Hèctor Parra "Wilde Suite"

Page 1

Hèctor Parra

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

WILDE SUITE pour orchestre symphonique

partition ­

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

© 2015 Éditions DURAND

Tous droits réservés pour tous pays All rights reserved

édition du 25 septembre 2015

DF 16253

NOMENCLATURE

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Flûte Petite Flûte 2 Hautbois 2 Clarinettes en si b (2e aussi Clarinette basse) Basson Contrebasson 2 Cors en fa 2 Trompettes en ut Trombone ténor Trombone basse Tuba

2 Percussions

Harpe

Cordes

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

h

]

i h h

 

WILDE SUITE Hèctor Parra 2015

Petite Flûte

Senza misura  ∑ &

5 16

 &  flz

Flûte

∑

3 4

∑

∑

∑

∑

∑

5 r ≈ 16 

‰.

43

∑

∑

∑

∑

∑

 ∑

5 16

∑

3 4

∑

∑

∑

∑

∑

∑

43

∑

∑

∑

∑

∑

smorz irregolare

p

q = 108

&

Hautbois 2

&

 ∑

5 16

Clarinette en si b 1

&

 ∑

5 ‰ 16

Clarinette en si b 2

&

 ∑

?

 ∑

?

 ∑

Cor en fa 1

&

 ∑

Cor en fa 2

&

 ∑

Basson

Contrebasson

Trompette en ut 1

Trompette en ut 2

Trombone

Trombone basse

Tuba

& &

 ∑

sourd sèche en métal / straight mute

 ∑

sourd sèche en métal / straight mute

 ∑

?

sourd sèche en métal / straight mute

?

sourd sèche en métal / straight mute

 ∑

?

 ∑

ã

 ∑

ã

 ∑

&

 ∑

Percussions

Harpe

Violons I

?

E F G A  B C D 

 ∑

Senza misura  ∑ &

. J ppp incolore

. 43 

.

.

.

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Hautbois 1

p

Œ ∏

Œ

. ppp incolore

5 16

∑

43

∑

∑

∑

∑

5 16

∑

43

∑

∑

∑

∑

∑

5 16

∑

3 4

∑

∑

∑

∑

∑

3 4

∑

∑

∑

∑

∑

43

∑

∑

∑

∑

∑

3 4

∑

∑

∑

∑

∑

3 4

∑

∑

∑

∑

∑

3 4

∑

∑

∑

∑

∑

3 4

∑

∑

∑

∑

∑

43

∑

∑

∑

∑

∑

3 4

∑

∑

∑

∑

∑

43

∑

∑

∑

∑

∑

3 4

∑

∑

3 4

∑

∑

∑

3 4

∑

flz ˆ 5  j 16  ƒ flz ˆ 5 j 16  ƒ flz  5 J 16 ƒ flz 5   16 J ƒ

ˆ ˆ     p ˆ j  . p

Ï

cuivré

Ï

p

. J p

cuivré

Ï

flz  5 J 16 ƒ

. J p

flz  5  16 J ƒ

    p

cuivré

Ï

cuivré

Ï

∑

5 16  . .  ƒ P f Enclumes

5  16 J ƒ

.

Ciseau sur marbre

≈ ^

^

ç

F ç

 5  16      ƒ 5 16

5 16

Ï

cuivré

. J

5 16

cuivré

q = 108

‰

∑

^    R Ï

lv

.

p

   

lv

π

   F

   

lv sempre

π

∑

∑

∑

∑

∑

∑

∑

Violons II

&

 ∑

5 16

∑

43

∑

∑

∑

∑

∑

Altos

B

 ∑

5 16

∑

3 4

∑

∑

∑

∑

∑

?

 ∑

5 16

∑

43

∑

∑

∑

∑

∑

?

 ∑

5 16

∑

43

∑

∑

∑

∑

∑

Violoncelles

Contrebasses

© 2015 Éditions DURAND Paris, France

DF 16253

Tous droits réservés pour tous pays

2

 ˜

(h.)

Pte Fl

∑

&

∑

∑

Œ

Œ

pp poss incolore nv

Fl

&

∑

∑

Htb 1

&

∑

∑

Htb 2

&

∑

∑

Cl en si b 1

&

∑

Cl en si b 2

&

?

∑

Cor 1

&

∑

Cor 2

&

∑

Trp 1

&

∑

Trp 2

&

∑

?

∑

?

∑

?

∑

Tbne

Tbne b

Tuba

Œ

ppp incolore

ppp incolore

.

nv

ppp incolore

.

.

.

.

.

.

∑

ã

∑

Perc

Hpe

Vl I

?

&

Œ ∑

∑

    ∏

  . P

5 16

.

5 16

.

5 16

.

5 16

p

p incolore p p

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

∑

∑

∑

∑

5 16

∑

5 16

∑

Œ

∑

Œ

∏

.

∑



∑

lv

f

a metal hammer with .  Œ

avec un marteau en métal

& Œ

5 16

p

∑

Ressort

ã

.

∑

.

5 16

p

.

∑





Œ

.

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

∑

Cbn

Œ

.

.

?

Bn

Œ

∑

(h.)

.

nv

7

∑

∑

 

ƒ

      P

P

 π

∑

Œ

Œ

.     .. . p

 π

∑

Œ



.

ƒ F 3

∑

∑

  F

‰

Œ

π



P 

ƒ

     P

.

‰

F 3

∑

∑

^ . ‰ ^ . ‰ ^ . ‰

Œ

 π

f

3

      F

ƒ

  p

3

Ï

5 16

3

  

∑

P

C

5 16 5 16

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .  5 16 ∏

I

poco st

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  ..    5 16 ∏ non div poco st

I II

Vl II

&

∑

∑

∑

∑

∑

Alt

B

∑

∑

∑

∑

∑

?

∑

∑

∑

∑

∑

∑

5 16

?

∑

∑

∑

∑

∑

∑

5 16

Vc

Cb

DF 16253

poco st .  

5 16

∏

3

13 Pte Fl

5 & 16

 R

≈

≈

42

‰

43

∑

∑

∑

2 ‰ 16

44

           2 4 16 ≈ r 4 . p

smorz

Fl

Htb 1

Htb 2

Cl en si b 1

Cl en si b 2

Cbn

Cor 1

Cor 2

≈

≈

‰

2 4

∑

3 4

∑

∑

5 & 16

 R

≈

≈

‰

2 4

∑

3 4

∑

∑

2 16 ‰

4 4

5 & 16

 R

≈

≈

‰

2 4

∑

3 4

∑

∑

r 2 16 ≈   ∏

4  4

5  & 16 R

≈

≈

‰

2 4

∑

3 4

∑

∑

2 16 ≈ r   ∏

4 4

5  & 16 R

≈

≈

Trp 2

Tbne

Tbne b

Tuba

3 4

∑

∑

∑

  π

trans

 trans

∑

  

trans trans

2 16 ≈ r  ∏

4 4

2 ‰ 16

44

∑

trans

? 16 5

∑

42

∑

43

∑

∑

? 5 16

∑

2 4

∑

3 4

∑

∑

2 16 ‰

4 4

∑

2 4

∑

3 4

∑

∑

ˆcuivré 2  16 J ff 

4 4

∑

42

∑

43

∑

∑

44

∑

2 4

∑

3 4

∑

∑

4 4

∑

∑

3 4

4 4

∑

2 4

∑

3 4

4 4

∑

ôter la sourd / remove mute

2 4

∑

4 4

∑

ôter la sourd / remove mute

2 4

∑

4 4

∑

ˆ

flz ˆ 5  & 16 J . Ï

5 & 16

P

ˆ j  .  Ï

ˆ  P

flz

. 5  & 16 J Ï 5  & 16 Ï ? 5 16



 .

.

 .

 .

^ ^

 



P

ç

^

2 4

 ^

ç

 

^

P

ç

∑

^

Enclumes

.



.

.

 5  & 16   

 

≈

? 5 16

ˆ

 ç ç

P

.

5 ã 16

ç

P



Ï

? 5 16

Perc

ˆ ^ 



flz . ? 5 J 16 Ï

5 ã 16

Hpe

2 4

‰

flz

Trp 1

smorz

5  & 16 R

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

∑

 Ï Ï

Ï

 . ƒ ≈

∑

C

42

 ç

cuivré

∑

∑

∑

2 16

3 4

∑

∑

2 16

3 4

∑

∑

2 16 ‰

∑

L L

cuivré

cuivré 

ff 

 

L L

cuivré

ff 

L

Ressort

∑

 2 J 16 ff

∑

lv

44 Ó

Tam-tam moyen arco

Œ

 π

Petite cymbale suspendue

^ R ç

    ≈       R Ï

 2 16 J ff 

 2   16 ff 

43

∑

ˆcuivré 2 j 16  ff 

L

2 4

lv

42 2 4

3 4

∑

 . p

.

.

∑

.

. 43   3 4

∑

.

.

baguettes dures / hard sticks

∑

.

.

.

∑

  ...     ... . F

 . p

 .

∑

 .

 .

 .

 2  16 J ff 

4 4 L

∑

2  . 16 J

44

∑

2 16 ‰

4 4

∑

2  16 R ≈

4 4

∑

Vl I

(Ÿ) ~~~~~~~~ 5  R ≈ & 16 p

≈

≈

Vl II

5 & 16

≈

≈

‰

2 4

∑

3 4

∑

∑

2 16 ‰

4 4

∑

Alt

5 B 16

   ≈ R p

≈

‰

42

∑

43

∑

∑

2 ‰ 16

44

∑

Vc

? 5 16

∑

42

∑

43

∑

∑

2 ‰ 16

44

∑

Cb

? 5 16

∑

42

∑

43

∑

∑

2 ‰ 16

44

∑

(Ÿ) ~~~~~~~~       R p

solo

II

poco sp

 R π

2 4

( h)

3 . 4

pp sempre

.

DF 16253

&

4

19 Pte Fl

43

∑

& & 

nv

Fl

&

Htb 2

&  &

trans

3 4



3 4

∑

Htb 1

Cl en si b 1

∑

trans

∑

3 4

.

3 4

3 4

trans Cl en si b 2

&

 ∑

?

∑

Cor 1

&

∑

Cor 2

&

∑

Trp 1

&

∑

Trp 2

&

∑

?

∑

?

∑

Cbn

Tbne

Tbne b

Tuba

? Œ

ã  Perc

㠌

 pp tenero, opaco

lv

  f  . ‰ ƒ

Ciseau sur marbre

?

& Œ

 

Alt

Vc

Cb

& Œ & Œ

ç I msp II

   ç

43

∑

∑

∑

∑

3 16

r 

≈ ≈ 43

∑

∑

∑

∑

3 16

‰.

3 4

∑

∑

∑

∑

3 16

r 

≈ ≈ 43

∑

∑

∑

∑

3 16

r ≈ ≈ 43  

∑

∑

∑

∑

3 16

r 

∑

∑

∑

∑

≈ ≈ 43

prendre la Clarinette basse

43

Œ

3 4

Œ

 pp opaco

 P opaco

3 16

r 

≈ ≈ 43

∑

∑

∑

∑

3 16

r  π

≈ ≈ 43

∑

∑

∑

∑

ˆ 

ˆ ˆ . . 43 p

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

3 4

∑

3 16

43

∑

ˆ 3 16   Ï

3 4

∑

3 16

Ï

 . . 3 4 p

3 4

∑

3  16   Ï

. . 43 p

∑

∑

∑

∑

3 4

∑

3 16

‰.

3 4

∑

∑

∑

∑

3 4

∑

3 16

‰.

3 4

∑

∑

∑

∑

3 16

r 

≈ ≈ 43

∑

∑

∑

∑

3 4

.

43

∑

3 16

3 4

 .  .  . ‰   ‰   ‰ f ƒ ƒ

3 16

43

∑

A B 

3 4

∑

Ÿ ~~~~~~~~~        

Ï



ˆ ˆ . . 43 p

 Ï 

Ï

. . 43

∑

∑

. ≈ 3 4

∑

∑

43

∑

3 4

∑

j 3  . 16   .. ƒ 3   .. 16   .

lv

≥

ƒ

≤  J f

 . ‰ ƒ

 . R ‰ f

Scie à bois

Enclumes

Œ

Œ

∑

 p

  

    F

‰

lv

 

Œ

Œ

Œ

Œ

Œ

π

≥ J

‰

p

strid

 

 

π

 

strid



π

π

Œ

3 4

p

3

lv sempre

∏

 ∑

Œ

3 4

Œ

43

. J π

(h.)

3 . 4 pp sempre

.

.

.

Œ

3 16

Œ

Œ

3 16

‰.

3 4

∑

∑

∑

∑

Ÿ ~~~~~~~~~     Œ    L F

Œ

3 16

‰.

43

∑

∑

∑

∑

∑

∑

∑

∑

F

L

F

L

sp, flaut   

sp, flaut

poco sp

?

∑

43

∑

3 16

‰.

43

?

∑

43

∑

3 16

j . π

43

2

. pp sempre

. DF 16253

.

.

‰

3

Œ

II

≤ J

 .  . ‰   ‰

sp, flaut

     ç

msp

Vl II

Ó

∑

msp tutti, unis

Vl I

Œ

∑

& Hpe



‰.

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

?

Bn

trans

  

3 16

5

26 Pte Fl

&

∑

∑

∑

∑

∑

Fl

&

∑

∑

∑

∑

∑

Htb 1

&

∑

∑

∑

∑

∑

Htb 2

&

∑

∑

∑

∑

∑

&

∑

∑

Cl en si b 1

(h.)

(h.) (h.) quasi bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   .    . .  π tenerissimo smorz

smorz

Cl b

Cbn

?

∑

?

∑

Cor 1

&

∑

Cor 2

&

∑

Trp 1

&

∑

Trp 2

&

∑

?

∑

?

∑

?

∑

Tbne

Tbne b

Tuba

ã

≥  J

ã

 . ‰

Perc

Hpe

Vl I

Vl II

Alt

Vc

Cb

&   p ?

‰

≤  J

?

flz

   ƒ

 . ‰

≥ J

ƒ

 ƒ

 .

Kggg .  ƒ

ç sub  non div st

∑

∑

.

 p

Thunder effect

 

? ?

   p

I msp sub II strid

∑

 R F

≈

  J

j 

 ß fp

Œ

≈

≈

≈ 

m 

Œ

Œ

P

m   ƒ

flz



f

3

 

     p ƒ

 trans

      ‰ f

m   

ƒ

3

   ƒ

p

3

 

 

p

Œ

Œ

∑

∑

Œ

Œ

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

Œ

   ƒ

  p

Œ

poco sp

Œ

Œ

flz

Kggg .  ƒ

ç sub 

Œ

∑

∑

∑

∑

∑

∑

∑

∑

strid

∏

 . .

 . .

 . .

 ..  ∏

 .. 

 .. 

 .. 

1 st, nv

. .

. .

. .

non div st, nv

2

. .

∏ nv

    

 p



 

 

A #B n

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    ..  ..     poco sp

msp

 

∑

Œ

gratter le bord perpendiculairement avec un tube en carton Tam-tam scrape the edge perpendicularly with cardboard tube

∑

Œ

Thunder effect

Œ

. .

   .. ∏

trans gliss

p

. .

non div st, nv

∑

Œ

π

∑

Œ

∑

Œ

( h)

 

. .

. . ∏ B

      trans    ‰

 

∑

P

&

 

Ï duro

. &  &

Ressort

 

     f

  trans

π

3

 Ï duro

 . ‰ ƒ

Enclume

‰

 



    ‰ .     ƒ p flz

‰

  

  ƒ

smorz

smorz

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

   m

Clarinette basse

∑

&

smorz

DF 16253

6 smorz

31 Pte Fl



&

smorz

      flz    ff sub 

π

 π

smorz

       

Htb 1

&

 ff sub 

π

Ÿ ~~~~~~~~~~~~~~~  .  f sub 

&

π

multiphonique strident strident multiphonic

Htb 2

Cl en si b 1

Bn

Cbn

Cor 1

Cor 2

 R

‰.

Œ

      ? R ‰. ? ?

j    fff secco j   fff secco

Œ

‰

Œ



‰

Œ

Trp 2

&

Tbne

? j  fff secco

‰

Œ

Œ

?

‰

Œ

Œ

‰

Œ

Œ

sans sourd / mute off

Tbne b

Tuba

?

j   fff secco

sans sourd / mute off

j   fff secco j   ff poss

ã Perc

^j

lv

 ff secco

  &   

Vl I

Vl II

Alt

Vc

Cb

Œ

?

ƒ

(Ÿ) ~~~~~~~

‰

Œ

    ƒ

&

P

1 8 J  ƒ

π

2 4

∑

2 4

∑

ˆflz    ff sub 

ˆ ˜     ff sub  strid π

˜  π

flz

   

G

 

strid

3 16 ‰ .

3 4

∑

3 16 ‰ .

3 4

∑

&

       1 3 8 J 16 ‰ . fff espr

3 4

∑

?

43

∑

43

∑

43

∑

43

∑

43

∑

3 4

∑

^cuivré 3 4

∑

3 4

∑

43

∑

.  3 4 ß

∑

1 8 ‰

81 ‰

∑

3 ‰. 16

flz ˆ 18  J  ƒ strid

flz ˆ 3 . 16 J Ï

cuivré

^ˆ

ˆ 3  16   Ï

ˆ 81  j   ƒ strid

˜ 42  π

cuivré

flz

flz

 ç ^  ç

cuivré

flz  3 16  Ï

 81 J ƒ

42

∑

 81 J ƒ

 3  16 Ï

∑

2 4

∑

1 8 ‰

 3  16  Ï

 ^  ç

∑

42

∑

81 ‰

∑

1 8 ‰

  ç

∑

2 4

flz  3 16  Ï

42

Œ

     ƒ  

I strid  strid    

  J Œ ƒ p

42

F

P

1  8  Ï 18   

Ÿ ~~~~~~~~~~~~~~~~~~~~~~   81 J    ƒ π sp

msp

.

 . ß



3  16 ƒ

.

3 16

r   ggg ggg gg gg  ≈ gggg   gg   ƒ

3 ≈ 16

3 4 ‰ 43

j  p

 ∑

3 ‰. 16

43

∑

1 8 ‰

3 16 ‰ .

3 4

∑

∑

1 8 ‰

3 16 ‰ .

3 4

∑

42

∑

81 ‰

3 ‰. 16

43

∑

2 4

∑

1 8 ‰

3 16 ‰ .

3 4

∑

∑

r B  ‰. 

Œ

Œ

∑

2 4

?

r ‰. 

Œ

Œ

∑

?

r  ‰.  R

Œ

Œ

∑

ƒ

f

∑

2 4

f

lv

Enclumes

3  16  ƒ

battu / beaten baguette dure / hard stick

 81 J ff poss

P

^cuivré

  ç

cuivré

flz

3 16 ‰ .

 81 J ƒ

lv

 

sourd sèche / straight mute

Cymbale suspendue arco

∑

strid

sourd sèche / straight mute

∑

2  4    42

flz

Ressort gratter / scrape along

Œ

p

‰

F

Œ

strid

˜ 42   π

42

∑

3 4 .

∑

‰  f    

∑

3 16  J . p

∑

3 4

multiphonique strident strident multiphonic

Ÿ ~~~~~~~~~~~~~~ 1  8 .  J ƒ strid 1 8 ‰

  

r &  ‰. 

ff 

strid

∑

 

∑

smorz

   2  4 ƒ

Œ

&

3 16 ‰ .

42

P

   ƒ

smorz

     ‰. R

I

f

43

Ÿ ~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~ .  3 . 81 . 16 43 J  J f ƒ ƒ strid

42

flz ˆ   ff sub  strid

flz ˜ ˆ    ff sub  strid π

π

msp



             

∑

P

smorz

∑

D ½  E ½ 

∑

mettre la sourd sèche / take straight mute

Œ

Œ

π

2 4

Ÿ ~~~~~~~~~~~~~~~  2  4 . π  f sub 

Ï

 4

smorz

strid flz

mettre la sourd sèche / take straight mute

Grosse Caisse

ã

Hpe

‰

 .  ff sub 

˜ 

ˆ   ff sub  stridente

∑

π

multiphonique strident strident multiphonic

∑

flz

∑

π

ƒ strid      

Ÿ ~~~~~~~~~~~~~~~    42 .  π f sub 



3 16



  

flz

strid flz

 ff F

flz ˆ    ff sub  stridente

&

Trp 1

  .  ff sub 



Œ

˜ &  π

 ff sub 

∑

π

˜ &  π

      flz  

smorz

multiphonique strident strident multiphonic

π

prendre la Clarinette en si b

Œ

π

Œ

    flz     ff sub  π

81

   

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cl b

 .  f sub 

 & π &



multiphonique strident strident multiphonic

      flz    42  ff sub  π

smorz

flz

Fl

smorz

    flz     ff sub  π

Œ

DF 16253

7

37

&

∑

5 16

∑

42

∑

2  J 16 pp tenero

44 

Pte Fl

&

∑

5 16

∑

2 4

∑

4 4

&

∑

∑

2  16 J pp tenero

4  4

Htb 1

Ÿ .~~~~~~~~~~~~~~~~ . 2 4 J f

 2 J 16 pp tenero

Fl

Htb 2

& 

2 4

∑

2 j 16  pp tenero

4 4 

multiphonique strident strident multiphonic

5 16 ‰

   .

5

       5   16 R f espr

‰.

≈

3

&

∑

Cl en si b 2 &

∑

Cl en si b 1

Cbn

Cor 1

Cor 2

? Œ

Œ

 F

r   ß

≈

flz ˆ ˆ 5    16  ƒ

 5 16 J ƒ

flz

Trp 1

Trp 2

Tbne

Tbne b

Tuba

∑

&

flz  5  16 ƒ

∑

&

?

∑

 5  16  ƒ

?

∑

5 16

ã

∑

5 ‰ 16

∑

5  16 R ƒ

ã

&  Hpe

?

Vl I

& Œ

Vl II

& Œ

Alt

B Œ

Vc

? Œ ? Œ

unis

Cb

 

f  gg   ggg   g J

 p

∑

2 ^ 16 r ç secco

ˆcuivré ^ 2  4 Ï

∑

2 ˜ 16 j pp tenero

4 4 

42

∑

44

2 4

2 j 16  pp tenero

∑

2 4

∑

ˆ . 

  .

.

 f

^ˆ 

cuivré

Ï ^

cuivré

.

.

  .

.

.

.

 

^

cuivré

Ï ^

cuivré

Ï ^

cuivré

Ï

≈

5 ‰ 16 5 16 ‰

ôter la sourd / remove mute

∑

∑

ôter la sourd / remove mute

∑

∑

4 4

∑

∑

Œ

2 16

Enclume

Ressorts



ƒ

^

. ç

44

∑

∑





ç

.

lv

4 4

∑

∑

44

lv

∑

ggg   .... gg    ... g . P

.

 J

p

∑

≈

4 4

∑

∑

≈

4 4

∑

∑

≈

44

∑

∑

‰.

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       2 R ≈ 42 16 Ï P ƒ

44

∑

∑

‰.

42

44

∑

∑

 2 4 Ï

≈

‰.

  42  Ï P

  

5 r 16  f ß

≈



5 r 16   f ß

≈

∑

4 4

‰.

5 r 16   ß f

pn

2  16  ƒ

j   2        16          ƒ F E ƒ 2 2 ∑ 4 16 ‰

 2  4 Ï

non div

Œ

42

‰.

 π

∑

∑

≈

4 4

2 4

2 ^ 16 r  ç secco

∑

4 4

≈

5 16 r   f ß

 

∑

∑

∑

flz 2 J 16 ƒ

‰.

 

flz 2  16  ƒ

4 4

∑

 2  4 R ‰ . ƒ ç

E

flz  2 J 16 ƒ

2 4

 . J P

4 4

≈

4 4

 42 R ‰ . ƒ ç

‰.

44 

∑

. J P

Petit Triangle

2 J 16 pp tenero

flz  2 J 16 ƒ

2 4

≈

pn

  π

2 4

∑

5 r 16     f ß

pn

 π

‰.

Cymbale suspendue baguettes dures / hard sticks

  π

pn

∑

ˆ . 

flz

pn

  π

42

ˆ . 

 

flz

∑

‰.

Ï

 5 16 J ƒ

?

Perc

   P

bisb Clarinette en si b Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ~~~~~~~~~~~~~~~~~~~~~~~~~~  2 Ÿ 2   4  4 16 J 4    ƒ pp sub, tenero P f

ˆ. 

flz ˆ 5  16 J ƒ

∑

&

∑

5 16

∑

&

5 16 5 r ≈ 16       f ß

    π

? Œ

∑

bisb bisb ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿbisb Ÿbisb ~~~~ Ÿ ~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .       ‰ 2  4  J 16 J 4 f pp sub, tenero

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

5 16

2  4    ƒ

P P

 

 

 2 R 16 ƒ

 

 

 2  16 R ƒ  2 R 16 ƒ

© 2 ^r 16  ç

pizz

∑

≈

DF 16253

∑

.

   F

8

43 Pte Fl

Fl



Ó

∑

∑

∑

Œ

Ó

∑

∑

∑

Œ

Ó

∑

∑

∑

Œ

Ó

∑

∑

∑

∑

Ÿ bisb ~~~~~~~~~~~~~ Ÿbisb ~~~~~~~ Ÿbisb ~~~~~~~~~~~~~~~~~      Œ L F p

Ó

∑

∑

∑

∑

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  Œ &   L

Ó

∑

∑

∑

∑

? 

Ó

&

L 

 L 

&

Htb 2

& 

L  3

L

  Cl en si b 1 & ‰ 

Cbn

Cor 1

L

?

∑

Cor 2

&

Trp 1

&

∑

Trp 2

&

∑

?

∑

?

∑

?

∑

Tbne

Tbne b

Tuba

Œ

∑

& 



L

L

∑ ∑

ã

& Hpe

?

.

p

.

.

.   .      p F ∑

.

Ÿ ~~~~~~~~~~~  . Œ  L  f

∑

∑

∑

∑

Ó

∑

Ó

.

∏

∑

 J P

ˆ 

‰

ˆ   ƒ strid 

∑

  .

.

 .

.

Vl II

Alt

Vc

Cb

& &

∑ ∑

˜ .

ƒ strid 

 J

‰

 J P

‰

π

P

π

P

π

P

˜ .



.

∑

∑

Œ

∑

∑

Œ

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

≥ 

Œ

.

∑

 .     F p

≤

F ^

≥ . J f ^

Ciseau sur marbre

Œ

J P

‰

.

 .     F p

≥ ≈ 

P ^

J

‰

.

.

∑

≤

J

‰

.

.

≥ ^ J

∏ p ∏ p

≤

‰

≥ ^

J

≥  J f

≤

^

‰

 .     f P F p

J f

∑

‰

‰

≥ 

p sub

≤

^

J ‰ p sub

   P π

≥ ^ J

≤

‰

≥ ^

J

≤

≥ ^

‰

J

  

≤

‰

P

≥ 

^

J

 

ƒ strid  

ƒ strid 

^j

≤

 Œ

f

ç





3

 



3

 

  F

 

  p

  3

‰

≥ ≤   J 3 P

 

∑

     ƒ

‰

gg  p

Œ

      f p

^ ^

^

      f

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~ . poco sp

P

π

.  ∏

msp

 

II III

msp

∏

 strid 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~ .

ƒ 

  

strid

π

P poco sp Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~  ..     

∑

?

∑

∑

∑

∑

∑

∑

?

∑

∑

∑

∑

∑

∑

p

DF 16253

≥ ≤ J 3 f

poco sp

poco sp Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~           . 

∏

^

P

B

III

≥ ≤ J

3

avec un marteau en métal with a metal hammer

 ‰ J  ff

poco sp Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ (q) strid       .            ƒ  p ∏ ∏

 ∏

P

Scie à bois

lv

I II

très serré / very tight

.

π

Ressort

msp

Vl I

Ó

∑

Œ

      F p

∑

∑

∑

∑

.

multiphonique strident strident multiphonic

∑

Ó

∑

Perc

π

‰ Ó

∑

Œ

Scie à bois

ã

ƒ strid 

5

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

   J

Œ

&

Htb 1

Cl en si b 2

   

ƒ 

π

P

9

49 Pte Fl

Fl

∑

&

∑ smorz

∑

smorz

∑

smorz

             (h.) bisb              bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~ j trans trans        trans   j       .  J  j J   & p tenero f 7 ß p ƒ f f

( h)

(h.)

quasi sifflant / almost hissing Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ j  . 

π

irregolare

(

∑

smorz

pp)

      ‰

 .

trans

       P

3

j 

               

ƒ F ff espr

5

Htb 1

&

∑

∑

∑

∑

∑

Htb 2

&

∑

∑

∑

∑

∑

Cl en si b 1

&

∑

∑

Cl en si b 2

&

∑

∑

Cbn

Cor 1

?

j ‰   fff secco

? j ‰    fff secco

Œ

Ó

Œ

Ó

ˆ  &  f sub pp

ˆ 

Cor 2

˜ &  pp sub &



Trp 1

&

Trp 2

Tbne

? j ‰  fff secco

Œ

Ó

? j ‰   fff secco

Œ

Ó

?

Œ

Ó

‰ Œ

Ó

‰

Œ

Ó

  . . &  .  ƒ P

Tuba

ƒ

Perc

^ J ƒ

ã

Hpe

j ‰  fff secco ≥ 

ã

3

?

 ∑

 &  π

Vl II

&

Alt

B

II

Vc

Cb

 B

très serré / very tight

Vl I

∑

∑

∑

∑

∑

Ó

∑

∑

∑

Ó

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

L

L

sans sourd / mute off

  

A

F

p

     π

Ó

6:4

∑

 

très serré / very tight

∑

∑

pp sub

∑

∑

L

pp sub

P

∑

sans sourd / mute off

Tbne b

p tenero

∑

L



   

F

p

^ J π

6:4

∑



≥ ≤ J

≥ ≤ J

≥ ≤ J 3 π

 

  

F

5

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~             

Ó

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

smorz

3

^ J

‰

  F

p

3

‰



^ J

‰



6:4

∑

 

  

≥ ≤ J ^ J

3

≥ J

‰

^ J

≥ J

≤ 3

F

 p

≥ ≤ J

3

^ . ‰

‰

   

≥ ≤ J

‰

^ J



^ J

‰

3

‰



6:4

∑

 

  

  

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~      

&

π

?

∑

∑

∑

∑

∑

?

∑

∑

∑

∑

∑

DF 16253

10

54 Pte Fl

Fl

&

smorz

&

.

ƒ

P

smorz

∑

             . ƒ

p

Htb 1

&

∑

Htb 2

&

∑

& 

Cl en si b 2

&

∑

?

∑

?

∑

Cor 1

Trp 1

&

∑

Trp 2

&

∑

?

∑

?

∑

?

∑

Tbne b

Tuba

Perc

≥ ã J f ^

ã

P

 &   Hpe

?

F

.

‰

≥ J

‰

^ J

 p

Œ

3



Cb

flz

 

 

 

‰



∑

118

∑

118

∑

118

∑

∑

≥ J

.

^

‰



f

.

‰

∑

Œ

‰

43

∑

Œ

‰

43

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .  R ≈ p sub π

.

 p sub

‰

^

∑

Œ

‰

3 4

11 8

∑

Œ

‰

3 4

11 8

∑

ôter la sourd / remove mute

Œ

‰

3 4

11 8

∑

ôter la sourd / remove mute

Œ

‰

3 4

∑

11 8

∑

Œ

‰

3 4

∑

11 8

∑

Œ

‰

3 4

∑

11 8

∑

Œ

‰

3 4

11 8

j  ‰  fff  L

11 8

 J ç

ƒ

   

ˆ    fff

cuivré

 fff

cuivré

 fff

cuivré

 fff

 p

ß



Marteau sur marbre









Ï

 

cuivré

baguettes dures / hard and small sticks Tam-tam bord / edge

 J f

43

11 8

ˆ 

5

‰

‰

43

flz  

‰

43

‰

flz  

.

 ≈ R π

Œ

ˆ  

Œ

 

 

6:4

∑

strid

  Ï

frenetico

poss

G B 

 118    11 8

Œ

Ó

Œ

‰

Œ

Ó

Œ

F ∑

. 

Petit Triangle lv

   J sZp ‰

P

 J π ‰

Meno mosso q = 81 sub poco ritenuto sp Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   I   11 R ≈ 8 pp sub Ï ∏ teso

sp

msp

 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    &    

Ï msp strid

3 4

43 3 4

frenetico

Ï

3 4

sp

118

∑

∑

11 8

?

∑

∑

11 8

.

sp

pp sub

∏ teso

Ÿsp ~~~~~~~~~~~~~~~~~~~~~~~~ très serré / very tight .    pp sub

11 8

?

DF 16253

3 4

msp

msp

sp

43

∑

3

Œ

43

118

.

‰

43

Œ

flz

π

‰

Œ

∑

ˆ  

π

poco ritenuto

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~        118 R ≈ p sub π

118

5

ˆ  



6:4

118

∑

sp

Vc

3

Meno mosso q = 81 sub

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       11      très serré / very tight                                                         R ≈  &      8 Ÿ ~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~ pp sub ∏ teso Ï &

Alt

π

 ff

3

flz

π

 ∑

ˆ 

ˆ 

^

‰

ƒ poss Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   multiphonique strident . strident multiphonic 118   π ff

p

π

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       &  II

Vl II



3

ˆ 

≥ J

sp

Vl I

 

Ó

∑

&

∑

Tbne

‰



∏

&

Cor 2

‰



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cbn

legatissimo

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

Cl en si b 1

Bn

j 

trans gliss

f

5

‰

Ó



©^

∏ teso

3 4

 R ≈ B 43  ≈ B 43 R

r ≈ ‰  fff secco

Œ

Ó

Œ

‰

3 4

r ≈ ‰  fff secco

Œ

Ó

Œ

‰

3 4

pizz

pizz

©^

11

57 Pte Fl

Fl

Htb 1

& 43

& 43

q = 54   

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

3

3 3

3

3

3 3

3

3

3 3

3

 ® ®

   

F Ï π F Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~~ Ÿ ~~~~~~~~~~~ Ÿ ~~~~~~~~~~~  .                     Ÿ ~~~~~~~~~~~~ ≈ J J  

9:8

3

3 3

3

f ƒ Ï f Ï f Ï Ï f Ï ß ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ  .      

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~        ≈         

p

3

9:8

‰ Ï strepitoso (h.) Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .  . . multiphonique électronique / electronic multiphonic 3 Œ  &4  Ï strepitoso

p

F

π

Ï F Ÿ(h)~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . multiphonique électrique / electric multiphonic Œ  Ï F Ÿ(h)~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  multiphonique électrique / electric multiphonic . Œ  Ï F Ÿ ~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~         Œ 3 3 Ï F

Œ

(h.)

Htb 2

Cl en si b 1

Bn

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

3 &4

∑

prendre la Clarinette basse

?3 4 .  Ï strepitoso ? 43

 . Ï strepitoso

flz 3 ˜ & 4 .  Ï strepitoso

& 43

 .

Ï

? 43   .  Ï strepitoso ?3 4

j 

3

  Ï

j 

3

 

strepitoso

∑

Perc

Œ

Grosse Caisse

& 43 ? 43

Ï

j

Thunder effect

. 

q = 54

pn .   3 &4 Ï strepitoso

 F

3

 

j 



 

Œ

Œ

Œ

Œ

‰

Œ

 

Ï

3 pn & 4 .    Ï strepitoso B 43  .      Ï strepitoso

Vc

Cb

?3 4

Œ

   ( Ï)

? 3 arco 4   . Ï strepitoso

∑

flz





 

 



 

( Ï)

( Ï)



Ï j

Thunder effect

. 

  

pn

smorz

p

f

st

  

sp

fff sub

strid

j 

  pp sub



 p fff sub

  pp sub

‰

flz

j 

3

  fff sub

  

lv

Œ j 

 F

 fff sub

DF 16253

  fff sub

6

    ÿ  ÿ ÿ ÿ ÿ

Œ

F

‰

‰

®

6

ÿ ÿ ÿ ÿ ÿ F

∑ Œ

Œ

 



non div

F



  . . . . . 6

6



      . . . . .

 F

      . . . . .



 F

      . . . . .

 F

 . . . . . 

F

   

6

6

non div



´ ´ ´ ´ ´       

6

pn

 pp sub

 ´ ´  ´ ´ ´

F

non div

 

pn

  

 ÿ ÿ ÿ ÿ ÿ

non div

pn

pn

 

st

 ( Ï)

  

st

( Ï)

    .  fff

st

IV

 F

6

j 

3

   Ï

F

msp          

flz

9:8

gliss

 ÿ ÿ ÿ ÿ ÿ

   Ï

pp sub

 F

Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ´ ´ ´ ´ ´          6 Ï F

 π

Ï F flz Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ´ ´ ´ ´ ´         6 Ï F

  Ï

Œ

π

E

arco

   . Ï strepitoso

flz

Tam-tam



  

6

 

Œ



  

6

  Ï

Œ

≈

flz

Œ



Œ

unis pn

Alt

Œ

( h)

   F

flz

  Ï

∑



6

Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ‰ j      Ï F

Œ

j 

sp

Vl II

                    Ï

Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ j ‰         Ï F

5

 π

Œ

3



∑

Clarinette basse flz 6

( h)

‰

3 ã 4   .    Ï

Vl I

Œ

ã 43

Hpe

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  ? 43  .     Œ strepitoso

 P ?

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3   Œ & 4 .   Ï strepitoso Ï



j 



Œ

strepitoso

7:4

∑

flz

flz ˜ & 43  .  Ï strepitoso

Œ

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cl en si b 2

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .    multiphonique électronique / electronic multiphonic   3 . . Œ &4   Ï strepitoso Ÿ ~~~~~~ Ÿ ~~~~~ Ÿ ~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~      m           3 &4 3 3 3 3 Ï strepitoso pp sub

3

6

12

60 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

&

            3

3 3

Cbn

3

Ÿ .~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  ‰ & . Ï F Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~                J ‰ & 3 3 Ï F

? ?

Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ‰      . Ï F Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ‰     . Ï F

&   &  

Trp 1

Trp 2

Tbne

Ï

Tuba

Ï

 F

Ï

F

Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~  &    Ï F

Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~  ?       Ï F ?    Ï

Perc

flz

F 3

  Ï

  F

  Ï

lv

F

Œ ≈

∑

& Hpe

Ï Thunder effect ? j ‰ . 

Vl I

Vl II

Alt

Vc

Cb

&

Œ

F

Ï

& .    Ï B ? ?

F

  .    Ï

F

   . Ï   Ï

flz

flz

6

             Ï

6

          

 

F  F

‰

≈

Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Œ        Ï

‰

3

p sub

6

        ƒ

5

3

3

3 3

3

3 3

Î ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ .    flz

Î (h) Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .  Î

trans

( h)

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   .  Î Ÿ ~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~~~ Ÿ ~~~~~~~~ Ÿ ~~~~~~~~             

trans

3

3

   

flz

6

 



Œ



Œ

flz

ÿ ´

ÿ ÿ  Ï ´  ´ flz  3 Ï

flz

6

          

 ƒ

 

ƒ



    ÿ ÿ ÿ  Ï

 

 

 

 

 J



 

st

 p sub

 

     6 ƒ ∑

  

‰

   Ï

 

 

 

 

 

 

 ≥  III ≤      p sub f

‰

   Ï

 

 

 

 

 



 

‰

  Ï

 



 



 

 

 

6

  Î

strid

glis s

 



      p sub

^ ^ ^ 6^ ^ ^

Î

6

6

´ ´ ´ ´ ´ ´ ´ ´ ´ ^ ^ ^ ^ ^ ^           

6

  

Œ

 F





6

^ ^ ^ 6^ ^ ^

             ÿ ÿ ÿ  ÿ   ÿ ÿ ÿ ÿ ÿ Î Î

^ ^ ^ ^ ^ ^

12:8

                ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ Î ∑

lv

Œ

Î

6

flz

j 

3

Œ

Thunder effect

lv

. 



                                 Î

msp

 

 

 





 

       ff sub



 

 

 

 

                                       Î

 

 

 

 

 

 

  

 



 

 

                        Î

 

ff sub pn

     ff sub

      ff sub

msp

 

 



   Î



 



msp

msp

pn

st

^ ^ ^ 6^ ^ ^

 ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ       Î ^ ´ ´ ´ ´ ´ ´ ´ ´ ´        ^ ^ ^ ^ ^      

 

pn

pn

st

st



flz 

 

    . .. ƒ F

sp

 



flz

j 

  ƒ

8

 p sub

 

 

3

p



   

                ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ ÿ Î

flz

  

Ï

    . . .   Ï

3

  ƒ

Œ



6

flz Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ´ ´ ´ ´ ´ ´ ´ ´ ´ ^ ^ ^ ^ ^ ^                       6 Î 6 flz Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ´ ´ ´ ´ ´ ´ ´ ´ ´ ^ ^ ^ ^ ^ ^                        6 6 Î

∑

Œ

 

ƒ

lv

3

3

 J



Œ

j 

3

        

6



 

 ƒ

Œ

flz

    ÿ ÿ ÿ   Ï

            

flz

flz  ´  ´  ´ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   Œ   3 Ï



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .     Î

  ƒ

flz ´ ´ ´ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~         Œ   3 Ï

flz  ´  ´  ´    3 Ï

flz

 ƒ

Œ

 

Î

3

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .     Î

  ƒ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Œ       Ï

    ÿ ÿ ÿ  Ï

3

flz

flz

Œ

 .    

‰

3

smorz

  Ï

‰

3 3

Ï

3

j 

ã  Ï ã

3

3

3 3

3

flz

flz  & 

?

3

3

flz

Tbne b

‰

3

 F

3 3

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~                            

ç P Ï flz Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~~~~~ Ÿ ~~~~~~~~~         Ÿ ~~~~~~         ‰   3 Ï Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    . . Œ   ƒ Ï Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       . . Œ   ƒ Ï ~~~~~~~ Ÿ Ÿ ~~~~~~~ Ÿ ~~~~~~~~ Ÿ ~~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~~        Œ Œ 3 3

6

?               ‰   3  Ï F

flz

Cor 2

3

‰ Ï F Ÿ .~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . ‰ &  Ï F &

flz

Cor 1

‰

                             J

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

‰

Ï F ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ  .   

flz

Cl b

3

3

  

 

pn

  ff sub

 pp sub DF 16253

 Î

13

q = 160 sub ^

63 Pte Fl

˜

& R ‰. sffZ

Htb 1

Htb 2

Cl en si b 1

Cl b

& R ‰ . sffZ (Ÿ)^~~~~  . & R ‰ . sffZ (Ÿ)^~~~~  & . ‰ . R sffZ ^ & R ‰. sffZ

Cor 1

^r &  ‰. sffZ

Trp 1

Trp 2

p incolore  p incolore  p incolore 

 

 p incolore

 p incolore

^

^ & R ‰. sffZ

Œ

Œ

Œ

Œ

^ ?  R ‰ . sffZ

Œ

Œ

Tbne b

? ^ ‰ . R sffZ

Œ

Œ

Tuba

? ^r ‰ .  sffZ

Œ

Œ

r  ã  ‰ . sffZ

Œ

Œ

ã

Œ

Œ

Hpe

^ . r ‰  sffZ

&

∑

?

∑

Vl I

&

sffZ 8

  

 . J P ß

(msp)

Vl II

Alt

Vc

Cb

&

strid

III



‰ j      

sffZ 

^(msp) r

B  ‰. sffZ (msp) ? ^r ‰ .  sffZ

? ^r ‰ .  sffZ

&‰

III strid

  ff  msp

   ff 

 ‰. R  ç

.

           m 

III

 J p

 



P P

  

quasi bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    

p  p



 p

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

‰.

 p

  .

^

r ‰.   ç

 4:3

.

.

.

r ‰.   ç

 p

r ‰.   ç

 p

^ ^

∑

∑

∑

∑

∑

∑

sourd sèche / straight mute

∑

∑

sourd sèche / straight mute

∑

∑

sourd sèche / straight mute

mettre la sourd sèche / take straight mute

∑

Œ

.

 ‰

. p

  f

8

j  .  p ß 

 

 ƒ

sffZ    

glis s

strid

 ff 

Œ

Œ

Œ

Œ

‰

3

p

‰

‰

 J p strid

 

P

      gliss

strid

  ff 



   ff 



P P



j  .  p ß

  

sfZ      ff  Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

^

r ‰.  ç

DF 16253

3

 ÿ

≈

 ÿ

p

‰

‰



‰

J p



  

P

II



 p

Œ

      gliss

strid

  ff 



   ff 

 

P P

j  .  P ß

3

 

ff 

‰

strid

Œ

Œ

Œ

p

  

Œ

  



8

 ƒ



P j         Œ

strid

∑



  

 ƒ

P

 

strid

lv sempre

Œ

gliss strid

Œ

^r .  ‰ ç

 ƒ

j     

  

Œ

∑

 ƒ

Œ

 p

Œ

∑

E C D 



 ^ R ‰. ç

^

∑

∑ ∑

   ƒ

Œ

j        

  

Œ

 p

r ‰.   ç

mettre la sourd sèche / take straight mute

 p

.

mettre la sourd sèche / take straight mute

 

^r . ‰   ç

.

