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��[ V e r s i o n ]
S i g n a t u r e = " $ W I N D O W S N T $ "
C l a s s = I n f r a r e d
C l a s s G u i d = { 6 b d d 1 f c 5 - 8 1 0 f - 1 1 d 0 - b e c 7 - 0 8 0 0 2 b e 2 0 9 2 f }
P r o v i d e r = % M S F T %
D r i v e r V e r = 0 6 / 2 1 / 2 0 0 6 , 1 0 . 0 . 1 9 0 4 1 . 1
[ C l a s s I n s t a l l 3 2 ]
A d d R e g = C l a s s I n s t a l l _ A d d R e g
[ C l a s s I n s t a l l 3 2 . C o n f i g u r a t i o n ]
A d d R e g = C l a s s C o n f i g u r a t i o n _ A d d R e g
[ C l a s s I n s t a l l _ A d d R e g ]
H K R , , , , " @ % % S y s t e m R o o t % % \ S y s t e m 3 2 \ N e t C f g x . d l l , - 1 5 0 1 "
H K R , , U p p e r F i l t e r s , % R E G _ M U L T I _ S Z _ A P P E N D % , " I R E N U M "
H K R , , E n u m P r o p P a g e s 3 2 , , " N e t C f g x . d l l , N e t P r o p P a g e P r o v i d e r "
H K R , , I c o n P a t h , % R E G _ M U L T I _ S Z % , " % % S y s t e m R o o t % % \ S y s t e m 3 2 \ d d o r e s . d l l , - 2 3 8 1 "
H K R , , L o w e r L o g o V e r s i o n , , 5 . 2
H K R , , C o n f i g u r e S c h e m a S e t t i n g s , , 1
H K R , , C o n f i g N o t i f y W n f T r i g g e r s , % R E G _ B I N A R Y % , 7 5 , 0 8 , B C , A 3 , 2 3 , 0 A , 8 F , 1 2 ; W N F _ N D I S _ A D A P T E R _ A R R I V A L
[ C l a s s C o n f i g u r a t i o n _ A d d R e g ]
H K R , D r i v e r , D r i v e r U p d a t e d , % R E G _ D W O R D % , 1
H K R , P r o p e r t i e s , " { 5 4 0 b 9 4 7 e - 8 b 4 0 - 4 5 b c - a 8 a 2 - 6 a 0 b 8 9 4 c b d a 2 } , 1 3 , 0 x 1 1 " , % R E G _ D W O R D % , 1 ; D E V P K E Y _ D e v i c e _ P o s t I n s t a l l I n P r o g r e s s
[ S t r i n g s ]
; l o c a l i z a b l e s t r i n g s
M S F T = " M i c r o s o f t "
; n o n - l o c a l i z a b l e s t r i n g s
R E G _ M U L T I _ S Z = 0 x 0 0 0 1 0 0 0 0 ; F L G _ A D D R E G _ T Y P E _ M U L T I _ S Z
R E G _ M U L T I _ S Z _ A P P E N D = 0 x 0 0 0 1 0 0 0 8 ; F L G _ A D D R E G _ T Y P E _ M U L T I _ S Z | F L G _ A D D R E G _ A P P E N D
R E G _ D W O R D = 0 x 0 0 0 1 0 0 0 1
R E G _ B I N A R Y = 0 x 0 0 0 0 0 0 0 1