Always Starting Over (If/Then)

February 16, 2017 | Author: ckozel0318 | Category: N/A
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Short Description

If/Then Original Broadway Cast- Always Starting Over...

Description

1

ALWAYS STARTING OVER



Music by TOM KITT Lyrics by BRIAN YORKEY Moderately slow C(add2)/E

   

      

4









 

   

7





 

10







  

  

LIZ:

In

  

G5/F

   I

   





 

my

life

  

nev - er

 

dreamed

   

  



 



I

 

nev - er thought

I’d get

a

p



I thought I



  

Colla voce G5

G5/F#

 

was done—

 



 

then

  I







I

could

learn

  

 

met

  

   













  







mf

sec - ond chance



 



    

        

  

mp

   

D(add2)/F#



how



 

you.





And though

 

F





   

to love

a - gain,

  

G/F



  I



placed



my

2





13 C(add2)/E





  

    



  

bet

  

mp

     D7sus

  

17





some - how





still



lost.

  

 

 

new.

  

  

mp

  



Thank

       

you

for



find

  

 -

    



ing

me—





 

some - how

al - ways



do

  



  







 



  

 



and

  



C



   

 











thank

you

for

the

    

 I

  

Steady pulse (q. = 64) Csus2





   



  



  

through

 

I

  

This time feels





C#m7(¨5)

25



  

came





Em(add2)/C#

        





  



mf



you

Cm6/E¨

p

G/D

 



and

 

  

    

20

  

Cm(add2)/E¨

 

Csus

care—

  

  

  

 







 

and

27





fuck you

for mak - ing me

C   





prom - ised

 

to



Csus2,4

love

     

C





won’t

be





sor



     

  a







ry

 

that





Gsus



Gm

  

B¨(add2)

     mf









you

said

to

leap

won’t

B¨sus2,#4

 

re - gret



 

and

Csus2,4



 and

 



 

 B¨(add2)

 

       



did

 

I

  

what I

  











kept—

   

               

you

  

I

  

 

Csus2,4





 

  

C



  

   



   

dim.

Gsus2



prom - ise

   

leapt.

     

    C

Gm



You

  



-

     Gm



me—

Csus2,4

mf

   

 

Gsus

fair.

 



   

34



     

life might be

dim.

     





Gsus2







 Gm      

Csus

   

mf

I

 



30

 

think that this

  

  

32

C

      

   



  

Csus2

3

 

B¨sus2,#4



then,

   

   though it

4 37Gm7(add4)

 



hurts

Gm7(add4,6)







more

than

I

         

39



same,





E¨sus2,#4



e - ven

so

   



 



G

 

 

45 F(add2)



F

   

new





 





love

you

  



back



E¨sus2,#4



all



when,

 -

         

 

 



-

Csus2/B

   

o



 

 

-

ver?

In

a





am

I

al

 



 





Em

Am



ry

 

    



 

gain.

       







-

 





a

start - ing

mf

the





  

ways

all

Gsus



al



 

o - ver







   

I

sto



ine



   



C



brand



Am

 

Am





-

    

            p sub.        

  

i - mag





     





Gm7(add4,6)

     

I would

     

42

could



   



 







Gm7(add4)

 



 -

ways





 back

  



  at



5

 

48

Em



one

  

   

51







 









 

burned

all of

        

54



les

  

   

57





mf





 

   

my

 

 

son



C5



new?



 

 



Gm(add2)











 





last

 

 F

 



ev - ’ry

     

 



 

learned

      





C/E

and



’Cause I’ve

 

 

too.





 







 







G



bridg - es

 

 

 



Dm7

Gm







F(add2)

-



done?

all



 

I’ve

af - ter



F

Gsus



 

mp

F





C



F(add2)



So

how

  



  



 



can

 

 I



start

mp



  Driving D

Dsus2,4

     

I’ll love our chil - dren, both

                 

p



mf

                     

6

 

60



D



fierce - ly

     



D

and



   

Lord - y,

the sto - ries

  

   

64

D

 I

             





knew

       





you,

   



I’ll



re - gret





loved

   



ask

a - bout

  

 



  





you,

oh

  







Asus2

Asus



  Am



  

And

D

the lives

   





you,

  



Dsus2,4

I



did - n’t

 



  

 

 D













and

let

that

be



 



 



  



 



 

                                 

Dsus2,4

 



tell.

    

I

 

Dsus2,4

Am

  

  



    

Dsus2,4

won’t

they

 

 





D



  

When



D

    

D

 

  



Dsus2,4

    

66

  





    



well.

   



 

 

    

62

Dsus2,4

   



lead.

