Chamber Chamber Symphony

Commission

commissioned by the See Hear! Program of the Kimmel Center for the Performing Arts

Premiere

19 May 2005 in Perelman Theater, Kimmel Center for the Performing Arts, Philadelphia, PA by the Chamber Orchestra of Philadelphia, Jeri Lynne Johnson, conductor

Instrumentation

(doubling piccolo) in B-flat (doubling clarinet in E-flat)

2 horns in F in C

3 3 violas 3 violoncellos 2 contrabasses

Duration

approximately 20 minutes

Copyright

© 2005 by Jeremy Gill. All rights reserved. for my father Transposed Score J. Gill Chamber symphony (2005) q = 48  Flute         doubling   Piccolo   non pp mf pp cresc.

Oboe          ppmf  non pp cresc.

Clarinet in B b         doubling     non Clarinet in E b pp mp pp cresc.   Bassoon            non pp mp pp cresc.

Horn in F 1              pp mf

Horn in F 2             pp mp

Trumpet in C          

Trombone           

q = 48  3 Violins         

1.          3 Violas

2.3.          dal niente

3 Violoncellos          dal niente

2 Contrabasses           

Copyright © 2005 by Jeremy Gill. All rights reserved. 2 8 ,  Fl.            mf    pp , Ob.              mf  pp , Cl.           mf   pp ,       Bsn           mf pp

,  Hn 1              pp mf  pp , Hn 2                pp mf pp

      div. a3          Vlns                  pp flautando

 1.                 pp flautando Vlas

2.3.         cresc. poco a p poco     1.       p Vcs  cresc. poco a poco 2.3.          cresc. poco a poco p 3

15  Fl.            pp mf f

Ob.            pp mf f

Cl.            pp f f    Bsn          pp f f

 Hn 1           pp mf

Hn 2            pp f    Vlns         div. a3 

1.          mp Vlas 2.3.         cresc. poco a poco mp

        cresc. poco a poco mp        Vcs   div. a3  mp cresc. poco a poco            cresc. poco a poco mp 4 22 ,  Fl.            mf    pp p

, Ob.              mf  pp p , Cl.          p  mf   pp

,       Bsn           p mf pp

,  Hn 1               p mf  pp pp ff

, Hn 2                  p mf pp pp ff

 unis. Vlns           cresc. possibile pp molto f

(unis.) Vlas          cresc. poco possibile a poco f

(unis.)        Vcs   cresc. poco f possibile a poco

Cbs            pp 5 solo

29 q = 60     5         Fl.        5   p mf p q = 60 7 Vcs              p mf Cbs       

34    5                 Fl.     5  5 mf p mf solo     Ob.      sf solo 3       Cl.            p mf 3   sf p

Cbs     

  37 5    Fl.      p 5                         Ob.        sf sf p mf 5   sf sf sf 3 3         Cl.                mf 3   sf p mf 3 

Cbs     6 39        5     Fl.     5  mf p 5                           Ob.        sf p mf 5   sf sf sf sf      3 Cl.               sf p mf 3   3 3 solo         Bsn               3 sf mf  3 sord.     Tbn.             mp p mp

Cbs        7  41        Fl.       mf 7    p    5    Ob.      p mf 5    6       Cl.           sf p   mf 6    3 3 3 3                   Bsn                  sf mf   sf mf 5 3    Hn 1        sf 3 Hn 2         3      sf Tbn.           (sord.)  p mp p

Cbs     7

43    7        Fl.         mf 7                   5    Ob.      sf sf sf p mf 5  

 6      Cl.          sf p  mf 6       5 Bsn            

3  3  Hn 1          sf

3 3 Hn 2            sf

5 1,2:  5 5  5  Vlns  div.                            3: p     div. a3 5              Vlas                               p 5 5 5 5 1:  5 5  5 Vcs   div.                2,3:            p    

Cbs     8 arco 45 5 pizz. 5 5 5 5 5 3  1:  1.2.  Vlns                             div.      3.                            2:       sf f    p pizz. arco      3                      Vlas                               div. a3           sf                5 f 5 5 5 5 arco pizz. 5 3 5 5 5 5 1: 5 1.    Vcs                               div.      2.3.        sf                      2:       f    p

arco 5 47 5 5 5 pizz. 5 5 5 3 1,2:  1.    Vlns                                    2.                             3: p f   5 5 5             Vlas                    div. a3               p f 5 pizz. arco 5 5 5 5 3 1: 5 5 5 1.     Vcs                                      2.                   2,3:                 p f 

5 pizz. arco 49 5 5 5 1:  5 5 5 1,2: 3 1.2.    Vlns                                      3.         2: p                  3:  sf p          arco pizz. 5 5      3        Vlas                       div. a3      sf       5 p   5 pizz. arco 5 5 5 1: 5 5 5 1: 3 1.     Vcs                                        2.3.       2:              2,3: sf         p      p 9  51 

