Guaranteed inactivity (full score)

Guaranteed Inactivity

q=54

 Pensively Hesitant   1st Trumpet in C  







2nd Trumpet in C

Horn in F

Trombone

Tuba

  

   

  



  



p

   





      

   

        pp

     mp

Hn.

Tbn.

Tba.

3

pp

  

3

     



   



 



 



3

mp

 

3

3    

p

pp

      

pp

     

3

3

  



pp





 mf



 mf



Brightly

3



  

 





  

  

p





ff

ff

 

mp

    

mf

p

 

   

f





  

mf

   

  



   

   

p

3



   

p 3

         



       mf

 

   

mf

3



mf

mf

3       

3

   

  

3

  



 



mf

   

3

mp

3

mf

   



3





      

 



p

        

   





       3                        p p mf

   Tpt. 1   Tpt. 2

 



                  

  

pp

12



Brian lawlor

3

f



f





mf

 



    





2 21

   

 Tpt. 1  





     













  



 



ff

 3

p

  con sord. 3          fff

      f

mp

 

ff

   





f







 

 

      



   

 

f

 



 

   

       

mp

      



mp

   

   

mf

    



  ff

  

mf

p

3

   mf

3

mp

3

  mf

3              

p

mf

mf

3              

mp

p

mf

mf



 



  



  3         

3        3                

3            

3  3           3             

fff

fff

pp

mp

pp

mp

           3

Tba.

f

 

mf



 



 

f

fff

Tbn.



mf

A 3   con sord.         Tpt. 1   

Hn.

  

        

29

Tpt. 2

mp

f

mp

mp



Tbn.

 



    

Hn.

Tba.

f

  

Tpt. 2

   

fff

pp

mp

p

p

3

mf

mf

3 3              3           

p

mf

pp



    pp 





    pp 

airy flutter

airy flutter

pp



   3

3



mp

ff

ff











mp

3

   



    



3

      

ff

p

3

3

3

3

3

   3

3



3

B      Tpt. 1 

               

38

    

Tpt. 2

 

Tbn.

Tba.



 

Hn.





  

 



pp







pp

    3

  

3

      3

3



senza sord.



senza sord.





ppp











3

3

ppp

pp

pp

            pp



ppp

        

q = 85

              

Tbn.

Tba.

    

ff

ff

 

 

  



  



  







  

pp







  



niente

ff

pp

ff

pp

ff

  



niente

46

pp



             

pp

niente

                                   Tpt. 1     3  3                                Tpt. 2              3 3 3         Hn. ff

      





  

      

pp

     

3



  

         3  3                   3     p







    









   

p

p



4 3

              Tpt. 1  51

3

3

        

Tpt. 2

3

 

Tbn.

Tba.



       3 mf                       3 mf

    



 

Hn.

ff



ff

 

 

ff

    Tpt. 1 

     

     

   

55

Tpt. 2

Hn.

3

 



  

 

mp

Tbn.

      mp

Tba.

    

       mp

 f

f

f



3

f

  

3

ff

 

mp

 



ff

   

  



ff

      

          3

mf

3

      

mf



 

 

 f

 

3 3

3

3

    

  

f

 f

3

3

   3





 

 

f

p

f



  

f

 

  

f

3

p

   p

3

            3

  3            p

3

   

3

3

            

p

p

 

p

                      f

  

 

p

        3

mf

p

ff

   

           p

 

3

p

       p





p

      p



       

 

3

     

  mf3 p             

f ff                mp 

  

p

   

                     

3

ff

ff

            3

ff

ff

3

     ff

3



   3

   3



5 58    3             Tpt. 1  3

Tpt. 2

Tbn.

          f

3

f

61

Hn.

Tbn.

Tba.

   ff 

3

3

3

3

 mf

  

 

 

3

3

f

3

3

3



3

3

3

           

  

             f

3

3

3

3

3

f 33

3

3



 



3

                       f

ff

ff

p

  

                   ff f                       

ff

3

3

mf

3

            mf

mf

3                   

             

mf

  

3

f

C 3      3 3                 3 3

ff

Tpt. 2

3

3                  

                

        

 Tpt. 1 

3

      

      



3

     

f

Tba.