.

 

f

^

mettre la sourd sèche / take straight mute

gliss



mettre la sourd sèche / take straight mute

     

IV strid

  ç

7:6

P  p

^r

smorz

p

^

.

∑

(msp)

 

.

∑

q = 160 sub



.

.

 p incolore

 ^ & R ‰. sffZ

^ R ‰.  ç

.

 p incolore

& r ‰.  sffZ

.

P

5

Tbne

Perc

˜

‰.

.

.

smorz

f

? ^r ‰ .  sffZ ? ^r ‰ .  sffZ

Cor 2



? ^r ‰ .  sffZ

Cbn

^ R

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

˜ .

 ç p incolore quasi bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     . . ^ R ‰. p incolore  ç

^

Fl

˜ .

3

‰

‰ IV strid

  ff     ff 

II

 J p III

   



gliss

 strid



P 



P

Œ Œ

14

˜ .

67 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

&

&

˜ .

˜ .

.

&

.

ƒ multiphonique strident / strident multiphonic Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . .  ƒ

trans

Cbn

? ? ?

Cor 1

&

Cor 2

&

multiphonique strident / strident multiphonic

.



f espr

5

.

.

. .

∑

?

∑

?

∑

ã

∑

Perc Grosse Caisse / 2 Toms

Œ

ã

.

 f

.

Œ

. P

& 

 3



(8)

j  .  P ß

  

ƒ

(8)

‰



 

Vc

Cb

 J p

‰

Œ

Œ 3 ç p Ÿ ~~~~~~~~~~~~~~~~  . Œ  ç P

P

 

 

 



strid

ƒ

flz

.

ƒ

ff 

? Œ ? Œ

 .

f

  

p

3

p

‰

‰

 J p strid

  ff     ff 

       

gliss

strid







P P

ƒ

.

ƒ

.

∑

sourd sèche / straight mute

∑

∑

sourd sèche / straight mute

∑

∑

∑

∑

∑

∑

∑

Œ

∑

Œ

 p

^

 f

3

P

Œ



j  .  P ß

  

 ƒ

‰



j      

  strid

ff     ff 

Œ

Œ

Œ

Œ

  

3

p

‰

 J p strid

  ff     ff 

gliss

strid







P P



j  .  P ß

  

‰

F 3

Œ Œ Ÿ bisb ~~~~~~~~~~~~~~~~~  p

‰

Œ

Œ

Œ

3

p

‰

‰

  

 P

 J P strid

  ff     ff 

strid





P P

Œ

f

Œ

  p

 P

Œ

Œ

Œ

Œ

ˆ  ÿ F

ˆ

ˆ  ÿ

ˆ

ˆ  ÿ

3

 ÿ

ˆ

3

 ÿ F

 ÿ

.

p

. p

. p

. p

. p r   ‰.   ff

^

j  ç

Œ

^

‰

 ƒ

Œ

‰

Œ

 

 .  J ß

j

Thunder effect

.



‰

Œ

Œ

Œ

pn

. P



 

F

j 

gliss

j 

gliss

P

strid

  ff

Œ

ff   

Œ

∑

ƒ

strid

gliss



mflz    f

Œ



 Œ

 

            f p

 ƒ

       

Œ

flz



p

strid

Œ

. F

ƒ

j      

     ff

DF 16253

.



ff 

       



 

 Œ

‰

∑

 ƒ

P

p ‰

3

‰

 P j







ƒ

∑

∑

strid

    

4:3



 Œ

ff 

 

&

j 

P

j      

(8)

Alt

 

trans



? 

&

.

?

Vl II

.

∑

&

.

&

Vl I

flz

Trp 2

Hpe

flz

.

∑

Tuba

 f



&

Tbne b

Trp 1

Tbne

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~ .  Œ trans & . .   ƒ ç P (Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ strid flz Œ & . j Œ trans . .  ƒ .

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

 

ƒ ç (Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    . . .

smorz

Cl b



3

p

‰

‰ III

   ff 

 J p 3

         gliss

 IV

j Œ   P

15



71 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

&

 

ƒ 

 p



Œ

‰

Œ

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~   strid Œ & .  ƒ P

Œ

&

ƒ

p

3

 

 



 

ƒ   

F

ƒ

 p  p

3

Œ

Œ

Œ

‰

ƒ  

 

 P



Œ

‰

Œ

3

3

F 

‰

P ƒ Ÿ ~~~~~~~~~~~~~~~~~~~~   strid . Œ  P ƒ

F



 

ff  



P





3

ƒ

3

 J p

‰

Œ

Œ

p

‰

strid Ÿ ~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~  strid   . Œ Œ Œ Œ .   f π ƒ P strid Ÿ ~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   .  strid . Œ Œ Œ & . . . .     ƒ P ƒ ƒ p ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ (Ÿ)   . . m . m     j      & 4:3 ff espr F



 P 3

Œ  .  p j 

 



4:3

strid

Cl b

Cbn

Cor 1

           f p m    f

? Π?

‰

&  ˜

^

Trp 2

& .

Tbne b

Tuba

ˆ  ÿ F

Œ

‰

& j ß & .

ˆ

Œ

 ÿ F

Œ

ˆ

ˆ  ÿ

3

 ÿ

ˆ

ˆ  ÿ

3

 ÿ

.

Œ

 p

ã

∑

&

∑

?

∑



gl Vl II

 

ƒ

(8)



  . J ß

‰

Vc

Cb

j 

?

   ff 

.

 

gliss

loco

3

p

‰

‰

   ff 

IV

 J P 3

     iss  gl 

ç

^

3

3

ˆ 3  ÿ

ˆ  ÿ f

ƒ

˜

ˆ ÿ

^3

^



^

ƒ

^

  f

ƒ

f f

Œ



 



  . J ß

 Œ

.

ˆ

ˆ  ÿ

3

 ÿ

^3

^˜ 

^ cuivré

fff

ƒ

.

ƒ

.

ƒ

.

ƒ

.

ƒ

‰

Œ

  ƒ

 F

^

´

´

´

´

≈

ç

Œ

Œ

 ç

Œ

Œ  .

‰

‰





 

F



gliss

  . J ß

‰





 

j 



  

Œ . f DF 16253

gliss

 .

3

 .

3

‰

‰

   ff 

 J F

Œ

Œ

ƒ

Œ

‰

j  p

‰

Œ

Œ

˜ j .  ß

‰





F

strid

j 

gliss

P

   ç

F



 J p

Œ

 ç

       s  glis

 

‰

Œ

gliss

P

 ff 

 ƒ



ç

f

strid

gliss

       s  glis

j Œ   P

ƒ

 J

 J P

 

 J

p

3

3

  ç

‰

Œ

Œ

ç

‰

ˆ j  p

ˆ 

.

  ç



Œ

j   ƒ

≈

ˆ  J p

3

3

j   ƒ

 F

ç

Œ

ç

Œ

ˆ 

.



Œ

^

f

 p

∑

3

fff

3

  p

 

∑

P

   ff 

3

∑

Œ

   f

∑

 ff 

3

^ cuivré

3

flz

Œ

ƒ

^

^˜

ˆ´ 

    

∑

‰

‰

ƒ



∑

gliss

‰

.

Œ

strid

  

ˆ ´ 

ˆ  ÿ f

j   ƒ

 F

 

  F

  p

smorz

Œ

strid

f

Œ

f

‰

strid

ˆ´ 

Œ

f

flz m    ƒ

. f

f

  ƒ

 ƒ j Œ   P

flz strid

Œ

 

           F ƒ

Œ

^˜

ˆ´ 

ˆ´ 

f

ˆ  ÿ

3

 ÿ

ƒ

P

ff 

? Œ



F

&

ˆ

˜ 

j    ff

strid

(8)

Alt

 ÿ

ç

ˆ´ 

ˆ  ÿ

3

Œ

gliss

&

Œ

.

Œ

&

ˆ

˜ 

.

(8)

Vl I

flz m      P ƒ

.

Perc

Hpe

ƒ

.

? .

ã

        ƒ P

.

? .

?

f

Œ

 

 

.

^˜ j

Trp 1

Tbne

  p

.

ß

Cor 2

Œ

flz

Œ

 

strid

flz

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

? Œ

strid

flz

3

‰

‰

  J P

strid

    ç   fp

  p

    gl iss

 

 Œ

16



75 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

&

 

ff  



&

   J p



‰

Œ

Œ

3

‰

ƒ p Ÿ ~~~~~~~~~~~~~~~~~~~~   strid Œ & .  f π

&

ƒ



m

Bn

Cbn

Cor 1

Cor 2

?

flz

˜ 

& Œ

ç

& Œ

Trp 1

&

Trp 2

^ &  ç

´

Tuba

  ƒ

ã

Œ

Vc

Cb

‰

Œ

‰

ç  ç

.

p

3

.



?

.

j  p



Œ

Œ 



 



p

˜ j .  ß

Œ

‰

f

     

Œ



  flz strid

Œ

  f

 



j 

‰

Œ

‰

Œ

^

´

 ^

´

P

p

   3

‰

‰

P

     3

f

Œ

  p

 

   f

strid

Œ

        ç p

F

Œ

˜ 

ç

^

´

^

´

´

´

ç

‰

Œ

‰

Œ

‰

Œ

´

´

ˆ 

.

ˆ  J p

3

˜   ç

ˆ j  p

ˆ 

3

.

Œ

^

´

 ^

´

‰

Œ

‰

Œ

´

´

P

Œ

flz  

P

 .



ç





 .



ç

3

3

 .

  ç

ç 

gliss

j 

strid



 

strid

.

Œ

3

‰

^

´

˜ j .  ß

Œ

 J p

‰

Œ

j  p

‰

Œ

strid

Œ

  f

‰

flz

   f

j 

ç 

gliss

´

´

ˆ j  p

ˆ 

3

 .

≈

Œ

‰

≈

Œ

‰

.

ç



.



ç



3

3

.

  ç

 ‰



.

.

.

Œ

‰

Œ

´

 J P

        ç p

gliss

Œ



 

strid

˜ j .  ß

3

‰

 ^

´

P

^

´

ç

‰

Œ

 J p

‰

Œ

j  p

‰

Œ

Œ

 Œ

Œ

Œ . DF 16253







j 

ç 

gliss

´

´

´

´

˜   ç

3

p

‰

‰ strid

 J P

    s   is gl

        p ç

Œ

ˆ  J p

3

ˆ j  p

ˆ 

3

 .

´

Œ

 ´

Œ

F

.

 ç



.

 ç



3

3

.

  ç



. p



 

strid

Œ .

´

´

´

´

´

 J

‰

 J p

‰

j  p

‰

 .

.

˜ j .  ß

.

.

‰

.



.

.



F j 

gliss

P

  

ç

´

 p

 ç 

‰

p

3

‰

F

gliss

P

  

 sfZ

f

Œ

ˆ 

.

ç

ç

P

F

gliss

  P

 

˜ 

´

 J

strid

f

^

Œ

Œ

 ƒ

‰

´

p

3

 ç 

ƒ

p

    

Œ

ˆ  J p

3





F

     

smorz

∑

3

 flz 

∑



 

∑



 .  p



 

∑

P

4:3

∑

    

‰

˜   ç

ˆ 

.

ç

´

‰

P

  

Œ

f



 .  p

∑

 ç

 sfZ

  p

 

˜ 

Œ

gliss

3

‰

.

j    ƒ

   f

ç

 p



flz

^

 J

p

3

´



p

    

Œ

smorz

  

‰

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~  strid Œ .  π f

4:3

  f

ç

´



 J p

ƒ p strid Ÿ ~~~~~~~~~~~~~~~~~~    . .   f π

3

 .  p m



3

P

Œ

Œ

∑

Œ

‰



ff   

.

Œ

      gliss

 J P

Œ

smorz

flz

ç

P

ç

‰

Ÿ ~~~~~~~~~~~~~~~~~~~  strid Œ .  π f

 .  p



3

3

4:3

 

Œ

F

gliss

strid

.

 J p

3

  f

ç

? Œ

 J



3

  ç



ç

ˆ j  p

ˆ 

3

 .

∑

&

ˆ  J p

3

?

gl

Alt

ˆ 

.

∑

&

Œ

  p

 

&

&

Œ



? Œ

(8)

Vl II

´

´

? Œ

(8)

Vl I

´

? Œ

Perc

Hpe

´

˜   ç

ç

ã



   J p

ƒ p Ÿ ~~~~~~~~~~~~~~~~~~~~   strid . Œ  π f

P

.

´

Tbne b

3

.

^

Tbne



smorz

        f

ff   

Œ

flz



flz strid

smorz

? Œ

3

  p

‰

smorz

  

Œ

Œ

Ÿ ~~~~~~~~~~~~~~~~~~  strid Œ .  π f

  f



‰

 

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

? Œ

 J p

ƒ p Ÿ ~~~~~~~~~~~~~~~~~~~   strid . Œ  f π

3

 .  p

P



 

3

P

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~  strid Œ & .  π f 

ff   



3

p

‰

‰ strid

 J P

         gliss

        ç p

 Œ

f

17

‡

 ˜ .

79 Pte Fl

&

Fl

&

Htb 1

&

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

π gelé / frozen     ƒ  .

f

Œ

? Œ

^ J & ç

‰

 ^ & J ç

‰

π

‰

Œ

Œ

j   ƒ

‰

Œ

Œ

ç

(8)

≥ .

3



lv

P

Œ

Œ ∑

≤ . p

gliss

strid

ç

(8)

gl

&



 π

j   ƒ

II

Alt

Œ





&

Œ

π

? Œ

&

Œ



? Œ

?

Œ



strid

gliss

   sfZ

3

‰

≤  p

III

Cb

? Π?

. pp sub





‰

 p

Œ

F

.

Œ

Œ



 F



 π

   

     

p

F

Œ

Œ





π

.

. F ^ ´

p ´

‰

 ^ J ç

‰

Œ

´ J F

Œ

 ´ J F

‰

^ J sfZ

‰

Œ

Œ

‰

 ^ J sfZ

‰

Œ

Œ

.

.

.

.

3

 



lv

P

strid

f

.

Œ

≈

Œ

Œ

F

p

. F

p

π

∑



Œ

ç

∑

≤ . p 

Œ

Œ

∑

gliss



3

Œ

strid

p

j 

p

≤  &      π ç

3

‰

≤  p

gliss

j  ?

f

Œ .

DF 16253

   ç

5

3

Œ

Œ

lv

∑

≤ . p

 

Œ

≤ &  π

j 

p

strid

ç 

ç ≥   

gliss

strid

5



 ç

≥ .

≤ . p

ç    ç

ç

∑

 

Œ



Œ

lv

 ç j 

≤  p

≥ .

strid

gliss

≈

∑

Œ

π

p

.



∑

gliss

3

ç

Œ

 π

5:3



 ^  ´  ´

F



∑

strid

‰

ç

.



∑

gliss

strid

j ?

 F

 

p



.

ç   

5

‰

. P

p

p

^ J ç

F

Œ

  F

. F

≥ .

III



π

 

Œ

p

.

ç

strid

.

≈

p

F 

 p

.

 

f

.



Œ

≤  &      π ç

Œ

 π

p

        

5:3



 sfZ 

 

˜

 ˜

 

 f

p

 ç

p

 

 

π

strid

Vc

 

gliss

j 

ç

    F

 F

 π

? Œ

G

π

 

˜

& Œ

8

Vl II

Œ

Œ



   

f

.

Œ

˜  π

Œ

.      

≈

.

F

∑

& Œ

&

p

 F

?



 

.

p

π

f

  

       π F

? .

ã

Vl I

Œ

π

& Œ

Perc

        

π

 & . f

ã

Hpe

Œ

p

3

˜ .

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

˜ .

3

‰

≤  p

gliss

Œ  

strid

gliss

j  ?

f

Œ .

≤  &      π ç 5

gliss

j  ?

f

18

‡)

 ˜ .

(

83 Pte Fl

&

  Fl

&

 

Htb 2

& .

Cl b

Cbn

 

&

? Œ

Tuba

Œ

? Œ

&

Alt

&

 

p

 

P

f

Œ

Œ

 p

P

 

Œ

 

   





.

 p

P

f

Œ

Œ



p

π

3

Œ

Œ

lv

∑

≥ .

 

Œ



P

? Œ .

´

´

´  ´

3

‰

≤  p

j 

gliss

Œ

Œ

Œ

Œ

Œ

´

F

ƒ

´  ´

F

f

Œ

Œ

.

lv





3

Œ

Œ

Œ

Œ

lv

Œ .

Œ



ç

∑

j 

p

3

gliss

F

p

ƒ

Œ

Œ

´

´

´ 

F

ç

≤  &      ç π 5

gliss

j  ?

f

Œ .

DF 16253

j 

p

3

‰

≤  p

≤  &      ç π 5

gliss

j  ?

f f

Œ

 ^

^

^  

ƒ

ƒ

∑ lv

&

Œ

Œ

∑ ∑

≤  . p IV

j 

p

3

ƒ

^

.

j 

 ç

^

ƒ

ç ≥  

strid

^

ƒ

 

Œ

 ´

ƒ

^

^

´

´

 ´

 ç

p

´

F

≥ .

≤ .

ç ≥  

ƒ

ƒ

Œ





∑

 

strid

 ç

p

≤  p



3

 



.

≥ .

≤ .

‰

ƒ

5



∑

ç gliss

≈

.

strid

j  ?

Œ

.

≤  &      ç π

ƒ

Œ

.

ç ≥   

5

 ^

≈

.

 

Œ

^

´

.

ç

strid

Œ

 ç p

strid

ç

.

≥ .

p

.

´

  

f

 

 ƒ

.



p

ç ≥   

π

‰

.

≤ .

ç

. F

.

f



≈

Œ  f p flz Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ strid .   ƒ

.



p





∑

.

ç

 F

ç

Cymbale suspendue arco





≈



multiphonique strident / strident multiphonic Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . .  ƒ

Œ

 f

   

ƒ

Ÿ.~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  multiphonique strident / strident multiphonic .  ƒ

trans

P



 J

f

trans

       

 

‰



f

P

^  ´

∑

?

f

ç

Œ

 

Vl II

 

^

? .

&



.

Œ

 p

 

? .

(8)

Cb

Œ

‰

&

(8)

Vc

Œ

. P

∑

?

Œ

 

.

5:3

∑

&

Vl I

f

  π

&

(8)

     

P

.

ã

≈

 

f

.

F

? 

Perc

p

f

   

ã

Hpe

Œ

 

.

   F

? .

&

Tbne b

 π

Cor 2

Tbne

        

.

F

& .

Trp 2

p

 

Cor 1

Trp 1

‰



  

œ

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

.

&

Cl en si b 1



f

Htb 1

˜ 

˜ .

‰

≤  p

gliss

   

Œ

  strid

   ç

5

 ∑

≤  π

&

gliss

j  ?

f

19

˜

molto rall 87 Pte Fl

& Œ

∏

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

&

F

π

∏ 

& Π&

?

∏

 

ƒ

3 π

P

.

 J

p

3

m 

p

f



‰

 ÿ

p

5

espr

.

Œ

Œ

. &  pp sub

pp sub

?

∑ ‰

Œ

&    .   ∏ ° ã Œ

Œ

 J f

 P

≥     

(msp)

strid

3

Vc

Œ

‰

≤   

J

Cb

‰

3



p

f

strid

gli

ss

Œ ≥          ff 

≥    

Œ

IV

ff  ∑

? j  ç

  

j 

trans

p

F

π

^

Œ

j  ç secco

‰

F

.

Œ

Œ

π  

π &

Œ

‰

9:8

smorz

  J

p



m 

F





π

P p p

3

3

         trans 

π

F

bisb

Œ





π

F

‰

Œ

‰

Œ

‰

Œ

‰

Œ

Œ

j  ç secco

ˆ  π

ˆ 

˜  

. P

 π

 F

 

P

π

F

.



 

π

F

∑

       

    

F  J f

P

lv



 p

∑

π Œ

(msp)

‰

Œ Œ

Œ

Œ

f

f

Œ

 π

‰

f p p f   IV      (msp)       Œ  p f π f

Œ

     ≥    

Œ ‰

©^

j  ç secco

f Œ

strid

P





 p

∑

π

Œ Œ

DF 16253

F

p

F

 

F

p

‰

Œ

‰

.  J P

p

p

p

 p

Œ

‰

3

‰

p p

3

‰ ‰

f

π



p

p



 p

p

 



 



p

p

p

p

 

p

*

‰

         p

Œ



≥ strid           

∑

Œ

Œ

f p f               Œ  pf π f

‰

 f



f

f ©^ j  ç secco

3

ƒ



  

P

 

 p

∑

π

Œ Œ



f

≥ ≥ ≥                       P πF p f p

                ≤         f p p f              p f pf

π Œ

8

Œ

3

5

lv

 

 J p

                ≤     Œ  

Œ

p

‰

p

strid strid ≤                J          f π p f π

π

Œ

p

    

F °  J f

q = 60

           III         ≤  Œ    π

Œ

π *

∑

5



P



 J p

˜  F F

f

‰

F

π

f P

3

^

Œ

 3



5

3

M 

 J P

Ÿ ~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ m  .  j  



7

‰

bisb



7

P

 Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ≥strid gliss irregolare  ≤           

pn

? ©^

π



strid

gliss

≤  π

& Œ

Œ

F 

ˆ  π

Œ

f Œ

F D 

III

pizz

 

‰

       

lv



Œ

(8)

ç

 3

ôter la sourd / remove mute

  

    

& Œ ƒ ? Thunder effect

&

flz

P

molto rall

Alt

m        f

.

? .

? ^j

Œ

π F

.

& . pp sub

≥  

π

. P

(8)

Vl II

P espr

ˆ

. pp sub

F

p

5

smorz

Œ

ˆ

&

.

  

ˆ . P

 . 

Vl I

.

P

Vibraphone

Hpe



ˆ & . pp sub &

π

 j 

∏

 ç

≈

P

^

. J

 5

π

m  

Œ

π bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .     .  .



? Π?

π

.

& Œ

 ç

Perc

π

P

Œ

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

P

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   .    . quasi bisb

Fl

q = 60

˜ .

≤    

loco

Œ ‰

.  J F

(pizz)

p   f

   

9

. P

20

Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

∑

&

∑

&  . &   f p

.

&  .  f p

.

&

5

5

≈

≈

≈

≈

≈

5

    . . f p

. . . . .     

f p

     . . . . . f p

≈

     . . . . . f p

 ? .

≈

‰

≈

‰

≈

?  . f Œ

5

  

 

 ? 



 .



 .

f

5

 



 



 .

?

‰.

5

f 

‰ P

5

lv

Œ

Alt

p 

Cb

&

   

f gliss sifflant  ≥  

p

‰





∑

j  ∏

‰ ‰

     

 







ã

‰

. J F

Œ

∏

 p

gelé / frozen

.

Œ

 p

.

∏

 p

gelé / frozen

Œ

Œ

∏ 

f

gelé / frozen

‰

  f

 . p

Œ

  f

 p

 . p

‰

‰

j  ∏

‰

j  ∏

‰

 J ∏

‰





Œ

∑

ôter la sourd / remove mute

∑

∑

∑

ôter la sourd / remove mute

∑

∑

∑

ôter la sourd / remove mute

∑

∑

∑

ôter la sourd / remove mute

∑

∑

∑

∑

∑

∑

Œ

≈

 .

F

r ‰. .  ƒ F

≈

∏

^ ´

 .

F

 .

∆

^´  .

r ‰. .  ƒ F

≈

^ ´  .

F

 .

^ ´  .

ƒ

 .

r  . F

‰.

≈





Œ

∑

^´  .

π

∑

^ ´

3

3

∑

 .

3

3

∑

sur bois / on wood

3

‰          F p

∑

 .

^ ´  . F

^ ´

 .

 . ƒ

r  . F

‰.

 . 

p

∑

∑

∑

∑

∑

∑

q = 54 loco pn

    . . . . .  .   fppp fppp fppp

  . . . .  fppp

  . fppp

 

  . . . . .    fppp fppp

 

      . . . . . fppp fppp

          . . . . . . . . . fppp fppp fppp

  . . . .  fppp

  . fppp

 

  . . . . .    fppp fppp

 

      . . . . . fppp fppp

          . . . . . . . . . fppp fppp fppp

          . . . .  .    fppp fppp

   

          . . . . .    fppp fppp

   

       . . . . .    fppp fppp

 

 

                    . . . . . . . . . fppp fppp fppp

 

     .  . .  . .  fppp fppp

 

      . .   .    . . .  . .  .   fppp fppp fppp

loco pn

    . . . . .  .   fppp fppp fppp

Œ

B

 Œ

?

  ƒ

 

.

œ

∑

gelé / frozen

gratter le bord régulièrement avec une batte en métal scrape the edge regularly with a metal bar

π

5

∑

.

  .  p f

π

Œ

Œ

f

? Œ

π

Ÿ ~~~~~~~~~~~~~~~~~~~~~~ gliss sifflant            Œ   F π

6

Vc

 

Œ

        j &   f π &

 

Œ

rall

Vl II

Œ

p

Œ

?

(8)

∑

 J ∏

Œ

Œ

ff poss

&  p

Œ

.

     

 

Œ

5

∑

Route balais / brushes

& 

Vl I

‰

π

sans sourd / mute off

   P f

  

∑

j  ∏

π

5

?     f

≤

Œ

‰

π

&   f

III

Œ

. .  . .  Fp

     

&  .  f

(8)

‰

∑

j  ∏

‰

π

      .  f

ã

Œ

    . . . . Fp

  ff 

& .  f

Perc

Fp

π

? Œ

&

. . . .    

π

f

5  &      

Hpe

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

q = 54

rall

91

. P

non div pn

           .    . . . . .     fppp fppp fppp pn

    . .     . .   .   . fppp fppp fppp Œ

≈  p

 Œ  .  P f

    . . .  .  fppp

DF 16253

   .  fppp Œ

 

       . .    . .  .  fppp fppp

≈ 

 p . f

 p

‰.

 R p

 . f

 p

‰

Œ

Œ

21

95 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

œ

& Œ

Œ œ

∆

3 3

             Œ 3

∑

j  P

? .

? Œ



3

  J F



3

‰

  f

 p

‰

Œ

3

∑

&

∑

&

∑

sans sourd / mute off

Trp 1

&

∑

sans sourd / mute off

Trp 2

?

∑

sans sourd / mute off

?

∑

?

∑

Cor 2

Tbne

Tbne b

Tuba

ã

Œ

≈

Perc

ã

Hpe

Vl I

Vl II

Alt

Vc

Cb

^ ´

 . F

  

∑

?

∑

&     

    

B            ?      ? Œ

 p

‰

p

3

Œ

   f

f

m 

Œ

3

j  P

3



5

 3

   f

f

3

M



j 

3

       3

L

L



π

L

j .

3

L

j .

π

‰

3

≈

^ ´

 .

F

^ ´

 .

ƒ

r  . F

3

L

≈ Œ

Œ

≈ Œ

Œ

≈ Œ

Œ

≈ Œ

Œ

≈ Œ

Œ



flz

P

3

       J      p F f

  f   f

‰.

Œ

Œ







‰

‰

3

Œ

arco

‰

f

3

 F

ƒ

3

M

 J

‰

 p

‰

L

L

π

π

  f



L

π

L

π

L

Œ

‰

j  . F

Œ

‰

j .  F

^ ´

 .

F

^´

 .

 .

ƒ

r  . F

3

f

‰.

Œ

j 

P





P

3

Œ

‰

3

π



3

p

3

4 4 ≈

3

          F ƒ 3



 J P

3



  Ï









 ƒ

3

   .

 J

44

3

‰

4 4

‰

‰

44

 F 3

F

3

44

44

ƒ 

ƒ

F

4 4

44

. π .

4 4

.

44

.

4 4

.

4 4

π π

π π

flz

  f

P

flz

  f

Œ

Œ

44

Œ

Œ

4 4

r ‰.  . ƒ

44

P

Œ

≈

^´

 . F

^´

 .

 .

 .  4 4 f

∑

∑

∑

4 4

∑

∑

∑

4 4

     .    .   . . .  .  . . .  .     fppp fpp fppp fppp 3

 f



 . 

 J p

‰

 

3

 

44

3

 flz . J

3

3

f

≈

  .  fppp

f

L

             . . . . .    . . . .  .     fppp fppp fppp fpp

                  . . . .  .  . . . . .   fppp fppp fppp fppp



L

 

 .







  f

 





. . . . .    . . . .  .    fppp fppp fppp fpp

  . fppp

  f

  f

      . . . . . . . . .  fppp fppp fppp

3

sans sourd / mute off

       

f



 J p

3



   f



.

3

p

3

. . . . .    . . . .  .     fppp fppp fppp fpp

Œ



Œ

‰

 . 

  . fppp

    .    .  . .  . . .  .  .  fppp fppp fppp

 .



F 3

F

3 3



Œ

3

ƒ

Œ

f



f

‰

3



P

p

j .

π

  J

3

j .

π

   f

F p

‰

∑

Œ

P

∆

           3 3 3 f p P

Œ

3

∑

  .  p f

p



3

.

Œ

≈   





π

  f

r ‰.  . ƒ F

Œ





π

j .

      . . . .  . . . . . fppp fppp fppp

≈  p

   

Œ



3

 J p

3

.

Œ

.





   f

 .

3

œ

π

       p f

F



3

3

F

 . 

&

&



?

^´

 .

3

Œ

3

   F

‰

&

Cor 1

p

F

 

3

Œ

 F 3

? 

3

Œ

& . &

3

P

∆ 3

p

&

3 3

j 

‰

            ‰   F p F p

3

F

Œ



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

∑

&

 

 p

‰

Œ

Œ

DF 16253

     . . . . .  fpp fpp



. . . . .   fpp fpp

 

     . . . . .   fpp fpp

 

   . . .   . . fpp fpp

3

 J p

 f

 

3

p





      . . . . .  fp fp



 

 

      . . . . .    fp fp

 

  . fp



 

. . . . . . . .   fpp fpp

  .  fp





   

         . . . . . . . .  .    fpp fpp fp

 

  



       . . . . . fp fp

        . . . . . . . . fpp fpp

‰

   . .   .  . . .  . .   fpp fpp Œ

 .  fp Œ





3

fp

      . . .   . . fp fp 3

 J P

 ƒ

 P

‰

  . . . . 44

Œ

4      4 . . . .  fp 4      4  . . . .  fp . . . 44 .  .  fp 4 4

22

99 Pte Fl

Fl

Htb 1

Htb 2

& 44

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba



Ï m 

‰

3



ß F   4 R &4 ƒ

Œ 

f

M 



p

‰

ç Ó

?4 4

Ó

?4 4

Ó

& 44



Ó

? 44

Ó

ã 44

 J p



4 &4

 

p

Hpe

A

?4 4

Vl I

4 &4

Vl II

4 &4

Alt

B 44

3 4

3

‰

F m 

ƒ 

 

 



 

p

flz



ƒ

flz



 

ƒ

 

lv

5



                           fP

           Œ fP f

5



 

 

 



3  4 ß 3 4





ƒ



  fF

lv

Œ

Tam-tam

 p





5





5



ß

 

 .  

Vc

?4 4

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .        p

3 4 .    

Cb

? 44

Ó

43

 

DF 16253

∑

U ∑

2 4

∑

U ∑

m 42  . f

smorz

      

U ∑

 P fP

2       . 4 F

U ∑

2  4 

U ∑

42   F



F

U ∑

2 4

p

p

U ∑

  F

p

2  4  F

p

U ∑

2 4    F

U ∑

3



p

 2  4 F

p

42 j  f

U ∑

2 4 Hggg  g  F 2 4

Vibraphone

&

A C 

 

U ∑

U ∑ U . I

ƒ pp gelé / frozen

ƒ

U ∑

lv

.

°

. J p

3

U ∑

ƒ 

2 4

ƒ

U ∑

 42  

 

∑

U ∑

ƒ

     

2 4



U ∑

p



∑

 42  F

ƒ

5

42

U ∑

ƒ

Œ

U ∑

∑

p

flz

  fF

42

 42 F

ƒ

 

Pesante q = 54

U ∑

U ∑

flz

      3                 4                        Ï ƒF

43

 p

ƒ

flz

                               43          F ƒF ƒ

     p

flz

43  f

Œ

 

ƒ

P

ß



ƒ ƒ

43 Œ

 

flz

43 Œ

∑

 

ƒ

M 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ strid    ƒ

43 Œ

  f

5

F

flz

3  4

P

Tam-tam

5

m 

9:8

3 4 .

  f

   fp

43 

  f

 

ƒ M 

3

3 4 

p

ß

M 

3

3 4 

p



m 

3 4 

Ó



‰

P

               

quasi bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3  .    4 ƒ

43

Perc

ã 44

43

ƒ

         

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  . multiphonique électronique / electronic multiphonic 3 .  4  ƒ

p

  f

? 44

‰

43

      

ß ß ß ƒ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .    multiphonique électronique / electronic multiphonic 3 4 . ƒ

ß

 . 

p

  f

?4 4

 p

f

4 &4

≈

 p

  f

4 &4

m 

P

 p

  f

?4 4



f M 

(h)

trans

 J

‰

trans

p

? 44

          

ß

.

‰.

P

m 

ß



4 &4

       scintillante



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 44

4 Cl en si b 1 & 4

Cl b

j

π

≈

Œ

Œ Œ Œ Œ Œ Œ Œ

Œ

gratter le bord avec une batte en métal scrape the edge with a metal bar

‰

Œ

lv

∑

Pesante q = 54

2 4      F 2 4 .  F

    42  

π 5

     . f

F

5

 

π π

U ∑

2 4

∑

U ∑

42

∑

23

103 Pte Fl

∑

&

∑

∑

Htb 1

&

∑

 f

Htb 2

&

∑

.  f

∑

Cl b

Cbn

Cor 1

Cor 2

Trp 1

?  f

5

p f

m   

Tbne

Tbne b

Tuba

 

 m   . 

p

 m   .

Œ

&  .  f

‰ ‰

π

 & . f

‰

π

&    f

j 

 

 ? .

‰

π

‰

π

f

? .  f

‰

π 3



 J

 &        

‰

π

j   f

‰

Œ

5

Hpe

Vl I

Vl II

Alt

Vc

Cb

&      ‰  f P ?

lv

?

pizz

  f

 P

.

p

smorz



   

5

j 



p p

 .

f

p

.  f

p

 .

f

p

 .

f

p

  f

j 



3

P

3

‰

5

∑

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 

π

‰

  .

7

        P

5

lv

lv

  fp

  fp

  f

 .

  fp



‰

 

π

       

 

  π

6

Œ

       f P    Œ  

Œ





P  . F

Œ

   

F

3

p   f  f

F

6

 

p

5

Œ

f

Œ

f

Œ Œ

DF 16253

Œ

f

Œ

f

Œ

f

         

Œ

f

 

f*

F

     F p



5

 



 p  p

 p  p 

p

p

 p  p 

p

∑ 

f 

lv

f

∑

∑ ∑

                                      

     

ƒ p

                                          J

.   

  

‰



Œ

    

Cymbale suspendue

∑

 . 

    

flz

9:8

Œ

f

      

. J

f

  fp

Œ

‰



j 

      

Œ

f

  fp

  

3

pizz

 p

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~        π f p

  f

 π

≈

f

P

smorz

smorz

 strid 

 

flz

trans gliss

fp

‰

∑

f

p

π f Œ

f

                             

    

 . P

π

fp

‰

∑



‰

Œ

  

p

‰

∑

f

espr



       f P    

 .

   f

           Œ f

7

∑

.

flz

     π f

 

Œ



 ff espr

P

5

π

11:8

  F

Œ

 B      f ?

battu / beaten

&      f &    f

π

.  f

f

3

Perc

ã

.  f

  

Œ

 

6

  f

π

.  f

5

  f

7

p

      f espr

9:8

f espr



   f

? j    f

f

?

3

3

Trp 2

flz

5

   P f

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~               

Œ 

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Œ      π f π

   

 ?  ?

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&   f

∑

π

quasi bisb

Cl en si b 1

∑

smorz

&

Fl

∑

ƒ p    f p

arco

 p

 f p

arco

 p



     

 f p

  

  

24

108 Pte Fl

Fl

&

Htb 1

&

Htb 2

&

Œ

∑

&



       

Cl b

&

j 

ff 

∑

^ ´

M 

Cbn

Cor 1

Cor 2

?

?

 f espr

Trp 2

& J

Tbne

Tbne b

Tuba

?

 

&

∑

∑

‰.

Œ

∑

∑

r ‰.  ç secco

r ‰.  ç

Œ

∑

∑

Œ

∑

∑

U ∑

4 4

  ‰. ÿ ç

Œ

∑

∑

U ∑

4 4

‰.

Œ

∑

∑

U ∑

4 4

^ ´ . ‰

Œ

∑

∑

U ∑

4 4

‰.

Œ

∑

∑

U ∑

4 4

^   ´ ‰ .

Œ

∑

∑

U ∑

4 4

Œ

∑

∑

U ∑

4 4

∑

U ∑

Ï





Ï

 J

Ï Ï

Ï

&ΠPerc

㠌

 π

& Hpe

p

?≈

   

  6

ç

^

^   ´ ç

ç

 ^ ´ ç ç

^

r ‰.  ç

‰

lv

^ . ‰  ÿ  ff ç secco





^ ´   ‰.

^   J Ï ç * °

       

       

Grosse Caisse

4 4

Œ



       π °

U ∑

 . ‰ R Ï ç

^

.

4 4

r ‰.  ç secco

Ï

?

U ∑

∑

^



?

∑

∑

Ï

3

∑

Œ

´ ^  

 ÿ Ï ç

4 4

‰.

Ï



U ∑

strid

&

Trp 1

flz

& ?

  

∑

Œ

∑

Ï ç           

4 4

∑

Ï ç

smorz

U ∑

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~ Ÿ ~~~~~~~~~~            p

∑

∑

‰.

5

Bn

Œ

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

?

‰.

Ï ç Ÿ ~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~     .                               J ≈        5  L p 3 Ï ç 3 P ^     R ‰. ∑ Œ Ï ç F

3

quasi bisb

Cl en si b 1

   



 



Ï

 

Œ

 ‰ ‰

Œ

‰

Œ

*

j  ∏



lv

ç

∑



^

U

Œ

4 4

^

U

Œ

4 4

r ‰.  ç secco

^

U

Œ

4 4

^

r ‰.  ç secco

U

4 4

slap

slap

Œ

ã

U

4 4 4 4



∑

∑

U ∑

4 4

∑

∑

U ∑

4 4

6

Vl I

& 

Vl II

& 

Alt

Vc

Cb

. .                . .                              Ï ç . . ^               . .                 R ‰.             Ï ç

B    ? ?

   

   

&

     .     . .        .     Ï 



I

π

(h)

  

‰

Œ

∑

Œ

∑

∏ sempre

Œ

j  .  P

pizz

^ R ‰. ç

Œ

‰.

Œ

‰

j .  P

Œ

∑

‰.

Œ

‰

j  .  P

Œ

∑

^

 ÿ Ï ç

^

 ÿ Ï ç

B

DF 16253

‰

j  . P

pizz

pizz

pizz

 R ‰.

U

Œ

4 4

©^

r ‰.  ç secco

U

Œ

4 4

©^

r ‰.  ç secco

U

Œ

4 4

©^

r ‰.  ç secco

U

Œ

4 4

©^

r ‰.  ç secco

U

4 4

Œ

25

Largo desolato q = 48 114 Pte Fl

& 44

smorz irregolare



∑

Htb 1

Htb 2

Cl en si b 1

4 &4

∑

4 &4

∑

& 44

∑

4 &4

∑

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

∑

? 44

∑

?4 4

∑

4 &4

∑

4 &4

∑

& 44

∑

4 &4

∑

?4 4

∑

? 44

∑

?4 4

∑

4 ã 4 Ó

Tam-tam

Cymbale suspendue

4 ã 4 Œ

& 44 Hpe

trans

π

.

P

 J

p

        .

  .    

ƒ

p

  P



 

7

 

 

 

 

strid

(h )

 

        p

F

 P

 P

 P

 P

Alt

π

lv

 π P

π

∑

Œ

Ó

∑

Œ

Ó

∑

Cymbale suspendue

Œ

4  &4 π

B 44             3 3 3 3 π ? 44   π

Vc

? 4 st, nv 4  π

∑



p

f

π

f

 J

lv

 ∏ sp

  ∏

                        3

3

P

∑

∑

  très serré / very tight  ∏

Ó

L msp

P

L msp

sp

P

L msp

très serré / very tight

 ∏ DF 16253

∑

D ½

  F

lv

msp

très serré / very tight

 ∏

‰

Œ

 très serré / very tight

lv

P très serré / very tight

 P

L msp

L

∑ ∑ ∑ ∑ ∑

‰

j 

‰

 J

‰

 J

∑

sp

3

π cristallino

∑

∑

3

f

∑



sp

 P

π cristallino

∑

∑

arco

Cb

f

∑

sp

 P

  .

∑

P                         3 3 3 3 P

j 

 . f π cristallino

∑

arco

∑

∑

P

π

   . f π cristallino

.

‰

∑

∑

 J

π cristallino

∑



    ‰ J F π

π

∑



‰

∑

∑

π

ƒ

∑

 p

π

∑

π

Ó

 J

 .

arco st, nv

f

f

∑

π

lv

arco sp

 .

smorz

         .      j 

∑

 f f

∑

f

Ó

π cristallino



∑

π

∑

π

f

∑

P

arco

Œ

∑

.

p  .

∑

π

P

arco st, nv

Vl II

F

 J

π

∑



 π

.

       

π

Largo desolato q = 48

& 44

π

P

F

7

smorz

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     

arco st, nv

Vl I

P

P

f

  

∑ .

          3

 ‰ J

π

f

∑

?4 4

        .

arco

Perc

   

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

?4 4



P

flz, smorz irregolare

Cl b

P

irregolare

Fl

j 

‰

26

accel poco a poco 119 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

p

7

cristallino

& &

f   . f

 . f

 J

π

 J

π ∑

?

∑

?

∑

&  . f & .  f . &  f  & . f f

∑

‰

∑

‰

j 

‰

j 

‰

 J

‰

 J

π

?

∑

ã

‰

 

P

&

∑

?

∑

 J

π

P

.

 J P

‰

78

p

flz

p

flz

. π

j  P

‰

. ∏

j  P

‰

Œ

. ∏

j  P

‰

Œ

∑

. ∏

 J P

‰

Œ

. p

∑

. ∏

j  P

‰

Œ

. p

 J

‰

Œ

.

.

∏

P

p

   f

∑

∑

Œ

∑

∑

Œ



Ï

p

. p

. p

p

. p . p

Vl II

Alt

Vc

Cb

& &

∑

B

∑

? ?

∑ ∑

42

J ç

2 4

ç 

7 . . 8

 . J ç

2 4

 . J ç

42

Ï

7                 j  2  8 . 4  Ï ç Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ j  .     Ï ç Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 7 j 8   .     Ï ç 78

7 . 8 

Ï

2 4

Ï

j   ç

42

Ï

J ç

Ï

j   ç

2 4

Ï

  J ç

42

flz

cuivré

78  .  flz

cuivré

7  8 .

cuivré

flz

78  78  7 8

cuivré

flz

 

Ï

42

Ï

j    ç

2 4

j   Ï

2 4

cuivré

flz

 

Tam-tam baguettes dures / hard sticks bord / edge

42

j   ç

cuivré

flz



2 4

j  ç

cuivré

flz

78 .

42

∑

∑

∑

7  8 p

 

∑

∑

78  . p

∑

∑

∑

78 Ó .

‰

42

∑

∑

∑

7 Ó. 8

‰

2 4

pn

Vl I

J

2 4





j  2 4   fff

bag douce (grande) Tam-tam soft stick (large)

q

accel poco a poco ∑

= 80 M     

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   .    . 7 . 8 J Ï ç

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 78  .     . Ï

trans

. π

  f

Ï

3

multiphonique strident strident multiphonic

smorz irregolare

‰

3

multiphonique strident strident multiphonic

p

 f

     

multiphonique strident strident multiphonic

.

flz

 7  8

p

Œ

flz

.

Œ

‰

p

j  P

∑

∑

π

P

trans

.