I

  

  





Dsus2,4

D

all

that



   

 







 

   



I

 

 

   

  Am   



  

 C  

   

Say





 Am7  



-

I’m

much

         





F

   

take,

and I’ll

              

 







   



old.



Fsus2,#4 F



 

 

live, and

 

be

      

through

  

 



F

 

  



  





What the

  



Am7



I’m





 

 

gods

have

 



 



Csus2,#4

  

that it’s

       f      

   

told.

D7/A

too

 

 





      

  

72





Csus2,#4

fore

  

  





it’s

         

 

C

Say

70

74

  

G/B

need.

      



Am



     





Asus2

68

7

 

    

D7/A





with





fate.

   



it—





  



give



 

  

Fsus2,#4

 



I’ll

        

Asus



 

fight - ing

to

 

      

A





bold.

    

mf

     

cresc.



      

    

    



     

  

8

 Asus  

A

77





If we’re

                  

   

 F#m  

80



o

 -

ver

      Bm   al





83

-

 Asus  



    

   

  

 

f



start - ing

G

D

new

morn



Dsus2/C#

  

                                          

 



brand

 

start - ing

     

We

  



can

  

  

    

 



-

F#m





 

    

   

out

   D

         

ways

 

   

 

doubt.

-

 



A

86

 

G(add2)



 

ways



al

                   

  

 

            



ev - ’ry

        





Bm

  



with





leave

 

 

life

for

          

mf

  



 

 

 

to

-



end

in

           

  



ing, then we’re

G



  

Em7(add4)

-

 

G(add2)



the



 



 

 



 

mor - row

or

          



 

 

D/F#  

89





grieve

    

cresc.

   

all

 

 



that

 







 Am  

91









   



we

thought

we’d







Am



 

 

 

 







     

   

   







new.

    p

C(add2)

 

now.

           

 

 

   



 

       

 



All

   

  

make

  

 

G

 

or







Asus2

Csus2  

93

96



Gsus2

do,

     



 

9



 







that



has

each

mo

All

   

that

might



 



ment

  

mf





G



hap - pened



is



 

 



G/F



hap - pen

 



hap - pen - ing

  

  





  

   



-

 



Gsus2









Gsus2







is



here,

  

  



some

-

 

10

   



     

  

99



E¨(add2)

G

  

   



  





G

 

 



 



 

108

  



hind.



It’s

   all

in

the

           

All



of



 





G



 



that





All

that’s

a

 







ac



-

  



Csus2,4

Cm



ci - dents

yet

   

to



C(add2)

-





head

and

  

mp

     

my

 

mind







all

that’s

be

-

  





 

cresc. poco a poco

Csus2,4

 





 

Cm

make up



 

 

I



me,

  

Cm(add2)

the





mo - ment



made

 

Gsus2

be.

     

 



choic - es

cresc.



 

105

   





 





B¨/A



the

 





of

  

me.

     mf   



All

mp

 





how.

     

102



B¨sus2

Cm



and

   o - pen

my

       

       

 

       

cresc.



 

111 E¨sus2,#4









E¨sus2,#4







11

E¨maj7

E¨6



heart

and

                                       f

      

114







     

 

F7(add4)

E¨/F





     

 

F7(add4)



E¨/F





F7(add4)

 

 



start

and

                                              



 

    

 

117





     

 



G5

     



’Cause we’re

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

cresc.





µ

Cm

al - ways

       

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



       

120



  

start.

p sub.

 

  



Gm

start - ing

o

-

 

ver



ev - ’ry



A¨(add2)



life

we’re











                            f

    

     



 

     



 

 

12 E¨

    

123



liv

 -

E¨maj7/D

 

ing, and

 we’re

Cm



 

al - ways

just



   Gm

a

-

 

wake



ev - ’ry

                                                   

126



A¨(add2)

    

     



B¨sus



step





 



we

 

take.

And,

     E¨

   my

love,



 



 

   

our life

is o -

                                                                          

129



Fm7(add4)

-

 



ver.

But,

E¨/G





 

love,

I’ll make

 you





one

last

A¨sus2

                                                           

132 B¨m7(add4)

    



vow,

A¨/B¨

  to

C¨6/9



start

 o

 -

ver





and

 o

 -

ver





and

                                          mp cresc. poco a poco                          

13

    

135







o

-

   

ver

  

 

some

-

how.

  

 

new

    

starts



right

   

f





life

    

8va







My

        

 

138 A¨(add2)/C

  



poco rit.

       



 

 

C¨6/9(#4)





B¨7(add4)/D



now!

                                p a tempo

   

  





   







141









cresc. poco a poco









A¨(add2)/C

                  mf                      



144

B¨7sus

B¨9

B¨7sus

B¨7

                



   



   

 



      f

  

 











ff

   

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