Edit C:\Windows\Inf\netwns64.inf
ÿþ; C o p y r i g h t ( c ) 2 0 1 2 , M i c r o s o f t C o r p o r a t i o n ; * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * ; V e r s i o n S e c t i o n ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ 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 o m p a t i b l e = 1 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 S F T % D r i v e r V e r = 1 0 / 0 7 / 2 0 1 1 , 1 4 . 2 . 1 . 4 ; * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * ; M a n u f a c t u r e r ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ M a n u f a c t u r e r ] % C O M P A N Y _ N A M E % = D e v i c e , N T a m d 6 4 . 6 . 1 ; [ 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 = * ; * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * ; D e v i c e ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * ; D e v i c e W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ D e v i c e . N T a m d 6 4 . 6 . 1 ] ; G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C % = I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 0 0 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C % = I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 0 0 4 8 0 8 6 ; K R A ; G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C % = I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 1 0 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C % = I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 1 0 4 8 0 8 6 ; K R A ; G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 0 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 0 4 8 0 8 6 ; K R A % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 0 5 8 0 8 6 ; B G % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 0 6 8 0 8 6 ; A B G ; G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 0 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 0 4 8 0 8 6 ; K R A % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 0 5 8 0 8 6 ; B G % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G % = I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 0 6 8 0 8 6 ; A B G ; L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 6 & S U B S Y S _ 1 0 1 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 6 & S U B S Y S _ 1 0 1 4 8 0 8 6 ; K R A ; L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 6 & S U B S Y S _ 1 1 1 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 6 & S U B S Y S _ 1 1 1 4 8 0 8 6 ; K R A ; L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 2 1 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 2 1 4 8 0 8 6 ; K R A % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 2 1 5 8 0 8 6 ; B G % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 2 1 6 8 0 8 6 ; A B G ; L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 3 1 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 3 1 4 8 0 8 6 ; K R A % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 3 1 5 8 0 8 6 ; B G % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G % = I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 7 & S U B S Y S _ 1 3 1 6 8 0 8 6 ; A B G ; D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C % = I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 0 2 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C % = I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 0 2 4 8 0 8 6 ; K R A ; D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C % = I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 1 2 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C % = I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 5 & S U B S Y S _ 1 1 2 4 8 0 8 6 ; K R A ; D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 2 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 2 4 8 0 8 6 ; K R A % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 2 5 8 0 8 6 ; B G % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 2 2 6 8 0 8 6 ; A B G ; D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 2 1 8 0 8 6 ; M O W 2 % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 2 4 8 0 8 6 ; K R A % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 2 5 8 0 8 6 ; B G % N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G % = I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G , P C I \ V E N _ 8 0 8 6 & D E V _ 4 2 3 2 & S U B S Y S _ 1 3 2 6 8 0 8 6 ; A B G ; * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * ; I N S T A L L W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ M O W 2 , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ K R A , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ M O W 2 , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C , R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ K R A , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ M O W 2 , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ K R A , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ A B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ M O W 2 , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ K R A , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ A B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ M O W 2 , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ K R A , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ M O W 2 , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C , R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ K R A , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ M O W 2 , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ K R A , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ A B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ M O W 2 , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ K R A , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ A B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ M O W 2 , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ K R A , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ M O W 2 , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C , R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ K R A , R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ M O W 2 , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ K R A , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ A B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ W I N 7 _ 6 4 _ A B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; I n t e l W I N 7 _ 6 4 D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ M O W 2 , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ M O W 2 . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ K R A , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ K R A . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . C o p y F i l e s A d d R e g = R e g _ C o m m o n , R e g _ C o m m o n _ W I N 7 _ 6 4 , R e g _ S H P , R e g _ N D I , R e g _ N D I _ S H P , R e g _ N D I _ A B G , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C , R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ A B G , R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C , R e g _ N D I S _ W I N 7 _ 6 4 , R e g _ C o I n s t a l l e r 6 4 C h a r a c t e r i s t i c s = 0 x 8 4 ; N C F _ H A S _ U I , N C F _ P H Y S I C A L B u s T y p e = 5 ; P C I b u s C o p y F i l e s = C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 , C o p y F i l e s _ N C P A 6 4 * I f T y p e = 7 1 ; I F _ T Y P E _ I E E E 8 0 2 1 1 * M e d i a T y p e = 1 6 ; N d i s M e d i u m N a t i v e 8 0 2 _ 1 1 * P h y s i c a l M e d i a T y p e = 9 ; N d i s P h y s i c a l M e d i u m N a t i v e 8 0 2 _ 1 1 [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G . H W ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . P n P F i l t e r R e g i s t r a t i o n A d d R e g = M S I _ N D I S . r e g [ I n s t a l l _ M P C I E X _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ W I N 7 _ 6 4 _ A B G . S e r v i c e s ] I n c l u d e = n e t v w i f i b u s . i n f N e e d s = V W i F i B u s . S e r v i c e s A d d S e r v i c e = N E T w N s 6 4 , 2 , N I C _ S e r v i c e _ W I N 7 _ 6 4 , C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 [ R e g _ C o m m o n ] H K R , , A p s d T r i g g e r Q u e u e s , 0 x 1 0 0 0 1 , 0 x 0 H K R , , B T E n a b l e F l a g s , 0 x 1 0 0 0 1 , 0 x 3 H K R , , C a r d T y p e , 0 x 0 0 0 1 0 0 0 1 , 2 H K R , , C C X v 4 F e a t u r e S e t , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C c x S d k A c t i v e , 0 x 1 0 0 0 3 , 0 x 1 H K R , , C c x V e r s i o n , 0 x 1 0 0 0 3 , 0 x 4 H K R , , C o n f i g u r a t i o n N a m e , 0 , " P R 0 W 1 R E L E 5 5 " H K R , , C o n n e c t i o n P r i o r i t y , 0 , " 2 " H K R , , D e s i r e d A u t h e n t i c a t i o n M o d e , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D e s i r e d C i p h e r , 0 x 1 0 0 0 3 , 0 x 1 H K R , , D e s i r e d D e f a u l t K e y I d , 0 x 1 0 0 0 3 , 0 x 1 H K R , , D e s i r e d P o r t T y p e , 0 x 1 0 0 0 3 , 0 x 1 H K R , , D e s i r e d P S K e y 1 , 0 x 2 , " " H K R , , D e s i r e d P S K e y 2 , 0 x 2 , " " H K R , , D e s i r e d P S K e y 3 , 0 x 2 , " " H K R , , D e s i r e d P S K e y 4 , 0 x 2 , " " H K R , , E x t e r n a l I m a g e , 0 x 1 0 0 0 1 , 0 x 0 H K R , , F i x e d L o n g P r e a m b l e , 0 x 1 0 0 0 1 , 0 x 0 H K R , , F i x e d S u p p o r t e d R a t e s , 0 x 1 0 0 0 1 , 0 x F F F H K R , , M o d u l a t i o n T y p e , 2 , " 2 " H K R , , N d i s E n v i r o n m e n t , 0 x 1 0 0 0 1 , 0 H K R , , N e t T y p e , 0 , " W L A N " H K R , , P i b s s S h o r t S l o t , 0 x 1 0 0 0 1 , 0 x 1 H K R , , P r o v i d e r , 0 , % P R O V I D E R _ N A M E % H K R , , R a d i o E n a b l e , 0 x 1 0 0 0 3 , 0 x 1 H K R , , R e c o m m e n d e d B e a c o n I n t e r v a l , 0 x 1 0 0 0 1 , 0 x 6 4 H K R , , B T O n T h r e s h o l d , 0 x 1 0 0 0 1 , 0 x 4 ; f o l l o w i n g r e g i s t r y k e y s d e f i n e t h e A d v a n c e d P r o p e r t y P a g e ( N D I ) v a l u e s . t h e y a r e c o m m o n , a n d t h e d e f u l t v a l u e s v a r y b e t w e e n t h e d i f f e r e n t r e g s e c t i o n s . [ R e g _ N D I _ B G ] H K R , N d i \ P a r a m s \ W i r e l e s s M o d e , P a r a m D e s c , 0 , % W I R E L E S S _ M O D E _ S T R % H K R , N d i \ P a r a m s \ W i r e l e s s M o d e , T y p e , 0 , " e n u m " , H K R , N d i \ p a r a m s \ W i r e l e s s M o d e , D e f a u l t , 0 , " 3 2 " ; b g H K R , N d i \ P a r a m s \ W i r e l e s s M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 0 " , 0 , " 1 . 8 0 2 . 1 1 b " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 1 6 " , 0 , " 2 . 8 0 2 . 1 1 g " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 3 2 " , 0 , " 3 . 8 0 2 . 1 1 b / g " [ R e g _ N D I _ A B G ] H K R , N d i \ P a r a m s \ W i r e l e s s M o d e , P a r a m D e s c , 0 , % W I R E L E S S _ M O D E _ S T R % H K R , N d i \ P a r a m s \ W i r e l e s s M o d e , T y p e , 0 , " e n u m " , H K R , N d i \ p a r a m s \ W i r e l e s s M o d e , D e f a u l t , 0 , " 3 4 " ; a b g H K R , N d i \ P a r a m s \ W i r e l e s s M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 1 7 " , 0 , " 1 . 8 0 2 . 1 1 a " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 0 " , 0 , " 2 . 8 0 2 . 1 1 b " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 1 6 " , 0 , " 3 . 8 0 2 . 1 1 g " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 3 2 " , 0 , " 4 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 1 8 " , 0 , " 5 . 8 0 2 . 1 1 a / g " H K R , N d i \ p a r a m s \ W i r e l e s s M o d e \ e n u m , " 3 4 " , 0 , " 6 . 8 0 2 . 1 1 a / b / g " H K R , N d i \ p a r a m s \ R o a m i n g P r e f e r r e d B a n d T y p e , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % P R E F E R R E D _ B A N D _ S T R % H K R , N d i \ p a r a m s \ R o a m i n g P r e f e r r e d B a n d T y p e , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R o a m i n g P r e f e r r e d B a n d T y p e , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R o a m i n g P r e f e r r e d B a n d T y p e , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R o a m i n g P r e f e r r e d B a n d T y p e \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , " 1 . " % N O _ P R E F E R E C E _ S T R % H K R , N d i \ p a r a m s \ R o a m i n g P r e f e r r e d B a n d T y p e \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 0 , " 2 . " % P R E F E R _ 2 4 _ B A N D _ S T R % H K R , N d i \ p a r a m s \ R o a m i n g P r e f e r r e d B a n d T y p e \ e n u m , " 2 " , 0 x 0 0 0 0 0 0 0 0 , " 3 . " % P R E F E R _ 5 2 _ B A N D _ S T R % [ R e g _ N D I ] H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " i n t " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M i n , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , S t e p , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , N d i \ p a r a m s \ I b s s T x P o w e r , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % I B S S _ T X _ P O W E R _ S T R % H K R , N d i \ p a r a m s \ I b s s T x P o w e r , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ I b s s T x P o w e r , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 0 0 " H K R , N d i \ p a r a m s \ I b s s T x P o w e r , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ I b s s T x P o w e r \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , " 1 . " % L O W E S T _ S T R % H K R , N d i \ p a r a m s \ I b s s T x P o w e r \ e n u m , " 2 5 " , 0 x 0 0 0 0 0 0 0 0 , " 2 . " % M E D I U M _ L O W _ S T R % H K R , N d i \ p a r a m s \ I b s s T x P o w e r \ e n u m , " 5 0 " , 0 x 0 0 0 0 0 0 0 0 , " 3 . " % M E D I U M _ S T R % H K R , N d i \ p a r a m s \ I b s s T x P o w e r \ e n u m , " 7 5 " , 0 x 0 0 0 0 0 0 0 0 , " 4 . " % M E D I U M _ H I G H _ S T R % H K R , N d i \ p a r a m s \ I b s s T x P o w e r \ e n u m , " 1 0 0 " , 0 x 0 0 0 0 0 0 0 0 , " 5 . " % H I G H E S T _ S T R % H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R O A M I N G _ A G G R E S S I V E N E S S _ S T R % H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 2 " H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , " 1 . " % L O W E S T _ S T R % H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 0 , " 2 . " % M E D I U M _ L O W _ S T R % H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s \ e n u m , " 2 " , 0 x 0 0 0 0 0 0 0 0 , " 3 . " % M E D I U M _ S T R % H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s \ e n u m , " 3 " , 0 x 0 0 0 0 0 0 0 0 , " 4 . " % M E D I U M _ H I G H _ S T R % H K R , N d i \ p a r a m s \ R o a m A g g r e s s i v e n e s s \ e n u m , " 4 " , 0 x 0 0 0 0 0 0 0 0 , " 5 . " % H I G H E S T _ S T R % H K R , N d i \ p a r a m s \ I b s s Q o s E n a b l e d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % A D H O C _ Q O S _ M O D E _ S T R % H K R , N d i \ p a r a m s \ I b s s Q o s E n a b l e d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ I b s s Q o s E n a b l e d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ I b s s Q o s E n a b l e d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ I b s s Q o s E n a b l e d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % W M M _ D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I b s s Q o s E n a b l e d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 0 , % W M M _ E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C t s T o I t s e l f , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % M I X E D _ M O D E _ P R O T E C T I O N _ S T R % H K R , N d i \ p a r a m s \ C t s T o I t s e l f , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ C t s T o I t s e l f , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , N d i \ p a r a m s \ C t s T o I t s e l f , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ C t s T o I t s e l f \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % R T S _ C T S _ E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C t s T o I t s e l f \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 0 , % C T S _ T O _ S E L F _ E N A B L E D _ S T R % [ R e g _ N D I _ S H P ] H K R , , C L S G U I D , 0 , " { 0 9 F 8 9 A 2 3 - 8 D E B - 4 e c 1 - A 6 7 4 - 9 C 8 A 1 C 1 E 0 0 F 6 } " [ R e g _ N D I S _ W I N 7 _ 6 4 ] H K R , N d i \ I n t e r f a c e s , U p p e r R a n g e , 0 , " n d i s 5 , w i f i p r o " H K R , N d i \ I n t e r f a c e s , L o w e r R a n g e , 0 , " e t h e r n e t , w l a n , v w i f i " H K R , N d i , S e r v i c e , 0 , " N E T w N s 6 4 " ; R e g i s t r y s e t t i n g s b y H W ; = = = = = = = = = = = = = = = = = = = = = = = = = [ R e g _ S H P ] H K R , , F e a t u r e S e t , 0 x 1 0 0 0 1 , 0 x A 1 9 2 0 0 0 1 H K R , , C a l i b r a t i o n A c t i v e , 0 x 1 0 0 0 1 , 0 x 4 5 7 6 H K R , , A c t i v a t e D i s c o n n e c t e d A n t e n n a O n l y , 0 x 1 0 0 0 1 , 0 x 0 H K R , , S c a n W h e n A s s o c i a t e d , 0 x 1 0 0 0 1 , 0 x 1 H K R , , P a n E n a b l e d , 0 x 1 0 0 0 1 , 0 x 1 H K R , , P a n S t e a l t h M o d e , 0 x 1 0 0 0 1 , 0 x 0 H K R , , A t o m M a x D p c T i m e , 0 x 1 0 0 0 1 , 0 x 1 4 H K R , , M a x D p c T i m e , 0 x 1 0 0 0 1 , 0 x 1 E [ R e g _ C o m m o n _ W I N 7 _ 6 4 ] H K R , , T G e E n a b l e B i t s , 0 x 1 0 0 0 1 , 0 x 2 7 ; R e g i s t r y s e t t i n g s b y S K U ; = = = = = = = = = = = = = = = = = = = = = = = = = [ R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C ] H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " I n t e l 8 0 2 . 