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d i s e r v _ v _ b 8 _ v 2 _ p c i _ d i s p D i a l o g i c D i v a S e r v e r V - 4 B R I - 8 ! D I S E R V _ P 3 0 _ V 2 _ P C I _ D I S P 0
d i s e r v _ p 3 0 _ v 2 _ p c i _ d i s p a 0% D i a l o g i c D i v a S e r v e r P R I 2 . 0 ( P C I ) m D I S E R V _ B 2 _ P C I _ V 2 _ D I S P d i s e r v _ b 2 _ p c i _ v 2 _ d i s p D i a l o g i c D i v a S e r v e r B R I - 2 M 2 . 0 ( P C I ) D I S E R V _ V _ B 2 _ P C I _ V 2 _ D I S P 8 d i s e r v _ v _ b 2 _ p c i _ v 2 _ d i s p D i a l o g i c D i v a S e r v e r V - B R I - 2 ( D I S E R V _ B 2 F _ P C I _ V 2 _ D I S P m d i s e r v _ b 2 f _ p c i _ v 2 _ d i s p e D i a l o g i c D i v a S e r v e r 2 F X D I S E R V _ P 8 _ E 1 T 1 _ V 3 _ P C I _ D I S P (
d i s e r v _ p 8 _ e 1 t 1 _ v 3 _ p c i _ d i s p _ D i a l o g i c D i v a S e r v e r P R I / E 1 / T 1 - 8 ( D I S E R V _ P 2 4 _ T 1 _ V 3 _ P C I _ D I S P @ d i s e r v _ p 2 4 _ t 1 _ v 3 _ p c i _ d i s p dH D i a l o g i c D i v a S e r v e r P R I / T 1 - 2 4 8 D I S E R V _ P 3 0 _ E 1 _ V 3 _ P C I _ D I S P d i s e r v _ p 3 0 _ e 1 _ v 3 _ p c i _ d i s p D i a l o g i c D i v a S e r v e r P R I / E 1 - 3 0 m D I S E R V _ V _ P _ E 1 T 1 _ V 3 _ P C I _ D I S P d i s e r v _ v _ p _ e 1 t 1 _ v 3 _ p c i _ d i s p D i a l o g i c D i v a S e r v e r P R I / E 1 / T 1 D D I S E R V _ V _ P 2 4 _ T 1 _ V 3 _ P C I _ D I S P d d i s e r v _ v _ p 2 4 _ t 1 _ v 3 _ p c i _ d i s p > D i a l o g i c D i v a S e r v e r V - P R I / T 1 - 2 4 - D I S E R V _ V _ P 3 0 _ E 1 _ V 3 _ P C I _ D I S P $ d i s e r v _ v _ p 3 0 _ e 1 _ v 3 _ p c i _ d i s p J D i a l o g i c D i v a S e r v e r V - P R I / E 1 - 3 0 P D I S E R V _ A N A L O G _ 4 P O R T _ D I S P 4 d i s e r v _ a n a l o g _ 4 p o r t _ d i s p R 0 D i a l o g i c D i v a S e r v e r A n a l o g - 4 P c LP D I S E R V _ A N A L O G _ 8 P O R T _ D I S P G d i s e r v _ a n a l o g _ 8 p o r t _ d i s p X L D i a l o g i c D i v a S e r v e r A n a l o g - 8 P 5 D I S E R V _ V _ A N A L O G _ 4 P O R T _ D I S P X L d i s e r v _ v _ a n a l o g _ 4 p o r t _ d i s p L D i a l o g i c D i v a S e r v e r V - A n a l o g - 4 P a X! D I S E R V _ V _ A N A L O G _ 8 P O R T _ D I S P d i s e r v _ v _ a n a l o g _ 8 p o r t _ d i s p G D i a l o g i c D i v a S e r v e r V - A n a l o g - 8 P 4 D I S E R V _ C O M B I N E D _ D I S P k d i s e r v _ c o m b i n e d _ d i s p e @ D i a l o g i c D i v a S e r v e r C o m b i n e d A d a p t e r D I V A _ D I S P | d i v a _ d i s p D i a l o g i c D r i v e r f o r a l l D I V A P n P c a r d s 4 D I V A S R V _ D I S P F d i v a s r v _ d i s p 8 D i a l o g i c D r i v e r f o r a l l D i v a S e r v e r P n P c a r d s D I V A C O _ D I S P d i v a c o _ d i s p j D i a l o g i c C o n n e c t i o n O r i e n t e d D r i v e r f o r a l l D i v a P n P c a r d s r D I V A C O S R V _ D I S P r T d i v a c o s r v _ d i s p _ D i a l o g i c C o n n e c t i o n O r i e n t e d D r i v e r f o r a l l D i v a S e r v e r P n P c a r d s M A I N T _ D I S P $ m a i n t _ d i s p D i a l o g i c M a i n t e n a n c e D r i v e r C A P I _ D I S P c a p i _ d i s p D i a l o g i c C A P I 2 . 