Joubert PSALM 100 ('Jubilate')

Page 1

John Joubert PSALM 100 JUBILATE (2009) for double SATB chorus, brass ensemble, timpani, harp and organ

Full Score

Novello


John Joubert

PSALM 100 (JUBILATE) Commissioned for the 2010 Gloucester Three Choirs Festival. First performance at the opening service of the festival in Gloucester Cathedral on Saturday, 7th August 2010, by the combined festival choruses of Hereford, Worcester and Gloucester, the Gloucester Cathedral Choir and the Philharmonia Brass, conducted by Adrian Partington.

INSTRUMENTATION

4 Horns in F 3 Trumpets in B flat 4 Trombones Tuba Timpani Harp Organ Double chorus

Duration: 7 minutes

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To Anna and Rob

PSALM 100

Book of Common Prayer 1662 Moderato assai

                 f  Horn (in F)      3      4         f            1                  f             

2 3

1 2

Trombone

   

3 4

  Tuba    

    

f

Trumpet (in Bb)

                           

1 2

         

f

      

   

f

Timpani

Harp

Organ

Pedals

  

f

  

       

  SOPRANO  ALTO   TENOR BASS

SOPRANO ALTO Chorus II

TENOR BASS

              

a2

 

   

a2

 

   

           

                

  

         

  

           

         

f

     

   

f

unis.

f

  O

unis.

 f

unis. f

  O

unis.

 f

  

be

joy - ful



  



 

be

 

joy - ful

© Copyright 2010 Novello & Company Ltd.

         

                          

    

        

     

 





  

  



all

all

  

ye

ye

 

lands:

lands:





  serve

  serve

 

  

         

              

  

          

                               

  



     

            

 

 

            

         

                  

        

 

Moderato assai

Chorus I

 

                         

                        

f

         

    

John Joubert (2009)

    

the Lord

 

   

the Lord

 

   

with

   

with

 


2

   5

1 2

Hn 3 4

1

Tpt 2 3

1 2

Tbn. 3 4

Tba

Timp.

Hp

Org.

Ped.

 

     

    

                                                         

  

         

            

    

    

 

           

 

    

   

 

  

           

       

a2

   

 

 

f

f

f

            

  

f

  

     

                        f f

    

          f        

    

a2

    

  

 

f

          





                                    

          

      glad I             glad II      

 -

ness,

  -

ness,

 

   

    

           

  

          f p                                           

    

                          and come be - fore his pre - sence

with

                          and come be - fore his pre - sence

with

     a

song.

         a

song.

   

             f   

  

   

 

p

Be

p

  

   

    

ye sure

         p

Be

ye

     p


3

 

9

1 2

Hn 3 4

1

Tpt 2 3

 



 



 

 

 

 

p

p

 

                    

p

Tbn. 3 4

Tba

Timp.

Hp



  4.     

p

  

p

  

  

  

   

   

 

 





p

  



  

   

  





   



   

   

   

   

     sure

   

16'

that

  

the

  



 

Lord



         

is

 

  

that

  

he

    

p

    



 God,

   

the





Lord

   

   

I

II

 

Org.

Ped.

 

  

p

1 2

  

    



   

  

the

Lord

   

  



that

he

   



   

is

God;

   

   

he

     

   is

  


4

 

13

1 2

 

 

 

  

  

mf

Hn 3 4

 

mf

1

Tpt 2 3

1 2

Tbn. 3 4

Tba

  

 

 

Hp

Org.

Ped.

II

mf

  

 

  

   

 

mf





              mf

        

I

 

     

   

 



   

it

  

is

he,

      

  mf        it

  

mf



   



   

is he

          mf

mf

mf

    

  

      

God;

   

     

mf

mf

mf

Timp.

                 

 

who

   has

 

and

 

   made

   

  

us,

 

  





   

not

we

 

   

 

    

  



    

  

and

not

and

not

   

we,

   

our

 

  

-

 


5

1 2

Hn 3 4

1

Tpt 2 3

1 2

Tbn. 3 4

Tba

Timp.

Hp

Org.

Ped.

    17

  

 

    

 

  



     

                

mf cresc.

f

  

cresc.

  

mf cresc.

   

  

  

 







 

 

 

  

mf cresc.

  

- selves:

   

     II

  

    I

 

we

   

         

 





  -

 selves:



 



   



  

and

mf cresc.

     we are his peo

     mf cresc.



mf cresc.

    our

 

 

we are his peo - ple,





mf cresc.

