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