0 D r i v e r D C A P I 2 0 c a p i 2 0 S E R V E R _ D I S K _ 1 _ L A B E L ( s e r v e r _ d i s k _ 1 _ l a b e l D i v a S e r v e r f o r W i n d o w s S e t u p n R E G _ S Z r e g _ s z F 0 x 0 0 0 0 0 0 0 0 R E G _ S Z _ N C L O B r e g _ s z _ n c l o b l 0 x 0 0 0 0 0 0 0 2 R E G _ M S Z ` r e g _ m s z " 0 x 0 0 0 1 0 0 0 0 R E G _ M S Z _ N C L O B r e g _ m s z _ n c l o b 6 0 x 0 0 0 1 0 0 0 2 R E G _ E S Z r e g _ e s z 0 x 0 0 0 2 0 0 0 0 ! R E G _ D W D r e g _ d w ( 0 x 0 0 0 1 0 0 0 1 R E G _ D W _ N C L O B r e g _ d w _ n c l o b 0 x 0 0 0 1 0 0 0 3 P C I p c i Y 5 N C F _ P H Y S I C A L n c f _ p h y s i c a l 0 x 0 0 0 4 G E N E R I C _ I S D N S W I T C H T Y P E S X g e n e r i c _ i s d n s w i t c h t y p e s <T 0 x 7 3 D E B A S I C _ C A R D _ M A S K b a s i c _ c a r d _ m a s k 0 x 0 0 0 0 0 0 3 1 B A S I C _ C A R D _ P O T S _ M A S K 8 b a s i c _ c a r d _ p o t s _ m a s k ,= 0 x 0 0 0 3 0 0 3 1 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 $ C l a s s c l a s s N e t C l a s s G U I D D c l a s s g u i d N { 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 } D P r o v i d e r % M S % D r i v e r V e r d r i v e r v e r 0 6 / 2 1 / 2 0 0 6 c 6 . 1 . 7 6 0 0 . 1 6 3 8 5 s o u r c e d i s k s n a m e s 3 4 2 6 w i n d o w s c d s o u r c e d i s k s f i l e s 9 d i s r v c i . d l l d i s r v s u . d l l d i s r v p p . d l l d i t r a c e . e x e x l o g . e x e M d i a p i 2 6 4 . d l l m d i a p i 2 3 2 . d l l d i m a i n t . s y s T d i c o w a n s . s y s d i c a p i . s y s Da d s p d l o a d . b i n ! t e _ p r o t m . 2 q m Dr d s 4 b r i 2 . b i t t e _ p r o t m . p m 2 d s b r i 2 m . b i t d s b r i 2 f . b i t s d p 0 . 2 q 0 s d p 1 . 2 q 0 t e _ p r o t m . p m 3 d s p r i 3 3 1 . b i t t e _ p r o t m . a m d s a p 8 . b i t p m a n u f a c t u r e r % P R O V I D E R % t d i a l o g i c c o r p o r a t i o n t" % p r o v i d e r % H C a r d s N T a m d 6 4 k c a r d s . n t a m d 6 4 8U % D I S E R V _ B 8 _ V 2 _ P C I _ D I S P % d i a l o g i c d i v a s e r v e r 4 b r i - 8 m 2 . 0 ( p c i ) # % d i s e r v _ b 8 _ v 2 _ p c i _ d i s p % D I S E R V _ B 8 _ V 2 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 3 & S U B S Y S _ E 0 1 3 1 1 3 3 % D I S E R V _ V _ B 8 _ V 2 _ P C I _ D I S P %
d i a l o g i c d i v a s e r v e r v - 4 b r i - 8 T$ % d i s e r v _ v _ b 8 _ v 2 _ p c i _ d i s p % D I S E R V _ V _ B 8 _ V 2 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 3 & S U B S Y S _ 1 3 0 0 1 1 3 3 % D I S E R V _ P 3 0 _ V 2 _ P C I _ D I S P % < d i a l o g i c d i v a s e r v e r p r i 2 . 0 ( p c i ) % % d i s e r v _ p 3 0 _ v 2 _ p c i _ d i s p % D I S E R V _ P 3 0 _ V 2 _ P C I 2 P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 5 & S U B S Y S _ E 0 1 5 1 1 3 3 % D I S E R V _ B 2 _ P C I _ V 2 _ D I S P % d i a l o g i c d i v a s e r v e r b r i - 2 m 2 . 0 ( p c i ) & % d i s e r v _ b 2 _ p c i _ v 2 _ d i s p % D I S E R V _ B 2 _ V 2 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 8 & S U B S Y S _ E 0 1 8 1 1 3 3 c % D I S E R V _ V _ B 2 _ P C I _ V 2 _ D I S P % d i a l o g i c d i v a s e r v e r v - b r i - 2 ' % d i s e r v _ v _ b 2 _ p c i _ v 2 _ d i s p % D I S E R V _ V _ B 2 _ V 2 _ P C I 8: P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 8 & S U B S Y S _ 1 8 0 0 1 1 3 3 <k % D I S E R V _ B 2 F _ P C I _ V 2 _ D I S P % H