 

 

-

  

ple,

  

the

 



 

sheep,



    

and

        

   f

   and

  f

  

the

    

 

the


6

   

21

1 2

Hn

f

3 4

  

 

    

  

  

f

1

Tpt 2 3

Tbn.

  



 

f

  

Hp

Org.

Ped.

   

  

   

ff

 

 

 

 

 

 

 







           

ff



   

  



ff

  

ff

 

   

 



ff

 

ff



     

  





  





ff

sheep,

 

    

and

    

  

    

   

 

the

 

 sheep,



sheep,

   

and

  

the

 



 

sheep,



   

and

      

and

  

 

the

 

ff

 

  

sheep,





   



 











   



and

   

the

      



 



ff

 



 



the



         

ff

ff

f

 



ff



       

ff

 

ff

f

 

ff

 

ff

 

ff

             

 

f

f       

II

 

  

f

I

 

   

 

   

f

Timp.

  ff

 a2

3 4

Tba

f



1 2

 

sheep,

  

  

ff

and

     ff

 the



sheep,



 




7

   

 

 

  

 

 

25

1 2

Hn 3 4

1

Tpt 2 3

1 2

Tbn. 3 4

Tba

Timp.

Hp

Org.

Ped.

  

 

 

 

   

                       

      





 ff



 











 

 

 

 

  

 

 

 











 

 













 

II

 the



 

of

his

 

 



the

sheep

of









dim.







   

ff

dim.

  



 

  

  

 

    

  





Poco meno mosso

      -

ture.

his

his



mf

           

pas

 of

 

  a2

    

his



sheep



 

of

sheep



 

                



 

dim.

        dim.

a2

ff



ff

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

ff

  

 

   

ff

       

    

   

   

 

    

    

 

Poco meno mosso

sheep

I

 

 

    

    

 

ff



  



(a2)

   

 

 

 

           pas

-

ture.




8

         

 

        

 

  

28

1 2

Hn

mf dim.

3 4

mf dim.

1

Tpt

2 3



 

Tbn.

3 4

Timp.

Hp

 

 

       

3              

p

 

I

        

                              

mf

p

 

     

p

mf





   

  



   

  

 

p

   

  

  

         

 

 

mf

 3   3             3 3   3              3

p

      

 

3

p

Ped.

3          

p

3

3

                           

mf

Org.

3

       

mf

Tba

         

 

      

1 2

3

              3



  

   

sim. p

   

  

  

 

  

  

 

  

 

 

  

 

p



 

 

unis. p

unis.

  

II

O

go

    p

 your



 way

 

 

in - to his

 

 

    gates

  

 



   with

  

  thanks-

 


9

  32

1 2

a2

     mf

Tpt

     

2 3

mf

1 2

3 4



Hp

     

mf

3

3

3

 3            

  

  

 



 

3

3

 3         3

   mf

 

 

 

 



   

    



  

mf

   

   



       

  

  

3

 

 

 

 



   



 

      3

     



3



unis. mf

O

go

 

 

I

  

unis.

 mf            mf

-



  

- giv

3

ing,

 your

 

   

  

  

  

 

  

  

 

    

  

way

 

 

in - to

 

his

 

gates

   

3

     

with thanks - giv - ing, 3

3

     

3

  

with thanks - giv 3

  

-

  

 

ing,

3

    

with

3

 



  



 

  

   

mf 3

  

  

3

3

 3 3                

   



3

3

  

  

     

    

 

3

mf

II

3

       

mf

Ped.

3

 

Org.

3

3

mf

 

3

       

mf

Timp.

  

         

3

  

mf

Tbn.

Tba

a2

1

mf

Hn 3 4

3

  

 

thanks -

 


10

  35

1 2

a2            

3

3

3

Tpt

    

1 2

           

Tbn. 3 4

Timp.

Hp





Ped.

     



3

3



f cresc.

f cresc.

3

3

 

   

   

     





f cresc.



   

mf

     3

3

f

        

   

f cresc.

  

3

3

f

ff

3

3

       

   

   

   

     





3





      - giv

-

ing,





f cresc. 3

      3

with thanks - giv - ing,

      3

3

3

  

 3

   





f

3

    3

 

 

 ff

with thanks - giv - ing,

  

 

ff

3

ff

f

     

ff

ff

    

ff

ff

 3

3

3

f

 

cresc.

