Brad Mehldau – Unrequited (Live in Marciac)

January 29, 2017 | Author: sorwell | Category: N/A
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Unrequited (live) Brad Mehldau



q = 80

 

Brad Mehldau : Live in Marciac

E‹



C

A‹



B7

                                  Left hand only



C‹

G‹

A7

D7

                                            



2





C‹

D7

                                  3 



4 E¨‹(Œ„Š7)

      



(both hands)

6



    



D7

G‹

                                  

 

3





                                   3

 

3

   

F7½

© V. Sorel - jazz-transcriptions.blogspot.com



2

8

B¨‹

                



F©‹





E

      

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



C©‹

A‹

  

  



             



   



3

        E‹

 



 

      



A¨7

 



        

B7

     

     









    

                                          

15

E‹

 



17

C‹





           

    

10

13

C©‹

C

G‹

            



20



 



A‹

 

B7

A7

D7

                                              





C‹



D7





  

3                             



          

22 E¨‹(Œ„Š7)





3 D7

G

               3 3 3 3                                



24

E¨7



    

   



26



B¨‹

   

       



  







            F7½

         

            F©‹

E



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

 

F7½

3

3

        C©‹

3

                         3   3

3

A¨7 3                               3              3          3  30 F©7 B7 3                                3                                       33 E‹                                                              

28

 



4

E¨                             

35



                                   

37



                          G‹

A7

D7

                    3





3

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



 



          3  3                         A¨‹ F7 41                                  3    3                              3 39





          

43

3 3













   

                                      3                45                   3 3        3                                 





                                                          49                                                C‹ G‹ 51 D7                                                           53                                               3       55                                                        

47

F©7



  

B7

E‹

 

  

57

                                         



  





5



6

59



EŒ„Š7

           

3       



61



C©‹

AŒ„Š7

                                           

C©‹

AŒ„Š7

A¨7



E¨/B¨

A¨(“4)



                                                       



63

  





A‹

 

F#sus

                                              



        



 

B7

                 

                                   

65



67

E‹

  



 

C‹

C



            



69



 



A7



D7

 



   





         E¨



                                      



71

  



72

 



    

 

 

  

7

 

   

 

 



 

1:18



 

 

  

 







                          

 

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