d i a l o g i c d i v a s e r v e r 2 f x ) % d i s e r v _ b 2 f _ p c i _ v 2 _ d i s p % D I S E R V _ B 2 F _ V 2 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 A & S U B S Y S _ E 0 1 A 1 1 3 3 K % D I S E R V _ P 8 _ E 1 T 1 _ V 3 _ P C I _ D I S P %
d i a l o g i c d i v a s e r v e r p r i / e 1 / t 1 - 8 0* % d i s e r v _ p 8 _ e 1 t 1 _ v 3 _ p c i _ d i s p % D I S E R V _ P 8 _ V 3 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 C & S U B S Y S _ 1 C 0 1 1 1 3 3 ^ % D I S E R V _ P 2 4 _ T 1 _ V 3 _ P C I _ D I S P % d i a l o g i c d i v a s e r v e r p r i / t 1 - 2 4 p+ % d i s e r v _ p 2 4 _ t 1 _ v 3 _ p c i _ d i s p % D I S E R V _ P 2 4 _ V 3 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 C & S U B S Y S _ 1 C 0 2 1 1 3 3 % D I S E R V _ P 3 0 _ E 1 _ V 3 _ P C I _ D I S P % d d i a l o g i c d i v a s e r v e r p r i / e 1 - 3 0 , % d i s e r v _ p 3 0 _ e 1 _ v 3 _ p c i _ d i s p % D I S E R V _ P 3 0 _ V 3 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 C & S U B S Y S _ 1 C 0 3 1 1 3 3 @ % D I S E R V _ V _ P _ E 1 T 1 _ V 3 _ P C I _ D I S P % d i a l o g i c d i v a s e r v e r p r i / e 1 / t 1 - % d i s e r v _ v _ p _ e 1 t 1 _ v 3 _ p c i _ d i s p % D I S E R V _ V _ P _ V 3 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 C & S U B S Y S _ 1 C 0 4 1 1 3 3 n % D I S E R V _ V _ P 2 4 _ T 1 _ V 3 _ P C I _ D I S P % d i a l o g i c d i v a s e r v e r v - p r i / t 1 - 2 4 R / % d i s e r v _ v _ p 2 4 _ t 1 _ v 3 _ p c i _ d i s p % D I S E R V _ V _ P 2 4 _ V 3 _ P C I i P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 C & S U B S Y S _ 1 C 0 5 1 1 3 3 % D I S E R V _ V _ P 3 0 _ E 1 _ V 3 _ P C I _ D I S P % d i a l o g i c d i v a s e r v e r v - p r i / e 1 - 3 0 X0 % d i s e r v _ v _ p 3 0 _ e 1 _ v 3 _ p c i _ d i s p % D I S E R V _ V _ P 3 0 _ V 3 _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 C & S U B S Y S _ 1 C 0 6 1 1 3 3 m % D I S E R V _ A N A L O G _ 4 P O R T _ D I S P % T d i a l o g i c d i v a s e r v e r a n a l o g - 4 p 1 % d i s e r v _ a n a l o g _ 4 p o r t _ d i s p % D I S E R V _ A N A L O G _ 4 P O R T _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 2 4 & S U B S Y S _ E 0 2 4 1 1 3 3 ) % D I S E R V _ A N A L O G _ 8 P O R T _ D I S P % d i a l o g i c d i v a s e r v e r a n a l o g - 8 p 2 % d i s e r v _ a n a l o g _ 8 p o r t _ d i s p % D I S E R V _ A N A L O G _ 8 P O R T _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 2 8 & S U B S Y S _ E 0 2 8 1 1 3 3 H) % D I S E R V _ V _ A N A L O G _ 4 P O R T _ D I S P % d i a l o g i c d i v a s e r v e r v - a n a l o g - 4 p 4 % d i s e r v _ v _ a n a l o g _ 4 p o r t _ d i s p % D I S E R V _ V _ A N A L O G _ 4 P O R T _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 2 4 & S U B S Y S _ 2 4 0 0 1 1 3 3 0a % D I S E R V _ V _ A N A L O G _ 8 P O R T _ D I S P % d i a l o g i c d i v a s e r v e r v - a n a l o g - 8 p l5 % d i s e r v _ v _ a n a l o g _ 8 p o r t _ d i s p % D I S E R V _ V _ A N A L O G _ 8 P O R T _ P C I P C I \ V E N _ 1 1 3 3 & D E V _ E 0 2 8 & S U B S Y S _ 2 8 0 0 1 1 3 3 % D I S E R V _ C O M B I N E D _ D I S P % , d i a l o g i c d i v a s e r v e r c o m b i n e d a d a p t e r 6 % d i s e r v _ c o m b i n e d _ d i s p % D I S E R V _ R A S _ D R I V E R D i v a S e r v e r C o m b i n e d 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 7 e x c l u d e f