     

3

           

3

     3

 

 

         

3

            3

3

     

II

   

        

f cresc. a2

3

ff

3

3

I

3

3

3

3

     

Org.

 

       

  

3

 3 3 3                   

2 3

Tba

3

f cresc.

3

f

           

              

1

3

a2

3 4

3

3

f cresc.

Hn

3 3            


11

     38

1 2

Hn

p cresc.

 

3 4

Tbn.

 

3 4

p cresc. 3

Hp

 

3

3

pp cresc.

  

   

3

3

f cresc.



p cresc.

3             

      

I

     

 

  

        

 

f

3

3

3

3

3

and

  

3

3

in - to his

    

           

courts,

3            

            



courts,

  3                p cresc.

3

 

3

3



  

and

in - to his



3

3



  

3

           3

3

in - to his courts

with

            

f

3

II

3

3

in - to his

3

and

      



3

3              

f

and

p cresc.

3

3

in - to his courts,

p cresc.

3

3

3

and

  

f

f

p cresc.

3

 

 

3

3

f

          

3

  



3





3

3

p cresc.

3

f cresc.

3

f cresc.

         

3

     

3

 

3

f cresc.

3

3

         

f cresc. 3



  

 

  

f cresc. 3

 

                 

       3

 

 

Ped.

  

     

  



   

Org.

      

   

p cresc. 3

   

    

      

a2

   

3

p cresc.

p cresc.

Timp.

      

3

     

a2        

1 2

 

3

 

2 3

  

 

p cresc.

p cresc.

Tpt

Tba

3        

1

   

3            

    

3

3



3

f

3



  

and

in - to his



  

3

courts,

      3



f

3


12

1 2

41     

3 3                        ff  3 3                                      ff 3 3                ff 3 3                    

Hn 3 4

1

Tpt 2 3

1 2

Hp

Org.

Ped.

3

ff

3

3

3

3

ff

 

ff

 

3

ff

3

3

3

3

3

3





praise,  



3

3

3

3

3

3





in - to his

3

courts

3

courts

   

3



with praise,

                3  3 ff

  and



  

mf

p

  

 

         3

3

in - to his courts

         3

3

   



   with

 

             mf dim. 3

3

3

3             3

3



mf

p



praise:

    mf

ff

             3

   

3

  



mf dim.

          

ff

  



          and

mf

mf dim.

          

3

  

 

ff

mf

mf

          



    



mf

3

   





p

3

            

     I

 

             

      

mf

mf

ff

    

 

3

 

ff

II

3

 

  

 

3

       

        

3 4

Timp.

3

ff

Tbn.

Tba



  

 

       

   

  

p

mf

   

with



praise:

   mf


13

 

Poco meno mosso (poco lento)

44

1 2

change to D Trumpet

   

Hn 3 4

p

1

Tpt

2 3

   

mp

Tbn.

   

3 4

p

  

p dim.

Timp.

Hp

  

   

p

1 2

Tba

   







 

pp



 

 

p dim.

3

3

p dim.

 

Ped.

p

3



3

3





pp





   

  

       

 

   

   3

 

p

           



      

          

Poco meno mosso (poco lento)

  

p



   

     p

II

3

pp



3

3 3                         3

I

3

3 3                        

Org.



pp

   

  


14

 

3 4

(D) 1

 

  

        

49

1 2

Hn

Tpt 2 (Bb) 3

1 2

Tbn. 3 4

Tba

Timp.

pp

              

p

pp

              mf

p

     

Org.

  

 

 

 

  

 

 

 

Ped.

      

I

                          

  



Hp

  

  

Tr.

II



  



    

             

   

TREBLE (Solo ad lib.)

mp

 

 

    

 

O

be thank

-

ful

un - to him,


15

 

3 4

(D) 1

53

1 2

Hn

Tpt 2 (Bb) 3

1 2

Tbn. 3 4

Tba

Timp.

   

   

pp

p

 

  

Org.

   

Ped.

  

 





   

 

 

 

mf

  

  

   p

 

 

Tr.



        

mf

        

                      

Hp

II



              

I

  

mf

   

   

  



    

 

and speak

good

of his

Name,

of

his


16

       57

1 2

Hn

pp

    

3 4

pp

(D) 1

Tpt 2 (Bb) 3

1 2

Tbn. 3 4

Tba

    pp

 

 p

 

    

2. solo

      

      

 p

   

pp

p

   

  

   

       

 

  

    



 

    p   

For

     p

      the Lord

   

  



   



  



mf





 

      





is gra - cious,

        

 

 

    his

 

   

 

      

    





   

  

p

Name.