1 1 D e f a u l t S S I D " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ M O W 2 ] H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " [ R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ K R A ] H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C ] H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " I n t e l 8 0 2 . 1 1 D e f a u l t S S I D " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ M O W 2 ] H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " [ R e g _ G E N _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ K R A ] H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C ] H K R , , F i x e d S u p p o r t e d H t R a t e s , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 F F F F H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " I n t e l 8 0 2 . 1 1 D e f a u l t S S I D " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ M O W 2 ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ K R A ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 0 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C h a n n e l W i d t h 2 4 , 0 x 1 0 0 0 1 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ A B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " I n t e l 8 0 2 . 1 1 D e f a u l t S S I D " H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C h a n n e l W i d t h 2 4 , 0 x 1 0 0 0 1 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C ] H K R , , F i x e d S u p p o r t e d H t R a t e s , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 F F F F H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " I n t e l 8 0 2 . 1 1 D e f a u l t S S I D " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ M O W 2 ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ K R A ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " I n t e l 8 0 2 . 1 1 D e f a u l t S S I D " H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 0 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % ; G E N _ 5 1 0 0 _ A B G _ 1 x 2 s k u s [ R e g _ G E N _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ A B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " I n t e l 8 0 2 . 1 1 D e f a u l t S S I D " H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C h a n n e l W i d t h 2 4 , 0 x 1 0 0 0 1 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " ; G E N _ 5 1 5 0 _ A G N _ V H M C s k u s [ R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C ] H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " W X Y Z " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ M O W 2 ] H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " [ R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ K R A ] H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C ] H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " W X Y Z " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ M O W 2 ] H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " [ R e g _ L e n o v o _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ K R A ] H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C ] H K R , , F i x e d S u p p o r t e d H t R a t e s , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 F F F F H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " W X Y Z " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ M O W 2 ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ K R A ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 0 H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ A B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " W X Y Z " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C h a n n e l W i d t h 2 4 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C ] H K R , , F i x e d S u p p o r t e d H t R a t e s , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 F F F F H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " W X Y Z " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ M O W 2 ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ K R A ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 0 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % ; L e n o v o _ 5 1 0 0 _ A B G _ 1 x 2 s k u s [ R e g _ L e n o v o _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ A B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " W X Y Z " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C h a n n e l W i d t h 2 4 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C ] H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " 1 0 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ M O W 2 ] H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " [ R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ M C _ K R A ] H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " ; D e l l _ 5 3 0 0 _ A G N _ 3 x 3 s k u s [ R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C ] H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " 1 0 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ M O W 2 ] H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " [ R e g _ D e l l _ 5 3 0 0 _ A G N _ 3 x 3 _ H M C _ K R A ] H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C ] H K R , , F i x e d S u p p o r t e d H t R a t e s , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 F F F F H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " 1 0 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ M O W 2 ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ K R A ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 0 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ M C _ A B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " 1 0 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C h a n n e l W i d t h 2 4 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C ] H K R , , F i x e d S u p p o r t e d H t R a t e s , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 F F F F H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " 1 0 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ M O W 2 ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ K R A ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 4 9 " , 0 x 0 0 0 0 0 0 0 2 , " 1 4 9 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 3 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 3 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 5 7 " , 0 x 0 0 0 0 0 0 0 2 , " 1 5 7 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 1 6 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 6 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 3 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , P a r a m D e s c , 0 , % T G n M o d e % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ I E E E 1 1 n M o d e \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 5 2 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , D e f a u l t , 0 , " 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 5 2 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G % H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 0 H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , P a r a m D e s c , 0 , % C H A N N E L W I D T H 2 4 % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , D e f a u l t , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 0 " , 0 , % C H A N N E L W I D T H 2 0 O N L Y % H K R , N d i \ p a r a m s \ C h a n n e l W i d t h 2 4 \ e n u m , " 1 " , 0 , % C H A N N E L W I D T H A U T O % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , P a r a m D e s c , 0 , % F A T _ C H A N N E L _ T O L E R A N T % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , T y p e , 0 , " e n u m " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , D e f a u l t , 0 , " 0 " ; D i s a b l e H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t , O p t i o n a l , 0 , " 0 " H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 0 " , 0 , % D I S A B L E D _ S T R % H K R , N d i \ p a r a m s \ F a t C h a n n e l I n t o l e r a n t \ e n u m , " 1 " , 0 , % E N A B L E D _ S T R % ; D e l l _ 5 1 0 0 _ A B G _ 1 x 2 s k u s [ R e g _ D e l l _ 5 1 0 0 _ A G N _ 1 x 2 _ H M C _ A B G ] H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G % H K R , , D e s i r e d S s i d , 0 x 0 0 0 0 0 0 0 2 , " 1 0 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 1 " H K R , , I E E E 1 1 n M o d e , 0 x 1 0 0 0 1 , 0 x 0 0 0 0 0 0 0 0 H K R , , C h a n n e l W i d t h 5 2 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , C h a n n e l W i d t h 2 4 , 0 x 1 0 0 0 1 , 0 x 0 H K R , , B a n d T y p e , 0 x 1 0 0 0 3 , 0 x 2 H K R , , J P N L e g a c y C h a n n e l s , 0 x 1 0 0 0 3 , 0 x 0 H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 0 , % A U T O _ S T R % H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 3 6 " , 0 x 0 0 0 0 0 0 0 2 , " 3 6 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 0 " , 0 x 0 0 0 0 0 0 0 2 , " 4 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 4 " , 0 x 0 0 0 0 0 0 0 2 , " 4 4 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 5 2 \ e n u m , " 4 8 " , 0 x 0 0 0 0 0 0 0 2 , " 4 8 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d C h a n n e l 2 4 , M a x , 0 x 0 0 0 0 0 0 0 2 , " 1 1 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , P a r a m D e s c , 0 x 0 0 0 0 0 0 0 0 , % R E C O M M E N D E D _ B A N D % H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , T y p e , 0 x 0 0 0 0 0 0 0 2 , " e n u m " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , D e f a u l t , 0 x 0 0 0 0 0 0 0 2 , " 0 " ; b / g H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d , O p t i o n a l , 0 x 0 0 0 0 0 0 0 2 , " 0 " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 0 " , 0 x 0 0 0 0 0 0 0 2 , " 0 . 8 0 2 . 1 1 b / g " H K R , N d i \ p a r a m s \ R e c o m m e n d e d B a n d \ e n u m , " 1 " , 0 x 0 0 0 0 0 0 0 2 , " 1 . 8 0 2 . 1 1 a " [ R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C ] H K R , , D i v e r s i t y 1 1 a , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 b , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 g , 0 x 1 0 0 0 3 , 0 x 0 H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 % H K R , , r l c C h a i n S e t t i n g s , 0 x 1 0 0 0 1 , 0 x E [ R e g _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C ] H K R , , D i v e r s i t y 1 1 a , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 b , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 g , 0 x 1 0 0 0 3 , 0 x 0 H K R , , A d a p t e r M o d e l , 0 , % N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 % H K R , , D r i v e r D e s c , 0 , % N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 % H K R , , r l c C h a i n S e t t i n g s , 0 x 1 0 0 0 1 , 0 x E [ R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C ] H K R , , D i v e r s i t y 1 1 a , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 b , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 g , 0 x 1 0 0 0 3 , 0 x 0 H K R , , r l c C h a i n S e t t i n g s , 0 x 1 0 0 0 1 , 0 x 6 H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 [ R e g _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C ] H K R , , D i v e r s i t y 1 1 a , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 b , 0 x 1 0 0 0 3 , 0 x 0 H K R , , D i v e r s i t y 1 1 g , 0 x 1 0 0 0 3 , 0 x 0 H K R , , r l c C h a i n S e t t i n g s , 0 x 1 0 0 0 1 , 0 x 6 H K R , , t l c V a l i d A n t e n n a , 0 x 1 0 0 0 1 , 0 x 2 ; = = = = = = = = = = = = = = = = = = = = = = = = = = = = = ; R e g i s t r y s e t t i n g s f o r B i n d i n g ; = = = = = = = = = = = = = = = = = = = = = = = = = = = = = [ R e g _ C o I n s t a l l e r 6 4 ] [ M S I _ N D I S . r e g ] H K R , " I n t e r r u p t M a n a g e m e n t " , 0 x 0 0 0 0 0 0 1 0 H K R , " 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 " , 0 x 0 0 0 0 0 0 1 0 H K R , " 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 " , M S I S u p p o r t e d , 0 x 0 0 0 1 0 0 0 1 , 1 H K R , " 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 " , M e s s a g e N u m b e r L i m i t , 0 x 0 0 0 1 0 0 0 1 , 1 ; = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = ; R e g i s t r y s e t t i n g s f o r E v e n t L o g s ; = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = = [ C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ] A d d R e g = R e g _ C o m m o n A d d E v e n t L o g _ W I N 7 _ 6 4 [ R e g _ C o m m o n A d d E v e n t L o g _ W I N 7 _ 6 4 ] H K R , , E v e n t M e s s a g e F i l e , 0 x 0 0 0 2 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 ; % % S y s t e m R o o t % % \ S y s t e m 3 2 \ D r i v e r s \ N E T w N s 6 4 . s y s " H K R , , T y p e s S u p p o r t e d , 0 x 0 0 0 1 0 0 0 1 , 7 [ N I C _ S e r v i c e _ W I N 7 _ 6 4 ] D i s p l a y N a m e = " _ _ _ " % N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 % S e r v i c e T y p e = 1 ; % S E R V I C E _ K E R N E L _ D R I V E R % S t a r t T y p e = 3 ; % S E R V I C E _ D E M A N D _ S T A R T % E r r o r C o n t r o l = 1 ; % S E R V I C E _ E R R O R _ N O R M A L % S e r v i c e B i n a r y = % 1 2 % \ N E T w N s 6 4 . s y s L o a d O r d e r G r o u p = N D I S [ C o m m o n _ E v e n t L o g _ W I N 7 _ 6 4 ] A d d R e g = R e g _ C o m m o n A d d E v e n t L o g _ W I N 7 _ 6 4 ; - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - ; D e s t i n a t i o n D i r s [ C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 ] N E T w N s 6 4 . s y s , , , 2 [ C o p y F i l e s _ N C P A 6 4 ] [ S o u r c e D i s k s N a m e s ] 1 = % S O U R C E D I S K 1 % , , [ S o u r c e D i s k s F i l e s ] N E T w N s 6 4 . s y s = 1 , , [ D e s t i n a t i o n D i r s ] D e f a u l t D e s t D i r = 1 1 ; W i n d o w s \ S y s t e m 3 2 C o p y F i l e s _ D r i v e r _ W I N 7 _ 6 4 = 1 2 ; W i n d o w s \ S y s t e m 3 2 \ D r i v e r s [ S t r i n g s ] ; * * * * * * * * * * * * * * * * * * * * * * * * ; N o n - 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 " P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " ; * * * * * * * * * * * * * * * * * * * * ; L o c a l i z a b l e s t r i n g s ; * * * * * * * * * * * * * * * * * * * * N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 D r i v e r " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 D r i v e r " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 D r i v e r " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 D r i v e r " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G A d a p t e r D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G A d a p t e r D r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s A d a p t e r D r i v e r f o r W i n d o w s 7 - 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d H o c C h a n n e l 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d H o c C h a n n e l 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d H o c D e f a u l t W i r e l e s s M o d e " I B S S _ T X _ P O W E R _ S T R = " T r a n s m i t P o w e r " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " R o a m i n g A g g r e s s i v e n e s s " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d H o c P o w e r M a n a g e m e n t " A D H O C _ Q O S _ M O D E _ S T R = " A d H o c Q o S M o d e " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " M i x e d M o d e P r o t e c t i o n " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " T h r o u g h p u t E n h a n c e m e n t " W I R E L E S S _ M O D E _ S T R = " W i r e l e s s M o d e " P R E F E R R E D _ B A N D _ S T R = " P r e f e r r e d B a n d " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n C h a n n e l W i d t h f o r b a n d 5 . 