r o m s e l e c t P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 3 (9 P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 5 P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 8 P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 A P C I \ V E N _ 1 1 3 3 & D E V _ E 0 1 C P C I \ V E N _ 1 1 3 3 & D E V _ E 0 2 4 P C I \ V E N _ 1 1 3 3 & D E V _ E 0 2 8 p r e i n s t a l l I n s t a l l S e r v i c e s 9 i n s t a l l s e r v i c e s P r e I n s t a l l . S e r v i c e s S t a r t S e r v i c e s : s t a r t s e r v i c e s D i M a i n t 9 p r e i n s t a l l . s e r v i c e s A d d S e r v i c e : a d d s e r v i c e > 1 S e r v i c e . D i m a i n t p o s t i n s t a l l P o s t I n s t a l l . S e r v i c e s X D i C a p i ; p o s t i n s t a l l . s e r v i c e s S e r v i c e . D i c a p i t7 d i s e r v _ r a s _ d r i v e r C A d d R e g \k a d d r e g C o m m o n . A d d R e g R a s O n l y . A d d R e g D I S E R V _ R A S _ D R I V E R . A d d R e g o 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 x 0 9 d i s e r v _ r a s _ d r i v e r . s e r v i c e s r D i C o w a n S r v 2 S e r v i c e . D I V A S R V \m C o m m o n . E v e n t L o g D< d i s e r v _ r a s _ d r i v e r . a d d r e g H K R V e n d o r S p e c i f i c C a r d T y p e N u m % R E G _ D W % p 0 N d i S e r v i c e d i s e r v _ r a s _ d r i v e r . c o i n s t a l l e r s C o p y F i l e s > c o p y f i l e s N o F i l e s . c f E C o I n s t a l l e r s . A d d R e g # d i s e r v _ b 8 _ v 2 _ p c i 4 x B r i . A d d R e g D I S E R V _ B 8 _ V 2 _ P C I . A d d R e g b D r v . c f D s p . c f D I S E R V _ B 8 _ V 2 . c f tY A p p l . c f W o w 6 4 D l l . c f S % N C F _ P H Y S I C A L % B u s T y p e @ b u s t y p e % P C I % d i s e r v _ b 8 _ v 2 _ p c i . s e r v i c e s D? d i s e r v _ b 8 _ v 2 _ p c i . a d d r e g N 5 3 d i s e r v _ b 8 _ v 2 _ p c i . h w D I S E R V _ B 8 _ V 2 _ P C I . H w . A d d R e g @ d i s e r v _ b 8 _ v 2 _ p c i . h w . a d d r e g r L o w e r F i l t e r s % R E G _ M S Z % N D P r o x y M d i s e r v _ b 8 _ v 2 _ p c i . c o i n s t a l l e r s r C o I n s t . c f % d i s e r v _ v _ b 8 _ v 2 _ p c i D I S E R V _ V _ B 8 _ V 2 _ P C I . A d d R e g d i s e r v _ v _ b 8 _ v 2 _ p c i . s e r v i c e s DB d i s e r v _ v _ b 8 _ v 2 _ p c i . a d d r e g @> 8 8 d i s e r v _ v _ b 8 _ v 2 _ p c i . h w ! D I S E R V _ V _ B 8 _ V 2 _ P C I . H w . A d d R e g ,C d i s e r v _ v _ b 8 _ v 2 _ p c i . h w . a d d r e g R d i s e r v _ v _ b 8 _ v 2 _ p c i . c o i n s t a l l e r s <& d i s e r v _ p 3 0 _ v 2 _ p c i 1 x P r i . A d d R e g D I S E R V _ P 3 0 _ V 2 _ P C I . A d d R e g $ D I S E R V _ P 3 0 _ V 2 . c f d i s e r v _ p 3 0 _ v 2 _ p c i . s e r v i c e s 8D d i s e r v _ p 3 0 _ v 2 _ p c i . a d d r e g P 5 4 d i s e r v _ p 3 0 _ v 2 _ p c i . h w D I S E R V _ P 3 0 _ V 2 _ P C I . H w . A d d R e g HE d i s e r v _ p 3 0 _ v 2 _ p c i . h w . a d d r e g q d i s e r v _ p 3 0 _ v 2 _ p c i . c o i n s t a l l e r s l' d i s e r v _ b 2 _ v 2 _ p c i " 1 x B r i . A d d R e g : D I S E R V _ B 2 _ V 2 _ P C I . A d d R e g x D I S E R V _ B 2 _ V 2 . c f d i s e r v _ b 2 _ v 2 _ p c i . s e r v i c e s LF d i s e r v _ b 2 _ v 2 _ p c i . a d d r e g 6 0 d i s e r v _ b 2 _ v 2 _ p c i . h w D I S E R V _ B 2 _ V 2 _ P C I . H w . A