3

3

   3                 3

Hn.



f 3

ff

3

3

3

3





3

3

3

3

              3

3



3

3



3

 

3 3 3 3 3 3  3                                          3    p                              3 3 p3    mf pp                           3

3

3

3

                3

3

3

3

pp

   

pp

p

    

   

    

3

                        

ff

                 3

3

    

3

  3

        3

      



6 65

3 3 3       Tpt. 1           



3

           

Tpt. 2

     

Hn.



Tbn.

Tba.

3











3

3

         p mf 3

3

      



3

       mf

    



       

 3       

3

mf



           3

3



3

         subp



3







                      subp subp     3 3                   3

  

 

3

3

     

3

69

3

        

        

       

subp

3

3

Tpt. 2



3

3

          

mp

Tbn.

  f

Tba.

3

subp





        

3



       

  

mf



  

mf

3

3

3

                                                  3

Hn.

3

3



3

3

3

f





3

              



                3

3

f



         subp



3

3

3

3

f

     

        3





                  3

3

f

3

mp

3        3               3 ff 3 3

3

                    ff   3 3 3                          3

3 3

  





mf 3    Tpt. 1    

3

3

ff

mf

p

3



3

mf

ff

3

3

  



3

               3 3







3

3

3

3

ff

 mf

       ff

   



3

      3

ff





7 72

 Tpt. 1  

                

Tpt. 2

Hn.



74

Hn.

Tbn.

Tba.

  

3

   

 

 

  

    



3         3  

  Tpt. 1    Tpt. 2

3

3

   

Tbn.

Tba.

         3          3    3



3

   



                3  3 3

        



                 



3

3

3

3

3

           3

      3

3

3

   



               3

3

3



       

  

3

 

 

fff

 



3      3



 

            

           

3

3                  3              



3

       

3

    



3           3 



  

3

3

  

         3          3    3 3

        

                                   

     

  

3

 3

 

3                                    3 3 3 fff                              3

fff

                         3 3

fff 3

fff

3

3

3

  

8 76

Tpt. 1

  

Tpt. 2

Tba.

3

 

Tbn.





 

  

 

Hn.

   



3   

  

 

3

3

3

   

 

 

3

 

   

  

   



  

 

  

 

 

3

3

   

 

 

 

3



   

 

    



   

 

   

  



p

mp

mf

  

     

 

pp

                   p pp mf mp                                       mf     mp        pp              p pp mf mp                                             

 



  





 





  





 





  





 







 





  





 





  





 



mf

pp

ppp

mp

       

D x=e

 q = 170 Tpt. 1   81

Tpt. 2

Hn.

 

                  

pp

Tbn.

Tba.

 



       pp

  

              p              

           

         

mp

                           

                                           

                                             p



9 96

 Tpt. 1  Tpt. 2

Hn.



 



       mf                  mp

Tbn.

Tba.

           

 mp             mp

110

  Tpt. 1   

 





mf

                      f

mp

             f mp                 f

p

     mf   

           mf                          p                   p                  

                   Hn.    mp f                            Tbn.        f mp                           Tba.     

Tpt. 2



f

mp

  

    

        

               



 





 



                    

 



         mf       

 

  

  

   

     

                       

 

                          mp f mp                       f                               f   mp                           mp f                            f



  

 

 

     mp  mf       

  

mf

   

                                             mp

mp



10 125       Tpt. 1  



mf

          

Hn.

       

Tbn.

Tba.

   

mf

mp

       

  

Tpt. 2



mp

mf







 



mp



 

          



 

       

f

mf



f

  

        

  

                                

mp

     

       

f

 

     

   

f

  

     mf       

   

  



          

  







             

                  

       





Repeat while walking off stage, continuous diminuendo

  Tpt. 1            Tpt. 2   136

                                  

                                                   

Hn.

Tbn.

Tba.

 





                 

       



                           





      

fff - ff - f - mf - mp - p - pp - ppp







      

 

    

 



     



   





8x



         

 

    

 



 

   ppp    ppp

  

ppp