2 " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n C h a n n e l W i d t h f o r b a n d 2 . 4 " T G n M o d e = " 8 0 2 . 1 1 n M o d e " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " F a t C h a n n e l I n t o l e r a n t " L O W E S T _ S T R = " L o w e s t " M E D I U M _ L O W _ S T R = " M e d i u m - l o w " M E D I U M _ S T R = " M e d i u m " M E D I U M _ H I G H _ S T R = " M e d i u m - H i g h " H I G H E S T _ S T R = " H i g h e s t " D I S A B L E D _ S T R = " D i s a b l e d " E N A B L E D _ S T R = " E n a b l e d " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a x i m u m P o w e r S a v i n g s " N O I S Y _ E N V I R O N M E N T _ S T R = " N o i s y E n v i r o n m e n t " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f E n a b l e d " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S E n a b l e d " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z O n l y " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M D i s a b l e d " W M M _ E N A B L E D _ S T R = " W M M E n a b l e d " N O _ P R E F E R E C E _ S T R = " N o P r e f e r e n c e " P R E F E R _ 2 4 _ B A N D _ S T R = " P r e f e r 2 . 4 G H z b a n d " P R E F E R _ 5 2 _ B A N D _ S T R = " P r e f e r 5 . 2 G H z b a n d " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s I n s t a l l D i s k " [ S t r i n g s . 0 4 0 1 ] ; A r a b i c ( S a u d i A r a b i a ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 3 0 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 3 5 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 5 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 0 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 0 0 B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 3 5 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 5 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 5 1 5 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 1 0 0 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " È Ñ ä Ç ã Ì Ê Ô Û í á I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á I n t e l ( R ) W i F i L i n k 1 0 0 0 B G á ä Ù Ç ã W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " È Ñ ä Ç ã Ì Ê Ô Û í á ã Í æ á ã Ì ã æ Ú É I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 á ä Ù Ç ã W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " Þ ä Ç É Ç á Ã Þ Ñ Ç ä 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " Þ ä Ç É Ç á Ã Þ Ñ Ç ä 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " æ Ö Ú Ç á á Ç Ó á ß í Ç á Ç Ý Ê Ñ Ç Ö í á á Ã Þ Ñ Ç ä " I B S S _ T X _ P O W E R _ S T R = " Ø Ç Þ É Ç á Å Ñ Ó Ç á " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " ä Ô Ç Ø Ç á Ê Ì æ Ç á " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " Å Ï Ç Ñ É Ø Ç Þ É Ç á Ã Þ Ñ Ç ä " A D H O C _ Q O S _ M O D E _ S T R = " Ç á æ Ö Ú Q o S á á Ã Þ Ñ Ç ä " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " Í ã Ç í É Ç á æ Ö Ú Ç á ã Î Ê á Ø " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " Ê Í Ó í ä Ç á Î Ñ Ì " W I R E L E S S _ M O D E _ S T R = " æ Ö Ú Ç á á Ç Ó á ß í " P R E F E R R E D _ B A N D _ S T R = " ã Ï ì Ç á ã æ Ì Ç Ê Ç á ã Ý Ö á " C H A N N E L W I D T H 5 2 = " Ú Ñ Ö Þ ä Ç É 8 0 2 . 1 1 n á ã Ï ì Ç á ã æ Ì Ç Ê 5 . 2 " C H A N N E L W I D T H 2 4 = " Ú Ñ Ö Þ ä Ç É 8 0 2 . 1 1 n á ã Ï ì Ç á ã æ Ì Ç Ê 2 . 4 " T G n M o d e = " æ Ö Ú 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " Û í Ñ ã Ê æ Ç Ý Þ ã Ú Þ ä Ç É 4 0 ã í Ì Ç å í Ñ Ê Ò " L O W E S T _ S T R = " Ç á Ã Ï ä ì " M E D I U M _ L O W _ S T R = " ã Ê æ Ó Ø - ã ä Î Ý Ö " M E D I U M _ S T R = " ã Ê æ Ó Ø " M E D I U M _ H I G H _ S T R = " ã Ê æ Ó Ø - ã Ñ Ê Ý Ú " H I G H E S T _ S T R = " Ç á Ã Ú á ì " D I S A B L E D _ S T R = " ã Ú Ø á " E N A B L E D _ S T R = " ã ã ß ø ó ä " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " Ã Þ Õ ì Ê æ Ý í Ñ á á Ø Ç Þ É " N O I S Y _ E N V I R O N M E N T _ S T R = " È í Æ É Ç á Ö æ Ö Ç Á " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " Ê ã ß í ä C T S Ç á Ð Ç Ê í " R T S _ C T S _ E N A B L E D _ S T R = " Ê ã ß í ä R T S / C T S " A U T O _ S T R = " Ê á Þ Ç Æ í " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 ã í Ì Ç å í Ñ Ê Ò " C H A N N E L W I D T H A U T O = " Ê á Þ Ç Æ í " W M M _ D I S A B L E D _ S T R = " W M M ã Ú Ø á " W M M _ E N A B L E D _ S T R = " W M M ã ã ß ø ó ä " N O _ P R E F E R E C E _ S T R = " È á Ç Ê Ý Ö í á " P R E F E R _ 2 4 _ B A N D _ S T R = " í Ý Ö á ã Ï ì ã æ Ì Ç Ê 2 . 4 Ì í Ì Ç å í Ñ Ê Ò " P R E F E R _ 5 2 _ B A N D _ S T R = " í Ý Ö á ã Ï ì ã æ Ì Ç Ê 5 . 2 Ì í Ì Ç å í Ñ Ê Ò " S O U R C E D I S K 1 = " Þ Ñ Õ Ê Ë È í Ê ã Ì ã æ Ú É I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 " [ S t r i n g s . 0 8 0 4 ] ; C h i n e s e ( S i m p l i f i e d ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G Ç ý ¶ ¯ ³ Ì Ð ò " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 Ï µ Á Ð Ê Ê Å ä Æ ÷ Ç ý ¶ ¯ ³ Ì Ð ò £ ¨ Ê Ê Ó Ã Ó Ú W i n d o w s 7 6 4 Î » £ © " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d H o c Ð Å µ À 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d H o c Ð Å µ À 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d H o c Ä ¬ È Ï Î Þ Ï ß Ä £ Ê ½ " I B S S _ T X _ P O W E R _ S T R = " ´ « Ê ä µ ç Ô ´ " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = "  þ Ó Î Ö ÷ ¶ ¯ Ð Ô " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d H o c µ ç Ô ´ ¹ Ü À í " A D H O C _ Q O S _ M O D E _ S T R = " A d H o c Q o S Ä £ Ê ½ " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " » ì º Ï Ä £ Ê ½ ± £ » ¤ " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " Í Ì Í Â Á ¿ Ô ö Ç ¿ " W I R E L E S S _ M O D E _ S T R = " Î Þ Ï ß Ä £ Ê ½ " P R E F E R R E D _ B A N D _ S T R = " Ê × Ñ ¡ Æ µ ´ ø " C H A N N E L W I D T H 5 2 = " 5 . 2 Æ µ ´ ø µ Ä 8 0 2 . 1 1 n Ð Å µ À ¿ í ¶ È " C H A N N E L W I D T H 2 4 = " 2 . 4 Æ µ ´ ø µ Ä 8 0 2 . 1 1 n Ð Å µ À ¿ í ¶ È " T G n M o d e = " 8 0 2 . 1 1 n Ä £ Ê ½ " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " Ó ë 4 0 M h z Ð Å µ À ² » ¼ æ È Ý " L O W E S T _ S T R = " × î µ Í Ö µ " M E D I U M _ L O W _ S T R = " Ö Ð µ Í " M E D I U M _ S T R = " Ö Ð ¼ ä " M E D I U M _ H I G H _ S T R = " Ö Ð ¸ ß " H I G H E S T _ S T R = " × î ¸ ß Ö µ " D I S A B L E D _ S T R = " Ò Ñ ½ û Ó Ã " E N A B L E D _ S T R = " Ò Ñ Æ ô Ó Ã " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " × î ´ ó ½ Ú Ä Ü " N O I S Y _ E N V I R O N M E N T _ S T R = " à Ð Ô Ó » · ¾ ³ " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f Ò Ñ Æ ô Ó Ã " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S Ò Ñ Æ ô Ó Ã " A U T O _ S T R = " × Ô ¶ ¯ " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " × Ô ¶ ¯ " W M M _ D I S A B L E D _ S T R = " W M M Ò Ñ ½ û Ó Ã " W M M _ E N A B L E D _ S T R = " W M M Ò Ñ Æ ô Ó Ã " N O _ P R E F E R E C E _ S T R = " Î Þ Ê × Ñ ¡ Ï î " P R E F E R _ 2 4 _ B A N D _ S T R = " Ê × Ñ ¡ 2 . 4 G H z Æ µ ´ ø " P R E F E R _ 5 2 _ B A N D _ S T R = " Ê × Ñ ¡ 5 . 2 G H z Æ µ ´ ø " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 Ï µ Á Ð ° ² × ° Å Ì " [ S t r i n g s . 0 4 0 4 ] ; C h i n e s e ( T r a d i t i o n a l ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 2 5 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 3 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 3 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 3 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 1 0 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ¨ t ¦ C ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = "  I ¹ ï  I ( a d h o c ) ³ q ¹ D 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = "  I ¹ ï  I ( a d h o c ) ³ q ¹ D 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = "  I ¹ ï  I ( a d h o c ) ¹ w ³ ] µ L ½ u ¼ Ò ¦ ¡ " I B S S _ T X _ P O W E R _ S T R = " ¶ Ç ¿ é ¹ q · ½ " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " º © ¹ C ¿ n · ¥ « × " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = "  I ¹ ï  I ( a d h o c ) ¹ q · ½ º Þ ² z " A D H O C _ Q O S _ M O D E _ S T R = "  I ¹ ï  I ( a d h o c ) Q o S ¼ Ò ¦ ¡ " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " ² V ¦ X ¼ Ò ¦ ¡ « O Å @ " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " ¿ é ° e ¶ q ¼ W ± j ¥ \ ¯ à " W I R E L E S S _ M O D E _ S T R = " µ L ½ u ¼ Ò ¦ ¡ " P R E F E R R E D _ B A N D _ S T R = " ° ¾ ¦ n ª º À W ± a " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n ³ q ¹ D ¼ e « × ( 5 . 2 G H z ) " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n ³ q ¹ D ¼ e « × ( 2 . 4 G H z ) " T G n M o d e = " 8 0 2 . 1 1 n ¼ Ò ¦ ¡ " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " ¤ £ ® e ¤ j ¶ q ³ q ¹ D " L O W E S T _ S T R = " ³ Ì § C " M E D I U M _ L O W _ S T R = " ¤ ¤ § C " M E D I U M _ S T R = " ¤ ¤ " M E D I U M _ H I G H _ S T R = " ¤ ¤ ° ª " H I G H E S T _ S T R = " ³ Ì ° ª " D I S A B L E D _ S T R = " ° ± ¥ Î " E N A B L E D _ S T R = " ± Ò ¥ Î " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " ³ Ì ¬ Ù ¹ q " N O I S Y _ E N V I R O N M E N T _ S T R = " ¾ ¸ µ À ô ¹ Ò " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " ± Ò ¥ Î C T S - t o - s e l f " R T S _ C T S _ E N A B L E D _ S T R = " ± Ò ¥ Î R T S / C T S " A U T O _ S T R = " ¦ Û ° Ê " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " ¦ Û ° Ê " W M M _ D I S A B L E D _ S T R = " W M M ° ± ¥ Î " W M M _ E N A B L E D _ S T R = " W M M ± Ò ¥ Î " N O _ P R E F E R E C E _ S T R = " µ L ° ¾ ¦ n ³ ] © w " P R E F E R _ 2 4 _ B A N D _ S T R = " ³ ß ¦ n 2 . 4 G H z À W ± a " P R E F E R _ 5 2 _ B A N D _ S T R = " ³ ß ¦ n 5 . 2 G H z À W ± a " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ¨ t ¦ C ¦ w ¸ Ë º Ï º Ð " [ S t r i n g s . 0 C 0 4 ] ; C h i n e s e ( H o n g K o n g ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 2 5 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 3 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 3 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 3 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 5 1 5 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 1 0 0 0 ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " ¥ Î © ó W i n d o w s 7 6 4 B i t ª º I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ¨ t ¦ C ¤ ¶ ± ¥ d Å X ° Ê µ { ¦ ¡ " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = "  I ¹ ï  I ( a d h o c ) ³ q ¹ D 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = "  I ¹ ï  I ( a d h o c ) ³ q ¹ D 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = "  I ¹ ï  I ( a d h o c ) ¹ w ³ ] µ L ½ u ¼ Ò ¦ ¡ " I B S S _ T X _ P O W E R _ S T R = " ¶ Ç ¿ é ¹ q · ½ " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " º © ¹ C ¿ n · ¥ « × " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = "  I ¹ ï  I ( a d h o c ) ¹ q · ½ º Þ ² z " A D H O C _ Q O S _ M O D E _ S T R = "  I ¹ ï  I ( a d h o c ) Q o S ¼ Ò ¦ ¡ " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " ² V ¦ X ¼ Ò ¦ ¡ « O Å @ " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " ¿ é ° e ¶ q ¼ W ± j ¥ \ ¯ à " W I R E L E S S _ M O D E _ S T R = " µ L ½ u ¼ Ò ¦ ¡ " P R E F E R R E D _ B A N D _ S T R = " ° ¾ ¦ n ª º À W ± a " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n ³ q ¹ D ¼ e « × ( 5 . 2 G H z ) " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n ³ q ¹ D ¼ e « × ( 2 . 4 G H z ) " T G n M o d e = " 8 0 2 . 1 1 n ¼ Ò ¦ ¡ " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " ¤ £ ® e ¤ j ¶ q ³ q ¹ D " L O W E S T _ S T R = " ³ Ì § C " M E D I U M _ L O W _ S T R = " ¤ ¤ § C " M E D I U M _ S T R = " ¤ ¤ " M E D I U M _ H I G H _ S T R = " ¤ ¤ ° ª " H I G H E S T _ S T R = " ³ Ì ° ª " D I S A B L E D _ S T R = " ° ± ¥ Î " E N A B L E D _ S T R = " ± Ò ¥ Î " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " ³ Ì ¬ Ù ¹ q " N O I S Y _ E N V I R O N M E N T _ S T R = " ¾ ¸ µ À ô ¹ Ò " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " ± Ò ¥ Î C T S - t o - s e l f " R T S _ C T S _ E N A B L E D _ S T R = " ± Ò ¥ Î R T S / C T S " A U T O _ S T R = " ¦ Û ° Ê " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " ¦ Û ° Ê " W M M _ D I S A B L E D _ S T R = " W M M ° ± ¥ Î " W M M _ E N A B L E D _ S T R = " W M M ± Ò ¥ Î " N O _ P R E F E R E C E _ S T R = " µ L ° ¾ ¦ n ³ ] © w " P R E F E R _ 2 4 _ B A N D _ S T R = " ³ ß ¦ n 2 . 4 G H z À W ± a " P R E F E R _ 5 2 _ B A N D _ S T R = " ³ ß ¦ n 5 . 2 G H z À W ± a " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ¨ t ¦ C ¦ w ¸ Ë º Ï º Ð " [ S t r i n g s . 