Tantaka by guillermo lauzurika

Guillermo Lauzurika

Tantaka

For 2 Trumpets and 2 Trombones

Tantaka SCORE IN C Trumpet 1 in Bb

  

 

Trumpet 2 in Bb



             f f

Tbn.1



 



     f

Tbn.1

Tbn.2





R T         

Tpt.2

Tbn.1

Tbn.2

 

       



        



norm p

 ST



      



3          f f

T KT TKT

T KTT TKTT TK

           f 3







norm

T KTTKT



   f        f



     





TK T



3              f f

TKTT

TKT K

    

      f

T KTKTKTK T

      



     



     



           f f T KT



3 3 3                 f f

T KT TKT TKT



          

  f      



TKTK TKTT

TKTK T

      

T KTK T TK TKT TK TK



     







      

 3



       



TKT TKT T K

 T   Tpt.1    f



                 f f f

    

              f f TKT



     

TKTK TKTK



          

Tpt.2

f T

 norm

    3    

air R

3 3                 f f 3

     f

 Tpt.1 

T KTTK TKTTK

Tbn.2





norm 3



 ST



air TF



     



Tpt.2



     



 TF Tpt.1  

air T K TK TK TK TK TK TK TK T



 Trombone 2   

          f f



                

Trombone 1

air T K T T KT TK T TK T T

q = ca. 120



Guillermo Lauzurika





    



 Tpt.1  29

Tpt.2



     

Tbn.2

       

 



Tpt.2

  TF

Tbn.1

  f

Tbn.2



TKTT

       p



   

  



 Tpt.1   42

    T

Tbn.1

           TK TK





        f f



TK TK





TKT TKT 6

   

 

  

  

   

           p



         f f





  



  

        f f T



T KT T 3

T TKT

             p f 3



         f f



           p

T KTKT

 

T KT T



 



TKTT







TKTK T          f f

   T

   

          f f T

                p f f

Tpt.2

Tbn.2   

TKTT

 



         f f T KT T

  





         p



        p



   

          f f



         p

TKT

 

T K

         f f T

         f f TK

TKTT



               p

Tbn.2   

T K T3

T K T6 T K T

T K TK

          f f T

        p

             f

  



   



           f f





  

 



   

TKT

   T



     f

        f f f

T KTKT

T K T6 T K T

Tbn.1



          f f

 

    



   

 



f ST





 



   

    p

TKTKT

TKT



         f f



           TKT

          f f T

           f f TKTKTK T

  



 Tpt.1   Tpt.2



 K  Tpt.1      f

            





TK TK TKT

Tbn.1



    

         f f TKTT

sord. Harmon





f TK TK

       

T sord. Harmon



 T  sord.Harmon Tpt.1    f

Tpt.2

Tbn.1





             mp p p p mp





T       

 Tpt.1  51



Tbn.2

      p mp 

Tbn.2



  mf  

 



     





mf-pp

  

 

   mf-pp



    

          mf mf        mf pp

        mf p p mf

       

  

 

Tbn.2

 



           p





 

         mp p

        mf mp p p mp  3 3           mp p p mp mp p

      



  mp

          mp p p mp



        mf p p 3

               pp mf mf p p mf                 mf p mp pp mf 



         3



       mf p p mf



    mf

 

         mf p p p mf



           





Tbn.1



    

  

 Tpt.1   Tpt.2

                mp p p p mp



Tbn.1

 Tpt.1   Tpt.2

Tbn.1

        3



        



                  mp p p p mp



Tpt.2

            mp p p p mp sord. Harmon

Tbn.2

 3   3       



  

     3

            

            mf p p mf

  



     

68 3 3      Tpt.1            p mf mf

 

Tpt.2

 

   



   



   mf

Tbn.1

Tbn.2



    

 



     

mf-pp

3 3 3       Tpt.1              



Tpt.2

   

  

       3 

Tbn.1

Tbn.2

   

Tpt.2





f VI



   



              mf p mf mf   3            

  

           p

  

   

 

 



 



 



    

     

 



 

      

 

  

  

  

         3

       3

        

   mf mf

      mf mf

  

 

  

  

          p mf p mf mf

     

 

3 3  3         

       





   

     

            

 

 

 Tpt.1  

Tbn.2

   

                    mf pp

  

