Waking Up - Transposed Score

Waking Up         mf     mf    mf      

       p    p    



  

    



 

       









     



   

      

     

Bm7

f



      mf    mf     mf



mf





 

p

mf

F



                   

 

Gm7

 















       mf     mf     mf

     



C6

3

        





 

3



 

    

        

            F

 



     

Nikitakis (music) 2009-06-01 (version)

       p    p    

   

p

           Bm7

          

 

               

               



                

     

  

 

    

    



 



Gm7

 

3

  

       

2

1.      

    8

  

mf3

  

 



mf3

3



 

mf

    mf    

p 3         

 



3

mf3

  

    

p

     

   



3 p

      3

 

C6

     mf     

3 p

           

     f  

       C67

     

     

3 p

3



3 p         3

3 p

3

E¨

  

           f                             

mf

    

B¨67

   

      

    

      





f



p



f



p



 f

p

f

p

  

                     



mf

  

  



   mf   

      3 p

3

mf

  F  

     mf    

 

      

Cm67

 

    



    

         mf 

   





       

                          

  

      

3

     f   15



p



mf

p



mf

f



p



mf

f

p

mf

 f  





Dm7

  

 







    

    

Gm7

   



     



  

  





      

   

        





  C7

 

   



f

 

     mf     

f

 



f

 

  2.

 

F



F  

      





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

        

C67

                           

     mf   

      3 p

3

   mf   

     



3 p

3

3 p 3       3 p

3

mf

      f               mf f                                  

    mf    

f

  

mf

     

 

  

mf



E¨

  



 

mf

     

   

  

              

    

       

4

   22



   





 





B¨67











f



p



f



p



mf



f



p



f

p



mf



 f

p



f



p



mf

f

p

f

p

mf

  

Cm67





            





        

                        mf 





 

Dm7

 



        



                              

Gm7

   

          











   

  





 

 

     





 



 

C7

  

 



 



 



 

F





 





   

       

 

       

     



 



 

   



   



 mf                                 

    30



   



   



   



  



  



     p       

       p        p

p





 





                 



  

  

  

                     

    f    

   p



     f     

  

f

f



p

  

p

p

  





          





f

  

        



3





       

   









   

  





  

  

         ff



               

p



                                    

                 

    





p

                          





5

      

       

6

        37

   

     



    













  







    

       

















  f  

           



    f     f

f

ff



  

             

   

                

    mf      

3.    



         F     

         f  

mf



     mf    

     

C67

     

       f         

      

  mf   

      3 p

3

     



3 p 3       3 p

3

E¨



 

                 



mf

 

mf

  

  



   mf   

3 p

3

mf

      



     B¨67



  

       



         

  

        

       

  

  

                

7

   44



 



  













    

    





   

  



   





         





 Dm7









       







 Cm67















   

   

  

 















f



p



f



p



f



p

f

p





 

 

 



f

 





 





























   

f

 

p

 

       

 