0 4 0 5 ] ; C z e c h ( C z e c h R e p u b l i c ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G p r o s y s t é m W i n d o w s X P 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " O v l a d a è a d a p t é r u I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 3 0 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 3 5 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 5 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 3 5 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 5 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 5 1 5 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 1 0 0 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u I n t e l ( R ) W i F i L i n k 1 0 0 0 B G p r o s y s t é m W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " O v l a d a è a d a p t é r u ø a d y I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 p r o s y s t é m W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " K a n á l a d h o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " K a n á l a d h o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " V ý c h o z í b e z d r á t o v ý r e ~i m a d h o c " I B S S _ T X _ P O W E R _ S T R = " V y s í l a c í e n e r g i e " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A g r e s i v i t a r o a m i n g u " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " S p r á v a n a p á j e n í a d h o c " A D H O C _ Q O S _ M O D E _ S T R = " R e ~i m A d H o c Q o S " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " O c h r a n a s m í ae n é h o r e ~i m u " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " Z l e p ae n í p r o p u s t n o s t i " W I R E L E S S _ M O D E _ S T R = " B e z d r á t o v ý r e ~i m " P R E F E R R E D _ B A N D _ S T R = " U p ø e d n o s t ò o v a n é p á s m o " C H A N N E L W I D T H 5 2 = " `í ø k a k a n á l u 8 0 2 . 1 1 n p r o p á s m o 5 , 2 " C H A N N E L W I D T H 2 4 = " `í ø k a k a n á l u 8 0 2 . 1 1 n p r o p á s m o 2 , 4 " T G n M o d e = " R e ~i m 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " N e k o m p a t i b i l n í s aí ø k o u k a n á l u 4 0 M H z " L O W E S T _ S T R = " N e j n i ~aí " M E D I U M _ L O W _ S T R = " S t ø e d n ì n í z k ý " M E D I U M _ S T R = " S t ø e d n í " M E D I U M _ H I G H _ S T R = " S t ø e d n ì v y s o k ý " H I G H E S T _ S T R = " N e j v y aaí " D I S A B L E D _ S T R = " Z a k á z á n o " E N A B L E D _ S T R = " P o v o l e n o " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a x i m á l n í ú s p o r a e n e r g i e " N O I S Y _ E N V I R O N M E N T _ S T R = " P r o s t ø e d í s v e l k ý m au m e m " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f p o v o l e n o " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S p o v o l e n o " A U T O _ S T R = " A u t o m a t i c k y " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o m a t i c k y " W M M _ D I S A B L E D _ S T R = " W M M z a k á z á n o " W M M _ E N A B L E D _ S T R = " W M M p o v o l e n o " N O _ P R E F E R E C E _ S T R = " }á d n á p ø e d v o l b a " P R E F E R _ 2 4 _ B A N D _ S T R = " U p ø e d n o s t ò o v a t p á s m o 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " U p ø e d n o s t ò o v a t p á s m o 5 , 2 G H z " S O U R C E D I S K 1 = " I n s t a l a è n í d i s k a d a p t é r u ø a d y I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 " [ S t r i n g s . 0 4 0 6 ] ; D a n i s h ( D e n m a r k ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 d r i v e r " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 d r i v e r " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 d r i v e r " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 d r i v e r " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G a d a p t e r d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 - s e r i e n a d a p t e r d r i v e r t i l W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d h o c - k a n a l 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d h o c - k a n a l 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d h o c s t a n d a r d t r å d l ø s t i l s t a n d " I B S S _ T X _ P O W E R _ S T R = " S e n d e e f f e k t " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " R o a m i n g - a g g r e s s i v i t e t " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d H o c - s t r ø m s t y r i n g " A D H O C _ Q O S _ M O D E _ S T R = " A d H o c Q o S - t i l s t a n d " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " B e s k y t t e l s e t i l b l a n d e t m i l j ø " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " F o r b e d r i n g a f y d e l s e " W I R E L E S S _ M O D E _ S T R = " T r å d l ø s t i l s t a n d " P R E F E R R E D _ B A N D _ S T R = " F o r e t r u k k e t b å n d " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n k a n a l b r e d d e f o r b å n d 5 , 2 " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n k a n a l b r e d d e f o r b å n d 2 , 4 " T G n M o d e = " 8 0 2 . 1 1 n t i l s t a n d " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " 4 0 M h z k a n a l i n t o l e r a n t " L O W E S T _ S T R = " L a v e s t e " M E D I U M _ L O W _ S T R = " M e l l e m - l a v " M E D I U M _ S T R = " M e l l e m " M E D I U M _ H I G H _ S T R = " M e l l e m - h ø j " H I G H E S T _ S T R = " H ø j e s t e " D I S A B L E D _ S T R = " D e a k t i v e r e t " E N A B L E D _ S T R = " A k t i v e r e t " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a k s . s t r ø m b e s p a r e l s e " N O I S Y _ E N V I R O N M E N T _ S T R = " S t ø j f y l d t m i l j ø " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f a k t i v e r e t " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S a k t i v e r e t " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M d e a k t i v e r e t " W M M _ E N A B L E D _ S T R = " W M M a k t i v e r e t " N O _ P R E F E R E C E _ S T R = " I n g e n i n d s t i l l i n g " P R E F E R _ 2 4 _ B A N D _ S T R = " F o r e t r æ k 2 , 4 G H z b å n d " P R E F E R _ 5 2 _ B A N D _ S T R = " F o r e t r æ k 5 , 2 G H z b å n d " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 - s e r i e n i n s t a l l a t i o n s d i s k " [ S t r i n g s . 0 4 0 7 ] ; G e r m a n ( G e r m a n y ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 T r e i b e r " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 T r e i b e r " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 T r e i b e r " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 T r e i b e r " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G A d a p t e r t r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G T r e i b e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k d e r S e r i e 5 0 0 0 A d a p t e r t r e i b e r f ü r W i n d o w s 7 6 4 - B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d - H o c - K a n a l 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d - H o c - K a n a l 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d - h o c S t a n d a r d - W L A N - M o d u s " I B S S _ T X _ P O W E R _ S T R = " Ü b e r t r a g u n g s l e i s t u n g " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " R o a m i n g - D y n a m i k " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d - H o c - E n e r g i e v e r w a l t u n g " A D H O C _ Q O S _ M O D E _ S T R = " A d - H o c Q o S - M o d u s " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " S c h u t z f . g e m i s c h t e U m g e b u n g e n " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " D u r c h s a t z v e r b e s s e r u n g " W I R E L E S S _ M O D E _ S T R = " D r a h t l o s e r M o d u s " P R E F E R R E D _ B A N D _ S T R = " B e v o r z u g t e s B a n d " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n K a n a l b r e i t e f ü r B a n d 5 . 2 " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n K a n a l b r e i t e f ü r B a n d 2 . 4 " T G n M o d e = " 8 0 2 . 1 1 n M o d u s " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " F a t K a n a l I n t o l e r a n t " L O W E S T _ S T R = " A m n i e d r i g s t e n " M E D I U M _ L O W _ S T R = " M i t t e l - n i e d r i g " M E D I U M _ S T R = " M i t t e l " M E D I U M _ H I G H _ S T R = " M i t t e l - h o c h " H I G H E S T _ S T R = " A m h ö c h s t e n " D I S A B L E D _ S T R = " D e a k t i v i e r t " E N A B L E D _ S T R = " A k t i v i e r t " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a x i m a l e E n e r g i e e r s p a r n i s " N O I S Y _ E N V I R O N M E N T _ S T R = " L a u t e U m g e b u n g " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " ' C T S - t o - s e l f ' a k t i v i e r t " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S a k t i v i e r t " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M d e a k t i v i e r t " W M M _ E N A B L E D _ S T R = " W M M a k t i v i e r t " N O _ P R E F E R E C E _ S T R = " K e i n e E i n s t e l l u n g " P R E F E R _ 2 4 _ B A N D _ S T R = " 2 , 4 - G H z - B a n d b e v o r z u g e n " P R E F E R _ 5 2 _ B A N D _ S T R = " 5 , 2 - G H z - B a n d b e v o r z u g e n " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k d e r S e r i e 5 0 0 0 - I n s t a l l a t i o n s d i s k e t t e " [ S t r i n g s . 0 4 0 8 ] ; G r e e k ( G r e e c e ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 3 0 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 3 5 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 5 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 0 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 3 5 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 5 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 5 1 5 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 1 0 0 0 ã é á W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ã é á W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " Ð ñ ü ã ñ á ì ì á ï ä Þ ã ç ó ç ò ð ñ ï ó á ñ ì ï ã Ý á I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s ã é á W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " Ê á í Ü ë é a d h o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " Ê á í Ü ë é a d h o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " Ð ñ ï å ð é ë å ã ì Ý í ç á ó ý ñ ì á ô ç ë å é ô ï õ ñ ã ß á a d h o c " I B S S _ T X _ P O W E R _ S T R = " É ó ÷ ý ò ì å ô Ü ä ï ó ç ò " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " Ä õ í á ì é ê ü ô ç ô á ð å ñ é á ã ù ã Þ ò " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " Ä é á ÷ å ß ñ é ó ç é ó ÷ ý ï ò a d h o c " A D H O C _ Q O S _ M O D E _ S T R = " Ô ñ ü ð ï ò ë å é ô ï õ ñ ã ß á ò A d H o c Q o S " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " Ð ñ ï ó ô á ó ß á ì å é ê ô Þ ò ë å é ô ï õ ñ ã ß á ò " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = "  å ë ô ß ù ó ç é ê á í ü ô ç ô á ò ì å ô Ü ä ï ó ç ò " W I R E L E S S _ M O D E _ S T R = " Á ó ý ñ ì á ô ç ê á ô Ü ó ô á ó ç " P R E F E R R E D _ B A N D _ S T R = " Ð ñ ï ô é ì þ ì å í ç æ þ í ç " C H A N N E L W I D T H 5 2 = " Å ý ñ ï ò ê á í á ë é ï ý 8 0 2 . 1 1 n ã é á æ þ í ç 5 . 2 " C H A N N E L W I D T H 2 4 = " Å ý ñ ï ò ê á í á ë é ï ý 8 0 2 . 1 1 n ã é á æ þ í ç 2 . 4 " T G n M o d e = " Ë å é ô ï õ ñ ã ß á 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " Ì ç ó õ ì â á ô ü ì å é ó ÷ õ ñ Ü ê á í Ü ë é á " L O W E S T _ S T R = " × á ì ç ë ü ô å ñ ç " M E D I U M _ L O W _ S T R = " Ì å ó á ß á - × á ì ç ë Þ " M E D I U M _ S T R = " Ì å ó á ß á " M E D I U M _ H I G H _ S T R = " Ì å ó á ß á - Õ ø ç ë Þ " H I G H E S T _ S T R = " Õ ø ç ë ü ô å ñ ç " D I S A B L E D _ S T R = " Á ð å í å ñ ã ï ð ï é ç ì Ý í ç " E N A B L E D _ S T R = " Å í å ñ ã ï ð ï é ç ì Ý í ç " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " Ì Ý ã é ó ô ç å î ï é ê ï í ü ì ç ó ç é ó ÷ ý ï ò " N O I S Y _ E N V I R O N M E N T _ S T R = " È ï ñ õ â þ ä å ò ð å ñ é â Ü ë ë ï í " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " Å í å ñ ã ï ð ï é ç ì Ý í ï C T S - t o - s e l f " R T S _ C T S _ E N A B L E D _ S T R = " Å í å ñ ã ï ð ï é ç ì Ý í ï R T S / C T S " A U T O _ S T R = " Á õ ô ü ì á ô á " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " Á õ ô ü ì á ô á " W M M _ D I S A B L E D _ S T R = " Á ð å í å ñ ã ï ð ï é ç ì Ý í ç W M M " W M M _ E N A B L E D _ S T R = " Å í å ñ ã ï ð ï é ç ì Ý í ç W M M " N O _ P R E F E R E C E _ S T R = " Ê á ì ß á ð ñ ï ô ß ì ç ó ç " P R E F E R _ 2 4 _ B A N D _ S T R = " Ð ñ ï ô ß ì ç ó ç æ þ í ç 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " Ð ñ ï ô ß ì ç ó ç æ þ í ç 5 , 2 G H z " S O U R C E D I S K 1 = " Ä é ó ê Ý ô á å ã ê á ô Ü ó ô á ó ç ò I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s " [ S t r i n g s . 0 C 0 A ] ; S p a n i s h ( S p a i n ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 3 0 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 B G p a r a W i n d o w s 7 d e 6 4 b i t s " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " C o n t r o l a d o r d e l a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k p a r a W i n d o w s 7 d e 6 4 b i t s " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " C a n a l A d H o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " C a n a l A d H o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " M o d o i n a l á m b r i c o p r e d e t e r m i n a d o A d H o c " I B S S _ T X _ P O W E R _ S T R = " P o t e n c i a d e t r a n s m i s i ó n " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A g r e s i v i d a d d e i t i n e r a n c i a " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d m i n i s t r a c i ó n d e e n e r g í a A d H o c " A D H O C _ Q O S _ M O D E _ S T R = " M o d o Q o S A d H o c " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " P r o t e c c i ó n d e m o d o m i x t o " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " O p t i m i z a c i ó n d e l a c a p a c i d a d d e p r o c e s o " W I R E L E S S _ M O D E _ S T R = " M o d o i n a l á m b r i c o " P R E F E R R E D _ B A N D _ S T R = " B a n d a p r e f e r i d a " C H A N N E L W I D T H 5 2 = " A n c h o d e c a n a l 8 0 2 . 1 1 n p a r a b a n d a 5 , 2 " C H A N N E L W I D T H 2 4 = " A n c h o d e c a n a l 8 0 2 . 1 1 n p a r a b a n d a 2 , 4 " T G n M o d e = " M o d o 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " N o c o m p a t i b l e c o n c a n a l d e 4 0 M H z " L O W E S T _ S T R = " M í n i m o " M E D I U M _ L O W _ S T R = " B a j o " M E D I U M _ S T R = " M e d i a n o " M E D I U M _ H I G H _ S T R = " A l t o " H I G H E S T _ S T R = " M á x i m o " D I S A B L E D _ S T R = " D e s a c t i v a d o " E N A B L E D _ S T R = " A c t i v a d o " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M á x i m o a h o r r o d e e n e r g í a " N O I S Y _ E N V I R O N M E N T _ S T R = " E n t o r n o r u i d o s o " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f a c t i v a d o " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S a c t i v a d o " A U T O _ S T R = " A u t o m á t i c o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o m á t i c o " W M M _ D I S A B L E D _ S T R = " W M M d e s a c t i v a d o " W M M _ E N A B L E D _ S T R = " W M M a c t i v a d o " N O _ P R E F E R E C E _ S T R = " S i n p r e f e r e n c i a s " P R E F E R _ 2 4 _ B A N D _ S T R = " P r e f e r i r l a b a n d a d e 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " P r e f e r i r l a b a n d a d e 5 , 2 G H z " S O U R C E D I S K 1 = " D i s c o d e i n s t a l a c i ó n d e I n t e l ( R ) W i r e l e s s W i F i L i n k s e r i e 5 0 0 0 " [ S t r i n g s . 