Œ

‰

∑

∑

gratter le bord avec une batte en métal scrape the edge with a metal bar

Perc

 J

π

∑

Ó ∑

π

.

P

 ^ ^ ^ ^ ^  . J  ^ ® ‰  ´ ´ ´ ^ 3 5 p sub 7  ff Ï F

.

∑

‰

3

F

Ó

π

∑

π

?

m               J f p

∑

π

π

‰

     

∑

π

 

ã

Hpe

π

?

?

Ó  J

∑

∑

P

scuro

  .

q

smorz

    

∑

&

&

   ff

. 

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

.  

. . . .   

7 8

π pn

pn

   π pn

 

 

π

 

 

 

 

 

   

 

 

3

3

3

3

3

                        π div pn

  3

3

3

3

                    

3

3

               3

3

  

  

3

  

  

3

DF 16253

  

3

   3

  

        3

3

   

3

       3



       

  

             

3

3

          3

3

msp

 J

Ï

frenetico

78  .  Ï

 

π

.

3

3

3

3

3

                        3

3

= 80

 J  42 ç msp

trans

7           8     3 3 3 Ï

3 78                 Ï 3

78        Ï 3

3

3

  

  

3

   3

  

ç

2 4

  

3

   3

  

    42  ç msp

msp

42      ç msp      42      ç

27

124 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

= 40 sub accel poco a poco ∑

∑

∑

∑

∑

2 &4

∑

∑

∑

∑

∑

2 &4

∑

∑

& 42

∑

2 &4 Œ

∑



 p

?2 4

∑

? 42

∑

?2 4

∑

∑

& 42

∑

2 &4

∑

?2 4

∑

? 42

∑

?2 4

∑

2 ã 4

∑

2 ã 4

∑

& 42

∑

?2 4

∑

q

Vl II

Vc

Cb

∑

∑

≈



m  f

m3 

p

    f

 p



‰



 J

p 3

 π

   

m   

  π



f  f

Œ

∑

Œ

∑

f

ˆ˜   fπ

f

  fπ

 

ˆ˜

∑

∑

∑

∑

∑

∑

∑

Œ

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

‰

B 42 j  < F

‰

j . p

j  < F

‰

‰

∑

∑

‰

 . J P

3

Ÿ ~~~~~~~~~~ j j     f P

∑

j  < P

Œ

ƒ

∑

‰

‰

m 

∑

j . p

j  < P

∑

‰

‰

f

∑

pn

.   J p

 J

∑

2 & 4 j < F

‰

f

.

∑

‰

j  < P

P

∑

j . p

‰

 J

∑

‰

j  . p

.

π

P

f



fπ

 fπ

Caisse claire

‰

= 40 sub accel poco a poco

‰



∑

j  < P

pn ? 2  . 4 J F

 F

∑

‰

pn

 p

≈

 P

∑

j . p

? 42

.

m  f

≈

 P

∑

‰

pn

Alt

f

& 42 j < F pn

Vl I



   ƒ

π

Perc

Hpe

≈

5

.

∑

2 &4  π 2 &4

m    

   ƒ

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 42

q

j  . p .   J p Œ

‰ ‰

j .  F j   < F

‰

j . P

‰

‰

j  . P

‰

j  < F

‰

j  < F

‰

 . J F

‰

j  . P .   J P Œ

DF 16253

‰ ‰

^

 J p

F

   . ‰ . f p

. J F

 ‰ . p.

j  . F

‰

‰.

j  . F

‰

^

  f

^

 . f p

^

 . ‰ . f p

 ^ . ‰ . f p

.   J F Œ

‰

‰

 ^ ´ ´    ‰



.

f

p

   ‰ ÿ ƒ p ÿ

    f

 . p

‰

j  . F

ƒ p 3

^

3

^

3

   ƒ pÿ ÿ

^

 ÿ ÿ ‰ ƒ p 3

´ ´  ^   ‰ ƒ p 3

.   J F Œ

‰ ‰ ‰ ‰

28

(accel poco a poco) 129 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

∑

& &

∑

& Œ

Ÿ ~~~~~~~~       .

p

& Œ & 

Œ

f Ÿ ~~~~~~~~       .

p 

.

 

ƒ

7

Cl b

Cbn

 p

? 

Œ

?  

Œ

p p

Cor 1

& .

Cor 2

& .

Trp 1

& .

Trp 2

& .

Tbne

Tbne b

Tuba

‰

fp fp

? Œ

Perc

‰

 

fp

 J p

f

Œ

ã

∑

&

∑

?

∑

3

  

     f

‰ 3

‰

 J

‰

‰

P  J

P

3

6 m         ƒ f

  f

6 m         ƒ f m    . ≈ J

Œ

Œ

Œ

Œ

cuivré

∑

 

∑

cuivré

p

˜  π ˜  π

  ƒ

cuivré

Œ



F

Œ

F

Œ

 

Œ

‰

F

 R ß

≈

Œ

Vl I

&

Vl II

j &     f

Alt

Vc

Cb

f

ƒ

‰

B

j   f

‰

?

j   f

‰

?  . J f

‰

‰

    ƒ j  < ƒ ¯   J ƒ Œ

 .

‰ ‰ ‰

  F

p

 F

p

p

p

Œ

‰

Œ

∑

^

3

     ‰ ÿ ÿ f p

^

3

  ÿ ÿ f p

^

3

 ÿ ÿ f p

^

‰ ‰

‰

Œ

 . .

ƒ

p

‰

p

‰

Œ

 J f

Œ

cuivré

cuivré

cuivré

 .

ƒ

‰

p

 . ƒ

‰

p

  . ƒ

‰

p ∑

Œ

‰

∑

∑

∑

∑

∑

∑

∑

  J

F

j    F

j   F

‰ ‰

j     ƒ

‰

j   ƒ

‰

‰

j   ƒ

‰

  



f

j    f

j   f

‰ ‰

j   ƒ

‰

j  f

‰

f p

j   F

‰

  J ƒ

‰

j   f

‰

DF 16253

 



ƒ

‰

3

‰

cuivré

∑

j  F

´ ´  ^   ‰

p

j   ƒ

‰

 ÿ ÿ ‰ f p 3

 F

Œ

  . f

 J P

Œ

‰

 . f

  J ƒ

j    ƒ j   ƒ

 . J ƒ

.  J

‰

  J

‰

f

‰ ‰

f

j    f

j   ƒ

p

 J  ƒ

p

 F

Œ

f



p

‰

‰

F

j    ƒ

Œ

Œ



I

ƒ

^ ´    ‰ ƒ

 J ƒ

  strid  J

‰

  J

‰

sp

ç

‰

3

f

‰

^

3

  ‰  ÿ ƒ

‰

 ÿ ‰ ƒ

^

3

‰

j   f

‰

‰

j   f

‰

‰

j   f

‰

‰

j   f

‰

´  ^  ‰ ƒ

3

≈

≈



 

Œ

  F

Œ

Œ

 .

p



‰

Œ

p

p

 P

j    ƒ



 F

 F



 J

F

π

p

M    

p

 P

π

F

Œ

 ƒ

p

Œ 

ƒ

 

 J f

p

 f

ˆ

∑

Œ

‰

 f

cuivré ˆ   ƒ

∑

Toy Horn

  J

 

p

3

ƒ

Œ

ƒ

(accel poco a poco) 

 

 

p

.

f    

F

ƒ

Œ

Œ

 fp

f

 

P

fp

f



m      

 

‰

f Ÿ ~~~~~~~~~~~~~~~~ 3

 J

fp

‰

5

P

3



f

? Œ

 .

f

f

 

‰



f

? Œ

ã

Hpe

   π

7

ƒ



M 

Œ

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

?

f

p

P

3

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    

 

∑

∑

∑

  

j    f

‰

29 q



134 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

& Œ

ƒ P       

& Œ

ƒ

Cbn

  

Œ

ƒ

 P

6

      ƒ

3

3 8

‰

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

&  f

p

.



    .  J 7

f marc   .    ƒ Ï

?     f P ? Œ

7

? Œ

trans

p

  f

p

ƒ



strid

gliss

F

  f

≈

 

3 8

Ï

&   ƒ

  P f

&   ƒ

p

  P f

p

 

 &  ƒ

P f

Œ

  ƒ

Œ

P

  ƒ

&   ƒ



?  . ƒ

 P f

P

44 Ó

3 ‰ 8

‰ j  fff secco

4 Ó 4

 . ƒ

‰

p

  . ƒ

p

‰

p

ã

∑

ã

∑

 .

ƒ

Hpe

?

 . ƒ   . ƒ

Vl I

Vl II

Alt

Vc

Cb

&



ƒ

^

3

&     ÿ ÿ ƒ

^

 strid J

  ≈   J ÿ P f

j B     ≈       ÿ ÿ ÿ  ƒ P f 3

? ^ 3  ÿ ÿ ÿ ≈ j  ƒ P f ?  ^ ´ ´ ´ ≈ ƒ

3

P

j   f

3  8

F G C D 

3 ‰ 8

∑



‰ ‰ ‰ ‰ ‰

 

ƒ

^ ´ ´    ‰ ƒ

3

^

 

Ó

Œ

       

 

 



f





p  J

‰



‰

 Ï

 3  8 Ï

ƒ

  38   Ï

 ^ ´    ‰

^

3

3

‰ ‰

 ÿ ÿ ‰ ƒ

  ‰ ÿ ƒ

‰

‰

‰

^

3

´ ´  ^   ‰ 3



  P

3



Œ

Ó

‰

Œ

Ó Ó

^ ^

  ÿ ƒ

3

3

   Ï

j   ƒ

‰

Œ

j   ƒ

‰

Œ

cuivré

‰

Œ

 J ƒ

‰

Œ

j   ƒ

‰

Œ

‰

44   p

‰

4 4 



‰

4 4

∑

‰

44

∑

∑

‰

4 4

∑

∑



4 4

∑

cuivré

j   ƒ

 p

p

44 Ó

Tam-tam

p

4 Ó 4

‰

4 4

‰

I

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     J ‰

(h )



strid

ß 

sp III

44

‰

^ ^ 38  r ≈  r ≈ ‰   Ï Ï ^ 38 r ≈ ^r ≈ ‰   Ï Ï 3  ^ ≈ ^r ≈ ‰ 8 R  Ï Ï

&



ƒ

44 Œ

p

. 5

       Œ

4 Ó 4

 π DF 16253

Œ Œ

        π °

Ó j 

      gliss   J ‰ 5

Œ

ƒ

5

(sp)

Œ

Œ Œ

loco IV

Π5

          P

IV

 p



strid

ß (sp) IV

  gliss 

f      gliss         5 msp

   gliss 5       Œ  6  f P

44 Ó

p

∑

Ó

P

5

sp III

ƒ

gliss

sp

&

 

P

3



= 108



 





lv



‰

lv

f

5

 p

Ó

j   ƒ

 p

   

 p

Vibraphone

&

arco

44

Thunder effect

 Ï

 π

4 4

∑



π

j   ƒ



p Œ

‰

j    ƒ

‰

∑

 . ƒ

p

Œ

5

f

Œ

4 4  p

ƒ

j

Œ

 F

5

m    ƒ



P

3

5

      

^ ´ ´ ´ ´ ´ ´ ´         3 ƒ marc P

f      

smorz

 

3

sp

  ‰   ÿ ƒ

ƒ

 

Œ

 p

‰

q



   ‰    ÿ ÿ ƒ 3

^



38

∑

pn

 ^

38

∑

sp

 

^



3 ^j ‰ 8  fff secco

‰

bord / edge



^

38 ^j ‰  fff secco

‰

p

^

3 ^ ‰ 8 J fff secco

‰

p

∑

pn

cuivré 3 ^ 8 Ï P

p

∑

&

cuivré

F ƒ

p

Perc

^ 38  Ï P

 



Tam-tam baguettes dures / hard sticks

cuivré 3 ^ 8  Ï P

F ƒ

^

j ‰  fff secco

^

  F ƒ  



 ƒ

4 Ó 4

‰

38 ‰

3  8 Ï P

 F ƒ

  ƒ ƒ

‰

p

  ƒ

p



   

ƒ

4 Π4

‰

 

p

44  p

∑

 3  J  8

3

      

quasi sifflant / quasi hissing

4 4

´ ´ ´ ´  Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3 Ÿ ~~~~~~~~ Ÿ ~~~~~~~~~~~            ≈ 8         .     Ï

& Œ

?

ff 

´ ´ ´ ´ ´ ´ ´ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3 Ÿ ~~~~~~~~ Ÿ ~~~~~~~~~~~                     ≈ 8         .     5 Ï p

&  f

?

‰

∑

cuivré

Cor 1

ƒ

       44   scintillante ff      4     4

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

 ‰

P

7

38

∑

‰

3

3

Cl b

= 108

  p msp            5

j   ƒ

f ‰

Œ

f

p Ó

Œ

5

30

139 Pte Fl

Fl

&

&

Htb 1

&

Htb 2

&

Cl en si b 1

Cl b

Cbn

      

Tuba

   p 3

      f

5

 F  F

 f

 f

& 



& 

 f

? Ó

 f  f

(°) Œ

        j  p



& ? Ó

Cb

trans

p

ƒ

 p

     5



& Ó ? Ó

IV

P  F

f

 



 







π

L

F .

 F          

 f  ≈ ≈     5

5

L 3

.

3

 .

 . π

smorz

F

Œ

    

j 

L

trans

F

Œ

f

P

Œ

Ó

Œ

  F

 

‰

Œ

‰

Œ

‰

Œ

Ó

∑

Ó

j   ß

‰

Œ

Ó

∑

Ó

 

j   ß

‰

Œ

Ó

∑

Ó

 

 ‰

Œ

          

F  F

.

 F

.

      

F

F

j       ~~~~~      ‰ 3

ƒ poss

L L

.

3

L

.

 F

*

L

L

      

° Ó

∑

Ó

∑

L

Ó

Œ

Ó

 

Œ

Ó

 

 ,

Œ Œ Œ

     

Œ



ƒ

  

P

5

 

   

ƒ

F

f

    

msp

gliss

 &      5

f j   ß

 ,

f

f

.  J

            

f * ° Ó

Œ

 F

j  π 

DF 16253

‰

 π

.    J

 

Œ

p

‰

‰ j  p

arco

 ,

Ó

 , I 

p

ff 

II

    f

Œ

Ó

Œ

Œ

Ó

Ó

L

Ó

3

Ÿsp~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   

strid







= 108 sub

 

  glis s

   

5

    

msp II

*

p

E A 

∑

3       

f

‰

P

f

msp

5

P

 

msp

f

f

∑

3         Œ 5 p

strid

.

f

msp

     

j 

gliss

f

 f

∑

Ó

 

.

  f

q

Œ

f

msp

‰

p

P

Œ

 

II

f

‰

.



P

j   ß

5

III

  

Œ

L



5

‰

.

P f P f                        f f

j   ß

 F



f  

f

Ó



 

 

Œ



Œ

Œ

j ‰       lv ff poss

j 

‰

ß

j   ß

J

‰

 f  

‰

p

3

     

Ó

.

P

5

Œ

rall 

 j  p ?

∑

quasi sifflant / quasi hissing

5

  

Ó 

P

3

Œ

‰

   J f

3

´  ´

‰

 J p

           , J

j   ß

  . J

f Œ

‰

j .  ß

P

sp

Vc



j   ß

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    

&    &





sp

Alt

        

f

 Vl II

baguette en bois / wooden mallet gratter / scrape

‰

(T-tam)

Œ

          

ß

f

       





? Ó

.  J ß

f

? Ó



strid

  

3

‰

smorz

3

P

? Ó

&

 J

´ ´5 ´ ´ ´       ƒ

     p 

quasi sifflant / quasi hissing

‰

 F

f

‰

 &      

Vl I



          J f

ß

(Vibra)

Hpe

    

? Ó

ã

f

? Œ

Perc

Œ

smorz

&

Tbne b



‰

 J p

f

Cor 2

Tbne



& 

Trp 2



3

Cor 1

Trp 1

= 108 sub

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

    

q

rall  quasi sifflant / quasi hissing           

   gliss  

f

sp 3

  ‰  p

sp

5

III sp

 P   f

3

gliss



gliss

   II      5

P

r ≈  p

31 q

rall

= 108 sub

quasi sifflant / quasi hissing

143 Pte Fl

Fl

& Ó

Œ

& Ó

Htb 1

&

Htb 2

&

Cl b

 J

P

Cbn

L

?

F

&

Trp 2

& .

?

&

L L

L L L L

Perc

ã

L

.

L

.

L



      °

      

Œ

f

Vl I

Vl II

Alt

Vc

Cb

&

& Ó

‰ (sp) III

& Œ

& ?

    5

p 

P

Œ Œ

ƒ

 Œ

P

f

   

f

P

.

  .

f

P 

 f

f

J f

f

P



p p



  

p

 

Œ

Ó

p

 J

strid

P

f

Œ

∑

Œ

∑

Œ

∑

*

 f

.



f

P

 f

. P

    

P

‰

π

f °

Œ

Ó

P

‰

f

j  p

F A 

f

3



 ff

msp

        6

msp

ƒ strid



ç

Œ

P

p

5

 glis

 p

Ó

p    

Œ ∑

IV

5

   gliss   p

?

 f DF 16253

3 4

  P



43

L

L L L L

3 4

Œ

43

Ó

 ,3 4

Ó

43

Ó

3 4

Ó

3 4

L L L

L

Œ

Œ

3 4

Œ

3 4

Œ

3 4  ,3 4

Ó *

∑ j

3 4  ,3 4

Ó

3 4

∑

q = 40 msp Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       ,3 4 L p



    gliss  5

   gliss

Œ

‰

5

3 4

         ≈ Œ     5 5 F p π

IV

 msp III

       3 gliss f

5 gliss   III  gliss       &           5

f

m

Ó

gliss             Œ      5 5 ƒ

f 

5

L

j ‰           lv ff poss

strid

3

3 4

sp

III

sp IV

Ó

L



ç Œ

   s gliss          5

Œ

 

strid

       

 ff



molto rall msp Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       

Ó

tenero

     

sp

 



3



strid frenetico

 

    

    



43

.

P



Ó

.

P

     

3 4

.

baguette en bois / wooden mallet

∑

= 108 sub

P

 f

p

‰

Ó

.

 J π

 f



ƒ

P

f





      

.

f

∑

msp

.

f

p

  

Œ

f

3

 f



f



L 

5



f

smorz

P

5

  

p

 ,3 4

∑

L

f

= 40

 Œ

       

‰

 F 

P

  f

Œ

3

‰

  

f

j 

 

  iss      gl 

 J

 J f

∑

P3

msp

       

Œ

 

p

Œ

m     

3

I

III



∑

q

(sp)

Œ

rall   π



f

‰

 Œ

smorz

Œ

?

  

f

Œ

 j             J ‰ &    6 ƒ

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

      

j ‰   f poss

Œ

 f 



Ó

   

Ó

? . ?

f

Œ

.

Trp 1

Ó

.

& .

Hpe



.

Cor 2

Tuba

   

∑

& .

Tbne b

 π

Cor 1

Tbne

? ?

5

 f

         

 

  

L

.

         

quasi sifflant / quasi hissing

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

  π

smorz Cl en si b 1

p 3

.

              

     

q

molto rall

5

pn

    B 

p

strid

3

gliss

 π

j 

f

π

Ó

3 4

Ó

43

L

3 4

32

147 Pte Fl

Fl

Htb 1

& 43

Sub poco più mosso q = 48 ∑

∑

.

∑

∑

ppp gelé / frozen

3 . &4 pp incolore

.

.

.

.

3 . &4

.

.

.

.

& 43   .

.

.

.

ppp gelé / frozen

ppp gelé / frozen

pp incolore

Htb 2

pp incolore

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

?3 4

∑

? 43

∑

?3 4

∑

3 & 4 . pp incolore . & 43  pp incolore

Trp 2

3 & 4 . pp incolore

Tbne b

Tuba

Perc

?3 4

∑

? 43

∑

?3 4

∑

3   & 4        ppp nebuloso

      

3 ã 4

& 43 Hpe

Vl I

Vl II

? 43

& 43

       

  f

Vc

Œ

Cb

∑



.

f opaco ppp gelé / frozen .

∑

∑

∑

‰

∑

∑

Œ

 J

π

j 

‰

π

ppp gelé / frozen

. f opaco ppp gelé / frozen

. f opaco ppp sub, gelé / frozen



.

. ppp sub, gelé / frozen

.

.

.

.

.

.

. ppp sub, gelé / frozen

.

.

.

     

 

Œ

‰

A B C 

‰

.

  J pp incolore

∑

∑

. π

∑

∑

Œ

       

      

     

     

     

 

∑

   J

∑

 

     

Œ

ƒ

 

 

P

 

. ppp sub, gelé / frozen .

f opaco ppp sub, gelé / frozen . f opaco ppp sub, gelé / frozen . ppp sub, gelé / frozen

 F opaco

          ppp nebuloso ° gratter le bord avec une batte en métal

      

     

 .  scrape the edge with a metal bar

∑

 

‰

. ppp sub, gelé / frozen

J

ß

∑

 

p

 

P

pp nebuloso

 

π

∑

 G



∑

∑

∑

∑

∑

∑

∑

.

& 43

∑ ‰

Œ

Œ



.

poco st

∑

B 43   . pp sub, gelé / frozen

 F

lv

3 &4

pizz

m ≈  

.

Sub poco più mosso q = 48

? 3 ©j 4   ç

.

Œ

II

Alt

.

  

∑

∑ Œ

5

∑

∑

F ½ 

.

∑

3 & 4 . pp incolore

Trp 1

Tbne

.     p ∏

ppp gelé / frozen

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

3 & 4  pp incolore

.

.

pp incolore .

poco st

pp incolore

.

Œ

∑

∑

∑

∑

∑

∑

DF 16253

?

poco st

. pp incolore arco poco st

. pp incolore

poco st

 pp incolore

33

.

.

.

.

 J

‰

4 4

.

.

.

.

 J

‰

4 4

.

.

.

.

 J

‰

4 4

Htb 2

& .

.

.

.

j 

‰

4 4

Cl en si b 1

& .

.

.

.

j 

‰

4 4

. ? 

.

.

.

 J

‰

4 4

152 Pte Fl

&

Fl

&

Htb 1

&

Cl b

Cbn

? ?

. .

Cor 1

& .

Cor 2

&

Trp 1

& .

Trp 2

& .

Tbne

Tbne b

Tuba

Perc

.

? . ? ?

.

.

 &   (°) ã

Vl II

&

Alt

Vc

Cb

4 4

∑

∑

4 4

.

.

.

.

.

j 

‰

4 4

.

.

.

j 

‰

4 4

.

.

.

 J

‰

4 4

.

.

.

‰

4 4

.

.

∑

∑

4 4

.

.

∑

∑

4 4

.

.

∑

∑

4 4

  

   

   

  

  

 

B ? ?

∑



 π

&

∑

.

  

j 

? .

Vl I

∑

.

  

   

   

 .   .   .  .  

& Hpe

  

   

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

 P



Œ

π





 p

Œ

lv

∑

j 

  

   

Œ

*

Œ

4 4 4 4

∑

4 4

∑

4 4

∏

.

.

.

.

 J

‰

4 4

.

.

.

.

 J

‰

4 4

.

.

.

.

j 

‰

4 4

.

.

.

.

j 

‰

4 4

.

.

.

.

j 

‰

4 4

DF 16253

34 smorz

157 Pte Fl

Fl

Htb 1

& 44

∑

Ó

P

π

      .

.

 & 44

π

Htb 2

Cl en si b 1

‰

˜

ƒ

7

& 44

∑

4 &4

 J

∏

3

espr

ƒ

5

.

smorz

           trans  J J ‰ F p

       J

      trans  gliss J ‰ p

F

bisb

≈ ‰

.

43

43

m      

7

    . F

ff espr

multiphonique / multiphonic

43

3

‰

43

             Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   .   trans  ‰ J J p π F

3 4

π

 . J F

smorz

 . 

 . J p

bisb

Ó

∑

Ÿ ~~~~~~~~~~~~~~~~ 9      3            j  .       .  f espr P ƒ P ƒ F

Ÿ ~~~~~~~~~  ≈      .

Ó

bisb

P

smorz

π

‰

 J F

 .

˜

Ÿbisb~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  

.

& 44 Œ

˜ J

smorz

Bn

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

Perc

?4 4

∑

?4 4

∑

?4 4

∑

& 44

∑

4 &4

∑

4 &4

∑

4 &4

∑

? 44

∑

? 44

∑

? 44

∑

4    & 4      pp sub °

Vl I

Vl I

Vl II

Vl II

?4 4

C

4 &4 Œ 4 &4 Œ

Vc

Vc

 B 44      pp sub

Cb

pn I

p

ƒ

 π

 π

         

 

ß

L L

p

3 4

flz 5 m                    ≈    f espr p F ∑

3 4 3 4 43

Ó

∑

3 4

.

.

 J F j 

p

.

F

p

‰

3 4

‰

3 4 43

∑

∑

∑

∑

∑

43

∑

∑

∑

43

  



 

      

 

 

     

     



 

p

7





f

7

∑

3 4

Ó *

gratter le bord perpendiculairement avec une baguette scrape the edge perpendicularly with a stick

Œ



∑

      

       

Tam-tam





  

    

     

∑

f

           trans  J J ‰ p F

∑

.





Ó

              P * π °

 



         . J ƒ

F ∑

∑

  

π

 

P

f





 p 







  7

∑

3 4



3 4

 P

3 4

sp (h) Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ pn    .               II  3  4 P π F π

  .    

  

pn

π

  .     π

? 44



       



smorz

         .   

π

Ó

∑

& 44 Œ

?4 4

Ó

7

  

?4 4

Ó

F

Œ

Ó



& 44 Œ

pn

Alt

 

smorz

∑

∑

4 &4 Œ

π

Ó

         



       

4 ã 4

Hpe

Ó

 .

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cl b



pn

π

 

3

3

pn



 

 

3

3

        

P  

  3

      π 



P π

3

   P π P

   π

sp

   

 

 

 

3

3

 

 

 

3

3

pp sub ∑ ∑

π

  

3

sp

    

sp

  

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~         P

   

sp

   

3 4

  

43

F Ÿ ~ Ÿ ~ Ÿ Ÿ ~ Ÿ ~ Ÿ ~~ Ÿ ~ Ÿ ~ Ÿ ~ Ÿ ~~ Ÿ ~ Ÿ ~~                                              3 4 3 3 3 3

F

   

F

sp

P π ∑

sp

Ó

 sp     π

F st Ÿ ~~ Ÿ ~~~ ‰                 3 π F ∑ sp

Ó ∑

DF 16253

Ó Ó

II

43 3 4 3 4 43

35

161 Pte Fl

& 43

44

∑

flz



           Œ            5 5 π

       5 F leggerissimo

Fl

3 &4

Œ

          5 p

Œ

flz

4 4

leggerissimo

Htb 1

Htb 2

Cl en si b 1

Bn

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

Hpe

ff espr

p

.

& 43

 F

7

? 43

smorz irregolare



π

?3 4





3





3

3 &4

∑

& 43

∑

& 43

∑

?3 4

∑

? 43

∑

? 43

∑

P ° 3 j ã 4   f

   

   

‰

Œ

lv

   

   

Œ

. 3 g  & 4 gggg   . gg g A  gg F g ? 43 gggg ggg gg ggg   .

Vl I

Vl II

Vl II

& 43

3 &4

‰

div

   

Ÿ ~~~~~~~~~ j        ‰  J p

II sp

Alt

Vc

Vc

Cb

ƒ

 ..

p

5

‰

p j          J p

Ÿ ~~~~~~~~~~ j          ‰ J p

6

‰

Ÿ ~~~~~~~ j        J p

          5 p

flz

F

3

3









3

p





‰

3

3

 π





3



∑

4 4

∑

∑

44

∑

∑

44

∑

∑

4 4

∑

∑

44

∑

∑

44

∑

∑

4 4



3

  f

44





   

   

j  p



A D 



glis s

f

j         44  J  p 4 4

   

‰

j 



p f

glis s

j 



glis s

j 



glis s

pf

   

    

‰

Œ

lv

f

   

   

   

P

    

   

   

∑

∑

∑

Ó

Ó

p f p j j  j  j                                     ‰ J J ‰ ‰ ‰ J J p p p p Ÿ ~~~~~~~~~~ Ÿ ~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~ j j j j                  ‰    ‰      ‰      ‰ J J J J p p p p









3

  

   

   

∑

∑

j 

 3

∑

   



7

p

4 4

 44    

∑

leggerissimo



≈

m

.

.

8

Œ

sp III

    

gliss

pj j          j             ‰   ‰ ‰ J ‰ J      J p p p Ÿ ~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~ Ÿ ~~~~~~~~~~ Ÿ ~~~~~~~~~~~ j j j j        ‰                    ‰ ‰     J J J J  p p p p 6

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .    4  4 pp sub msp sp sp

I

8

Alt

5



msp

 II      gliss

Œ ‰

ß

‰

4 4

sp

j          J p

ff espr

≈

.

gliss

44

Œ

ƒ

5

44

4 4

j div           3 &4 J p 3 &4



4 4

. pp sub

   

 3

∑

Œ

7



3 &4

Ÿ ~~~~~~~~~~~~~~~~ .    

  .

     . J

7 7 44      ≈ ≈ ≈ Œ                 F p F π

. pp sub

?3 4

44 44

∑

leggerissimo

Ó

smorz

bisb

flottant / floating

8

Vl I



π

& 43

& 43 Perc

m  

                                     5   5 5 5 π f

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cl b

& 43

∑

B 43

II

Œ

                  4  & 4 6 f p

strid

sp

3

gliss

    III      Œ   gliss  p p F

Œ

‰

III                  6 p F IV

3

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .    4  4 ( h) π sp msp strid Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ II gliss  gliss III gliss 6   irregolare III 6               IV      4               II    ? 3    gliss        III          &  4 4           6 6 P F p p f p F p F B 43

? 43 ? 43

st

II

.  pp sub



st

. π

44 44



 



DF 16253



36

leggerissimo flz



                                       5 5 5 5 F p f p

164 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

&

         &         5   5 F p Ÿ bisb ~~~~~~~~~~~~~  .         & 9 fP ƒ  &

                 5   5 f p

? 

Cor 1

?

&

Ó

&

Ó

Trp 1

&

Ó

Trp 2

&

Ó

Cor 2

Tbne

Tbne b

Tuba



3





3



43 7









π 

∑

?

∑    

    

Cymbale suspendue

Œ

  

   



p

f poss

∑

f







Vl I

        

j           & J p

Vl II

Vl II

‰

&

F

       gliss

6

gliss

3 4

Alt

Vc

Cb









p p

3



43

44

∑

43

44

‰

44

f

j 

j 



j 



 

j 

 

4 4

.

44

.

 P

cuivré ˆ   f cuivré ˆ

π

 P

 P 

π

  f cuivré

π

f cuivré  

π

P

gliss

j 

p

j 

 

j 

f j            J

 

j 

 

j 



ƒ

ß

p Ÿ ~~~~~~~~~~~ j      ‰ J p

  p   p  

f

∑

p

.

ƒ

43 43 3 4

∑ 3



3

 π

3







     5

&

3 4

43

44

∑

43

4 4

∑

3 4

44

∑

43

4 4

∑

3 4

4 4

∑

3 4

∑

44

∑

43

43

∑

44

∑

43

3 4 43

3 4

Ÿ ~~~~~~~~~~ j    3      4 J p 3 4

 

            gliss irregolare    

&

f

f

j 

j 

  f

 

j 

f

3

   

    

   

∑

   

 4     4

   

F

44

         3          4      ≈ 4 7 5 3 f π 44 ∑  gliss   

p ‰

   3

 Œ

4 4

Œ

p

j        j       ‰ ‰ J      J p p Ÿ ~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ j j        ‰      ‰ J J p p

‰

≈

   

P

    

    

   

π ∑

gliss

.

4 4

     IV          3 4  f

6

3 4

&

f

?

 

?

 

glis s j 

 

pf

glis s j 

  

pf

gliss j 

 

4 4

 p

pf

.

4 4

     43    p 3 f IV

3 4 43

. 

gliss

 

?

 π



&

44 4 4 44

. DF 16253

3 4 43

7

f Ÿ ~~~~~~~~~~~~ j      ‰ J F

Ÿ ~~~~~~~~~~~ j    3      4 J f

3 4

sp

sp

gliss j 

43

IV

j       ‰      J P F Ÿ ~~~~~~~~~~~ Ÿ ~~~~~~~~~~ j j         ‰     ‰ J J p P

sp

3 4

           3   4  F 6 p j   j                   J ‰ J ‰ 43

Ó

‰

    *

       

Ó

p

    

∑

j         44  J  ‰

Ÿ ~~~~~~~~~~ j     4  4 J p

   

           III        3   4   6

Œ

IV

p

6

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

B

3 4

43

ƒ j         34  J 

‰

ˆ  p ˆ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~ m .  . bisb

         

4 4 4 4



3

3

∑

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

msp  gliss irregolare       Vc

p



43

msp

Alt

44

smorz

P

 3    4 

   

p f

j           ‰ J

j       ‰ ‰      J p p Ÿ ~~~~~~~~~~ Ÿ ~~~~~~~~~~~ j j         ‰      ‰ J J p p

43

Œ

lv

3

P

3 4



    

  



6

43

3 4

arco

 



msp

&

3 4







π

    

     





π 

Perc

Vl I



3 4

π

?

(8)

3



43

    & 

Hpe

43



7



 P

∑

&  π ?

         r .   ‰      5 5 F π p P m 7 .        P f .

Œ

6 3                   Œ    4                7 F F P π leggerissimo

?

ã

ff espr

43

    Œ      5 F p

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cbn

?

F



7

3

Bn



flottant / floating

Ó

&

m

.

43

3 4

III      II                 43         6

 



F

3

p

3 4 43

37

legatissimo flz

167 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Bn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

 

 

 

 

  p

3 &4

 

 

 

 

 

3 &4

legatissimo flz

j 

ƒ  . ƒ

3 &4

.  ƒ 

?3 4





legatissimo

? 43

P









ƒ

& 43



?3 4

.

legatissimo

Vc

Vc

Cb

    

ƒ °

    

. ƒ

gliss

3 &4

p

‰



gliss

f

 

gli ss

ƒ j         3  J  &4 ƒ & 43

 

gliss

gli

ss

 ∑

gli

gliss

p

 

 



gli

44



 π







44







π

msp



gli ss

 j 

glis s

π





π

ss

 f

. π

Ó

‰

Œ

Ó

44

L

   

   

    

   

gliss

gliss

F

p

gli

 

ss

 p

s glis



gli

f

p ‰

Ÿ ~~~~~~~~~~~~ j     J F

 

ss

j            J F ‰



gli

ss

F

∑

gli

f

 

ss



ss gli

44

I

gli

ss

gliss



f p Ÿ~~~~~~~~~~ j j   ‰       ‰        ‰ J III J Ÿ~~~~~~~~~~ P p Ÿ ~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~ j j j          ‰      ‰    J J J F P p p

p

 f

 glis s

ss gli

 F

gli

 gli

ss

ss

 F

 gli

ss gli

ss

 F

gli

ss

≈ ≈

4 4

ss

j 

π

 π 

f



cuivré

π

∑

mettre la sourd sèche / take straight mute

∑

mettre la sourd sèche / take straight mute

∑

 J

F

Œ

*

P ‰.

gli ss

L

‰

p

∑

Ó ∑

Œ

Ó ∑

44

∑

44

f

p

Ó

Œ

j 

˜  p ˜  p

π

   

cuivré

4 4

pn

gli

ˆcuivré   f ˆcuivré   f

mettre la sourd sèche / take straight mute

r  p

4 4

gliss

gliss

. J p

44

gliss

≈

4     4  π

   

L

 

j . p

 

ƒ F

Œ

. J p

4 4

L

 gli ss

ss gli

π

‰

. p

4 4

L

   

j  π

44



p

 j 

≈

j  π

44

ƒ

3 &4

j . π

∑



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ pn  .    .

& 43

π

.

4 4



   

f f p Ÿ~~~~~~~~~ j j       ‰ ‰          J  J Ÿ~~~~~~~~~ F f j j            ‰ ‰        J J f f p

≈

∑





f

 

ss

. J

44





.

ƒ

? 43

   

Grosse Caisse

∑

44

.

  

4 4

4 4

.

. ƒ

 



. ƒ

? 43

Œ ∑

.

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    π

4 4

∑

4 4

∑

p p p ƒ f p p Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ pn  .    . 44  B 43 ƒ π pn j       msp

Alt





ƒ

?3 4

Œ

.

ƒ

gli ss

Alt



 ƒ

legatissimo

& 43



∑

4 4



44

4 4

.

˜   ƒ legatissimo ˜

& 43

π

Œ

Œ

legatissimo

& 43

Œ

π

. ƒ

 

Vl II





. ƒ

3 &4

Vl II



ƒ

ã 43

Vl I



ƒ

?3 4

 

.

legatissimo

& 43

Perc

Vl I

  .

 3  & 4    

Hpe

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cbn

& 43

  ƒ

3 &4 ? 43 ?3 4

gliss

gliss

 p

gliss

gliss

 p

gliss

gliss

 p

F ƒ f Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 44                ‰ .  .  .  L ƒ

sp

4 4

sp

osc veloce . .   ƒ

DF 16253

.

L

‰

Ó Ó

38

170 Pte Fl

Fl

∑

&

Htb 2

Cl en si b 1

   F

& Ó 

&

f espr

  

m  



 7



ƒ

F

trans

≈

π

   ƒ

    P f

 P

&  & Ó

Cbn

?

∑

Cor 2

& 

  F  F  

Trp 1

&

Trp 2

& 

  F

?

∑

?

∑

?

∑

&

∑

Tbne

Tbne b

Tuba

F

Perc

ã

∑

&

∑

?

∑

Vl I

&

∑

Vl II

&

∑

Hpe

Vl II

&

Alt

&

Alt

Vc

Cb

B

 

Œ ∑

& 

 

.

π

‰

        m   3 f

  P

Ó

flz   

 

trans

    

smorz

smorz

Ó

Ó

π

∑

p metallico

≈

  p metallico

p metallico

 p

         π smorz





F

L

Œ

 J

F

smorz

 .

j  p

Œ

≈    

. J



   

f  ≈  ≈

p p metallico 

p p metallico 

f

p metallico

.  f

p p metallico

∑

∑

∑

∑

∑

∑

Œ

π

. p

j .

j .

        

Œ

∑

Œ

Œ

Œ

≈ .  f

∑

‰

smorz

j .

L

Œ

p metallico

j 

smorz

                                

π

 π

smorz

f

Ÿbisb~~~~~~~~~~~ Ÿbisb~~~~~~~~~~ Ÿbisb~~~~~~~~~~ Ÿbisb~~~~~~~~~~ bisb Ÿ ~~~~~~~~~ Ÿbisb~~~~~~~~~ Ÿbisb~~~~~~~~~~ Ÿbisb~~~~~~~~~~ Ÿbisb~~~~~~~~~~ Ÿbisb~~~~~~~~~ bisb Ÿ ~~~~~~~ ‰ j             π L F

Œ

?

Cor 1

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

? Ó

smorz

 p

smorz

Cl b

∑

smorz flz

Htb 1

∑

 

        π °



       

         

Cymbale suspendue gratter le bord régulièrement avec une batte en métal scrape the edge regularly with a metal bar

Œ

.

π

:::::::::::::::::::::::::::::::

∑

∑

∑

∑

∑

∑

∑

∑

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 

p ∑

∑

∑

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 

p

solo sp

&

∑

∑

?

∑

∑

DF 16253

Œ

                      π F p

III

6

∑

39

173 Pte Fl

&

∑

Fl

&

∑

Htb 1

Htb 2

&

m





ƒ

&  P

Ÿ ~~~~~      .  .



 .

bisb

7

ƒ Œ

F Ï j ‰  L

10:8

smorz

P

?

smorz

ff espr



Œ

∏



       

Cor 2

&

Trp 1

& 

Trp 2

& 

∏



Perc

&         P

         

  

Hpe

Vl I

Vl II

∑

?

∑

&

∑

Alt

&

E G A  B C 

B

unis

 

j 

pf

3

∑

F

Ó

Œ

flz

  P ‰

 

j 

pf

gli

f

flz 3

 P

 

f

˜  π

F

 π

F

˜

42 42 42 42 42

∑

∑

42

∑

∑

42

         

       

          

      

∑

    

  

3









  

3

 

3





 

p ∑

F *

∑

∑

  

 

42

F



π

F



2 4

2 4

6

            f

pn

2 4

F

2 4 42 42 2 4

   π

  

   

    

  

  

   

    



  

   

    

  

  

   

    

42

         ?    π gliss pF π pn 

   





   

   

   

   

  

42

IV sp msp

sp msp sp msp

ss

f

3

42

42

pn

gli

?

f

m

∏ π

ss

Cb

&

I

F

π



gli

Vc

F

pn

msp

strid gliss irregolare      

π

2 4

∑

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ pn  sp



π

π

∑

msp

F

2 4

∑

F

msp

Alt

π



(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ pn  

&

42



msp

Vl II

 P

F

∑

∏π * °

∑

&

p

π

42

∑

 ã :: :::::::::::::::::::::::::::::::::::::: ∏ F &

f

2 4

mettre la sourd sèche / take straight mute

        



       





∑

∏

    

m    

F

42

mettre la sourd sèche / take straight mute

∏

∑



≈ 

∑

∏

?

3

∑

∑

Tuba

 F F

∑

& 

∑

π

Cor 1

?

∑

Tbne b



F

?       osc F ∏

∑

.



π

∏

?



π Ÿ~~~~~~~~~~~~~~~~~~~~~~~~~~   .     J p sub

Cbn

Tbne

 3

∏

    ?  F



p



smorz



    

smorz

P



5

                        

p

smorz

                  &      

    ˜

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

ß

smorz

smorz

Cl b

j 



5

smorz

Cl en si b 1

 smorz

˜ 

∑

∏ π sp

tous unis pn

ss j 

π DF 16253

B

2 4

40

176 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

∑

2 &4 Œ

≈

 F

& 42 Œ

5

5

 

F

2 &4

≈

Ÿ ~~~~~~~~~~~~~~~~~~~   ‰

.

?2 4

∑

?2 4

∑

≈

Trp 2

∑

ˆ  π

2 ˆ &4  F

ˆ

& 42   F

 π

sourd sèche / straight mute

 F

? 42 

Tuba

∑

2 &4

∑

Perc

Hpe

Vl I

Vl II

? 2 gg  4 gg  g ß

2 &4 Œ 2 &4 Œ

Cb

sp strid

     F

π

unis sp

       F

π

 

Œ Œ

∑

   F

∑

‰ ‰

Œ

j  F

 m   

3 4

3 3

3          ÿ ÿ ÿ ÿ ÿ  ÿ f p

∑

∑

∑

∑

∑

∑

ˆ 

ˆ 

ˆ

ˆ

 

p

 p

P P P P

P P

P

5

F





3 4 3 4

6

  F

43

  

m     

p

 p

  

 F

P

‰

p

 F

3 4 3 4 3 4

∑

∑

3 4

∑

∑

3 4

∑

∑

43

∑

∑

43

∑

∑

43

∑

∑

43

∑

∑

43

∑

∑

∑

∑

∑

3 4

∑

∑

∑

∑

∑

43

∑

3 4

ggg    gg   ggg  F gggg gg ggg 

Œ

lv

 strid     F        F

π

π

Œ Œ

gg    ggg   gg  ggg gg F ggg ggg 

lv

Œ

 strid     F        F

π

π

Œ Œ

gg    ggg  gggg gg F ggg   gg  ggg

lv

 strid     F

  F

       F

pn

pn

∑



     F

 J

p 





f

3 4

6

    p

F

 

6

 

 

 

 p      p



 

6

 

 

    

 

&

F

F

pn

 

F

DF 16253



3 4

pn



π



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3      4        π Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ F F p



       π F



6

pn

? 42 

F

∑

F

 F

∑



 

st ? 42 

43

 p

f

 

π

∑

‰



  π

F

∑

3

B 42   F st

Vc

E D

lv

unis non div st

Alt

Œ

‰

3

 π

ã 42

P

π

5



sourd sèche / straight mute

∑



Œ

 π

 F

? 42  F

2 &4

 

π

.

π

? 42

 π

F sourd sèche / straight mute

Tbne b

.

5

P

 π

sourd sèche / straight mute

Tbne

 

5



j  < p

P

ˆ 2 &4  F

& 42

∑

∑

Ÿ ~~~~~~~~~~~~~~~~~~~ ‰  

.

sourd sèche / straight mute

Trp 1

P

j  < p

P

∑

?2 4

p

Ÿ ~~~~~~~~~~~~~~~~~~~   ‰

.