Fl.        ff

 Ob.       ff

 Cl.        ff

  Bsn        ff

 Hn 1   

Hn 2   

pizz. arco 5 pizz. arco 5 6 6 3 3 3  1.2.   Vlns                               3.           sf                           f sf f sff ff   

pizz. arco pizz. arco 5 3 5 3 3                        Vlas                                  div. a3        sf  sf                 sff f f ff 6 6 arco pizz. arco 5 pizz. 5 3 3 3  6 6 1.     Vcs                                     2.3.      sf   sf    sff                   f f ff   

Cbs     10 5 5     53                        Fl.   5 5 sff

5 5                          Ob.    5 sff 5

5 5           Cl.                 5 sff 5

5 5             Bsn                  5 sff 5

 3 3 3 3 Hn 1                 ff  sf ff  sf ff 

3 3 3 3 Hn 2                 ff  sf ff  sf ff 

 Vlns  

unis. Vlas                 f f

unis. Vcs                                 f cresc.

Cbs    sf 5 5 11     54                       Fl.   5 5 sff

5 5                         Ob.    5 sff 5

5 5           Cl.                5 sff 5

5   5           Bsn                 5 sff 5

 3 Hn 1           sf ff  sf

3 Hn 2           sf ff  sf

 Vlns  

Vlas                    f f

Vcs                                 f cresc.

Cbs    12 5 5      55                        Fl.   5 5 sff sff

5 5                           Ob.    sff 5 sff 5

5 5            Cl.                 sff 5 sff 5

5 5              Bsn                  sff 5 sff 5

3 3 Hn 1                 ff  sf dim.  

3 3 Hn 2                 ff  sf dim.  

 unis. Vlns       f cresc.

Vlas                   f cresc.

      Vcs                           f cresc.

Cbs    5 13       56                  Fl.     f 5        Ob.        

5      Cl.                   f cresc. 5      Bsn               f     Hn 1         sf molto

    Hn 2         sf molto      Tpt       sf molto senza sord.      Tbn.           sf molto

             Vlns                                             Vlas         

                      Vcs            

Cbs     (  ) molto 14 q = 132 ( , ma più mosso) 57                       , Fl.           ff tutta forza ,                Ob.                 ff tutta forza ,              Cl.                          ff tutta forza            ,                 Bsn           ff tutta forza

3 3     3   Hn 1              ff  3

3 3   3     Hn 2                 ff 3

3 3 3    Tpt          ff  3

3 3     3   Tbn.               ff 3 q = 132 ( , ma più mosso) 1,2: unis., div.  non    div.   3  3: Vlns                     sff sff sff    unis.,   sf div. 1: non   div.   3 2,3:    Vlas                         sff sff sff   sf   sf 3  ruvido 3 3 3 Vcs                sff       sf f sf 3 3 ruvido        Cbs            3 3 sf sf f 15 61                 Fl.                    Ob.                       Cl.                              Bsn             

3 3 3 , 3 3     3          3   Hn 1                             3   3 3 3  3 3 3 3 3 3 3 3 , 3 3          3     Hn 2                                     3   3 3 3 3 3 , 3 3 3                Tpt               3   3 3 3  3 3 3 3 3 , 3 3 3                Tbn.                             3   3 3 3  3

 sim. Vlns                        sf     sf sim.       Vlas                         sf sf 3 sim. 3 3 3 3  3           Vcs         sf sf col legno battuto 3 3  3 5                  sf ff 5   Cbs 3 col legno battuto div. a2                  sf ff 16 64           ,        Fl.         ,             Ob.             ,           Cl.                        ,         Bsn             

3 3 3 , 3 3     3          3   Hn 1                             3   3 3 3  3 3 3 3 3 3 3 3 , 3 3          3     Hn 2                                     3   3 3 3 3 3 , 3 3 3                 Tpt               3   3 3 3  3 3 3 3 3 , 3 3 3                Tbn.                             3   3 3 3  3                Vlns                          Vlas                  3 3 3 3 3   3               Vcs   

3 3 5 3 3                   5    Cbs  div. a2                          17 67   q = 60          , Fl.        ,        Ob.           ,       "Al -- Cl.                      mp , dolce e cantando        , Bsn                   mp, dolce e cantando

3 3 3 ,     3      Hn 1                      3   3 3 3

3 3 3 3 3 3 3 ,        Hn 2                          3   3 3 3 3 ,             Tpt           3   3 3 3 3 3 3 3 ,              Tbn.            3   3 3 3 non div. q = 60         Vlns                    sim., cresc. 1,2:     Vlas  div.             3:         sim., cresc.   1:         Vcs  div.             2,3:     sim., cresc. 5 3 3                5    Cbs  div. a2                   18 Pesante  ten.  70                     

Fl.     5 5 5 5 ff  ten.  Ob.                         ff 5 5 5 5 ------ma"  Cl.              f sub.    Bsn               f sub.

