Windows Setup INFormation | 2005-07-30 | 25KB | 376 lines
■[ S t r i n g s ]
S t r i n g _ 1 = S o u b o r
S t r i n g _ 2 = U k o n i t
S t r i n g _ 3 = N ß p o v d a
S t r i n g _ 4 = T Θ m a t a n ß p o v d y . . .
S t r i n g _ 5 = O p r o d u k t u . . .
S t r i n g _ 6 = D o m Θ n y
S t r i n g _ 7 = F i l t r y
S t r i n g _ 8 = S l u ~b y
S t r i n g _ 9 = ┌ t y
S t r i n g _ 1 0 = A l i a s y
S t r i n g _ 1 1 = D i s t r i b u n φ s e z n a m y
S t r i n g _ 1 2 = M X - d o t a z
S t r i n g _ 1 3 = N a s t a v e n φ
S t r i n g _ 1 4 = D N S C a c h e
S t r i n g _ 1 5 = S M T P
S t r i n g _ 1 6 = Z a b e z p e e n φ
S t r i n g _ 1 7 = P O P 3
S t r i n g _ 1 8 = I P r o z s a h y
S t r i n g _ 1 9 = M i r r o r
S t r i n g _ 2 0 = L o g o v ß n φ
S t r i n g _ 2 1 = V φ t e j t e
S t r i n g _ 2 2 = D o m Θ n a
S t r i n g _ 2 3 = D o m Θ n o v Θ j m Θ n o
S t r i n g _ 2 5 = P o ~a d o v a t S M T P a u t e n t i z a c i
S t r i n g _ 2 6 = & U l o ~i t
S t r i n g _ 2 7 = A d r e s a · t u
S t r i n g _ 2 8 = A k t i v n φ
S t r i n g _ 2 9 = A D u ~i v a t e l
S t r i n g _ 3 0 = A n o
S t r i n g _ 3 1 = N e
S t r i n g _ 3 2 = H e s l o
S t r i n g _ 3 3 = M a x i m ß l n φ v e l i k o s t s c h r ß n k y ( M B )
S t r i n g _ 3 4 = A k t u ß l n φ v e l i k o s t s c h r ß n k y ( M B )
S t r i n g _ 3 5 = D e b u g
S t r i n g _ 3 6 = R e t u r n s e r v e r c o n v e r s a t i o n s
S t r i n g _ 3 7 = N φ ~e u v e d e n ² f i l t r p l a t φ p o u z e p r o t e n t o · e t . P o k u d c h c e t e z m n i t f i l t r y p r o v ae c h n y · t y , p o u ~i j t e f i l t r y v h l a v n φ n a b i d c e .
S t r i n g _ 3 8 = & P Yi d a t
S t r i n g _ 3 9 = & S m a z a t
S t r i n g _ 4 0 = P o l e
S t r i n g _ 4 1 = H o d n o t a
S t r i n g _ 4 2 = A k c e
S t r i n g _ 4 3 = P o v y p l n n φ n φ ~e u v e d e n Θ h o p o l e s e m o~e t e p Yi p o j i t d o · t u v A c t i v e D i r e c t o r y . P o k u d j e u ~i v a t e l p Yi p o j e n k s e r v e r u , h M a i l S e r v e r p o u ~i j e A c t i v e D i r e c t o r y k o v Ye n φ u ~i v a t e l e .