 

∑

5

  F

¯ J

P

∑

2 &4 Œ

∑

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 42

 

p

F

3 4 43 43

41

legatissimo



182 Pte Fl

& 43

f

legatissimo

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

& 43





f



 π

? 43

 

f 3

ˆ

legatissimo



ˆ 

ˆ 

ˆ

ˆ





.







ˆ



π

π



π

π π

f

π

. f

π

    

   

f °

    

   

    

Grosse Caisse

. f

    π

*

π

∑

ƒ

   

. 

ˆ 



f

? 43

π





. f

? 43

3

ˆ

f

.



ˆ 

legatissimo



?3 4

lv

Ÿ ~~~~~~~~~~~~~~~~~       f

P f

Ÿ ~~~~~~~~~~~~~~~~~       f P f

Ÿ ~~~~~~~~~~~~~~~~~~     .  

P

f

3

Ÿ ~~~~~~~~~~~~~~~~~~~     .  

P

 

 

  F

flz

 







. f

 

 

 

 

 

  ∏

Ó

 

 



 

 

 

 

  ∏

 









F



flottant / floating 6

‰

6     j          π F

 

Œ

      p F

f

3

44 4 4

4 4 4 4 4 4 4 4 4 4 44 44

P

3

3



3



  P

p

gelé/ frozen

 ppp poss

  P

p

      



3



3



gelé/ frozen

Ÿ~~~~~~~~~~~~~~~~~~~~

  f

   P

  



.

3



 

 

ˆ  F

ˆ 

ˆ

ˆ

 F







ˆ 

ˆ 

ˆ 

ˆ

ˆ



ˆ





ˆ 

ˆ











ˆ 

ˆ





ˆ 

ˆ



?

?



∏



ˆ 



F





F

∏

 ˆ

ˆ 



˜ ∏

ˆ 

P

ˆ 





p

gelé/ frozen

p

gelé/ frozen

gelé/ frozen

∏

˜  P

 ∏

 P

p

 ∏

 P

p

gelé/ frozen

F

∏

F 

∏

F

  

    

  

   

    

F °

   

  

    

π

∏ Ó

lv

*

 ∏ ∏

 F



44

∑

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~ 5 44         .     .     p F p F π 8

j 



pf

j 



sp

gl

pf

 

6         j     p f π

sp



    π

lv

Œ

∑

P sp

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   

P

msp

gliss irregolare        IV      gliss F ∏ 5

DF 16253

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   



 p

  

f

E C D 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~          .     .    44 5 p F p F π

 p

trans

f

P

7

. f

∑

4 4

∏

bisb

      p

6

 F

4 4

4 4

gelé/ frozen

F

   4    4 44



p

smorz

5

P

Ó

5

     III gliss                     irregolare   j 4     4    3 2 3 4 f p f p f 6 f p 

 

F

sp IV

.  f



gl

?3 4

ˆ 

legatissimo

 f

3 &4

?3 4



π

ˆ

3 &4

3 &4



bisb

π

ˆ  f

3 &4

& 43

3

. f

3 &4

& 43



f

?3 4

? 43

 



4  4

44

    

bisb

bisb

 F



?3 4

bisb

4 4

 Ÿ ~~~~~~ Ÿ ~~~~~~~~  Ÿ ~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~ 4 4 f π legatissimo bisb bisb

flz

gl

Cb

legatissimo

4 4



gl

Vc

π

44

3 &4

3 &4

Alt

π

f

ã 43

Vl II



π

.

3 &4

Perc

Vl I

f

3 &4

Hpe





lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn



3 &4





∏

∏

42

185 Pte Fl

Fl

∑

&

Htb 1

& 

Htb 2

& 

‰

∑

& 

 J P

Cl en si b 1

Cl b



‰



‰

 J P

‰



‰

 J P

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

 ? J

 L

  . ƒ

‰

Œ

gliss

  . Œ

?

∑

?

∑

&

&

‰

  J P

Vl II

‰

 strid  

3

ƒ

smorz

    f

j flz 

trans

P

 

j .

p

F

∑

?

∑

?

∑

&

&

ã

∑

&

∑

?

∑

 J f

Vc

Cb

 . .

‰

 .   ≈

‰

  J P

 . .



‰

3

‰

ˆ j  p

‰

3

‰

j  p

‰

‰

 J p

‰

‰

∏

      

°

‰

‰

3

   

  

F °

P

p

*

∑

3

‰

P

 F

   .

f p

f p

ˆ j  P  J P  J P

3

3

3

   

  

F   

∑

&  ∏

Ó

Ó

 gliss                

π

F

?

∑

∑

?

∑

∑

DF 16253

7

f

p

f

p

f

‰ ‰ ‰

p

f

‰

p

 J p

3





ˆ j  P

3

3

‰

‰

Œ

‰

3

‰

Œ

‰ 3

‰

Œ

3

 J

‰

‰

Œ

3

 J

3

    

  

ˆ j  P

3

    

P P

  

∑

lv

P

F

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ strid

   F P pn

IV

 F

p III

&

ˆ

3



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     strid

III

P

P

∑

∏

L

 J P

‰

 F

msp (Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

&

‰

‰

P

sp Alt

 .   ≈ f p

3

 F

Œ

‰

‰

P

∑

  gliss irregolare

 .  .

‰

‰

 F

msp (Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

&

 J P

ˆ j  P

P

           

 . .

‰

3

 F

 J f

      

 J

≈

f p

‰

p

‰



P

         

f

 .

≈

F

ˆ j  f

∑

        

3



ˆ j  f

∑

Œ

‰

P

?

≈

 J P



≈

∑

Perc

Vl I

 P

M 

 p gelé/ frozen

& Ó

Hpe

π

‰

∑

?  ?

 .  

‰

P

m   

.

f p

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

  

&

‰

 J

smorz

 

gliss

strid

msp

F

p

F

p

 F

P

 F msp

pn

 

gliss

 F

 

msp

pn

strid gliss

p

msp

 

 

gliss

p

p

F

gliss

p

pn

strid gliss

gliss

F

strid

p

 F

gliss

p

43

188 Pte Fl

&

Œ

 J F

‰

‰

&

Œ

‰

 J

Htb 1

&

Œ

‰

 J

‰

Htb 2

&

Œ

‰

 J

Cl en si b 1

&

Œ

‰

  J F

?

?

?

Fl

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

Perc

ˆ &  J F

ˆ j  F

&

Vl I

Vl II

3

Cb



‰

‰

3

‰

‰

3

‰

 . ≈

‰

 J

  . . .

‰

 .   ≈

‰

  J P

  J f

3



ˆ  J p

‰

‰

3

ˆ j 

3

‰

p



‰

ˆ j 

π

ˆ j  π

3

3

‰

 J

&

 J F

‰

‰

 J p

‰

‰

 J π

?

3

&      π

  

3

   

  

π

    

 P ∑

?

∑

&

p

 . p p p

P P P

∏

F

3



‰

3

3

‰

p

 J P

 J π



Œ

‰

‰

Œ

‰

‰

Œ

‰

 J P

‰

 J π

‰

 J F

‰

Œ

‰

  J P

‰

  J π

‰

  J F

ƒ

‰

Œ

‰

j   P

‰

j   π

‰

j   F

‰

 J P

‰

 J π

‰

‰

Œ

‰

Œ

‰

‰

Œ

‰

‰

Œ

3

3

  

∏

F

∏

 F

3

3











  F

gliss

strid   

p

gliss

F 

p

F

p

π

 P

Œ

pn

 F







p

‰

Ó

 . .

‰

Ó

j  ƒ P

‰

Ó

ƒ

F

F

π P

∏

 F

 π P

∏

 F

 π P

         F nebuloso °

*

        

gliss

p

strid   

p

F

P P

5

≈            L P f 5

 

π

P

 F

3



ˆ 

3

ˆ 

p





ˆ 

ˆ . p .

p

 J

‰







p

      

        



 F

pn

   

 





f

 

3





3

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    pn

  

 

F

π

∑

sp

3



3







∑

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   

pn

π P

pn

sp

 

pn

msp

gliss

p

gliss

3



 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       ∏ F π P

gliss

pn

Œ

∏

   ∏

msp

msp

F

Ó

P

 .  .  

Œ



Fp

strid   

gliss gliss

‰

ƒ

Œ

F



    

P

F

Fp

3



π

F



C  D 

  F

Ó



˜  Fp

 

pn

gliss

‰

π

˜  Fp

msp

 .

ƒ P  m .   . 

 J F

‰

∏ F

strid   

 J F

‰

3



(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

?

p

f

&

p

f

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

&

p

f

∏

&

&

  . . .

  . .  .

‰

?

 J

 J

 J p

p

f

‰

‰

?

 .

≈

‰

F

 .

‰ ‰

 J

msp

Vc

F

m   . 

pn

Alt

F

≈

 J P

≈

‰

&

ã

Hpe

F

p

 m  . . 

.

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn



p

 F

p

msp

 

F

gliss

j 

F 

pn

glis s j 

p F

glis s j 

  p Fp

  glis

gliss

msp



s

pF

 

pn

p Fp  

F

  ∏ F

gli

ss j 



pn

glis s j 

pF

ss j 

F

msp

gli

 pF p

 

pn

pF gliss

p F F

glis s

p F

msp

 

 

gliss



 π P DF 16253

msp

pn

gliss

glis

s j 



pF

pF

pn

glis s j 

  p F

j 

 

gliss

p

 

pn

glis s

j 

msp

gliss



pF

P

msp

 

P

glis s j 



P

pn

gliss

j 

gli

ss j 

 

πP

 P π

gliss

glis s

p

44

191 Pte Fl

Œ

&

‰

&

Œ

‰

Htb 1

&

Œ

Htb 2

&

Cl en si b 1

&

Fl

Cl b

Cbn

Cor 1

‰

Œ

‰

. .   ≈

Œ

‰

r  f

?

f p

f p

≈ 

3





 J p

Œ

Ó

Œ

‰

 J p

Œ

Ó

Œ

‰

j  p

Œ

Ó

Œ

j  < ∏

3



ˆ 

ˆ 

ˆ j  f

&

 J

&



f

 J f

?

?

j  ∏

j  ∏

?

 J ∏

P Ó

&       ∏

*

j  < P

 ∏ ∑

& ?





3

F espr

ˆ j  f

ã

Hpe

Œ

p





3

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

 p

3

Vl I

&

 R

∏

&

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ msp

&

s glis

Alt

 F

  gliss

Cb

gliss

&

  

pn

?

gliss

F 

gliss

πF

msp

Vc

 π P

f

p

´    ´  

  ÿ   ÿ  f p

‰

∑

‰

∑

‰

∑ ∑

Œ

∑

∑

‰

Œ

ˆ 

Ó

ˆ  J P

ˆ 

P ˆ 

ˆ 

ˆ 

ˆ  ˆ 



ˆ 

ˆ 





ˆ

ˆ j  f

ˆ j  f

Œ

‰

‰

Œ

‰

‰

Œ

‰

 J

‰

Œ

‰

 J P

Œ

Œ

‰

‰

Œ

Œ

‰

 J

‰

Œ

Œ

‰

 J P

‰

Œ

ôter la sourd / remove mute

∑

∑

‰

Œ

ôter la sourd / remove mute

∑

∑

‰

Œ

ôter la sourd / remove mute

∑

∑

∑

∑

P ‰

P

3





3



P



Grosse Caisse / 2 Toms

Œ

∑

Œ

π

j  f j  f

‰

ˆ j 

‰

‰

j ÿ π ∑

∑

∑

ˆ j 

P P

ã ‰

∑

P

j ÿ

‰

j ÿ P

accel poco a poco ≈

  J

P

. . .    f .  . .   f

‰

‰ ‰

‰

B

‰

strid    J ‰

Œ

?

‰

‰

Œ

P

 ´ J p

pn

´    J p

‰

pn

Œ

j  ∏

p

‰

msp

gliss

f

∑

∑

Œ

‰

j  P

´   ´ 

‰

∑

pn

msp strid

p

∑

 r  ≈  J ∏ P

f

´  ´  

Œ

sp

Vl II

 

‰

sp

∑

∑ Ó

j  < ∏

ˆ 

 J



3

Œ Œ

ˆ 

Trp 2

Perc

. .   ≈ f p

Trp 1

Tuba

‰

?

&

Tbne b

‰

p

Cor 2

Tbne

f p .  . 

accel poco a poco

 J p

‰

≈

?  

&

 . ≈

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

. 

Œ

´ J

pn

p j  < p

pizz

‰ ‰

´ J P

´  J P

´   J P

‰

 J P

pizz

‰

j   F

‰ ‰ ‰ ‰

^j  f DF 16253

 ´ J f ´  J f

  ´  ´

P

 ´ ´   

P

´   J f

 ´ ´     

j  < P

  J ç

‰

Œ

P

‰

‰

‰

‰

‰

‰

‰

Œ Ó

 ´ J p  ´ J

p

´  J p

‰

 ´ J

‰

 ´ J

‰

‰

´ J

‰

´ J

‰

‰ ‰

´  J j  < p

‰

´  J

‰

  J F

j   P

‰

´ J F ´ J

F

‰

´  J F

‰

¯ J P

^ J f

‰

45

(accel)



194 Pte Fl

& Ó 

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

& &

f f f

p

&     ÿ ÿ p f

‰

Œ

‰

‰

Œ

‰

‰

Œ

‰

‰

Œ

‰

? Ó

‰

? Ó ? ^j  ß

‰

Œ

& 







´  J P

f

P

´  ´  f

P

´  J P

 ´ ´

j  ÿ P

j   f

^ J ß

f

P

‰

‰

‰

‰

‰

‰

‰

‰

‰

‰

Œ

^j  ƒ

ˆ

 



ˆ j  f ˆ  f

 J f

j  f

  J F

Ó

‰

j  ç

^

‰

‰

‰

‰

∑

‰

p

 ÿ p

^

f

‰

´ J F

‰

´ J

‰

´ J

‰

P P ´  J P

´ J

F ´ J

F ´  J F

‰

j  ÿ P

j  ÿ F

‰

  ´ ƒ  ƒ  ƒ

´

´

´

´

P

3

j   ƒ

‰ ƒ P . .  ´ ´  . . .  .  . .          5    ‰ 8 3 3 3 ƒ F ƒ P

‰

P

3

P

‰

85 ‰

‰

5 8 j       ƒF

^˜

 f

^˜

 f

Œ

˜  ÿ p ˜  ÿ p

‰

‰

 ^ f

 ^ f

´

p ´

p

≈

‰

j  ÿ P

‰

j  ÿ F

j  ƒ

‰

j  ÿ P

‰

j  ÿ F

j   ƒ

 .

≈

‰ ‰

  P

 . .  

‰

f

j  P

P

j   f

‰

‰



r 

 

f

´ J P ´ J

P

f

.

 .

.

´ J

‰

F ´ J

‰

P

P

ƒ F



F

≈

 J ƒ

. F

P

‰

Œ

Vl II

Alt

Vc

Cb

Œ

Œ

5 8   ƒ

Œ

‰

ôter la sourd remove mute

.

j 85    ƒ

 .

85 j  ƒ

ôter la sourd remove mute

Œ

‰

sans sourd / mute off

85

  ƒ

Œ

‰



Œ

Œ

 85 j ƒ

 J

Œ

∑

?

∑

∑

5 8

∑

q = 72 (e = 144)

&

f

 ´ ´    f

 ´ ´ B    f

‰ ‰

? Œ ? ^j  ç

Œ

‰

Œ ‰

‰

‰

Œ

‰ j  < P

‰

j  f

´  J P

 ´  J P

 ´  J P ^ J

ç ‰

 ´ ´  f

P

 ´ ´ f

P

 ´ ´   

‰ ‰

Ó

  π

Ó

   π

‰

Ó

   

‰

  J F

Ó

Œ

j  ƒ

‰

j   ç

f

P

π

‰

Œ

DF 16253

Ó

 

 

 

 

 

ƒ

‰

5 8

Œ

cuivré flz

 ff

∑

‰

     ƒ

  J

∑

 ´ ´ 

cuivré flz

 J ƒ

&

&

  J ƒ

‰

Œ

Cymbale suspendue

 p

cuivré flz

Œ

5 . 8  p

Œ

P

‰

cuivré flz

 85 J ƒ

‰

‰

P

Œ

Œ

 85 J ƒ

(accel)

Vl I

Œ

‰

∑

j   f

Œ

‰

 .

P

Œ

Œ

 .

ƒ

5 j 8  ƒ

Œ

‰

P

ƒ

5 j 8  ƒ

P

 J

3

‰

P

F

ƒ

   J f

3

5 j 8  ƒ

 .

 . .  .  J 3

‰

3

Ó

r 

F

5 8  ƒ

Œ

‰

   

 J ƒ  . . . .   J 5   . .  . .      8

‰

P

  ´ ´

85 Π.

‰

P

3

 J ƒ

q = 72 (e = 144)

´

∑

Œ

j ÿ p

f

‰

‰.

?

Œ

´ 

Œ

∑

ã

 ^

p

‰

‰

?

f p

f

 ´

Œ

sans sourd / mute off

Perc

^

p

‰

‰

sans sourd / mute off

Œ

f

´

‰

‰.

∑

ã

^

p

´ J P

∑

?

 .   ‰.

f

 ´

Œ ‰



3 Toms

Hpe

P

Œ

ˆ 

ˆ &  

 ´ J

ˆ 

ˆ & 

Trp 2

Tuba

p

 ´ ´

&

Tbne b

p

´  ´ 

Trp 1

Tbne

´ ´  

f P  ´ ´ 

^

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

Œ

´  ´

. .  .  .  strid   .  . .  .  .     J 5 8 3 3 3 ƒ F ç

L

‰

 ÿ F

.

I sp

≈

II  strid . . .  .   .  J 5   . .  . .      8

≈

strid  .  J

≈

sp

ƒ F3



   

≈



arco

 P



3

  J

5      8  ƒF j 85    ƒ

j 85  ƒ

arco

3

ç sp

ç

Œ

Œ

Œ

Œ

46

  ´  ´

197 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

& & &

  .  .

ƒ F 3

 ƒ 





ƒ

‰

    

Œ

Œ

j &   ƒ

Œ

‰

  J F

&   ƒ

Œ

‰

j   F

?

j  ƒ   ƒ



&

∑

&

∑

? 

Œ

‰

? 

Œ

‰

Œ

Œ

‰

  p

  J ƒ

 j  ƒ

Œ

‰

? ^j  ƒ

&

∑

?

∑

&

  .  .

ƒ F

.

3

. 3

 . .  .  . &  3 3 ƒ F

 

ƒ F

3

3

 

ƒ F 3

3

 ƒ

 

3

F

≈

3

Œ

43

∑

3 4

∑

‰

43

∑

‰

3 4

∑

‰

3 4  



   

ç

  J

ç         J 3

3

ç     J

   

ç

f

Œ

Œ

Œ

Œ

Œ

  ƒ



‰

  ƒ 



j   ƒ

  ƒ



 F



3 4  f

. P

3 4   f

 . p

 

  J

ç

3

.  .  .  .   II  J . 

 

6

.

 .  .

 . f

3

ç sp   .  J

  B J  ƒF

   

?  j  ƒ

Œ

Œ

?  j  ƒ

Œ

Œ

I

ç

≈

j   f

‰

‰

 J f

‰

‰

j  F



3



‰

‰

j  F

.

.

. p

j   f



3

∑

‰

  p

  J ƒ

‰

3 4

∑

 j  ƒ

‰

‰

43   f

ffF  ffF &

 J

j  F

43

sp

≈

ƒ



.  .

j       ƒ

‰

.  .

   

ƒ

L

‰

. p

 f

∑

3 4

∑

∑

3 4

∑

≈

3 4

∑

≈

3 4

∑

. 3

 .   ç

  .  .  .   .  . 3

3

j        ƒF

j   ƒ

3

.

‰

‰

.  .  .

3

‰

3

ç   R

ç

≈

 f

≈



≈

‰

f

B

3 4  f

pizz

Œ

Œ

43  f

Œ

Œ

pizz  43  

DF 16253

 .

. p

6

 ƒ

 .

.

p

pizz

f

. p  .

p

 . p

‰

Œ

  .

≈

 43 ƒ



  f

p

‰

Œ

j  ƒ

.

  

3

 .

j   f

p

∑

ƒ

3

ƒ

ƒ



 .

Œ

43



.

 43

3

Œ

 .

 .  ƒ

Œ



. F

 J

Œ

∑

 J

‰

3 4   ƒ

j   ƒ

‰

  F

3 4  ƒ



. P

43

ƒ

sp I

. . . .  .        J

 

F F

L

 

  ƒ

‰

 

F

  ƒ

3 4 Œ

‰

  F

ƒ

pn

Cb

P

ƒ F

ç   

3

3

3



Œ

  ƒ

pn

Vc

P

  

  

‰

Œ

?

3

pn

Alt

P

    

 P

ƒ F

 

3

3

‰

Œ

ã

Vl II

ƒ

P

Perc

Vl I

 J

P

  

  

‰

Œ

ã

Hpe

ƒ

ƒ

ƒ

Tuba

ƒ  J

3

 J P

ƒ

Tbne b

.

ƒ P . .  ´ ´ .  .          

3

&  ƒ ?

.

Œ.

‰

 

≈

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& Œ.



 ƒ  ƒ

  f

 .

 

p

F

 .



p

F

 J F

3

 .

.

p

 .

p

 .

p

47

200 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

& & Œ

Œ

& Œ

Œ

& Œ

Tbne

Tbne b

Tuba

f

?   f ?

. P

? Œ

‰

&

‰



3

&  &   f

‰ ‰



?

 .

  f

ã

 . p

 f

P

   f

f

p

  f

. p



Œ

P

∑

.

.

.

&

∑

?

∑

5 8

. P

3

    ƒ F

5 j 8   ç sub 5 ^ 8 j ç sub

.

.

 

.

 J ƒ

f

ç

 J

ç

ƒ

 J ç

Alt

Vc

Cb

B

6

 ƒ

?   f ?  f

 .

.

p . p

 .

p

  f  ƒ  ƒ

. p

6

 ƒ

 .

 

p

F

 .

 

p

F

3

3

ƒ  J

‰

      F

ƒ  J

Œ

3

3

3

ƒ  ƒ

 .     f F

Œ.

ç

98

∑

85

9 8

∑

5 8

 J

‰

98

∑

85

 J

‰

9 8

∑

5 8

‰

9 Π8

ç ç  J ç

Œ

9 8 . p

^

‰

Œ.

9 8

5 ^ 8 j ç sub

j  ƒ

‰

Œ.

j  ƒ

‰

Œ.

9 Π8

5 8   ƒ

 . 

  ƒ

 f

f

j 

‰

‰

‰

. 



ƒ

ç  

.  ƒ



^

cuivré

cuivré

ç

 .

 .

Œ

‰

 J

85 j  ƒ

Œ

‰

 J f

85

Œ

Œ

5  8 J ƒ

 J

‰

Ressort

‰

Œ.

‰

 .

.

p  .

p

 .

p



≈

 J

≈

 J

lv

f

‰

flz

 

  ƒ

‰

j   . ƒ





F

ƒ

f

‰

 ÿ

ÿ

   f

5  8  J ƒ

j  ƒ

  

f

cuivré

≈

.

.

Œ

  f

 .

.

 . p

p

‰

j 

5 8

  f

 . p

j   f

5 8

‰

‰

f

5 8

‰

.

 

5 8

j   f

p

∑

5 8

9 8

∑

5 8

≈ J .

flz

flz

ƒ

j < F

9 ‰ 8

≈

  f

‰

9 8

ƒ

cuivré

 .

Œ

  f

 .

p

Œ

 . p

  f

9  . 8 J

ç

¯ J F

‰

flz

 ≈ 

 ≈ J . flz

ƒ

ƒ

¯ J f

‰

Œ

 J

5 8

j 

5 8

ƒ

F

 J ƒ

‰

Œ.

9 8

∑

5 8

j   ƒ

‰

Œ.

98

∑

85

j  ƒ

‰

Œ.

98

∑

85

ç

Œ

‰

‰    . . ƒ 3

 J

lv

ƒ

9 . 8 J p

3 Toms

‰

Œ.

98   f

f

‰



.



.

.

 

. p

 f

. p

  f

. p

 f

. p

.



j  



5 8 85

5 8

∑

∑

9 8

∑

5 8

5 8

∑

∑

9 8

∑

5 8

sp

  II  strid    strid J

ƒ

ç

©. 85 

ç

© 85 j   ç 5 © 8  j  ç

.

.  .  

F

^ J

ç

‰

Œ.

‰

Œ.

.  .  .      .  .

 strid

ƒ F

ç

pn

3

3

sp

II  . . . .      strid 5   .      J strid 8 3 3 ƒF ƒ ç

 .

ç    

ƒ      3

‰

Œ.

‰

F

Œ

ç

      J

  . .  .  .  . 85 3 3 ƒF

∑

&

F

  .



pn

Vl II

  

   

Œ.

 85 j  ff sub

. p

∑

&

  .



ƒ

3

pn

Vl I

ç

‰

    

‰

5  8 J

Œ

3

 f

‰

5  8 J

Œ



 . P

5 8 j  ƒ

5 8

Œ

P

∑

Perc

  f

P

P

 J

p

Œ

   f

?

.

 .

ƒ

3

‰

3

 .

p

∑



‰

 .

 .

?

ã

.

3

3 Toms

Hpe



6

3



3

F

j 85    ƒ

 .

‰

 . ƒ

Œ

&   f   f

∑

     J 5     8 3 3 ƒ F ƒ

 .  ƒ

3

85 ‰

. 

  f

 . p

  f

f

Trp 2

∑

  .



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

     J

.  .  .  .      .  ƒ F 3

‰

ƒ

pn

3

ƒ

sp

98 Œ

 strid ç

9 Π8

Œ.

98   f

         ƒ F

Œ.

98   f

ƒ

arco 3

j   ƒ

arco

F

‰

DF 16253

Œ.

msp

I II

´ ´   ≈

F

´ ´   ≈

‰

´ ´   ≈

‰

f

ƒ

‰

85

‰

5 8

j   f

85

sp

.

  .

‰

pizz

9  8  f

pizz

‰

msp

. p

 . .

p  . p

   ÿ ÿ ≈ F

‰

 

  f

6

 .   f  f

 

 . p

  f

.

  f

p

  ≈ ÿ ÿ f .

 .  .

p

 . p

‰

  ≈ ÿ ÿ ƒ

6

 . p   f  f

 

 

 . p .

p

j   f

j   f

85 5 8

48

204 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

5 &8 ‰

F

ƒ     

ç   

F

ƒ

ç

 J

‰

3

3

    J

& 85 ‰

F

Ï

 5 &8  F strid  5  &8 ƒ

?5 8 ?5 8 ?5 8

5 &8 & 85

Œ

 J

.

.

‰

Œ

‰

‰

Œ

‰

‰

Œ

 

‰

Œ

‰

Œ

ƒ

3

  ƒ

‰

f

 

F

j   ƒ j  ƒ

 P



 P

 & 85 J Ï

flz

Trp 1



Œ

 ƒ

ç

 & 85  Ï flz

Trp 2

Tbne

Tbne b

Tuba

Hpe

cuivré

‰

‰

Œ

? 85

j  ƒ

‰

‰

Œ

j   ƒ

‰

‰

Œ

 ´ ‰

‰

Œ

‰

‰

Œ

?5 8

ƒ

 5 ^ ã 8 j ç

 3

5 &8

∑

?5 8

∑

pn

Vl I

5 ≤ &8  P

gliss

Alt

Vc

Cb

5 ≤ &8  P j B 85    ç ? 85 © j   ç ?5 © 8 j  ç

 ^ J

ç

pn

Vl II

. J ç

‰

? 85  J ƒ

5 ^ ã 8  Perc

cuivré



gliss

^ J

ç



43

∑

44

∑

43

3 4

∑

4 4

∑

3 4

44 Ó

‰

. 43 ƒ

 J F

3 4 ‰  f

. . 

≈

ƒ

F

 3  4 ƒ 3 4

Œ



F ‰

j   P

‰

j  

Œ

4 Π4

‰

j  F

Œ

4 Π4

‰

j  F

j  

‰

j  

4 4

‰

‰

j  

j   f

3 4 ‰

3 ^ 4  j  f



≈

‰

 ¯ J P

‰

j  < F

‰

‰

j  f

j   f

^

j   f

4 ‰ 4

4 ^j 4  f

‰

‰

j 

 f

F

‰



‰



3

j  

‰

j  P

‰

 J P

‰

j  f

‰

43

 F

3

 ƒ

3

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 85 ‰

    

‰ j   F

^

 ƒ

j   ƒ

‰

‰

 J ƒ

^

^

‰

j  ƒ

3 4 3 4 3 4 3 4 3 4

‰

3 4

∑

4 4

∑

3 4

43

∑

44

∑

43

43

∑

44

∑

43

43

∑

44

∑

43

43

∑

44

∑

43

43

∑

44

∑

43

3 4

∑

4 4

∑

3 4

. 3  4 J

‰

 

3 4   f

.



p

.

 

.

.

4 . 4

3

. p

.

.

4 4   f

. f



.

.



.

.

.



.

.

.

.    

5

.

 P

.

ƒ

6

.



 

^

3 4

. ƒ



3 4

3 4

∑

4 4

∑

3 4

3 4

∑

4 4

∑

3 4

sp

‰

3 msp 4 ‰

I II

‰

3 msp 4 ‰

II III

‰

Œ

43  f

‰

‰

Œ

43 ‰

‰

‰

Œ

3 ^ 4  j f

   ÿ ÿ ≈ P  .

.

´ ´ ≈

‰

P

sp

‰

´ ´ ≈

F

‰

  ≈ ÿ ÿ F

6

 . p

.

.

  ≈ ÿ ÿ f

  f

 .

‰

j  < F

‰

‰

j  < P

‰

j  f

.

^

DF 16253

P

4 ‰ 4 6

44  p

j  

44 ‰

‰

4 j 4  . P

f

´ ´ ≈

4 ‰ 4

f

‰

j   f

´ ´ ≈

‰

   ÿ ÿ ≈ P .

.

´ ´ ≈

‰ ‰

  ≈ ÿ ÿ



 .

f

.

´ ´ ≈

‰ ‰

  ≈ ÿ ÿ

6

 P

.

.

  ≈ ÿ ÿ ƒ

 

 .

‰

j  .

‰

j  

‰

‰

j  <

‰

j  

‰

j   ƒ

3 4

ƒ

‰

j . 

P

´ ´ ≈

‰

3 4 6

 . ƒ

^j  ƒ ‰

43 43 3 4

49

207 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Œ

3 &4 Œ



‰

F

M 

 & 43

 

Trp 2

Tbne

Tbne b

Tuba

 

     3       &4  6 6 F

      

          3    &4 6 6 F

? 43 ? 43 ? 43

 F





 

 

 ƒ

j  f

flz

  F



flz

‰

3 &4 Œ

Œ

j 

gliss strid

Ï

3 &4 Œ

Œ



Œ

Œ

‰

Œ

Œ

j   f

Œ

 p

  

r  Ï ^ R

Ï

6

6

^ R Ï ^ R Ï

^r 



 r  Ï

ƒ

                 

                    

 

F

 

 

B 43    ç

© ? 3 ^j 4  ç

 

6

             7 6

Œ

Œ

‰

Œ

Œ

‰

Œ

Œ

6

© ? 43 ^ j  ç

5

IV

F  .

 .

 J

^

r  ç ^

‰

ƒ

 ÿ ƒ

j   f

p

Œ

smorz

smorz

j   f

‰

ƒ

Œ

Œ

j   f

‰

 J

‰

∑

‰.

Œ

Œ

∑

‰.

Œ

Œ

∑

‰.

Œ

Œ

∑

‰.

Œ

Œ

∑

‰.

Œ

Œ

∑

‰.

Œ

Œ

∑

‰.

Œ

Œ

∑

‰.

Ó

‰.

Œ

‰.

Œ

Œ

.

3 Toms

π

.

.

.

.

.

.

3

3 Toms

.

. π

.

.

.

.

.

.

R

ƒ

Œ

∑

∑

   strid J ç msp    J

∑

G A

 ´ ´   

msp

sp

& 43 Œ

 ÿ

smorz

‰

‰

ƒ

 f secco ÿ

j   f

‰

ƒ



^

smorz

^

 P

8

Cb

Œ

 J

∑



Œ

3 &4 Œ

‰

∑

f

ƒ

‰

flz

Ï

III

 J

Œ

cuivré

 

    

sim

smorz

^ R Ï

P

ƒ

‰

∑

sp

Vc

jet whistle

 J

∑

f

? 3 flz 4  . F

3 ã 4 Œ

Alt

Ï

‰

∑

flz ? 3  . 4 F

? 3 flz 4   F

∑

Œ

cuivré

Perc

Vl II

 J



Tam-tam

Vl I

Ï

7

Œ

 ≈

^r  Ï

& 43  

? 43



Œ

flz 6           Œ          6 F ƒ

& 43 . F

& 43



Ï        J 5

ã 43 Œ

Hpe

F

Trp 1

 



Ï 

5

6



flz

Cor 2







3

flz

Cor 1

F

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 43 Œ

strid

ç

‰

Œ

‰

‰

Œ

‰

I II

≈

‰

´ ´   ≈

‰

p I II

p

 ´ ´   

≈

‰

´ ´   ≈

´ ´  

≈

‰

‰

´ ´   ≈

‰

 

´ ´  

´ ´   ≈

angoscioso

  ƒ 3

 ƒ  ƒ

  P angoscioso

 P





 

3





 

 



3

  3











3



  3







angoscioso



P



DF 16253











≈

50

210 Pte Fl

Fl

∑

&

& ‰

 J

ƒ

&

Htb 2

& 

^

ƒ

 ÿ

 ÿ

 ÿ P

smorz

Cl b

Cbn

Cor 1

Cor 2

?

^

Œ

smorz

smorz

j   f

‰

quasi slap

Œ

‰

 f secco

& r ‰ . ÿ ß secco

Œ

& r ‰.  ÿ ß secco

Œ ´ R

Tbne

? r ‰ . ÿ ß secco

Œ

? r ‰.  ÿ ß secco

Œ

≈

Œ

´  ≈ R ß secco

Œ

ß secco

? r ‰.  ÿ ß secco ã

Perc

ã

 J f

Œ

 j   f

‰

Œ

‰

Œ

legatissimo

5

& 

Vl II

Alt

Vc

Cb

‰

∑

& ‰

Vl I

5:6

?

Trp 2

Hpe

^

∑

& ‰

Tuba



?

 J

ƒ

 ´   R

≈

ß

B   f sub

  . pp teso

.

 .

 .

3

  f sub

 .

pp teso  .

≈

pp teso

´ ´  

‰

& ‰

 f sub

smorz

‰

 J

pp teso

‰

.

 J

‰

ƒ

≈

ƒ

‰

 J

ƒ

5 8

∑

85

∑

∑

85

smorz

j   f

‰

^

‰

^

‰

.

  ƒP

 

.

^

ÿ

^

‰



5 8

 .

5:6

‰

 

5 8



∑

∑

5 8

Œ

∑

∑

5 8

Œ

∑

Œ

‰

.  J f

^ R ç

Œ

‰

j .  f

 R ç

^

Œ

5 8

‰.

Œ

∑

5 8

Œ

∑

Œ

Œ

∑

j   f

Œ

∑



Œ

∑



‰

. .

≈

´ ´ ≈

  .  .

3

 . .

f

≈

´  R

‰

‰

‰

.

.

.

  .

.

3

 .  .

3

. .

≈

ß ´ R ß

.

‰

.

.

p

‰

j  

‰

j   P

‰

Œ

Œ

.

3

. p

 .

≈

´ ´  

‰

π

´ ´ ≈

‰

π

.  .

.

DF 16253

 . .

. 3

 .

. .

‰

arco gett

p

‰

arco gett

 f

. P



85 85 85

‰

.

. 3

.

.

pn smorz

≈

.

3



    ss gli R ≈

j  

j   F

.

P

´ ´ ≈

 .

‰

j   P

  f



 ´ ´   

5 8

j  F

∑

‰

´ ´  

‰

Œ

∑



Œ

‰.

Œ

.  .

 J

5 8

.

pp teso

.

ƒ

‰

∑

‰

3

 J

∑

5:6

‰

‰

∑

´ ´ ≈

.

j   f

‰

^

 ÿ

ƒ

smorz

j   f

‰



´ R ß

?

ƒ

‰

& ‰

?

 J

j   f

‰



Trp 1

Tbne b

ƒ

‰

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&  j  f ?

 J ∑

Htb 1

Cl en si b 1

‰

85

∑

∑

∑

85

∑

85 smorz

smorz

    gliss R ≈

‰

5 8

.

 

P

    gliss R ≈

‰

F

pn smorz

smorz

smorz

    R gliss ≈

    s R glis ≈

    R gliss ≈

p

3

.

‰

P 3



‰

j   F

‰

  f

. P

 .

85

.

.

‰



j  

‰

.

 

F 3

.

 . j    .

5 8

5 8 5 8 5 8 5 8

51

M  

213 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

& 85  J

5 &8 ‰

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

.

 

j ÿ

‰

?5 8

j  ç

. ƒ  ÿ Ï

?5 8

5 j &8   ƒ

‰

Œ.

& 85

‰

Œ.

j   ƒ

5 &8 ?5 ‰ 8

j  

?5 Œ 8 ‰

j   f

   J

‰

‰

j   f

‰

^j  ç

.

.

& 85 ‰

smorz

3

.

.

‰

F

3

F

3 4

ƒ

    s J glis

‰

ƒ

3

.

.

?5 ‰ 8

j  f

‰

j  ƒ

?5 j 8   f

‰

j  ƒ

‰

5

f

F

  

 

3 4 Œ

‰

   

f

Œ

43 Œ

   ƒ

ƒ

3

Œ.

3 4

Œ.

3 4

´ 



5

6

     

85 J ƒ 

Œ

5 J 8 ƒ  m  5 J 8 ƒ

Œ

6 flz                 J    6 P ƒ

cuivré



Ï

cuivré

Ï

F

F

 

 . F

 J ç

‰

j  ç

Œ

‰

Œ

‰

Œ

‰

Œ

Ressort

‰

´



sp

‰

gliss

 P

Ï 

sp

pn

‰ ©^ j  ç ©^ j  ç ©^ j  ç

gliss

P

Ï       f 3

‰

arco

≈

arco

‰

arco

3

 

 P

  flz           ƒ

6

flz

 

 F

flz



 F Œ

flz  f

 

3 4 Œ

Œ

flz   f

 

3  4 P



43

ç

flz 



 

 P

‰

j 

3

3 4

  strid

ç

3 4 Œ

msp

  strid

ç

  

     



43 Œ

Œ.

3 4      P

F

   f

   

Œ.

3 4

  f



Œ.

3 4

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~

  P  P

DF 16253



ß

  ƒ 







  ß

ƒ ‰

‰

‰

‰

j  ƒ

.

‰

‰

j

‰

Œ.

ß

Œ

  ƒ



 ƒ

‰

. f

.

∑

ƒ

P Œ

B  ½ 

lv

gliss

 



      

85 J

ç

5

 

 

 

 

 

  ƒ

               . .  . . . . 6 ƒ 7

   

5

     

ƒ

&

  5 J 8 ç

   5 8   ç 5 8 

ç

 .  J

II

Πstrid

.

strid

ç

Œ

B

 

 



.

ç

strid

ç

msp

7

 

I .  J

Œ

ç

6

F  

  ƒ



 5 J 8

            6

flz

ƒ



 .

flz

msp

III

IV

5 8 5 8

      

sp

‰

j   ƒ

 5 j 8  ƒ

8

‰

‰

ƒ

sp

msp

‰

 85 j  ƒ

P

      

3 5 8          ç

85

j

Ï

j   ƒ

5  8 ß ƒ

        

j    ƒ

strid flz

‰

‰

 

   

‰

‰

5 8

  ƒ

 

 

3

flz

85   ç ƒ

43 . p 3 4

6

       ƒ F

‰



p

Œ

5 8 Œ.

3

Tam-tam

Ÿ  ~~~~~~~~~~~~~~~~~~~~~~~~~~   . .   ƒ F

multiphonique strident/ strident multiphonic strid

5 8  ç ƒ

  ƒ

 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~  strid .  F

Œ

85 Π.

  ƒ

3

flz

3 4 Œ

‰

D

J

ƒ

 .

ç

5 8      ç

      6

3 4  P

 J

J



multiphonique strident/ strident multiphonic

flz      5      8     3 3 f

‰

flz

Œ

pn

43 Œ

´



 P

43 Œ

 ÿ

  Ï

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~



ƒ

6

 .

ç

ƒ Ÿ~~~~~~~~~~     5 J Œ 8

5

   F



 85 J

     

  

5

3 4 Œ

cuivré

flz

 . .

smorz

  ƒ

.

Œ

3 4 Œ

ç ‰

∑

3 4 Œ

.

∑

   iss gl J

f

.

∑

smorz

   J gliss

sp

Ï

 ƒ

    . . ƒ

  gliss J f

 

cuivré

   ƒ

3

.

∑

5 &8 ‰

3

flz

j  ç



?5 8

3

^

.



43

    strid Œ         ƒ F Ï

Œ.

3

.

Ï

Œ.

j  



Œ.

smorz

Cb



Œ.

Œ

.

.

sp

Vc

Œ

 J

     ƒ

∑

B 85 

ç

3

∑

5 &8

Alt

Ï

Ï

ç

Œ

    ƒ

∑

ç 

.

flz

 ÿ ç

∑

 J

    f

^

∑

ã 85  

Vl II

Ï

3

3

^

Perc

Vl I

F

   J

‰

Ï

slap

?5 ‰ 8

 5  ã 8

Hpe

Ï

∑

5 &8  

? 85

ƒ

∑

& 85

& 85

 J

 J

F

3



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

ƒ

‰

5 &8

quasi slap

Cl b

‰

∑

   J

Œ. Œ.

  .  J ç II

strid

≈

≈ ≈

&

52



217 Pte Fl

Fl

& Œ

ƒ   

& Œ

.

43

‰

.

43 Œ

‰

ƒ

Ÿ.~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  strid .  ƒ p multiphonique / multiphonic Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  strid m    . . J  ƒ p     .  ‰   multiphonique / multiphonic

Htb 1

& Œ

Htb 2

& Œ

Cl en si b 1

& ‰

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

ƒ

3

 ?        3 F ? j   ƒ ? j  ƒ & .  ç

Œ

‰

Œ

. 

? j   ç

 

^

^ ´ ´    Œ

ƒ

‰

‰

^ ´  ´ ‰ ƒ 3

cuivré

  .



‰

  .

 .

f



‰

‰

‰

 .

f

‰

 

.

f

Perc

 ã j  ç

‰

Ï

?

.

  f

 ^  

& ΠHpe

‰



   P

flz

msp

  strid gliss III     

ƒ

3

  P









 

ƒ

5

strid

Ï

Vl I

ƒ

msp

Vl II

IV

& Œ

 P

Alt

Vc

Cb

IV

& Œ

?    ç

      f

? j  ç

‰

Œ.

Œ.

 J

‰

Œ

‰

‰

‰

‰

 J

 

 

 

 

 P

 

85  

‰

‰

5 8    Ï

‰

‰

j   ƒ

   Ï

85 ‰

ƒ

 

flz

‰

5 8 ‰

ƒ

flz



‰



85 ‰

ƒ

 p

5 P 8 ‰

ƒ

43 . p

P 85 ‰

ƒ

j 

gliss

 p

^

cuivré  ´ ´

ƒ

3

‰

^j  ƒ ^ ^

^

Cymbale suspendue

‰

^

j  ß

j

 ß secco sempre

  J ƒ

‰

‰

j  ƒ

Ressort

lv

ç

‰

≈

strid

F

3

P

P

3 4 Œ

ƒ j 

pn

gliss

 P

ƒ

   3  B 4 Œ 3

P

3 4     P 43   P

 P    

     

j 

gliss

&

ƒ 

  3

‰

j 

‰

42

‰

2 4

‰

‰

2 4

‰

‰

42

^j  ç

‰

2 4

‰

42

^

‰

42

ƒ

3

3

^

‰

j  ç

^

‰

j

 ß



  ƒ

j

 ç

gratter / scrape  

‰

Œ

‰

.  ≈ ƒ

ƒ

^

 ‰

P 2 4

^ 

‰

.  ƒ

≈

42

∑

2 4

5 8

∑

∑

2 4

5 8 Œ

III

  ƒ DF 16253

strid      gliss 

ƒ

  

5 8 Œ

IV

       gliss       

ƒ

msp

5 8 Œ

85 Œ

IV

≈

P

3

msp strid

  5    8 Œ      5 ƒ  

42

∑

strid

pn

‰

msp

j 

gliss

pn

j  ç

^

5 P 8

ƒ

3 4 Œ

‰

‰

j  ß

‰

 J

42

ƒ

^

‰

‰

‰

^

^  ´  ´

^j  ß

42

j  ç

ƒ

‰

‰

‰ j  ß secco sempre

‰

j  ƒ

 ^ J ß

‰

2 4

42

^ ´  ´

‰

42

‰

^j  ç

‰

 

^ J ß

^

‰

j  ƒ

   Ï

^j ‰  ß secco sempre

‰

j  ß

flz

‰

cuivré

^

flz

j   ƒ

 ´  ´ ‰ ƒ 3

85 Œ

flz



j  ß

Ï

F

J

ç Ÿ ~~~~~~~~~~~   strid . J ç Ÿ ~~~~~~~~~~~  strid . J ç

42

‰

3

42

‰

‰

 flz         

 J

‰

M  J ƒ

‰

Ï

F

multiphonique / multiphonic

   Ï flz    

 J

ç 

multiphonique / multiphonic

flz

 J F

‰

5 8 Œ

 ´ ´ flz cuivré  3 ƒ

3





ƒ flz cuivré   ƒ

Œ

3 4

  

      gliss  

ƒ

Œ.

