Edit C:\Windows\System32\DriverStore\FileRepository\netqlnd.inf_amd64_abbe0205d10831cd\netqlnd.PNF
? ô ¨q ?fÏa?Î ? <?Î? q # r 0 Ðt 8 ? H# P± ` x C : \ W i n d o w s e n - U S R ?% ÔT ô% ´ l `/ Y ÿÿÿÿ\p ÿÿÿÿô ÿÿÿÿDl ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÈh ÿÿÿÿ? ÿÿÿÿHU ÿÿÿÿÿÿÿÿ/ ,D ÿÿÿÿÿÿÿÿ\ ÿÿÿÿà ?P ÿÿÿÿÿÿÿÿ?a °m X @% ÿÿÿÿ(\ °M ?- Èj Ài ÿÿÿÿÐ: ¬N U ´Y 8Y ?Y LN ¤O Ôm ôU ?X ¬i ÿÿÿÿ T ÿÿÿÿtT ÿÿÿÿÿÿÿÿÿÿÿÿ?^ | ðM R ÿÿÿÿÿÿÿÿ$ ÿÿÿÿøa b 8b ÜL xb ?b ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿxJ ÿÿÿÿÿÿÿÿÿÿÿÿ?0 ÿÿÿÿä. ÿÿÿÿÜp øG ÿÿÿÿÿÿÿÿ4V à j ÿÿÿÿÌV °W 7 ´$ ,4 xj ÿÿÿÿÿÿÿÿÿÿÿÿh ÿÿÿÿPd ÿÿÿÿÿÿÿÿÿÿÿÿ¼8 $_ X^ ü\ @( Ð] ÿÿÿÿD$ ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿDi x# ` ÿÿÿÿìi ÿÿÿÿ¨D @B ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿØk lC ÿÿÿÿ?A ÿÿÿÿÿÿÿÿð9 ´a L; < = > h$ ÿÿÿÿÿÿÿÿÿÿÿÿÈn Hf ÿÿÿÿÿÿÿÿ?# ÿÿÿÿ d ÿÿÿÿÿÿÿÿèJ è ¸( @) Ô) ?M ÀK ÿÿÿÿÿÿÿÿÿÿÿÿÐl ÿÿÿÿ?c ÿÿÿÿÀ ÿÿÿÿÿÿÿÿ?d ÿÿÿÿ8o ÿÿÿÿÿÿÿÿÿÿÿÿdf ?O à' . ÿÿÿÿ0` C ÿÿÿÿôb ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ4 Ì_ ´0 ÿÿÿÿð! ÿÿÿÿÄ ?V (6 ÿÿÿÿTf ÿÿÿÿ`1 Ø ÿÿÿÿ¤G A (- ÿÿÿÿ i ÿÿÿÿü' ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ?' T_ ¸% ø& ?j ÿÿÿÿü ÿÿÿÿ8 ä% ÿÿÿÿÿÿÿÿÄ1 ` & <& $a ÿÿÿÿÿÿÿÿ¸b h ÿÿÿÿÀ ÿÿÿÿà( ¤_ ÿÿÿÿØ ÿÿÿÿÿÿÿÿ?" lE ÿÿÿÿh& ÿÿÿÿX ?e ?& p9 c äj Üi 8N ÿÿÿÿÿÿÿÿ,' `0 än ÿÿÿÿÿÿÿÿÿÿÿÿÈg ÿÿÿÿDh ÿÿÿÿÿÿÿÿ?2 $# ô_ R <j ÿÿÿÿÄc ÿÿÿÿàF ÿÿÿÿxU ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ|g ÿÿÿÿÿÿÿÿÿÿÿÿ¤o g X` ÿÿÿÿ I ?i ÀE ÿÿÿÿ0, T+ " ÿÿÿÿÀX ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿàe ?6 üU x5 V $/ ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ 3 ÔY ÿÿÿÿ¨ ÿÿÿÿ@Y P ÿÿÿÿ¼H ÿÿÿÿÿÿÿÿÿÿÿÿÐ* 2 m $3 4g ÿÿÿÿÜR ?l ÿÿÿÿÿÿÿÿô2 ÿÿÿÿÿÿÿÿÿÿÿÿLe ÿÿÿÿÿÿÿÿlX ÿÿÿÿÿÿÿÿD< ¤P H: ÿÿÿÿxB ¤C ?; ÿÿÿÿÿÿÿÿ?g ÿÿÿÿ¸f ÿÿÿÿX, e 4 $ ÿÿÿÿ? ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ?W ØV ?U ÿÿÿÿÿÿÿÿÌQ àg ÿÿÿÿ\h j è8 ÿÿÿÿ T ÐU ÿÿÿÿ¨4 ÿÿÿÿÿÿÿÿÿÿÿÿxk ÿÿÿÿ< n ¬ $V ÿÿÿÿ¸A ¸h ÿÿÿÿ?F PV U ÿÿÿÿ`m ÿÿÿÿ¸^ XI øI ¨I ?f øY ÿÿÿÿ°\ Ìp ?] @V ÿÿÿÿÜ* øT ÿÿÿÿ8U Ô? ! ÿÿÿÿ¨! ¸J ÿÿÿÿÌ7 ÿÿÿÿÜf xZ ÿÿÿÿPT H/ ^ ÿÿÿÿPX Ð[ ÿÿÿÿX\ ÿÿÿÿ|L È^ ÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿ@O G 0H ÿÿÿÿÌ. Àk (5 |" 4 D" ÿÿÿÿ0 ÿÿÿÿÿÿÿÿÿÿÿÿDW ÿÿÿÿÿÿÿÿ?T ÿÿÿÿe ÿÿÿÿ(" ÿÿÿÿÿÿÿÿD0 (0 ÿÿÿÿ?U ?N ÈO ÿÿÿÿÿÿÿÿÿÿÿÿ1 ÿÿÿÿÿÿÿÿ # ¨S ÿÿÿÿÿÿÿÿD ?h ÿÿÿÿÿÿÿÿs t r i n g s . 0 4 0 9 ÿÿÿÿM s f t m s f t o ÿÿÿÿM i c r o s o f t ÿÿÿÿQ L o g i c r L q l o g i c ÿÿÿÿQ L o g i c C o r p ÿÿÿÿD i s k N a m e ? d i s k n a m e ÿÿÿÿQ L o g i c 1 0 G b E S o f t w a r e P a c k a g e ÿÿÿÿN X N I C . S e r v i c e . D i s p N a m e n x n i c . s e r v i c e . d i s p n a m e ÿÿÿÿQ L o g i c 1 / 1 0 G i g a b i t V N e x t A d a p t e r D r i v e r L N X P 3 Q G . D e v i c e D e s c À n x p 3 q g . d e v i c e d e s c ÿÿÿÿN e t X e n N X 3 0 3 1 Q u a d P o r t G i g a b i t S e r v e r A d a p t e r e ÿÿÿÿN X P 3 S F P . D e v i c e D e s c t n x p 3 s f p . d e v i c e d e s c Ô> N e t X e n N X 3 0 3 1 D u a l P o r t S F P + 1 0 G b E S e r v e r A d a p t e r ÿÿÿÿN C 5 2 2 m . D e v i c e D e s c 4 n c 5 2 2 m . d e v i c e d e s c ÿÿÿÿH P N C 5 2 2 m D u a l P o r t 1 0 G b E M u l t i f u n c t i o n B L - c A d a p t e r , N C 3 7 5 T . D e v i c e D e s c ô n c 3 7 5 t . d e v i c e d e s c ÿÿÿÿH P N C 3 7 5 T P C I E x p r e s s Q u a d P o r t G i g a b i t S e r v e r A d a p t e r ÿÿÿÿN C 3 7 5 i . D e v i c e D e s c ¸ n c 3 7 5 i . d e v i c e d e s c ÿÿÿÿH P N C 3 7 5 i I n t e g r a t e d Q u a d P o r t M u l t i f u n c t i o