Hiromi - The Tom and Jerry Show



ff



















          

1







3



1



3

5

2

1

4

5





5





3

1



1 3

4 2

2

5

1

2 3

2



0:11

5





     

2



1

   

5

1

2

1

2

                                



5 3

5 2



3

2



     

2

1

3



2

   

Transcribed by Andreas Häberlin

1

1 2

5

1 2

                

1

4

2

5

3 2

1

1

3

1

3



2

1

 

3

   

1

3

2

             1 3

        

5

         

5

2

3

1

5

   

3

5

   5



 

0:23

1

 

 

        





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





    

As played by Hiromi

18

1

5

4

3

5

3

3

2

3

1

1

5

                                                                            mf                                                                                

1



                  





4 2



   

            





    

                          



12



6



   

         

Piano

      

Very fast and lively

The Tom and Jerry Show

2

3 1

2 1

2 1





   

  

1

5

1

  

5 3 1

5

4

3

2

1

3

2

1

3

2

0:38

1

     

4 2 1

 





     

  

       

3 2 1

                



 

         

   

   



  

4 2 1

 

 





                                                           

5

     

5 2 1

    

  0:49

           

           

1

                                      

5

                                                               

   

38

      

          

34

28

1

                                                                                                                       

                                                   

                                   f                   

23

 

4

3

  



2 1



5 3 2 1

      

3 1

4

5

2

3

1 2

3 5

1



  

ff

 

3 1

2 1

2



5 2

3 1

1



4 2

1

5 3

5 3

1

4 2

3

4 1



1 2

3 5

4 2

1

1

1

1 2

   

1

3

4 3

2

1

 

5 4

1

3

4 3

1:25

2

1

2 1 3

5 4

4

5

5

3 2

2

1

1 4

3

4 3

 

2

2

3

3

1 3

4

1:13

 

1

4

5

2

3

3

4

3

1

3

1

1

5

3

1

1

3

5

1

2

5 4 2

4

1

4

5

2

3

4

1

3

4

2

      

1

5 4 2

                  

1

3

4 2

    

2 1

                    3  

4 2

         

4

 4

4

1 2

  

mp dolce

3

1 4

   



4

1 3

  

3

2 5

   

3

1 2

4

1 4

1 3

2 3

           

                              

4





1

 

1

mf

4 5

5

1 3

          

1







1 3

 



 

1 3

1 3

     

cresc.



 



 







 

                                                        

5

3 2

1:20

1



  

            

                            

             3 1

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

1

5 3

       

5



4

3 2

4 2

    

              



58

         

53

5 3



1:01

                                                     mf  sub.p                           

            



 

47

3

             



42

3

4

2



1

1

4



4

5

   

      

1

3



ff

1

5 3

2

5 3

2

4 2

1

4 2

1

5 3

2

  

 

 

 

3

1

4 2

1

5 3

2

4 2

1

  

5



1



3





1



4

 



              

 

   

    



               

ritardando e derescendo

         

79

73

4 2

1

4 2

1

 

5 3

2





 



pp

3

 

 

3

          

1:58

       

Slowly, with rubato



 

 

   





       

   

f

              

   

1:42







3

 

3

        



3









3

 

 3    

       

        

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



                   





             



                                                                                                                            

68

                                                 

     

f

1

      

63

4 2

                                                                              

1:31



    



9

3

4



6

9

4

mp



sub.p

6

   

 

 

 

 

  



 

3  3                                 3 mf 3  3 3                                     





 

       sfz          3

9

1 2 3



1 2 4 1

1

1

   

f

  

3



3

3:30

3   3                                      3 3 mf                   3                       

  

5

         3            3  3

 2:58 3   3 3   3  3                                                       3 mf  3                                                         

 



3

                  mf mp                                 

 

3               

101

3

         

3



3

3

2:31

  3    3 3          3                                                   9

     

                        

 

      3                     

3

 95                

     

91

3 1

        

3  3                           3             

 

85







6



3

3



 

  

3

6



 

 

3

       sfz         

3

9

    

f

  

3

3

 

 

   

 

   mf



ritardando



  

pp

dolcissimo

   



          3           3  3

  3      5                                                       

  

3

   3     3 3        3                                                     9

    

123

                                  



      

  





6



  



 6



   

6

     



ff

4:28

 













                

                                 

  

crescendo poco a poco



           

accelerando





mf

4:12

                                   



118

                            Tempoprimo                                                        



sub.p

6

         

         

3



mf

 3   

    

 

  

 

112



3

mp

3        3                      

108



















          

    



4

 

141



        

137









4

 



4

5

3

3

1



 

3



3

3



6

1







      



    

6

     

   

























         



      

 

                                                                   f                                                    

  

4:51

5

1

7

                                                               

4:40

       

            

1

                                                      





132

5

                                                                                                           

127

glis s.

8



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

    



 

    



164









     

  

5:16

      

                                                              

              

 

f

5:24



            

 

 

 

molto crescendo e rallentando



 

 

 



 

 

                                                    

                                                                                                   

   

       



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

                    

       

     

                       





158

153

                             

5:02                                                                                         

147



 

    

                     



         



6

6

6

crescendo

6

6

6

6 6

6

6

           

176

6

f

6

     

3



3

 

6

 

6

3

 

 

     

ff



   

     

                         

       



 

3





                                                                   6 6 6 6 6 6 6    

mf

    

ff

   3            3

 3             

5:35

5:50

 



3

 

    3

    

      



3

     sub.p

  

3





 



                 

     

       

molto crescendo

       

mp

                                               

                                                



172 6

    

                                                   





169



9