II

     



Tr.

 

       



I

 

      

 

Ped.

 

 

Org.

      

 Timp. 

Hp

 

   

 mer

 

-


17

   

 

  

 

60

1 2

Hn 3 4

     

Tpt

2 (Bb) 3

 

      

       

p

mf

 

 

solo

  

  

        

 

  

mf

      p

(D) 1

 

mf

 

  

       

  

 

2.

mf

3 4

Tba

1 2

Tbn.

Timp.

    



 

   

      

p

mf

 

 

pp

                   

Hp

p

   

Org.

 

  



 

Ped.

I

  

  

  



   

  

 -





       

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

     

     

mf



    

     

 

   

 mf

 mf

-

   

   

II

B§ C# E§ G# F# D§ A§

  

  

   



 



    

-

cy

is

   

 

     

ev

           -

-

er - last - ing:

         mf

     



  

and

his

 

  




18

   

 

 

 

 

  

 

 

 

 





63

1 2

Hn 3 4

(D) 1

Tpt

1 2

Tbn. 3 4

Timp.



 

2 (Bb) 3

Tba

 

 

 

 

    



cresc.



cresc.

p

cresc.

 

  

 



  



                   

               

 

   

     

   





               

 



            



 

 





 











cresc.





   

 

 





truth

  

cresc.







 

 

cresc.

 

II

 

 

Hp

I

 

Ped.

 

cresc.

   

Org.

 

 en

 

  



 

cresc.

 -

dur

  cresc.

 -

eth

 

from

 

 

ge



-

ne

  

-


19

   

 

 

 

  

 

 

 

65

1 2

Hn 3 4

 

 

 

 

 

 

 

         

             

           

            

f

cresc.

f

cresc.

f

cresc.

f

cresc.

           

(D) 1

Tpt

 

2 (Bb) 3





1 2

Tbn. 3 4

Tba

Timp.

 

 

      

a2

a2

 

Org.

 

 

   

 

 





  

  

  

  

- ra

II

  





-

tion

to

   

 









ge

-

-

ne

 

 

 

 



ff

 



f

ff

 



ff

  

ff

 

ff

                        f

       

f cresc.

 

 

  

ff

 

ff

             

   

 

   

   

ra - tion.

      

 

 

f

   -

f

                                                

f cresc.



F major

   

ff

                

f

    

f

     

f cresc.

 

Ped.

I



            

f

f

    f             

ff

f

   

        

f

    

f

 

ff

  

    

                      Hp

f


20 Tempo I (Moderato assai)

  69

1 2

  

       ff           ff      

Hn 3 4

(D) 1

Tpt



3 4



Tba



2 (Bb) 3

1 2

Tbn.

Org.

Ped.

                                  

ff

            

ff

 

  

ff



      

                          

    

   

      

      

     

    

            

    

            

  

           

   









                          ff                                               

 

 

                                           

Tempo I (Moderato assai)

        

II

            

                

unis. ff

I

    

ff

 Timp. 

Hp

    ff         ff

               

Glo - ry be

      to

the Fa - ther,

     and to the

 

        

Son:

 and

             to the

Ho

-

ly

    

ff

      

           

 unis. ff      

     

    

           

unis.        

Glo - ry be

unis.         ff

to

the Fa - ther,

      

and to the

Son:

    

and

to the

Ho

-

ly

           


21

 

                           

74

1 2

Hn 3 4

(D) 1

               

Tpt 2 (Bb) 3

1 2

Tbn.

 Tba    Timp.

Hp

 

         

                   

    

            f

f

  f

                              

 

Ghost:

 

        f             

  

 

  

 

 

 

   

 

 

   

 

3    

f



           

f

    3

f

 

  

 

f a2

    

Ghost:

II

           

    

a2

    

 

I



                 

Ped.

a2

f

                           

 

Org.

          

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

 

3 4

             

 



f





 

   

 

   



f

is

 f    

As

   f 

      

it was in the be

     

-

     

     

 

   

   

 

gin - ning,

is



f

   

   

now,


22

  78

1 2

Hn

3 4

Tpt 2 (Bb) 3

1 2

Tbn. 3 4

Timp.