d d R e g HG d i s e r v _ b 2 _ v 2 _ p c i . h w . a d d r e g , d i s e r v _ b 2 _ v 2 _ p c i . c o i n s t a l l e r s ( d i s e r v _ v _ b 2 _ v 2 _ p c i ( D I S E R V _ V _ B 2 _ V 2 _ P C I . A d d R e g d i s e r v _ v _ b 2 _ v 2 _ p c i . s e r v i c e s ,H d i s e r v _ v _ b 2 _ v 2 _ p c i . a d d r e g 8 7 d i s e r v _ v _ b 2 _ v 2 _ p c i . h w D I S E R V _ V _ B 2 _ V 2 _ P C I . H w . A d d R e g I d i s e r v _ v _ b 2 _ v 2 _ p c i . h w . a d d r e g ` d i s e r v _ v _ b 2 _ v 2 _ p c i . c o i n s t a l l e r s ) d i s e r v _ b 2 f _ v 2 _ p c i dt D I S E R V _ B 2 F _ V 2 _ P C I . A d d R e g `V D I S E R V _ B 2 F _ V 2 . c f d i s e r v _ b 2 f _ v 2 _ p c i . s e r v i c e s J d i s e r v _ b 2 f _ v 2 _ p c i . a d d r e g M 6 1 D i s a b l e d S e r v i c e s M a s k xf 0 x 0 f B d i s e r v _ b 2 f _ v 2 _ p c i . h w `^ D I S E R V _ B 2 F _ V 2 _ P C I . H w . A d d R e g PK d i s e r v _ b 2 f _ v 2 _ p c i . h w . a d d r e g PR d i s e r v _ b 2 f _ v 2 _ p c i . c o i n s t a l l e r s `- d i s e r v _ p 3 0 _ v 3 _ p c i D I S E R V _ P 3 0 _ V 3 _ P C I . A d d R e g D I S E R V _ P 3 0 _ V 3 . c f a d i s e r v _ p 3 0 _ v 3 _ p c i . s e r v i c e s 4L d i s e r v _ p 3 0 _ v 3 _ p c i . a d d r e g 7 0 b d i s e r v _ p 3 0 _ v 3 _ p c i . h w D I S E R V _ P 3 0 _ V 3 _ P C I . H w . A d d R e g DM d i s e r v _ p 3 0 _ v 3 _ p c i . h w . a d d r e g d i s e r v _ p 3 0 _ v 3 _ p c i . c o i n s t a l l e r s ,, d i s e r v _ p 2 4 _ v 3 _ p c i X 1 x P r i 2 4 . A d d R e g B D I S E R V _ P 2 4 _ V 3 _ P C I . A d d R e g d i s e r v _ p 2 4 _ v 3 _ p c i . s e r v i c e s LN d i s e r v _ p 2 4 _ v 3 _ p c i . a d d r e g 7 1 d i s e r v _ p 2 4 _ v 3 _ p c i . h w B D I S E R V _ P 2 4 _ V 3 _ P C I . H w . A d d R e g 4O d i s e r v _ p 2 4 _ v 3 _ p c i . h w . a d d r e g d i s e r v _ p 2 4 _ v 3 _ p c i . c o i n s t a l l e r s * d i s e r v _ p 8 _ v 3 _ p c i R D I S E R V _ P 8 _ V 3 _ P C I . A d d R e g d i s e r v _ p 8 _ v 3 _ p c i . s e r v i c e s P d i s e r v _ p 8 _ v 3 _ p c i . a d d r e g t_ 7 2 d i s e r v _ p 8 _ v 3 _ p c i . h w D I S E R V _ P 8 _ V 3 _ P C I . H w . A d d R e g P d i s e r v _ p 8 _ v 3 _ p c i . h w . a d d r e g d i s e r v _ p 8 _ v 3 _ p c i . c o i n s t a l l e r s 1 d i s e r v _ v _ p 3 0 _ v 3 _ p c i D I S E R V _ V _ P 3 0 _ V 3 _ P C I . A d d R e g d i s e r v _ v _ p 3 0 _ v 3 _ p c i . s e r v i c e s Q d i s e r v _ v _ p 3 0 _ v 3 _ p c i . a d d r e g ; 7 3 d i s e r v _ v _ p 3 0 _ v 3 _ p c i . h w D I S E R V _ V _ P 3 0 _ V 3 _ P C I . H w . A d d R e g R d i s e r v _ v _ p 3 0 _ v 3 _ p c i . h w . a d d r e g d i s e r v _ v _ p 3 0 _ v 3 _ p c i . c o i n s t a l l e r s / d i s e r v _ v _ p 2 4 _ v 3 _ p c i D I S E R V _ V _ P 2 4 _ V 3 _ P C I . A d d R e g d i s e r v _ v _ p 2 4 _ v 3 _ p c i . s e r v i c e s S d i s e r v _ v _ p 2 4 _ v 3 _ p c i . a d d r e g L 7 4 d i s e r v _ v _ p 2 4 _ v 3 _ p c i . h w D I S E R V _ V _ P 2 4 _ V 3 _ P C I . H w . A d d R e g T d i s e r v _ v _ p 2 4 _ v 3 _ p c i . h w . a d d r e g d i s e r v _ v _ p 2 4 _ v 3 _ p c i . c o i n s t a l l e r s . d i s e r v _ v _ p _ v 3 _ p c i D I S E R V _ V _ P _ V 3 _ P C I . A d d R e g d i s e r v _ v _ p _ v 3 _ p c i . s e r v i c e s U d i s e r v _ v _ p _ v 3 _ p c i . a d d r e g " 7 