0 4 0 B ] ; F i n n i s h ( F i n l a n d ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 - o h j a i n " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 - o h j a i n " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 - o h j a i n " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 - o h j a i n " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G - s o v i t i n o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G - o h j a i n " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G - s o v i t i n o h j a i n W i n d o w s 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 - s a r j a n s o v i t i n o h j a i n 7 6 4 - b i t - k ä y t t ö j ä r j e s t e l m ä ä n " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d H o c - k a n a v a 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d H o c - k a n a v a 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " L a n g a t o n A d H o c - o l e t u s t i l a " I B S S _ T X _ P O W E R _ S T R = " L ä h e t y s t e h o " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " S o l u k o n p ä i v i t y s a k t i i v i s u u s " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d H o c - v i r r a n h a l l i n t a " A D H O C _ Q O S _ M O D E _ S T R = " A d H o c Q o S - t i l a " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " S e k a t i l a n S u o j a u s " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " L ä p i m e n o n p a r a n t a m i n e n " W I R E L E S S _ M O D E _ S T R = " L a n g a t o n t i l a " P R E F E R R E D _ B A N D _ S T R = " E n s i s i j a i n e n k a i s t a " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n - k a n a v a l e v e y s k a i s t a l l e 5 , 2 " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n - k a n a v a l e v e y s k a i s t a l l e 2 , 4 " T G n M o d e = " 8 0 2 . 1 1 n - t i l a " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " F a t C h a n n e l - e s t o " L O W E S T _ S T R = " P i e n i n " M E D I U M _ L O W _ S T R = " K o h t a l a i n e n - p i e n i " M E D I U M _ S T R = " K o h t a l a i n e n " M E D I U M _ H I G H _ S T R = " K o h t a l a i n e n - s u u r i " H I G H E S T _ S T R = " S u u r i n " D I S A B L E D _ S T R = " P o i s s a k ä y t ö s t ä " E N A B L E D _ S T R = " K ä y t ö s s ä " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " S u u r i n v i r r a n s ä ä s t ö " N O I S Y _ E N V I R O N M E N T _ S T R = " H ä i r i ö l l i n e n y m p ä r i s t ö " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S i t s e l l e k ä y t ö s s ä " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S k ä y t ö s s ä " A U T O _ S T R = " A u t o m a a t t i n e n " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o m a a t t i n e n " W M M _ D I S A B L E D _ S T R = " W M M p o i s s a k ä y t ö s t ä " W M M _ E N A B L E D _ S T R = " W M M k ä y t ö s s ä " N O _ P R E F E R E C E _ S T R = " E i e n s i s i j a i s u u t t a " P R E F E R _ 2 4 _ B A N D _ S T R = " 2 , 4 G H z : n k a i s t a e n s i s i j a i n e n " P R E F E R _ 5 2 _ B A N D _ S T R = " 5 , 2 G H z : n k a i s t a e n s i s i j a i n e n " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 - s a r j a a s e n n u s l e v y " [ S t r i n g s . 0 4 0 C ] ; F r e n c h ( F r a n c e ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " P i l o t e I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " P i l o t e d e c a r t e r é s e a u I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " P i l o t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " P i l o t e d e c a r t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " P i l o t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " P i l o t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " P i l o t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " P i l o t e I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " P i l o t e I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " P i l o t e I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 3 0 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " P i l o t e I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 3 5 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 5 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 0 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 0 0 B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " P i l o t e I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 3 5 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 5 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " P i l o t e I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 5 1 5 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " P i l o t e I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 1 0 0 0 p o u r W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " P i l o t e I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e I n t e l ( R ) W i F i L i n k 1 0 0 0 B G p o u r W i n d o w s 7 6 4 b i t s " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " P i l o t e d e c a r t e d e l a s é r i e I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 p o u r W i n d o w s 7 6 4 b i t s " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " C a n a l a d h o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " C a n a l a d h o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " M o d e a d h o c s a n s f i l p a r d é f a u t " I B S S _ T X _ P O W E R _ S T R = " P u i s s a n c e d e t r a n s m i s s i o n " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A g r e s s i v i t é d e l i t i n é r a n c e " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " G e s t i o n d e l ' a l i m e n t a t i o n a d h o c " A D H O C _ Q O S _ M O D E _ S T R = " M o d e A d H o c Q o S " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " P r o t e c t i o n e n m o d e m i x t e " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " O p t i m i s a t i o n d u d é b i t " W I R E L E S S _ M O D E _ S T R = " M o d e S a n s f i l " P R E F E R R E D _ B A N D _ S T R = " B a n d e p r i v i l é g i é e " C H A N N E L W I D T H 5 2 = " L a r g e u r d e c a n a l 8 0 2 . 1 1 n - b a n d e 5 , 2 " C H A N N E L W I D T H 2 4 = " L a r g e u r d e c a n a l 8 0 2 . 1 1 n - b a n d e 2 , 4 " T G n M o d e = " M o d e 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " I n c o m p a t i b l e a v e c c a n a u x d e 4 0 M H z " L O W E S T _ S T R = " M i n . " M E D I U M _ L O W _ S T R = " F a i b l e " M E D I U M _ S T R = " M o y e n n e " M E D I U M _ H I G H _ S T R = " É l e v é e " H I G H E S T _ S T R = " M a x . " D I S A B L E D _ S T R = " D é s a c t i v é e " E N A B L E D _ S T R = " A c t i v é " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " É c o n o m i e d ' é n e r g i e m a x . " N O I S Y _ E N V I R O N M E N T _ S T R = " E n v i r o n n e m e n t b r u y a n t " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " A u t o - C T S a c t i v é e " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S a c t i v é e " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M d é s a c t i v é e " W M M _ E N A B L E D _ S T R = " W M M a c t i v é e " N O _ P R E F E R E C E _ S T R = " A u c u n e p r é f é r e n c e " P R E F E R _ 2 4 _ B A N D _ S T R = " P r é f é r e r b a n d e 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " P r é f é r e r b a n d e 5 , 2 G H z " S O U R C E D I S K 1 = " D i s q u e d ' i n s t a l l a t i o n d e l a s é r i e I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 " [ S t r i n g s . 0 4 0 D ] ; H e b r e w ( I s r a e l ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 3 0 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 3 5 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 5 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 0 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ò á å ø W i n d o w s 7 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 3 5 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 5 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 5 1 5 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 1 0 0 0 ò á å ø W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " î ð ä ì ä ú ÷ ï ù ì I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ò á å ø W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " î ð ä ì ä ú ÷ ï ù ì î ú à í I n t e l ( R ) W i r e l e s s W i F i L i n k ñ ã ø ú 5 0 0 0 ò á å ø W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " ò ø å õ à ã ä å ÷ 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " ò ø å õ à ã ä å ÷ 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " î ö á à ì ç å è é á ø é ø ú î ç ã ì ù ì à ã ä å ÷ " I B S S _ T X _ P O W E R _ S T R = " ò å ö î ú ù é ã å ø " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " ú å ÷ ô ð å ú ð ã é ã ä " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " ð é ä å ì ö ø é ë ú ç ù î ì à ã ä å ÷ " A D H O C _ Q O S _ M O D E _ S T R = " î ö á Q o S à ã - ä å ÷ " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " ä â ð ú î ö á î ò å ø á " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " ù é ô å ø ÷ ö á ä ò á ø ä " W I R E L E S S _ M O D E _ S T R = " î ö á à ì ç å è é " P R E F E R R E D _ B A N D _ S T R = " ô ñ î å ò ã ó " C H A N N E L W I D T H 5 2 = " ø å ç á ò ø å õ 8 0 2 . 1 1 n ò á å ø ô ñ 5 . 2 " C H A N N E L W I D T H 2 4 = " ø å ç á ò ø å õ 8 0 2 . 1 1 n ò á å ø ô ñ 2 . 4 " T G n M o d e = " î ö á 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " ì à ú å à í ì ò ø å õ 4 0 M h z " L O W E S T _ S T R = " ð î å ê á é å ú ø " M E D I U M _ L O W _ S T R = " á é ð å ð é - ð î å ê " M E D I U M _ S T R = " á é ð å ð é " M E D I U M _ H I G H _ S T R = " á é ð å ð é - â á å ä " H I G H E S T _ S T R = " â á å ä á é å ú ø " D I S A B L E D _ S T R = " î ð å è ø ì " E N A B L E D _ S T R = " æ î é ï " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " ç é ñ ë å ï î ø á é á ç ù î ì " N O I S Y _ E N V I R O N M E N T _ S T R = " ñ á é á ä ø å ò ù ú " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " î à å ô ù ø C T S - à ì - ò ö î å " R T S _ C T S _ E N A B L E D _ S T R = " î à å ô ù ø R T S / C T S " A U T O _ S T R = " à å è å î è é " C H A N N E L W I D T H 2 0 O N L Y = " ý 2 0 M H z " C H A N N E L W I D T H A U T O = " à å è å î è é " W M M _ D I S A B L E D _ S T R = " W M M î ð å è ø ì " W M M _ E N A B L E D _ S T R = " W M M æ î é ï " N O _ P R E F E R E C E _ S T R = " à é ï ä ò ã ô ä " P R E F E R _ 2 4 _ B A N D _ S T R = " ä ò ã ô ú ô ñ ý 2 . 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " ä ò ã ô ú ô ñ ý 5 . 2 G H z " S O U R C E D I S K 1 = " ã é ñ ÷ ä ú ÷ ð ä ù ì I n t e l ( R ) W i r e l e s s W i F i L i n k ñ ã ø ú 5 0 0 0 " [ S t r i n g s . 0 4 0 E ] ; H u n g a r i a n ( H u n g a r y ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 i l l e s z t õ p r o g r a m " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 i l l e s z t õ p r o g r a m " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 i l l e s z t õ p r o g r a m " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 i l l e s z t õ p r o g r a m " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G a d a p t e r i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G i l l e s z t õ p r o g r a m " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s a d a p t e r i l l e s z t õ p r o g r a m 6 4 b i t e s W i n d o w s 7 " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A l k a l m i c s a t o r n a 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A l k a l m i c s a t o r n a 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A l k a l m i k a p c s o l a t a l a p ü z e m m ó d j a " I B S S _ T X _ P O W E R _ S T R = " S u g á r z á s i t e l j e s í t m é n y " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A b a r a n g o l á s i n t e n z i t á s a " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A l k a l m i h á l ó z a t e n e r g i a g a z d á l k o d á s a i " A D H O C _ Q O S _ M O D E _ S T R = " A l k a l m i Q o S ü z e m m ó d " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " V e g y e s ü z e m m ó d ú v é d e l e m " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " A z á t v i t e l i k a p a c i t á s n ö v e l é s e " W I R E L E S S _ M O D E _ S T R = " V e z e t é k n é l k ü l i ü z e m m ó d " P R E F E R R E D _ B A N D _ S T R = " P r e f e r á l t f r e k v e n c i a s á v " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n c s a t o r n a - s á v s z é l e s s é g 5 , 2 G H z " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n c s a t o r n a - s á v s z é l e s s é g 2 , 4 G H z " T G n M o d e = " 8 0 2 . 1 1 n ü z e m m ó d " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " C s ö k k e n t e t t s á v s z é l e s s é g e n m û k ö d i k " L O W E S T _ S T R = " L e g a l a c s o n y a b b " M E D I U M _ L O W _ S T R = " K ö z e p e s - a l a c s o n y " M E D I U M _ S T R = " K ö z e p e s " M E D I U M _ H I G H _ S T R = " K ö z e p e s - m a g a s " H I G H E S T _ S T R = " L e g m a g a s a b b " D I S A B L E D _ S T R = " L e t i l t v a " E N A B L E D _ S T R = " E n g e d é l y e z v e " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a x . e n e r g i a t a k a r é k o s s á g " N O I S Y _ E N V I R O N M E N T _ S T R = " Z a j o s k ö r n y e z e t " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f e n g e d é l y e z v e " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S e n g e d é l y e z v e " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M l e t i l t v a " W M M _ E N A B L E D _ S T R = " W M M e n g e d é l y e z v e " N O _ P R E F E R E C E _ S T R = " N i n c s p r e f e r e n c i a " P R E F E R _ 2 4 _ B A N D _ S T R = " 2 , 4 G H z - e s s á v p r e f e r á l á s a " P R E F E R _ 5 2 _ B A N D _ S T R = " 5 , 2 G H z - e s s á v p r e f e r á l á s a " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s t e l e p í t õ l e m e z " [ S t r i n g s . 0 4 1 0 ] ; I t a l i a n ( I t a l y ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " D r i v e r s c h e d a I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 3 0 0 p e r W i n d o w s 7 3 2 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 3 5 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 5 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 0 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 0 0 B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " D r i v e r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 3 5 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 5 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 5 1 5 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " D r i v e r I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 1 0 0 0 p e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " D r i v e r I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i F i L i n k 1 0 0 0 B G p e r W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " D r i v e r s c h e d a I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s p e r W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " C a n a l e A d H o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " C a n a l e A d H o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " M o d a l i t à w i r e l e s s p r e d e f i n i t a A d H o c " I B S S _ T X _ P O W E R _ S T R = " P o t e n z a d i t r a s m i s s i o n e " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " E f f i c a c i a r o a m i n g " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " R i s p a r m i o e n e r g i a a d h o c " A D H O C _ Q O S _ M O D E _ S T R = " M o d a l i t à A d H o c Q o S " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " P r o t e z i o n e a m o d a l i t à m i s t a " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " M i g l i o r a m e n t o v e l o c i t à e f f e t t i v a " W I R E L E S S _ M O D E _ S T R = " M o d a l i t à w i r e l e s s " P R E F E R R E D _ B A N D _ S T R = " B a n d a p r e f e r i t a " C H A N N E L W I D T H 5 2 = " L a r g . c a n a l e 8 0 2 . 