S t r i n g _ 4 4 = ┌ e t v A c t i v e D i r e c t o r y
S t r i n g _ 4 5 = U ~i v a t e l s k Θ j m Θ n o
S t r i n g _ 4 6 = P Ye s m r o v a t z
S t r i n g _ 4 7 = N a
S t r i n g _ 4 8 = A d r e s a
S t r i n g _ 4 9 = P o ~a d o v a t a d r e s u o d e s φ l a t e l e
S t r i n g _ 5 0 = Z ß k l a d n φ
S t r i n g _ 5 0 = Z ß k l a d n φ
S t r i n g _ 5 1 = l e n o v Θ
S t r i n g _ 5 2 = A d r e s a p Yφ j e m c e
S t r i n g _ 5 3 = N φ ~e u v e d e n ² f i l t r p l a t φ p r o v ae c h n y · t y a d o m Θ n y v h M a i l S e r v e r u . P o k u d c h c e t e z m n i t f i l t r j e n p r o j e d e n · e t , k l i k n t e n a p o ~a d o v a n ² · e t a p o l o ~k u
S t r i n g _ 5 4 = G l o b ß l n φ f i l t r y
S t r i n g _ 5 5 = S l u ~b a
S t r i n g _ 5 6 = A k t u ß l n φ s t a v
S t r i n g _ 5 7 = E - m a i l o v ß a d r e s a
S t r i n g _ 5 8 = & P Ye l o ~
S t r i n g _ 5 9 = M a i l s e r v e r ( y )
S t r i n g _ 6 0 = P o u ~φ t D N S c a c h e h M a i l S e r v e r u
S t r i n g _ 6 1 = C a c h e u p d a t e i n t e r v a l :
S t r i n g _ 6 2 = K a ~d o u
S t r i n g _ 6 3 = h o d i n u
S t r i n g _ 6 4 = T C P P o r t
S t r i n g _ 6 5 = S M T P P o r t
S t r i n g _ 6 6 = S p o j e n φ
S t r i n g _ 6 7 = M a x i m ß l n φ p o e t s o u b ~n ² c h p Yi p o j e n φ ( 0 p r o n e o m e z e n ² )
S t r i n g _ 6 8 = D o r u o v ß n φ z p r ß v
S t r i n g _ 6 9 = P o e t o p a k o v ß n φ
S t r i n g _ 7 0 = a s m e z i o p a k o v ß n φ m
S t r i n g _ 7 1 = O p e n r e l a y
S t r i n g _ 7 2 = S p a m
S t r i n g _ 7 3 = P o v o l i t a u t e n t i z a c i p r o s t ² m t e x t e m
S t r i n g _ 7 3 = P o v o l i t a u t e n t i z a c i p r o s t ² m t e x t e m
S t r i n g _ 7 4 = P o v o l i t p r ß z d n Θ j m Θ n o o d e s φ l a t e l e
S t r i n g _ 7 5 = R e l a y i n g
S t r i n g _ 7 6 = N i k d y n e p o v o l i t r e l a y
S t r i n g _ 7 7 = O d e s l ß n φ p o at y p r o l o k ß l n φ u ~i v a t e l e
S t r i n g _ 7 8 = O d e s l ß n φ p o at y p r o l o k ß l n φ d o m Θ n y
S t r i n g _ 7 9 = V ~d y p o v o l e n o
S t r i n g _ 8 0 = T a r p i t t i n g
S t r i n g _ 8 1 = P o e t
S t r i n g _ 8 2 = P r o d l e v a ( s e k u n d y )
S t r i n g _ 8 7 = P O P 3 P o r t
S t r i n g _ 8 8 = S p o d n φ I P
S t r i n g _ 8 9 = H o r n φ I P
S t r i n g _ 9 0 = P r i o r i t a
S t r i n g _ 9 1 = A d r e s y
S t r i n g _ 9 2 = N u l a m ß n e j n i ~aφ p r i o r i t u , s t o m ß n e j v y aaφ .
S t r i n g _ 9 3 = V o l b y
S t r i n g _ 9 4 = P o v o l i t S M T P s p o j e n φ
S t r i n g _ 9 5 = P o v o l i t S M T P r e l a y i n g
S t r i n g _ 9 6 = P o v o l i t P O P 3 s p o j e n φ
S t r i n g _ 9 7 = M i r r o r n a e - m a i l o v o u a d r e s u
S t r i n g _ 9 8 = M i r r o r k o p φ r u j e v e ak e r o u p Yφ c h o z φ a o d c h o z φ p o at u a p Ye p o s φ l ß j φ n a n φ ~e u v e d e n o u a d r e s u .
