Galway Flute Score-tuti

Galway Fantasie Gossec and others arranged David Overton (NFA 2009 Galway World Record Breaking Event )       

Views 144 Downloads 1 File size 392KB

Report DMCA / Copyright

DOWNLOAD FILE

Recommend stories

Citation preview

Galway Fantasie

Gossec and others arranged David Overton (NFA 2009 Galway World Record Breaking Event )

                                       mf                        Flute 2          q = 120

Flute 1

mf

Flute 3

                mf

       Flute 4         mf

      Fl.1                   Fl.2           Fl.3       6

      Fl.4  



 



 

f

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

                                       

    





  

      



           Fl.1          Fl.2   11

Fl.3

Fl.4

  



      

        

                                                                             

©2009 David Overton http://www.thegalwaynetwork.com/http://www.jeannegalway.com

   

2

16        Fl.1        Fl.2  

   A                                                          Fl.3                     Fl.4       Fl.1   23

Fl.2



Fl.3



Fl.4

 

                                                               

   Fl.1     Fl.2   29

Fl.3

 

 Fl.4  

 

  

    

              

                

                              



                          

               

        

 Fl.1   34

Fl.2 Fl.3

Fl.4

 

 

3 B A tempo                                                                                                 poco rit...

    Fl.1       Fl.2      Fl.3    39

               

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



  

       Fl.4 





       



   



    

   

   Fl.1                                            Fl.2                            Fl.3                      Fl.4           44

           



           

             

4

         Fl.1                  Fl.2  50

C 

       mf     mf

    

   Fl.3                  mp   Fl.4          mp

        



          

    

 

 

                                 Fl.1  f                         Fl.2       55

Fl.3

Fl.4

    

    

 Fl.1   60

          

       





    





Fl.2



Fl.3

 

Fl.4

  

 

  



  



 

f

       

         

  

               

     

 



  





 



 







 







 

64      D A tempo                Fl.1                 Fl.2  f         Fl.3                      Fl.4    

5

poco rit...

69          Fl.1       Fl.2  

Fl.3

 



             

          

                                 

       Fl.4   



   



    

   

     Fl.1                                 Fl.2                       Fl.3                   Fl.4       74

                     



          

       

 

         

                       

                         



6

 80      Fl.1      Fl.2

Fl.3

mp

E                   

                    mp                            



   

mp

Fl.4   

mp







               Fl.1            Fl.2           86

Fl.3

Fl.4

 



         





  p

          

   p



  p



   

p

 

              

mf

         



           

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

mf

   

     

                      Fl.1                            Fl.2                      Fl.3                            Fl.4       92

    

     



 

   

    

F      7     

98            Fl.1  

Fl.2

Fl.3

    

               

  

mf

mf

                

     

 

mf

    Fl.4         

Fl.3

Fl.4

p

                      

  

108    Fl.1 





mf

     



            

        Fl.1  103

Fl.2



    

      pp

 

pp





    

pp

            







         

                    

                Fl.2      mf                  Fl.3          mf            Fl.4          mf

       

mf

8

 Fl.1   113

                      

                 Fl.2                     Fl.3                 Fl.4      

       

      





    



 

 

Fl.2

Fl.3

Fl.4

          

   

     



 

         

                                                         Fl.3                          Fl.4                                 Fl.1                Fl.2   123

 

G             mp                   mp                mp            mp

      Fl.1  118

 

       

                 

  

     

9

        Fl.1         Fl.2          Fl.3  

                                               

130



    Fl.4   



 

     



 



 

  

     

H                                Fl.1                     Fl.2                      Fl.3  134

    Fl.4     

   

            Fl.1  139

Fl.2

Fl.3

Fl.4

           

   





    

  

               



           

ff                   



       

pp

mp

  

ff pp                    



ff

pp

                 ff pp

  

                        Fl.1     10

145

Fl.2

  

           

mp

Fl.3

  

mp

Fl.4    

mp

  Fl.1  150

Fl.2

Fl.3

Fl.4



        

              

 



 



 

 

           

 

   



   



                                                   

              

                 

              Fl.1                 Fl.2           Fl.3    

 





 

 

155

Fl.4   

 

 

 



   

 

 

   



   

     

 

    

     

    

          

  Fl.1   159



Fl.2

 



Fl.3

Fl.4







    

I

11

                               p                







f

        

f

p

f

p

       

    f

 

    

  f





p

165                                      Fl.1    mf                  Fl.2     p  mf                       Fl.3  

Fl.4

p

      

      

f

                    Fl.1  170

Fl.2

  

Fl.3

 

Fl.4

   



        

  

   

    

   





p



 



mf

    

  

  

   





  



 

mf









J          175        Fl.1          Fl.2         Fl.3          Fl.4   

               p   f     p       

12

                 Fl.1  p      Fl.2    181

       f

Fl.3

f

Fl.4

K   Fl.1    Fl.2

  

Fl.3

    

Fl.4

   

f



   