n G i g a b i t S e r v e r A d a p t e r ÿÿÿÿN C 5 2 4 S F P . D e v i c e D e s c ? n c 5 2 4 s f p . d e v i c e d e s c ÿÿÿÿH P N C 3 7 5 i 1 G w i t h N C 5 2 4 S F P 1 0 G M o d u l e ÿÿÿÿN C 5 2 2 S F P . D e v i c e D e s c < n c 5 2 2 s f p . d e v i c e d e s c à^ H P N C 5 2 2 S F P D u a l P o r t 1 0 G b E S e r v e r A d a p t e r ÿÿÿÿQ L P 3 P Q L E 8 2 4 0 . D e v i c e D e s c ð q l p 3 p q l e 8 2 4 0 . d e v i c e d e s c ÿÿÿÿQ L o g i c S i n g l e P o r t 1 0 G i g a b i t E t h e r n e t C N A , P C I e 2 . 0 A d a p t e r ÿÿÿÿQ L P 3 P Q L E 8 2 4 2 . D e v i c e D e s c Ø q l p 3 p q l e 8 2 4 2 . d e v i c e d e s c x! Q L o g i c D u a l P o r t 1 0 G i g a b i t E t h e r n e t C N A , P C I e 2 . 0 A d a p t e r ÿÿÿÿQ L P 3 P Q M E 8 2 4 2 . D e v i c e D e s c ¼ q l p 3 p q m e 8 2 4 2 . d e v i c e d e s c ° Q L P 3 P Q L E 8 2 6 2 . D e v i c e D e s c $ q l p 3 p q l e 8 2 6 2 . d e v i c e d e s c ÿÿÿÿQ L o g i c 1 0 G b E 2 P Q L E 8 2 6 2 A d a p t e r ÿÿÿÿQ L P 3 P Q M E 8 2 6 2 . D e v i c e D e s c Ð q l p 3 p q m e 8 2 6 2 . d e v i c e d e s c ÿÿÿÿQ L o g i c 1 0 G b E 2 P Q M E 8 2 6 2 - k M e z z ÿÿÿÿQ L P 3 P Q M D 8 2 6 2 . D e v i c e D e s c | q l p 3 p q m d 8 2 6 2 . d e v i c e d e s c ÿÿÿÿQ L o g i c 1 0 G b E 2 P Q M D 8 2 6 2 - k N D C ÿÿÿÿQ L P 3 P Q L E 3 2 4 0 . D e v i c e D e s c $ q l p 3 p q l e 3 2 4 0 . d e v i c e d e s c ÿÿÿÿQ L o g i c S i n g l e P o r t 1 0 G i g a b i t E t h e r n e t , P C I e 2 . 0 A d a p t e r Xg Q L P 3 P Q L E 3 2 4 2 . D e v i c e D e s c q l p 3 p q l e 3 2 4 2 . d e v i c e d e s c ÿÿÿÿQ L o g i c D u a l P o r t 1 0 G i g a b i t E t h e r n e t , P C I e 2 . 0 A d a p t e r ÿÿÿÿQ L P 3 P Q D D 3 2 4 2 . D e v i c e D e s c à q l p 3 p q d d 3 2 4 2 . d e v i c e d e s c X Q L P 3 P Q D D 8 2 6 2 . D e v i c e D e s c H q l p 3 p q d d 8 2 6 2 . d e v i c e d e s c ÿÿÿÿQ L o g i c D u a l P o r t 1 0 G b E C o n v e r g e d M e z z a n i n e A d a p t e r o ÿÿÿÿQ L P 3 P C N 1 0 0 0 Q . D e v i c e D e s c q l p 3 p c n 1 0 0 0 q . d e v i c e d e s c ÿÿÿÿH P S t o r a g e W o r k s C N 1 0 0 0 Q D u a l P o r t C o n v e r g e d N e t w o r k A d a p t e r ÿÿÿÿQ L P 3 P N C 5 2 3 S F P . D e v i c e D e s c q l p 3 p n c 5 2 3 s f p . d e v i c e d e s c ÿÿÿÿH P N C 5 2 3 S F P 1 0 G b 2 - p o r t S e r v e r A d a p t e r ÿÿÿÿQ L P 3 P N C 5 2 6 F L R . D e v i c e D e s c Ä q l p 3 p n c 5 2 6 f l r . d e v i c e d e s c . ü- H P F l e x F a b r i c 1 0 G b 2 - p o r t 5 2 6 F L R - S F P + A d a p t e r ÿÿÿÿQ L P 3 P N C 5 2 6 F L B . D e v i c e D e s c c ? q l p 3 p n c 5 2 6 f l b . d e v i c e d e s c ük H P F l e x F a b r i c 1 0 G b 2 - p o r t 5 2 6 F L B A d a p t e r N ÿÿÿÿQ L P 3 P N C 5 2 6 M . D e v i c e D e s c F \ q l p 3 p n c 5 2 6 m . d e v i c e d e s c 1 ÿÿÿÿH P F l e x F a b r i c 1 0 G b 2 - p o r t 5 2 6 M A d a p t e r F ÿÿÿÿQ L P 3 P G E N . D e v i c e D e s c q l p 3 p g e n . d e v i c e d e s c ÿÿÿÿQ L o g i c 1 / 1 0 G b E S e r v e r A d a p t e r S Q L H i l d a G E N . D e v i c e D e s c ° q l h i l d a g e n . d e v i c e d e s c ÿÿÿÿQ L o g i c 8 3 0 0 S e r i e s 1 0 G i g a b i t C o n v e r g e d N e t w o r k A d a p t e r & Q L H i l d a V F . D e v i c e D e s c o ? q l h i l d a v f . d e v i c e d e s c r ÿÿÿÿQ L o g i c 8 3 0 0 S e r i e s 1 0 G i g a b i t V i r t u a l A d a p t e r ÿÿÿÿR S C I P V 4 D r s c i p v 4 ÿÿÿÿR e c v S e g m