       

       

         mf p p mf



 

                     



   

        mf p p mf

                

Tbn.1



      



Tbn.1

  

Tpt.2

 

        

 

       

   mf-pp mp

                   

   Tpt.1   

Tbn.2

 

 

      

 

     

frull

  

 

frull

            

   

      

 

          mf mf

 

           mf

  

       pp

 

 



         mf mf      

     

     





          mf mf-pp

 

 

 

  

mf-pp









   

mp pp

   

 Tpt.1  

Tpt.2



       



Tbn.1

Tbn.2

                  mf mf p p mf I

     mf

 





 



   mf

  

 

    



        

  

mf-pp

         V

            mf mf-pp mp            



                 pp mf mf pp

 

             



3         

      mf p mf



94  3             Tpt.1      

Tpt.2

         mf

VII

Tbn.2

       



Tbn.1



                mf

       

Tpt.2

    mf III

Tbn.1

    mf

       p mf mf 3





  mf

      mf

          mf

        mf p mf

    

   

mf p





    





3      

 

           3 3 3  3 3  3 

 

      3

  3

    

       

3 3 3 3 3             

       

  

mf p



mf p

 

mf p

            mf p

      

mf p

  



            mf p

          mf p



    

 



               mf mf-pp mp pp mp                   pp mf mf-pp mp pp

          

      p mf mf 3

         mf

Tbn.2



                            mf mf pp mf mf pp

            pp mf mf pp                 

          

       frull                                   3 3 3 3 3   3 3 3  3 3 3 3 3 3 3 mf p  frull                            Tpt.2                 mf p frull  3 3 3 3 3 3 3 3 3 3 3 3 3 3 3                   Tbn.1                  p     mf   frull Tbn.2                                          mf p 

      

           

mf p

101

108

mf p



  Tpt.1  

   Tpt.1  

  



  

mf p

     

mf p

     mf p

112 3 3        Tpt.1        mf p mf mf mf   3 Tpt.2           mf p mf pp mf     Tbn.1           mf p mf pp mf     Tbn.2           

mf p

   

 Tpt.1  117





Tpt.2





   mf



           

  

mf p mf

       mf         mf

Tbn.2

  

mf p

  

125      Tpt.1   

Tbn.1

        



mf p

  

    

   

      

mf p

mf p mf

mf p

     

   

mf p mf

     

 

mf p mf

           p mf

     

pp mf

mf p mf





      mf p

      mf 

mf p

                   pp mf mf pp mf                 pp mf mf pp mf                 mf pp mf mf pp

                 

mf p

Tpt.2

           

mf p

                

  

                                                                           mf mf p mf p mf p mf mf mf mf mf mf mf

 

mf p mf

Tbn.2



         

 

             mf pp mf mf             mf pp mf mf               mf pp mf mf mf

       

          

mf p mf



         

120

Tbn.1

 

       



      

4:3

III

    mf   

        

           

3   Tpt.1         

Tpt.2

4:3

Tbn.2



 

          mf p

            mf p 4:3

 

Tbn.1

  II

       mf mf         mf mf        pp

        

   



 



       

  







  

       mf mf

                 mf mf mf      3                mf mf mf mf mf

    mf p mf

      mf p mf

       

    mf-pp

   mf

         mf

    





 

  

frull

 

frull



pp frull

 



mf-pp

 

  







 

frull



                mf mf          

         f           f           



     mf        mf

              



             mf

          fp           

         



                         

                           

     

     



        f



  Tpt.1  

Tpt.2

134

           f mf mf 3

 

 

f I

Tbn.2

          mf



137

Tbn.1

Tbn.2

            

            

f mf f

    f mf f

       mf

      

   



f mf f

        mf

    f mf f





 

f mf 3

       

f mf

          

        f mf f

     f mf

                  f mf mf

                               f mf f f mf f mf mf

                      mf   f f mf f f mf f mf                          f mf f f mf f f mf mf mf    

                          mf

                         mf

                            mf

               mf     

                      mf     

                       

                              mf

                           mf                              mf

 Tbn.2                              mf



                      mf

145

Tbn.1

       

    

      





           f

        Tpt.1                     mf Tpt.2

    

f mf f

        

  

            

Tbn.2

     