5 <! d i s e r v _ v _ p _ v 3 _ p c i . h w D I S E R V _ V _ P _ V 3 _ P C I . H w . A d d R e g V d i s e r v _ v _ p _ v 3 _ p c i . h w . a d d r e g h d i s e r v _ v _ p _ v 3 _ p c i . c o i n s t a l l e r s X2 d i s e r v _ a n a l o g _ 4 p o r t _ p c i 4 x A n a l o g . A d d R e g D I S E R V _ A N A L O G _ 4 P O R T _ P C I . A d d R e g D I S E R V _ A N A L O G . c f d i s e r v _ a n a l o g _ 4 p o r t _ p c i . s e r v i c e s W d i s e r v _ a n a l o g _ 4 p o r t _ p c i . a d d r e g N 7 7 d i s e r v _ a n a l o g _ 4 p o r t _ p c i . h w D I S E R V _ A N A L O G _ 4 P O R T _ P C I . H w . A d d R e g X d i s e r v _ a n a l o g _ 4 p o r t _ p c i . h w . a d d r e g d i s e r v _ a n a l o g _ 4 p o r t _ p c i . c o i n s t a l l e r s 4 d i s e r v _ v _ a n a l o g _ 4 p o r t _ p c i D I S E R V _ V _ A N A L O G _ 4 P O R T _ P C I . A d d R e g d i s e r v _ v _ a n a l o g _ 4 p o r t _ p c i . s e r v i c e s Y d i s e r v _ v _ a n a l o g _ 4 p o r t _ p c i . a d d r e g D] 8 9 d i s e r v _ v _ a n a l o g _ 4 p o r t _ p c i . h w = D I S E R V _ V _ A N A L O G _ 4 P O R T _ P C I . H w . A d d R e g $[ d i s e r v _ v _ a n a l o g _ 4 p o r t _ p c i . h w . a d d r e g j d i s e r v _ v _ a n a l o g _ 4 p o r t _ p c i . c o i n s t a l l e r s 3 d i s e r v _ a n a l o g _ 8 p o r t _ p c i 8 x A n a l o g . A d d R e g D I S E R V _ A N A L O G _ 8 P O R T _ P C I . A d d R e g $ d i s e r v _ a n a l o g _ 8 p o r t _ p c i . s e r v i c e s h\ d i s e r v _ a n a l o g _ 8 p o r t _ p c i . a d d r e g H 7 8 d i s e r v _ a n a l o g _ 8 p o r t _ p c i . h w d D I S E R V _ A N A L O G _ 8 P O R T _ P C I . H w . A d d R e g ] d i s e r v _ a n a l o g _ 8 p o r t _ p c i . h w . a d d r e g d i s e r v _ a n a l o g _ 8 p o r t _ p c i . c o i n s t a l l e r s 46 d i s e r v _ v _ a n a l o g _ 8 p o r t _ p c i D I S E R V _ V _ A N A L O G _ 8 P O R T _ P C I . A d d R e g d i s e r v _ v _ a n a l o g _ 8 p o r t _ p c i . s e r v i c e s ^ d i s e r v _ v _ a n a l o g _ 8 p o r t _ p c i . a d d r e g 9 0 d i s e r v _ v _ a n a l o g _ 8 p o r t _ p c i . h w D I S E R V _ V _ A N A L O G _ 8 P O R T _ P C I . H w . A d d R e g _ d i s e r v _ v _ a n a l o g _ 8 p o r t _ p c i . h w . a d d r e g d i s e r v _ v _ a n a l o g _ 8 p o r t _ p c i . c o i n s t a l l e r s < c o m m o n . a d d r e g N d i \ I n t e r f a c e s U p p e r R a n g e 8 % R E G _ S Z _ N C L O B % n d i s w a n P r i v I t e m U i d T# % P R I V I T E M I D _ C A R D % d I n s t a l l D i r P % D R V D I R % L a b e l % R E G _ S Z % D i v a f o r W i n d o w s - V e r s i o n 7 . 7 1 0 7 - 2 1 L o g g i n g % R E G _ D W _ N C L O B % ` C a l l b a c k P r e f i x C h e c k F C S 0 x 0 A 0 x 0 0 D i w a n F e a t u r e s I g n o r e C a l l b a c k N u m b e r F o r c e A n a l o g B c O n C a l l b a c k N o A n s w e r T i m e o u t t 0 x 1 4 N u m b e r C h e c k i n g \ N u m b e r C h e c k i n g F i l e N u m b e r C h e c k i n g S u b P a t h S h o r t h o l d M o d e S h o r t h o l d T i m e F i l e C o n f i g u r a t i o n < r a s o n l y . a d d r e g L o w e r R a n g e n o l o w e r W a n E n d p o i n t s I s d n N u m D C h a n n e l s I s d n M u l t i S u b s c r i b e r N u m b e r s % R E G _ M S Z _ N C L O B % ,F 1 x b r i . a d d r e g k i s d n I s d n S w i t c h T y p e s % G E N E R I C _ I S D N S W I T C H T Y P E S % I s d n S w i t c h T y p e 0 x 8 0 I s d n N u m B C h a n n e l s E 0 \ V e n d o r S p e c i f i c @ C a r d N a m e T # 0 C a r d T r a c e M a s k % B A S I C _ C A R D _ M A S K % $? 