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1 0 0 m b - f u l l - d u p l e x - a A u t o N e g o t i a t e f o r 1 0 0 F D d 8? 1 0 0 0 M b - F u l l - D u p l e x - A o
1 0 0 0 m b - f u l l - d u p l e x - a r A u t o N e g o t i a t e f o r 1 0 0 0 F D N u m R f d 0 n u m r f d R e c e i v e B u f f e r s N u m H w T c b m | n u m h w t c b M T r a n s m i t B u f f e r s S i S G b e . D e v i c e D e s c s i s g b e . d e v i c e d e s c S i S 1 9 1 E t h e r n e t C o n t r o l l e r T1 S i S G b e . D e v i c e D e s c 1 o ` s i s g b e . d e v i c e d e s c 1 . S i S 1 9 1 1 0 0 0 / 1 0 0 / 1 0 E t h e r n e t D e v i c e v 1 S i S G b e . D e v i c e D e s c 2 2 s i s g b e . d e v i c e d e s c 2 D S i S 1 9 0 1 0 0 / 1 0 E t h e r n e t D e v i c e S i S G b e . D e v i c e D e s c 3 o s i s g b e . d e v i c e d e s c 3 e S i S 1 9 1 1 0 0 / 1 0 E t h e r n e t D e v i c e S i S G b e . D e v i c e D e s c 4 M 4 s i s g b e . d e v i c e d e s c 4 M S i S 1 9 1 E t h e r n e t D e v i c e r S i S G b e . D e v i c e D e s c 5 A s i s g b e . d e v i c e d e s c 5 n S i S E t h e r n e t C o n t r o l l e r S i S G b e . S e r v i c e . D i s p N a m e L s i s g b e . s e r v i c e . d i s p n a m e / S i S 1 9 1 / S i S 1 9 0 E t h e r n e t D e v i c e N D I S 6 . 0 D r i v e r D/ D i s k D e s c r i p t i o n d i s k d e s c r i p t i o n S i S D r i v e r D i s k 1 W a k e u p L i n k l w a k e u p l i n k W a k e o n L i n k C h a n g e d W a k e u p M a g i c w a k e u p m a g i c W a k e o n M a g i c P a c k e t R e c e i v e d W a k e u p F r a m e d w a k e u p f r a m e W a k e o n W a k e P a t t e r n R e c e i v e d b P h y L o w P o w e r f b p h y l o w p o w e r d P o w e r S a v i n g f E n a b l e d < e n a b l e d B D i s a b l e d A d d i s a b l e d 0 T x E n a b l e d D t x e n a b l e d C R x E n a b l e d V r x e n a b l e d G T x R x E n a b l e d t x r x e n a b l e d T x & R x E n a b l e d $ R x T x E n a b l e d h r x t x e n a b l e d D R x & T x E n a b l e d P 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 P r i o r i t y & V L A N P r i o r i t y V L A N T a g 0 v 8 p 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 D i s a b l e d f ( P r i o r i t y V L A N T a g 1 . p r i o r i t y v l a n t a g 1 e P r i o r i t y E n a b l e d e P r i o r i t y V L A N T a g 2 m 8 p r i o r i t y v l a n t a g 2 V L A N E n a b l e d a P r i o r i t y V L A N T a g 3 e p r i o r i t y v l a n t a g 3 i P r i o r i t y & V L A N E n a b l e d F l o w C t r l , f l o w c t r l y F l o w C o n t r o l B u r s t E n | b u r s t e n B u r s t T r a n s f e r L a r g e S e n d l a r g e s e n d L a r g e S e n d O f f l o a d ( I P v 4 ) $ I p v 4 C h e c k s u m O f f l o a d 0 i p v 4 c h e c k s u m o f f l o a d I P v 4 C h e c k s u m O f f l o a d T c p I p v 4 O f f l o a d S t c p i p v 4 o f f l o a d f T C P C h e c k s u m O f f l o a d ( I P v 4 ) U d p I p v 4 O f f l o a d m < u d p i p v 4 o f f l o a d a U D P C h e c k s u m O f f l o a d ( I P v 4 ) X N e t w o r k A d d r e s s n e t w o r k a d d r e s s 6 ) N e t