Ï



ƒ Œ

85 ‰

j   ƒ

‰ ‰

Ï

ƒ 

Œ.

‰

3





‰

8

3

ƒ

‰

3

       85

Ï



Œ

43   P

≈

 P

3  4 P

43

   ƒ

flz

  

43 Œ

       gliss       

msp

Ï 

Ï  J

ƒ

8

& Œ

‰

ƒ     

  

Ï

ƒ

3 4 Œ

3 4

∑

85

 

strid

flz

. P P ‰

 

 

 

  

3 4 Œ

∑

ã

5



3

5

43  . P

3 4

   ÿ ÿ Œ ƒ 3

3

43 Œ

43

3

^

43 Œ

43

3

‰ 85 J f Ï multiphonique / multiphonic Ÿ ~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~   strid  5  . ‰ 8 .J  p Ï ƒ multiphonique / multiphonic Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~ strid M 5    ‰ 8 . . .  J   Ï p 5         85       5 ƒ F Ï Œ

3 4 Œ

43

ß

cuivré

ƒ

^j 

^ ´ ´

& Œ

?  ç

3

3

j  ß

cuivré

& Œ

ç

f

 

cuivré

&  . ç

 ? 

‰

‰

. 



   

Ï 

  

 ‰

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

F

85

∑

 

3

P

      gliss       

‰

3

  ß j  ß

.

‰ ‰

P

Œ

ƒ

strid

2 4

2 4

ƒ P  strid            B 42  3

Œ

^

    .  ƒ ß ƒ

≈

P

3

             

Œ

 

strid

        

strid

ƒ ‰

8

.

^

 ß

ƒ ‰ ‰

3

^

 ç

^

j  ç

.

‰ ‰

P

2 4 42

53

221 Pte Fl

Fl

Htb 1

Htb 2

& 42

Cl b

2 &4

∑

5 8 Œ

& 42

∑

85 Œ

2 &4

∑

5 8 Œ

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

?2 4

 F    

   P

?2 4  P ? 42

flz

5

flz

 P

& 42  P & 42 2 &4



 P

 

 

3



? 42  

 P

2 ã 4 ‰

j  P

 85 

^

 

 J

Ï   ‰

Ï

ƒ



Ï

ƒ

s glis

Œ

‰

‰

‰

‰

‰

 J f

‰

j  f

‰

‰

 

 

‰

‰ ‰

F 





   

 F



3

. .

Ï strid Ÿ ~~~~~~~~~~~~~~~~~ . . ≈ J Ï strid Ÿ ~~~~~~~~~~~~~~~ . ≈ .  Ï

   

 F

Ï 

3

m  .  ƒ

3            .              3 Ï ƒ

strid

3

43

∑

38

3 4

∑

3 8

43

∑

38

3 4

∑

3 8

≈

43 Œ

≈

3 4  f

5

 f flz



gliss

85 ‰

 f

. P

  f

 . P

5 8 ‰

P 85 Œ

5 P 8 ‰

85

^

‰

 J Ï

^

j  Ï

‰

^

‰

j  Ï



gliss

Cymbale suspendue

^

 . ƒ

P ≈

P

.

 ƒ

^

j  Ï

^

j  Ï

P ≈

≈

‰

^

Ï

 ^

cuivré

´ ´

Ï

43    ƒ

43

‰

Œ.

‰

Œ.

  

Ressort

   Ï

P Œ

j  Ï

 

Ï  

 

43

ç

Ï

(

 

   ƒ

    Ï

flz

 

flz

ƒ

Ï

(

)

6

(

3 8

(

)

38 38

(

)

3 8

  (

)

Ï Ï j 

Ï

gliss

3 4 

3 8

)

 f

f

38

)

6

 



  

3 8

38

 

´ ´ ´ ´ ´ ´      

Ï     Ï

3 8

)

Ï (  ´ ´ ´ ´ ´ ´ Ï

38

38

 

    ƒ



 

  Ï

flz



 

3 4 . F

^   

∑

 

Œ

P Tam-tam 43 Œ

Œ

∑

 

Œ

ƒ

gratter / scrape

 

 ƒ

ƒ

flz

flz



3 4   

 

ƒ

3 4 Œ

‰

Ï

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

flz

 

3 4 Œ

‰

Ï

stridentissimo 

flz

43   ƒ

j   f

 

gliss



 

      6

3



 

  43 ƒ

Œ.

∑

5 8

‰

  f

Œ.

‰

Œ.

^

‰

‰

‰

^

P Œ

 J ƒ

‰

   

3

f

‰

 J Ï

P

 43

cuivré

  ƒ

.

  f

 

  ƒ

3

Œ

85 ‰

    ƒ

 P

Œ

3

^

3

flz

   f

f

Œ.

‰

         ƒ

 P

5 8      ≈ ‰ ÿ ÿ ÿ çƒ 3

^

3 4 

Œ.

‰

j  Ï flz

  f

‰

^j  Ï

‰

j   f

‰

85    Ï ç

j 

P

 

ç

cuivré

 F

Perc

 

çƒ

ƒ

Tam-tam

 

Œ

‰

‰

F Ï

strid

3

flz

 .

Ÿ ~~~~~~~~~~~~~      ‰ J

5 ^ ´ ´ ^  ´ ≈ ‰ 8 

flz

cuivré

flz  

P

3

strid 5   8  ç

  Ï



∑ 



85  Ï ç

∑

P

?2 4

 

Ï

‰

Ÿ   ~~~~~~~~~~~~~ strid . ‰ J Ï  Ÿ ~~~~~~~~~~~~~ strid . ‰ J Ï

 5   8  

Ï

 

ã 42 Œ

Hpe

flz

? 42  

& 42

3

flz

2 &4

?2 4

 J

flz        

ç

Ï

5

strid

 .

3

Ï

      85



  

Ï 



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

85 Œ

∑

2 Cl en si b 1 & 4 Œ

   

38 3 8

38 3 8

msp 8

Vl I

Vl II

Alt

Vc

Cb

& 42 Œ

pn

F

& 42 Œ

pn

 P

?2 4   P

pn



gliss

 

j 

Ï gliss

F 

j 

Ï

F

B 42 Π? 42

gliss

j 

&

Ï   Ï Ï

85 Œ

III

ƒ

8

≈

 P

3

msp strid

85 Œ

sp

strid

   gliss     

gliss             IV   3

ƒ

msp strid

5 8 Œ 85 Œ 5 8 Œ

P

gliss          IV    

ƒ ‰

‰

3

  ƒ   ƒ

  . .

‰ ‰

gliss ≤    

‰

       5

F

 gliss    ≤       

8

5

F sp

‰

  Ï

F  

 

 

DF 16253



Œ. ‰

strid

Ï

      III gliss   ≤    5

sp

43 Œ

sp

strid

B

f

3  4  f

 

 

  F



 



aggressivo



 

Ï

3 4 Œ  43 



aggressivo



 Ï

msp gliss

Ï

Œ

43 Œ

msp gliss

III

‰

   Ï

strid

Ï

sp

P

msp gliss

sp

3



 

 

F

aggressivo

  Ï    

 

 

3

  

Ï

 Ï

  &   F Ï  

 

 

F

 

 

  F

 

 

  F

 

  Ï

 

 Ï

38

 

38

B

3 8 38 3 8

54

225 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

Perc

Hpe

& 38

Ï  Ï

& 38 ‰ & 38 ‰ & 38

?3 8

f

.

‰

ç

3

ç

j  ç

‰

      J Ï

‰

flz  J Ï

  J   f

  J   f

‰

 

‰

 

f

 strid    Ï

‰

 J

  

f

 

‰

 J

f

‰

j 

f

Ï

‰

?3 j 8  ç

‰

‰

j  ç

Œ

3 j ã 8  ç

P ‰

‰

ã 38 j  ç

P ‰

‰

‰

j  Ï

^

Ï

‰

‰

 ^ ´ ´ Ï

3

Ï

∑

?3 P 8

∑

‰

3

^j

‰

 Ï

^

j  Ï

‰

j  Ï

Œ

.

  J Ï flz

flz strid

P ‰

‰

Thunder effect

f

Vl I

Vl II

Alt

Vc

Cb

3 &8 ‰

     ƒ

lv

& 38 ‰

    ƒ

B 38 ‰

? 38   ç ?3 8   ç

  J ƒ

‰ ‰ ‰

  Ï

f

flz

    Ï

 f

j       Ï

j  . f

flz

 

f

^ ^

pn

 

 pn

   ‰  ƒ  . f

 Ï 

  Ï

 ^ ´ ´

‰

     J Ï

‰

  J   f

‰

 

  J Ï flz

‰

^j

‰

‰

j  Ï

‰

‰

j  Ï

Œ

^ ^

ƒ

‰

j   Ï

j 

f

‰

f .

Ï  strid 

‰

Ï

 .

‰

f

‰

 f

strid

Ï

P ‰

‰

^  ´  ´

      ƒ

‰ ‰ ‰

   ‰   ƒ

. f

‰ ‰ 

   Ï 

 Ï 

  Ï

‰

ƒ

stridentissimo Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . . 

. . 

stridentissimo Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . . 

        

                 

                 

 

‰

‰

44

‰

‰

44

 J

‰

‰

4 4

j                                  Î Ï f flz Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ j .  . .    Ï f Î

‰

‰

44

‰

‰

4 4

j  Î

‰

‰

44

‰

‰

44

‰

‰

44

‰

‰

44

‰

‰

4 4

3

Ï

3

strid

Ï

3

3

3

         f Ï

3

strid

‰

j 

3

‰

‰

‰

j  Ï

‰

‰

j  Ï

Œ

‰

 F

Ï

3

^j  Ï ^

P ≈

^

3

   ÿ ÿ Ï

      f

      ‰ ƒ

   ‰  ƒ

. f

   ƒ

     Ï

     ƒ

  Ï

 Ï 

  Ï

f

3

cuivré

Ï

f

3

^ ´ ´ ´

≈

‰

≈

‰

Ï

^ ´ ´ ´

Ï

Î

cuivré

‰

3

3

^

3

‰

        Ï f   f

    Ï



   ‰ 

  Ï



‰

. Ï

ƒ

. f

DF 16253

 ≤ strid  

strid

      ‰ ƒ

f

3

f

f f



 

 

‰

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ cuivré  .      J Î ƒ . 

j   Î

.

j   Î

‰

‰

4 4

cuivré

cuivré

  .

  .

j   Î

‰

‰

4 4

.

.

j   Î

P ‰

‰

4 4

j  Î

^

P ‰

‰

44

    J Î

P ‰

‰

4 4

^

3

3

^

3

^

cuivré

3

3

^

3

 . . . . .  . .

 . . . . .  . .

   

   

‰

Î

∑

sp I  strid II

Ï

≈

flz

sp

‰

‰

.

 p

  strid

≈

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ cuivré   .     J Î ƒ

flz

Ï

I

  

. 

   

E A C

j   Î

cuivré

 

flz

.  Ï f

^

f

3

cuivré

.  Ï f

P ‰

 

cuivré

 . . . . .  . . ÏF

    Ï



 ´ ´ ´

P Œ

∑

‰

Ï

Ï

∑

    ƒ

stridentissimo

.

  

 . Ï f

∑

‰

3

flz

   Ï f cuivré  ´ ´ ´

f

‰

.

 . Ï f

f

 . J Î  . J Î j   Î

. .  F

flz

∑

    J ƒ

‰

j  . f

‰

3

^  ´  ´

ƒ

‰

‰

‰

44 ‰ ‰ Î quasi bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .     44 f  p tenero 44

flz

f

ƒ strepitoso

strid

‰

          Ï f

‰

Ï

^

j  . P

‰

J

‰

‰

3

f

. . 

Ï f

. .  F

f

‰

m 

strid

Ï

multiphonique strident / strident multiphonic

Ï

f

3

j  Ï

^

j 

‰

3

flz

f

^ ´ ´ ‰

 Ï

P ≈

 

^

flz

j        Ï

j  . f

‰

Ï

‰

f

   Ï

‰

Ï

‰

‰

‰

Ï

‰

  ƒ

‰

m  

strid

multiphonique strident / strident multiphonic

 J

   Ï

f

‰

j 

‰

pn

m  

.

f

Ï

 J Ï

flz strid

‰

j 

Ï

j 

         Ï ƒ

Ï

sp

‰

    Ï

Ï  strid 

‰

f

3

Wild pn

‰

flz

f

‰

∑

Ï

j .

f

j  . p

‰

  Ï

f

f

^ ´ ´ ‰

^

3 &8

‰

j ‰        Ï

^

flz

.

strid

flz

flz

f

‰

?3 8

flz

 

 ´ ´ & 38     ‰ ç3  ? 3  J 8 ç

flz

j 

‰

3

Ï

‰

‰

ç

f

‰

f

‰

‰  J

ƒ

& 38 j  ç

Ï

m  

Ï f     .

 J Ï

     J Ï

‰

‰

 J

  J  f

j & 38   ç

.

Ï f     . 3

m  

3

‰

f

‰

‰

 ´ ´

Ï

3

‰

‰

‰

Ï f     .

 J Ï

      J

   

3

 J

j   ç

& 38

‰

f

  ?3 J 8 ? 38

.

    .

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 38

Wild  

∑

strid       

strid

 

 

 ≤ strid  

‰

Î

∑

 strid      



strid

strid ≤ 

 

 ≤ strid  

 

 strid   J ‰ Î II

 .

4 4

∑

‰

44

pn sub

Î

4 4

p gelé/ frozen

  

   



  

   



  

j    Î

‰

‰

44

 

 



 

 



 

j  Î

‰

‰

44

‰

‰

4 4

.

.

j  Î

55

233 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

4 &4

∑

∑

(Ÿ) ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 

 R

Vl I

Vl II

Alt

Vc

Cb

∑

∑

∑

U ∑

3 4

∑

∑

∑

∑

U ∑

3 4

& 44

∑

∑

∑

∑

∑

∑

U ∑

3 4

4 &4

∑

∑

∑

∑

∑

∑

U ∑

3 4

4 &4

∑

∑

∑

U ∑

3 4

?4 4

∑

rK ‰ .. Œ Ó ÿ ß secco rK  ‰ .. Œ Ó ÿ ß secco

∑

∑

U ∑

3 4

?4 4

∑

?4 4

∑

4 &4

∑

4 &4

∑

& 44

∑

& 44

∑

? 44

∑

? 44

∑

? 44

∑

4 ã 4

∑

ã 44

∑

4 &4

∑

?4 4

∑

^

‰. Œ Ó

∑

 ‰. Œ Ó  ÿ ç secco

∑

 ‰. Œ Ó  ÿ ç secco

∑

rK ‰ .. Œ Ó ÿ ß secco

∑

∑

U ∑

3 4

 ‰. Œ Ó  ÿ ç secco

∑

rK ‰ .. Œ Ó  ÿ ß secco

∑

∑

U ∑

3 4

‰. Œ Ó

∑

∑

∑

U ∑

3 4

‰. Œ Ó

rK ‰ .. Œ Ó  ÿ ß secco

∑

∑

∑

U ∑

3 4

.  ‰ Œ Ó ÿ ç secco

∑

Kr ‰ .. Œ Ó  ÿ ß secco Kr .. ‰ Œ Ó ÿ ß secco

∑

∑

U ∑

3 4

‰. Œ Ó

∑

∑

∑

U ∑

3 4

^r  ‰. Œ Ó ç secco

rK ‰ .. Œ Ó ÿ ß secco

∑

∑

∑

U ∑

3 4

  ÿ ç secco

^ ^ ^

^

 ÿ ç secco

^

  ÿ ç secco

^ ^

 ÿ ç secco

4 &4

q = 60 sub

rK  ‰ .. Œ Ó ÿ ß secco

r ‰. Œ Ó  ç secco

∑

rK ‰ .. Œ Ó  ÿ ß secco

∑

∑

U ∑

3 4

r ‰. Œ Ó  ç secco

∑

Kr ‰ .. Œ Ó  ÿ ß secco

∑

∑

U ∑

3 4

 P R ‰ . Œ Ó ff secco

∑

∑

U ∑

^ ^

Perc

Hpe

‰. Œ Ó

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 44

q = 60 sub

∑

∑

Caisse Claire

∑

∑

Sifflet suraigu

∑

∑

∑

∑

∑

∑

∑

∑

p

gelé/ frozen

∑

4  &4

B 44

∑

? 44

∑

pizz

? 44

∑

pizz

∑

∑



π

 ‰. R

∑

∑

∑

r ‰. Œ Ó  ç secco

∑

∑

∑

r ‰. Œ Ó  ç secco

∑

∑

∑

©^ ©

^

3 4

∑

U ∑

3 4

∑

U ∑

3 4

Ó

(h)

molto écrasé irregolare

P

gelé/ frozen

DF 16253

Œ

Ó ∑

©

3 4

U ∑

Œ

st poss

solo sp

∑

 R ‰.

&

 J ‰ UŒ L

3 4

U ∑

3 4

U ∑

3 4

r ‰.  ç secco

Œ

Ó

U ∑

3 4

r ‰.  ç secco

Œ

Ó

U ∑

3 4

^ ©

^

56

Pte Fl

Flottant, aspettante q = 54

3 . &4 ∏

240

.

nv

.

.

.

.

.

.

nacré / pearly smorz

Fl

    3  &4 P



nacré / pearly

Htb 1

. 3  &4 ∏ nacré / pearly

Htb 2

3 & 4 . ∏ nacré / pearly

Cbn

Cor 1

Cor 2

Trp 1

∑

? 43

∑

? 43

∑

? 43

∑

3 &4

∑

& 43

∑ .

Tbne

Tbne b

Tuba

∏ nacré / pearly

& 43  . ∏ nacré / pearly ∑

?3 4

∑

?3 4

∑ Vibraphone

Perc

Hpe

Vl I

Vl I

Vl II

Vl II

Alt

Vc

Cb

 . . 3  ... &4 P ? 43

.

Œ

 Ø

.

lv

nacré / pearly

∑

Flottant, aspettante q = 54 . 3 &4  3 . & 4  3 &4

∑

3 &4

gliss

. .

Œ

Œ

Œ

∑

∑

∑

∑

∑

∑



Ø etereo  Ø etereo



Ø etereo

.

.

.

.

.

.

.

.

.

.

∑

∑

∑

∑

∑

∑

.   .   

Œ

Œ

∑

Œ

Œ

B 43

∑

Œ

?3 4

∑

? 43

∑

st

.   .   

∑

∑

∑

∑

∑

∑

∑

∑

∑

.  π .  π

π

etereo

.   .  

∑

F

.

 Ø



port

etereo

.

?3 4

.   3 & 4 .   ∏ nacré / pearly ° 3 ã 4

Œ

.

nv

nv

Trp 2

Ø etereo

smorz

3 &4

& 43



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

≈

.

nv

Cl b

. J π .

nv

Cl en si b 1

 

. 

. 

. 

. 

.

.

 Ø

π

.

 Ø

.

π

 .   



    Ø etereo

 .   

∑

∑

∑

∑

∑

∑

DF 16253

57

244 Pte Fl

&

.

.

.

.

F

smorz

.

.

.

.

.

.

.

Htb 2

& .

.

.

.

Cl en si b 1

. & 

.

.

.

.

.

.

.

Fl

&

Htb 1

&

Cl b

Cbn

∑

?

∑

.

.

∏ 

Cor 1

& .

.

Cor 2

& .

.

Trp 1

&

.

.

Trp 2

& .

.

. ? 

.

Tbne b

Tuba

?

∑

?

∑

Perc

Vl I

Vl I

ã

∑

&

∑

p

? 

F

.

.

.

.

.

.

.

.

.

.   .   

Tam-tam

 π





3

  

.

.

Vc

? . ∏

.

? Œ

. 

.

st

Œ

. 





p

. 

  

3

.

P 

lv

  gliss

L

p

.

p

L

F

. p

L

p

L

.

.

j   f

‰

F







L *

∑

p

∏

F

p

∏

F

.  p

DF 16253

L

.   

L

  .     p p

L 

U ∑

U ∑

U ∑

U ∑

U ∑

U ∑

U ∑

U ∑

U ∑

Œ

U ∑

Œ

U ∑

Œ

U ∑

Œ

Uˆ

 ∏ Uˆ  ∏ U  ∏ U  ∏

U ∑



L

U ∑ U ∑ U ∑ U ∑

U ∑

L

p



U ∑

Cymbale suspendue

F

 F

U ∑

U ∑

U ∑

F

F

U ∑

U ∑

.  p .

  

U ∑

∑

∑



U ∑

U ∑

Ó

f

U ∑

U ∑

.   .    lv

U ∑

∑

. 

5

L

F

3

∑



L

F p

 .    



p

F

.

  .     

F

. 

.   

L

F

st

∏

L

F

Œ

.

. 

p



G G 

.

B   .    

L

p

F

∑

. 

Alt

p

.

           

. 

.

L

.

F

3

. 

&

gratter perpendiculairement avec une batte en bois scrape perpendicularly with a wood stick

. & 

Vl II

j  

.   .  

. 

&

L

.

F

.

. π

∑

.

p p

F

.

. & 

Vl II

Cb

.

∑

A

L

.

F

π

∑

lv sempre



∑

.   .  

P .

F

.



∑

.   & .   

Hpe

ƒ

3



∏

Tbne

.



F

?

L

p

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

?

.

A Tempo Abisso terrificante (quasi segreto, inudibile) U ∑

U ∑

Œ °

Œ

U  ∏

bag douces / soft sticks

U ∑

F U

.

U         ∏

lv

A Tempo Abisso terrificante (quasi segreto, inudibile) U Œ ppp incolore U ∑

U .

U .

U .

U . U ∑

U ∑

U ∑

U ∑

U ∑

U . ppp opaco st

58

251 Pte Fl

Fl

∑

&

∑ ˜

& Ó

˜ .

∏

gelé / frozen

Htb 1

&

∑

Htb 2

&

∑

∑

Cl en si b 1

&

∑

∑

.

∑

∑

.

Ø

˜ .



π

Ø

smorz



∑

∑

∑

∑

∑

∑

∑

∑

Cl b

Œ

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

?

∑

trans

∑

. pp opaco

ˆ & . &

j 

F

∑

?

      

trans

∏

. π ˆ

.

. π

& .

. π

& .

. π

?

∑

?

∑

?

∑

&  .        

Perc

. ã 



. J

L

≈





P π



.

trans

∑

.

m

j 

F f



port

 port

 π

. π

. L  ppp poss

. π

π

Hpe

Vl I

Vl I

Vl II

Vl II

Alt

Vc

Cb

& ?

∑

&

& Π& &

Œ

∏

.

B

 .        

∑

∑

.

∑

∑

.

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

  

 .      .   

*

nacré / pearly

.  π nacré / pearly

. 

? ? .

A C

.

.

π .

.

pp incolore .

∑

π

ã

Sifflet suraigu

 Œ

∏

F

∑

3

∑

Œ

3



 F

Œ

∏

.

Œ

p

lv sempre

 π

π j 

‰

p

∑



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .  .

∏

π

∏ .

π .

.

.

∏ 



∏

∑ .

π

sp solo

∑ &

‰

solo

. L ∏ DF 16253

π .

4

∑

∑ .



L

‰

Sifflet suraigu

∑

Œ

.

π

∑

∑

.

.

∑

∆

nacré / pearly

π

.

  

nacré / pearly

∑

3

∑

.

∑

.

∑

 

∑

p

. ∏

ˆ

nacré / pearly

  R ≈



F

p

.

nacré / pearly

j j  

3

trans

ˆ

ˆ

ˆ

j 

6

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

?

4

smorz

 trans

gelé / frozen

smorz

j  π

gliss

IV

  

& sp

        F

π

√ msp                B

F gliss     irregolare      ?     L F p III

.

3

3

5

59

256 Pte Fl

&

.

.

π

   

.

.

Fl

&

Htb 1

&

∑

.

Htb 2

&

∑

. π

Cl en si b 1

&

L

p

Cbn

? ?

.

Cor 2

&

∑

Trp 1

&

∑

Trp 2

&

∑

?

∑

?

∑

?

∑

ã

.

p

Perc

ã

& Hpe

&

Vl I

&

Vl II

Vl II

 L

Vc

Cb

Œ

& &

∑

∑

trans

L

 J

Œ

Œ



p

F

π

Œ

Œ



Œ

Œ

p p

F

π

F

.

π

F ∑

 J

π Œ

Œ

‰ ∑

Œ

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

Œ

.

∏ 

π

∑

L



 J

∑

L

 P

π

Œ

L

3

 J



 F

 F

∑

.

‰

∑

∑

G

 

p

Œ

Œ

∏

.

Cymbale suspendue

Œ 

L

p

π arco  Œ

L L

‰ ‰

 J p

∑

F f j lv  .

Œ

L

‰

π

‰

Œ

Œ

∑

∑

∑

∑

∑

∑

~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . . . . . p

π

.

p .

π

.

p .

L

p

L

.

. B   ∏

.

tutti, st 3

.

.

.  



? ‰   ∏ ?

∑

L

Œ

∑

A

tutti st

Alt

Œ

?

Vl I

Œ

∑

Tuba

‰

&

Tbne b

∑

∏

.

Cor 1

Tbne

∑

∑



trans

∑

L

. p

. ∏   f

Œ

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

?

‰

π

smorz

Cl b

L

   3

3

L

π 

st

p

 3



L

st

. p

L

P

.

P

π

. π

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

∑

DF 16253

Œ

Œ

‰

j  .  F

pizz

60 q

riten 261 Pte Fl

Fl

Htb 1

Htb 2

∑

&

& Œ

Œ

& Œ

Œ

& Œ

Œ

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

? ?

Vl I

Vl I

Vl II

Vl II

Alt

 P

Cb

L

 P



L

‰

Œ

Œ

‰

Œ

Œ

ˆ . F .

F

∑

?

∑

?

∑

π

π

. F

p p

p

Œ

&

∑

?

∑

∑

∑

∑

4 4

 J

 J

 L

p opaco 

L

p opaco 

L

p opaco

Œ Œ

Œ

Œ

Œ

Œ

Œ

L

ˆ 

L L

nacré / pearly

L

nacré / pearly

‰

 J

 J

L

p opaco

L

p opaco

Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

Œ

‰

.

∑

& B

Œ

∑

? j  . f

‰

.  f

 . P

pizz

Œ

Œ

L

p incolore

˜   .  P penetrante

j  π

  .  P penetrante

j  π π

  .  P penetrante

 π

P °

F F

&

F

Œ

∏

Œ

pn

arco st

Œ

Œ

∑

Œ

Œ

∑



 J

  

L

sp

 J

p

legatissimo

j        p opaco

sp

 p

legatissimo

 ∏



L

L

sp

sp

∑

‰

Œ

∑

sp

∑ ∑

DF 16253

p

L

π incolore

44 4 4

Œ

4 4 4 4

L

4 4

,4  4

Œ

*  ≈ 44

lv

 ,

π gelé / frozen 

π gelé / frozen   

∑

Œ

∑

Œ

 .  F Œ

4 4 44

mst

  

Œ

44 44

L

π gelé / frozen

Œ

Œ

L

π gelé / frozen

‰

Œ

p

molto riten

= 48

sp

Œ

44

naive

∑

Œ

. J

∑



‰

‰

∑

pn

44

∑

∑

L

Œ

p

∑

∑

‰



Œ

∑

L

4 4

p

j                        ..      J    π Glockenspiel  ∑

∑

Œ



≈

∑

q

‰

L

f

∑

j  p

4 4

L

. J

p

    

Œ

P penetrante

ˆ  F

‰

‰

 ,

ˆ  F

‰

∑

.

‰

L

.

π

&

L

p

p Œ

p incolore

F

Vibraphone

π

L

.

 

L

∑

∑

Œ

.

∑

p incolore

   .

3

∆

.

etereo

˜

 P

L

j                     .     π ∏

∑

p

&

‰

Œ

riten ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . . .

.

.

 p incolore

Œ

Œ

∑

p

∏ p

Œ 

lv

44

nacré / pearly

Œ

44

Œ

∑

nacré / pearly

‰

4

∑

ˆ 

Œ

‰

,4

∑

p

L

gelé / frozen

Œ

Œ

 J

Œ

p

j 

trans

∑

∑

.

∑

quasi sifflant / almost hissing

Œ

∑

ˆ . F

∑

F Œ

∑

 J

3

Œ

∑

?

∑

pizz

Vc

p

?

&

p

  J 3 F

‰

&

&

π

Œ

&

ã

F

Œ

&

Perc

p

Œ

&

ã

Hpe

L

 3

∑

˜

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

? 

 J

∑

Cl en si b 1 &

Cl b

∑

molto riten

= 48

L  p.

. J

≈

. J

≈

44

. J

≈

4 4

. J

≈

4 4

,4 4

Œ

44

Œ

44

 .  P

 .  π

44

61

266 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

4 &4

Agitato q = 108

4 &4

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

 P

4 &4

∑

Ó

4 &4

∑

Ó

4 & 4 

3

j  

3

j 

? 44 ? 44

∑

P

   f

∑

ôter la sourd / remove mute

j    P

‰

∑

& 44

∑

& 44

∑

& 44

∑

E A

˜ 

‰

  

 

Vl II

Œ

3

j  

Vc

Cb

? 44 ?4 4

 P

P

f

. P

j 

3

 ∑

 J





 f

Œ

 p

  

 J

f

sans  . sourd / mute off P

. f

j 

f

. P

f

p

      

     

°







Œ

p

P

 f

P

∑ 

P

∑

Ó

P

∑

∑

∑

∑

f

P

.

f

Œ

P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   P

f

   P

f

  P 

P DF 16253

    

 

3

 

  

       

  . f   . f  

ã

 J

 

 

 

 

 J

 

 

 



P P

II

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  

f 

P

f

P

   

    

f

    

P

                      f P . f



   

      

∑

   

∑

∑

P

Œ



∑

.

Œ

P

Ó

∑

  

F

P

‰

° ∑

  

F



∑

∑

*



f

. f

P

f



∑

3

 J P

P

Œ

∑

 





m 

. f

∑

sans sourd / mute off

P

F

      .

‰.

            f

.

.

f

.

P

 J

  f



  arco

sans sourd / mute off

    j 

f

p

f

∑



3

.



         & 44           P f pn Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ & 44     P f pn Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ & 44     f P

3

Ÿ ~~~~~~~~~~~~~~~~~~~~~ .   J f

3

∑

f

.

Ó

& 44        P

arco

P

∑



sans sourd / mute off

Œ

∑

B 44    P

 

.

Ó

f

pn

Alt

 J

f

Ó

f

pn

Vl II

 J p

.

P

. P

Œ

Agitato q = 108

Vl I

 J p

.

P ˜

Œ

∑

ôter la sourd / remove mute

‰

‰

Ó

f

Œ

∑

ôter la sourd / remove mute

f

f

 

Œ

∑

ôter la sourd / remove mute

Ó

f

P

Œ

∑

ôter la sourd / remove mute





Œ

pn

Vl I

 . fp

∑

?4 4

?4 4



M  

Perc

Hpe

3

3

 





7:4

4 &4

& 44



. p

? 44

4 &4

j 

p

? 44 Œ

4 &4

3

.

? 44 Œ



∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

∑

∑

P

Cl b

∑

       P



62

270 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

& &

? ? ?

& &

Trp 1

&

Trp 2

&

Tbne

Tbne b

Tuba

3

ƒ

?

& Hpe

P

?





ƒ

F M 

m      

Œ

f 

ƒ

 .

3

m           

3

F

 ƒ

ƒ

3

p 

  ƒ

P

  ƒ

p

ƒ

p 



3

ƒ

Vl I

Vl II

Vl II

Alt

Vc

Cb

& & & &

 J p

‰

Ó

‰

Ó 

?



∑

f 

P



ƒ

 m

P

P 3

 

Œ

Π*

Cymbale suspendue

3

f fP .

f

fP

F

 F

.  ƒ

p



ƒ

P

   ƒ  .

P

 



P



ƒ  

P

ƒ

P



ƒ

F



 J ƒ

F C

Ó

  ƒ  

 

F  

ƒ  

 

F  

ƒ

   

   

   

   

   

F

3

   



 F

Ó

Ó

Ó

Ó

Ó

Ó

Ó

 ƒ

 F

Œ

‰

Œ

‰

‰

ƒ  

      

 J

‰

F

ƒ

  ƒ

ƒ



Œ

  ƒ



F

ƒ

 ‰

         

∑

Œ

P

Ó

*

Ó





 



  P  

P

ƒ

P

 

P



 

lv

Ó

p

°

 

f

     

 

    



f

f

 

 

f

f

f

   

P

3

   

 

 

 





j  P

P

3

3

‰ 

Ó

Œ

 

   

F

3

 Œ



Œ

 F

ƒ  

  ƒ   ƒ

   ƒ

     ƒ

ƒ

3

Ó Ó Ó

         

Œ

     

3

ƒ

F

F

p

ƒ

* 

ƒ 3

ƒ

ƒ 

ƒ

 

P

ƒ

 

3

   

  P

 

 

 

 

  ƒ

  P

 

 

 

 

  ƒ

P

ƒ

P

ƒ

.   P

  ƒ

F

               3   ƒ P

   ƒ

 F

 . ƒ

3





   

.  p

   ƒ

 

P

3

 

3

Ó

DF 16253

     

F

f

    

      3



f

 

F

Ó

  f

 

. ƒ



 J

ƒ

P

Œ

E F G  C



3

 ƒ

ƒ * °

Ó



P

ƒ ƒ

P

ƒ

   

ƒ M  

 .

Ó

∑

 

P

F

P 

ƒ

3

f

 P

Ó



∑

Œ

 P

       

∑

P



        f

F

f  m3  3

P

ƒ  

 .      ƒ

ƒ



ƒ Ÿ ~~~~    Ÿ ~~~~~   

    

F

 ƒ

 F

M  

     ƒ

5



F

f

3



M      

F

F

∑

F



Ó

 5         Ó P ƒ



   Ó P

  ƒ





 F

ƒ

flz

   ƒ

∑

F



Œ



∑

                        ƒ P f

3

Ó

Ó

ƒ

F

ƒ

3

Ÿ ~~~~~~~~~~~~~~~~~~~~~~    . J

Œ

Ó

        Ó ƒ P f

 ƒ

 f espr

Ó

      ƒ °

   F   p

Œ

F 

7



bisb

  3 f fP   .      

Ó

ƒ

fP

f

m      



fP 

 J P



ƒ

.

f

 .

Ó  .

Ó

f

P

 ƒ

lv

ƒ

m       



m  .

  ƒ

P

  ƒ

ƒ



3

  ƒ





ƒ  .

P

B  ƒ ?

Œ

   



   Œ      P ƒ

3

 

.

P

  ƒ  .

f

 Vl I

j   3



ƒ P bisb Ÿ ~~~~~~~~~~~~~~~~~~~~ .

 

 

P

 .





ƒ

F

j  

  ƒ

Ó

ƒ  

F 

 

Ó



ƒ

ã

 J

  

  &    Perc

‰

Ó

ƒ  ?  ?

 J

ƒ P Ÿ bisb  .~~~~~~~~~~~~~~~~~~~~~~

m &      ƒ &

 J



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&



P

Œ

ƒ     3

ƒ

63

274 Pte Fl

∑

&

m . 

Œ Ÿ ~~~~~~~~~~~~

Fl

Htb 1

Htb 2

Cl en si b 1

&

& & ?

ƒ

bisb

 F

5

Œ

Œ

‰

M 

ƒ

 J f

ƒ 

F

ƒ

.

Œ

P

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~       J F

‰

ƒ

bisb Ÿ ~~~~~~~~~~~~ 

ƒ

Ó

 F

    

strid

ƒ

Œ

?

Œ

&

 P

&

Ó

&

Ó

Œ

     

Trp 1

Trp 2

&

Ó

Œ

     

?



Cbn

Cor 1

Cor 2

Tbne

Tbne b

Tuba

? ?

ã

& Hpe

?

ƒ

. F

ƒ

ƒ

 f



ƒ ƒ

3

3

P 

P

3

3

ƒ

 P

ƒ

      

Vl II

Alt

Vc

Cb

& & B

     3 

ƒ

  J

 

3

3

Ï

? ?

   F



‰

 F

3

 F

3

  P f

Î Ÿ ~~~~~~~~~~~~~~~~~~     

. 



Î Ÿ ~~~~~~~~~~~~~~~~~~    

f

Î

ƒ 

    

flz

 

ç

Œ

 f



j  P

     

   

ƒ

3                    ƒ

ƒ

ƒ

Œ

 P

 

 P

 

flz        

ƒ

ƒ

Ó

 

P P

      3

ƒ

3

flz   

P

ƒ

 

P

ƒ

  

  

    

  

  

  

 

 



 



3

Ó

Œ

Ó

Œ

 . 

 f







j 

. f

ƒ

*

          

 

 

 

 





      ƒ

           ƒ

. P

  ƒ

. P

  ƒ

Î

 

Î



  Î

 



 

3

3

 

 

flz

 

  

 

 

 

Î

                                   Î



 

 

DF 16253





   Î

   

 

  Î  

Î

  

 

gliss gliss

 

Œ

Ó

Œ

Ó

Œ

Ó

Œ

Ó

^ R ‰.

Œ

Ó

^ R ‰.

Œ

Ó

Œ

Ó

^

Ï F °

^ J ‰ ç secco      ƒ    

  F 

  J

lv

     

Œ

f P

Œ

Œ Œ

3

‰

P

Œ

Ó      f    

L

&

  lv  Œ

P

 Œ

Meno mosso q = 80 sub Teso, pessimistic √ ≥st ≥ strid ≤ solo rid g ≤ ss  liss gli id  gliss ridg liss st str       f p f p

 sp 

pp gliss  ≥          ≤        7

sub sp solo III j  

&

 

Ó

     





Œ

 R ‰. ç

I

j  

Ó

ç

&



 F

Œ

ç

Î

trans

f lamentoso

 ^ . R ‰ ç

3

Fouet

 

       

3

^ R ‰. ç

      Î

ç

3

3

≈

^r  ‰.



Î ^ ´ ´ ´ ´ ´

Î

^

3

                                    Î

gliss lento gliss lento

 ‰. R ç

 

∑

Ó

ç   R ‰. ç

∑

 

Œ

ç p   R ‰.

∑

3

 R ‰. ç

 ^

∑

Ï

 

Ó

^

Î

flz

Œ

^

Î

flz

  

3

3



 R ‰. ç

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

   



f

ƒ

  ƒ

Œ

P

Ó

flz

flz

                                   P ƒ

P



3

flz



ƒ

3

3

P





 f

ƒ

3

Œ

 f

 f

 ´ ´  ´ ´ ´







 P

Œ



Œ

smorz

flz

flz

Œ

3

 f

teso

 R ‰. ç

 p

flz

Ó

 P

‰

flz

Œ



‰

flz

3

ƒ

π gelé / frozen

^

∑





f Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .  

ƒ 

 

     

f Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~



P

Œ

ƒ

F

 

Ï Ÿ ~~~~~~~~~~~~~~~~~~     

ƒ

unis

   

P 

F Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

ƒ

 m           

  f

Œ

. 

3



                               F ƒ



Œ

P * °  Ó

unis Vl I

‰

ƒ

Ó

3





P sub

 

  P

3

‰

P

Œ

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

F °

F

ƒ

ƒ

  &   Perc

. F

‰

f

3

 m 

  

‰

ƒ

3

 

flz

?

Bn

P

Ÿ ~~~~~~~~~~~~~~~~~       

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cl b

&



Meno mosso q = 80 sub Teso, pessimistic ^  ˜ R ‰. Œ

&

f

P                         5

solo sp III gliss

 P

f

5

∑

64

278 Pte Fl

&

Fl

&

Htb 1

Htb 2

& &

 ˜

Agitato q = 108 sub ˜ ‰ Œ 42 J Œ

Ó Ó

p

Œ

p

Cl b

&

j 

‰

P

?

∑ ∑

?

∑

Cor 1

&

∑

Cor 2

&

∑

Trp 1

&

∑

Trp 2

&

∑

?

∑

Cbn

Tbne

Tbne b

Tuba

?

∑

?

∑

& Perc

Vl I

 

lv

F 



lv

f

    &  f   &  

 

Œ Œ

Alt

Vc

Cb

 p

2 4

p 5

∑

*

p

5

‰

P

3

3

m      3

& ?

7

  .  F

p

∑

π

π

P

5

∑

f

3

 . f

M .

F

f

F



P

3

espr

 5



L

π

≈ L

Œ

L

 

L

≈ L ≈

L

p

*

   P °

Œ

 . J F



Œ

π

F

π

Œ

 π F  . J F

 

∑

ˆ

F

Œ

  P

∑

Œ

Œ π

P

    P °



p

*

≈

ˆ



L

≈

L

≈ L ≈

L

˜ 

F Œ

p

 

 F

∑

2 4

∑

∑

∑

∑

L

j 42  . F

pizz

Œ

∑

les autres pizz

B  .

F

‰

Œ

‰

Œ

.

3

.

. J p

F

  . J f

‰

Œ

j  .  f

‰

Œ

‰

p ?

tous pizz

tous

. 

DF 16253

Œ

F

III

Œ  . P

π

Ÿ ~~~~~~~~~~~~~~~      sp

F j .

‰ ‰

  f

3

  f

 . P  . P

  f Œ Œ

. 3

π

.

p

I II

Œ

. P

f ‰

  f

3

  f  . P

p p

‰

Œ

‰

Œ

ˆ   . J f

≈

L

ˆ j   .

3

Œ

Œ

 

≈

L L 

 J

3

L L

L

≈ ≈

L

f Œ Œ Œ

 

Œ



f * °

P

j 

‰

gratter perpendiculairement avec une batte en métal scrape perpendicularly with a metal stick

ã

j  P

‰

lv sempre

E G  B 

?

3

 f



 F

3

Ÿ ~~~~~~~~~~~~~     Œ f π

  f  . P

 F

Ÿ ~~~~~~~~~~~~~~        Ÿ ~~~~~~~~~~~~~~ f π



3

  F

I II

Œ

π f  . J f

F

Tam-tam



Œ

 p

 

F °

∑

Ÿ ~~~~~~~~~~~~~~~     

L

  

∑

II

≈ L

Œ

π

3

F

Œ

π

*

˜ j  

≈

Œ

π

Œ

F °

L

∑

˜  F

≈

≈

∑

P

3

 . J f

42

π

f

 F

L

∑

F



F

π f  . J f

∑

Œ

m 

 

ˆ j   .

∑

Ÿ~~~~~~~~~~~~~~~   

P

F

ˆ  . J π f

∑

tous I sp II

f

 

∑

Œ

F

Œ



  

Œ

˜  F

F

Œ

π



Œ

π

  F

f

2 4

     strid ≤    2  4

p

j  . P

∑

2 4 Œ

P

Œ

≈

Œ

π

π P  

ƒ

m 

P

 F

ˆ ˆ    π F

˜  F

≈

‰

ƒ

3

f

   F p

L

 J

f Ÿbisb ~~~~~~~~~~ 

bisb

3

˜  F

P

∑

 ≈ Œ

≈

ˆ j   .

˜  P

≈

 . J P

ˆ  . J π P

˜  P

L

P

∑

p

‰

f

P



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 

p

3

6

‰

m

Œ

    m   

ƒ

ƒ

m

  .  F

≈

ˆ j   .