S t r i n g _ 9 9 = V ² s t u p
S t r i n g _ 1 0 0 = L o g
S t r i n g _ 1 0 1 = A p l i k a c e
S t r i n g _ 1 0 2 = S M T P k o m u n i k a c e
S t r i n g _ 1 0 3 = P O P 3 k o m u n i k a c e
S t r i n g _ 1 0 4 = T C P / I P
S t r i n g _ 1 0 5 = S o u b o r
S t r i n g _ 1 0 6 = A c t i v e D i r e c t o r y
S t r i n g _ 1 0 7 = ┌ e t
S t r i n g _ 1 0 8 = U l o ~i t · e t p Ye d p Yi d ß n φ m f i l t r u .
S t r i n g _ 1 0 9 = N e p l a t n ß e m a i l o v ß a d r e s a .
S t r i n g _ 1 1 0 = ┌ e t s t o u t o a d r e s o u j i ~ e x i s t u j e .
S t r i n g _ 1 1 1 = A l i a s s t o u t o a d r e s o u j i ~ e x i s t u j e .
S t r i n g _ 1 1 2 = D o m Θ n a s e s t e j n ² m n ß z v e m j i ~ e x i s t u j e .
S t r i n g _ 1 1 3 = U l o ~i t d i s t r i b u n φ s e z n a m p Ye d · p r a v o u l e n o.
S t r i n g _ 1 1 4 = D i s t r i b u n φ s e z n a m
S t r i n g _ 1 1 5 = N a p i at e a d r e s u p Yφ j e m c e
S t r i n g _ 1 1 6 = D i s t r i b u n φ s e z n a m s t o u t o a d r e s o u j i ~ e x i s t u j e .
S t r i n g _ 1 1 7 = S p u s t i t
S t r i n g _ 1 1 8 = Z a s t a v i t
S t r i n g _ 1 1 9 = P r o b φ h a j φ c φ
S t r i n g _ 1 2 0 = P o z a s t a v e n o
S t r i n g _ 1 2 1 = P o z a s t a v u j i
S t r i n g _ 1 2 2 = A k t i v n φ
S t r i n g _ 1 2 3 = S p o u at n φ
S t r i n g _ 1 2 4 = Z a s t a v e n o
S t r i n g _ 1 2 5 = Z a s t a v u j i
S t r i n g _ 1 2 6 = U p g r a d e d a t a b ß z e h M a i l S e r v e r u
S t r i n g _ 1 2 7 = A k t u ß l n φ v e r z e d a t a b ß z e
S t r i n g _ 1 2 8 = P o ~a d o v a n ß v e r z e d a t a b ß z e
S t r i n g _ 1 2 9 = & U p g r a d e
S t r i n g _ 1 3 0 = C h y b a p Yi i n i c i a l i z a c i C O M k n i h o v n y h M a i l S e r v e r u .
S t r i n g _ 1 3 1 = P o d φ v e j t e s e d o P r o h l φ ~e e u d ß l o s t φ p r o d e t a i l n j aφ i n f o r m a c e .
S t r i n g _ 1 3 2 = D o k o n e n o
S t r i n g _ 1 3 3 = C h y b a
S t r i n g _ 1 3 4 = V ß a h M a i l S e r v e r j e a k t u a l i z o v ß n .
S t r i n g _ 1 3 5 = V φ t e j t e v d a t a b ß z o v Θ m p r ov o d c i h M a i l S e r v e r u .
S t r i n g _ 1 3 6 = P o u ~φ t φ m t o h o t o p r ov o d c e , m o~e t e v y t v o Yi t n o v o u d a t a b ß z i h M a i l S e r v e r u a v y b r a t v ² c h o z φ d a t a b ß z i .