1 1 n p e r b a n d a 5 , 2 " C H A N N E L W I D T H 2 4 = " L a r g . c a n a l e 8 0 2 . 1 1 n p e r b a n d a 2 , 4 " T G n M o d e = " M o d a l i t à 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " F a t C h a n n e l i n c o m p a t i b i l e " L O W E S T _ S T R = " M i n i m o " M E D I U M _ L O W _ S T R = " M e d i o - b a s s o " M E D I U M _ S T R = " M e d i o " M E D I U M _ H I G H _ S T R = " M e d i o - a l t o " H I G H E S T _ S T R = " M a s s i m o " D I S A B L E D _ S T R = " D i s a t t i v a t a " E N A B L E D _ S T R = " A t t i v a t a " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a x . r i s p a r m i o e n e r g e t i c o " N O I S Y _ E N V I R O N M E N T _ S T R = " A m b i e n t i r u m o r o s i " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f a t t i v a t o " R T S _ C T S _ E N A B L E D _ S T R = " A t t i v a t o R T S / C T S " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M d i s a t t i v a t a " W M M _ E N A B L E D _ S T R = " W M M a t t i v a t a " N O _ P R E F E R E C E _ S T R = " N e s s u n a p r e f e r e n z a " P R E F E R _ 2 4 _ B A N D _ S T R = " P r e f e r e n z a a b a n d a a 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " P r e f e r e n z a a b a n d a a 5 , 2 G H z " S O U R C E D I S K 1 = " D i s c o d i i n s t a l l a z i o n e p e r I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s " [ S t r i n g s . 0 4 1 1 ] ; J a p a n e s e ( J a p a n ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 4 5 A G N ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 4 5 A G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 3 0 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 3 5 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 1 5 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 1 0 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 3 0 0 B G N ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 3 5 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 1 5 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 5 1 5 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 1 0 0 0 ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ?A ?_ ?v ?^ ? [ ?h ?0 ?C ?o ? [ " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 ?r ?b ?g p I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ?V ?`? [ ?Y ? E ?A ?_ ?v ?^ ? [ ? E ?h ?0 ?C ?o ? [ " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " ?A ?h ?z ?b ?N ?` ???l ?9 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " ?A ?h ?z ?b ?N ?` ???l ?9 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " ?A ?h ?z ?b ?N ?f ?t ?H ?9 ?g ?? ?C ? ?R?X ? ? [ ?h " I B S S _ T X _ P O W E R _ S T R = " ? M ?p ?? ? [ " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " ?? ? [ ?~ ? ?O Ì ? Ï 9 É ? « " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " ?A ?h ?z ?b ?N d R¹ `Ç ? " A D H O C _ Q O S _ M O D E _ S T R = " ?A ?h ?z ?b ?N Q o S ? ? [ ?h " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " ? ¬ ? Ý ? ? [ ?h " Û Rì " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " ?X ?9 ? [ ?v ?b ?g Ì ? 0 Á " W I R E L E S S _ M O D E _ S T R = " ?? ?C ? ?R?X ? ? [ ?h " P R E F E R R E D _ B A N D _ S T R = " D ? æ ?o ? ?h " C H A N N E L W I D T H 5 2 = " ?o ? ?h 5 . 2 p 8 0 2 . 1 1 n ?` ???l ?9 " ? " C H A N N E L W I D T H 2 4 = " ?o ? ?h 2 . 4 p 8 0 2 . 1 1 n ?` ???l ?9 " ? " T G n M o d e = " 8 0 2 . 1 1 n ? ? [ ?h " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " 4 0 M h z ?` ???l ?9 " ? ñ RÝ `· " L O W E S T _ S T R = " ? Å á " M E D I U M _ L O W _ S T R = " á " M E D I U M _ S T R = " " M E D I U M _ H I G H _ S T R = " ? " H I G H E S T _ S T R = " ? Å ? " D I S A B L E D _ S T R = " ³ Rø " E N A B L E D _ S T R = " L Rø " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " ? Å å ? ß d " N O I S Y _ E N V I R O N M E N T _ S T R = " }G 0 ¹ ` 9 « " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " R " Ê C T S L Rø " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S L Rø " A U T O _ S T R = " }© ® " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " }© ® " W M M _ D I S A B L E D _ S T R = " W M M ³ Rø " W M M _ E N A B L E D _ S T R = " W M M L Rø " N O _ P R E F E R E C E _ S T R = " D ? æ ? ! ÆÊ È µ " P R E F E R _ 2 4 _ B A N D _ S T R = " 2 . 4 G H z ?o ? ?h Ì D ? æ " P R E F E R _ 5 2 _ B A N D _ S T R = " 5 . 2 G H z ?o ? ?h Ì D ? æ " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ?V ?`? [ ?Y ? E ?C ? ?X ?g ? [ ?9 ? E ?f ?B ?X ?N " [ S t r i n g s . 0 4 1 2 ] ; K o r e a n ( K o r e a ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 3 0 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 3 5 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 5 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 0 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 3 5 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 5 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 5 1 5 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 1 0 0 0 ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 º ñ Æ ® ¿ ë I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ½ à ¸ ® Á î ¾ î ´ ð Å Í µ å ¶ ó À Ì ¹ ö " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d H o c à ¤ ³ Î 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d H o c à ¤ ³ Î 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d H o c ± â º » ¹ « ¼ ± ¸ ð µ å " I B S S _ T X _ P O W E R _ S T R = " À ü ¼ Û À ü ¿ ø " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " · Î ¹ Ö À Ç Á Ö µ ¿ ¼ º " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d H o c À ü ¿ ø ° ü ¸ ® " A D H O C _ Q O S _ M O D E _ S T R = " A d H o c Q o S ¸ ð µ å " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " È ¥ Ç Õ ¸ ð µ å º ¸ È £ " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " à ³ ¸ ® · ® ° ³ ¼ ± " W I R E L E S S _ M O D E _ S T R = " ¹ « ¼ ± ¸ ð µ å " P R E F E R R E D _ B A N D _ S T R = " ± â º » ¼ ³ Á ¤ ¹ ê µ å " C H A N N E L W I D T H 5 2 = " ¹ ê µ å 5 . 2 ¿ ¡ ´ ë Ç Ñ 8 0 2 . 1 1 n à ¤ ³ Î Æ ø " C H A N N E L W I D T H 2 4 = " ¹ ê µ å 2 . 4 ¿ ¡ ´ ë Ç Ñ 8 0 2 . 1 1 n à ¤ ³ Î Æ ø " T G n M o d e = " 8 0 2 . 1 1 n ¸ ð µ å " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " ° ú º Î Ç Ï Ã ¤ ³ Î º ñ Á ö ¿ ø " L O W E S T _ S T R = " Ã Ö Ç Ï " M E D I U M _ L O W _ S T R = " º ¸ Å ë - ³ · À ½ " M E D I U M _ S T R = " º ¸ Å ë " M E D I U M _ H I G H _ S T R = " º ¸ Å ë - ³ ô À ½ " H I G H E S T _ S T R = " Ã Ö ° í " D I S A B L E D _ S T R = " º ñ È ° ¼ º È Ç Ô " E N A B L E D _ S T R = " È ° ¼ º È Ç Ô " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " Ã Ö ´ ë À ý À ü " N O I S Y _ E N V I R O N M E N T _ S T R = " À â À ½ È ¯ ° æ " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " À Ú Ã ¼ C T S È ° ¼ º È Ç Ô " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S È ° ¼ º È Ç Ô " A U T O _ S T R = " À Ú µ ¿ " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " À Ú µ ¿ " W M M _ D I S A B L E D _ S T R = " W M M º ñ È ° ¼ º È Ç Ô " W M M _ E N A B L E D _ S T R = " W M M È ° ¼ º È Ç Ô " N O _ P R E F E R E C E _ S T R = " ± â º » ¼ ³ Á ¤ ¾ ø À ½ " P R E F E R _ 2 4 _ B A N D _ S T R = " 2 . 4 G H z ¹ ê µ å ¼ ± Å Ã " P R E F E R _ 5 2 _ B A N D _ S T R = " 5 . 2 G H z ¹ ê µ å ¼ ± Å Ã " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 ½ à ¸ ® Á î ¼ ³ Ä ¡ µ ð ½ º Å © " [ S t r i n g s . 0 4 1 3 ] ; D u t c h ( N e t h e r l a n d s ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 s t u u r p r o g r a m m a " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 s t u u r p r o g r a m m a " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 s t u u r p r o g r a m m a " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 s t u u r p r o g r a m m a " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G A d a p t e r s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G s t u u r p r o g r a m m a " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s a d a p t e r s t u u r p r o g r a m m a o n d e r W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d - h o c k a n a a l 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d - h o c k a n a a l 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d - h o c s t a n d a a r d d r a a d l o z e m o d u s " I B S S _ T X _ P O W E R _ S T R = " V e r z e n d e n e r g i e " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A g r e s s i v i t e i t b i j z w e r v e n " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " E n e r g i e b e h e e r a d - h o c v e r b i n d i n g e n " A D H O C _ Q O S _ M O D E _ S T R = " A d - h o c Q o S - m o d u s " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " B e v e i l i g i n g v a n g e m e n g d e m o d u s " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " V e r b e t e r i n g v a n d o o r v o e r " W I R E L E S S _ M O D E _ S T R = " D r a a d l o z e m o d u s " P R E F E R R E D _ B A N D _ S T R = " V o o r k e u r s b a n d " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n - k a n a a l b r e e d t e v o o r 5 . 2 b a n d " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n - k a n a a l b r e e d t e v o o r 2 . 4 b a n d " T G n M o d e = " 8 0 2 . 1 1 n - m o d u s " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " N i e t c o m p a t i b e l m e t 4 0 - M h z k a n a a l " L O W E S T _ S T R = " L a a g s t e " M E D I U M _ L O W _ S T R = " L a a g " M E D I U M _ S T R = " N o r m a a l " M E D I U M _ H I G H _ S T R = " H o o g " H I G H E S T _ S T R = " H o o g s t e " D I S A B L E D _ S T R = " U i t g e s c h a k e l d " E N A B L E D _ S T R = " I n g e s c h a k e l d " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a x i m a l e e n e r g i e b e s p a r i n g " N O I S Y _ E N V I R O N M E N T _ S T R = " O m g e v i n g m e t r u i s " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - n a a r - z e l f i n g e s c h a k e l d " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S i n g e s c h a k e l d " A U T O _ S T R = " A u t o m a t i s c h " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o m a t i s c h " W M M _ D I S A B L E D _ S T R = " W M M u i t g e s c h a k e l d " W M M _ E N A B L E D _ S T R = " W M M i n g e s c h a k e l d " N O _ P R E F E R E C E _ S T R = " G e e n v o o r k e u r " P R E F E R _ 2 4 _ B A N D _ S T R = " V o o r k e u r v o o r 2 , 4 - G H z b a n d " P R E F E R _ 5 2 _ B A N D _ S T R = " V o o r k e u r v o o r 5 , 2 - G H z b a n d " S O U R C E D I S K 1 = " I n s t a l l a t i e s c h i j f v o o r I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s " [ S t r i n g s . 0 4 1 4 ] ; N o r w e g i a n ( B o k m å l ) ( N o r w a y ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 d r i v e r " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 d r i v e r " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 d r i v e r " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 d r i v e r " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G k o r t d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 k o r t d r i v e r f o r W i n d o w s 7 6 4 - b i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G d r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G k o r t d r i v e r f o r W i n d o w s 7 6 4 - b i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 1 0 0 - s e r i e n k o r t d r i v e r f o r W i n d o w s 7 6 4 - b i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d H o c - k a n a l 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d H o c - k a n a l 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d h o c s t a n d a r d t r å d l ø s m o d u s " I B S S _ T X _ P O W E R _ S T R = " O v e r f ø r i n g s s t r ø m " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " S t r e i f i n g s a g g r e s j o n " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A d H o c s t r ø m s t y r i n g " A D H O C _ Q O S _ M O D E _ S T R = " A d H o c Q o S m o d u s " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " B l a n d e t m o d u s - b e s k y t t e l s e " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " G j e n n o m s t r ø m n i n g s u t v i d e l s e " W I R E L E S S _ M O D E _ S T R = " T r å d l ø s m o d u s " P R E F E R R E D _ B A N D _ S T R = " F o r e t r u k k e t b å n d " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n - k a n a l b r e d d e f o r b å n d 5 . 2 " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n - k a n a l b r e d d e f o r b å n d 2 . 4 " T G n M o d e = " 8 0 2 . 1 1 n - m o d u s " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " I n t o l e r a n t f o r k a n a l " L O W E S T _ S T R = " L a v e s t e " M E D I U M _ L O W _ S T R = " M i d d e l s - l a v " M E D I U M _ S T R = " M i d d e l s " M E D I U M _ H I G H _ S T R = " M i d d e l s - h ø y " H I G H E S T _ S T R = " H ø y e s t e " D I S A B L E D _ S T R = " D e a k t i v e r t " E N A B L E D _ S T R = " A k t i v e r t " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a k s i m a l s t r ø m s p a r i n g " N O I S Y _ E N V I R O N M E N T _ S T R = " S t ø y e n d e m i l j ø " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t i l - s e l v a k t i v e r t " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S - a k t i v e r t " A U T O _ S T R = " A u t o m a t i s k " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o m a t i s k " W M M _ D I S A B L E D _ S T R = " W M M d e a k t i v e r t " W M M _ E N A B L E D _ S T R = " W M M a k t i v e r t " N O _ P R E F E R E C E _ S T R = " I n g e n p r e f e r a n s e r " P R E F E R _ 2 4 _ B A N D _ S T R = " F o r e t r e k k 2 , 4 G H z - b å n d " P R E F E R _ 5 2 _ B A N D _ S T R = " F o r e t r e k k 5 , 2 G H z - b å n d " S O U R C E D I S K 1 = " I n s t a l l a s j o n s p l a t e f o r I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 - s e r i e n " [ S t r i n g s . 0 4 1 5 ] ; P o l i s h ( P o l a n d ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N d l a s y s t e m u W i n d o w s 7 3 2 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " S t e r o w n i k I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " S t e r o w n i k k a r t y I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " S t e r o w n i k I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " S t e r o w n i k I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " S t e r o w n i k I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " S t e r o w n i k I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " S t e r o w n i k I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " S t e r o w n i k I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 3 0 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 3 5 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 5 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 0 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 0 0 B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 3 5 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 5 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 5 1 5 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 1 0 0 0 d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " S t e r o w n i k I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i F i L i n k 1 0 0 0 B G d l a s y s t e m u W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " S t e r o w n i k k a r t y I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s d l a s y s t e m u W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " K a n a ³ A d H o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " K a n a ³ A d H o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " D o m y Sl n y t r y b s i e c i b e z p r z e w o d o w e j A d H o c " I B S S _ T X _ P O W E R _ S T R = " M o c t r a n s m i s j i " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A g r e s y w n o Sæ m o b i l n o Sc i " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " Z a r z ¹ d z a n i e e n e r g i ¹ w s i e c i A d H o c " A D H O C _ Q O S _ M O D E _ S T R = " T r y b A d H o c Q o S " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " O c h r o n a t r y b u m i e s z a n e g o " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " R o z s z e r z e n i e p r z e p ³ y w n o Sc i " W I R E L E S S _ M O D E _ S T R = " T r y b b e z p r z e w o d o w y " P R E F E R R E D _ B A N D _ S T R = " P a s m o p r e f e r o w a n e " C H A N N E L W I D T H 5 2 = " S z e r o k o Sæ k a n a ³ u 8 0 2 . 