 5 5 ten. 5 5 Hn 1                         ff  

ten. 5 5 5 5 Hn 2                         ff  ten.                       Tpt    5 5 5 5 ff

Tbn.              ff ff ff Pesante ten. 1,2: div.                      3:                      Vlns     5 5 5 5 ff ten. 1.2.                      Vlas                         3. ff 5 5 5 5 5  5 ten. 5  5 1.                      Vcs                           2.3.                      ff 5  5 5  5 unis., norm. ten. Cbs    5 5 5 5                       ff   19   ten.     72                                 

Fl.   5 5 5 5 6 6 

  ten.     Ob.                                    5 5 5 5 6 6

5 5 6 6 Cl.            ff                  

Bsn     5 5 6 6                         ff    

 5 5 ten. 5 5 6 6 Hn 1                                         

ten. 5 5 5 5 6 6 Hn 2                                    ten.                                  Tpt  5 5 5 5 6 6 

Tbn.                   ff ff ff ff ten.                                  1.2.                                  Vlns  6 6  3.  5 5 5 5

ten.  1.2.                                 Vlas                                    3. 5 5 5 5 6 6 sfpp  5  5 ten. 5  5  6  6  1.                                Vcs                                         2.3.                                   5 5 5  5  6  6 ten.  Cbs  5 5 5 5 6 6                                    20

74 q = 48  to picc. Fl.          pp mf Ob.         ppmf to E b cl. Cl.          pp mp  Bsn          pp mp  Hn 1           pp mf Hn 2            pp mp q = 48 unis.  Vlns         pp cresc. mf (unis.) poco a poco Vlas         cresc. poco a poco mf unis. Vcs          sul III ff Cbs          mf

 q = 132 81 sord. poco                                 pp 3 3 3 3 3 3 3 3 3 sord. poco 3 3    Vlas                             div. a3 pp 3 3 3 3 3 3 3 sord. poco 3  3                              3  3 pp 3 3 3 poco 3 3  sord.          poco pp 3  sord. 3 Vcs          div. a3 poco pp sord. 3           pp 21

84  Picc.    

Eb Cl.    

sord.                     p molto sord.  Vlns                  div. a3  p molto

sord.                   p molto

        3

Vlas         (sord.) 3 div. a3

        3

3                            3 3 3 3 3 3 3 pp

3 Vcs                           (sord.) 3 3 3 3 3  div. a3 3 3 pp

3                           3  3 3 pp 3 3 3 3

Cbs      22

87 poco   Picc.     

poco   Eb Cl.     

poco                    p

poco  Vlns             (sord.)       div. a3 p poco                   p

poco                             pp 3 3 3 3 3 3 3 3 pp poco 3    Vlas                          (sord.)  3 3 3 3 div. a3 pp 3 3 pp 3 poco 3                             3 pp 3 3 pp 3 3 3 3

poco                      pp 3 3 3 3 3

poco  3 Vcs                     (sord.)  div. a3 pp 3 3 3 3 poco  3                    pp 3 3 3 3

poco  Cbs        23 90    Picc.        pp    Eb Cl.      pp

        3 3                                fsf sf     3 3               Vlns              (sord.)   5      div. a3 fsf sf     3 3                              5 5      fsf sf    3 3                            5              fsf sf  3 3                Vlas              5  5        (sord.)       div. a3 fsf sf 3 3                                          fsf sf 3 3                                         fsf sf 3 3          Vcs                     (sord.)        div. a3  5     fsf sf 3 3 5                                      5     fsf sf pizz. Cbs              mf 24 94  poco l'istesso tempo   Picc.           f poco 3 3      Ob.                    f sf  sf  poco   Eb Cl.         

 3 3 poco f      Bsn                   f sf sf

poco 1 2 3 4           Hn 1                      f poco 1 2 3      Hn 2                      f f poco sord. 3 3     Tpt                 f sf  sf  3 3 poco sord.     Tbn.                  f sf sf l'istesso tempo senza sord. unis., non div. poco     Vlns           f senza sord. div. a3 poco   Vlas            f senza sord. poco unis., non div.   ruvido 7 Vcs                   f f  poco arco  IV ruvido 7 Cbs               f      f  25

99

Picc.        

Ob.      

 Eb Cl.      

  Bsn              f 7

1 2 3 4 5 6       Hn 1                                      f 4 1    Hn 2                    f dim.

Tpt      

senza sord.      Tbn.          7 f

Vlns        

Vlas      

sim. 7 Vcs                 f 

sim. 7 Cbs                  f  26

104  Picc.      

7 Ob.                f 

7 E Cl. b                f  Bsn          

             Hn 1                   7 7 7 f più f 2 3 4 7 7      Hn 2                     più f             senza sord. 7                Tpt                          f 7 più f 7 7                 Tbn.           7 più f 7 7

1:    Vlns     div.           2,3:   sf sf 1:     Vlas     div.           2,3: sf sf

Vcs       

Cbs         27 109  Picc.            p molto f p

7 3 3     Ob.                             sf  sf 

7   Eb Cl.                         p molto f p  3  3     Bsn             sf sf

1 2 3 4          Hn 1                     f 7 1   Hn 2                           sord. f 3 3          Tpt                     7 sf  sf  3 3    sord.            Tbn.               7 sf sf

1.  Vlns            2.3.  sf 1.  Vlas          2.3.   sf

Vcs     

Cbs        28 giocoso    113                     Picc.     fp f f f                       Ob.    p f f f                       Eb Cl.     fp f f f

Bsn      

1 2 3 4          Hn 1                    f 2 3 4      Hn 2               

Tpt     

Tbn.      