S t r i n g _ 1 3 7 = A d r e s a d a t a b ß z o v Θ h o s e r v e r u
S t r i n g _ 1 3 8 = I n f o r m a c e o u ~i v a t e l i
S t r i n g _ 1 3 9 = D a t a b ß z e
S t r i n g _ 1 4 0 = J m Θ n o
S t r i n g _ 1 4 1 = V y b e r t e m o ~n o s t
S t r i n g _ 1 4 2 = V y t v o Yi t n o v o u d a t a b ß z i p r o h M a i l S e r v e r
S t r i n g _ 1 4 3 = V y b e r t e t u t o m o ~n o s t p o k u d d o s u d n e m ß t e d a t a b ß z i a c h c e t e j i n y n φ v y t v o Yi t . h M a i l S e r v e r p o t Ye b u j e j e d n u d a t a b ß z i k e s v Θ m u p r o v o z u .
S t r i n g _ 1 4 4 = V y b e r t e n o v o u v ² c h o z φ d a t a b ß z i h M a i l S e r v e r u
S t r i n g _ 1 4 5 = T o t u m o ~n o s t z v o l t e p o k u d c h c e t e z m n i t v ² c h o z φ h M a i l S e r v e r n e b o d a t a b ß z i .
S t r i n g _ 1 4 6 = U p d a t e s t a r Θ v e r z e d a t a b ß z e h M a i l S e r v e r u
S t r i n g _ 1 4 7 = V y b e r t e t u t o m o ~n o s t p o k u d j i ~ m ß t e s t a r aφ d a t a b ß z i . T a t o v o l b a s p u s t φ p r o g r a m h D B U p d a t e k t e r ² z k o n t r o l u j e s t ß v a j φ c φ v e r z i d a t a b ß z e a j e j φ m o ~n ² u p d a t e .
S t r i n g _ 1 4 8 = V y b e r t e t y p d a t a b ß z o v Θ h o s e r v e r u
S t r i n g _ 1 4 9 = < & Z p t
S t r i n g _ 1 5 0 = & D a l aφ >
S t r i n g _ 1 5 1 = & Z r u ai t
S t r i n g _ 1 5 2 = Z a d e j t e i n f o r m a c e p r o p Yi p o j e n φ
S t r i n g _ 1 5 3 = P o z n ß m k a
S t r i n g _ 1 5 4 = T o t o h e s l o b u d e u l o ~e n o v n e z a ai f r o v a n Θ p o d o b v s o u b o r u h m a i l s e r v e r . i n i . N a s t a v t e s i o p r ß v n n φ t a k , a b y o s t a t n φ u ~i v a t e l Θ n e m l i k t o m u t o s o u b o r u p Yφ s t u p .
S t r i n g _ 1 5 5 = P r ov o d c e m ß d o s t a t e k i n f o r m a c φ p r o d o k o n e n φ t Θ t o o p e r a c e .
S t r i n g _ 1 5 6 = & V y t v o Yi t
S t r i n g _ 1 5 7 = & V y b r a t
S t r i n g _ 1 5 8 = P r o s φ m z a d e j t e j m Θ n o d a t a b ß z o v Θ h o s e r v e r u .
S t r i n g _ 1 5 9 = P r o s φ m z a d e j t e j m Θ n o d a t a b ß z e
S t r i n g _ 1 6 0 = S p o j e n φ k
S t r i n g _ 1 6 1 = S p o j e n φ v p o Yß d k u .
S t r i n g _ 1 6 2 = N e m o h u s e p Yi p o j i t k d a t a b ß z o v Θ m u s e r v e r u .
S t r i n g _ 1 6 3 = V y t v ß Yφ m d a t a b ß z i
S t r i n g _ 1 6 4 = D a t a b ß z e s e · s p e an v y t v o Yi l a .
S t r i n g _ 1 6 5 = N e m o h u v y t v o Yi t d a t a b ß z i .
S t r i n g _ 1 6 6 = P Yi p r a v u j i v y t v o Ye n φ t a b u l e k . . .