Hp

                 

   

(D) 1

Tba

                 

  

   

 

   

 

 

 

 

 

3

  

  





  

  



Ped.

a2

f

    

 

    

   

   



 



 



 

                          

 

            

   

    

     

    

 

f

a2

 

Org.

now,

I

  

   II

3

   

 

f

  

     

  

f     

     is

f

now,

    and ev - er

   

 

 

   

shall



be,

   



and

 

 

ev - er


23

  81

1 2

Hn

    

(D) 1

Tpt

1 2

Tbn.

Hp

f

 

 

 

 

 

f

 

3 4

Timp.

 

2 (Bb) 3

     

f

f



3

 

f



  

 

  

 

 

 

 

 

  

 

  

3

3

 

 

 



 



 





 

 

 



shall

 

  

f



and

ev - er

 





 

 

shall



    

 

   

   

             

 

 

  

 

 

be:

f

be:



    

   

 

   



   

  

f

    

 



I

  

 

   

II

 

3

   

  

f

  

Ped.

 

 

  

Org.

                               

3 4

Tba

                                   

  

world

  

   with - out

  


24

 

      

84

1 2

a2

      

Hn

Tpt

2 (Bb) 3

1 2

Tbn. 3 4

Timp.

Hp

f

f

  

(D) 1

Tba

a2

3 4





  

   

f

f

      

 

   

3

  

      

 

3

 









  

 

 

f

f



end,

II

  

 

      

 

3

 

           

3

 

   



    

 



    

        

       

       



   

            

   

       

with - out

        

with - out

    

                  



I



 

      

                   

     

f

Ped.

   f

 

Org.

f



                               

                      





       





end,

        

end,

         

      



    



with - out

 











end.


25

 

                          

88

1 2

                            

Hn

3 4

(D) 1

Tpt 2 (Bb) 3

3 4

Tba

Timp.

Hp

 

 

 

  

 



 





 

  

 

  



  

 

 

  

    

 

 





   



  







 





   

   f

with - out

I

   

  



  



 







  

















 



  

























end.



f

   







  







II

 

 

 

Ped.

 

  

Org.

  

Tbn.

  

1 2

    


26

 

      

     

       

    

       

  

   

  

91

1 2

Hn

3 4

(D) 1

       ff ff

         

2 (Bb) 3

ff

  a2  

1 2

  a2  

3 4

   

Hp

 

 

ff



Ped.

-

ff

      

ff

-

      

         

      

           

      

  

   

ff

A

    

         

  

   

        II

       

ff

      

  

    

-

   

       

        A

  

     

       

I

    

      

ff

 

    

      

Org.

        

ff



       

         

  

   

     

         

         

ff

    

    

         

ff

 

       

         

ff

Tbn.

Timp.

   

ff

Tpt

Tba

     

      

-

      

   

    

   

     

     

    

    

      

   

      

    

men,

a

-

      

    

      

     

men,

a

-

     -

men,

        

-

men,

   

         A

-

-

         A

-

-

      

   

    

     

     

    

      

   

      

    

men,

a

-

      

    

      

     

men,

a

-

     -

men,

        

-

men,

   


27

 1 2  95

     ff          

Hn

Tpt 2 (Bb) 3

1 2

Tbn.

  

ff



   

3 4



Tba



Hp

Org.

Ped.

 

ff

   

 

ff

 



ff

       

   

       a2 

   

ff

  ff

 

-

-

          

    -

men,

a2

ff

ff

 

                    

ff

     

     

   

  

    

  

   

a

   

  

a

    

-

      

  

      

 -

     

  

 

   

men,

   

   

          

 

      

                    

          

      

                   

   

  

-

   

    

ff

a

II

  

  a

   

     

ff

 

I

         ff        

                           

         

  

   

   





      

            



   

ff

    

      

ff

   

   

(D) 1

Timp.

3 4

    

-

   men,

  

  

-

men,

  

  

   


28

 1 2  99

                        

ff

Hn 3 4

(D) 1

Tpt 2 (Bb) 3

             

  

              

ff



Tbn.

ff

            

Tba

Org.

Ped.

p

                

ff

                         ff

    ff

                 p

ff

p

ff

                       

        f

ff





  

  

        

  

    

  

            

  

  

    



  

a

          

II

ff

ff

                        

f

a2



   I

       

ff

        

               

ff

 Timp. 

Hp

  

f

        

                             



3 4

          

ff

1 2

 



  

   a

        

-

-

  

men.

  

   

  

  

men.

  

   




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