 Vlns     

Vlas     

ruvido 7 Vcs              f 

ruvido 7 Cbs               f  29

117 to flute Picc.       

Ob.    

7  Eb Cl.          f    Bsn               f 7

5 6   Hn 1                 

1 2    Hn 2                f dim.

Tpt    

senza sord.          Tbn.          7  7 f

 1. solo Vlns            p    1. solo Vlas                         p   

sim. 7 Vcs              f 

sim. 7 Cbs               f  30

120 7 7      Fl.              più f 7 7 7   Ob.                   f  più f

7 7 Eb Cl.                  più f    7 7   Bsn           più f

             Hn 1                    7 7 7 f più f 3 4 7 7  Hn 2                       più f            

senza sord. 7                Tpt                         f 7 più f 7 7               Tbn.               più f 7 7

tutti div. come prima    Vlns                1. solo               sf sf tutti div. come prima        Vlas                      1. solo          sf sf

 Vcs           sf

Cbs        31 secco, ma pesante 124 7 7            Fl.                                f sempre 7 7     Ob.                                    f sempre       7 7 Eb Cl.                                        7 7 f sempre           Bsn                                     f sempre      

         Hn 1           7 7

7 7 Hn 2                                     Tpt                7 7              Tbn.          7 7 secco, ma pesante        1,2:        1.           Vlns           div.            2.3.          3:   sempre       sf sf f        1.            div.        Vlas          a3            2.3.    sf sf        f sempre        1:                 Vcs            div.                      sf sf 2,3:        f sempre              Cbs                       f sempre 32

129            Fl.                             

         Ob.                                   f sonore

Eb Cl.                                            f sonore  Bsn                                            f sonore

Hn 1        f sonore

Hn 2       f sonore 

Tpt        f sonore       Tbn.    f sonore

           1.2.             Vlns                             3.                       Vlas                             div. a3                                  1.            Vcs                  2.3.                                  Cbs                              33

133           Fl.                            

, Ob.       , Eb Cl.      ,     Bsn   

,  Hn 1        , Hn 2       , Tpt        ,   Tbn.       

          1.2.            Vlns                            3.                     Vlas                            div. a3                               1.           Vcs                  2.3.                               Cbs                             34

137            Fl.                             

Ob.      cresc.

to B b cl. Eb Cl.        Bsn      cresc.

 Hn 1    cresc.  

 Hn 2      cresc.

Tpt      cresc.

 Tbn.       cresc.

           1.2.             Vlns                             3.                       Vlas                             div. a3                                  1.            Vcs                  2.3.                                  Cbs                              35 unis., 141 3 3 3 poco  non div.        Vlns            sf  sf  sf  unis., 3 3 3 poco non div.           Vlas            sf   sf   sf   unis., 3 3 3 poco non div.        Vcs                sf  sf  sf   146 Presto  lunga,     Fl.     f  Ob.               f cresc. Cl.               p f cresc.  sf      Bsn     fp cresc. sf lunga,   Hn 1     cresc. fp sf

Hn 2       fp cresc. sf Tpt       p sf    Tbn.      p  Presto sf lunga,   Vlns                    cresc.      f            Vlas                     f cresc.         Vcs                      cresc.    f                         Cbs              f cresc.  36 148  lunga,     Fl.     f

 Ob.               f cresc.

Cl.               p f cresc.  sf      Bsn     fp cresc. sf

lunga,   Hn 1     cresc. fp sf

Hn 2       fp cresc. sf

Tpt       p sf    Tbn.       p sf

lunga,   Vlns                          f cresc.         Vlas                         f cresc.      Vcs                           f cresc.             Cbs                          f cresc.  37

150  Fl.   

Ob.             cresc.  poco a poco

Cl.             cresc. poco a poco

Bsn    

 Hn 1    fp

Hn 2    fp

Tpt    fp

Tbn.    

Vlns                        cresc. poco a poco        Vlas                         cresc. poco a poco      Vcs                           cresc. poco a poco                   Cbs                    cresc. poco a poco  38 q = 48 152              Fl.       f cresc. p

   Ob.                        f cresc. p

Cl.                         p cresc.                       Bsn          cresc. p

  Hn 1         cresc. sff

 Hn 2        cresc. sff

 Tpt         cresc. sff  Tbn.          p  sff q = 48  div. a3                Vlns                  sff         p    1. solo        Vlas               sff      p div.   a3      Vcs               f   sff p  non div.  Cbs              sff 39 3 156  l'istesso tempo Fl.         p

3  Ob.      

 Cl.        p

  Bsn        p

  Hn 1     p

 Hn 2     p

 Tpt       p

 l'istesso tempo    Vlns      div. a3    2,3: spiccato   Vlas            1. solo                               pp p spiccato   Vcs           div. a3       pp         p                

Cbs      40

159  Vlns         2.     Vlas         3.       pp         p                 pp oscuro   Vcs           div. a3                pp         p                 pp oscuro

 unis. flaut.  164      poco    Vlns    pp senza espr. poco 2.    Vlas               3.      pp         p                 poco    Vcs               div. a3         pp         p                

   168           1.         simile   niente Vlns  pp poco espr.    2.3.         simile niente        1.          p poco espr. niente Vlas     2.3.        pp oscuro

Vcs        div. a3            pp oscuro 41

174 molto rit.  Ob.     

