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 

Flowing, in 2

NOTHING STOPS ANOTHER DAY

Words and Music by Bruce Joel Rubin, Dave Steward & Glen Ballard

Copyright 20XX XXXXXX XXXXXXXXXXXXXXXXXXXXXXX XXXXXXXXXXXXXX

 mp 6fr Eb[add2]             Ab[add2]/Eb                           

       6fr Eb[add2]                             

 Ab[add2]/Eb   3fr Eb  I MOLLY: see    the sun                                         

 3fr Cm/Eb rise   from   my win Eb6   dow.  -                                    

(2)

 3fr Eb   It must   have ris 3fr Cm/Eb   en   - ev  ’ry   - day. Eb6                                      

 3fr Eb  But I could 4fr Ab/Bb   n’t - see    4fr Ab[add2] at all;      the shad  ows   - were                                   

 Fm7[add4] too   tall.   

But I’m see

  ing - it    3fr Eb to day.    -                                

 3fr Cm/Eb  Eb6                                   

(3)

 3fr Eb  I  could see 3fr Cm/Eb    the peo   ple   - speak Eb6  ing.   -4fr Abmaj7/Eb                                       

 3fr Eb  4fr Ab/Bb  3fr Eb   I could  n’t   - hear 3fr Cm/Eb   a word   they                                 

 say. 3fr Ebmaj7  Ab[add2]/Eb 3fr Eb 

Just the ech

  o - of 3fr Eb/G    4fr Ab[add2] it all,                                        

 

pass ing- through

   an emp Fm7[add4]   ty -   hall.   I’m hear  ing - it                               

(4)

 3fr Eb to day.    -Eb6  3fr Eb                                    

 Eb6  Bb   Be cause Bbsus   - the world Bb   keeps   turn  ing,   - cresc.      mf                          

 Fm7  and I   guess   it al   ways   - will. 4fr Abm    I can   choose                             

  to turn    a - round, 3fr Cm     or I  can   choose 6fr Eb/Bb   to just    stand                             

(5)

 4fr Ab[add2]  still.   Ei Bbsus  ther - way,       dim.                     

 Bbsus/Ab  Gm7  

noth ing- stops Fm7[add4]    an- oth    -                      

 3fr Eb  - er day.    Eb6  3fr Eb              dim.                      

  Bb7sus 3fr Eb   I lost   my life 3fr Cm/Eb    and all   its   mean  - mp                               

(6)

 Eb6 ing.   -   3fr Eb   And so  I   locked                                        

 3fr Cm/Eb  my - self    a - way. 3fr Eb    4fr Abmaj7/Eb                        

 3fr Eb  Hid ing  - my heart 3fr Eb/G    be hind 4fr Ab[add2]   -   a wall,   I could  n’t - feel it                                      

 Fm7[add4] beat at all.      

But I’m feel

   Ab[add2]/Eb  ing - it                                    

(7)

  to - day. 3fr Eb     6fr Ebsus   3fr Eb       cresc.                           

 Bb   Be cause Bbsus   - the world Bb   keeps   turn  ing,   -Fm7  and I   guess   mf                          

  it al   ways   - will. 4fr Abm    I can   choose   to turn    a - round,                                  

 3fr Cm   or I  can   choose 6fr Eb/Bb   to just    stand                  

(8)

 4fr Ab[add2]  still.    Ei Bbsus  ther - way,        dim.                    

 Bbsus/Ab  Gm7  

noth ing- stops Fm7[add4]    an-oth    -                         

 Ab[add2]/Eb  - er day.    3fr Eb   6fr Ebsus                                 

   4fr Dbsus2   I know   I have    to let   go        mf                              

(9)

 6fr Ebsus2  of  the life   I’ll   nev  er   - know. Fsus2                             

 Fm   Hard  as it   may   be.                                     

 4fr Dbsus2   And try   to un    der - - stand   in   stead  -6fr Ebsus2   there’s  an - oth   -                                    

 er   - life    Fsus2  a  head.  -F                               

(10)

rit.

 4fr Ab  4fr Absus  4fr Ab  C  Be cause 3fr Csus   - the tall   -  cresc.       a tempo f                    

 C est   - moun  tain   -Gm7  can not   - stop   the small   est   - stream.                          

 Bbm   Win ter   - can’t   hold  back  the spring, Dm     no mat  ter   - how                            

 F/C  dark  it  may  Bb  seem.                            

(11)

 Come C  what  may, C/Bb  Am  noth-ing                             rit.

 stops Gm7[add4]  an- oth    F  er - day.    F6        a tempo                              

 F      F6           F                          

Repeat and Fade

 

 F6      F          F6                          

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