4 x b r i . a d d r e g 8 4 # 0 - 1 R 1 \ V e n d o r S p e c i f i c = # 0 - 2 xT 2 \ V e n d o r S p e c i f i c # 0 - 3 q 3 TV 3 \ V e n d o r S p e c i f i c # 0 - 4 D 1 x p r i . a d d r e g 3 0 2 3 (N 1 x p r i 2 4 . a d d r e g 0 x 4 W 4 x a n a l o g . a d d r e g he % B A S I C _ C A R D _ P O T S _ M A S K % D\ 8 x a n a l o g . a d d r e g 4= s e r v i c e . d i v a s r v D i s p l a y N a m e h d i s p l a y n a m e g % D I V A C O S R V _ D I S P % S e r v i c e T y p e <i s e r v i c e t y p e S t a r t T y p e ti s t a r t t y p e E r r o r C o n t r o l i e r r o r c o n t r o l S e r v i c e B i n a r y i 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 \ d i s d n \ d i c o w a n s . s y s % 1 2 % \ % D R V D I R % \ d i c o w a n s . s y s + L o a d O r d e r G r o u p j l o a d o r d e r g r o u p N d i s D e p e n d e n c i e s k d e p e n d e n c i e s ; A d d r e g S e r v i c e . D I V A S R V . A d d R e g pk s e r v i c e . d i v a s r v . a d d r e g T e x t M o d e F l a g s 0 x 0 0 0 1 X= c o m m o n . e v e n t l o g C o m m o n . E v e n t L o g . A d d R e g 0l c o m m o n . e v e n t l o g . a d d r e g E v e n t M e s s a g e F i l e % R E G _ E S Z % D : \ W i n d o w s \ S y s t e m 3 2 \ n e t e v e n t . d l l % 1 0 % \ S y s t e m 3 2 \ n e t e v e n t . d l l T y p e s S u p p o r t e d h 7 : s e r v i c e . d i m a i n t % M A I N T _ D I S P % D : \ W i n d o w s \ s y s t e m 3 2 \ D R I V E R S \ d i s d n \ d i m a i n t . s y s Xi % 1 2 % \ % D R V D I R % \ d i m a i n t . s y s S e r v i c e . D i m a i n t . A d d R e g dn s e r v i c e . d i m a i n t . a d d r e g P a r a m e t e r s S c r e e n D e b u g D e b u g B u f f e r S i z e 8 2 5 0 0 0 0 ; s e r v i c e . d i c a p i \ % C A P I _ D I S P % D : \ W i n d o w s \ s y s t e m 3 2 \ D R I V E R S \ d i s d n \ d i c a p i . s y s % 1 2 % \ % D R V D I R % \ d i c a p i . s y s X: D i m a i n t S e r v i c e . D i c a p i . A d d R e g (p s e r v i c e . d i c a p i . a d d r e g G r o u p % C A P I 2 0 % C o n t r o l l e r C o u n t D e v i c e N a m e M a n u f a c t u r e r E i c o n N e t w o r k s > c o i n s t a l l e r s . a d d r e g C o I n s t a l l e r s 3 2 d i s r v c i . d l l , C o D e v i c e I n s t a l l - E n u m P r o p P a g e s 3 2 d i s r v p p . d l l , E n u m P r o p P a g e s B c o i n s t . c f 0 x 6 0 > n o f i l e s . c f ? a p p l . c f 0A c a p i 2 0 6 4 . d l l ? w o w 6 4 d l l . c f > c a p i 2 0 3 2 . d l l x? d r v . c f ? d s p . c f ? d i s e r v _ b 8 _ v 2 . c f pD d i s e r v _ p 3 0 _ v 2 . c f F d i s e r v _ b 2 _ v 2 . c f 8J d i s e r v _ b 2 f _ v 2 . c f lL d i s e r v _ p 3 0 _ v 3 . c f W d i s e r v _ a n a l o g . c f d e s t i n a t i o n d i r s p[ D e f a u l t D e s t D i r t d e f a u l t d e s t d i r 1 1 1 0 S y s W o W 6 4 S y s t e m 3 2 \ D r i v e r s \ d i s d n S y s t e m 3 2 \ D r i v e r s \ % D R V D I R % s 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 6 / 2 1 / 2 0 0 6 ) ) `
