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Bermel - In Tangle

Page 1

DEREK BERMEL In Tangle for Brass Ensemble and Percussion


Instrumentation 3 French horns in F 3 Trumpets in C 2 Trombones Bass Trombone Tuba Percussion (1 or 2 Players) Crash cymbal Suspended cymbal 4 Tom toms Tubular chimes Duration 2 ½ mins.


for Ellen Highstein

Transposed Score

IN TANGLE

 h=92-96   

Derek Bermel (2005)

Spiritoso con funk

Horn 1 in F

                                      mf

mf

Horn 2 in F

f

                                         mf

   

mf

f

Horn 3 in F

 

Trumpet 1 in C

 

Trumpet 2 in C

   

                                 

   

                                        mf

mf

Trumpet 3 in C

f

mf

Trombone 1

Bass Trombone

Tuba

mf

f

                                   

   

mf

Trombone 2

  

f

             

mf

 

 

  

mf

f

Spiritoso con funk

  

  

h=92-96

Chimes

Percussion (4 tomtoms, crash cymbal, tubular bells)

© Copyright 2005 by X Pyre Music All Rights for the World Exclusively Administered by Songs of Peer, Ltd.


2

                                             6

Hn. 1

Hn. 2

                                               

Hn. 3

Tpt. 1

                                                     

Tpt. 2

                                               

Tpt. 3

                                              

Tbn. 1

 

Tbn. 2

                                           

mf

B. Tbn.

Tba.

 



Chim.

Perc.


3

              mf

                                  

             mf

                                   

11

Hn. 1

f

Hn. 2

f

Hn. 3

Tpt. 1

Tpt. 2

              mf

                                   

            mf

                                   

f

Tpt. 3

f

            

Tbn. 1

f

                                       

mf

                         

        

B. Tbn.

Tba.

 

Tbn. 2

f

Chim.

Perc.



crash cymbal



mp

mf


4

                          

                

16

Hn. 1

f

                                           mf  f

Hn. 2

Hn. 3

Tpt. 1

  

        

             

mf

f

f

mf

f

mf

                             

Tbn. 1



mf

B. Tbn.

f

mf

f

mf

               

                         

Tbn. 2

Perc.

                                             

Tpt. 3

Chim.



                                                       

Tpt. 2

Tba.

mf

               mf f

        

  

mf

f







 





 

   





tomtoms

mp

mf


Hn. 1

5

20                                  

mf

f

mf



f

                                             mf

Hn. 2

f

f

Hn. 3

Tpt. 1

                                      

 

 

                           

mf

f

mf

f

mf

f

mf



f

mf

                                                    

Tpt. 2

f

mf

f

mf

                                                

Tpt. 3

f

mf

f

mf

f

mf

f

mf

                                                

Tbn. 1

                                              mf  mf f f

Tbn. 2

 

B. Tbn.

                                     mf mf mf f f

Tba.

Chim.

Perc.



 









 





mp

  

mf



mp

  

mf


6

  24

Hn. 1

                     

                    

Hn. 3

Tpt. 1

  

mf

                      

Tpt. 2

                            

    

mf

                                                

Tpt. 3

                                              

Tbn. 1

                                               

Tbn. 2

                                               

B. Tbn.

Tba.

 

Perc.

mf

                    

Hn. 2

Chim.

                       



mp

  

   mf

mp

      mf

                        


Hn. 1

29                          

f

Hn. 3

f

Tpt. 2

 

mf

             

           

mf

Tpt. 3

mf

f

 

           

mf

mf

f

mf

f

                           f

mf

f

                             mf f f 

                            

f

B. Tbn.

             

                         

Tbn. 2

 

f

Tbn. 1

                            f f

Perc.



Come prima

                           

Tpt. 1

Chim.

f

                        mf     f f

Hn. 2

Tba.

mf

7

 

                       mf     f f

 

    

mp

mf



                mp mf p

mf

mf

            

 

mf

Come prima

   mp


8

                                             35

Hn. 1

Hn. 2

                                       

Hn. 3

Tpt. 1

    

mf

                                              

Tbn. 1

 

Tbn. 2

                              

mf



 







   

B. Tbn.

Perc.

                                        

Tpt. 3

Chim.

                                            

Tpt. 2

Tba.



mf


9

Hn. 1

39                                              

f

Hn. 2

mf

f

                                         mf  mf f

f

Hn. 3

Tpt. 1

 

                       f

Tpt. 2

Tbn. 1

Tbn. 2

B. Tbn.

Tba.

Chim.

Perc.

mf

f





                                                 f

Tpt. 3

mf

f

mf

mf

                                             f

mf

f

mf

f

mf

f

mf

                                                    

                                        mf  mf

f

            

   

                                mf mf f f







mp

f

  

mf



mp

  

mf

 



mp



mp


10

Hn. 1

43                  

                             

             

                            mf   mf f

f

Hn. 2

mf

f

Hn. 3

Tpt. 1

Tpt. 2

f

Chim.

f

                

                              mf  mf

f

mf

f

f

f

                              

mf

f

mf

f

           

                               mf mf

            

                            mf  mf f

                        mf mf 

f

 

  

    

  

mf



mp



      mf



f

f

 mf

f

f

f

mp

Perc.

mf

mf

f

f



                              

f

Tba.



               

f

B. Tbn.

mf

              

Tbn. 2

f

                          

  

f

Tbn. 1

mf

f



f

Tpt. 3

f

    

mp

mf




11

                                              47

Hn. 1

mf

Hn. 2

                                           mf

Hn. 3

Tpt. 1

Tpt. 2

 

 

  mf

  mf

                                          mf

Tpt. 3

                                        mf

Tbn. 1

                                                mf

Tbn. 2

                                             mf

B. Tbn.

                                      mf

Tba.