e n t C o a l e s c i n g ( I P v 4 ) - ÿÿÿÿR S C I P V 6 ° r s c i p v 6 ÿÿÿÿR e c v S e g m e n t C o a l e s c i n g ( I P v 6 ) . ÿÿÿÿL s o V 1 I P v 4 l s o v 1 i p v 4 X L a r g e S e n d O f f l o a d V e r s i o n 1 ( I P v 4 ) ÿÿÿÿM a x F r a m e S i z e t ? m a x f r a m e s i z e F ÿÿÿÿM a x E t h e r n e t F r a m e S i z e äo L s o V 2 I P v 4 l s o v 2 i p v 4 ÿÿÿÿL a r g e S e n d O f f l o a d V 2 ( I P v 4 ) A ÿÿÿÿL s o V 2 I P v 6 | l s o v 2 i p v 6 è# L a r g e S e n d O f f l o a d V 2 ( I P v 6 ) v $ I P C h e c k s u m O f f l o a d v 4 ì i p c h e c k s u m o f f l o a d v 4 ÿÿÿÿI P v 4 C h e c k s u m O f f l o a d ÿÿÿÿT C P C h e c k s u m O f f l o a d v 4 5 t t c p c h e c k s u m o f f l o a d v 4 5 ÿÿÿÿT C P C h e c k s u m O f f l o a d ( I P v 4 ) ÿÿÿÿU D P C h e c k s u m O f f l o a d v 4 E u d p c h e c k s u m o f f l o a d v 4 t ÿÿÿÿU D P C h e c k s u m O f f l o a d ( I P v 4 ) @ T C P C h e c k s u m O f f l o a d v 6 . ¬ t c p c h e c k s u m o f f l o a d v 6 ÿÿp T C P C h e c k s u m O f f l o a d ( I P v 6 ) ÿÿÿÿU D P C h e c k s u m O f f l o a d v 6 H! u d p c h e c k s u m o f f l o a d v 6 s ÿÿÿÿU D P C h e c k s u m O f f l o a d ( I P v 6 ) ¨+ o n 0 X E n a b l e d ÿÿÿÿo f f 0T D i s a b l e d r ÿÿÿÿt x - e n a b l e d F ÿÿÿÿT x E n a b l e d b ÿÿÿÿr x - e n a b l e d b ÿÿÿÿR x E n a b l e d v ÿÿÿÿr x / t x - e n a b l e d ÿÿÿÿR x & T x E n a b l e d ÿÿÿÿN e t w o r k A d d r e s s t Ü" n e t w o r k a d d r e s s ÿÿÿÿL o c a l l y A d m i n i s t e r e d A d d r e s s f ÿÿÿÿV l a n I d d# v l a n i d ÿÿÿÿV l a n I d ÿÿÿÿR e c e i v e B u f f e r s d # r e c e i v e b u f f e r s a ÿÿÿÿN u m b e r O f R e c e i v e B u f f e r s ÿÿÿÿR x J u m b o R i n g S i z e $ r x j u m b o r i n g s i z e 8Q M a x J u m b o B u f f e r s ÿÿÿÿT r a n s m i t B u f f e r s ?$ t r a n s m i t b u f f e r s ÿÿÿÿN u m b e r O f T r a n s m i t B u f f e r s c [ C o m p l e t i o n Q u e u e S i z e % c o m p l e t i o n q u e u e s i z e ÿÿÿÿC o m p l e t i o n Q u e u e S i z e ÿÿÿÿr i n g _ s i z e 1 ?R 1 0 2 4 ÿÿÿÿr i n g _ s i z e 2 t ÿÿÿÿ 2 0 4 8 ÿÿÿÿr i n g _ s i z e 3 n Ì` 4 0 9 6 ÿÿÿÿr i n g _ s i z e 4 T ø` 8 1 9 2 ÿÿÿÿr i n g _ s i z e 5 1 ÿÿÿÿ1 6 3 8 4 ÿÿÿÿr i n g _ s i z e 6 D ÿÿÿÿ3 2 7 6 8 ¸" O p t i m i z a t i o n ¤& o p t i m i z a t i o n a ÿÿÿÿD e f a u l t ä& d e f a u l t ¸ I p F o r w a r d i n g d ' i p f o r w a r d i n g n ÿÿÿÿI P F o r w a r d i n g ÿÿÿÿW a t c h d o g l' w a t c h d o g v ÿÿÿÿH e a l t h M o n i t o r i n g ÿÿÿÿF l o w C o n t r o l Ä' f l o w c o n t r o l ÿÿÿÿF l o w C o n t r o l r ÿÿÿÿP r i o r i t y V L A N T a g ( p r i o r i t y v l a n t a g l P r i o r i t y & V L A N T a g ÿÿÿÿP r i o r i t y V L A N T a g 0 c ?( p r i o r i t y v l a n t a g 0 Hn P r i o r i t y & V L A N D i s a b l e d v ÿÿÿÿP r i o r i t y V L A N T a g 1 S ) p r i o r i t y v l a n t a g 1 3 ÿÿÿÿP r i o r i t y E n a b l e d , V L A N D i s a b l e d ÿÿÿÿP r i o r i t y V L A N T a g 2 n ¬) p r i o r i t y v l a n t a g 2 h) P r i o r i t y D i s a b l e d , V L A N E n a b l e d ÿÿÿÿP r i o r i t y V L A N T a g 3 0 @* p r i o r i t y v l a n t a g 3 ÿÿÿÿÿÿP r i o r i t y & V L A N E n a b l e d ÿÿÿÿR S S Ä* r s s ÿÿÿÿR e c e i v e S i d e S c a l i n g v ÜN M A X R S S P R O C E S S O R + m a x r s s p r o c e s s o r ÿÿÿÿM a x R S S P r o c e s s o r s ÿÿÿÿR S S B A S E P R O C G R O U P c ?