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* + + ,, T, , d `- - . . . T/ / 0 0 1 L1 1 T X2 2 3 3 3 \4 4 5 5 46 l6 6 , t7 7 8 7 88 8 7 h8 8 7 8 8 7 8 8 7 8 8 7 (9 8 7 X9 8 7 7 9 9 9 8: : X: : : X: : : 9 9 ; 8: : H; : : H; : ; ; ; < < D< < |< < : : = ,= 4= X= = = = l > = > ,> > = > > > ; ; > ; ; < $? D? > > x? ? ? ? ? < |< D ,@ @ : : = ,= 4= X= = = = l @ = > ,> > = ; ; @ = lA tA A > > B ; ; > ; ; < $? DB > > x? ? ? ? ? < |< D ,@ @ : : = ,= 4= X= = = = l B = > ,> > = ; ; ,C = lA tA A > > B ; ; > ; ; < D 8D > > x? ? pD ? ? < |< D ,@ @ : : = ,= 4= X= = = = l E = > ,> > = ; ; HE = lA tA A > > B ; ; > ; ; < ,F LF > > x? ? F ? ? < |< D ,@ @ : : = ,= 4= X= = = = l G = > ,> > = ; ; HG = lA tA A > > B ; ; > ; ; < ,F ,H > > x? ? F ? ? < |< D ,@ @ : : = ,= 4= X= = = = l H = > ,> > = ; ; I = lA tA A > > B ; ; > ; ; < ,F J > > x? 8J ? ? < |< D ,@ @ : : = ,= 4= X= = = = l J = = J l K = > ,> > = ; ; PK = lA tA A > > B ; ; > ; ; < D 4L > > x? ? lL ? ? < |< D ,@ @ : : = ,= 4= X= = = = l M = > ,> > = ; ; DM = lA tA A > > B ; ; > ; ; < (N LN > > x? ? lL ? ? < |< D ,@ @ : : = ,= 4= X= = = = l N = > ,> > = ; ; 4O = lA tA A > > B ; ; > ; ; < D P > > x? ? lL ? ? < |< D ,@ @ : : = ,= 4= X= = = = l P = > ,> > = ; ; P = lA tA A > > B ; ; > ; ; < D Q > > x? ? lL ? ? < |< D ,@ @ : : = ,= 4= X= = = = l R = > ,> > = ; ; R = lA tA A > > B ; ; > ; ; < (N S > > x? ? lL ? ? < |< D ,@ @ : : = ,= 4= X= = = = l xT = > ,> > = ; ; T = lA tA A > > B ; ; > ; ; < D U > > x? ? lL ? ? < |< D ,@ @ : : = ,= 4= X= = = = l TV = > ,> > = ; ; V = lA tA A > > B ; ; > ; ; < W W > > x? ? W ? ? < |< D ,@ @ : : = ,= 4= X= = = = l X = > ,> > = ; ; X = lA tA A > > B ; ; > ; ; < W Y > > x? ? W ? ? < |< D ,@ @ : : = ,= 4= X= = = = l Z = > ,> > = ; ; $[ = lA tA A > > B ; ; > ; ; < D\ h\ > > x? ? W ? ? < |< D ,@ @ : : = ,= 4= X= = = = l 8] = > ,> > = ; ; ] = lA tA A > > B ; ; > ; ; < D\ ^ > > x? ? W ? ? < |< D ,@ @ : : = ,= 4= X= = = = l t_ = > ,> > = ; ; _ = lA tA A > > B ; ; > = ` ` D 0a = = Da lA = = a lA h = = a a = = 8b : = = pb D lA = = b b = = J b = = b b = = b b = = c b = = Pc tc = = c b = = c D lA = = c D lA = = d b = = $d b = = Dd : = ` d D d = lA d : = lA d l : = > e lA = ` d D e = lA e l = lA e f = lA d ,= = lA d l : = > (f l ,= = > e lA = Pf xf D f = Pf f = ` d D e = lA e l = lA e f = lA d g = lA d l g = > (f l ,= = > e lA = Pf xf D g = Pf f = : (f l ,= = : e lA = $g xf D Lg = $g f = ,= (f l ,= = ,= e lA = \g xf D g = \g f = g (f l ,= = g e lA = g xf D g = g f = ` d D e = lA e l = lA e f = lA d g = lA d l : = > (f l h = > e lA = Pf xf D f = Pf f = ` d D e = lA e l = lA e 0h = lA d h = lA d l : = > (f l h = > e lA = Pf xf D f = Pf f = ` d D d = lA d g = > e lA = Pf xf D f = Pf f = ` d D d = lA d g = > e lA = Pf xf D f = Pf f h h Xi <i : i ti g i i : j i $j j j k <k k A ; \k pk = lA k l k ; ; 0l = lA l ( l = lA \m l m h h \ Xi <i : i ti > i i : j i m ; ; dn = n n > = n o (o h h Xi <i : i ti ,= i i : j i |o <k k p ; ; (p = lA p = n 8b : = n p > = n p D H; = n p D q = lA `q q = lA q q lA lA 4r lA lA 0h lA lA 4r 0 lA lA 0h L lA lA 0h tr d lA 0h r lA 0h lA lA 0h lA lA 0h lA lA 0h lA lA 0h ! lA lA 0h <! lA lA 0h X! lA lA 0h ! lA lA 0h x! lA lA 0h ! lA lA 0h ! lA lA 0h ! lA lA 0h ! lA lA 0h ! lA lA 0h " lA lA 0h " lA lA 0h <" lA lA 0h (t t Lt r B Lt Dr > Lt `r ? Lt r ? Xt dt r x? Xt |t r ? Xt |t Ds F Xt |t hs 8J Xt |t r ? Xt |t s pD Xt |t s lL Xt |t s W Xt |t , \ D t T @ h x `
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