w o r k A d d r e s s J u m b o F r a m e , j u m b o f r a m e e 0 J u m b o P a c k e t w T h o l d t h o l d T x T h r e s h o l d _ 1 _ 4 1 / 4 2 _ 4 X? 2 / 4 @ 3 _ 4 3 / 4 4 _ 4 4 / 4 I n t A u t o T u n e $ i n t a u t o t u n e I n t e r r u p t M o d e r a t i o n r T x C l k S e l e c t t x c l k s e l e c t T x C l o c k S e l e c t I n t e r n a l C i n t e r n a l u I n t e r n a l C l o c k p 4 E x t e r n a l r < e x t e r n a l 3 E x t e r n a l C l o c k f v e r s i o n S i g n a t u r e s i g n a t u r e $ W i n d o w s N T $ a C l a s s c l a s s N e t 2 C l a s s G U I D 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 p r o v i d e r % M S F T % n C o m p a t i b l e c o m p a t i b l e T 1 D r i v e r V e r ( d r i v e r v e r lD 0 2 / 2 6 / 2 0 0 9 = 1 2 . 0 . 1 0 3 9 . 1 6 8 0 m a n u f a c t u r e r a % S i S % d s i l i c o n i n t e g r a t e d s y s t e m s c o r p . a % s i s % N T a m d 6 4 c o n t r o l f l a g s E x c l u d e F r o m S e l e c t P! e x c l u d e f r o m s e l e c t * s i s . n t a m d 6 4 * % S i S G b e . D e v i c e D e s c 1 % s i s 1 9 1 1 0 0 0 / 1 0 0 / 1 0 e t h e r n e t d e v i c e Z ! % s i s g b e . d e v i c e d e s c 1 % 3 S i S G b e L H . n d i P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 S i S G b e 3 L H . n d i P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 0 1 9 1 1 0 3 9 & R E V _ 0 0 > P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 1 B 8 2 1 0 1 9 & R E V _ 0 0 c % S i S G b e . D e v i c e D e s c 2 % \ \ s i s 1 9 0 1 0 0 / 1 0 e t h e r n e t d e v i c e # % s i s g b e . d e v i c e d e s c 2 % c S i S G b e 2 L H . n d i P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 0 P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 0 & S U B S Y S _ 0 1 9 0 1 0 3 9 % S i S G b e . D e v i c e D e s c 3 % R s i s 1 9 1 1 0 0 / 1 0 e t h e r n e t d e v i c e $ % s i s g b e . d e v i c e d e s c 3 % P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 8 1 3 9 1 0 4 3 S i S G b e 2 1 L H . n d i P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ C 1 0 B 1 6 3 1 & R E V _ 0 2 ' P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 1 B 1 8 1 0 1 9 P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 1 B 9 B 1 0 1 9 % S i S G b e . D e v i c e D e s c 4 % C s i s 1 9 1 e t h e r n e t d e v i c e r & % s i s g b e . d e v i c e d e s c 4 % 8 P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ E 0 0 0 1 4 5 8 P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 5 0 0 4 1 4 5 8 H % S i S G b e . D e v i c e D e s c % $ s i s 1 9 1 e t h e r n e t c o n t r o l l e r G (( % s i s g b e . d e v i c e d e s c % P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & R E V _ 0 2 3 + P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 0 1 9 1 1 0 3 9 & R E V _ 0 2 > P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 7 3 1 7 1 4 6 2 & R E V _ 0 2 > P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 0 5 9 4 1 7 F F & R E V _ 0 2 N S i S G b e 5 L H . n d i P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 0 1 9 1 1 8 4 9 & R E V _ 0 2 > > % S i S G b e . D e v i c