Œ

  P

‰

ˆ j  . P

2   4 P

5 f p                             42 r ≈  

f

 

 J

 p

P

∑ Œ

F

 J

f

P

j  . P

42

& &

m

Œ

‰

Agitato q = 108 sub (√) ≥  ≥ stri    st rid dg liss liss ≤ glis   idg  l ridg iss ≤ str st  s   2       Œ & 4 L f p f p f

             

Œ

∑

2 4

Ó

‰

2 4 Œ

42

Vl II

2  4  F

42 Œ

Ó

. J

p

2 ˜ 4   P

Ó

p

f

˜ 2 4  P

Ó

lv





f

2 4

lv

p

port

f

42

Crotales

&

Hpe

   

 f

. J

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

?

Bn



 



42

 p

smorz Cl en si b 1

2 4



Œ

Ó

2 4

∑

Œ Œ

 . P

     

Œ ‰

II

P

  f

 .

f

π

f

π

Ÿ ~~~~~~~~~~~~~  



3

 f

ƒ ‰

5

 .  ß  . P

Œ Œ



f

P

65

 

284 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

&

∑

& & &

? ? ?

∑

.

 J

p

Œ      p F 3

 F

p

‰

 . J f

?  

Œ

L

F  F

L

 F

L

& Œ

*

Perc

ã

& Hpe

Vl I

Vl II

Alt

Vc

Cb

?

f

P

f

& Œ

?

 ƒ

π

f

π

. .   

.

ß

P

7

 .  f

.

.  F

^ J

ß Œ

‰

‰

L

L

f

  . J f

L L

≈ ≈ ≈

Œ

Œ

Œ

  ƒ

 J

F

9:8

ƒ 

f

P

m J

9:8

∑

ƒ

3

.       ‰ ƒ

j  F

F 3

ƒ

m  

.



      j      P f

‰

       F ƒ P

≈

‰

M 

j      P

f

F

˜  F

˜  

ˆ j  .

˜ 

F

Œ

L

L L

      ƒ 

.

ƒ

P

P

≈

 

L

 f

L

*

‰

3

pn



π ƒ



π



 P

3

.



 

3



        

f



 f



ƒ

p sub

ƒ

 p sub

ƒ

°

3:2

 .

 

ƒ

3

 







Ï

ƒ

F

F

Ï  

 

F 

ƒ

DF 16253

 

ƒ

Ï

 

 

F

3

≈

  Ï

 F

 

 

  3

 

Ï

     

Ï   ß

Œ

‰

Œ

j 

f

    F

f espr

 . ≈     ƒ rudo  .    ‰ 5

F sub

ƒ

6

rudo

 p

m 7 flz     

∑

f 

 f f f

 f

 f 

f

∑

∑

∑

∑

∑

∑

∑

∑

E 



 

 

   



*

fff poss

3

j  p

     

  

‰





 

       

‰

j  p

p sub



 P

P



ƒ

P

ƒ ƒ





f

flz

 

 



 F

m 

 J 

ƒ

3

   

‰

 

P

p

j  P

P

3



 

 J P

‰

Œ



flz

 

‰

p

. p sub

ƒ

flz

‰

Œ

3:2



A  B D 

L

˜ 

P

≈

∑



Œ



˜ 

≈

∑

flz

P

≈

∑

  ≈ ≈        f F ƒ P

  f

L

f

Œ

f

.

L

Œ

     f 3

. J f f

f

pn

L

f

Œ

f



ˆ j .

F

˜ 

L

f

‰

3

  ƒ

≈

 

   

Œ

ˆ j  .

Œ

L

j  P

Œ

F

Œ

j   f

 

f °

∑

p

≈

‰

π

  

∑

π

˜  f

≈

P

‰

Œ

f

∑

p

L

  

∑

p

L

π f  . J f

Œ

˜  f

L

π f

3

Œ

‰ ∑

∑

   ≈     ƒ F

ƒ

f

ˆ  ≈

   

 

 f



Œ

ˆ 

Œ

   J   f F   F

p

‰

*

arco

3

≈

Œ

∑

m  j         7 P ƒ P sub f espr

‰

∑

∑

ƒ

Œ

     ƒ

 .

3



F

 F

ƒ

Œ

‰

ƒ

F

  F

    

arco

‰

 F 5 ƒ ƒ bisb bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~    

F

∑

‰

Œ

ƒ

 

Œ

ƒ °

‰

    

3

  ƒ

P

    

& Œ

?



≈

   

ƒ

‰

3

ˆ j   .

L

*

‰

f P   .    ‰

P

  F

ˆ j  . f

L

Œ

 

Œ

L

  f





ƒ



 f

Œ

P

j   . f

Œ

f

3

.

π

Œ

≈

‰



lv

P

3

f

Œ

 f

3

˜  

ƒ

π



 

f

B 

L

3

 



L

      

p

˜  f

≈

   °

j         J  f

3

ˆ ˆ ˆ ≈     L π f  . ≈ J L f

& Œ

ƒ

9:8

  F

Œ

F

  f

ˆ  . J π f

˜ 3 & j    F

?

≈

Œ

Trp 2

Tuba

∑

      P

 J

 3

‰

‰

ƒ

9:8

ƒ

 Œ



  F

˜ &  F

?

F

M    

    .     

      P

& Œ

Tbne b

≈.

ƒ

Trp 1

Tbne

ƒ

Œ

    



& ≈

∑

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

∑

∑ ∑ ∑ ∑ ∑

   fp

  

  fp

 

   fp

 

Œ Œ

 

 f

3

   ƒ

 f   3

 .

‰

rudo

arco

  ƒ

f

 . 3

‰

66

291 Pte Fl

∑

&

 Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

ƒ

3

& & Œ

‰

P

ƒ Œ

ƒ  J

   

P

Ÿ ~~~~~~~~~~~~~~~~~        f P

? Œ

     .  f

&  ƒ

Œ

&   ƒ

P

 &  ƒ

P

 &   ƒ 3

 P

 ? 

ƒ

P

?  

ƒ

P

   ƒ

P

P

Vl I

Vl II

Alt

Vc

 p

p

Œ

‰

Œ

‰

Œ

j .  F

&

∑

Cb

?

p

   

P °

P

 & 

? Œ

j   P

f

∑

 &  ƒ

 

 p



∑

? Œ

 p

Œ

ã

ƒ  B  ƒ

p

p

Œ

∑

 

Œ       F

  P f

F

f

j  f



 

‰

 F

∑

 M  J f

.

3

flz

         

j  

port trans

f



m  

F

p

3 4

j 

ƒ

P

Œ

 

ƒ

Ï

f





P

Œ



3 4



 P 



‰

j  . F

‰

.  J f

‰

.  J ƒ

j  . F

‰

j . F

‰

j  . f

‰

j  .  ƒ

‰

j .  F

‰

j .  f

‰

j .  ƒ

‰

  

j  

‰

‰

∑

 

  

 

3

‰



43

f

3 4

f

 J F

^ ^ ´ ´  ‰

6

P

ƒ

6

P

P

 ^  ^  ´ ´

 ^  ^  ´ ´

ƒ

P

ƒ

 .

  f

6

 ‰

.

 f

6

 ‰

ƒ

F

 ^ ^ ´ ´  ‰ ƒ

F ^  ^ ´ ´  ‰

P

ƒ

.

 f

 .

6

 f

6

6

ƒ

f

 F

ƒ

ƒ

F * °

3

 

j   ƒ

‰

6

F

ƒ F ^ ^ ´ ´   6

ƒ

.

  ƒ  ƒ

F

3

lv

6

F . .

‰

ƒ

  f

‰

p

Ï

ƒ

     f



F





 ƒ

DF 16253

 f



∑

43

∑

3 4

∑

3 4



 p



Œ

43

Œ

3 4



p

3 . 4 p .

p

∑

∑

3 4

∑

3 4

∑

3 4 g . ggg P  ggg 3 gg g 34 gggg   ..   g

         π °

Œ

         ∑

lv

3 . 4  p

Œ



3



3

 J

 

j 



43  . p . 43    .  p p P



. p

Œ

    



p

3 4 . p

∑

ƒ

Œ

P

     f

   F 

p

p



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~        Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ F ƒ



∑

III

  F

F

I Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~ II             Œ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ F ƒ

p

3 4 . p

p

ƒ *

 

f

       

‰

 

ƒ

  .

∑

 

 J

p

43

p

f

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .

∑

 



ƒ

^ ^ ´ ´   ‰

F

.

F

Ï

^ ^ ´ ´  ‰

6

f

3

^ ^ ´  ´  ‰

ƒ

 p

        

^ ^  ´ ´ ‰

P

  ƒ f

 F

 ^ ^ ´ ´   ‰

6

f

 F

F

j  f

p



 F

∑

3 4

‰



f

.

‰

 f

‰

ƒ





ƒ 

3

   ƒ f



j  

 

‰



F

∑

D 

f

‰



j . F

   



 

 F



f



^ ^ ´ ´   ‰

 f

ƒ

Œ

 F



f  F

 

  f

 J F

‰



 

ƒ

M 

.

  

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~   J ƒ

P

P

         

Œ

3



smorz



bisb

Œ



43

∑

3

3

 

ƒ

  P f



f

‰



Œ

&

3

Œ

∑

3

Perc

Hpe

flz

P

m  

 J

m3     F

smorz

   f

flz

Œ ‰

 

 J f

smorz flz

? Œ

?