Chim.

Perc.

     

   

  p

 

mf

mp

        


12

           51

Hn. 1

    

                

f

                    

     

   

                        

     

   

            

          

   

                 

           

    

 

Tpt. 1

 

Tpt. 2

Tpt. 3

Tbn. 1

Tbn. 2

   

f

f

f

f

f

Chim.

Perc.

f

 ff

             

                 

 

ff

   



f

  

  

f

  

 f

   

  

  

  

f

f

                       

  

f

ff

           

f

Tba.

ff

ff

f

B. Tbn.



    

        

  

ff

f

Hn. 3

ff

                    

              

Hn. 2

 

 

  

  

  

f

f

ff



  



f

          

 f

     mf

  

mp

mf



f


13

                                               56

Hn. 1



ff

                                           

Hn. 2



ff

                                              

Hn. 3



ff

                                      

Tpt. 1



ff

Tpt. 2

Tpt. 3





                                             



                                          



                                             



ff

Tbn. 1

ff

Tbn. 2

ff

B. Tbn.

                                               



                                        



ff

Tba.

Chim.

 

ff





                                         mp       f

Perc.

mf

f

mp


14

61

Hn. 1

                                     

    

Maestoso (lo stesso tempo)

f

Hn. 2

 

Hn. 3

 

Tpt. 1

                                 

   

                                   

   

                                   

f

Tpt. 3

f

Tbn. 1

Tbn. 2

B. Tbn.

Tba.

Chim.

  

  

  

 f



                  

          

                  

          

                  

          



                  

          

f

 f

   

 

  

f

Maestoso (lo stesso tempo)

Perc.

                 

    f

Tpt. 2

                 

      f

 

subp

 

  

  

 f


Hn. 1

15

65         

      

        

 

          

         

        

   

             

         

         

   

                

ff scampanellando

Hn. 2

ff scampanellando

Hn. 3

Tbn. 1

     

             

Perc.

                 

     

      scampanellando

 

   scampanellando

tubular bells

         f

      

f

       

f

        

ff

            

  

ff

f

ff scampanellando

ff

Chim.

f

      

ff scampanellando

ff

Tba.

ff

f

           

B. Tbn.

ff

 

                        

             

Tbn. 2

f

 

f

ff

              

                     ff scampanellando                  

       

      

ff scampanellando

Tpt. 3

 

ff scampanellando

Tpt. 2

ff

  

ff scampanellando

Tpt. 1



 

f

ff

f

f

ff

                          f                       f  ff

 

    

           f 

ff

  mf

  f

 

 f

mf




16

Hn. 1

70    

ff

    ff

Hn. 2

Hn. 3

Tpt. 1

Tpt. 2

  ff

   ff

   ff

    

Tpt. 3

ff

 

        

f

ff

f

     

  

ff

           f

 

         



   

ff

f

ff

        

f

ff

            f

ff

 

 

 





  

  

 

  

    

  

 

   

  



  

   

 

 

 



  



 

  

   

  

                                               

Tbn. 1

f

f

ff

ff

f

ff

                                                f f ff f ff ff

Tbn. 2

                                                  f f f ff ff

B. Tbn.

Chim.

 

                                                  f    f  ff f ff

   

f

Perc.

ff

    

 

 mf

f

 f

      

 

f

 



 

  

  

     



  

ff

Tba.

 

    

     


17

     f

 

   

 

Tpt. 2

Tpt. 3

   

 

   

75

Hn. 1

Hn. 2

Hn. 3

Tpt. 1

Tbn. 1

Tbn. 2

B. Tbn.

ff

   

f

 

ff al fine

ff al fine

    

ff al fine

 

Chim.

Perc.

        

f

                                                                 f

ff

                                               f f ff

  

ff

                                           f     f ff

f

mp

            

ff

  



             

                                             f f ff

                  mf

           

           

ff

ff

ff

ff

f

 

         

f

f

                                        f

ff al fine

f

Tba.

                                        

f

 

f

      

ff

 

f

ff

       


18

Hn. 1

80        

f

      

Hn. 2

  

ff

ff

     

Tpt. 2

Tpt. 3

 

   

      

 

     

 

   

ff

f

Chim.

 

Perc.

    

     

  

   

     

f

             ff

f

ff

   

       f

ff

 f

ff

     

f

f

ff

             ff

   

      

ff

ff

      

     

          

ff

       

     

   

        f ff

      

f

             f

   

      

  

  

             f ff

Tba.

ff

    

   

    

f

               

   

            

B. Tbn.

ff

   

  

f

Tbn. 2

f

  

      

Tbn. 1

ff

 

Tpt. 1

f

     

          

        

f

Hn. 3

            

  

f

ff

     




Hn. 1

83            

               

 

            

                ff

 

  

  

  

               

 







mf

Hn. 2

f

mf

Hn. 3

Tpt. 1

Tpt. 2

Tpt. 3

Tbn. 1

Tbn. 2

B. Tbn.

Tba.

Chim.

Perc.

19

   

f



    



  

  

mf

 



   

  



   

     

 

   

   

  

   

  

         

 

 

   

          

 

  

 

ff

   

  

  

   

   

 

 

   

 



f

ff

   

  



ff

 

    

ff clangorous

  

  

  

    

   

    

    

 

     

6/05 Brooklyn


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