Cl.     

Bsn      

 Hn 1     

Hn 2     

Tpt     

Tbn.      

molto rit.   1.     pp Vlns       2.3.   pp  1.      pp Vlas

2.3.                 pp         p                   Vcs               div. a3         pp         p                 div. a2  Cbs               pp 42

177 q = 60  Ob.      ff sonore

Cl.      ff sonore

 Bsn       ff sonore

5 sord. 5     Hn 1                           p poco    p   sord. 3  3  Hn 2             poco     p    p   sord. 5 5 Tpt              p poco    p poco     Tbn.       ff sonore

q = 60   1.       Vlns   2.3.      

Vlas      1.   unis. III Vcs    pp

Cbs     43 179        Fl.      p 5     Ob.     sf   Cl.       sf 5     5 Hn 1                (sord.)     poco      senza sord. 3  3 3 Hn 2         (sord.)      poco     5   mp 5    Tpt    (sord.)           

Vcs    

181 5  Fl.         5 p                   Ob.           sf sf 5   sf sf sf   3     3 Cl.              3   sf 3      senza sord.            Hn 1    mp mp 3 3 3 3 Hn 2                         mp 

Vcs     44 183       Fl.     5

5          Ob.         sf 5   sf   Cl.      sf  3        Bsn      sf sf

 Hn 1  

3 Hn 2       

Tpt  

Tbn.   

 7     1,2:    Vlns div.     f 3: 6           f 0 6            1: f Vlas div. 2,3: 0 5          f

Vcs    45

184 5   Fl.       p              Ob.  sf sf sf   3 Cl.         3    3        Bsn           cuivrè 3   Hn 1        f 3 3 3 Hn 2                senza sord. mp   cuivrè 3 Tpt       f  cuivrè 3    Tbn.     f

 7 1.2.           Vlns      f 6 3.               f 0 6   1.            f Vlas 0 5  2.3.             f

Vcs    46 185         Fl.        3    9 f     5 Ob.               5     f    Cl.          9 f 3 3                Bsn       sf sf f 3    Hn 1        f mp cuivrè 3   Hn 2        f 3 3 Tpt         f f  3 3     Tbn.      f f

 7 7 1.2.                 Vlns            f f 6 6 3.                          f f 0 6 0 6    1.                       f f Vlas 0 5 0 5    2.3.                     f f

Vcs      47

q = 132 186                          

Fl.   5 5 5 5 5 ff sff sff sff dim.

   Ob.                            5 5 5 5 5 ff sff sff sff dim.

                          Cl.  5 5 5 5 5 ff sff sff sff dim.

                          Bsn   5 5 5 5 5 ff sff sff sff dim.

q = 132 unis.                    sim. Vlns                             ff pesante sff sff sff dim. molto unis., non div.                   sim. Vlas                           ff pesante sff sff sff dim. molto 1,2: non div.                   sim.                                                        ff pesante sff sff sff dim. molto Vcs 3: (non div.) sim.                                                                  ff pesante sff sff sff dim. molto unis., non div.                 sim. Cbs                                                   ff pesante sff sff sff dim. molto 48 189       

Fl.   5  

 Ob.           5

       Cl.  5  

       Bsn     5

                Hn 1   mp

Hn 2            mp 

0 0 0 sim.  Vlns                                          mp   

Vlas           

        1.2.                     mp Vcs  3.                           mp

Cbs                     49

192        Hn 1                 mp mp

Hn 2                  mp   

Vlns                                                       0 0 sim.    Vlas                      (unis.) mp    Vcs                                               

195   Hn 1            mp Hn 2                   Tpt                mp

     1.2.                     Vlns cresc. un poco 3.                   cresc. un poco    1.2.                      Vlas cresc. un poco  3.                    cresc. un poco

Vcs                       cresc. un poco 50 198     Fl.   p cresc.  Cl.     mp cresc. Bsn       p cresc.  Hn 1             mf mf   Hn 2        mf mf Tpt                   mf           Tbn.     mf                  mf Vlns                div. a3      mf                    mf                   mf Vlas                 div. a3 mf                mf                     mf

Vcs                 div. a3 mf                   mf Cbs        mp cresc. 51 201     Fl.         9

Ob.           f 6       Cl.     

 Bsn      

 Hn 1     

Hn 2    

Tpt       

Tbn.    