+ r s s b a s e p r o c g r o u p h ÿÿÿÿR S S B a s e P r o c e s s o r G r o u p ÿÿÿÿR S S B A S E P R O C N U M B E R , r s s b a s e p r o c n u m b e r ÿÿÿÿR S S B a s e P r o c N u m b e r ÿÿÿÿN U M A N O D E I D D ?, n u m a n o d e i d S ÿÿÿÿP r e f e r r e d N U M A N o d e ÿÿÿÿN U M R S S Q U E U E S S è, n u m r s s q u e u e s C Ì M a x i m u m N u m b e r o f R S S Q u e u e s 1 ¤ I n t e r r u p t M o d e r a t i o n h- i n t e r r u p t m o d e r a t i o n I n t e r r u p t M o d e r a t i o n & ?' V M Q ð- v m q ÿÿÿÿV i r t u a l M a c h i n e Q u e u e s 6 ÿÿÿÿS R I O V <. s r i o v ÿÿÿÿS i n g l e r o o t I / O V i r t u a l i z a t i o n 7 ÿÿÿÿv e r s i o n ÿÿÿÿS i g n a t u r e ´. s i g n a t u r e ÿÿÿÿ$ W i n d o w s N T $ ÿÿÿÿÿÿC l a s s / c l a s s ÿÿÿÿN e t (U C l a s s G U I D 0/ c l a s s g u i d x& { 4 d 3 6 e 9 7 2 - e 3 2 5 - 1 1 c e - b f c 1 - 0 8 0 0 2 b e 1 0 3 1 8 } _ ÿÿÿÿP r o v i d e r 6 ´/ p r o v i d e r 6 ÿÿÿÿ% M S F T % i H8 D r i v e r V e r ø/ d r i v e r v e r ÿÿÿÿ0 4 / 1 2 / 2 0 1 3 ÿÿÿÿ5 . 2 . 2 . 0 4 1 2 d ÿÿÿÿm a n u f a c t u r e r i dj % Q L o g i c % n t q l o g i c c o r p ?0 % q l o g i c % E ÿÿÿÿN T A M D 6 4 . 6 . 0 ÿÿÿÿc o n t r o l f l a g s lo q l o g i c . n t a m d 6 4 . 6 . 0 f Xi % N X P 3 Q G . D e v i c e D e s c % n e t x e n n x 3 0 3 1 q u a d p o r t g i g a b i t s e r v e r a d a p t e r 41 % n x p 3 q g . d e v i c e d e s c % ÿÿÿÿQ L P 3 N I C . n d i ÿÿÿÿP C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 0 1 2 4 4 0 4 0 ¼T % N X P 3 S F P . D e v i c e D e s c % C Ì n e t x e n n x 3 0 3 1 d u a l p o r t s f p + 1 0 g b e s e r v e r a d a p t e r \2 % n x p 3 s f p . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 0 1 2 6 4 0 4 0 ÿÿÿÿ% N C 3 7 5 i . D e v i c e D e s c % h p n c 3 7 5 i i n t e g r a t e d q u a d p o r t m u l t i f u n c t i o n g i g a b i t s e r v e r a d a p t e r t3 % n c 3 7 5 i . d e v i c e d e s c % <P P C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 7 0 5 A 1 0 3 C ÿÿÿÿP C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 1 7 4 5 1 0 3 C $T % N C 5 2 4 S F P . D e v i c e D e s c % ì h p n c 3 7 5 i 1 g w i t h n c 5 2 4 s f p 1 0 g m o d u l e ø4 % n c 5 2 4 s f p . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 3 2 5 1 1 0 3 C Ì0 % N C 5 2 2 S F P . D e v i c e D e s c % ? h p n c 5 2 2 s f p d u a l p o r t 1 0 g b e s e r v e r a d a p t e r ø5 % n c 5 2 2 s f p . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 7 0 5 B 1 0 3 C ¸V % N C 5 2 2 m . D e v i c e D e s c % ? h p n c 5 2 2 m d u a l p o r t 1 0 g b e m u l t i f u n c t i o n b l - c a d a p t e r 7 % n c 5 2 2 m . d e v i c e d e s c % V P C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 1 7 1 B 1 0 3 C ðW % N C 3 7 5 T . D e v i c e D e s c % D h p n c 3 7 5 t p c i e x p r e s s q u a d p o r t g i g a b i t s e r v e r a d a p t e r p 8 % n c 3 7 5 t . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 4 0 4 0 & D E V _ 0 1 0 0 & S U B S Y S _ 1 7 4 0 1 0 3 C ÿÿÿÿ% Q L P 3 P Q L E 8 2 4 0 . D e v i c e D e s c % X q l o g i c s i n g l e p o r t 1 0 g i g a b i t e t h e r n e t c n a , p c i e 2 . 0 a d a p t e r t 89 % q l p 3 p q l e 8 2 4 0 . d e v i c e d e s c % ÿÿÿÿQ L P 3 P N I C . n d i l Ì/ P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 0 3 1 0 7 7 ÿÿÿÿ% Q L P 3 P Q L E 8 2 4 2 . D e v i c e D e s c % @ q l o g i c d u a l p o r t 1 0 g i g a b i t e t h e r n e t c n a , p c i e 2 . 