e D e s c 5 % s i s e t h e r n e t c o n t r o l l e r * % s i s g b e . d e v i c e d e s c 5 % P S i S G b e 4 L H . n d i P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 1 1 1 0 1 7 3 4 & R E V _ 0 2 > P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 1 1 2 5 1 7 3 4 & R E V _ 0 2 O P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 1 8 1 C 1 0 4 3 & R E V _ 0 2 P C I \ V E N _ 1 0 3 9 & D E V _ 0 1 9 1 & S U B S Y S _ 2 0 1 6 1 B 0 A & R E V _ 0 2 / p" s i s g b e l h . n d i f C h a r a c t e r i s t i c s , c h a r a c t e r i s t i c s 0! 0 x 8 4 9 B u s T y p e H- b u s t y p e 5 A d d R e g < x- a d d r e g S i S G b e . r e g C S i S G i g a . r e g S i S N T 5 1 . r e g S i S P h y D i s . r e g C o p y F i l e s . c o p y f i l e s S i S G b e L H . C o p y F i l e s 0 = * I f T y p e p. * i f t y p e 6 E * M e d i a T y p e 4 . * m e d i a t y p e r 0 @ * P h y s i c a l M e d i a T y p e 8 . * p h y s i c a l m e d i a t y p e 1 4 l s i s g b e l h . n d i . s e r v i c e s \ A d d S e r v i c e > t/ a d d s e r v i c e 6 S i S G b e L H < 2 S i S G b e L H . S e r v i c e r LG c o m m o n . E v e n t L o g @$ s i s g b e 2 l h . n d i s i s g b e 2 l h . n d i . s e r v i c e s H % s i s g b e 2 1 l h . n d i c S i S P h y E n . r e g L s i s g b e 2 1 l h . n d i . s e r v i c e s " s i s g b e 3 l h . n d i S i S C l k . r e g 0 s i s g b e 3 l h . n d i . s e r v i c e s f 0+ s i s g b e 4 l h . n d i s i s g b e 4 l h . n d i . s e r v i c e s , * s i s g b e 5 l h . n d i t1 S i S A u t o F o r c e . r e g e s i s g b e 5 l h . n d i . s e r v i c e s 0 - s i s g b e . r e g 0 # H K R N d i \ p a r a m s \ * S p e e d D u p l e x P a r a m D e s c 0 % S p e e d D u p l e x % d e f a u l t t y p e 0 ? e n u m R N d i \ p a r a m s \ * S p e e d D u p l e x \ e n u m % A u t o D e t e c t % , % 1 0 M b - H a l f - D u p l e x % s % 1 0 M b - F u l l - D u p l e x % , 3 % 1 0 0 M b - H a l f - D u p l e x % 4 % 1 0 0 M b - F u l l - D u p l e x % N d i \ p a r a m s \ * F l o w C o n t r o l \ % F l o w C t r l % 0 N d i \ p a r a m s \ * F l o w C o n t r o l \ e n u m , % D i s a b l e d % , 6 % R x T x E n a b l e d % N d i \ p a r a m s \ * L s o V 1 I P v 4 $' % L a r g e S e n d % ! N d i \ p a r a m s \ * L s o V 1 I P v 4 \ e n u m 0 % E n a b l e d % PB N 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 % I p v 4 C h e c k s u m O f f l o a d % N 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 0 % T x E n a b l e d % 0 4 % R x E n a b l e d % o D % T x R x E n a b l e d % 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 H % T c p I p v 4 O f f l o a d % c 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 ` 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 0 % U d p I p v 4 O f f l o a d % 0 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 N d i \ p a r a m s \ N e t w o r k A d d r e s s 8 % N e t w o r k A d d r e s s % " e d i t " 0 0 0 0 0 0 0 0 0 0 0 0 E L i m i t T e x t 1 2 , U p p e r C a s e O p t i o n a l " N d i \ p a r a m s \ * R e c e i v e B u f f e r s 0
