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��[ c o n t r o l ] c a p a c i t y = 3 0 [ c o n t e n t s ] l a n g u a g e = E n g l i s h , F r e n c h , G e r m a n , I t a l i a n , S p a n i s h , P o r t u g u e s e , D u t c h , D a n i s h , N o r w e g i a n , S w e d i s h , F i n n i s h , G r e e k , P o l i s h , C z e c h , S l o v a k , H u n g a r i a n , T u r k i s h , R u s s i a n , A r a b i c , S i m p l i f i e d _ C h i n e s e , T r a d i t i o n a l _ C h i n e s e , K o r e a n , T h a i , I n d o n e s i a n d e f a u l t _ l a n g u a g e = E n g l i s h p r o d u c t _ n a m e = C a n o n C a n o S c a n L i D E 1 2 0 M a n u a l i n s t a l l _ d i r = C a n o n C a n o S c a n L i D E 1 2 0 i n s t a l l _ p a t h = \ C a n o n \ I J M a n u a l s i n g l e b o o t = S o f t w a r e \ C a n o n \ E a s y G u i d e V i e w e r s i n g l e b o o t _ d i r = C a n o S c a n L i D E 1 2 0 i c o n F i l e = M a n u a l v 1 . i c o D e v i c e I D = L i D E 1 2 0 c o m m o n F o l d e r = s c r e e n s s h o r t c u t = 1 s h o r t c u t _ s t a r t m e n u = 2 s h o r t c u t _ d e s k t o p = 1 m a n u a l _ v i e w e r _ e x e = c m v i e w . e x e r e g _ u n i n s t a l l = 1 i n s t a l l _ m o d e = 0 i n f o _ f i l e _ n a m e = I n f o . e g v S M E X _ u p d a t e = 1 [ c o n t e n t s - p a t h ] E n g l i s h + 0 1 = E n g l i s h \ E G V \ 1 . 0 E n g l i s h + 0 2 = E n g l i s h \ S A \ 1 . 0 F r e n c h + 0 1 = F r e n c h \ E G V \ 1 . 0 F r e n c h + 0 2 = F r e n c h \ S A \ 1 . 0 G e r m a n + 0 1 = G e r m a n \ E G V \ 1 . 0 G e r m a n + 0 2 = G e r m a n \ S A \ 1 . 0 I t a l i a n + 0 1 = I t a l i a n \ E G V \ 1 . 0 I t a l i a n + 0 2 = I t a l i a n \ S A \ 1 . 0 S p a n i s h + 0 1 = S p a n i s h \ E G V \ 1 . 0 S p a n i s h + 0 2 = S p a n i s h \ S A \ 1 . 0 P o r t u g u e s e + 0 1 = P o r t u g u e s e \ E G V \ 1 . 0 P o r t u g u e s e + 0 2 = P o r t u g u e s e \ S A \ 1 . 0 D u t c h + 0 1 = D u t c h \ E G V \ 1 . 0 D u t c h + 0 2 = D u t c h \ S A \ 1 . 0 D a n i s h + 0 1 = D a n i s h \ E G V \ 1 . 0 D a n i s h + 0 2 = D a n i s h \ S A \ 1 . 0 N o r w e g i a n + 0 1 = N o r w e g i a n \ E G V \ 1 . 0 N o r w e g i a n + 0 2 = N o r w e g i a n \ S A \ 1 . 0 S w e d i s h + 0 1 = S w e d i s h \ E G V \ 1 . 0 S w e d i s h + 0 2 = S w e d i s h \ S A \ 1 . 0 F i n n i s h + 0 1 = F i n n i s h \ E G V \ 1 . 0 F i n n i s h + 0 2 = F i n n i s h \ S A \ 1 . 0 G r e e k + 0 1 = G r e e k \ E G V \ 1 . 0 G r e e k + 0 2 = G r e e k \ S A \ 1 . 0 P o l i s h + 0 1 = P o l i s h \ E G V \ 1 . 0 P o l i s h + 0 2 = P o l i s h \ S A \ 1 . 0 C z e c h + 0 1 = C z e c h \ E G V \ 1 . 0 C z e c h + 0 2 = C z e c h \ S A \ 1 . 0 S l o v a k + 0 1 = S l o v a k \ E G V \ 1 . 0 S l o v a k + 0 2 = S l o v a k \ S A \ 1 . 0 H u n g a r i a n + 0 1 = H u n g a r i a n \ E G V \ 1 . 0 H u n g a r i a n + 0 2 = H u n g a r i a n \ S A \ 1 . 0 T u r k i s h + 0 1 = T u r k i s h \ E G V \ 1 . 0 T u r k i s h + 0 2 = T u r k i s h \ S A \ 1 . 0 R u s s i a n + 0 1 = R u s s i a n \ E G V \ 1 . 0 R u s s i a n + 0 2 = R u s s i a n \ S A \ 1 . 