ÿþ[ L a n g u a g e ] S u p p o r t L a n g u a g e = " U S , J P , D E , F R , E S , I T , N L , C Z , H U , R U , P L , P T , D K , N O , F I , S E , G R , T R , C N , K R , T W , T H , I D , E E , L V , L T , S I , U A , S K , B G , R O " E U L A D I R = " R e s \ E U L A " A p p S t r i n g D I R = " R e s \ S t r i n g " [ S t a r t u p ] A p p N a m e = " C a n o n # @ S T R _ A P P N A M E @ # " P r o d u c t N a m e = " C N Q M M A I N . E X E " V e r s i o n = " 2 . 6 . 1 . 0 " E U L A = " 1 " F o l d e r S e l e c t = " 0 " M i n i m u m S i z e = " 1 0 " M a x P a t h L e n = " 1 5 0 " R e g K e y = " S o f t w a r e \ C a n o n \ Q u i c k M e n u " I n s t D e f F o l d e r P r g X 8 6 = " 1 " R e g A g r e e I T = " 1 " [ r e g i o n i n f o ] R E G I O N = " 1 " [ i n s t a l l f o l d e r ] F o l d e r N a m e = " Q u i c k M e n u " [ d e s k t o p s h o r t c u t ] S h o r t c u t = " 1 " D S C I n f o = " C a n o n # @ S T R _ A P P N A M E @ # " " $ I n s F o l d e r $ \ C N Q M M A I N . E X E " " $ I n s F o l d e r $ " " " " I N S T _ N M L " [ g r o u p s h o r t c u t ] G r o u p S h o r t c u t = " 1 " G S C F o l d e r N a m e = " C a n o n U t i l i t i e s \ # @ S T R _ A P P N A M E @ # " G S C I n f o = " # @ S T R _ A P P N A M E @ # " " $ I n s F o l d e r $ \ C N Q M M A I N . E X E " " $ I n s F o l d e r $ " " " " I N S T _ N M L " [ u n i n s t a l l i n f o ] D i s p l a y N a m e = " C a n o n # @ S T R _ A P P N A M E @ # " U n i n s t a l l N a m e = " C a n o n Q u i c k M e n u " M a k e I S U = " 0 " [ a p p p a t h i n f o ] A p p P a t h s N a m e = " C N Q M M A I N . E X E " " $ I n s F o l d e r $ \ C N Q M M A I N . E X E " " $ I n s F o l d e r $ " A p p P a t h s N a m e = " C N S E M A I N . E X E " " $ I n s F o l d e r $ \ C N S E M A I N . E X E " " $ I n s F o l d e r $ " [ u n i n s t a l l t a r g e t - u n i n s t a l l i n f o ] C t r l E x A p p = " 1 " C h e c k A p p B y I n s t a l l e r = " 1 " U N I n f o = " C N S E M A I N . E X E " " C a n o n S o l u t i o n M e n u E X " " S o l u t i o n M e n u E X " " 3 2 8 6 8 " " S o l u t i o n M e n u E X W n d C l a s s " " " " " " " " 6 0 0 0 0 " " 1 " " C a n o n S o l u t i o n M e n u E X " " 2 " U N I n f o = " C N Q M M A I N . E X E " " C a n o n Q u i c k M e n u " " C a n o n Q u i c k M e n u M a i n W i n d o w " " 3 2 8 6 8 " " " " " " " " " " 6 0 0 0 0 " " 0 " " " " 2 " C h e c k e d A p p P a t h = " C N S E M A I N . E X E " " H L M " " S o f t w a r e \ C a n o n \ S o l u t i o n M e n u E X " " A p p P a t h " C h e c k e d A p p P a t h = " C N Q M M A I N . E X E " " H L M " " S o f t w a r e \ C a n o n \ Q u i c k M e n u " " A p p P a t h " [ O S ] W I N X P = " 1 " W I N V T = " 1 " W I N 7 = " 1 " W I N N W = " 1 " [ F i l e s ] F I L E = " D a t a 2 . C a b \ C N Q M M A I N . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M A C N F . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M L N C R . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M U L N C . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M U P D T . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C C L . D L L " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N M D W L D . D L L " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N M L C . D L L " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N M P U . D L L " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ M a i n D L L . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ P r e p a r a t i o n D L L . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ U n Z i p . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M S W C S . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N S E M A I N . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M I N S T . E X E " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M M W R P . D L L " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M C O M N . D L L " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ m f c 1 0 0 u . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ m f c m 1 0 0 u . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ m s v c p 1 0 0 . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ m s v c r 1 0 0 . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M U T I L . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M X M L . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ M i c r o s o f t . E x p r e s s i o n . E f f e c t s . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ M i c r o s o f t . E x p r e s s i o n . I n t e r a c t i o n s . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ S y s t e m . W i n d o w s . I n t e r a c t i v i t y . d l l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g u a g e L i s t . x m l " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L o g i n L i s t " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ I J C O L i s t " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ E P P R N P L U S L i s t " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ A p p I n f o \ I c o n \ * . * " " I N S T _ A P O " " A p p I n f o \ I c o n " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ A p p I n f o \ X m l \ * . * " " I N S T _ A P O " " A p p I n f o \ X m l " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ A p p I n f o \ I c o n \ d e f a u l t \ * . * " " I N S T _ A P O " " A p p I n f o \ I c o n \ d e f a u l t " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ A p p I n f o \ X m l \ d e f a u l t \ * . * " " I N S T _ A P O " " A p p I n f o \ X m l \ d e f a u l t " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C a t I n f o \ X m l \ * . * " " I N S T _ A P O " " C a t I n f o \ X m l " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ C N Q M L A N G . d l l " " I N S T _ A P O " " L a n g I n f o " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ b g - B G \ * . * " " I N S T _ A P O " " L a n g I n f o \ b g - B G " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ c s - C Z \ * . * " " I N S T _ A P O " " L a n g I n f o \ c s - C Z " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ d a - D K \ * . * " " I N S T _ A P O " " L a n g I n f o \ d a - D K " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ d e - D E \ * . * " " I N S T _ A P O " " L a n g I n f o \ d e - D E " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ e l - G R \ * . * " " I N S T _ A P O " " L a n g I n f o \ e l - G R " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ e n - U S \ * . * " " I N S T _ A P O " " L a n g I n f o \ e n - U S " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ e s - E S \ * . * " " I N S T _ A P O " " L a n g I n f o \ e s - E S " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ e t - E E \ * . * " " I N S T _ A P O " " L a n g I n f o \ e t - E E " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ f i - F I \ * . * " " I N S T _ A P O " " L a n g I n f o \ f i - F I " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ f r - F R \ * . * " " I N S T _ A P O " " L a n g I n f o \ f r - F R " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ h u - H U \ * . * " " I N S T _ A P O " " L a n g I n f o \ h u - H U " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ i d - I D \ * . * " " I N S T _ A P O " " L a n g I n f o \ i d - I D " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ i t - I T \ * . * " " I N S T _ A P O " " L a n g I n f o \ i t - I T " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ j a - J P \ * . * " " I N S T _ A P O " " L a n g I n f o \ j a - J P " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ k o - K R \ * . * " " I N S T _ A P O " " L a n g I n f o \ k o - K R " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ l t - L T \ * . * " " I N S T _ A P O " " L a n g I n f o \ l t - L T " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ l v - L V \ * . * " " I N S T _ A P O " " L a n g I n f o \ l v - L V " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ n b - N O \ * . * " " I N S T _ A P O " " L a n g I n f o \ n b - N O " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ n l - N L \ * . * " " I N S T _ A P O " " L a n g I n f o \ n l - N L " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ p l - P L \ * . * " " I N S T _ A P O " " L a n g I n f o \ p l - P L " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ p t - B R \ * . * " " I N S T _ A P O " " L a n g I n f o \ p t - B R " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ r o - R O \ * . * " " I N S T _ A P O " " L a n g I n f o \ r o - R O " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ r u - R U \ * . * " " I N S T _ A P O " " L a n g I n f o \ r u - R U " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ s k - S K \ * . * " " I N S T _ A P O " " L a n g I n f o \ s k - S K " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ s l - S I \ * . * " " I N S T _ A P O " " L a n g I n f o \ s l - S I " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ s v - S E \ * . * " " I N S T _ A P O " " L a n g I n f o \ s v - S E " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ t h - T H \ * . * " " I N S T _ A P O " " L a n g I n f o \ t h - T H " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ t r - T R \ * . * " " I N S T _ A P O " " L a n g I n f o \ t r - T R " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ u k - U A \ * . * " " I N S T _ A P O " " L a n g I n f o \ u k - U A " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ z h - C N \ * . * " " I N S T _ A P O " " L a n g I n f o \ z h - C N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ L a n g I n f o \ z h - T W \ * . * " " I N S T _ A P O " " L a n g I n f o \ z h - T W " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ W R e s L i s t " " I N S T _ W R E S " " I N S T _ N O N " " I N S T _ O E V E R _ R E Q " " I N S T _ E R R " " I N S T _ H L D " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ W S p t L i s t " " I N S T _ W S P T " " I N S T _ N O N " " I N S T _ O E V E R _ R E Q " " I N S T _ E R R " " I N S T _ H L D " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ W R t l L i s t " " I N S T _ W S P T " " I N S T _ N O N " " I N S T _ O E V E R _ R E Q " " I N S T _ E R R " " I N S T _ H L D " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M I N S T . e x e . c o n f i g " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M A C N F . e x e . c o n f i g " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M L N C R . e x e . c o n f i g " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M M A I N . e x e . c o n f i g " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M S W C S . e x e . c o n f i g " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M U L N C . e x e . c o n f i g " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " F I L E = " D a t a 2 . C a b \ C N Q M U P D T . e x e . c o n f i g " " I N S T _ A P O " " I N S T _ N O N " " I N S T _ R E Q " " I N S T _ E R R " " I N S T _ D E L " " I N S T _ R E G N O N " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " R E G I = " H L M " " S o f t w a r e \ M i c r o s o f t \ W i n d o w s \ C u r r e n t V e r s i o n \ R u n " " C a n o n Q u i c k M e n u " " R E G _ S Z " " $ I n s F o l d e r $ \ C N Q M M A I N . E X E / l o g o n " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ M y P r i n t e r \ C a n o n U t i l i t i e s \ Q u i c k M e n u " " A p p P a t h " " R E G _ S Z " " $ I n s F o l d e r $ \ C N Q M M A I N . E X E " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ M y P r i n t e r \ C a n o n U t i l i t i e s \ Q u i c k M e n u " " A p p N a m e " " R E G _ S Z " " Q u i c k M e n u " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ S o l u t i o n M e n u E X " " A p p P a t h " " R E G _ S Z " " $ I n s F o l d e r $ \ C N S E M A I N . E X E " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ S o l u t i o n M e n u E X " " L a n g u a g e C o d e " " R E G _ S Z " " $ L a n g u a g e C o d e $ " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ Q u i c k M e n u " " A p p P a t h " " R E G _ S Z " " $ I n s F o l d e r $ \ C N Q M M A I N . E X E " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ Q u i c k M e n u " " L a n g u a g e C o d e " " R E G _ S Z " " $ L a n g u a g e C o d e $ " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ Q u i c k M e n u " " V e r s i o n " " R E G _ S Z " " $ A p p V e r s i o n $ " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ W S p t " " P a t h " " R E G _ S Z " " $ W s p t F o l d e r $ \ W S p t L i s t " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ H L D " R E G I = " H L M " " S o f t w a r e \ C a n o n \ W S p t " " R E S I D E N C E " " R E G _ S Z " " $ A r e a $ " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ W R e s " " P a t h " " R E G _ S Z " " $ W s p t F o l d e r $ \ W R e s L i s t " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ H L D " R E G I = " H L M " " S o f t w a r e \ C a n o n \ W R e s " " R E S I D E N C E " " R E G _ S Z " " $ R e s i d e n c e $ " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ W R e s " " A R E A " " R E G _ S Z " " $ A r e a $ " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ D E L " R E G I = " H L M " " S o f t w a r e \ C a n o n \ W R t l " " P a t h " " R E G _ S Z " " $ W s p t F o l d e r $ \ W R t l L i s t " " O S ( O S _ I N D E P E N D E N T ) " " L A N G ( L A N G _ I N D E P E N D E N T ) " " I N S T _ H L D " [ v e r s i o n c o m p a r e r ] T g t X m l N a m e = " D a t a 2 . C a b \ W R e s L i s t " " r e s i d e n c e _ i n f " " v e r s i o n " " . " 3 T g t X m l N a m e = " D a t a 2 . C a b \ W R t l L i s t " " r t l _ i n f " " v e r s i o n " " . " 3 T g t X m l N a m e = " D a t a 2 . C a b \ W S p t L i s t " " w e b s u p p o r t _ i n f " " v e r s i o n " " . " 3 [ F r a m e w o r k 4 ] C a l l E n t r y = " C L I E N T " " d o t N e t F x 4 0 _ C l i e n t _ s e t u p . e x e "Download Driver Pack
After your driver has been downloaded, follow these simple steps to install it.
Expand the archive file (if the download file is in zip or rar format).
If the expanded file has an .exe extension, double click it and follow the installation instructions.
Otherwise, open Device Manager by right-clicking the Start menu and selecting Device Manager.
Find the device and model you want to update in the device list.
Double-click on it to open the Properties dialog box.
From the Properties dialog box, select the Driver tab.
Click the Update Driver button, then follow the instructions.
Very important: You must reboot your system to ensure that any driver updates have taken effect.
For more help, visit our Driver Support section for step-by-step videos on how to install drivers for every file type.