S t r i n g _ 1 6 7 = P Yφ p r a v a · s p an d o k o n e n a .
S t r i n g _ 1 6 8 = P Yφ p r a v a s e l h a l a .
S t r i n g _ 1 6 9 = S e l h a l o n a h r ß v ß n φ S Q L s c r i p t u
S t r i n g _ 1 7 0 = V y t v ß Yφ m t a b u l k y . . .
S t r i n g _ 1 7 1 = T a b u l k y b y l y · s p an v y t v o Ye n y .
S t r i n g _ 1 7 2 = N e m o h u v y t v o Yi t t a b u l k y v d a t a b ß z i .
S t r i n g _ 1 7 3 = S e l h a l o s p u at n φ h D B U p d a t e r . e x e
S t r i n g _ 1 7 4 = S e l h a l o v y t v o Ye n φ d a t a b ß z e .
S t r i n g _ 1 7 5 = P r o s φ m v r a et e s e z p t a p Ye k o n t r o l u j t e v a ae n a s t a v e n φ .
S t r i n g _ 1 7 6 = P Yi d a t d o m Θ n u . . .
S t r i n g _ 1 7 7 = O d e b r a t d o m Θ n u
S t r i n g _ 1 7 8 = P Yi d a t · e t . . .
S t r i n g _ 1 7 9 = S m a z a t · e t
S t r i n g _ 1 8 0 = P Yi d a t A D · e t
S t r i n g _ 1 8 1 = P Yi d a t a l i a s . . .
S t r i n g _ 1 8 2 = S m a z a t a l i a s
S t r i n g _ 1 8 3 = P Yi d a t d i s t r i b u n φ s e z n a m . . .
S t r i n g _ 1 8 4 = S m a z a t d i s t r i b u n φ s e z n a m
S t r i n g _ 1 8 5 = P Yi d a t I P r o z s a h
S t r i n g _ 1 8 6 = P o v o l i t l o g o v ß n φ
S t r i n g _ 1 8 7 = P o s t m a s t e r
S t r i n g _ 1 8 8 = R o o t h e s l o
S t r i n g _ 1 8 9 = R o o t h e s l o ( o p a k u j t e )
S t r i n g _ 1 9 0 = T e n t o p r ov o d c e v y t v o Yφ a n a s t a v φ d a t a b ß z i p r o V ß a h M a i l S e r v e r . J e d i n ß v c k t e r o u m u s φ t e z a d a t j e r o o t h e s l o k t e r Θ c h c e t e p o u ~φ v a t .
S t r i n g _ 1 9 1 = N a s t a v e n φ d o k o n e n o !
S t r i n g _ 1 9 2 = S t i s k n t e D o k o n i t p r o u k o n e n φ p r ov o d c e .
S t r i n g _ 1 9 3 = & D o k o n i t
S t r i n g _ 1 9 4 = I M A P n a s t a v e n φ
S t r i n g _ 1 9 5 = I M A P p o r t
S t r i n g _ 1 9 6 = I M A P
S t r i n g _ 1 9 7 = S M T P R e l a y e r
S t r i n g _ 1 9 8 = U v φ t a c φ z p r ß v a
S t r i n g _ 1 9 9 = D o m Θ n o v Θ j m Θ n o n e n φ p l a t n Θ .
S t r i n g _ 2 0 0 = A k t i v o v a t
S t r i n g _ 2 0 1 = S M T P s e r v e r
S t r i n g _ 2 0 2 = P O P 3 s e r v e r
S t r i n g _ 2 0 3 = I M A P s e r v e r
S t r i n g _ 2 0 4 = P o k u d z m n φ t e n a s t a v e n φ , m u s φ t e r e s t a r t o v a t s e r v e r a b y s e z m n a p r o j e v i l a .