0 a d a p t e r a ?: % q l p 3 p q l e 8 2 4 2 . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 0 7 1 0 7 7 ÿÿÿÿ% Q L P 3 P Q M E 8 2 4 2 . D e v i c e D e s c % Ô; % q l p 3 p q m e 8 2 4 2 . d e v i c e d e s c % Ð+ P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 1 0 1 0 7 7 ? % Q L P 3 P Q L E 8 2 6 2 . D e v i c e D e s c % ? q l o g i c 1 0 g b e 2 p q l e 8 2 6 2 a d a p t e r ?< % q l p 3 p q l e 8 2 6 2 . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 2 8 1 0 7 7 PR % Q L P 3 P Q M E 8 2 6 2 . D e v i c e D e s c % 8 q l o g i c 1 0 g b e 2 p q m e 8 2 6 2 - k m e z z ?= % q l p 3 p q m e 8 2 6 2 . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 3 3 1 0 7 7 ÿÿÿÿ% Q L P 3 P Q M D 8 2 6 2 . D e v i c e D e s c % ä q l o g i c 1 0 g b e 2 p q m d 8 2 6 2 - k n d c ?> % q l p 3 p q m d 8 2 6 2 . d e v i c e d e s c % ¨Q P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 1 F 6 4 1 0 2 8 ÿÿÿÿ% Q L P 3 P Q L E 3 2 4 0 . D e v i c e D e s c % ? q l o g i c s i n g l e p o r t 1 0 g i g a b i t e t h e r n e t , p c i e 2 . 0 a d a p t e r ?? % q l p 3 p q l e 3 2 4 0 . d e v i c e d e s c % àD P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 0 F 1 0 7 7 ?* % Q L P 3 P Q L E 3 2 4 2 . D e v i c e D e s c % l q l o g i c d u a l p o r t 1 0 g i g a b i t e t h e r n e t , p c i e 2 . 0 a d a p t e r Ô@ % q l p 3 p q l e 3 2 4 2 . d e v i c e d e s c % `S P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 0 B 1 0 7 7 0+ % Q L P 3 P Q D D 3 2 4 2 . D e v i c e D e s c % B % q l p 3 p q d d 3 2 4 2 . d e v i c e d e s c % D P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 1 4 1 0 7 7 L@ % Q L P 3 P Q D D 8 2 6 2 . D e v i c e D e s c % ° q l o g i c d u a l p o r t 1 0 g b e c o n v e r g e d m e z z a n i n e a d a p t e r ÈB % q l p 3 p q d d 8 2 6 2 . d e v i c e d e s c % L> P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 0 2 1 5 1 0 7 7 ÿÿÿÿ% Q L P 3 P C N 1 0 0 0 Q . D e v i c e D e s c % ? h p s t o r a g e w o r k s c n 1 0 0 0 q d u a l p o r t c o n v e r g e d n e t w o r k a d a p t e r ôC % q l p 3 p c n 1 0 0 0 q . d e v i c e d e s c % üE P C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 3 3 4 6 1 0 3 c ÿÿÿÿ% Q L P 3 P N C 5 2 3 S F P . D e v i c e D e s c % p h p n c 5 2 3 s f p 1 0 g b 2 - p o r t s e r v e r a d a p t e r 0E % q l p 3 p n c 5 2 3 s f p . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 3 7 3 3 1 0 3 c ÿÿÿÿ% Q L P 3 P N C 5 2 6 F L B . D e v i c e D e s c % h p f l e x f a b r i c 1 0 g b 2 - p o r t 5 2 6 f l b a d a p t e r LF % q l p 3 p n c 5 2 6 f l b . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 3 3 7 D 1 0 3 c ÿÿÿÿ% Q L P 3 P N C 5 2 6 M . D e v i c e D e s c % Ä h p f l e x f a b r i c 1 0 g b 2 - p o r t 5 2 6 m a d a p t e r lG % q l p 3 p n c 5 2 6 m . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 3 3 7 E 1 0 3 c Xk % Q L P 3 P N C 5 2 6 F L R . D e v i c e D e s c % 4 h p f l e x f a b r i c 1 0 g b 2 - p o r t 5 2 6 f l r - s f p + a d a p t e r ?H % q l p 3 p n c 5 2 6 f l r . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 1 9 5 7 1 0 3 c ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 1 9 5 9 1 0 3 c ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 & S U B S Y S _ 1 9 5 8 1 0 3 c % Q L P 3 P G E N . D e v i c e D e s c % p q l o g i c 1 / 1 0 g b e s e r v e r a d a p t e r HJ % q l p 3 p g e n . d e v i c e d e s c % ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 2 0 ÿÿÿÿ% Q L H i l d a G E N . D e v i c e D e s c % q l o g i c 8 3 0 0 s e r i e s 1 0 g i g a b i t c o n v e r g e d n e t w o r k a d a p t e r K % q l h i l d a g e n . d e v i c e d e s c % ÿÿÿÿQ L H i l d a N I C . n d i ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 0 3 0 Xb % Q L H i l d a V F . D e v i c e D e s c % ä q l o g i c 8 3 0 0 s e r i e s 1 0 g i g a b i t v i r t u a l a d a p t e r HL % q l h i l d a v f . d e v i c e d e s c % ÿÿÿÿQ L V F N I C . n d i ÿÿÿÿP C I \ V E N _ 1 0 7 7 & D E V _ 8 4 3 5 ÿÿÿÿQ L V F N I C _ V F . n d i h* P C I \ V E N _ 1 0 7 7 & D E V _ 8 4 3 0 ð1 q l p 3 n i c . n d i ÿÿÿÿC h a r a c t e r i s t i c s ÌM c h a r a c t e r i s t i c s è0 0 x 8 4 `c B u s T y p e $N b u s t y p e ÿÿÿÿ5 ÿÿÿÿP o r t 1 F u n c t i o n N u m b e r TN p o r t 1 f u n c t i o n n u m b e r p 0 ÿÿÿÿA d d R e g ´N a d d r e g ÿÿÿÿp a r a m s ÿÿÿÿN X N I C . r e g ÿÿÿÿN X P 3 O n l y . r e g Ìd C o p y F i l e s (O c o p y f i l e s ÿÿÿÿN X N I C . C o p y F i l e s ÿÿÿÿ* I f T y p e |O * i f t y p e ?j 6 ¨p * M e d i a T y p e ¬O * m e d i a t y p e ÿÿÿÿ* P h y s i c a l M e d i a T y p e äO * p h y s i c a l m e d i a t y p e ÿÿÿÿq l p 3 n i c . n d i . s e r v i c e s ÿÿÿÿA d d S e r v i c e lP a d d s e r v i c e ÿÿÿÿQ L N D I S X G ÿÿÿÿ2 ÿÿÿÿN X N I C . S e r v i c e ÿÿÿÿP 3 E v e n t L o g ÿÿÿÿq l p 3 n i c . n d i . h w ÿÿÿÿM S I _ R E G (: q l p 3 p n i c . n d i Ä& N X P 3 P O n l y . r e g ÿÿÿÿq l p 3 p n i c . n d i . s e r v i c e s ÿÿÿÿq l p 3 p n i c . n d i . h w ôK q l h i l d a n i c . n d i ÿÿÿÿQ L H i l d a O n l y . r e g ÿÿÿÿ ÿÿÿÿq l h i l d a n i c . n d i . s e r v i c e s ÿÿÿÿq l h i l d a n i c . n d i . h w ÿÿÿÿI n c l u d e xR i n c l u d e 8 m a c h i n e . i n f ÿÿÿÿN e e d s ¼R n e e d s ÿÿÿÿP c i S r i o v S u p p o r t e d M q l v f n i c . n d i ÿÿÿÿQ L V F N I C . r e g L& Q L V F N I C _ c m n . r e g \M q l v f n i c _ v f . n d i ÿÿÿÿQ L V F N I C _ V F . r e g ÿÿÿÿq l v f n i c . n d i . s e r v i c e s ÿÿÿÿq l v f n i c _ v f . n d i . s e r v i c e s ðN n x n i c . r e g ?n H K R " N d i ÿÿÿÿS e r v i c e 0] N d i \ I n t e r f a c e s ÿÿÿÿU p p e r R a n g e ÿÿÿÿn d i s 5 t\ L o w e r R a n g e ÿÿÿÿe t h e r n e t È% N d i \ P a r a m s \ * R S S ÿÿÿÿP a r a m D e s c ÿÿÿÿ% R S S % xQ 1 ÿÿÿÿt y p e Ô e n u m øh N d i \ P a r a m s \ * R S S \ e n u m W % o n % ÿÿÿÿ% o f f % ÿÿÿÿN d i \ P a r a m s \ * N u m R S S Q u e u e s ÿÿÿÿ% N U M R S S Q U E U E S % ÿÿÿÿ8 ÿÿÿÿm i n - m a x ÿÿÿÿs t e p ÿÿÿÿb a s e ÿÿÿÿ1 0 LK l o n g ?@ N d i \ P a r a m s \ * M a x R s s P r o c e s s o r s ä_ % M A X R S S P R O C E S S O R % ÿÿÿÿ1 6 Ì< 4 ¤k 3 2 ÿÿÿÿN d i \ P a r a m s \ * R s s B a s e P r o c G r o u p ÿÿÿÿ% R S S B A S E P R O C G R O U P % ÿÿÿÿN d i \ P a r a m s \ * R s s B a s e P r o c N u m b e r ÿÿÿÿ% R S S B A S E P R O C N U M B E R % l% 6 0 ÿÿÿÿN d i \ P a r a m s \ * N u m a N o d e I d 07 % N U M A N O D E I D % " ÿÿÿÿ6 5 5 3 5 hn N d i \ P a r a m s \ * L s o V 1 I P v 4 ÿÿÿÿ% L s o V 1 I P v 4 % ÿÿÿÿo p t i o n a l I ÿÿÿÿN d i \ P a r a m s \ * L s o V 1 I P v 4 \ e n u m ÿÿÿÿN d i \ P a r a m s \ * I P C h e c k s u m O f f l o a d I P v 4 ä/ % I P C h e c k s u m O f f l o a d v 4 % ÿÿÿÿ3 ÿÿÿÿN d i \ P a r a m s \ * I P C h e c k s u m O f f l o a d I P v 4 \ e n u m ÄV % t x - e n a b l e d % ¼P % r x - e n a b l e d % * ÿÿÿÿ% r x / t x - e n a b l e d % ÿÿÿÿN d i \ P a r