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 ‰ ‰ ‰ ‰