140

Tbn.1

   Tpt.1          Tpt.2

         

      

   f

         f

f II

4:3



    

 



           



3  Tpt.1        

Tpt.2



        

            III

Tbn.1



     

  

      

   

  

      

  

     

    

  

   

  

    

   

       

  

 

       

  



     

                     

     Tpt.1  150

Tpt.2

Tbn.1

Tbn.2



     

                         

     

   

    

   

   ff

  

Tbn.1

 

 

 

 

 

 

 

 

Tbn.2





 





   ff



ff 3

   



   

Tbn.1

        

VII

Tbn.2



   163

Tpt.1

Tpt.2

Tbn.1



VII       









ff-f slow

ff-f ff-mf fast slow

fast

ff-f

slow





   

ff-f

ff-mf slow

   

   



ff-f

         



    



ff-mf

fast

  

fast

slow

rip*

    



fall*



        6



VII

ff VII

2 1 3 2 1 3



     6

      

     

VII

  

      VII

    2

          1

       6

 

1 3 2 1 3 2 1



     

      

           3

       





 

VII I                        6 6 VII I I VII I                            6 6 VII

            f

ff I

rip*

         6 3

    

         2

       

Tpt.2





161        Tpt.1     6



 



  



ff-f ff-mf ff * arpeggio of partials with position changes (approximatly note effect) fall* 2 3 1 2 3 1 2 3 1 2 3 1 2 3

 



 

slow

  

ff-f

sord tremolo fast

sord tremolo  fast slow                    ff-f ff-f  fast slow                   sord tremolo    ff-f ff-f

157    Tpt.1 

Tpt.2

ff-f

  

fast sord tremolo

 

6    fast                            

ff-f

   fast                                               f    fast                                         

 Tbn.2  

     f

    

    

    

 fast                    ff-f

ff-f

Tpt.2

             

slow  

 Tpt.1  

166

fast

ff-f

ff-mf

fast

slow

  ff-f

slow fast            ff-f ff-f ff-mf

 Tbn.2  

        ff-f ff-mf fast

slow

     Tpt.1   174

3 1

Tpt.2

 

Tbn.1

   Tbn.2   

     Tpt.1   3

 



  Tbn.2    VII

      Tpt.1  178

Tbn.1

       1

VII

Tpt.2

         I

Tbn.1

      

Tpt.2

 2



 

        IV

fall*

VII

       



  



  

     



1 2 3 1 2 3 1

  

   fast               ff-f

ff-f

    

  

slow

ff-f

slow  fast                  ff-f

ff-f



2 3





  



  

3 1 2





       6 2 3 1 2 3 1 2

VII             I

                                VII

           slow fast slow        ff-f

ff-f

ff-mf

slow

fast

slow



 

  ff-f

    fast

ff-f



slow

ff-f

ff-mf

fast   

slow

ff-f

          

        

            

    fast                               ff-f   fast                    

  Tbn.2      



3 1 2 3 1

  6  

VII          

VII

    6   6 

        

VII

mf ff 1 2 3 1



     

      

  

 

I rip*

6     6 

1 2 3

     I   

       





2 3 1 2 3 1



1 6

3 12

   

VII

 

    6 

VII

        

rip* I



  



3 12 3 1 2 3

 



fall*



 rip* 6          6

fall* 2 3 1 2 3 61 2

VII

fall*





      

rip* 2 3 1 2 3 1 2

 



       6 

 

  

   

 

  



       6



ff ff 1 2 3 1 2 3 1

2 3 1 2 3 1 2

VII

176





 

  

 

    

VII             I



slow



2 3

     

slow

Tbn.1

             ff-f ff-mf ff ff mf

slow

 



slow

 

ff-mf



                     ff

     ff

     ff



     ff

  Tpt.1  

 

184

  

Tpt.2

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

  glis  s. 

 

   Tbn.2 

 

 

 





 



 

 

 

 

   

       

    gliss. 

   gliss.  

 

 

 

 

  

 

 

   gliss. 

 

 

 

    gliss. 

  gliss.     

   

 

 

   gliss. 

     gliss.   

 

   

 

  

 

 

 







 

gliss.

  gli  ss. 

  s.  glis 

gliss.

 

 

 

   gliss. 

 

 

  

    gliss. 