    

f

p

q=q             

p

        189

  

 

p

     p



p

p

  

p

   



       

p

  

p

mp

 





























        





pp

     





        

 Fl.1   195

Fl.2

Fl.3

Fl.4

      

  Fl.1  201

Fl.2

Fl.3

Fl.4







mp





    



    

   

       













    

L



mp

  





   



 

  

Fl.2

 





Fl.3

 









   



pp

   



pp



     



 



pp

 



207

  







    

    Fl.1  

Fl.4



13

    

















p

p





p

     

     

























 



















213   Fl.1  

14

Fl.2

Fl.3

Fl.4

 



        

 



  



  Fl.1   219

Fl.2

      p

Fl.3

Fl.4

  

 

  



 Fl.1   225

Fl.2

Fl.3

Fl.4





  

       



 







 

  









    

     



pp

mp

mp









 

pp

  













       

 





M    

mp

pp





mp

            p    

 

  

p

  

 p



    

                   

p



p

 





     

    Fl.1   231

Fl.2

Fl.3

Fl.4





 

  Fl.1 













  





  Fl.1 

Fl.4

 

 

   

243

Fl.3





mp

Fl.2



 

mp

Fl.4

 

mp

    



   

   

     



 



  

p



p





    mp









    



N

p







mp

  





       

mp

Fl.3

     



  

  

237

Fl.2



15

   

  







  



 

    

        















    





 

 

16

  249

Fl.1

Fl.2

Fl.3

Fl.4

   

 

 







    



 

  



  







 

           Fl.1         Fl.2  accel.

254

Fl.3

Fl.4

 

     259

Fl.1

Fl.2

Fl.3

Fl.4

   

mp

   







h = q.

 

     

            p



p

O            

   

mp

   

  



  



q. = 84

mp



             mp         p

  

     



p



mp



 



 



 

   

     

     

     

     

     

     

 

                                              

       

263       Fl.1 

Fl.2

Fl.3

 Fl.1  267

Fl.3

    



                                     

    Fl.4  

Fl.2

   

   

     

     

     

     

      mf

17

 

          

mf

   

          mf

mf

    

                                                        

   



                      Fl.4          mf

 Fl.1  271

   

   

    

             Fl.2                       Fl.3                        Fl.4      



P    

 

                   



   

              

18

 Fl.1  275

Fl.2



 

   

  

 

                                  Fl.4        Fl.1  279



 

  

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



    

   

 

                                  

 Fl.3       Fl.4     Fl.1  283

Fl.2

 

                                        

Fl.3

Fl.2

  



 

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

 

    

  

          

          

          

   

  

    

 

         

                      Fl.3                                    Fl.4         

 Fl.1  287

Fl.2



 

 

    

         

    

Q      

ff                  

f                        Fl.3           f             Fl.4      f

 Fl.1  291

Fl.2

Fl.3

Fl.4

 

  

 Fl.1 

Fl.3

Fl.4

 

     

294

Fl.2







 

 

 

      

  

 



 

 





 

 

    

  



19

 

 

 

 

   



  

   

      

      



 

 

 

 





 

 











 



     



20

 Fl.1  297

Fl.2

Fl.3

Fl.4

 

   

 

mp



  p

p

Fl.2

Fl.3

Fl.4

     



mp

R      







  

       

  Fl.1  

 

   mp

    

304

      



mp





          e=e

     

 







 







 







         



   

  

  

mf  

 

mf

 





     

         

    mf



  

      



p

Fl.4

 

mf

 

 Fl.1 

Fl.3

   

     

 

300

Fl.2



  

 

          



  





f



f



21

 Fl.1  310

Fl.2

Fl.3















                                  p f p  f                                   p

f

p

p

f

p

                                Fl.4  

S

                       Fl.1         mf                 Fl.2      mf                Fl.3      mf                Fl.4       mf 317

 Fl.1 



                         f                  Fl.2         f p             Fl.3         f         Fl.4                 f  322

    p       p    p

22 Fl.1

       329 accel.

f

Fl.2

Fl.3

Fl.4

 



 



 





  

f

 

f

  f  

q = 120

                          mf                   mf                       mf                        mf

               Fl.1                         Fl.2           Fl.3                 Fl.4   335

    Fl.1                              Fl.2               Fl.3   340

        Fl.4      

    

T

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



   

          

 

           

                        

                        



23      346                                        Fl.1  mf                  Fl.2       q = 120 

mp

          mp      Fl.4     Fl.3

mp

     

     

     

     

     

                                             Fl.1                     Fl.2    350

Fl.3

Fl.4

  

    

     

     

   



   



                            Fl.1  f               Fl.2    354

Fl.3

Fl.4

       

          

     

     

f

    

f

    

f

 

     

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

     

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

24

 Fl.1  359

Fl.2

                        

    3           

   Fl.4  Fl.3

      

 

         

  

3

 

3

   

     

3



  

ff       ff

      ff        ff

7'49"