? Œ

Ÿbisb ~~~~~~ 

P ∑

&

M  

∑



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

 J

∑



 P



3 4 43

. p ∑



67

297 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

& &

~~~~~~~~~~~~~~~  

F  F

f .

f

m   

f

M

& 

f

?

∑

? Œ



Œ



  ƒ 

F

‰

3

  ƒ P 

 ƒ Œ

ƒ P 3

Cor 1

& .

Cor 2

&

Trp 1

Trp 2

Tbne

Tbne b

Tuba

Perc

&

f 

 .

f f

? .

Vl I

Vl II

Alt

Vc

Cb

f

? .

f ∑

   &   p

Œ

 F

Œ

3

  

 & 

 

F

 3

f 

Œ

      3 f

  F

 

.

 p

A 

3

&  



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~      f

B 

 

 

 

f

? .

F

f

‰

Ï

m   

ƒ F ‰

  Ï

3

3

‰

3

3

Œ

  ç

Œ

 ç

  ƒ

3

   3 ƒ P

j    ƒ

ƒ

m j   ƒ 

ƒ

42

Ÿ ~~~~~~~~~~~~~    

Œ 

2 4 Œ

F

3

∑

 2  4

ƒ

Ÿ ~~~~~ j .   f

3

5

P

∑

∑



P

.

  

Œ

‰

 J F

‰

j  F

∑

Œ

∑

F

ƒ

  

f

Ï

3

flz

 

 flz  

3





Ï

 

Ï

flz

 

‰

‰

  J ç

flz

   ƒ

Ï

 

Ï

Ï

∑

ç j . 

Thunder effect lv

‰

Œ

        3





 



 

  

3

 ‰

     ƒ

3

3



 

‰  J Ï

3

P



Œ



P

Œ

‰

Ÿ ~~~~~~~~~~~ 3   3 .       4 Œ  . . P ƒ

 J F

Œ

‰

 J F

ƒ

 P

. 3 Œ j    4 7 ƒ Ÿbisb ~~~~~~~~~   3 4 Œ ƒ

m   f ƒ 

  f

∑

 P

 P

   

 

P

f

Œ

 

P

f

f

 ƒ

f

P 

f

  ƒ

  

 F

3

P



2 4

∑

∑

∑

2 4

∑

∑

42

∑

∑

2 4

∑

∑

2  4 42

∑

∑

Ï

2  4  P sub 2 4   f 42   f

 

 P  P

 

 

 

f

P

 

Œ



f

 

  f

 

DF 16253

  f

∑

f

  f

Œ



P

f

‰

3 4 Œ

     

 

 j   F

‰

43 Œ









2 4

 f

42

p

3 4 Œ

2 4

f

 p

42 2 4

Œ

 p

3 4 Œ

f

2 4

f

2 4

 p

f

3 4

∑

2 4

43

∑

42

3 4

∑

2 4

2 4

     

        p °

∑

∑

43

∑

42

ƒ

  3  4 fp

ƒ

43  . fp

 

 

 

P 

j 

7:6

3 4 Œ

 

 

 

 

 

  f

Œ

3

  ƒ F   ƒ

 F

 

     3

ƒ

   3

ƒ

3 4

  f

43    f

^

Œ

3

 ÿ ‰ f

       3

‰

 

42

2 4 42

3 4   fp ƒ

  

P

7:6

  

gliss trans

F

Grosse Caisse / 2 Toms

    P   f

ƒ

∑

  

    P



.

2 4

∑

P

ƒ

 

∑

∑

Ï



f

3 4

42

 

Œ

ƒ

3

smorz

 

 43 f 3 4  j  f

‰

∑

∑





j 42  F Ÿbisb ~~~~~~~~~~~~~~~~~~~~~~~~~~  2 4 p Œ

∑

∑



 J

ƒ

 3  4  f

2 4

∑

2 ½ 4

f



ƒ

smorz flz   

2 4

^  43  .  ‰ ƒ 

∑

   

ƒ

∑

∑



F

Œ

  ƒ

P

∑

  42  P sub

Œ

Ï

P

  f

ƒ

Œ



F

P

3

F

F

∑



∑

m   



∑

ƒ

42

 2 4  P sub

    Ï ‰

*

3

2 4 Œ

Ï  J

 

 

2 4 Œ

Ï

flz

 f



42

∑

3

3

P

f

43



ƒ

3 4 Œ

3



    



p

∑ 

3

2 4   f

‰



42

‰



     F

F

∑

2 4

‰

 ‰  . J ç

3

 F

 

Œ

Ï

 .      . 

        

battu / beaten

?   ..  

F

j   ƒ

  

Œ

? Œ

F

& . Hpe

f

& .

ã

 F 



?

F

3

? Ó

Œ

Œ



∑

∑



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

.

∑

&

Ÿbisb ~~~~~~~~~~~~~~~~~~~      J 42 Ï bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~  2 4 Ï

 

  f .  f

 

 

 

2 4

 J f

‰

2 4

‰

42

68 q

rall 304 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

Perc

Hpe

2 &4

Ÿbisb ~~~~~~~~~~   .

ƒ M 2   . &4 ƒ & 42 2 &4

43

∑

∑

 42 P

 

3 4

∑

∑

2 4

P

?2 4

ƒ

  P

ƒ

ƒ 

 

 

 f

7

?2  4     f P ? 42

ƒ

   J P 3

 .

∑

7

 

 

f

 fP

f

 fP

2 &4

Œ

& 42

Œ

f

 f

P  P

& 42

Œ



2 &4

Œ

?2 4

Œ

? 42

Œ

f

P

P

?2 4

.  

 2    .. & 4 . ƒ

∑

3 4

∑

3 4  .  ƒ

3 4   P 43

f

3  4  P

f

43   P 3 4

    

3 4

 f

m 

P

Ï

j  f

3





7:6

  Ï



5

m  f

flz

.

  Ï

 

 



3

.

Œ

Œ

.

 



 

3

.

.

 



 

f

.

m    ƒ

Œ

ƒ j  f

‰

 .  F

3

.

 

.

 

3

.

3

.

.

3

.

 

3

.

 

.

f

.

 

.

3

.

 

3

.

.

multiphonique strident strident multiphonic

f

.

.

 

.

Œ

.

3

3

.

.

 

.

.

 

.

.



.

.



3

3

.

.

 

.  .

m    f 

j  P

3

 .

.

3

.

.

.

 



.

.



3

3

.

 

3

.

.



 f

 

3

3

.

.

 

 .

 .

.

.



 .

 .

3

flz

3

.

.

 

.

.

Œ



 f

3

3

.

 

  ƒ

F

P

flz

   Ï

j 

flz

f

P

ƒ

P ƒ

‰

‰

f

P

 f

P

j  P

 

 

P

 ƒ

P

3 4   f

2 &4

∑

3 4

p

∑

^  ‰  . . ƒ

Œ

Œ

   . F

‰

ã

‰

3

∑

43

Vl II

Alt

Vc

Cb

  2      & 4        7 P f Ÿ ~~~~~~~~~~~~~~~~~~~~~~ II        III  2     &4 Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ f fP B 42    fP ? 2  4  fP ? 42

  fP

3

 

  J    5

 

 

3

 

 

f f

f

43 3 4 3 4

Ï flz

 J ƒ

Œ

43

  Ï

 

3 4

flz

 Ï

 

^  ≈ 42 Œ  . . .  ƒ ç

^

D

∑

3

 . . f

2 4

∑

∑

2  4  F

 ‰

D 

 

 

^ 3  ‰  . . ƒ

Œ

∑

f  42

 

 F ∑ E

 

3 . 4  P

 

 

 

 

 

 

 

7

3 4   3 P

 

3

  



 

 

 

f

3

43  .     

  

  3 4 . 

.  

  

P P

43    f



f

I Ÿ. ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   

f

  f

   f



   f



  f

f 

   f DF 16253



3 4

Ï

∑

  

3 4

Ï

3 4

Ï

43



  

q

rall Vl I

43

  Ï

 

ƒ

Œ

3 4

Ï  

3 4

j 

Ï

 

flz

 

43

3 4

j 

 .

flz

3 4

 

Ï

flz

3 4

43

Œ

  f

3

3

2 4 Œ

flz

43

3 4

 

.



m   Ï

flz

Ï

flz 

Œ

Œ



P

3

        

  Ï

42 ‰

f

 F

2 4 Œ



 f

P

j  f

3

Œ

Œ



  f

2  4 f P

.

  ƒ

m   ƒ

F

42 Œ

f

3

Œ

 P

F

f

 

3

Œ



3

42

f

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .  Ï multiphonique strident Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   strident multiphonic .  Ï ƒ

2 4 Œ

flz

Ï

stridentissimo



2 4 

3

.

 

.

f

3

       

2 4 Œ



 

‰ 

2         4 f

42   f

Œ

Œ

f

3

.

3

Ÿbisb ~~~~~~~~~~~~~~~  

 2 . 4 ƒ M  42 f

 J f

P

∑

∑

∑

‰

Œ

∑

Ï bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 

Triangle

2 ã 4

? 42

Œ

.

Œ

3

  P

Œ

   m      ƒ

f

f

*

3 4  

∑

F

7

43 

3 4   P

3

43

f

 P

∑

43  . P



P

3 4

bisb

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& 42

= 80

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~    bisb

= 80

  2         4         f

                 

                 Ï

3 4

2 4

  . .   .  .                  Ï

3 4

 f

   .  .     .  .

sp

sp

sp

pn

42     





frenetico

  

f

Ï

2 4 

.

.  

.

.

 42

.

.

 .

3

.

f f

3

3

 

3

 

3

 .

.

 .

.

3

3

 

 .

.

3

 

 .

.

3



 .

.



.

.

3

3

 

.

 .  . 3

 

. Ï Ï

43 3 4 43

69

Presto, selvaggio! q = 160 sub  

310 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

3 &4 J ç  3 J &4 ç

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

‰

F

Œ

? 43

ç  

 Œ     ƒ

? 43 Œ

  ƒ

   Œ





3  &4 ç

´  ´ ´  

P



 ´ ´ ´

P

ç

? 43 

 ´ ´ ´

P

ç

? 43 

   ÿ ÿ  ÿ

 lv 3  ã 4 J ç

‰

Œ

Œ

3 ã 4 j ç

 ‰

Œ

Œ

? 43

Ï

j .

F  B 

‰

Thunder effect

Œ

∑ Œ

     

ƒ

F

5

 Œ

   

 J

Œ Œ

 

ƒ

5

‰

  

Œ

F

Œ

ƒ   

F

5

 Œ

 J

    

F

f

ƒ   

gliss

ƒ

 



 Œ

 Œ     ƒ



ƒ

   Œ

^ ´ ´ ´      

ß

ƒ

^

ß ß ß

ƒ

ß

‰ ‰

f

.

‰

f

.

‰

f

.

P

^ ´ ´ ´ 

^

.

P

^ ´ ´ ´ 

   Œ

f

P

 ^ ´ ´ ´  ƒ

ƒ

.

P

 ^ ´ ´ ´ 



‰

f

.

P

‰

f

.

      ÿ ÿ ÿ ß ƒ

P

f

∑

^

. . . .   ‰ ÿ f ƒ

‰

ç

    ÿ ÿ ÿ ÿ F

 ç

F

´ ´ ´  ´

F

´ ´ ´ ´

F

´ ´ ´ ´

F

 ´ ´ ´ ´

F

ƒ



ƒ



 ´ ´ ´



P

ç 

   ÿ ÿ  ÿ

P

ç

∑

‰

ƒ

   Œ

^ ´ ´ ´      

ß

≈    ÿ ÿ ÿ F P

      ÿ ÿ ÿ ß ƒ

≈    ÿ ÿ ÿ F P

ƒ

^

 ^ ´ ´ ´ 

P

ß

ƒ

 ^ ´ ´ ´ 

P

ß

ƒ

^ ´ ´ ´  ƒ

ß

P

ƒ

ß

P

^ ´ ´ ´ 

^

      ÿ ÿ ÿ ß ƒ

≈ ≈ ≈

´ ´ ´

F

´ ´  ´

F

´ ´ ´

F

´ ´ ´ ≈    F

≈   ÿ ÿ  ÿ F P

.

p

^

Œ



Tam-tam

∑

^ j          ÿ ÿ ÿ ÿ  ÿ ÿ ÿ F ƒ ß

Œ

Œ

 Œ     ƒ

Œ

 ´ ´ ´

P

ç

 Œ

5

Œ

´  ´ ´  

P

ç

  Œ             5 F ƒ

 ´ ´ ´



5

 

    ÿ ÿ ÿ

P

ç

F

 

F

    

    ÿ ÿ ÿ

P

  

∑

   Œ

P

  

Œ

Œ Œ



    ÿ ÿ ÿ ÿ F

 ´ ´ ´ ´



   

ff espr

 Œ     ƒ

Œ

    

   

5

Œ

  vm  

       Œ        5 F ƒ

 Œ     ƒ

Œ

P

      ÿ ÿ ÿ ß ƒ ƒ

Œ

.

smorz

flz  

       Œ         5 F ƒ

   

ƒ

5

ƒ

F

5

 

m       

smorz

   

5

F

Œ

    .

Œ

  

Œ





‰

ƒ

5

     ƒ

   

 

 

5

 

ƒ flz   

5

ƒ

P

^

 

Œ

 ´ ´ ´

P

ç

F

‰

Œ

    ÿ ÿ ÿ

P

  

 

       Œ        5 F ƒ

    ÿ ÿ ÿ

P

3 & 4  ç

? 43

ƒ   flz  

strid

? 43 Œ

3 &4

F   

5

Œ

5

 Œ

.

    ƒ

. 

Œ

       Œ          5 ç ƒ

3 & 4  ç

ƒ

5

Œ

 flz  3 Œ &4 .  ç     3   Œ &4

3 &4 Hpe

     

Œ

ç

Perc

Œ

 flz .  P    

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

Œ

flz  3  &4 .  ç

flz

Cl b

‰

smorz irregolare

Œ  ÿ ÿ ÿ ƒ

ƒ

^

.  .       .  . . . . ÿ ÿ ÿ . F ƒ F

∑

∑

∑

∑

∑

∑

∑

∑

lv

Presto, selvaggio! q = 160 sub Vl I

     Œ

    

 3   &4   Œ

3 &4

msp

ç msp

Vl II

Alt

Vc

Cb

B 43

ç 

msp

ç

? 43 Œ ? 43 Œ

 



Œ

     Œ

    

     

 

F

ƒ 

   F

Œ      ƒ   ƒ

ƒ

F

   Œ



ƒ Œ

Œ

  Œ

 



Œ

     Œ

    

     

 

F

ƒ 

   F

Œ      ƒ  ƒ

ƒ

F

   Œ



ƒ

Œ Œ



    

     

 

F

ƒ 

Œ

   F

Œ      ƒ  ƒ

ƒ

F

  Œ

 

     Œ

   Œ

DF 16253



ƒ

Œ

Œ

  Œ

 



Œ

     Œ

    

     

 

     

F

ƒ 

   F

Œ      ƒ  ƒ

ƒ

F

   Œ



ƒ

Œ Œ

  Œ

 



Œ

F

F    F

Œ      ƒ  ƒ

   Œ



70

315   Pte Fl

Fl

Htb 1

& &

   

Ï       ƒ

& Œ

Cl en si b 1

& Œ

Cor 1

Cor 2

Trp 2

^j & 

Tbne b

Tuba

Ï

Ÿ ~~~~~~~~~~~~~   

ƒ

        

flz

     ƒ F 

ƒ ‰ ‰ ‰

 ^ & J

F

ƒ

 P



 P Œ

Œ

‰

Œ

Œ

? J

‰

.

^ ?  J

‰

? ^j  ç

‰

ç

ç ç ç

Perc

ã

j   ç

^j 

ç

 ‰ ‰

ƒ

 

flz

ƒ ƒ

P 

P

ƒ ƒ

ƒ

Œ

Œ

^

ÿ  ÿ

  ÿ Ï F

&

∑

?

∑

Œ Œ Œ

Œ

Œ

Œ

F

3

Œ ‰

3

ƒ   ƒ

Œ

^

F





ƒ

f

5

ƒ

Œ

flz

                 ƒ F  

ƒ

 

 

flz



F

 P

 ÿ ÿ ÿ   ƒ F fP

 P

 ÿ ÿ ƒ  ´ ´



 P

ƒ

ƒ

F fP F fP

P

ƒ

Œ

 ´ ´  ´ 

P

ƒ

Œ

 P



.  ƒ

Cb

? Œ ? Œ

   ƒ   ƒ

 F F



 p

j   ƒ

^

^

 ‰

 

ƒ ƒ

‰

 J

  

F ƒ bisb Ÿbisb  Ÿ  Ÿbisb     F

5:6

flz

Œ Œ

&

F

   ƒ    ƒ

3





F   F

   

 

 

3

ƒ

 

ƒ

Œ

ƒ lv sempre

 

   

ƒ

ƒ

j   ƒ

‰

≈

F

  ƒ

            F

P P

Œ Œ Œ

Œ

      p

 Œ  . . .  ƒ F

Œ

ƒ  

 

3

    ƒ

ƒ

P

     

    

p

ƒ

     

   

P

Œ Œ

      P

‰

3

  ƒ

≈

  ƒ

flz

flz  .  Ï flz  . 

Ï flz  .  Ï flz

 .  Ï j   ƒ

 ‰

Œ

Œ

 Œ  . . .  ƒ F

Œ

∑ simile

 

  

3

    Ï

F

    

P

Ï

     

   

F

Œ Œ Œ

Œ

      p       p      

Œ      ƒ P

Œ

Œ      ƒ P

Œ

Œ      ƒ P

Œ

   Œ  ƒ P

Œ

   Œ  ƒ P

Œ

   Œ  ƒ P

Ï

F

p

j 

P

            P

Œ

DF 16253

flz

     

P

F

ƒ

P

5

p

ƒ

P

Œ

f

   

ƒ

∑

Œ

ƒ

      

Œ

.  Ï flz  .  Ï

 p



           Œ     ƒ ƒ F

.

Œ

5

  gliss J f Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    ƒ F

.  Ï

F

smorz

‰

   



F

Œ

.

.

∑

3

ƒ

      

Œ

j 

F

‰

5:6

flz

5

           Œ     ƒ ƒ F

 Œ  . . .  ƒ F

ƒ  

ƒ

   

‰

Ÿ bisb ~~~~~~~~~~~~~~~~~  

‰

 gliss

j . P

   . J P

ƒ

.

Œ

Œ

  ÿ   . .  ÿ ÿ  Ï F ƒ

ƒ  

Œ

.

P

   

Vc

‰

ƒ  

5

F fP

         Œ

P

   . J P

P

   

  

.

F fP

 ´ ´ ´ 



ƒ

´ ´ ´      

 P

P

ÿ    F fP ´ 

Vl II

ƒ

‰

 

smorz

         P

    



‰

  ƒ

            Œ F ƒ

Alt

j . P

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   . J ß

ƒ

        Œ & ƒ P Œ

ƒ

ƒ

Œ

Œ

Ï

flz

&

       

ƒ  

‰

Vl I

B

‰

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   . J ƒ ß

        Œ F ƒ

P

Œ

5            Œ     ƒ P ƒ          ‰ J  

          ƒ F 5

∑

ƒ

   

j osc veloce       j Œ  gliss ƒ ƒ P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~       Œ Œ

∑

        

‰

   . J P



Œ

   . . ƒ



j . P

Œ

Œ



 P

‰

Œ

 J

Œ

‰

P

   

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . 

5          ƒ F ƒ

 ^ J

&

ã

Hpe



   .

Œ

    

Ÿ Ÿ ~~~~~~~~  ~~~~~~~~    ‰ J J

ƒ

 F

? Œ

^j &  ç



 ‰ P

ƒ

5

? Œ

 ^

Tbne

Œ

‰

5

? Œ

ç

Trp 1



ƒ 

   

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cbn

Œ

Ÿ ~~~~~~~~~~~~~~~~ m         &

Htb 2

Bn

 ‰ P P

ƒ

Cl b



71

320 Pte Fl

&

    ƒ  

Fl

Htb 1

Htb 2

Cl en si b 1

&

j . P

ƒ

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

P

‰

&

∑

&

∑

Œ

?

‰

3

Œ

  ƒ

P

≈         P Œ

≈    ÿ ÿ ÿ f

j & 

‰

Œ

≈    ÿ ÿ ÿ f

 & J P

‰

Œ

´ ´ ´ ≈  

 & J P

‰

Œ

´ ´ ´ ≈   

?  J

‰

Œ

≈

?  J P

‰

Œ

´ ´ ´ ≈   

?

‰

Œ

Œ

P

j  P

ã

Œ

ã

Œ

f f

 ´ ´ ´ f f

 Œ  . . .  ƒ F

   ƒ

3

ƒ  

Vl II

Alt

Vc

Cb

&

ƒ

  P

     ƒ

P

Œ Œ

    Œ & ƒ P ? Œ

? Œ

‰

p

5

      

P

ƒ

5

   

Œ

 ƒ

P

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~      

Œ 

ƒ

P



P



f

ƒ

‰

3

  ƒ

  ƒ

P

   ƒ

   Œ

    

Œ

f

smorz

.

 J

flz

Œ

P

  ƒ

   Œ

Œ

P

^

.  ffP

      ÿ ÿ ÿ   ƒ F fP

.  ffP

  ÿ ÿ ÿ    ƒ F fP

^

^ ´ ´ ´ 

 .

 ƒ F

ffP

fP

 ƒ F

ffP

fP

 ƒ F

ffP

fP

ffP

 ƒ F

 .

p

p

 ^  ´ ´ ´    

 .

fP

F

≈  ÿ ÿ ÿ  ÿ ÿ ÿ  ÿ ÿ ÿ F Ï

p

≈

F

≈



 



 ‰

Œ

 3

F      

^

         . . . . . . ffP f





  ƒ

3

ƒ  

 

P

ƒ

     

    

P

ƒ

     

P

Œ

Œ

P P

Œ Œ

    Œ

ƒ

P

Œ





3

p  

  ƒ

3

F  

ƒ  

 

p    

     ƒ P      ƒ

P

    

p

ƒ

P

3

    P

   

Œ

P    

Œ

P

ƒ      ƒ F      ƒ F      ƒ

     Œ ƒ P

Œ

    Œ ƒ P

Œ

 Œ

Œ

 Œ    ƒ P

Œ

   Œ  ƒ P

Œ

 

3

Œ

DF 16253





F

Œ



F

 

Œ



  f    Œ

ƒ F

   Œ  ƒ F

Ï

‰

Œ

5

 

 Œ

‰

Œ

‰

Œ

‰

Œ



‰

Œ

‰

Œ

‰

Πflz

   ƒ  ‰

 P  P P P  P  P Œ

3

   

Œ

Œ

  Ï

P

 Œ

∑

 j . 

‰

Thunder effect

 

 

f

Œ

  ƒ

j   Ï

3

f

    Œ     ƒ

Ï

Ï

Œ

5

flz

^j  ç



 

Œ

Œ

. . . . . . . .      

      Œ   ƒ flz

ç

Ï

         . . . . . . . ƒ P

Œ

^ J

Ï

.

Œ      ƒ P    ƒ P

Ï

 p



‰

flz

^ J ç

flz



 .  Ï

ç

´  ´ ´  ´ ´ ´  ´ ´ ´        

F

f

smorz

^ J

Ï

 J

strid

^j  ç

 ´ ´ ´  ´ ´ ´  ´ ´ ´ F



ç

´ ´ ´  ´ ´ ´  ´ ´ ´

F

Œ

^j 

´ ´ ´  ´ ´ ´  ´ ´ ´ ≈            ≈

F ∑

Œ

 Œ  

p

p

 ^ ´ ´ ´ 

 .

  ƒ

≈            ÿ ÿ ÿ  ÿ ÿ ÿ  ÿ ÿ ÿ F Ï

p

^  ´ ´ ´ 

 .

        ƒ F Ï

5

    

5

Œ

        ƒ P ƒ

F

Ï

               Œ ƒ F ƒ

5

    

Œ

Œ

Ï

5

            Œ     ƒ F ƒ

Œ

Ï Ÿ ~~~~~~~~~~~~~~    

5

Ï Ÿ bisb ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .

3:2

flz

5

Œ

   

ƒ

Ÿ ~~~~~~~~~~~~~~    

    

Ÿbisb ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ bisb Ÿ ~~~~~~~~~~~~~~~  

.



     

Œ

Œ

 ?  

&

P

j  ƒ

 p

&

Vl I

  

Œ

    

ffP

Perc

Hpe

ƒ Ÿflz ~~~~~~~~~~~~~  

5

 

 flz

‰

P

p

           Œ     ƒ P ƒ

j &  P

    

∑

      

  ƒ

    

∑

5

ƒ

‰

  . J P

ƒ

 ?             Œ    ƒ ƒ P ? Œ

j . P

ƒ

5

∑

&

   

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

 

 

  . J P

flz

Cl b

‰

 

 

Œ

Œ

lv

8

 strid    Œ Ï F 8

 strid    Œ Ï F

  F  

8

F

 strid    Œ Ï P

  F

 ..  ffF . ffF

 

 

 

72

325 Pte Fl

Fl

Htb 1

&

Ÿ ~~~~~~~~~~~~~~      ƒ Ÿ ~~~~~~~~~~~~~~    

&

ƒ

& ‰

    

Œ

F

    

Œ

F

∑

Cl en si b 1 &

∑

Cl b

Cbn

? Œ ? Œ

Cor 1

& .

Cor 2

& .

Trp 1

&

Trp 2

Tbne

Tbne b

Tuba

    ƒ   ƒ

 Œ

Œ

Œ

Hpe

∑

?

∑

  ƒ

ƒ

 Œ

Vl I

&

Ï

F

(8)

Vl II

strid  

&

Ï

(8)

Alt

Vc

Cb





 F

Œ

Œ

 strid     Œ & ? ?

Ï

 .. .

F

F

f 

Œ

^

´   

ß

ƒ

f

Œ

.

smorz

 

´



‰

ƒ

Ÿ~~~~~~~~~~~~~~    ‰ J J Ï F

‰ 

Ï

5

   Ï

flz

    

 

Ï

4

Œ       ƒ 5

    

Œ

^

ß

Œ

5

´

‰

flz

‰

f

F

ƒ Ÿ ~~~~~~~~~~~~~       ‰ J J f

5:6

smorz

Œ

5

´   



F

    

Œ

‰  

 

    

Ï

4

Œ       Ï

 

F

  Ï

flz

.

.

flz . 

.

.

. 

.

.

flz . 

.

.

. 

flz

   ƒ

3

   

Œ

 





Ï



 F





Œ

Œ

.

ƒ ßF

Œ

Œ

     . . . . . . ƒ P ∑

Ï

‰

j . 

Thunder effect

 

Ï

F



   

F



   

Ï

F

f f

3

   

Œ

Œ

Œ

    

strid

.   ƒ

P

    Œ      P ƒ flz

    

P

flz

flz

P

   

 

≈ Œ

≈

≈ Œ

≈

^

  ÿ ÿ Ï ç P  ^ ´ ´ Ï ç

P

Ï ç

P

Ï ç

P

ÿ ÿ ÿ

´ ´ ´

´ ´ ´ ≈   

´ ´  ^   ≈ Œ

´ ´ ´ ≈   

^ ^

   ÿ ÿ ç P

≈    ÿ ÿ ÿ

≈ Œ

≈

Œ

Œ

j ‰  ç

 ÿ ÿ  ÿ

     .    .   . .   ƒ ƒ p        J 

Œ

∑

   ÿ ÿ ÿ

^ ´ ´    ≈ Œ

   ÿ ≈ Œ ÿ Ï ç P

Ï

 

P ≈

Œ

    P

^

≈      . . . . . . Ï F

C

   ≈ Œ ÿ ÿ Ï ç P

ƒ

∑

strid





 F

strid

Ï

F

   Ï

. ƒ

3

∑

F

lv

 

 

flz

.



 F

Œ

 

 

F    

Œ

F

 

   Œ

   

F

F





F 

Œ

 

 

F





Œ

    F

 ..

.

.



Ï

ç

F

   



Ï Ï

 p

3

strid

ç

  

  gliss     

ç

j       P   

p

III strid

Ï

F

5

gliss              5 III

strid

   Œ

strid

  gliss      II

Ï

strid

Ï

  

strid

F

Ï 



strid

 ..

DF 16253

strid

Ï

strid

   Œ

ƒ ßF

3

   

strid

F

 ..

   ƒ

Œ

strid



flz

strid

    Œ     ƒ P

flz

flz

    Œ     P ƒ

   Œ

.

Œ

.  . P

 Œ

.

. P

   . . . . ƒ

Ï

   

Œ

   Œ

  ƒ

    Ï

.

strid

F

Œ

.

Ï

   

    ƒ

 Œ

multiphonique strident Ÿ ~~~~~~~~~~~~~~~~~~~~~~   . strident multiphonic ‰ .  Ï P

smorz

flz

  

Ÿ ~~~~~~~~~~~~~~  scintillante!          Œ 5 ƒ Ï P Ÿ ~~~~~~~~~~~~~~           Œ 5 ƒ Ï P multiphonique strident Ÿ ~~~~~~~~~~~~~~~~~~~~~~  . strident multiphonic . Œ ‰  Ï P Œ

5

flz

∑

F

Œ

5

.

∑

 

Ï Ÿ ~~~~~~~~~~~~~~           

5:6

Œ

   Œ

strid



F

‰

Œ

(8)

 strid  

Œ

Ÿ ~~~~~~~~~~~~~     

.

Œ

     . . . . . . ƒ P

&

Ï

∑

Perc

ã

    ƒ

Œ

∑

ã

Ï

Œ       ƒ

Œ

? .

3

ƒ  

5

Œ

   Œ

   

Ÿ ~~~~~~~~~~~~~~     

  

 

.



strid

trans / gliss

Œ

? .

   ƒ

ƒ

5

Ï

Œ

P

. & 

flz

F

ƒ

.

? Œ

ƒ Ÿ ~~~~~~~~~~~~~~            5

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 

Œ

Œ       ƒ

F

Œ

Œ

5

Œ

    

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

? Œ

ƒ Ÿ ~~~~~~~~~~~~      ƒ

5

Ÿ ~~~~~~~~~~~~~~~~~     J Œ f Ï

&

Htb 2

5

Ÿ ~~~~~~~~~~~~~~         

Ÿ ~~~~~~~~~~~~     

j 

P

3

 p

5

‰ ‰

   

73

     

330 Pte Fl

& Œ

Fl

& Œ

Htb 1

& Œ

Htb 2

& Œ 

Cl en si b 1

Cl b

& .  ƒ strid

?

Ï P       5

    

j    strid

P

      Œ    ƒ P

    P     P

Trp 1

&

Trp 2

Tbne

Tbne b

Tuba

 ^ ´ ´ ´

P

ç

P

 ≈ R ç

P

 ≈ ‰ R ß

 ≈ R ç

^

^r ≈  ç

^

^

r ≈ ‰  ß

r ≈  ç

ã

Œ

ã

     .    .   . .   p ƒ

 p

?

3

∑

ç

      Œ    P ƒ

F

‰

p

3

p

j 

P

‰

‰

 p

Ï P       5

Œ

Œ

Œ Œ



   f



F

    P

      Œ    ƒ P

 

    

‰

‰

r ≈ Œ  ç

≈

ç

ÿ ÿ  ÿ P ÿ ÿ ÿ P

´ ´ ´

P

^

´ ´ ´ ≈   

^

´ ´ ´ ≈   

 ≈ Œ R ç

‰

 ≈ Œ R ç

‰

≈

 ^ R ≈ Œ

‰

‰

 

P ≈

P

P

^r ≈ Œ  ç

≈   ÿ ÿ  ÿ P

^

r ≈ Œ  ç

≈

j  ƒ

 ‰

 ÿ ÿ  ÿ P

3

∑

^

‰

‰

‰

^ ´   ‰

‰

^ ´   ‰

 ≈ ‰ R ç

‰

 ≈ ‰ R ç

  ÿ ç  ^ ´

ç ç ç

^

   ÿ ç

^

 ÿ ç

‰

‰

‰

‰

p

3

p

  ƒ

j 

P

r ≈ ‰  ç

 p

   

ÿ ÿ P

^ R ≈ ‰

´ ´

P

ç

^

´ ´  

P

^

´ ´  

P

^r  ≈ ‰ ç

    Œ     ƒ P

‰

r ≈ ‰  ç

^

    ‰ ÿ ÿ ÿ P ç

j ÿ ß

‰

‰

j ÿ ß

‰

^

  ÿ ÿ ÿ P ç

 ^ ´ ´ ´

P

ç

 ÿ  ÿ P

´ J

‰

ß

^ ´ ´ ´     ‰

´  J ß

P

ç

^ ´ ´ ´     ‰

´  J ß

P

ç

  ÿ ÿ P

^

  F  

^

‰

j ÿ ß

‰

^

 ÿ ÿ ÿ P ç

3

∑

  ‰    . . p ƒ  

 Œ

F

Ï

Œ

5

p

3

ç

strid

           5

Œ

p

ç

j       Ï P   Ï

j 

P

^ ^

^j  ç

‰

 p

DF 16253

   

‰

 

‰

j  ç

^

 ^ J

     Ï p   Ï

^ J

ç

^

ß

^

‰

 J ç

^

 J ß

^

‰

 J ç

^j  ç

 J ß

^j  ß

‰

^

^

‰

j  ç

j  ß

  ‰    . . p ƒ

Ï

^j  ç

‰

^

‰

j  ç ^ J

‰

ç

^

‰

 J ç

^

‰

 J ç

^j  ç

‰

^

‰

j  ç

‰

 

    J  3

∑

F

strid

p

3

     

Œ

p

ç

5

p

3

strid

         

Œ

p

ç

strid

 p

5

   

Œ

‰

 P

  gliss    

Œ

3

Œ

p

j  ß

‰

Œ

ç

ç

^

‰

j  ç

 

F

5

   gliss  

^j  ß

‰

. p

 

3

^j  ç

strid

Œ

3

5

‰

    Œ     ƒ P

‰

^

  

 

‰

 J ç



  Ï

‰

‰

 J ç

    Œ     P ƒ

‰

ç

 

strid

      ç

^ J

         

Œ

 

‰

‰

j  ç

    J 

     



      Œ    ƒ P

‰

^

‰

∑

 

strid

      ç

^j  ç

‰ ‰

flz

 

‰

j  ÿ ß

 

flz

 

‰

‰    ÿ ÿ ÿ P ç



flz

∑

    J 

ƒ

Œ

3

5

‰

‰

strid

       ‰

^

 

Œ

5

ç

j       ƒ P

ÿ  ÿ P

     .    .   . .   p ƒ

strid

ç

^r  ≈ ‰ ç

‰

^

 

P

‰

    Œ     P ƒ flz

 

  ‰ ÿ ç

flz

strid

           5

Œ

P

    Œ     ƒ P

 Œ

F

      ç

   

∑

    J 

ƒ

    Œ     P ƒ

Œ

     .    .   . .   p ƒ  

flz

smorz

Œ

Œ 5 Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~ . . ‰  Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~   . ‰ .  P Ï

Œ



Ï

5

Œ

 

Ï P      

Œ

smorz

5:3

     

Œ

Œ 5 Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~ . . ‰  Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~   . ‰ .  P Ï

flz

flz

 

^

Œ

   

      Œ    P ƒ

     

Œ

strid

   f

strid

3

5

‰

P

^r  ≈ Œ ç

strid

Œ

   

    Œ     ƒ P

Œ

5

     

j       P ƒ

flz strid

strid

ç

Œ

Œ

Œ

Œ 5 Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~   . . ‰  Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~   . ‰ .  P Ï

Œ

    P

    Œ     P ƒ

strid

ç

5

flz

flz

 Œ

           5

& Œ

  ƒ

    

strid

& Œ

?

    J 

     

& Œ

?

strid



ƒ

(8)

Cb

^

^r  ≈ ‰ ß

? ^ ‰  ÿ ÿ ÿ P ç

(8)

Vc

^

^

? ^ ‰   ÿ ÿ ÿ P ç

(8)

Alt

^ R ≈

 ≈ ‰ R ß

 

Vl II

r ≈  ç

^

ç

 & Œ

Vl I

r ≈ ‰  ß ß

Perc

Hpe

^r  ≈ ç

^ R ≈ ‰

‰

?  ^ ´ ´ ´ ‰ ç

^r ≈ ‰  ß ^

‰

^ ´ ´ ´ &     ‰ ç

 

P

^

  ÿ ÿ ÿ P ç

j ‰      P ƒ P strid

flz

 

&     ‰ ÿ ÿ ÿ P ç

^

Ï P      

Œ

flz

?     Œ     ƒ P

&

  ƒ

flz

?     Œ      P ƒ

Cor 2

Œ

Œ

Œ 5 Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~   . . ‰  Ï P Ÿ .~~~~~~~~~~~~~~~~~~~~~~~ ‰ .  P Ï

Œ

     

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cor 1

5

Œ

strid



Ï P      

Œ

    

ƒ

flz

Cbn

Œ

Œ 5 Ï P Ÿ .~~~~~~~~~~~~~~~~~~~~~~~~ . ‰  Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~   . ‰ .  Ï P

flz

Bn

Œ

     

ç

     Ï p   Ï

3

 p

5

Œ

   

Œ

‰

p

 P

74

     

335 Pte Fl

& Œ

Fl

& Œ

Htb 1

& Œ

Htb 2

Cl en si b 1

Cl b

Ï P       5

& Œ

?

‰

?     Œ     ƒ P

Cor 2

& ‰

Trp 1

& ‰

Trp 2

& ‰

Tuba

Œ

grido

 



 . .  ÿ ÿ ÿ P ç

≈

 

. . P

.

 . . ^ ´ ´ ´ ≈ . . . P

P

ç

^ ´ ´ ´ . .     ≈ . .

.

? ‰

´ ´ ´  . . ^    ≈ . .

.

? ‰

. .   ÿ ÿ ÿ ≈ . .  . P ç P

? ‰

P

P

ç

P

P

ç

^ ^

. .     ÿ ÿ ÿ P ç

≈

Cb

5

Œ

Œ Œ

5

∑

∑ Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    

 P

.

ã

‰         . . p ƒ

 . . P

.

?

ç

.

p

smorz

∑

∑

 

‰

^j  ç

^

  ‰ ÿ ç

‰

‰

‰

^

  ÿ ç  ^ ´

‰

‰

^ ´   ‰

‰

´  ^  ‰

‰

ç ç ç

^

   ÿ ‰ ç

‰

‰

‰

 ‰

Œ

^

  ÿ ç

3

        

p 

p

ç

strid

  gliss    

ç

        Ï p 

 p

Œ Œ

^

^

^

^ J ß

^

 p

       P

 

‰

j  ß

‰

^

strid

Ï  Ï

        Ï p    Ï

∑

ç

Œ

 p

Œ Œ

^

^

‰

 J ç ^ J ç

‰

^

j  ç

‰

j  ç

‰

^

strid

gliss

j 

p

P f

^

Œ

 ^

p

p

3

^

 ^ J ß

P

gliss

 J

P

‰

^

j  ß

‰

j  ß

‰

^

 J p

‰

 J

3

Œ

‰

 P

 .

j  ç

‰

gliss

j 

 

j  p

‰

^

j  ß

glis s

gliss irregolare

DF 16253

 J

‰ ‰

p

‰

^j

  ç ^j  ç

F 

F

. F

.

F

∑

∑

F

3

∑



Œ

≈  

F B

P



 

∑

F

.   

 

F p    

6

‰

p

6

F

 

fP

3

    F p Œ

.  p

        ‰

Œ

p       

3

j 

bisb

= 80 sub

fP

Ó

Œ

∑

3        ‰ 

Œ

Œ

∑

     fP pn

Œ

∑

pn

B

Œ

∑

fP

‰

Œ

∑

  

‰

‰

Œ

∑

pn

p

Œ

f

bisb

∑

≈        p

j 

gliss irregolare

Œ

 J

p

p

Ï

j  ß

q

 . strid

F

bisb bisb Ÿ ~~~ Ÿ ~~~~~~ Ÿ ~~~~~~ Ÿ ~~~~~~~     p

p

3

         . f

‰

   ‰ P F p 

p

^

^

Œ

F

p

‰

  ƒ

3

.

^

strid gliss irregolare

Ï

 P

‰

 J ß ^ J ß

P

smorz

      

j3  Œ

J ß

F ƒ

∑

j  p

^

‰

 . strid

j  ß

‰

 ‰ J 3 F p

Œ

Œ

Ï

        Ï P    Ï

‰

^

Ï

Œ

       

^

Œ

 

^

‰

j  ç

Œ

Œ

^j  ß

‰

^ J ç

  ƒ

Œ

‰

^

 J ç

‰

^

j  ç

‰

J ç

‰

 J ß

gliss

 J

^

Œ

j  ç

‰

j  ç

‰

J ß

^

‰

^

‰

j  ß

Œ

5

^j  ç

‰

      . . Ï F

 

 

^j  ß

 F

‰

j 

‰

‰

J ç

Œ

gliss

    Œ     ƒ P

‰

j  ç

‰

j  ß

‰

‰

^

‰

 J ß

    Œ     ƒ P flz

‰

J ß

     



 

‰

j  ß

Ï

Œ

3

5

‰

^j  ß

‰         . . p ƒ

Œ

5

^j  ç

‰

flz

‰

Œ

F

 

    Œ     ƒ P

 

strid

& Œ

   Ï

3

      

& Œ

?

    Œ      ƒ P flz

‰

strid

& Œ

?

‰

       J  Ï

‰



f P

.

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~   . ‰ .  Ï P

Œ

= 80 sub

Œ

Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~~ . . ‰  Ï P

Œ

    Œ     ƒ P

j  Ï

ã

(8)

Vc

    Œ      ƒ P

flz

‰

^

(8)

Alt

Œ

Ï P      

stridentissimo

flz

^

(8)

Vl II

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~   . ‰ .  Ï P

Œ

. .      ≈    . ÿ ÿ ÿ . . P ç P

& Œ

Vl I

5

Œ

Perc

Hpe

Œ

Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~~ . . ‰  Ï P

flz

‰

?     Œ      ƒ P & ‰

Tbne b

5

q

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

    Œ      ƒ P flz

Cor 1

Tbne

Ï P      

     

 Ÿ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ j ‰ & . . .  .     F f Ï possibile! ç p

flz

Cbn

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~   . ‰ .  Ï P

flz

Bn

Œ

Œ

Ï P Ÿ ~~~~~~~~~~~~~~~~~~~~~  . . ‰  Ï P 5

     

3

Œ

   p F

‰

3

‰

Œ

p         

6

‰

p

Œ

  

6 6

Œ

F

75

rall poco a poco

340 Pte Fl

Fl

Htb 1

Htb 2

∑

&

& &

˜ .

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .   f f

  J p

& Œ

Œ

gliss

Œ ‰

Cl b

Cbn

Cor 1

Cor 2

∑

?

∑

?

∑

&

. &  p

Tbne b

Tuba

?

.

f f

f

? . p

f j  P

f

P

∑ ∑

& ≈ Hpe

?



P

 

P

‰

j 

 

p

.

P

‰

j  p

.

 

 

f

F 



Vl II

Vl II

Alt

&



&



f

 

f

 

B

Cb

?       j ‰  F p P ?

f

∑ 6

Vc

∑

π

. 

Œ

‰

j 

‰

j 

. p

 

 p . p

π

π

 

π

strid

ƒ

.

‰



 J P

f

.

f

.

f

  f

4 4

Œ

∑

4 4

Œ

∑

44

smorz

3

‰

‰

p sub

π

 J π

‰

3

‰

 J

‰

‰

3

   

    trans 

     f

gliss

p

 .

   

 .

4 4

F

p

f

4 4

f

5

p

f

44

F

,4

∑

∑

∑

∑

∑

∑

4 4

∑

∑

∑

∑

44

∑

∑

∑

Œ

Œ

∑

∑

∑

Œ

Œ

∑

∑

∑

Œ

‰

Œ j    ƒ F

44

∑

Vibraphone

Œ

Œ

,4

∑



∑

∑

∑

∑

∑

∑

∑

.

&

.    

. 5:4

 .

  

‰

 

5:4

P

DF 16253

Œ

?

Œ

. f

p

4

F

4 4

F

‰

  4 J 4 ƒ F

  ƒ

F

3

&

       ‰ f P °

‰



 





P

4

*

∑

 

4 4













44

 , ƒ

∑

44 4 4

(q = 54) ∑

,4

∑

44

∑

44

∑

44

4

msp

L msp

j      ‰

            

Œ

 p

L

j      ‰

      &

f

msp

. 

très serré / very tight

5

f

. 

très serré / very tight

.

lv

 .     ‰

Œ

.

très serré / very tight

 .       

 .

Œ

Crotales

∑

. 



f

∑

P

 .

4 4

∑

P

pizz

∑

.      f

4

F

∑

P

  .           f

 

smorz

Ÿflz~~~~~~~~~~~~~~~~~~     

,4

∑

 J

p

˜ 

Œ

π

.

 

&

P

j 

.

rall poco a poco

Vl I

π

‰

π

P

 



π

∑

Perc

ã

 

P

f

p

ã

p

.

flz

.

.

‰

j  

3

F

f

? Œ

p

3

f

.

p

j  

.

.

.

Trp 2



f

. p

&

F

p

 J p

‰

p

& . p

Trp 1

Tbne



j  P

P

?

j 

 J

3

gelé / frozen

˜

(q = 54) bisb ˜ Ÿ ~~~~~~~~~~~~ 

 J

‰

‰

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

f

˜ J

gelé / frozen

˜ . P

F

˜

π

˜ .

 J P P

bisb Ÿ ~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~    ‰ &  bisb

Cl en si b 1

P

f

P

    

f

˜ .

Œ

©^

‰ j  ç secco

L

Ó Œ

pizz



‰

^j

 ç

ƒ Œ

 ¯ f

44 44

76

345 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

& 44

q

Ó

∑

Cor 1

Trp 1

Trp 2

Tbne

Tbne b

Tuba

 

4 &4

∑

∑

5 16 ‰

& 44

∑

∑

5 ‰ 16

Ó

Œ

flz

 

bisb bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~    . 4  &4 p

? 4  4 f ?4 4

j 

gliss



j 

gliss

 p

 

gliss

 

 





 ≈

 

p

 









p

 





p  p

?4 ‰ 4

 ≈

 

 



         

p 3

 p

‰

‰

3



3

& 44

∑

& 44

∑

 





 ≈





  Ï

ç





‰



 

















 



5 16 ≈

Ï



 

Ï

≈ ≈



 .

ç 

 .

ç

≈

‰

≈

‰

‰.

3







‰



‰

3







‰

3



ã

  p

ã

 f

^

Ï

 ^ ´ ´ Ï

Ï

 3       ç

Ï

5 16 ≈



5 16 ≈

Ï

flz

 f

^

5 ^ 16  ç

Ï

F

Œ

Ï

gliss

r  f

^

^

^



 ç

^

‰.

^r  ç

‰

r  f

 ç

^

‰

r  f

 ç

^

≈

‰

≈

‰

^

r  ç

 ç

^ ´ 

Ï

^ ´     Ï

^ R

 R

^ R ç

f

ç

‰

 R f



‰.

ç

^

5 ^r 16  Ï

‰.

 ≈

^ ^

^

‰

5 j 16  Ï

j 

‰

^

^

^

^



ç

^

 ç

Cymbale suspendue

‰

^

^

‰.

     

6

strid

‰.

Ï    .  ´  ^  ´ 

     f

   . 

Ï



5 ‰ 16

 

5 16 ‰

Ï



 ç

5 ≈ 16

Ï



^

5 16

≈

Grosse Caisse / 2 Toms

∑

 ^ ´ ´

5 ^ 16   ç Ï

^



B

?4 4

Ï

      

Tam-tam

∑



´  ^  ´ 

5 3 16       Î  ç





‰





 .

Ï

strid

stridentissimo

 







‰

 









‰

 



 







Ï  

  5 J 16 ç

Ï



  

strid

Ï



 4  &4

& 44

j 

 gliss

(h )

flz

4 & 4  p

? 44

   

 & 44 

?4 4

flz

smorz

Ï



smorz

? 44 Ó

& 44

Perc

Hpe

Ï

∑

p

Cor 2

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cbn

 

4 &4

Bn

flz

Œ

smorz

Cl b

accel  5  . 16 ç    . 5 16 ç

= 60

 ç

≈

‰

≈

‰

≈

‰

≈

‰

≈

    

Ï

´  ^  ´  Ï

 ^ ´ ´ Ï

f

‰.

Ï

6

^

^



r  f

 ç

^

‰

r  f

 ç

^

≈

‰

≈

‰

‰

 R

f

ç

‰

 R f

Ï

^ ´     Ï

‰.

 J

Ï  ‰.

5 16

∑

∑

5 16

∑

∑

 ≈

≈

 J

^

^

Thunder effect

81

81 1 8 1 8

≈

81

^

^

^



^

1 8 1 8 81

 ≈ 81

lv

≈

r  81 ÿ f 81

∑

Ï

1 8

≈

^

 ç

 ≈

 ÿ

^

^

ç

^

j . 

^

ç

≈

Ressort

 ç

1 8

^

ç

≈

‰

≈

  ç

Ï

^

 ç

81

  ç

≈

^



≈



^ ´    

^

1 8

^

Ï

ç

≈

^

^ ´ 

^

1 8

^

 ç

≈

^

^

≈

  ç

≈

^

^

81

1 8

≈

^

 ç

≈

‰.

^

 ç

‰

^ ´ 

     

3       ç r  f

.

Ï    . 

strid

‰. ‰

  

1 8

‰.

lv

accel

Vl I

Vl II

Vl II

Alt

q = 60       & 44                          fp

 & 44  fp & 44   fp

 B 44  fp

?4  4   fp

arco

Vc

Cb

?4 4

                                 Ï   .    Ï . 

3

3

 

 

 

 

 



  



 

  

 

  

3

 

 



       



 

arco

  fp

 



 



  

 



 

 

 



 

Ï Ï

                   Ï 5



Ï DF 16253

sp



5 R 16 sfffz sp   5 R 16 sfffz  5 16 R sp

sfffz

5 ^ ´ 16   

≈

^

 sfffz

 . strid    .  J

strid

sfffz strid  .   . ≈ J sfffz msp strid  .  . ≈ J sfffz ´ ´ ‰. 

‰

sfffz strid  .  . J sfffz strid  .  . J sfffz

msp

sfffz 5 ^ 3 16  ÿ  ÿ sfffz 5 16

.    .  J

msp I II

^



‰. ‰.

‰ ‰

^ ´ ´ ´ . ‰    sfffz

^

3

 ÿ  ÿ sfffz

^

 sfffz

^



‰. ‰.

.    .  J

strid

‰

sfffz strid  .  . J sfffz strid  .  . J sfffz

‰ ‰

^ ´ ´ ´ . ‰    sfffz

^

3

 ÿ sfffz

^

 sfffz

^



 ÿ

81 81 81 1 8

‰.

1 8

‰.

1 8

77

Pte Fl

m 350   & 81 R ƒ

5 16

≈

m. & 81 R ƒ

≈

Htb 1

 1 R &8 ƒ

≈

Htb 2

 & 81 R ƒ

≈

5 16

≈

5 16

Fl

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

ƒ

3

fff poss    



.



fff poss

5      16

 

? 81

≈

5 16

r 

≈

5 16

fff poss

1 &8 ‰

5 16

& 81 ‰

5 16

& 81 ‰

5 16

1 &8 ‰

5 16

^

≈ r   fff poss

^

≈ r   fff poss

r 

 .  fff poss

.

.

.

.

.

.

.

? 81 ‰

  . 5  16 fff poss

 .

? 81 ‰

5  r ≈ 16  fff poss

?1 ‰ 8

5 16

≈ r   fff poss

1 ã 8 ‰

5 16

Tam-tam

5 16

r ≈   fff poss

  fff poss  fff poss   fff poss

^r  ^

r 

‰.

Perc

ã 81   Ï

Hpe

.



.

& 81 ‰

5 16

?1 ‰ 8

5 16

  .

Vl II

Alt

Vc

Cb

& 81 ‰

1 &8 ‰

5 16

5 16

B 81 ‰

5 16

?1 ‰ 8

5 16

? 81 ‰

5 16

r . glis s

≈







   



≈    



≈

.

.



     



.

^

 

.



simile Ÿ ~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~   .

flz strid









Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~      .   

≈

   



≈

Ÿ ~~~~~~~~~~~~~~~~~~  . ^ . .  

^

.



     



.



Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~    .

flz strid

Ÿ ~~~~~~~~~~~~~~~~~~ . . 

^

.

^

 





.

.

 

.



^

‰

r  

≈

‰

r  

≈

 

.

^

.

^

^

r  

≈

r 

‰

r  

≈

r 

‰

.

 

.

.

^

^

 

.

.

.



.

.

^

^

.

 

.

.

^

 .



 .

 .

‰

r  

≈

‰

r  

≈

j  

 ‰.

^

Ï

r  

‰

  .

gli

ss

j 

®

^

r 

r .

  .

glis s

^

.

.



.

.

^

^

.

 

.

.

^

 .



 .

 .

‰

r  

≈

‰

r  

≈

j  

 ‰.

Ï

r  

  .

gli ss

j 

®

 

. 

.

^

glis s

 

∑

^



.

.

^

^

.

 

.

.

^

 .



 .

 

 

Ï

  .

ss

j 

®

^

.

 

^

.

^

.

.

.



.

.

^

^

.

 

.

.

^

.

 .

^

 .



 .

 .

^

 .

.

.

.

 

.

.

 .

.

 

 .

.

^

 .

 ‰.

j   f

.



 .

^

  .

glis s

∑

j 

  .

gli

ss

j 

®

  .

glis s

∑

.

^

2 4

^

 Œ

2 4

^

 Œ

2 4

^

 Œ

2 4

^

 Œ

2 4

^

 Œ

2 4

 ^ R sfffz

 Œ

2 4

^

 Œ

2 4

 ^ R sfffz

 Œ

2 4

 Œ

2 4

 Œ

2 4

 R sfffz

^r  sfffz

.

^

^

r  sfffz

 .

^r  Œ  sfffz



&

^ 

^

gli ss

j 

®

∑

2 4

Œ

2 4

 ^    R Œ

2 4

r  sfffz



j 

 Œ

r  sfffz

.

  .

 ^ R

r  sfffz

.

 

^

2 4

r  sfffz

.

 .

gli

.

 Œ

^ R sfffz

r  sfffz

2 4 2 4

r  sfffz



2 4

 Œ

sfffz

^



. 

^

.

.

‰

j 

.

.

j  

  .

flz

.

‰

r .

^

 

‰

r 

≈

 

 

.

^

flz

.

^r 



flz

^

.

^

flz

^

 

‰

j 

‰

r 

.

^r 

≈

.

^

.

^

‰

r 

^ . R sfffz

Ÿ ~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~    .

     



^

.

flz strid

Ÿ ~~~~~ ^

 R Œ sfffz Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .     ^  R Œ sfffz

Ÿ ~~~~~~~~~~~~~~~~~~  . ^ . .  

^ . 

Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~    .

     



≈

^

.

flz strid



Ÿ ~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~  . 

sfffz

 ∑

F A 

2 4

= 80

≥  . strid  . 

≤ strid 

I II

fff poss unis Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ ≥ .     ≤   

fff poss ≥ strid I  . II  . 

strid ≤  

fff poss 

≈ r  fff poss 



simile Ÿ ~~~~~~~~~~~~~~~~~~~  . ^ . .  

^

j 

∑ q

Vl I

   



fff poss Ÿ ~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~       .   

≈

r .  ƒ

≈

^

.

? 81 . R ƒ

?1 8





   



fff poss multiphonique strident Ÿ ~~~~~~~~~~~~~~~~~~  . strident multiphonic ^ . 5 . 16   fff poss

flz strid

r  .  ƒ



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

1 &8

    

5 16

q = 80    

≈ r  fff poss

r  <

‰

r  <

‰

≤ strid 

≥  .strid  .

Ÿ ~~~~~~~~~~~~~~~~~~ ≥ .    Ÿ ~~~~~~~~~~~   ≤    ≥ strid  ..   

r 

r 

strid ≤  

≈

r  <

‰

≈

r  <

‰

≥ strid  .  .

≤ strid 

Ÿ ~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ ≥ .     ≤    ≥ strid  ..   

r 

r 

strid ≤  

≈

r  <

‰

≈

r  <

‰

DF 16253

≥ strid  .  .

≥ strid  .  .

≤ strid 

Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ ≥ .     ≤    ≥ strid  ..   





 . .

. .

 

^

Ÿ ~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ ≥ .     ≤    ≥ strid  ..  

strid ≤  

≤ strid 

 . ≈





 . .

. .

 

^

Ÿ ~~~~ ^ R

sfffz

 Œ

^ strid   Œ R sfffz

strid ≤  

 ^ strid   R Œ sfffz

 . ≈

2 4

2 4 2 4

 Œ

2 4

 Œ

2 4

^

r  sfffz

^

r  sfffz

78

Pte Fl

Fl

q

= 60

m  

 ˜ . 43 5 5 P ƒ f ∏ gelé mais soyeux / frozen but silky quasi bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  ˜ .        2 3 &4 4 π f ∏ gelé mais soyeux / frozen but silky

357

& 42

∑

  .



.



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .    2      3 &4 4 π ∏ gelé mais soyeux / frozen but silky f quasi bisb

Htb 1

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .    & 42     43 π f ∏ gelé mais soyeux / frozen but silky quasi bisb

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

 

legatissimo, furtivement

?2 4 ? 42

 

 π

? 42

∑

Hpe

Vl I

∑

∑

mettre la sourd sèche / take straight mute

∑

mettre la sourd sèche / take straight mute

∑

mettre la sourd sèche / take straight mute

? 42

∑

 2    & 4    π °

Vl I

∑

2 &4

∑

?2 4

∑

Vl II

Vl II

Alt

Vc

Cb

2 &4 Œ & 42 Œ & 42 Œ

  f

 



            f f espr

3 4 Œ

f

P

= 60

 Ÿbisb ~~~~~~~~~~~      .  . J 9:8 ∏ P

3 4 ‰

6

∑

∑

43

sourd sèche / straight mute



ˆ 3 4 . f ∏

3 . 4 f ∏

π

sourd sèche / straight mute



π

3 4 . f ∏

∑

∑

43

∑

Œ

‰

 ‰ ÿ ß

Œ

 P

gelé mais soyeux / frozen but silky

gelé mais soyeux / frozen but silky

.

sourd sèche / straight mute

∏

gelé mais soyeux / frozen but silky

43

∑

∑

∑

∑

43

∑

.      3 4 . ∏ °

43 Œ

∑

∑

∑

∑

∑

∑

3 4 Œ

∑

∑

∑

3 4

&

f

3

gelé mais soyeux / frozen but silky

∑

f *

m    

gelé mais soyeux / frozen but silky

∑

      

5

Œ

∑

      

F

∏ gelé mais soyeux / frozen but silky

3 ˆ 4 . f ∏

Ÿbisb ~~~~~~~ 

Ÿbisb ~~~~~~~~  .

.

3 4   ƒ

∑

      

ã 42

& 42 Œ

mettre la sourd sèche / take straight mute

q

∑

Vibraphone

Perc

P

   

6

f

2 &4  π

? 42

 

2 &4  π

2 &4



∑

?2 4

2 &4

 

5

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

2  &4 p

Cymbale suspendue

p

 J f

lv sempre



arco

 π

A B

‰

ã

F

∑

msp solo 8 msp III gliss irregola re

lv

pn

gliss Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  ≤         sp I            Œ 3   4  f π π f msp II Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ sp         3 ∑ 4   msp pn π f strid ≥        solo       IV ≤                   3 Œ 4  

π

    π

f

   

  

  

B 42

∑

∑

∑

?2 4

∑

∑

∑

?2 4

∑

∑

pizz

 f

.

‰

f

∑ j  ƒ

pizz

Œ

  ƒ DF 16253

.

&

‰

Œ

‰

Œ

π

43 3 4 Œ 3 4 j . © 3 4   ƒ

Œ

.

∑

f

π

≥         

solo msp strid IV

‰

Œ

f Œ

‰

Œ

Œ

π

79

362 Pte Fl

&

Fl

&

Htb 1

&

Htb 2

&

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

˜ .

 ˜ .

˜ .

.

?

f

.

^ ?  j ß

    P

. J

  

f

?

‰

Œ

 p



f .

∑

?

∑

‰

Œ

p  

 p

?

∑

lv

‰

Œ

f

gliss glis irregolare  ≤         s     Œ & 

f

π

 .

F ‰

Œ

π

strid    ≥     

Œ

? Œ

msp strid

f

. .

p

Œ

^

3

  .

P

f

Œ

Œ

π

π Œ

P



5

 ÿ

‰.

Œ

Œ

ˆ

.

P ∏ . P ∏

∑

P

.

sourd sèche / straight mute

∏

∑

.   .      

 J

p

 



lv

f



 P

‰

Œ

ƒ

p

Œ

  .

Πmsp strid

f

π

    ≥     

p

j  .  F

f . 

F

‰

DF 16253

Œ

 p

lv

‰

f

pn

gliss gliss irr egolar e     ≤           Œ

≥               ≤   

π

 J f

msp loco

pn

f

pn

Œ

Œ

  ƒ

trans

∏

π

π

f

≥            III ≤            π f p π  IV msp              Œ pn

msp

8

Œ

strid

f

. P ∏

gliss irregolare  ≤     gliss         

≥               ≤   

pn

& Œ

p

7

. P ∏

msp

pn

& Œ

‰

m  .     f

M     J

∑





 J

ˆ

∑

 J f

.

 ç

 .  .     

Œ

?  j . f

ff espr

.

π

Cb

3

.

msp

Vc

            J

3

3

j   P

Œ

(8)

Alt

P

     

.

Perc

Vl II

3 3

ˆ .

 .     &  .

Vl I

3

        

ˆ .

.

& 

p

Œ

?

ã

  

≈

  m  

5

 5

P ∏

P

.

& .

Hpe

P ∏

5

 . R



smorz

ˆ & .

Trp 2

Tuba

.

ˆ & .

&

Tbne b

P ∏

∏

?   

˜ . .

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .    .

&

∏

P ∏

.

.

Trp 1

Tbne

P

˜

Œ

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

 ˜ .

Œ

^

j  ç ^© j  ç

f

‰

Œ

Œ

‰

Œ

Œ

pf

π

&

80

˜ .

365 Pte Fl

Fl

&

&

Htb 2

&

Cl en si b 1

&

Cl b

Cbn

Cor 1

Cor 2

π

P

π

.



Tbne b

Tuba

?  trans

≈

? .

P

3

3

    p

  p

f

Perc

r ‰.  ç secco

Hpe

.

P .

P

F

? .

 ƒ

 ÿ

‰

Œ

Œ

ˆ

ˆ

&  .   .      P p 

lv

‰

 

p

?

F

& Œ

sifflant / hissing

pn msp

sifflant / hissing gliss

gliss

ç

F

π

p

3 3





Œ

Œ

π

P  

  





pn msp

    

P  J f

p

‰

lv





Œ



f

A tempo (q = 60)

sifflant / hissing

pn

≥ ≥               ≤        

pn

Œ



f

p

π

Œ

π

π

 





π

3

 

P

π

P

π

 

∑

 

      P  J f

 p

lv

 

π

Œ

π

Œ

 



p

f

ƒ

pf

^©

j  ç

‰

f

msp

π

f

p

.  J F

Œ

DF 16253

‰

   J F

‰

∑ ‰

  J F

π

Œ

π

                 f pf π

Œ

π

9:8

≥ ≥                ≤       

pn

      ≥     

Œ

π *



msp

     



‰

pn

gliss

π