                                 

Vlns                                 div. a3                                  

Vlas       div. a3                                 1.2.                                  Vcs 3.                                 

Cbs     52

203                          

Fl.   5 5 5 5 5 ff sff sff sff

   Ob.                            ff 5 sff 5 5 sff 5 sff 5

                          Cl.  5 5 5 5 5 ff sff sff sff

                          Bsn   ff 5 sff 5 5 sff 5 sff 5

unis.                    sim. Vlns                             ff pesante sff sff sff dim.

unis., non div.                   sim. Vlas                           ff pesante sff sff sff dim.

non div.                   sim. 1.2.                                                        ff pesante sff sff sff dim. Vcs (non div.) sim. 3.                                                                  ff pesante sff sff sff dim.

non div.                 sim. Cbs                                                   ff pesante sff sff sff dim. 53

206        

Fl.     5       dim. molto  Ob.                 dim. 5 molto          Cl.     5      dim. molto         Bsn         dim. 5 molto

cresc. 5 5 3 3 3 Hn 1                               f sf sf sf 3 sff cresc. 5 5 3 3 3 3 Hn 2                            f sf sf sf sff cresc.     Tpt                             f 5 sf 5 3 3 sf 3 3 sf sff cresc. 5 5 3 3 3 3 Tbn.         f                      sf sf sf sff

 Vlns                    sub. ff

Vlas                                   sub. ff  1.2.                    Vcs             sub. ff 3.                                   sub. ff  Cbs                                    sub. ff 54

210 q. = 132 ( )  Cl.                          sff sff sff      Bsn                             sff sff sff sff sff q. = 132 ( ) at frog    Vlns                    sff sff sff Vlas                         sff sff sff unis.  Vcs                                    sim.   sff sff sff sff sff div. a2      Cbs                               sff sff sff sff sff  216   Ob.          sff  Cl.                         sff       sff sff sff     Bsn                       sff sff sff sff     norm. Vlns                         sff sff sff sff   Vlas                              sff sff sff    Vcs                             sff sff sff    Cbs                div. a2  sff sff sff 55 2 221      Fl.                     sff sff sff sff    2        Ob.                        sff sff sff sff sff 2        Cl.                       sff sff sff sff sff  Bsn                   sff             sff sff sff sff

    2  Hn 1                     sff sff sff sff    2  Hn 2                         sff sff sff sff    2  Tpt                        sff sff sff  sff 2     Tbn.                          sff sff sff sff 1,2:   div.                   Vlns                                     3:     sff sff non dim. sff sff sff 1,2: div.          Vlas                                            3:            sff sff non dim. sff sff sff 1,2:   div.           Vcs                                        3:        sff sff non dim. sff sff sff arco     2         Cbs                      div. a2   sff sff sff sff sff 56 2 226     q = 132 ( ) Fl.                     sff sff sff 2     Ob.                    sff sff sff 2     Cl.                   sff sff sff

Bsn                           sff sff sff

  2 Hn 1                       sff sff sff 2     Hn 2                     sff sff sff   2     Tpt                               sff sff sff mf 2     Tbn.                        sff sff sff q = 132 ( )   unis.  0 0 0 1.2.              Vlns                                3.                mf   sff sff sff    1.2.          Vlas                       3.                  sff sff sff   1.2.                 Vcs               3.                sff sff sff 2      Cbs                  div. a2        sff sff sff 57 230    Fl.        p f

   Ob.       p f    Cl.       p f

 Bsn         mf

    Hn 1       p f

Hn 2                   mf         Tpt               mf mf

Tbn.     

sim.

Vlns                                                       unis. 0  Vlas         mf unis.                                         Vcs       mf

Cbs      58 giocoso     233             Fl.       fp f f               Ob.      fp f f                Cl.      fp f f    Bsn          

giocoso                   Hn 1      fp f f

Hn 2               mf        Tpt               mf mf

Tbn.     

    1.2.                 Vlns 3.                 0 sim.     1.2.                   Vlas 0 sim.    3.                 

Vcs                   59  236     Fl.      p cresc.      Ob.     p cresc.     Cl.     p cresc.    Bsn         mf       Hn 1     p cresc.

Hn 2         Tpt               mf          Tbn.     mf

                    Vlns                  div. a3                   1.2.                  Vlas 3.                    1.                 