1 1 n d l a p a s m a 5 , 2 " C H A N N E L W I D T H 2 4 = " S z e r o k o Sæ k a n a ³ u 8 0 2 . 1 1 n d l a p a s m a 2 , 4 " T G n M o d e = " T r y b 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " B r a k t o l e r a n c j i d l a k a n a ³ u 4 0 M H z " L O W E S T _ S T R = " N a j n i ¿ s z a " M E D I U M _ L O W _ S T R = " Rr e d n i o - n i s k a " M E D I U M _ S T R = " Rr e d n i a " M E D I U M _ H I G H _ S T R = " Rr e d n i o - w y s o k a " H I G H E S T _ S T R = " N a j w y ¿ s z a " D I S A B L E D _ S T R = " W y ³ ¹ c z o n o " E N A B L E D _ S T R = " W ³ ¹ c z o n o " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a k s . o s z c z ê d n o Sæ e n e r g i i " N O I S Y _ E N V I R O N M E N T _ S T R = " Rr o d o w i s k o z z a k ³ ó c e n i a m i " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " W ³ ¹ c z o n y z w r o t n y C T S " R T S _ C T S _ E N A B L E D _ S T R = " W ³ ¹ c z o n y R T S / C T S " A U T O _ S T R = " A u t o m a t y c z n y " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o m a t y c z n y " W M M _ D I S A B L E D _ S T R = " W y ³ ¹ c z o n o W M M " W M M _ E N A B L E D _ S T R = " W ³ ¹ c z o n o W M M " N O _ P R E F E R E C E _ S T R = " B e z p r e f e r e n c j i " P R E F E R _ 2 4 _ B A N D _ S T R = " P r e f e r o w a n y p a s m o 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " P r e f e r o w a n y p a s m o 5 , 2 G H z " S O U R C E D I S K 1 = " D y s k i n s t a l a c y j n y I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i e s " [ S t r i n g s . 0 4 1 6 ] ; P o r t u g u e s e ( B r a z i l ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " D r i v e r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 3 0 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " D r i v e r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " D r i v e r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " D r i v e r I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 p a r a W i n d o w s 7 6 4 b i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " D r i v e r I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 B G p a r a W i n d o w s 7 6 4 b i t s " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " D r i v e r d o a d a p t a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k S é r i e 5 0 0 0 p a r a W i n d o w s 7 6 4 b i t s " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " C a n a l a d - h o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " C a n a l a d - h o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " M o d o s e m f i o p a d r ã o a d - h o c " I B S S _ T X _ P O W E R _ S T R = " P o t ê n c i a d e t r a n s m i s s ã o " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A g r e s s i v i d a d e d e r o a m i n g " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " G e r e n c i a m e n t o d e e n e r g i a a d - h o c " A D H O C _ Q O S _ M O D E _ S T R = " M o d o Q o S A d - h o c " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " P r o t e ç ã o d e m o d o m i s t o " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " A u m e n t o d a t a x a d e t r a n s f e r ê n c i a " W I R E L E S S _ M O D E _ S T R = " M o d o s e m f i o " P R E F E R R E D _ B A N D _ S T R = " B a n d a p r e f e r e n c i a l " C H A N N E L W I D T H 5 2 = " L a r g u r a d o c a n a l 8 0 2 . 1 1 n - b a n d a 5 . 2 " C H A N N E L W I D T H 2 4 = " L a r g u r a d o c a n a l 8 0 2 . 1 1 n - b a n d a 2 . 4 " T G n M o d e = " M o d o 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " S e m t o l e r â n c i a a c a n a l g o r d o " L O W E S T _ S T R = " M a i s b a i x o " M E D I U M _ L O W _ S T R = " M é d i a a b a i x a " M E D I U M _ S T R = " M é d i a " M E D I U M _ H I G H _ S T R = " M é d i a a a l t a " H I G H E S T _ S T R = " M a i s a l t o " D I S A B L E D _ S T R = " D e s a b i l i t a d o " E N A B L E D _ S T R = " H a b i l i t a d o " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " E c o n o m i a m á x . d e e n e r g i a " N O I S Y _ E N V I R O N M E N T _ S T R = " A m b i e n t e r u i d o s o " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S a u t o - a t i v a ç ã o a t i v a d o " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S a t i v a d o " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M D e s a t i v a d o " W M M _ E N A B L E D _ S T R = " W M M A t i v a d o " N O _ P R E F E R E C E _ S T R = " S e m p r e f e r ê n c i a " P R E F E R _ 2 4 _ B A N D _ S T R = " P r e f e r i r b a n d a d e 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " P r e f e r i r b a n d a d e 5 , 2 G H z " S O U R C E D I S K 1 = " D i s c o d a i n s t a l a ç ã o d o I n t e l ( R ) W i r e l e s s W i F i L i n k S é r i e 5 0 0 0 " [ S t r i n g s . 0 8 1 6 ] ; P o r t u g u e s e ( P o r t u g a l ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N p a r a W i n d o w s V i s t a 7 B i t s " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 4 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " C o n t r o l a d o r I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 3 0 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 3 5 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 0 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 0 0 B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 3 5 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " C o n t r o l a d o r d o p l a c a I n t e l ( R ) W i F i L i n k 5 1 5 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " C o n t r o l a d o r d a p l a c a I n t e l ( R ) W i F i L i n k 1 0 0 0 p a r a W i n d o w s 7 6 4 B i t s " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " C o n t r o l a d o r I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " C o n t r o l a d o r d a p l a c a I n t e l ( R ) W i F i L i n k 1 0 0 0 B G p a r a W i n d o w s 7 6 4 B i t s " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " C o n t r o l a d o r d a p l a c a I n t e l ( R ) W i r e l e s s W i F i L i n k S é r i e 5 0 0 0 p a r a W i n d o w s 7 6 4 B i t s " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " C a n a l a d h o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " C a n a l a d h o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " M o d o a d h o c s e m f i o s p r e d e f i n i d o " I B S S _ T X _ P O W E R _ S T R = " P o t ê n c i a d e t r a n s m i s s ã o " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " A g r e s s i v i d a d e d o r o a m i n g " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " G e s t ã o d e e n e r g i a a d h o c " A D H O C _ Q O S _ M O D E _ S T R = " M o d o A d H o c Q o S " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " P r o t e c ç ã o d o m o d o m i s t o " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " M e l h o r i a d a p r o d u t i v i d a d e " W I R E L E S S _ M O D E _ S T R = " M o d o s e m f i o s " P R E F E R R E D _ B A N D _ S T R = " B a n d a p r e f e r i d a " C H A N N E L W I D T H 5 2 = " L a r g u r a d o c a n a l 8 0 2 . 1 1 n - b a n d a 5 . 2 " C H A N N E L W I D T H 2 4 = " L a r g u r a d o c a n a l 8 0 2 . 1 1 n - b a n d a 2 . 4 " T G n M o d e = " M o d o 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " C a n a l d e g r a n d e s v o l u m e s i n c o m p a t í v e l " L O W E S T _ S T R = " M e n o r " M E D I U M _ L O W _ S T R = " M é d i a - b a i x a " M E D I U M _ S T R = " M é d i a " M E D I U M _ H I G H _ S T R = " M é d i a - E l e v a d a " H I G H E S T _ S T R = " M a i o r " D I S A B L E D _ S T R = " D e s a c t i v a d o " E N A B L E D _ S T R = " A c t i v a d o " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M á x i m a p o u p a n ç a d e e n e r g i a " N O I S Y _ E N V I R O N M E N T _ S T R = " A m b i e n t e r u i d o s o " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f a c t i v a d o " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S A c t i v a d o " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M d e s a c t i v a d o " W M M _ E N A B L E D _ S T R = " W M M a c t i v a d o " N O _ P R E F E R E C E _ S T R = " S e m P r e f e r ê n c i a " P R E F E R _ 2 4 _ B A N D _ S T R = " P r e f e r i r b a n d a d e 2 , 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " P r e f e r i r b a n d a d e 5 , 2 G H z " S O U R C E D I S K 1 = " D i s c o d e I n s t a l a ç ã o d a I n t e l ( R ) W i r e l e s s W i F i L i n k S é r i e 5 0 0 0 " [ S t r i n g s . 0 4 1 9 ] ; R u s s i a n ( R u s s i a ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 3 0 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 3 5 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 5 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 3 5 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 5 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 5 1 5 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 1 0 0 0 ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i F i L i n k 1 0 0 0 B G ä ë ÿ W i n d o w s 7 6 4 B i t " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " Ä ð à é â å ð à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k ñ å ð è è 5 0 0 0 ä ë ÿ W i n d o w s 7 6 4 B i t " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " Ê à í à ë A d H o c 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " Ê à í à ë A d H o c 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " Ð å æ è ì ñ å ò è A d H o c ï î ó ì î ë ÷ à í è þ " I B S S _ T X _ P O W E R _ S T R = " Ì î ù í î ñ ò ü ï å ð å ä à ÷ è " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " À ã ð å ñ ñ è â í î ñ ò ü ð î ó ì è í ã à " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " Ì î ù í î ñ ò ü ï å ð å ä à ÷ è A d H o c " A D H O C _ Q O S _ M O D E _ S T R = " Ð å æ è ì A d H o c Q o S " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " Ç à ù è ò à â ñ ì å ø à í í î ì ð å æ è ì å " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " Ï î â û ø å í í à ÿ ï ð î ï ó ñ ê . ñ ï î ñ î á í î ñ ò ü " W I R E L E S S _ M O D E _ S T R = " Ð å æ è ì á å ñ ï ð î â î ä í î é ñ å ò è " P R E F E R R E D _ B A N D _ S T R = " Ï ð å ä ï î ÷ è ò à å ì à ÿ ÷ à ñ ò î ò à " C H A N N E L W I D T H 5 2 = " Ø è ð è í à ê à í à ë à 8 0 2 . 1 1 n ( 5 , 2 à à ö ) " C H A N N E L W I D T H 2 4 = " Ø è ð è í à ê à í à ë à 8 0 2 . 1 1 n ( 2 , 4 à à ö ) " T G n M o d e = " Ð å æ è ì 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " Í å ñ î â ì å ñ ò è ì î ñ ò ü ñ ê à í à ë î ì " L O W E S T _ S T R = " Ì è í . " M E D I U M _ L O W _ S T R = " Ñ ð å ä í . - ì è í . " M E D I U M _ S T R = " Ñ ð å ä í . " M E D I U M _ H I G H _ S T R = " Ñ ð å ä í . - ì à ê ñ . " H I G H E S T _ S T R = " Ì à ê ñ . " D I S A B L E D _ S T R = "  û ê ë þ ÷ å í î " E N A B L E D _ S T R = "  ê ë þ ÷ å í î " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " Ì à ê ñ . ý ê î í î ì è ÿ ý í å ð ã è è " N O I S Y _ E N V I R O N M E N T _ S T R = " Ó ñ ë î â è ÿ ñ ï î ì å õ à ì è " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f â ê ë þ ÷ å í î " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S â ê ë þ ÷ å í î " A U T O _ S T R = " À â ò î " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 Ì Ã ö " C H A N N E L W I D T H A U T O = " À â ò î " W M M _ D I S A B L E D _ S T R = " W M M  û ê ë þ ÷ å í î " W M M _ E N A B L E D _ S T R = " W M M  ê ë þ ÷ å í î " N O _ P R E F E R E C E _ S T R = " Í å ò ï ð å ä ï î ÷ ò å í è é " P R E F E R _ 2 4 _ B A N D _ S T R = " Ï ð å ä ï î ÷ ò å í è å ÷ à ñ ò î ò ó 2 , 4 à à ö " P R E F E R _ 5 2 _ B A N D _ S T R = " Ï ð å ä ï î ÷ ò å í è å ÷ à ñ ò î ò ó 5 , 2 à à ö " S O U R C E D I S K 1 = " Ó ñ ò à í î â î ÷ í û é ä è ñ ê à ä à ï ò å ð à I n t e l ( R ) W i r e l e s s W i F i L i n k ñ å ð è è 5 0 0 0 " [ S t r i n g s . 0 4 1 D ] ; S w e d i s h ( S w e d e n ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " D r i v r u t i n I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N D r i v e r " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " D r i v r u t i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " K o r t d r i v r u t i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " D r i v r u t i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " D r i v r u t i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " D r i v r u t i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " D r i v r u t i n I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " D r i v r u t i n I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " D r i v r u t i n I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " K o r t d r i v r u t i n f ö r W i n d o w s 7 6 4 - b i t a r s I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 - s e r i e n " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A d h o c - k a n a l 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A d h o c - k a n a l 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d h o c S t a n d a r d t r å d l ö s t l ä g e " I B S S _ T X _ P O W E R _ S T R = " Ö v e r f ö r i n g s e n e r g i " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " R o a m i n g - a g g r e s s i v i t e t " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " E n e r g i s p a r f u n k t i o n e r f ö r a d h o c " A D H O C _ Q O S _ M O D E _ S T R = " A d H o c Q o S - l ä g e " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " S k y d d f ö r b l a n d a t l ä g e " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " G e n o m f l ö d e s f ö r b ä t t r i n g " W I R E L E S S _ M O D E _ S T R = " T r å d l ö s t l ä g e " P R E F E R R E D _ B A N D _ S T R = " F ö r v a l t b a n d " C H A N N E L W I D T H 5 2 = " 8 0 2 . 1 1 n - k a n a l b r e d d f ö r b a n d e t 5 , 2 " C H A N N E L W I D T H 2 4 = " 8 0 2 . 1 1 n - k a n a l b r e d d f ö r b a n d e t 2 , 4 " T G n M o d e = " 8 0 2 . 