a m s \ * T C P C h e c k s u m O f f l o a d I P v 4 e ÿÿÿÿ% T C P C h e c k s u m O f f l o a d v 4 % P ´6 N d i \ P a r a m s \ * T C P C h e c k s u m O f f l o a d I P v 4 \ e n u m ÿÿÿÿN d i \ P a r a m s \ * U D P C h e c k s u m O f f l o a d I P v 4 4 ÿÿÿÿ% U D P C h e c k s u m O f f l o a d v 4 % \. N d i \ P a r a m s \ * U D P C h e c k s u m O f f l o a d I P v 4 \ e n u m ÿÿÿÿN d i \ P a r a m s \ * L s o V 2 I P v 4 ÿÿÿÿ% L s o V 2 I P v 4 % ÿÿÿÿN d i \ P a r a m s \ * L s o V 2 I P v 4 \ e n u m i ÿÿÿÿN d i \ P a r a m s \ * L s o V 2 I P v 6 ÿÿÿÿ% L s o V 2 I P v 6 % P N d i \ P a r a m s \ * L s o V 2 I P v 6 \ e n u m , ÌZ N d i \ P a r a m s \ * T C P C h e c k s u m O f f l o a d I P v 6 k [ % T C P C h e c k s u m O f f l o a d v 6 % " L[ N d i \ P a r a m s \ * T C P C h e c k s u m O f f l o a d I P v 6 \ e n u m Ð= N d i \ P a r a m s \ * U D P C h e c k s u m O f f l o a d I P v 6 n ÿÿÿÿ% U D P C h e c k s u m O f f l o a d v 6 % ÿÿÿÿN d i \ P a r a m s \ * U D P C h e c k s u m O f f l o a d I P v 6 \ e n u m ÿÿÿÿN D I \ p a r a m s \ N e t w o r k A d d r e s s ÿÿÿÿ% N e t w o r k A d d r e s s % L? e d i t ÿÿÿÿU p p e r C a s e ÿÿÿÿN d i \ P a r a m s \ * I n t e r r u p t M o d e r a t i o n DZ % I n t e r r u p t M o d e r a t i o n % ÿÿÿÿN d i \ P a r a m s \ * I n t e r r u p t M o d e r a t i o n \ e n u m U d( N d i \ P a r a m s \ V l a n I d 8f % V l a n I d % ¼W 4 0 9 4 i ÿÿÿÿN d i \ P a r a m s \ * P r i o r i t y V L A N T a g ÿÿÿÿ% P r i o r i t y V L A N T a g % ÿÿÿÿN d i \ P a r a m s \ * P r i o r i t y V L A N T a g \ e n u m , ÿÿÿÿ% P r i o r i t y V L A N T a g 0 % s ÿÿÿÿ% P r i o r i t y V L A N T a g 1 % <T % P r i o r i t y V L A N T a g 2 % ÿÿÿÿ% P r i o r i t y V L A N T a g 3 % p ÿÿÿÿN d i \ P a r a m s \ * R e c e i v e B u f f e r s , ÿÿÿÿ% R e c e i v e B u f f e r s % ÿÿÿÿN d i \ P a r a m s \ * R e c e i v e B u f f e r s \ e n u m À- % r i n g _ s i z e 1 % k ð % r i n g _ s i z e 2 % e L % r i n g _ s i z e 3 % % r i n g _ s i z e 4 % ÿÿÿÿ% r i n g _ s i z e 5 % ÿÿÿÿ% r i n g _ s i z e 6 % \ ÿÿÿÿN d i \ P a r a m s \ R x J u m b o R i n g S i z e ÿÿÿÿ% R x J u m b o R i n g S i z e % ÿÿÿÿN d i \ P a r a m s \ R x J u m b o R i n g S i z e \ e n u m ÿÿÿÿN d i \ P a r a m s \ * T r a n s m i t B u f f e r s ÿÿÿÿ% T r a n s m i t B u f f e r s % ÿÿÿÿN d i \ P a r a m s \ * T r a n s m i t B u f f e r s \ e n u m i ÿÿÿÿN d i \ P a r a m s \ C o m p l e t i o n Q u e u e S i z e n ÿÿÿÿ% C o m p l e t i o n Q u e u e S i z e % ÿÿÿÿN d i \ P a r a m s \ C o m p l e t i o n Q u e u e S i z e \ e n u m ü) N d i \ P a r a m s \ W a t c h d o g ÿÿÿÿ% W a t c h d o g % H `" N d i \ P a r a m s \ W a t c h d o g \ e n u m ÿÿÿÿN d i \ P a r a m s \ * F l o w C o n t r o l . % F l o w C o n t r o l % ÿÿÿÿN d i \ P a r a m s \ * F l o w C o n t r o l \ E n u m ÿÿÿÿN d i \ P a r a m s \ * J u m b o P a c k e t ÿÿÿÿ% M a x F r a m e S i z e % n 1 5 1 4 ÿÿÿÿ5 9 0 ÿÿÿÿ9 6 1 4 R O n x p 3 o n l y . r e g S ÿÿÿÿN d i \ P a r a m s \ O p t i m i z a t i o n h % O p t i m i z a t i o n % X4 N d i \ P a r a m s \ O p t i m i z a t i o n \ e n u m d L' % D e f a u l t % f % I p F o r w a r d i n g % ÿÿÿÿR s s C p u R e b a l a n c e XQ n x p 3 p o n l y . r e g H= N d i \ P a r a m s \ * R S C I P v 4 % R S C I P V 4 % ÿÿÿÿN d i \ P a r a m s \ * R S C I P v 4 \ e n u m p ÿÿÿÿN d i \ P a r a m s \ * R S C I P v 6 ÿÿÿÿ% R S C I P V 6 % ÿÿÿÿN d i \ P a r a m s \ * R S C I P v 6 \ e n u m e ÿÿÿÿN d i \ P a r a m s \ * V M Q ød % V M Q % ÌR N d i \ P a r a m s \ * V M Q \ e n u m % ðQ q l h i l d a o n l y . r e g ä! N d i \ P a r a m s \ * S r i o v Pa % S R I O V % ÿÿÿÿN d i \ P a r a m s \ * S r i o v \ e n u m Q N i c S w i t c h e s \ 0 ì[ * F l a g s øl 0 x 0 0 0 1 0 0 0 1 t ÿÿÿÿ0 x 0 6 t ÿÿÿÿ* S w i t c h T y p e ¨5 * S w i t c h I d q * S w i t c h N a m e ÿÿÿÿD e f a u l t S w i t c h N a m e Üm * N u m V F s ÈN 6 4 $Q m s i _ r e g L. I n t e r r u p t M a n a g e m e n t Ø$ 0 x 0 0 0 0 0 0 1 0 , q I n t e r r u p t M a n a g e m e n t \ M e s s a g e S i g n a l e d I n t e r r u p t P r o p e r t i e s ØS M S I S u p p o r t e d % ÿÿÿÿM e s s a g e N u m b e r L i m i t r S q l v f n i c . r e g Ä# B u s N u m b e r ÿÿÿÿn d i s v f Ü i o v v f ?S q l v f n i c _ v f . r e g <S q l v f n i c _ c m n . r e g äP p 3 e v e n t l o g P ¼, P 3 c o m m o n . A d d E v e n t L o g . r e g e `l p 3 c o m m o n . a d d e v e n t l o g . r e g n ,M E v e n t M e s s a g e F i l e s ìk 0 x 0 0 0 2 0 0 0 0 r ÿÿÿÿ% S y s t e m R o o t % \ S y s t e m 3 2 \ n e t e v e n t . d l l ÿÿÿÿ% % S y s t e m R o o t % % \ S y s t e m 3 2 \ n e t e v e n t . d l l W ÿÿÿÿT y p e s S u p p o r t e d , ÿÿÿÿ7 ÿÿÿÿs o u r c e d i s k s n a m e s ÿÿÿÿ% D i s k N a m e % ÿÿÿÿs o u r c e d i s k s f i l e s a ÿÿÿÿq l n d i s x g . s y s k XO n x n i c . c o p y f i l e s ÄP n x n i c . s e r v i c e ÿÿÿÿD i s p l a y N a m e ¬n d i s p l a y n a m e N % N X N I C . S e r v i c e . D i s p N a m e % k ÿÿÿÿS e r v i c e T y p e o s e r v i c e t y p e ÿÿÿÿS t a r t T y p e To s t a r t t y p e ÿÿÿÿE r r o r C o n t r o l ?o e r r o r c o n t r o l D ÿÿÿÿS e r v i c e B i n a r y Äo s e r v i c e b i n a r y ÿÿÿÿC : \ W i n d o w s \ s y s t e m 3 2 \ D R I V E R S \ q l n d i s x g . s y s ÿÿÿÿ% 1 2 % \ q l n d i s x g . s y s ÿÿÿÿL o a d O r d e r G r o u p " ?p l o a d o r d e r g r o u p \ ÿÿÿÿN D I S M ÿÿÿÿd e s t i n a t i o n d i r s ÿÿÿÿ1 2 ÿÿÿÿs t r i n g s S i g n a t u r e $ W i n d o w s N T $ C l a s s N e t C l a s s G U I D { 4 d 3 6 e 9 7 2 - e 3 2 5 - 1 1 c e - b f c 1 - 0 8 0 0 2 b e 1 0 3 1 8 } P r o v i d e r M i c r o s o f t D r i v e r V e r 0 4 / 1 2 / 2 0 1 3 ô ? L . L `0 Q è0 R 1 R °M B o <P L w Q O x 8Q T y xQ ^ ? ¨Q a ? ÌQ f ? R p ? PR s ? S z ? `S ? ? ¨S ? ? ØS ? ? T ? ? ÜN ? ¬ ¢ df i N |g r T øh ? c ?j ? m ¤k ¡ q ük § u l H y Dl Á ?l  Üm Ä n Å hn Æ ?n Ç Üp Í q ! L Î ? ? ? ? ? ? ? ¡ ¢ £ § ! ¨ $ © ' ª * « - ¬ 0 3 ® 6 ¯ 9 ° < ± ? ² B ³ E ´ H µ K · N » Q ¼ T À W Á Z  ] à ` Ä c Å f Ç i È l É o Ê r Ë u Í x Î { Ï ~ Ð ? Ñ ? Ó ? Ô ? Ö ? × ? Ø ? Ù ? Û ? Ü ? Ý ? Þ ¢ ß ¥ à ¨ â « ã ® ä ± æ ´ è · ê º ë ½ ì À í à î Æ ð É ñ Ì ò Ï ó Ò ô Õ õ Ø ö Û ø Þ ù á ä ç ê í ð ô ø ü $ % & ' $ ( ( ) , * 0 + 4 , 8 - < . @ / D 0 H 1 L 2 P 3 T 4 X 5 \ 9 ` ; d = h C l D o E r F u G z H } I ? J ? M ? P ? U ? V ? W ? X ? Y ? Z [ £ \ ¦ _ © b ¯ g ² h µ i ¸ j » k  l Å m È n Ë q Î t Ô u × v Ú { Ý | à } ã ~ ç ê ? í ? ð ? ó ? ö ? ù ? ý ? ? ? ? ? ? ? ? ? $ ) ¡ . ¢ 3 £ 8 ¥ = ¦ B § G ¨ L © Q ª V « [ ` ® e ¯ j ° o ± t ² y ³ ~ µ ? ¶ ? · ? ¸ ? ¹ ? º ? » ¡ ½ ¦ ¾ « ¿ ° À µ Á º  ¿ Ã Ä Å É Æ Î Ç Ó È Ø É Ý Ê â Ë ç Í ì Î ñ Ï ö Ð û Ñ Ò Ô Õ Ö × Ø Ù # Ú ( Û - Ý 2 Þ 7 ß < à A á F â K ã P ä U æ Z ç _ è d é i ê n ë s ì x í } ï ? ð ? ñ ? ò ? ó ? ô ? ö ÷ ¥ ø ª ù ¯ ú ´ û ¹ ý ¾ þ à ÿ È Í Ò × Ü á æ ë ð õ ú ÿ " ' , 1 6 ; @ E J O T ! 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