Maxwell Davies SYMPHONY NO 9

Page 30

28

B

1 ': Picc. G

(3.2.2)

5:

5:

(2.2.3)

161

5:

5 5

p

G =

1

=

E5

5:

5:

5;M

;5

=

5:

E5;M

;5

=

5M

5M

p

5;

5

5:

5:

=

5

5

E5;M

5;

5M

E 5;M

E5;

5

5:

5:

=

E5

5

E 5;M

5;

5M

;M 55

=

E5M ;

Fl.

G =

2

=

E5

5:

5M

E5M

p

; B' :: ; Bsn. 12 2

!5 :

5:

p

1 2

1 G

55 ::

4:

4

BB

(p)

: : : 5 5 5 5 5 5 BB 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 5 5 : 5 5 : 5 5 :

0

55 ::

p

Hn. (F)

G

3 4

0

0

55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: p

Tpt. (C)

1 2

G

1 2

(f) 5 B :

0

=

=

4:

=

E5

5:

?: 5:

5 :

55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55 55 :: 55M p 2.

;B

5:

=

=

;5:

?

E5

5

p

Tbn.

=

3

5;M

!5 :

;5

=

5M

5M

p

Tba. 2

E5 M

5

;5

0

5:

5:

0

=

0

5

5

E5;M

5 =

4

p

1 (T.D.)= N

5k 5

5 5 5 4:

5k 5

5 =

5M

=

4

5 5 4:

4

=

5k 5

5 =

=

5k 5

5M

5;

5k 5

5 =

5M

=

( ff )

Perc. (Susp. Cym.) = 5M N 2 p

=

5M

=

=

5M

=

5M

=

5M

4:

0

ff

=

p

(3.2.2) (2.2.3) 1 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 Vln. 1 G 5 E5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 p

Vln. 2 G 5 5 5 p

Vla. 4 :

5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 5 E5 5 5 5 5 5 5 5 5 5 5 5 5 5

div.

5M 5 5M 5 =

=

ff

4 : Vlc.

div.

55M 55M = ff

D.B. 2 E' :

=

55 55 =

M M

55M 55M =

=

=

55 55 =

M M

5M 5M 5 5 =

=

5 ::

5::

unis.

5

4

5 5 5 5 5 5 5 5 5 5 5 5 5 5

B

p

=

E5 ;M

unis.

!5;

!5

5:

5:

=

5

5

E5;M

5;

5M

p

EB p

5:

E5 :

E5

5


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