% N u m R f d % 0 C 2 5 6 m i n 8 % m a x 0 0 0 0 1 0 2 4 s t e p 0 B a s e B 1 0 0 I n t D N d i \ p a r a m s \ * T r a n s m i t B u f f e r s 2 % N u m H w T c b % 0 0 0 0 8 1 9 2 0 N d i \ p a r a m s \ T h o l d K % T h o l d % N d i \ p a r a m s \ T h o l d \ e n u m % 1 _ 4 % \- % 2 _ 4 % P; % 3 _ 4 % = % 4 _ 4 % l= N 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 % I n t A u t o T u n e % N 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 N d i \ p a r a m s \ * P 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 % N 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 0 0 % P r i o r i t y V L A N T a g 0 % R 2 % P r i o r i t y V L A N T a g 1 % B % P r i o r i t y V L A N T a g 2 % 0 0 % P r i o r i t y V L A N T a g 3 % e N d i \ p a r a m s \ W a k e u p L i n k t % W a k e u p L i n k % 0 N d i \ p a r a m s \ W a k e u p L i n k \ e n u m s N d i \ p a r a m s \ W a k e u p M a g i c , % W a k e u p M a g i c % N d i \ p a r a m s \ W a k e u p M a g i c \ e n u m N d i \ p a r a m s \ W a k e u p F r a m e , 2 % W a k e u p F r a m e % N d i \ p a r a m s \ W a k e u p F r a m e \ e n u m - s i s g i g a . r e g N d i \ p a r a m s \ * J u m b o P a c k e t % J u m b o F r a m e % " 1 5 0 0 , P 9 5 0 0 1 5 0 0 N d i \ p a r a m s \ B u r s t E n , L2 % B u r s t E n % N d i \ p a r a m s \ B u r s t E n \ e n u m 0 s i s p h y e n . r e g 0 N d i \ p a r a m s \ b P h y L o w P o w e r % b P h y L o w P o w e r % 1 N d i \ p a r a m s \ b P h y L o w P o w e r \ e n u m , - s i s p h y d i s . r e g 1 s i s a u t o f o r c e . r e g 0 % 1 0 M b - H a l f - D u p l e x - A % 0 lF % 1 0 M b - F u l l - D u p l e x - A % , 7 % 1 0 0 M b - H a l f - D u p l e x - A % % 1 0 0 M b - F u l l - D u p l e x - A % (5 9 : % 1 0 0 0 M b - F u l l - D u p l e x - A % 0 1 s i s c l k . r e g 0 N d i \ p a r a m s \ T x C l k S e l e c t e % T x C l k S e l e c t % N d i \ p a r a m s \ T x C l k S e l e c t \ e n u m % I n t e r n a l % K % E x t e r n a l % - s i s n t 5 1 . r e g N d i S e r v i c e 7 N d i \ I n t e r f a c e s
U p p e r R a n g e e n d i s 5 L o w e r R a n g e e t h e r n e t 0 / s i s g b e l h . s e r v i c e K D i s p l a y N a m e C d i s p l a y n a m e % S i S G b e . S e r v i c e . D i s p N a m e % S e r v i c e T y p e D s e r v i c e t y p e S t a r t T y p e TD s t a r t t y p e E r r o r C o n t r o l , D e r r o r c o n t r o l s S e r v i c e B i n a r y D s e r v i c e b i n a r y D : \ W i n d o w s \ s y s t e m 3 2 \ D R I V E R S \ S i S G 6 6 4 . s y s l< % 1 2 % \ S i S G 6 6 4 . s y s 0 L o a d O r d e r G r o u p 0 E l o a d o r d e r g r o u p s N D I S < / c o m m o n . e v e n t l o g c o m m o n . A d d E v e n t L o g . r e g
E c o m m o n . a d d e v e n t l o g . r e g , p, 1 E v e n t M e s s a g e F i l e 0 0 x 0 0 0 2 0 0 0 0 0 % 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 0 % % 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 n T y p e s S u p p o r t e d 1 F 0 x 0 0 0 1 0 0 0 1 0 D. s i s g b e l h . c o p y f i l e s
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@2 2 A .
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