 

 

 

   gliss.   

 

 

 

 gliss. 

 

 



 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 gliss.

gliss.

 

  gliss.

    gliss. 

 

   gliss.

 



 

 

 



gliss.

 

 

 

gliss.

   gliss.  f

    gliss. 

 

  ss. gli  





 

gliss.

 

 

 

 

 

   gliss. 

 

 

   gliss. 

 

 

    gliss. 

 

 

 



 

 

  

 



 

 

  

 



 

 

   gliss. 

 

 

 



 

 

 



  glis s.  

 



 

 gliss. 

 

 

gliss.

 

208    Tpt.1 



 

 



  mf   

 

gliss.

   gliss. 

Tbn.1



Tbn.2

 

gliss.

200   gliss.  Tpt.1  

Tpt.2



   gliss. 

 

  



Tbn.2

 



 

 

  

Tbn.1

 

 

 

Tpt.2

 

192   Tpt.1  

Tbn.1

 

 

 

  Tbn.2 

Tpt.2

 

  

Tbn.1

 

   gliss.  gliss.

 

gliss.

 

      ppp

 

 3         ppp

         ppp

     ppp

  



 

  Tpt.1    

217



 

Tpt.2



Tbn.1



 

 

 

ppp

     3







   



    mp



Tbn.1

     

mf mp





     



   

     

pp mp

mp pp

       p

   



 

   







 

 



 

  

 





 



  



  

 



  





 



               3  3                     mp

3        mp mf mp          

    

                                         

       

                             

          

    

 

pp p            

3         

         3 3

Tpt.2

Tbn.2



   3  

236

       

mp pp



3 3        Tpt.1 





         p

                                                 

         



           mp



3         



        pp mp

       



       

                                             

       

       





          

   



           

 3        

 

          

  

mf mp

 

 





p pp

 







Tbn.1

 

 

 

 



232

Tbn.2

 

ppp

3   Tpt.1       

Tpt.2

 

p pp

Tbn.2

 

 

 

 3    

 3  



 

3 225      Tpt.1            

 

 

    

 

 

ppp

    

Tbn.1

 

ppp

 

    

Tpt.2

Tbn.2

 

             3 3                                                

                             mf

mp mf

    3    Tpt.1  241



         mp f              mp

 

Tpt.2

Tbn.1

Tbn.2

       3   



                    f mp f mp mf mp                                     



   

                                         

         



         mp f            

    

13                                     



                         246                                              Tpt.1   mp

f p

3 3                                mf mf mf f p                           

Tpt.2

Tbn.1

f p

f p f p

f p

f p f p

f p f

                                                 

f p f p

f p

f p f p

f p f

f p f p

f p

f p f p

f p f

     3      3                                    Tbn.2   f

 fall*  1 2 3 1 2 3 1         Tpt.1   p f 249

  

Tpt.2



Tbn.1

fall*

Tbn.2



  

           f 6 3

2 3 1 2 3

 I   6

       

fall* VII

   3     Tpt.1  253

Tpt.2

Tbn.1

  

  Tbn.2   



  



     

f p f p





  



           

f p f p

f p

     3   f

          3

f p



   



 



 





 







 



         

 

 

gliss.





gliss.

 

 





  p

 

 

gliss.



gliss.

    





 

 p









  gliss. 

  

      f

gliss.

 3







               f f mf                 gliss. gliss.         f

f p f

    



f p f p



          f

3           

   f

      VII

f p f p

3        



fall*

 

f p





    

     

     

258 3         Tpt.1 

    3   



Tpt.2

 

Tbn.1

Tbn.2



   

        

  ff

 3  



 3     3     3  



 3     3     3  



  3     3     3  



 

 3 

 



3                  



              3   



                  Tbn.2 



Tbn.1

268   Tpt.1 

  

Tpt.2



Tbn.1

Tbn.2



 p





  f

 

 mf

 p

  mf  



  

   f



  



  



    f



 



   





   





   









 p













 

 

 

   

  f 





265        3           Tpt.1 

Tpt.2







   

        

 3 



      





  

   

      

   3    

Tbn.2

      

 



    3    

Tbn.1



   3     





    

    3  

    3    

260    Tpt.1 

Tpt.2



      

    3  



 

   



   

    ff    ff

  

   