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