0 A r a b i c + 0 1 = A r a b i c \ E G V \ 1 . 0 A r a b i c + 0 2 = A r a b i c \ S A \ 1 . 0 S i m p l i f i e d _ C h i n e s e + 0 1 = S i m p l i f i e d _ C h i n e s e \ E G V \ 1 . 0 S i m p l i f i e d _ C h i n e s e + 0 2 = S i m p l i f i e d _ C h i n e s e \ S A \ 1 . 0 T r a d i t i o n a l _ C h i n e s e + 0 1 = T r a d i t i o n a l _ C h i n e s e \ E G V \ 1 . 0 T r a d i t i o n a l _ C h i n e s e + 0 2 = T r a d i t i o n a l _ C h i n e s e \ S A \ 1 . 0 K o r e a n + 0 1 = K o r e a n \ E G V \ 1 . 0 K o r e a n + 0 2 = K o r e a n \ S A \ 1 . 0 T h a i + 0 1 = T h a i \ E G V \ 1 . 0 T h a i + 0 2 = T h a i \ S A \ 1 . 0 I n d o n e s i a n + 0 1 = I n d o n e s i a n \ E G V \ 1 . 0 I n d o n e s i a n + 0 2 = I n d o n e s i a n \ S A \ 1 . 0 [ l a n g - i n f o ] l a n g 0 1 = E n g l i s h , E n g l i s h , 9 , 0 l a n g 0 2 = F r e n c h , F r e n c h , 1 2 , 0 l a n g 0 3 = G e r m a n , G e r m a n , 7 , 0 l a n g 0 4 = I t a l i a n , I t a l i a n , 1 6 , 0 l a n g 0 5 = S p a n i s h , S p a n i s h , 1 0 , 0 l a n g 0 6 = D u t c h , D u t c h , 1 9 , 0 l a n g 0 7 = D a n i s h , D a n i s h , 6 , 0 l a n g 0 8 = F i n n i s h , F i n n i s h , 1 1 , 0 l a n g 0 9 = S w e d i s h , S w e d i s h , 2 9 , 0 l a n g 1 0 = N o r w e g i a n , N o r w e g i a n , 2 0 , 0 l a n g 1 1 = P o r t u g u e s e , P o r t u g u e s e , 2 2 , 0 l a n g 1 2 = G r e e k , G r e e k , 8 , 0 l a n g 1 3 = H u n g a r i a n , H u n g a r i a n , 1 4 , 0 l a n g 1 4 = C z e c h , C z e c h , 5 , 0 l a n g 1 5 = P o l i s h , P o l i s h , 2 1 , 0 l a n g 1 6 = R u s s i a n , R u s s i a n , 2 5 , 0 l a n g 1 7 = S i m p l i f i e d _ C h i n e s e , S i m p l i f i e d _ C h i n e s e , 4 , 2 l a n g 1 8 = T r a d i t i o n a l _ C h i n e s e , T r a d i t i o n a l _ C h i n e s e , 4 , 1 l a n g 1 9 = K o r e a n , K o r e a n , 1 8 , 0 l a n g 2 0 = T h a i , T h a i , 3 0 , 0 l a n g 2 1 = J a p a n e s e , J a p a n e s e , 1 7 , 0 l a n g 2 2 = C r o a t i a n , C r o a t i a n , 2 6 , 0 l a n g 2 3 = E s t o n i a n , E s t o n i a n , 3 7 , 0 l a n g 2 4 = L a t v i a n , L a t v i a n , 3 8 , 0 l a n g 2 5 = L i t h u a n i a n , L i t h u a n i a n , 3 9 , 0 l a n g 2 6 = S l o v e n i a n , S l o v e n i a n , 3 6 , 0 l a n g 2 7 = U k r a i n i a n , U k r a i n i a n , 3 4 , 0 l a n g 2 8 = T u r k i s h , T u r k i s h , 3 1 , 0 l a n g 2 9 = A r a b i c , A r a b i c , 1 , 0 l a n g 3 0 = S l o v a k , S l o v a k , 2 7 , 0 l a n g 3 1 = I n d o n e s i a n , I n d o n e s i a n , 3 3 , 0 l a n g 3 2 = B u l g a r i a n , B u l g a r i a n , 2 , 0 l a n g 3 3 = R o m a n i a n , R o m a n i a n , 2 4 , 0 l a n g 3 4 = F a r s i , P e r s i a n , 4 1 , 0 [ f o r E a s y G u i d e V i e w e r ] R E G I O N = " M C D " M V E R = " 1 3 . 0 " [ s y s t e m ] d e b u g = f a l s e m e s s a g e f o l d e r = m e s s a g e m e s s a g e d a t a = m e s s a g e . t x t N a m e D a t a = m a n u a l . t x t m a n u a l f o l d e r = m a n u a l d e f a u l t s e n d f o l d e r = c : \ w i n d o w s s a m e _ v e r s i o n _ s a f e = 0
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