1 1 n - l ä g e " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " I n k o m p a t i b e l m e d 4 0 M H z - k a n a l " L O W E S T _ S T R = " L ä g s t a " M E D I U M _ L O W _ S T R = " M e d e l - l å g " M E D I U M _ S T R = " M e d e l " M E D I U M _ H I G H _ S T R = " M e d e l - h ö g " H I G H E S T _ S T R = " H ö g s t a " D I S A B L E D _ S T R = " I n a k t i v e r a d " E N A B L E D _ S T R = " A k t i v e r a d " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " M a x . e n e r g i b e s p a r i n g " N O I S Y _ E N V I R O N M E N T _ S T R = " M i l j ö m e d s t ö r n i n g a r " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t i l l - s j ä l v a k t i v e r a t " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S a k t i v e r a t " A U T O _ S T R = " A u t o " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " A u t o " W M M _ D I S A B L E D _ S T R = " W M M i n a k t i v e r a d " W M M _ E N A B L E D _ S T R = " W M M a k t i v e r a d " N O _ P R E F E R E C E _ S T R = " I n g e n i n s t ä l l n i n g " P R E F E R _ 2 4 _ B A N D _ S T R = " F ö r e d r a 2 , 4 G H z - b a n d e t " P R E F E R _ 5 2 _ B A N D _ S T R = " F ö r e d r a 5 , 2 G H z - b a n d e t " S O U R C E D I S K 1 = " I n s t a l l a t i o n s d i s k I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 - s e r i e n " [ S t r i n g s . 0 4 1 E ] ; T h a i ( T h a i l a n d ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 3 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 3 0 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 3 5 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 5 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 3 5 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 5 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 5 1 5 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 1 0 0 0 " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 1 0 0 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " ä ´ à à Ç Í Ã ì I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i F i L i n k 1 0 0 0 B G Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " ä ´ à à Ç Í Ã ì Í á ´ ç » à µ Í Ã ì I n t e l ( R ) W i r e l e s s W i F i L i n k Ë Á Ò Â à Å ¢ 5 0 0 0 Ê Ó Ë Ã Ñ º W i n d o w s 7 6 4 º Ô µ " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " á ª ¹ á ¹ Å à © ¾ Ò Ð ¡ Ô ¨ 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " á ª ¹ á ¹ Å à © ¾ Ò Ð ¡ Ô ¨ 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " â Ë Á ´ ä à é Ê Ò Â à Ã Ô è Á µ é ¹ á º º à © ¾ Ò Ð ¡ Ô ¨ " I B S S _ T X _ P O W E R _ S T R = " ¡ Ò Ã Ê è § ¼ è Ò ¹ ¾ Å Ñ § § Ò ¹ " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " ¤ Ç Ò Á á à § ã ¹ ¡ Ò Ã ã ª é § Ò ¹ ¢ é Ò Á à ¢ µ " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " ¡ Ò Ã ¨ Ñ ´ ¡ Ò Ã ¾ Å Ñ § § Ò ¹ à © ¾ Ò Ð ¡ Ô ¨ " A D H O C _ Q O S _ M O D E _ S T R = " â Ë Á ´ Q o S à © ¾ Ò Ð ¡ Ô ¨ " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " ¡ Ò Ã » é Í § ¡ Ñ ¹ â Ë Á ´ ¼ Ê Á " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " ¡ Ò Ã à ¾ Ô è Á » Ã Ð Ê Ô · ¸ Ô À Ò ¾ Í Ñ µ Ã Ò Ã Ñ º Ê è § " W I R E L E S S _ M O D E _ S T R = " â Ë Á ´ ä à é Ê Ò Â " P R E F E R R E D _ B A N D _ S T R = " á º ¹ ´ ì · Õ è µ é Í § ¡ Ò Ã " C H A N N E L W I D T H 5 2 = " ¢ ¹ Ò ´ á ª ¹ á ¹ Å 8 0 2 . 1 1 n ( 5 . 2 G H z ) " C H A N N E L W I D T H 2 4 = " ¢ ¹ Ò ´ á ª ¹ á ¹ Å 8 0 2 . 1 1 n ( 2 . 4 G H z ) " T G n M o d e = " â Ë Á ´ 8 0 2 . 1 1 n " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " ä Á è Ê Ò Á Ò Ã ¶ ã ª é ¡ Ñ º á ª ¹ á ¹ Å ¢ ¹ Ò ´ ã Ë è " L O W E S T _ S T R = " µ è Ó Ê Ø ´ " M E D I U M _ L O W _ S T R = " » Ò ¹ ¡ Å Ò § - µ è Ó " M E D I U M _ S T R = " » Ò ¹ ¡ Å Ò § " M E D I U M _ H I G H _ S T R = " » Ò ¹ ¡ Å Ò § - Ê Ù § " H I G H E S T _ S T R = " Ê Ù § Ê Ø ´ " D I S A B L E D _ S T R = "  ¡ à Å Ô ¡ ã ª é § Ò ¹ " E N A B L E D _ S T R = " à » Ô ´ ¡ Ò Ã ã ª é § Ò ¹ " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " ¡ Ò Ã » Ã Ð Ë Â Ñ ´ ¾ Å Ñ § § Ò ¹ Ê Ù § Ê Ø ´ " N O I S Y _ E N V I R O N M E N T _ S T R = " Ê À Ò ¾ á Ç ´ Å é Í Á · Õ è Á Õ à Ê Õ Â § ´ Ñ § " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " ã ª é § Ò ¹ C T S - t o - s e l f á Å é Ç " R T S _ C T S _ E N A B L E D _ S T R = " ã ª é § Ò ¹ R T S / C T S " A U T O _ S T R = " Í Ñ µ â ¹ Á Ñ µ Ô " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " Í Ñ µ â ¹ Á Ñ µ Ô " W M M _ D I S A B L E D _ S T R = "  ¡ à Å Ô ¡ ¡ Ò Ã ã ª é § Ò ¹ W M M " W M M _ E N A B L E D _ S T R = " à » Ô ´ ¡ Ò Ã ã ª é § Ò ¹ W M M " N O _ P R E F E R E C E _ S T R = " ä Á è Á Õ ¡ Ò Ã ¡ Ó Ë ¹ ´ " P R E F E R _ 2 4 _ B A N D _ S T R = " á º ¹ ´ ì 2 . 4 G H z " P R E F E R _ 5 2 _ B A N D _ S T R = " á º ¹ ´ ì 5 . 2 G H z " S O U R C E D I S K 1 = " ´ Ô Ê ¡ ì µ Ô ´ µ Ñ é § I n t e l ( R ) W i r e l e s s W i F i L i n k Ë Á Ò Â à Å ¢ 5 0 0 0 " [ S t r i n g s . 0 4 1 F ] ; T u r k i s h ( T u r k e y ) P R O V I D E R _ N A M E = " I n t e l " C O M P A N Y _ N A M E = " I n t e l C o r p o r a t i o n " N I C _ M P C I E X _ 1 0 3 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ 6 2 3 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ 6 2 0 5 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ 0 1 3 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 3 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ 0 1 0 0 B G N _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 0 1 0 0 B G _ 1 x 1 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ 6 2 0 0 B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ 6 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ 6 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ 6 1 5 0 B G N _ 1 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ 6 2 5 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ 6 2 5 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A B G _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ 6 2 0 0 A G N _ 2 x 2 _ H M C = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 5 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 3 0 0 A G N _ 3 x 3 _ H M C = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ 5 1 0 0 A G N _ 1 x 2 _ H M C _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 1 0 0 A B G _ 1 x 2 _ H M C = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 4 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 4 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 A B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 A B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 3 9 6 5 B G = " I n t e l ( R ) P R O / W i r e l e s s 3 9 6 5 B G N e t w o r k C o n n e c t i o n " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ M O W 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ K R A = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 0 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G N " N I C _ M P C I E X _ A d a p t e r M o d e l _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G " N I C _ D r i v e r D e s c _ 1 0 3 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 3 0 S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 3 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 0 5 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 5 S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 3 0 B G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 3 0 S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 0 1 3 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G N _ 1 x 1 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 0 1 3 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 3 0 B G _ 1 x 1 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 3 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 0 1 0 0 B G N _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G N _ 1 x 1 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 0 1 0 0 B G _ 1 x 1 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 0 1 0 0 B G _ 1 x 1 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 1 0 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 0 0 B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 B G _ 2 x 2 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 5 0 A G N _ 3 x 3 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 5 0 A G N B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 1 5 0 B G N _ 1 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 1 5 0 B G N _ 1 x 2 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) W i r e l e s s - N 6 1 5 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 5 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A G N _ 2 x 2 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A G N B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 5 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 5 0 A B G _ 2 x 2 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 5 0 A B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 0 0 A B G _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A B G _ 2 x 2 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 2 0 0 A G N _ 2 x 2 = " I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 2 0 0 A G N _ 2 x 2 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) A d v a n c e d - N 6 2 0 0 A G N B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 6 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 6 3 0 0 A G N _ 3 x 3 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) C e n t r i n o ( R ) U l t i m a t e - N 6 3 0 0 A G N B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 A B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 3 9 4 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 4 5 B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 4 5 B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 3 9 6 5 A B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 A B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 3 9 6 5 B G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 3 9 6 5 B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i r e l e s s W i F i L i n k 3 9 6 5 B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 4 9 6 5 A G N = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G N B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 4 9 6 5 A G = " I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 4 9 6 5 A G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i r e l e s s W i F i L i n k 4 9 6 5 A G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 3 0 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 0 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 0 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 3 0 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ 3 x 3 = " I n t e l ( R ) W i F i L i n k 5 3 5 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N 3 x 3 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 3 5 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 5 0 A B G _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 5 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 5 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 = " I n t e l ( R ) W i F i L i n k 5 1 0 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 0 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 0 0 B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ B G N = " I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ B G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 0 0 B G N B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 0 0 A G N _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A G N 1 x 2 _ A B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 0 0 A B G _ 1 x 2 _ A B G = " I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 0 0 A B G 1 x 2 _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 0 0 A B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 3 5 0 A G N _ P = " I n t e l ( R ) W i F i L i n k 5 3 5 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 3 5 0 A G N _ P _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 3 5 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V M C _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 5 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 5 1 5 0 A G N _ V H M C = " I n t e l ( R ) W i F i L i n k 5 1 5 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 5 1 5 0 A G N _ V H M C _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 5 1 5 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G N = " I n t e l ( R ) W i F i L i n k 1 0 0 0 S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G N _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 1 0 0 0 B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ D r i v e r D e s c _ 1 0 0 0 _ B G = " I n t e l ( R ) W i F i L i n k 1 0 0 0 B G S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ 1 0 0 0 _ B G _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i F i L i n k 1 0 0 0 B G B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " N I C _ S e r v i c e _ D i s p N a m e _ W I N 7 _ 6 4 = " W i n d o w s 7 6 4 B i t i ç i n I n t e l ( R ) W i r e l e s s W i F i L i n k B a ð d a þ t ý r ý c ý S ü r ü c ü s ü " ; f o l l o w i n g a r e A d v a n c e d T a b P r o p e r t i e s ( N D I ) s t r i n g s . n e e d t o b e l o c a l i z e d . R E C O M M E N D E D _ C H A N N E L 2 4 _ S T R = " A y g ý t t a n A y g ý t a K a n a l 8 0 2 . 1 1 b / g " R E C O M M E N D E D _ C H A N N E L 5 2 _ S T R = " A y g ý t t a n A y g ý t a K a n a l 8 0 2 . 1 1 a " R E C O M M E N D E D _ B A N D = " A d H o c V a r s a y ý l a n B a ð l a n t ý M o d u " I B S S _ T X _ P O W E R _ S T R = " Y a y ý n g ü c ü " R O A M I N G _ A G G R E S S I V E N E S S _ S T R = " G e z i n m e Z o r l a m a s ý " A D H O C _ P O W E R _ M A N A G E M E N T _ S T R = " A y g ý t t a n A y g ý t a G ü ç Y ö n e t i m i " A D H O C _ Q O S _ M O D E _ S T R = " A y g ý t t a n A y g ý t a Q o S M o d u " M I X E D _ M O D E _ P R O T E C T I O N _ S T R = " K a r ý þ ý k m o d k o r u m a s ý " T H R O U G H P U T _ E N H A N C E M E N T _ S T R = " V e r i A k t a r ý m G e l i þ t i r i c i " W I R E L E S S _ M O D E _ S T R = " K a b l o s u z M o d " P R E F E R R E D _ B A N D _ S T R = " Y e ð l e n e n B a n t " C H A N N E L W I D T H 5 2 = " 5 . 2 b a n d ý i ç i n 8 0 2 . 1 1 n K a n a l G e n i þ l i ð i " C H A N N E L W I D T H 2 4 = " 2 . 4 b a n d ý i ç i n 8 0 2 . 1 1 n K a n a l G e n i þ l i ð i " T G n M o d e = " 8 0 2 . 1 1 n M o d u " B T H S M o d e = " B l u e t o o t h ( R ) A M P " F A T _ C H A N N E L _ T O L E R A N T = " G e n i þ K a n a l i ç i n U y u m s u z " L O W E S T _ S T R = " E n d ü þ ü k " M E D I U M _ L O W _ S T R = " D ü þ ü k " M E D I U M _ S T R = " O r t a " M E D I U M _ H I G H _ S T R = " Y ü k s e k " H I G H E S T _ S T R = " E n y ü k s e k " D I S A B L E D _ S T R = " D e v r e d ý þ ý " E N A B L E D _ S T R = " E t k i n " M A X I M U M _ P O W E R _ S A V I N G _ S T R = " A z a m i G ü ç T a s a r r u f u " N O I S Y _ E N V I R O N M E N T _ S T R = " G ü r ü l t ü l ü O r t a m " W M M _ S T R = " W M M " C T S _ T O _ S E L F _ E N A B L E D _ S T R = " C T S - t o - s e l f e t k i n " R T S _ C T S _ E N A B L E D _ S T R = " R T S / C T S e t k i n " A U T O _ S T R = " O t o m a t i k " C H A N N E L W I D T H 2 0 O N L Y = " 2 0 M H z " C H A N N E L W I D T H A U T O = " O t o m a t i k " W M M _ D I S A B L E D _ S T R = " W M M d e v r e d ý þ ý " W M M _ E N A B L E D _ S T R = " W M M e t k i n " N O _ P R E F E R E C E _ S T R = " T e r c i h y o k " P R E F E R _ 2 4 _ B A N D _ S T R = " 2 , 4 G H z b a n t T e r c i h E t " P R E F E R _ 5 2 _ B A N D _ S T R = " 5 , 2 G H z b a n t T e r c i h E t " S O U R C E D I S K 1 = " I n t e l ( R ) W i r e l e s s W i F i L i n k 5 0 0 0 S e r i s i Y ü k l e m e D i s k i "
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