf



                                                         

Div.



 

      

 

200

 

21 

  

               









cresc.

    cresc.               cresc.          cresc.               

 

cresc.

214





23 A tempo I do Andante (q=100)      

allarg.

206

                                              







          







 

24       











 

 























 

 



22 224



 







         



 























 





 



     

Meno (q=98)

          3



















 





rall. e dim.

    

234





 







       

 p











             pp 



 

23 242

 

   3

 





 3

    





              



 3





  

 

  



















   









          





26  







  

               



 

   3 3

 

 

247







   









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



 





 



 





253

 

  

 





                3 3  3 3 3 3 3









        

                       



 



           

259

 

















 3

                       



 



 



 

  

  



 



  





         





     



28 264

 

   





















  

Div.



 

 





 

 



 

  



        

 



  







  



270



   

          



   



 

  





    f

 

   

   



 







Unis.







26 276





30 



  f

                          3 pp                          3



  





 



 



  pp

 



                               

282

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



  

 





 



 



27 288

 

31           

                           



    

                 



 



 



294



   









     

     

  



            

  













  



 



 

Div.

32 300   



  



  





               



  

  



  









 



 

 







33                                 

306

                                                                



  

 







 

   



 

           

      

                         

     

                        

     

        

311

 



 

  



    



   

  





     3                        3

316

rall.



 

 

    



     

           

   



     

           





    

 

 



  



 



 

34 A tempo 320    





                     

326









 







dim.

        

ppp



dim.

             



dim.

 dim.

 



dim.



dim.





 



 

ppp



 

ppp



 



 

  

ppp



ppp

 

ppp

            

MUSIC FOR SOLO WOODWIND (with piano accompaniment unless otherwise noted)

Piccolo

Clarinet

Michael Daugherty The High and the Mighty

Miguel del Aguila Clarinet Concerto

Flute Ramiro Cortes Elegy

Derek Bermel SchiZm Theme and Absurdities (unac) Thracian Sketches (unac)

Donald Grantham Solitaire (unac)

Joseph Dorfman Bewitched Klezmer (unac)

Rodolfo Halffter Epinicio (unac) Huesped de las Nieblas

Alan Hovhaness Night of a White Cat

Mario Lavista Canto del Alba (unac) Danza de las Bailarinas de Degas Tania León Pet’s Suite

Jerome Kitzke She Left in the Crow Black Night Morten Lauridsen Canticle (unac) Arturo Márquez Zarabandeo

Theo Loevendie Music for Flute and Piano Strands (unac)

Robert Starer Recitation

Ned Rorem Mountain Song

Halsey Stevens Concerto for Clarinet and Str Orch

José Serebrier at dusk, in shadows... (unac)

Saxophone

Richard Wilson Flutations (unac) Music for Solo Flute (unac) Touchstones (unac)

Oboe Derek Bermel SchiZm Lukas Foss Concerto for Oboe

Roque Cordero Soliloquios No 2 (A sax, unac) Alan Hovhaness Suite for Alto Saxophone and Guitar Erland Von Koch Concerto for Alto Saxophone Juan Orrego-Salas Quattro Liriche Brevi (A sax) Albert Schmutz Sonata for Alto Saxophone

Rodolfo Halffter Egloga

Bassoon

Paul Pisk Suite

Miguel del Aguila Hexen

Ned Rorem Mountain Song

Theo Loevendie Gassir's Dream

Richard Wilson Character Studies

Richard Wilson Profound Utterances (unac)

HL00227184

U.S. $24.95