≥ ≥ msp                     J  

                Œ  f pf π

msp

P

msp

π

ˆ

P



         π ∏ * °

π

P 

π ∏

      

≈

 



P

p

3 3

P ˆ

π ∏

 

3

 



P

π

5

ˆ

5

π

P

 π ∏

f



π ∏

 



3



P

               Œ  f pf π

                      & 3 3 3 f πf πf . ^© ? Œ Œ  III

3

ˆ

≥ ≥ gliss irregolare                       ‰   π f pf π π

f

Œ

(solo)

ˆ

msp

π

3

 ‰   ÿ  F ƒ

π ∏

≥ ≥             ≤          

& Œ

3 3

Œ

P 

f

π

3

π ∏

≤ gliss gliss irregolare      ≥           

& Œ

P

P ˆ

Œ

F

P bisb Ÿ ~~~~~~~~~~     .

3

π

π ∏ ˆ

      π ∏ * °



∑

 J f

Œ

π

P

 π ∏ ˆ

π ∏

∑

π



P

3

p ∏

P



(solo)

Cb

^

π



                        

3

f



π

π ∏

P



P π Ÿ bisb ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

π ∏

M  

 j





(8)

Vc

Œ

 π ∏

. ? 

arco

f

π ∏

P

solo msp

3

pn

Alt

3

(solo)

Vl II

f



riten

Vl I

ƒ

       3 P

‰

π

π ∏

P 3

   

bisb Ÿbisb ~~~~~~~~~~~ Ÿ ~~~~~~~~~~~ 

ˆ

P ˆ

& 

3

π ∏

P

     

Œ

ˆ & .

ã

   flz  



π

^

? Œ

?



π ∏

P

Tbne

P

& .







P

π ∏

.

Trp 2

Œ 

P

&

∑

π ∏

Trp 1

Œ

P

&

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

P ˜ .

&

Htb 1

A tempo (q = 60)

riten

81

368 Pte Fl

&

p

∏ 

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

∏







p

3

&

 p 



&

∏



 p ∑

3

? ‰

3

3

3 3

3

             f

p segreto

? 

.

? Œ

ˆ

ˆ

3:2

3

p

 J



? 

∑

Œ

p

∏

p

3

P



Vl I

& Œ

& Œ

(solo)

Vl II

p

. ∏



Alt

& Œ

Vc

&

(solo)

   

3

3

3 3

lv

p

˜ ˜

Cb

? Œ

∏

.

∏

        π ° 

f

 J

p

‰

lv

f

 

π

Œ Œ

Œ

Œ

P

U

gelé / frozen

42

gelé / frozen

2 4 gelé / frozen

U

π

∏ gelé / frozen

2 4

 π

U

2 4

∏ gelé / frozen

U ∑

ôter la sourd / remove mute

U ∑

2 4

ôter la sourd / remove mute

U ∑

42

ôter la sourd / remove mute

U ∑

42

U ∑

42

Œ

∏

U ∑

ã

*

U

C

π



lv

2 4

42

42

Œ

ƒ

2 4

U

      

U long ∑

                            J   P π F πf pf π

2 4

42

msp

pn

Œ

2 4

Œ

ôter la sourd / remove mute



≥ ≥              ≤          π p π f                Œ  f pf π

gelé / frozen

U

∏

P p * °

2 4

      

 

42

U

msp

‰



∏

P

∑

Œ



∏ .

7

P

p π          pf π

P

∏

       ≥  

Œ

f

arco



3

       f 

P

F

f       

∑

3 3

P

*

‰

P

msp (solo)

3

            p

gelé / frozen

P π

Œ

≥ ≥                ≤       

Œ

3

.

msp

π

3

∏ U

P π

3 3 3

 ∏

p

≥ ≥ ≥                          P πF pf π pn

(8)



ˆ

msp

(solo)



 ∏

. ∏

3

      ‰       3 f p



3

gelé / frozen

2 4

U

π P bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ bisb Ÿ ~~~~~~~~~~ .   J

Ÿbisb ~~~~~~~~~~ 

gelé / frozen

2 4

∏

 J

p ∏

p

 J f

42

U

P π

3

p

           P

  

  &         ∏ °

∏

5

∏



.



∏

     

gelé / frozen

P π

p

? 

U˜

P π

ˆ



∏

∏

˜

p ∏

∏

.

& 



∏

3

     

˜

∏

?

‰

˜ 

& 

3 3

 J

π

ˆ &  ∏ ˆ &  ∏

?

 

 ∏



∏

&

3

.

3:2

&

P π

∏



∏

ã

Hpe

5

Perc



˜

˜ 

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&





U

long ˜

.

9:8

            Œ  f pF π

             f 

8

π f  P p

DF 16253

9:8

 6



3

L

‰

L

U

Œ

42

U

42

Œ

U

Œ

U

Œ

?

2 4 42

82

Pte Fl

Fl

Brutto, energico q = 80 sub    371 2  Œ &4 P ƒ flz      2  &4 Ï

 2 &4  Ï

Htb 1

Htb 2

Cl en si b 1

flz    2 &4  Ï

2  & 4  Ï

P

F ƒ

brutto

flz

 

     F ƒ

brutto

 P

5

 

flz

P

F ƒ

brutto

3 4 ‰

 J

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba



3 4 ‰

 J

Ÿ ~~~~~~~~~~~~~~~~ .  2 . 4  ff P p

F

p

ƒ

  J



F

p

ƒ

. 42 p P

 J F



    

p

ƒ

2 4 .

  J F

     

   ff

flz

j strid     Ï

Vc

Cb

P

p

2 4  p

j .

2 4  p

j .

Œ

Œ

43 Œ

j  fff brutto

‰

j   fff brutto

Œ

42

˜  ƒ

42 Œ

? 42

F

flz

  Ï

brutto

F

& 42 Œ

  ƒ

2 &4 Œ

P 3

 ƒ

P

‰

 J

& 42 Œ 2 &4 Œ

‰

ˆ 43   f

‰

f

 J f

3 4  ƒ

sans sourd / mute off

ƒ

?2 Π4



? 42

Œ

3

P

43

‰

sans sourd / mute off

ƒ

flz

brutto

F

3

P

‰

ã 42 Œ

 J ç

ã 42   ƒ

brutto

F

flz

flz

cuivré

P

3 ˆ 4   f

‰

 43   ƒ



? 42 Œ

 Ï

3

Œ

flz

˜  ƒ

P



  . . 

cuivré

F

  

ƒ

F

ƒ

P

‰



3 4 3 4

5

∑ . p 

F ß

2 4   ƒ

ƒ

P



ƒ

P

2 4 Π42

Œ

j  fff brutto flz

42 Œ

≈

F

. 43 p

F

Œ

3 4 Œ

F

  f

≈

F

P

flz

P

P P

‰

‰

F

p

 p

 . f

p

 . f

p

F F

P

F



P

F

j  .

≈

F

∑

j    ff

cuivré flz

 

 ff

cuivré flz

 

p

 .



43

p

ƒ

3

Œ

cuivré flz





 .

 J  J

p

43 Œ 3 4 Œ

P

≈

 p

F ∑

3 4

∑

F

p ∑

43

∑

 43

∑

Œ

43

∑

 ff

F

F

43

43 Œ

 p

3 4

Œ

flz

  f

 ff

cuivré flz

p

f

 ff

cuivré flz

p

f

f

∑

j    ff

 m .     J

Œ

3 4

ƒ



Œ

cuivré flz





3

p

  f

F

flz

 p

flz

p

3 4 Œ

p

F



  ƒ

flz

   f

flz

cuivré

Œ

43 Œ

Œ

43 Œ

‰

∑

3 4

 J

42

∑

42

∑

∑

42

∑

∑

43

∑

∑

2 4

∑

∑

3 4

∑

^

3

  ÿ ff secco

‰

msp

strid  

∑

43 Œ

Œ

2 &4

∑

3 4 Œ

Œ

2 &4

∑

3 4 Œ

Œ

tous

Œ

3 4 Œ

‰

Œ

Œ

43 Œ

j   fff brutto

‰

j  fff brutto

Œ

B

lv

 ≈ Œ

& 42

F

43



Ressort

 ‰

?2 4

  fff brutto

3

2 4 Œ

F ß



43 Œ

43

? 42

≈

Meno mosso q = 60

flz

f

F

j .

 p

flz 42    ƒ

cuivré

P

∑

F

P

  . . 

 3  4 f

& 42

? 2 tous 4   fff brutto

3

cuivré

 f

P

cuivré

Brutto, energico q = 80 sub

Alt

5

‰

brutto

 J

p

3 4 Œ

Grosse Caisse

Vl II

P

2 4

Œ

Perc

Vl I



?2 4   Ï

‰

ƒ



 ff

p

p

strid multiphonique multiphonic strid

p  J p

Cymbale suspendue

Hpe





F

.



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cor 1

 

  J

. 42 p P

3 4 Œ

flz

Cbn

 

 ff

43 ‰

brutto

Bn



 ff

p  J

? 2   strid Œ 4 .   Ï F flz

Cl b

 J p

3 4 ‰

P

F ƒ

brutto

43 ‰

 

tous I

ç

p

msp

tous II

 

strid

ç I

strid  

ç

p p

Cymbale suspendue

  p

  f

42 Œ

‰

  3 P

 

2 4 Œ

‰

sp

  3 P

 

2 4 Œ

‰

 

sp

 

2 4  p

j  .

42

 p

j  . DF 16253

 ff

sp

P

  f   f   f

3

F F

≈ ≈

  f   f

L

 strid

3

‰

 

3

‰

3

‰

I

ç II

ç

strid

I strid

p

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3 II  .    4 π 3 4

∑

Œ

3 4

∑

Œ

43

ç p

Meno mosso q = 60 pn . 34  π

pizz

 P

lv

Œ

Œ

83

376 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

& & &

∑

∑

&

 π







F

m 



π

F

.

Cbn

F

& 

 J

π

M ?             .   ® Œ   f P f espr

Cor 1

Cor 2

Trp 1

Trp 2

? . ?

π

Tbne b

Tuba



. π



p

Œ

F

M  

& .

π

j 

trans

f

Œ



≈

 F

 

trans

 J

ΠL

Œ

ΠL

ΠL

p

Œ

gelé / frozen

gelé / frozen

p

niente poss

ΠL

j 

trans

gelé / frozen

bisb Ÿquasi ~~~~~~~   . port     flz

 

trans

Œ



 p

F

∑ ∑



F

∑

p

F

p

F

p



p

∑



F

∑

L L

p gelé / frozen

∑

p gelé / frozen



∑

L

p gelé / frozen

F

p

Œ



 p

 p

ƒ

∑

∑

F

j 

fragile e teso

F

∑

F

∑



,

niente poss

fragile e teso

 p

U

ΠL

p



∑

F

j 

F

M 5 3             7  

5



π

F

? .

trans

smorz

P

F

? .



smorz

 ˜

Œ

Œ

∑



3

π

Œ

F

F

3

p

F

&  π

?

p

F

p poss



∑

∑

π

Tbne

F

& . π &

p

π

F

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

p

5

Cl b

 ˜





gelé / frozen

Œ

∑

Œ

∑

L

U ,

Œ Œ Œ Œ

∑ U ,

Vibraphone

ã

∑

ã

∑

∑

Perc

& Hpe

Vl I

Vl II

Alt

Alt

Vc

Vc

Cb

E  B 

?

 

p



f

∑

. & 

∑

∑

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~          Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~ F π III II st Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~         Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~ π III F st II

? Œ

st

 

 

  π

? Œ ? ‰

  . J p

  F

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

       

II Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~           Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ F π  ‰ J Œ  P  F III

st

π

II

  Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ F π

     . P

Œ

 



 5       f







 F

  F

 

 

 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     .        Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ π Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     .        Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ π III

 

P

‰

~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .       &  F π

B Œ

Œ

∑

  F π

B Œ

Œ

∑

 

&

     P °

 

 



    F

    F

    



F     

   3

 p DF 16253

 J P

lv

F Œ

sp

8

 p

sp



Œ

lv

∑ *

Cymbale suspendue

arco lv

p

f

U ,

∑ ∑ msp

 .  U

,

sifflant / hissing

P

π

L

 . 

msp

sifflant / hissing

π

p

sp

π

msp

p

π

L

p

 π

sp

&

 

&

Ÿ ~~~~~~~~ sp    &  Ÿ ~~~~~~~~ sp    &  p Œ

P

L

p

. .

msp

B

L

.

B

msp

gliss lento

L

?

msp

. π

∑

L

84

380 Pte Fl

Fl

Htb 1

Htb 2

&

Calmo q = 54

&

∑

smorz

  & f

P

.

m



Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

π

smorz

?

flz

  F

trans

p

?   F

L

≈

≈

5

    Œ    f P

&   P



&



   P  &  P

L

&  P  ? 

L L

P

 ?  

L

P

?   P

L Œ

& Œ

Œ

? Œ

Œ

F A  C D   B

Calmo q = 54 loco  &  F p

B

Œ Œ Œ

B     F ? 

F

? Œ

p 



 

3

 3

arco pn

p



st

  p

st

P

f

j  p

 bisb

f  

trans



pp sub

p



p

9:8

 .  F

    

 .

ƒ P

 

Œ



P

j

F

p

L L L

Œ

p

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

III

IV

   

Œ

pn

F



pn

p

pn

π



3

 j   P

 

pn

3



  p 

p

p

π ˆ . π

f

 .

f

∑ ∑

p

P

. π

p

Œ

Œ

Œ

  p

Œ

Œ

3

gg  ggg ggg F gg  ggg  gg 

III

 

 



ƒ



 3

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

  

F

  π

Œ

π



Œ

   

pn

st

π π

3

   F ‰



P

DF 16253

 j 

P

 

3





 





3

3

∑

f

 D 

j 

 3

 P

p

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .     p p p ∑

f

*

∑

q = 48  .   f Fpp

Ÿ ~~~~~~~~~~~~

   

F



p

∑

f

Œ

poco rall        5 f P

               3 f P * °

p

∑

f

      P °

∑

f





F

f

p

p

 . .  . .  .  

f

f

p

ˆ .

f

scorrevole, legatissimo

π

f



                 π p





Œ

st



P

F

≈

        Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~  f Fpp π f P pn   .                f π π F P pn   .         π  f π F P

st

   π F

F

pn IV



   

‰

    π

       π F p

p

   F

st II III

     Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ F p

  F 

F

pn

pn



  

Œ

gg  ggg ggg P ggg gggg 

Œ

   π F

Œ

               π ° *

∑

Œ

Œ

Œ

f

5

p

L

Œ

p



  F

p

P

Œ

p

pp tenero

L

   π P

f

≈

   F  

  P 

Œ



  

     .  



.

Œ

f

smorz

p

ƒ

flz

 p



pp sub

  .

bisb

5:3



p

.

f

bisb

Œ

pp tenero

Œ

st





f

p

Œ

ΠL

   P 

   P tenero 

st

    ≈

3

   P

   

p

p

5

P

st II III

pn

P

L

  

 

       F

pn

Cb

Œ

IV III Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  &           Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ π F

unis

Vc

Œ

 J





gg ggg gg ggg gg ggg g

p

trans

  P

             π ° *

∑

pn

Alt

‰

pp tenero

pn

Alt

   F

pp tenero

ã

Vl II

  F

pp sub

ƒ

P

Ÿ ~~~~~~~~ Ÿbisb Ÿ ~~~~~~~~~ Ÿ ~~~~~~~~~ Ÿ ~~~~~~~~   ~~~~~~~~  

Œ

flz

smorz

ΠL

p

?    F p

 J

Œ

 

bisb

F

legatissimo

 J

‰

P

5:3

f

‰

P

bisb

bisb

Perc

Vl I

9:8

Ÿbisb ~~~~~~~~ bisb bisb Ÿbisb ~~~~~~~~ Ÿ ~~~~~~~~ Ÿbisb ~~~~~~ Ÿ ~~~~~~~~~~ Ÿ5:3~~~~~~~~~~~ Ÿ ~~~~~~~~~ bisb Ÿ bisb ~~~~~~~~~ Ÿ ~~~~~~~~~~ Ÿ ~~~~~~~~~~          &  

& Œ

Hpe

≈

 

∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cbn

ff espr

 m

= 48

bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .

Ÿ ~~~~~~~~ Ÿ ~~~~~~~       m  

.

smorz

Bn

.

smorz

Cl b

m.  

F

π

& . π

∑

ƒ

bisb

Cl en si b 1

∑

 ..

trans

q

poco rall

∑

85

˜ ~~~~~~~~~~ U sifflant / hissing , Œ ‰ ≈ 5 π ˜ bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  ~~~~~~~~~~ sifflant / hissing ≈ 5 p π

molto riten

384 Pte Fl

Fl

Htb 1

Htb 2

& &

44

∑

&



π

   f

3

.

Cl b

F

. & 

Cbn

Cor 1

Cor 2

Trp 1

&  ? ?

9:8

   

f

  ƒ

‰

j  

3

F

‰

∑



?

˜ & 

Tbne b

Tuba



F

?

∑

?

∑

&

∑

ã

∑

Hpe

Vl I

Vl II

Alt

Vc

Cb

?

p

 

3

f

p 

44 Ó

4 4  4 4

3 4

2  4 π

3  4 p P



‰

j  P

42 

 43

‰

j  P

π

2 4 

P

3

  p

j 

P

π

  f

3



F

 p

 F

44  

E

L

p

p

p

4 4

L

p

p

F





 F

p

F 

F

2 4 

π

  

p

 J f

5

p

3  4 3 4

F

P

D 

‰

Œ

P

p

43  P

∑

3 4

L

 p

L

j 

2 4

3 4  p P

j 

π

3



P

2 4 

π

P

43 

 J

p

j 

3 4 

p

42  p π

43  p P

 J

3 4  p

 J

π *

2 4

∑

2  4

∑

2 4

∑

2 4

∑

E F G 

‰

∏

L

‰

L L

‰ ‰

L L

‰ ‰

L

‰

L

U,

Œ

*

∑

3 4 Œ

Œ

p

D

j 



U,

 F

2 4

∑

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .     44      &     42 p π p F F

molto riten I Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  3    J ‰ 4 L p

∑

. &  π

 

 4  4 p F

unis  B     π

  

44    p F

?

∑

4 Π4

?

∑

44 Œ

Œ

  

   F

 p

 F

 p

 F DF 16253

3

Œ

pn

  F

  

p

  

     

p L

L

Ÿst ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 34 j ‰     L p

42

∑

43       p

2 4

∑

3 4

42

∑

43

st

st

   p st

 p





U ,

‰

43



42

3    4       p ° 3 4

≈

5

Œ

3 4  p P

 

≈

Œ

2 4  π

42 

5

5        J        5 f π

∑

 π

≈

π

 J

Ó f

5

∑

∑

44  Ó     



 

lv

2 4

π

3  4 p P

  

        P

42

π

2  4 p π

∑

4       4   pp nebuloso ° arco 4  4 p

D

p

F

3

j  P

 P

4 4



     F espr

      

‰

 P

44   p

3

G

4  4 p

Perc

m       

5

    F

3

4 4  F p

∑

≈

 

p

F

?

          F p

4  4

F

& 

&

5

& 

5

4 Ó 4

∑

π ˜ &  π

Œ

4  4 P



F

π

π

Tbne

ff espr

π

Trp 2

≈

     .

F

4 Ó 4

44 ≈  F p

2  4 π p

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

P

9:8

43

∑

Ÿbisb  ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

4 Ó 4

π

π

Cl en si b 1



42

∑

m  J p

j      ‰ L ‰ j    L j 

L

‰

U,

86

Pte Fl

Lento e teso q = 48 avec un enthousiasme presque enfantin 388 M M M m m m m &                                       P P P P

M   

m   

  P

M m Œ            p ∏

Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .    . &   π P P p

smorz

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

3

&  P &   P

3

mr m  ≈     P 

‰

3

 P

M mr     ≈      P ‰

3

p

? . ?

& &

∑

. p . p

P

∑

mettre la sourd sèche / take straight mute

?

∑ ∑

mettre la sourd sèche / take straight mute

∑

mettre la sourd sèche / take straight mute

∑

mettre la sourd sèche / take straight mute

&

∑

ã

∑

Perc

lv sempre

Hpe

 3 &     J ?

p

 P

P

&

?

3

3

 π

      J

P

3

∑

m     P

3

r  ≈  P ‰

3

3

 P

p

6

      J

F

p

3

p

p

 P

π

m      ≈

 J P

3

f

∑

 p

F

p P

‰

‰

3

 p



P

   f

P

  f

p

∑

p

p

. p . p

L

j . P

 p

42

L

P

2 4

≈

L

 ,2 4 L

P

L

P

2 4

∑

42

∑

∑

42

∑

∑

∑

2 4

∑

∑

∑

 ,2 ã 4

∑

∑

∑

2 4

3

∑

3

 F

Œ

2 4

 3

∑

 .

P

3

        J     J 3

p

.

42

2 4

3

6



P

 J

2 4

L

3 Ÿ ~~~~~~~~~~ 3 3       ‰            F P f P

p

P f

 J

P

  

Œ

.

7

∑

∑ 3

Œ

5

∑

∑

  F

3

.     gliss    f F π

         ≈ 42     ÿ ÿ ÿ  ÿ ÿ  ÿ ÿ ÿ ÿ ÿ ÿ F marc f F

∑

?

 .

 π

L

42

∑

 . 

10:8

42



f

p

3

Œ

∑

∑

 P

3



∑

B

3

  ≈    < < j  P f P  

f marc

L

P

∑

∑

‰

π

∑

∑

‰

marc

7

´ ´ ´ ´ ´ ´ ´ ^              ‰

m  

smorz

‰

 p

∑

.

&

3

m       f

 f

p

3

∑

 π p

Vl II



π

.

∑

?

π

∑

Cb

 p

‰

.

&

pizz

3

 p

Œ

π

Vl I

Vc

‰

r  ≈ π

3

.

Lento e teso q = 48 avec un enthousiasme presque enfantin

Alt

r  ≈  p

Œ

.

smorz

 P

 π

p

F

smorz

∑

Trp 2

?

π

3

P

p

mettre la sourd sèche / take straight mute

Tuba

‰

3

 P

mr   ≈ 

P

&

Tbne b

3

? .

Trp 1

Tbne

P

.

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

& . p

 ,2 4

poco riten

p

   J

p

3

π

∑



 

p

P f

 p

  P f P f

 

 p ‰

P f ∑

‰  .

3

 . P

p p

.



 p

π

DF 16253

  .  

 3

A C

∑

poco riten L

P

L

p p

P

    p p

    P

     p p

  P

arco

 p

j . P

  

L

 

L

L

≈

 ,2 4 2 4

 ,2 4 2 4 42 2 4 42

87 q

= 60

392 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

q

rall

flz  & 42    . F P

      5 f

j 

. 43 P

  F

π

 Ÿflz~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3 2      &4 4 P F m       

& 42 ‰

3



m      5

≈





5  3          . .   4           

2  &4 P

42

π

p m

j 

3

trans

m  P

7

M   

2 4 



.



j  U

π

43

‰ L

 J

trans



43 Œ

 42 2 4

p

5

Più animato q = 54

= 40

smorz

 J

j  U

‰ L

3 4 

 J

U

43

U ‰

3 4

‰ L

 J

5 3 F espr π f espr ƒ p quasi bisb quasi bisb Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ U  .    . 3 2 ‰ & 4     4 42 tenerissimo L P π 3

Cl b

Cbn

Cor 1

Cor 2

∑

? 42

∑

? 42

∑

2  sourd sèche / straight mute &4 P

Trp 2

& 42   P

Tuba

∑

?2 4

∑

?2 4

∑

Caisse claire

Perc

43  P 43

 P

∏

quasi bisb

2 ã 4

∑

Hpe

42

U ∑

43

∑

2 4

U ∑

3 4

∑

42

U ∑

43

∑

2 4

U ∑

3 4

∑

42

U ∑

43

∑

43

42

U ∑

43

∑

2 4

U ∑

3 4

∑

2 4

U ∑

3 4

∑

3 4

∑

3  4

∑

U ∑

3 4

∑

U ∑

43

∑

L

.

sourd sèche / straight mute

L

P

. 3  4 P

sourd sèche / straight mute

L

3 4

∑

 2  4 R P

3 4

∑

gg  3 gggg   4g

? 42

∑ q

Œ

L

2 &4

43

f

&

Vl I

Vl II

Alt

Vc

Cb

43 Œ

 

3 4

& 42

∑

. 43 P

B 42

∑

3 4     P





j 



  π

2 4

lv

?2 4

∑

3 st 4 . P

? 42

∑

43

42

= 40

P

π

Più animato q = 54

U

msp

sp

π

2 4

3 4   .. L π st

π

U 42 π π

pn nv

sp

    

msp

π

U

π

DF 16253

3 4 . π

‰

j  < P tenero pizz lv

st

L

U ∑

2 4 42 ‰

43  . . L π st

2   4 .  π π

st

 P.

lv

F

F A 

q

P

st

U

 

f

trans

7

.

∑

Œ

Crotales

rall

= 60

U

‰.

2 4 Œ

pn nv

2 &4

smorz

 43

3 . 4  ( p)

2  ã 4  p

∑

U ∑

L

3 4 . π st

U

Œ

∑

42

L



π

Œ

j 

 L

∏

U ∑

trans

43   . P

? 42

P



smorz

42

3 . 4 P

sourd sèche / straight mute

Tbne b

p

ˆ 43  . P

ˆ  P

Trp 1

Tbne

    f

ˆ 3 4 . P

ˆ 2 &4  P & 42

43 

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

? 42

smorz

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 43   .     π

smorz 5

∑

43

∑

 p 

‰

3

P

88

396 Pte Fl

∑

&

smorz

smorz

Fl

& 

Htb 1

&

Htb 2

&

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

p

∑

f ? 

3

?

3 3

3

5

P 

∑

˜

. p ˜

. p

∑

. p

?

ã

∑

&

∑

&

∑

?

∑

Perc

&   .    pn

Alt

Vc

Cb

pn

B

pn

? ?

F 

 J

‰

P

3

m 

.

f

π

p

 J F

gliss trans

Œ

L

L

‰

∑

Œ

∑

Œ

∑

∑

∑

∑

∑

 .  . p

F .

. F

∑

π

.

.

Œ

Œ

∑ ∑ ∑

 .

‰

Œ

Œ

P

∑

∑

∑

∑

∑

∑

∑

∑

∑

. 

p

  f

 .  .

ã

Grosse Caisse

. ∏

  .. ∏

 .

. ∏

.

. ∏

.

p

DF 16253

∑

. . ∏

 

 .   

p

p

∑

∑

p

.  F

∑

sourd sèche / straight mute

  f

Œ

∑

L

∑

 

pn

π

Œ

L

∑

 .  F

.

L

π

p

p

 .

L

.

∑

 .

L

.

p

  f

L

.

p

∑

L

.

p

F

. π

.

.

∑

  f

p

 .    F

.

‰

π

Œ

.  F

 .   

L

π



L

smorz

7

. F

∑

&

 J

m

.

∑

Vl II

F

?

Vl I

π 

.

F

.

∑

Hpe

F

&

Tuba



π

F

Trp 2

?

π

&

Tbne b

F

F

Trp 1

Tbne



 ?                     

&



.

P

&



.

& 

∑

smorz



∑

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

∑

∑

  f

 .

 .

.

p

Œ

Œ

89

400

&

∑

∑

∑

Œ



Pte Fl

&

∑

∑

∑

Œ

Fl

Htb 1

&

∑

∑

Htb 2

&

∑

Cl en si b 1

&

Cl b

Cbn

Cor 1

.

∑

. p

.

∑

∑

. p

.

?

∑

∑

?

∑

?

∑

ˆ & .

∏

Cor 2

ˆ & .

∏

Trp 1

Trp 2

& . ∏ & 

∏

Tbne

Tbne b

Tuba



∑

?

∑

?

∑

ã

∑

Perc

ã .

Hpe

∑

∑

∑

∑

ˆ .

ˆ .

ˆ .

.

.

∑

?

∑

∑

.

P

.

P .

∑

∑

∑

∑



∑

∑

. P

∑

∑

.

P

p

∑

∑

∑

∑

 ..

 .   

Alt

B .

.

.

 .

.

.

.

∑



P

^ ^ ^

 P

   ff sub

 

3

3



 

.   

∑

DF 16253

^

  ff sub p

Œ

& . .

∑

∑

‰

. 

 



P

Vl II

?

F

j   ƒ

‰

P

.

Cb

‰

˜ .

. .

.

.  J

P

&   ..

?

j   f

˜ .

Vl I

Vc

∑

‰

.



.

&

∑

ˆ .

?

p

P

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

.

P

‰

j   f

.  J

F

‰

‰

j   ƒ

®

90

404 Pte Fl

&

riten        .

.

.

ƒ Ï

. f

5

Htb 1

Htb 2

&

.

.

& . f

&

Cbn

Cor 1

Cor 2

?

f

. ? J f

Tbne b

Tuba

‰

Œ

‰

flz

Œ

‰

f

3

.

  ƒ

‰

  ƒ

3

.

 J

ƒ

ƒ

3

‰

3

    ÿ ÿ F ff sub

 P

Ï

 ≈

  Ï

 .  Ï

 ≈  



Î

p

3

Œ

? 

 3

3

f

ƒ

.  f

Alt

Vc

Cb

 J

3

p

 

‰

^3

3

    ÿ ÿ Ï F



^3

     ÿ ÿ ÿ  fff F

∑

ôter la sourd / remove mute

∑

ôter la sourd / remove mute

∑

ôter la sourd / remove mute

∑

Î

∑

∑

Î

^

3

 ÿ Ï

≈

^

3

 ÿ ÿ Ï

^

‰

  ÿ Ï

^

 ‰



 



3

3



3

 

    ÿ ÿ ÿ Î

3



3



3

ffff poss

. 

. 

 

très court pn

Î

frenetico

msp

.    f

 .   

Î

frenetico

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .    frenetico Î

 .

?  . f . ? J f

.   

msp

B  . f

.  ‰

Œ

‰

.

  ƒ

3

f

Œ

. 

 

‰

  ƒ

3

‰

  ƒ

‰

3

DF 16253

  J p

3

‰

‰

‰

3

?

∑

A tempo q = 54 msp

 

P

∑

 

  

∑

ôter la sourd / remove mute

,

3

ôter la sourd / remove mute

Î

‰

j  P

∑

Î

.

3

∑

Î

.

‰



F

Î

. 

3

 

Î

flz

. 

ƒ

Œ

f

3

& .    f &

F

Î

.

Œ

,



riten

Vl II



,

&

Vl I

Œ

Î

f

f

 flz   ƒ

. p

^

 

ƒ

ƒ

Tam-tam

Perc

  .

∑

flz

. f

∑

‰



π

Œ

strid

 

 J P

π

flz

flz

.

f

 

flz

flz. 

.

ƒ

 

3

.

? 

Œ

strid



3

3

Œ

Î



.

ã

Hpe

ƒ

.

? .

ã

flz

‡

3

Œ

flz

3 3

3

Œ

3                         ‰ Œ   F p f p

strid Ÿ   ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     ƒ Î

 f

Œ

3

Î

5

.

& .

?

ƒ

f Œ

.

 

ƒ

& .

& .

    

.

j  

.

Trp 2

Tbne

j  

.

 f

& .

ƒ

Œ

œ

Î

flz.  

f

Trp 1

Î

7

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

?

,

très court

flz.   ƒ f

f

Cl en si b 1 &   .

Cl b

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .     .    Î ƒ f flz

Fl

 

A tempo q = 54

msp

 

Î   Ï

  Ï

 ≈

  Ï

 ≈  

Î

,

 .  p

très contrasté / very contrasted

    .   . 

 .    

 .  p

    .    .

 .    

  . p

 

 

 

           .   . 

    .    

.    .    

 .    

pn

pn

pn

 .  p Œ

3

 J

p

 F

 p

3

‰ Œ

91

408 Pte Fl

Fl

Htb 1

Htb 2

&





F

&

Cor 2

& 

  

3





f 



P

? Œ

3

? 



j  P 

3

? Œ

3

3

 P 3

 

  f 

P

f Œ

? Œ

Œ





3

Œ

f

‡



 J

P

3

3

Œ 

P ‰

3



‰

P Œ

‰

3

3

3

ƒ

3

œ

 

‰

m

f

?

∑

?

∑

?

∑

∑

&

∑

?

∑



m      ƒ

flz 

F 

      

 

F 



3

 

3

3



ƒ

 J

 ƒ

 

 

ƒ

Vl II

Alt

Vc

Cb

&  .  &

F





ƒ

 J

‰

. 

‰

4 4

3

44 44

 P

4 4

P

44



P

‰

P

   f

P

   f

44

 P

Œ

‰

j  f

Œ

‰

j  f

P

     . .  



? Œ

flz

flz

E A  C



 



















     . . 







     . .  



     . . 

 

  sp

3



P

f

P 3

‰

m 

    . f

 

.    .   Œ

 .    .   Œ

3

 J

 



F

ƒ

F

 ‰

  Œ

3

DF 16253

    . f     . f     . f



f M 

P

f

F

      

‰

f

6

‰

 m

m 

M  

P

f

P

p

 f

p

  f

p





f

p

  f

p

  f

p

j  π

‰

j  π



∑



‰



4 4

Ó

‰

j 

‰

44

j    F

Ó

‰

j    F

j 

‰





.    .  

 

‰

F M 

Ó

44



 J

    

Ó

∑



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     .

≈

ç

Ó



m

F



∑

  .    .  

.    .  

ç

44



.    .  

m

44

∑

     . .

‰

F

ç

∑

sp

 . 

m 

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~      .  ƒ p   Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~      44 J ‰ Œ ç p

‰

 P

‰

P

  .  f



4 4

4 4

F

F

3

P

  f





44

‰

sp

B  .  ?

     . . 



4 4

3



sp Vl I

j 

44

3

3

 

f

Perc

ã

j 



strid multiphonique Ÿ ~~~~~~~~~~~~~~~~~~~~  multiphonic strid .  f m    3 ƒ



∑

ã

f

44

ƒ

3

Œ

.  f

 p

∑

3

.  f

 p

&



       ‰       3 3 3 F ƒ



Œ

3

 

& Œ



3

f  J

 P 



Trp 2

Hpe

    

Œ

Œ

∑

Tuba

œ

&

Tbne b

3 3

Trp 1

Tbne

‰



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Cor 1

P







3

P

Cbn



 F

Bn

Œ

    3 3       & œ ‡       3 3 3 3 F P f P

Cl en si b 1 &  

Cl b



P

3

4 4

44 4 4 4 4 44 4 4

  F

Œ

lv

ß

 





π

j   F

Œ







‰

ß

  5



             F p

        Œ  F p pn

Œ

5

5

  

battu / beaten lv

Tam-tam



p pn

Ó



 

                  fP

pn

    π

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .       π pn

Ó

‰

j  π

arco

92

411 Pte Fl

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

&

Ÿ ~~~~~~~~~~~~~~~~ Ÿ~~~~~~~~  Ÿ ~~~~~~~~      , 

f P  Ÿ ~~~~~~~~ m    f

f

P

f

ƒ

Vl II

Alt

Vc

Vc

Cb

43

∑

∑

Ÿ ~~~~~~~~ m   

,U

43

∑

∑

P ƒ

Œ

F

~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ,U . Œ & ƒ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ,  .    U Œ & .  ƒ &

~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ , U .   Œ ƒ

?



? ?

&

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~   

  .   

.

ƒ

 

 

ƒ

‰

? Ó

‰

ã

Ó

Œ

ã

Ó

Œ  



5

? 



j   ƒ



         &         fP &     . 

 



 





 



?

.    .

.

.

.

pp incolore



 

.

∑

∑

,U Œ

3 4

∑

∑

,U

43

∑

∑

Œ

3 4

,U Œ

mettre la sourd sèche / take straight mute

&

^

  .

Œ

ß p 3

∑

Œ

Œ

Œ

Œ

sourd sèche, son perçant straight mute

Œ

sourd sèche, son perçant straight mute

Œ

ˆ ^ 

ˆ´ 

ß p ˆ ˆ3 3

^

  . ß p ^

Œ

´

ß p 3

^

  .

∑

3 4

∑

∑

∑

,U Œ

43

∑

∑

∑

,U

3 4

∑

∑

∑

mettre la sourd sèche / take straight mute

Œ

.

∑

Œ

ß p

3

Œ Œ Œ Œ

Vibraphone

,U

,U

Œ Œ





       

        

∑

∑

          Œ

       

       

High Temple Blocks

Œ

43

∑

∑

∑

Œ

Œ

Œ

,U

ƒ

         

∑

,U

ƒ

         

∑

,U

ƒ

      

∑

,U

ƒ

3  4          ppp nebuloso ° 43 3 4

  Ï

 

&

U Œ

~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ , U ? Œ .    ƒ ?

.

3 4

, ß                  UŒ                ƒ  

.

Œ

5

3 4 . pp incolore

,U

 

.

∑

Œ

j   ƒ

5

.

∑

,

 

43   . pp incolore

3 4

,U

ƒ

.

.

Œ

Œ

  ƒ

? Ó

B

,U

ƒ



Œ

.

. 43  pp incolore

Œ

ƒ

& . ?

,U

ƒ

. p

∑

3 . 4 pp incolore

3 4

Œ

ƒ

? . &

,U

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~

&

Vl I

Œ

F

Perc

Hpe

U

 

P M Ÿ ~~~~~~~~    

3

Meno mosso q = 48 Dénaturé

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

Ÿ ~~~~~~~~        ≈

Œ

II III

Meno mosso q = 48 Dénaturé

st 3 . 4 . pp incolore

. .

. .

 .. 

 .. 

43  .. pp incolore

 ..

 ..

 ..

 ..

3 4 . pp incolore

.

.

43  . . pp incolore st

st

st 3   .. 4 pp incolore st

43

∑

∑

DF 16253

∑

  p

93

accel poco a poco 415 Pte Fl

Fl

∑

&

& Œ

‰

∑

 J F

‰

.

^   . ≈

ß p 3

Œ

&

Htb 2

&.

.

Cl en si b 1

& .

.

.

.

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

? . ∑

& Œ & Œ & Œ

‰ ‰ ‰

ˆ   J F

Vl II

Alt

Vc

Vc

Cb

‰

 J F

‰

 J F

∑

?

∑

 &      

       

‰

´ ^ 

f p 3

^

 f ^ f

^

 ã 

. J

∑ ∑

. ≈ p ´  ≈ 3 p

  . ≈ f p 3

Œ

Œ Œ

Œ

ƒ

F

‰

‰

ƒ P

 ≈ Œ

 .

ƒ P

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~      ‰ J 3 p

ƒ M 

∑ ‰

‰

 J π

‰

‰

 J π

‰

‰

.

j  π

.

p

‰

ˆ j  f

‰

 J f

flz

‰

‰

‰

ˆ j . ∏

P

‰

   ‰   f P   . J J flz

≈ ≈

^

R ç ^ R ç

∏

f

. J ∏

 J f

≈ ≈

≈ ≈

˜   f

       

Œ

´  ^  Œ ç sub

Œ

˜ j  .  f   f

  

f   . J f

  . J f

p

.

P

^

. ≈ Œ

P p p

´

ç P ^

≈ Œ

‰ ‰

‰

ç P ^ ´

≈ Œ

        

´

ç P

‰

‰

‰

‰

‰

˜^   ‰ ÿ ç

 .  . j .  . Œ     P 6 ƒ sub P

       

 . J

‰

≈

‰

 ^ ´ ‰ ç

 R f

≈

‰

 ..

?   ..

 ..

? .

.

∑

       

                

pn quasi osc

p

F

π

3

3

                F π

  p

 .. p



7:6

.

π

^

 ‰  ÿ ƒ

^˜ ˆ ˆ ^˜ ˆ´ ˆ´

F  . R ≈ ‰ F

ƒ

^ ´   ´  ƒ

≈ ‰

´ ^   ´  ≈ ‰ ƒ

 . ≈ ‰ R F

^

  ≈ Œ  ÿ ÿ ƒ j      ‰     J

F

Œ

   

    Œ

Ï

Ï





˜ r . ≈  ƒ . R ≈ ƒ

ˆ r . ≈ ‰  F  . R ≈ ‰ F

´ ^    ´  ≈ ‰

. ≈ R ƒ .  ≈ R ƒ

‰

Œ

*

Œ



7:6



quasi osc

   ..

                 



 

 

j    

     

 ..

       

 .

 ç F

DF 16253

‰

3

f

P

         π P

π P

         π P

  p

         p P

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~  .  

π ‰

π P

.   

.

pizz

P

                

P

quasi osc

pn

pn

©^

p

Ÿ ~~~~~          

quasi osc

 .. 

π

.

             ‰ P

 ..

Œ

 . J P

6:4

pn

p

Œ

P

Œ

π

 ..

p

P  . J

         

 .  .  .  .

p



∑

f

π

. R ≈ ƒ . R ≈ ƒ

‰

ç

 J p

 . ≈ ‰ R

≈

E F  B C 

‰

P

 R f   R

 ^ ´ ‰



Œ

p

   ≈ ‰ ƒ ^   ´ ´ ≈ ‰ ƒ

‰



 J

˜ r . ≈  ƒ

≈

f

 ff

‰

ˆ r . ≈ ‰  F

˜ j . P . J

p

∑

Œ

p

   ≈ ‰ ÿ ÿ ƒ

‰

.   

   

Œ

 J

˜ j .  P

≈

 ÿ ‰ ç  ^ ´ ‰ ç

pn quasi osc

B  ..

ˆ r   f ˆ r   f  R

^˜

       

‰

ƒ F

Œ

‰

ç

Œ

Œ

≈

 ^ ´

‰

.

∑

       

∑

 .. 

ˆ  ‰ ÿ P  ^ ´ ‰ ç P

≈ Œ

∑

& . .

ˆ^  ç

≈ Œ

p

‰

∑

         

   

ˆ  ‰ ÿ ç P

  ≈ Œ

≈ Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ j ‰       P

∑

ˆ^ 

F

ƒ F



Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~      ‰ J P

∑

ˆ ˆ ˆ   j .  ∏ f

 

‰

F

ƒ

Œ

ç sub

 ≈ Œ

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~      ‰ J P

^ ´

p

Œ

 . .

∑

  

∑

‰

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ 3 j ‰      p

‰

       

j     p

 .

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~     ‰ J 3 p

Œ

. & .

?

F

∑

≈

F

≈

3

       

accel poco a poco Vl I

‰

ˆ j   F

?

?

ç

  ≈ Œ

∑

∑

& Hpe

‰

?

Perc

‰

^ J

.

?

& Œ

flz



lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

?

Ÿ ~~~~~      ‰ J f P

ƒ M 

.

Htb 1

Cl b



 J f

Œ

Œ

©^

 . ‰

 çF

Œ

‰

^©  J ß

94 q

(accel poco a poco) 420 Pte Fl

Fl

Htb 1

& & &

 .  . Ï m  Ï

&

Cl en si b 1

&

Cbn

Cor 1

Cor 2

Trp 1

Trp 2

Tbne

Tbne b

Tuba

Œ   ´  ´ ^ ´ ´ ^  ´    ´ 5

 ´  ´  5

^ ´ ´

ƒ

´ ?  ^ ´  ƒ

≈

Œ

≈

Œ

? Œ

^˜ ˆ ˆ &    ÿ ÿ Ï  ^ ´ ´ & Ï & ?

 ^  ´ ´ Ï

´  ^ ´  Ï

^ ´ ´ ?    Ï

≈

Œ

≈

Œ

≈

Œ

≈

Œ

≈

Œ

≈

Œ

? Œ

Œ Œ

5 8 Œ

^

´  ´

^

´  ´

f f

^˜  Ï ˜^  Ï Ï

Hpe

Vl I

Vl II

Alt

Vc

Vc

Cb

?





˜  ÿ

˜  ÿ f

˜  ÿ f ´  f

´ ´  

^

Ï

 ^

´

Ï

 ^

´

Ï

^

f

´  f

´  f

   ÿ ÿ Ï f

∑

‰

 ´

 7:6

´ 

F

 ‰

Ï ß Ÿ ~~~~~~~~~~      Ï f Ÿ ~~~~~~~~~     Ï

Ï

^  ´ ´ ´

‰

Ï

‰

f

F

Ï

  Ï ‰

85

∑  

1 4 ‰

ƒ

‰     Ï

41

  Ï

Ï

ƒ

 85 J ƒ f

flz  .   ƒ

‰   

.

Ï f    . 

ƒ

m   .

1 4 ‰

5 8

  

 5 J 8 ƒ f

 .  

 strid   41 ‰ Ï   Ï

.

flz

flz

‰

f

41

 strid  1 4 ‰ Ï

f

flz

accel

flz

Ÿ ~~~~~~~~~    ‰

≈

5 8 Œ

‰

85 Œ

‰

flz ˜ 85   Ï

≈



flz 5 ˆ 8   Ï

≈ ≈

 5  8  Ï

≈

 85    Ï

flz

 

 5  8  Ï

≈

85 Œ

ƒ

F F

Cymbale suspendue

1 4 ‰

´ ^  ´ ´ 

^ ´ ´ ´

‰

f

f

‰ ‰

ƒ

Ï

^ ´

ƒ

 R ƒ

‰

strid   J

≈ ‰

f

Œ

Œ

‰

 Œ

‰



.

Ï Ï

ƒ

flz  5  8 J Ï

‰

5 8 ‰

41 j   Ï

‰

85 ‰

41 ‰

 J P

 85 J ƒ

1 4 j  Ï

 ‰

5 8 Œ.



flz

1 4

5  8

∑

1 4

ƒ

Thunder effect

j . 

f

f

f

‰

‰

Ÿ~~~~~~~~~  strid    J f Ï Ï

‰

Œ

‰

j   Ï

‰

j  Ï

‰

flz

flz

j   Ï ‰

Ressort

^

 ƒ

Œ

˜   Ï

˜ 

˜    Ï 

Ï

 ÿ

  Ï

‰

Œ

‰

Œ

lv

 ‰

   J Ï

A  C

lv

j  ç

^

j  ç

^

‰



j  ç

Œ.

 .

´ ^ ´ 

‰

 .

Ï Ï

Ï

 J Ï

Œ

^ ^

 ç

^

 ç

 ‰

‰

^

Œ

  ÿ ç

   Ï

‰

ç

‰

  Ï

‰



‰

 Ï

Œ

f

3

‰



Cymbale suspendue

f

3

 ^  ´ ´

‰

flz

Œ

^

Œ.

flz

‰

 strid ‰ J f Ï

  Ï

flz

Ï

 J ç

‰

∑

Œ

Ï

flz

  ‰    Ï Ÿflz~~~~~~~~~ ‰ j    Ï

^  ´  ´ ´ 

 Ï

 Œ

5 8

‰

Ï

flz

‰

 strid J  ‰ Ï f

^ ´ ´  ´ 

j   Ï

5 8 Œ.

∑

‰

lv

∑

accel

= 80

       ‰ 85 Ï

    Ï

‰

f

     ‰

85

∑

≈

5 8

∑ ‰

‰

Ï

     5         ‰ 8 Ï Ï F Ï

41 ‰

         41 R

    Œ  F ƒ

≈

85 Œ

 ^ ´ ´

Œ

 ^  ´ ´ ®Œ 85

∑

85 Π.

˜  f

Œ

f

‰

‰



Ï

‰





flz

  Ï

∑

5 8

  5 ‰ 8

‰

J

‰

f Ï

Ÿ ~~~~~~ ‰ j       Ï

^  ´ ´ ´ 1 4

‰

5 ˜ 8  Ï

j  Ï flz

 .

Ï f Ÿ ~~~~~~~~    

flz



flz

‰

1  4  Ï

j   ƒ

˜ j 85  Ï f

‰

®Œ

Œ.

‰

ˆ ˆ  . ƒ

j  Ï

∑

1 flz 4 j  Ï

Grosse Caisse

85 ‰

flz

J

‰

f Ï

flz strid   J  Ï f Ï

     Ï

5 8

Œ.

 J ƒ

‰

ˆ ˆ    . ƒ

Ï

j  Ï

5 8 ‰

 .

‰

Ï

≈ ‰

Ÿ ~~~~~~~     

 strid J ‰ Ï f

flz

flz

‰

Ï f Ï Ÿ ~~~~~~       J

≈ ‰

    ‰     Ï



J

®‰

ƒ

‰

85 ‰

m 

 ^ ´

‰

5   8  ƒ F

Ÿ ~~~~~~~       J ‰ ƒ  ^ ´ ´

1 4

Ï

‰

^

 41   Ï ç

Œ.

‰

q

Ï

j  Ï

‰

1 m 4 j   Ï

41 ‰

F Ï

flz

85 Œ

‰

^  ´  ´ ´

 5  8 Ï

≈

j  Ï

flz

≈

flz

Œ.

F Ï

flz



(accel poco a poco) Ÿ ~~~~~~                      ‰ & J ß P ƒ f Ÿ ~~~~~~~~ Ÿ ~~~~~~~~  &                            F P  B               Œ  F F p      ? .     ‰  F  ƒ Ÿ ~~~~~~~~ Ÿ ~~~~~~~~      ?         F ƒ ©^ ? Œ Œ ‰ j  ç

F

F

5 8 Œ



≈

85 Œ

≈

ã

Perc

&

 ÿ

˜ ÿ

^

ã

Ï

m 58   Ï

 Ï

∑

5 8 Œ

^

&

 

Œ

Ï

Œ

5 8

Ï

Ï

Œ

^˜ ˆ ˆ &    ÿ ÿ Ï

ƒ

Ï 

m      

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

≈

   

85 Œ

 

ƒ   

5

Htb 2

?

Œ



Cl b

.

≈

 

= 80

41

Ï

≈

5 8 Œ

‰

    R 41    Ï

≈

ß  1    R ≈ 4   arco

  Ï

‰

Ï

^

ß

 ‰ 41   Ï ç DF 16253

85 ‰ 5 8 ‰ 85 ‰

Ï  

     ‰

Ï

85 Œ

∑

            ‰

‰

  F

      ‰

f

Ï

  ‰

Œ

‰

Œ

‰

Œ

Ï

  Ï

Ï

     Ï

      ‰

  Ï

‰

^r

 ç

Ï Œ

  Œ ƒ

 

Ï  

≈

   

F

Ï   

      ‰ F

Ï

Œ

  Ï

  ‰

    Ï

^

 Ï



‰ ‰

‰

  ‰      F ƒ

j  ç

j  ç

^

j  ç

95

(accel) 425 Pte Fl

&

  Ï  

Fl

Htb 1

Htb 2

Cl en si b 1

Cl b

Cbn

& & &

  .

Ï

Ÿ ~~~~~~~~~  

Ï

Ï

‰

Ï

 .  ç

j  Ï

‰

&   Ï

j .  ç

j  Ï

‰

& 



Trp 1

Trp 2

&

Ï

&  Ï

  .   .

. .

 ?   Ï

Tbne b

Tuba

Perc

? Œ. ? Œ.

 ã  Ï ã

Hpe

‰

  Ï

flz

´ ^ ´  Ï

Ï

3

Ï

 J Ï

‰

j   Ï

‰

j  Ï

‰

3

^

j  ç

&

∑

?

∑

‰

Ï



Ÿ ~~~~~~~~~      J

 

    

 . J ç

   .

‰

 . J F Ï ç Ÿ ~~~~~~~~~~~~~~~~~~~~      ‰ Ï

Ï

Ÿ ~~~~~~~~~~~~~~~~~~~~     

Œ

‰

m     .

F Ï

Ÿ ~~~~~~~~~~~~~~~~~~~~     

Œ

‰

Ï

F Ï

Ï

F Ï

Ÿ ~~~~~~~~~      J

F F

&

            ‰

‰

       

Vl I

‰

    

Vl II

           ‰ & Ï F

Alt

Vc

Cb

B Œ ? Œunis . ? Œ.

F

     J  F Ï      Ï j   Ï

.

‰

ç

   .

.

‰

ç



  

Ï

‰

Œ.

j   Ï

‰

Œ.

flz

 

 .  ç

j  Ï

‰



.  ç

j  Ï

‰

 . .

 .

‰

ç .

‰

ç

flz

  Ï

‰

Œ. Œ.

 J

j  Ï

Ÿflz  ~~~~~~~~~~~~~~~~~~~~     ‰ Ï

Œ

38

‰

Œ

38

^

‰

Œ

3

 ^  ´ ´

j  sfffz

‰

j  Ï

‰

‰

j  ƒ

‰

j  sfffz

‰

38 ‰

j   Ï

‰

‰

j   ƒ

‰

‰

3 ‰ 8

‰

38 ‰

‰

3 ‰ 8

‰

    Ï    . 

 .  ç

j  Ï

‰

‰

‰

´ ^  ´ 



j   ƒ

Ï

Ï

3

 

Ï

‰

  Ï

j  Ï

‰

Œ.

‰

Œ.

‰

 J Ï

Cymbale suspendue

‰

.

.



‰

ç

flz

j  Ï

‰

j   Ï

j  Ï

‰

Œ

^

Œ.

∑

  ç ÿ

3

F

 ^  ´ ´ Ï

3

f

        ‰

Ï

      

f

Ï

‰

Œ

‰

Œ.

‰

Œ.

F

‰

F

 

F Ï

‰

‰

‰

‰

‰

‰

‰

  Ï

 ‰

Œ.

   .



^j  sfffz

ç .

ç

j   ƒ

F

3 ‰ 8

‰

j  sfffz

‰

3 ‰ 8

‰

Œ

∑

∑

∑

‰

      J  F Ï     Ï j   Ï

f

    

Ï      

f

Ï

‰

Œ

‰ ‰

F

     F

‰

‰

     f

Ï F                f

Ï

‰

Œ

Œ.

‰     Ï

Œ.

Œ.

j  Ï

‰

Œ.

        J

F

DF 16253

Ï

^

^

F

‰

J

≈

‰

≈

‰

≈

‰

j  ç

‰

j  ç

‰

j  ç

‰

^ ^

^

j  ç

‰

j  ç

‰

^

Ï

‰

ƒ  m . ≈ J ƒ

´  ´ ´ ´

®‰

F

^ ´ ´  ^  ´  38     ® ‰ 3 Ï Ï

^

  ç ÿ

         

3

≈

m .

^

strid

^ ´ ´

j  sfffz

∑

‰

^

Ï

38

3 ‰ 8

∑

‰

‰

´ ^ ´ 

 J sfffz

‰

j  ƒ

‰

ß

Ï

‰

‰

j   ƒ

^

j  sfffz

.

.

^

^j  sfffz

∑

                ‰

Ï

‰

j  ƒ

ç

Ï ß Ÿ ~~~~~~~~   strid . .  Ï ß Ÿ ~~~~~~~~    strid  . .  Ï ß Ÿ ~~~~~~~~        .

j  ƒ

‰

Ï

ß         .

‰

‰

 .

Ï

‰     Ï

j  Ï

j  Ï

j   Ï

lv

´ ^ ´ 

      .

flz  3  8 J

 . ç

flz

3 8

ç

3 8



   Ï

38

J

ç  m.  J

Œ

flz Ÿ ~~~~~~~       Ï

(accel)

Ï

   .

Ÿ ~~~~~~~~~~~~~~~~~~~~       ‰ Ï

Œ

Œ.

 

m.  

flz

Œ

‰

m 

Ï

Œ

‰

Ï

‰      Ï

flz

  Ï 

‰

Œ.

‰

Œ.

Ressort

 Œ F

Œ

Œ.

 ^  ´ ´

‰

ç

flz

Tbne

‰

ç

‰

Œ.

‰

j   Ï

? Œ.

‰

Ÿ ~~~~~~~~~   Ï

‰

‰

 . J ç

Ï

j  Ï

flz

Cor 2

Ÿ ~~~~~~~~~ 

     Ï

? Œ.

 .

   

 . J ç

Ï

Œ

? Œ.

 .

F Ï Ÿ ~~~~~~~~~~ 

Ï

Œ

‰

Ÿ ~~~~~~~~~         J

Œ

‰

F Ï

Ï

‰

‰

Ÿ ~~~~~~~~  

Ÿ ~~~~~~~~~ 

‰

. J ç

Ï

flz

Cor 1

. J ç

  

lle rtie ts pa cerp me ex mê as ite ven erd e int den pie bid co for oto on Ph cti --- du nd pro ura --re sD dion ran dit Du s E ns de ditio té rié of E op Pr erty op Pr

Bn

&

  .

    

Wild q = 108

´    ´  ´ ´  F

^

‰

 J ç

^j  ç

‰

^

j  ç

‰

 3 J 8 Ï

 ‰

‰

3 ‰ 8

j  ç

^ 3 J 8 Ï 38 ‰

^

gli

ss

j 

‰

‰

‰ ‰

Thunder effect

j .  ç

lv

‰

‰

Wild q = 108         .   3 R ≈ 8 ß Ï f

‰

‰

              ‰ 38 ƒ Ï f

      J F

Ï

‰

      ‰

Ï

^j  sfffz

‰

‰

.   38      R ß Ï

≈

3 ‰ 8

      

38 ‰

  Ï    Ï

     ƒ ƒ

  ‰

96

m  .

430 Pte Fl

Fl

Htb 1

Htb 2

&

&

≈

Ï

ß       .

Ï

≈

ß

Ÿ ~~~~~~~~~   strid . . &  Ï ß

≈

Ÿ ~~~~~~~~~    strid  . & .  Ï ß

Cl en si b 1 &

Ÿ ~~~~~~~~~   .      Ï

ß

Ï

ß       .

ƒ

Ï

‰

ß

Ï

ß

 J

j  ç

‰

‰

? ‰

j  ç

‰

‰

Cor 1

& ‰

j  ç

‰

‰

Cor 2

& ‰

j  ç

‰

‰

´ ´ ´ ´

^ ´ ´

F

Ï

Bn

Cbn

Trp 1

&

Trp 2

&

Tbne

Tbne b

Tuba

Perc

Vl II

Alt

Vc

Cb

^ ^

^ ´ ´ Ï

 ^ ´ ´ Ï

® ‰

F

Ï

‰

‰

j  ç

‰

‰

j  ç

‰

‰

‰

 J Ï

^ ^ ^

? ‰

 ã J Ï

 ‰

‰

j  ç

?

Ï

^

gli

ss

j 

 ‰

‰

^ J

‰

Ï

∑

        . R & ß Ï

‰

≈

≈

ß

≈

Ï

ß

j  ç

‰

‰

j  ç

‰

j  ç j  ç

J

ƒ m.  J ƒ

m .

       ^ J

,

‰

U court! ∑

       ^ J

,

‰

U ∑

,

‰

U ∑

,

‰

U ∑

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ .   . ^ 

,

‰

U ∑

^

,

‰

U ∑

^

,

‰

U ∑

^

,

‰

U ∑

,

‰

U ∑

,

‰

U ∑

,

‰

U ∑

´    ´  ´ ´  ´ ´ ^ ^ ^  J

,

‰

U ∑

^

,

‰

U ∑

^

,

‰

U ∑

^

,

‰

U ∑

^

,

‰

U ∑

^

^ ,

‰

U ∑

Ï

≈

≈

ß

      . R Ï ß       . R

J

ƒ m  . J ƒ

Ï

multiphonique électronique electronic multiphonic

≈

≈

ß

J

ƒ m  . J

Î

ƒ

sfffz

Î

sfffz

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . .   . . .    Î f sfffz

‰

≈

‰

≈

‰

^

 J

flz strid

m  . 

       . R Ï ß        . R

multiphonique électronique

Ÿ ~~~~~~~~~    strid  . .  Ï ß Ÿ ~~~~~~~~~   .     

‰

^

® ‰

electronic multiphonic Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ . .  ^ . . .    f Î sfffz

f

Î

sfffz

     J imo  tiss striden              f Î

j  sfffz

flz

j  ç

‰

j  ç

‰

‰

‰

j  ç

‰

‰

‰

‰

j  ç

‰

‰

‰

‰

‰

‰

´  ´ ´ ´

^ ´ ´

j  ç

F

Ï

Ï

Ï

‰

‰

j  ç

‰

‰

j  ç

‰

‰

^

 J ç

^ ^

^

^ ^

´  ´ ´ ´

® ‰

F

^

j  ç

‰

‰

j  ç

‰

‰

^

Ï Ï

‰

‰

j  ç

‰

‰

j  ç

‰

‰

^ ^

‰

‰

j  ç

‰

‰

^

j  sfffz j  sfffz

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ^ j          sfffz ƒ ´ ´ ^ ^ ^ ^ ´ ´ ´ ´ ^ ´ ´  ´ ´ ´     ´ ´ ´      J ® ‰ ® ‰

F

^

j  ç

Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ Ÿ ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ ^ j          sfffz ƒ

F

´    ´  ´ ´  ^ ´ ´  ® ‰

 J ç

^

Ï

f

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Thunder effect

       . R ß Ï

‰

strepitoso!

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,

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