Vcs 2.3.                   60 239     Fl.     Ob.     Cl.    Bsn    cresc.     Hn 1     ffp   Hn 2            mf mf ffp  Tpt                     ffp    Tbn.        mf ffp                                                   cresc. molto Vlns                                              div. a3        cresc. molto                                                  cresc. molto                                                   cresc. molto Vlas                                                  div. a3 cresc. molto                                                  cresc. molto                                                  cresc. molto

Vcs                                                  div. a3 cresc. molto                                                   cresc. molto 61 242        Fl.           6  f 5   Ob.              5 f

6 Cl.                  6 f          Bsn       6 3 f

3   Hn 1         cresc. molto

3   Hn 2          cresc. molto 3    Tpt      cresc. molto

3       Tbn.    cresc. molto

3 3 3 1,2:                Vlns              div. a3                   3:    ff feroce p 3 3 3 1,2:              Vlas               div. a3      ff feroce 3:   p 3 3 3 1,2:           Vcs            div. a3 feroce   ff 3:   p

Cbs       62 q. = 132 ( ) 2 244       Fl.                          sff sff sff sff sff 2        Ob.                         sff sff sff sff sff 2       Cl.                         sff sff sff sff sff

Bsn                                  sff sff sff sff sff

    2   Hn 1                          sff sff sff sff sff    2   Hn 2                               sff sff sff sff sff    2   Tpt                              sff sff sff  sff sff 2       Tbn.                         sff sff sff sff sff q. = 132 ( )      1.2.                      Vlns                    3.                         ffsf sff sff sff sff          1.2.                 Vlas                         3.                        ffsf sff sff sff sff    1.2.                       Vcs                         3.                   ffsf sff sff sff sff    2          Cbs                       div. a2    sff sff sff sff sff 63 2 2  249        Fl.                           sff sff sff sff sff 2 2         Ob.                          sff sff sff sff sff 2 2        Cl.                          sff sff sff sff sff

Bsn                                        sff sff sff sff

2      2  Hn 1                               sff sff sff sff sff 2  2       Hn 2                          sff  sff sff sff sff  2    2  Tpt                                 sff sff sff sff sff

2 2       Tbn.                                 sff sff sff sff sff          1.2.                   Vlns            3.                     sff sff sff sff          1.2.                       Vlas                       3.                       sff sff sff sff    1.2.                 Vcs                             3.                   sff sff sff sff 2      2         Cbs                       div. a2    sff     sff sff sff sff 64 e = e 255           Fl.                     sff sff sff sff ff sonore           Ob.                    sff sff sff sff ff sonore

        Cl.                    sff sff sff sff ff sonore  Bsn                                  sff sff sff sff          Hn 1                   sff sff sff sff ff sonore         Hn 2                              sff sff sff sff ff sonore     Tpt                                sff sff sff sff ff sonore         Tbn.                                   sff sff sff sff ff sonore   e = e        1.2.              Vlns                 3.                       sff sff sff sff          1.2.               Vlas                        3.                       sff sff sff sff     1.2.                    Vcs                  3.                   sff sff sff sff     Cbs                    div. a2   sff sff sff sff 65  261           Fl.                        10 sff sff sff f           Ob.                    8 sff sff sff f      Cl.                       sff sff sff f Bsn                        sff sff sff        Hn 1                 sff sff sff             Hn 2                 sff sff sff    Tpt                             sff sff sff

         Tbn.                sff sff sff      1.2.               Vlns         3.              f    sff sff sff          1.2.        Vlas                 3.                     f      sff sff sff      1.2.                 Vcs        3.                f sff sff sff    Cbs                 div. a2   sff sff sff 66

266  to picc. Fl.              sff

Ob.             ff  to E b cl. Cl.            ff  Bsn                sff

 Hn 1             ff      Hn 2               ff ff    Tpt              ff  Tbn.             sff   div. a3 div. come prima ff               1.2.                      Vlns             3.     sff p cresc. poco a  poco       cresc. sempre div. a3 div. come prima                     1.2.                 Vlas                      3.               sff p cresc. poco a  poco       cresc. sempre div. come prima div. a3                                1.2.                Vcs                   3.     p cresc. poco a  poco       cresc. sempre sff  unis. Cbs           div. a2     sff ff 67 273       Picc.        ff           Ob.      ff       Eb Cl.      ff

Bsn                  ff

 Hn 1                      ff ff ff  Hn 2                      ff ff  Tpt                ff  f cresc. 2 2 2 2 Tbn.                ff ff ff ff              div.   1.2.                    a3    Vlns                      3.              f sempre cresc.             div. a3   1.2.                Vlas                   3.                           f sempre cresc.                                    1.2. Vcs                       3.               f sempre cresc.

Cbs                 68 2 2 2 3 280              Picc.   4

2 2 2 3              Ob.  4 2 2 2 3              E Cl. b  4

3 2 2 2 4 Bsn               

2 2 2 3             Hn 1                4

2 2 2 3 4 Hn 2              

Tpt                     

2 2 Tbn.            ff ff ff                            Vlns                       div. a3                                    Vlas                           div. a3                                    1.2. Vcs                 3.          

Cbs             69 q = 60 sub. 285                     ,    Picc.      ff pesante ,                        Ob.                            ff pesante                     ,     Eb Cl.    ff pesante , Bsn                                                 ff pesante 

,                        Hn 1                             ff pesante , Hn 2                                                ff pesante  , Tpt                        ff pesante

2 , Tbn.              ff ff ff ff   q = 60 sub.          ,                  Vlns                  div. a3           ff pesante         ,                Vlas                       div. a3           ff pesante                     ,    1.2.            Vcs               3.          ff pesante , Cbs                 ff pesante  70 accel. al 290                 Picc.               ff possibile

                Ob.                                

                     Eb Cl.         ff possibile

Bsn                                                 

                Hn 1                                 

Hn 2                                                

Tpt                                                

Tbn.                            ff ff ff ff ff  accel. al                    Vlns                          div. a3                         Vlas                                 div. a3       

1.2.                 Vcs                            3.      

Cbs                                                  71 q = 120 296     Picc.     dim.

Ob.             Eb Cl.   dim.

Bsn        

Hn 1        

Hn 2       

Tpt        q = 120 I       1.   p Vlns sim. senza rit. 2.3.                                                         ff pesante dim. molto   unis., non div. senza rit.                   sim. soli 1,2: div. a2 Vlas                                    ff pesante dim. molto   non div. senza rit.                   sim. div. a2 1.2.                                                pesante                          Vcs ff dim. molto   (non div.) sim. senza rit. 3.                                                                            ff pesante dim. molto   non div. senza rit.                 sim. div. a2 Cbs                                                                     ff pesante dim. molto   72

300 q = 48  to flute  Picc.          n.

 to B b cl. Eb Cl.           n.

q = 48          

  Vlns           div. a3  senza pp mp pp espr.       n.               senza pp mp pp espr.

                    senza n. pp mf pp espr.

 Vlas             div. a3        senza n. pp mf pp espr.

IV            senza pp mf pp espr. 1. solo I  1: 1.2.                        n. pp mp pp senza espr. Vcs 2,3: 3.                 n. pp senza espr.

unis. Cbs                 div. a2        n.   pp senza espr. 73 308 ,  Fl.           poco   pp mp  , Ob.             poco     pp mp , Cl.          poco     pp pp mp  ,           Bsn        pp poco pp mp ,  Hn 1           poco   pp mp  , Hn 2          poco   pp mp

sord. Tpt         pp pp

      1.    dim. a niente Vlns        2.3. 

1.        Vlas        2.3. 

1. Vcs         2.3.       

Cbs          74

315 to picc.  Fl.      più      pp   mf 

Ob.            pp   più mf

Cl.         più      mf          Bsn           più mf

 Hn 1             pp più mf 

Hn 2          più   pp mf

Tpt    (sord.)        pp

 1.         Vlns      2.3.    n. div. a3 1.        Vlas            2.3. n. senza p vib.

1. Vcs          2.3.        n.

Cbs          75

l'istesso tempo 322 "Al ----- ma Re- demp - to - ris Ma - ter,  Cl.                            mp e cantabile         Bsn                                  mp e cantabile

l'istesso tempo div. a3     Vlns         senza p vib.      Vlas       div. a3

Vcs      

Cbs          n.

327 quae per -vi - a cae li- , por- ta ma - nes,  Cl.                                 ,       Bsn                               

      Vlns        div. a3  sim.      Vlas        div. a3 div. a3 Vcs            senza p vib. 76 332 et stel -la ma- ris, , suc -cur - re ca- den -ti sur -ge - re qui cu- rat  Cl.                          ,                  Bsn                                      sord. ,    Hn 1           pp sempre sord. , Hn 2       pp sempre         Vlns       div. a3  sim.      Vlas        div. a3 sim.     Vcs         div. a3 1 2 I 1. solo         Cbs         pp

 337 po pu-- lo. Tu quae ge- nu - i - sti, na- tu - ra mi - ran -  Cl.                                           Bsn                                Hn 1        (sord.) 

Hn 2    (sord.)            Vlns        div. a3  sim.      Vlas         div. a3 sim.     Vcs         div. a3 sim. 3 4 1 2 3                         I 1 2 3 4 pp Cbs div. a2                       pp 77

342 -te, tu- um sanc - tum Ge -ni - to - rem. Vir - go  Cl.                              Bsn                          

  Vlns       div. a3 

     Vlas       div. a3

Vcs      

4 5 6                  1 2 3 4 Cbs div. a2                        pp dim. a niente

347 pri- us ac po- ste - ri - us, Ga -bri - e - lis ab o - re  Cl.                                    Bsn                              

     Vlns       div. a3  sim.     Vlas      div. a3

Vcs       78

351  Picc.    

Ob.    

su - mens il - lud A - ve, pec- ca - to - rum mi - se - Cl.                       

Bsn                        

 Hn 1            (sord.)    pp

Hn 2      (sord.)          pp

Tpt    

Tbn.     

    Vlns    div. a3 

   Vlas       div. a3 sim.

  Vcs      div. a3 sim.

Cbs     79 lunga 354      Picc.    pp pp lunga      Ob.    pp pp lunga re - re."  Cl.        pp lunga  Bsn          pp

poco lunga    Hn 1             (sord.)       pp

poco lunga   Hn 2      (sord.)              pp solo lunga 3  Tpt     (sord.)  p     pp solo lunga sord.     Tbn.      p pp

lunga       Vlns      div. a3 

lunga      Vlas       div. a3

lunga      Vcs       div. a3

lunga     Cbs    div. a2   pp   pp