S t r i n g _ 2 0 5 = O s t a t n φ
S t r i n g _ 2 0 6 = D e b u g z p r ß v y
S t r i n g _ 2 0 7 = F i l t r
S t r i n g _ 2 0 8 = P o k u d p o l e :
S t r i n g _ 2 0 9 = O b s a h u j e :
S t r i n g _ 2 1 0 = P o t o m
S t r i n g _ 2 1 1 = S m a z a t m a i l
S t r i n g _ 2 1 2 = O d
S t r i n g _ 2 1 2 = O d
S t r i n g _ 2 1 3 = U k ß z a t l o g y
S t r i n g _ 2 1 4 = D e l i v e r y t h r e a d s
S t r i n g _ 2 1 5 = R o z aφ Ye n e n a s t a v e n φ
S t r i n g _ 2 1 6 = Z p r ß v a o n e p Yφ t o m n o s t i
S t r i n g _ 2 1 7 = P o v o l i t
S t r i n g _ 2 1 8 = P Ye d m t
S t r i n g _ 2 1 9 = T e x t
S t r i n g _ 2 2 0 = V a ae z m n y n e b y l y u l o ~e n y . C h c e t e j e n y n φ u l o ~i t ?
S t r i n g _ 2 2 1 = I M A P k o m u n i k a c e
S t r i n g _ 2 2 2 = P o v o l i t I M A P s p o j e n φ
S t r i n g _ 2 2 3 = K o m u
S t r i n g _ 2 2 4 = A n t i V i r u s
S t r i n g _ 2 2 5 = P o u ~φ t C l a m W i n
S t r i n g _ 2 2 6 = S p o u at c φ s o u b o r C l a m S c a n u
S t r i n g _ 2 2 7 = C e s t a k v i r o v Θ d a t a b ß z i C l a m S c a n u
S t r i n g _ 2 2 8 = S m a z a t e - m a i l
S t r i n g _ 2 2 9 = S m a z a t p Yφ l o h y
S t r i n g _ 2 3 0 = O z n ß m i t o d e s φ l a t e l i
S t r i n g _ 2 3 1 = O z n ß m i t p Yφ j e m c i
S t r i n g _ 2 3 2 = D o k o n i t o p e r a c i
S t r i n g _ 2 3 3 = N e m o h u v y t v o Yi t d a t a b ß z i .
S t r i n g _ 2 3 4 = N e m o h u s e p Yi p o j i t k
S t r i n g _ 2 3 5 = M u s φ t e v l o ~i t h e s l o p r o u ~i v a t e l e r o o t .
S t r i n g _ 2 3 6 = H e s l a s e n e s h o d u j φ .
S t r i n g _ 2 3 7 = C h y b a s p o j e n φ .
S t r i n g _ 2 3 8 = A u t o d e t e k c e
S t r i n g _ 2 3 9 = h M a i l A d m i n j e s c h o p n ² s ß m n a j φ t c e s t u , k d e j e n a i n s t a l o v ß n C l a m S c a n a v i r o v ß d a t a b ß z e . P r o s φ m o v Yt e z d a j e c e s t a k e s p o u at c φ m u s o u b o r u a v i r o v Θ d a t a b ß z i v p o Yß d k u .
S t r i n g _ 2 4 0 = A k t u ß l n
S t r i n g _ 2 4 1 = M u s φ t e z a p n o u t l o g o v a n φ v n a s t a v e n φ p Ye d z a p n u t φ m t Θ t o f u n k c e .
S t r i n g _ 2 4 2 = S m a z a t
S t r i n g _ 2 4 3 = T y p
S t r i n g _ 2 4 4 = T h r e a d
S t r i n g _ 2 4 5 = a s
S t r i n g _ 2 4 6 = I P
S t r i n g _ 2 4 7 = P o v o l i t s l u ~b y
S t r i n g _ 2 4 8 = P o ~a d o v a t a u t e n t i z a c i p r o p Yi j e t φ
S t r i n g _ 2 4 9 = P o v o l i t d o r u o v ß n φ z
S t r i n g _ 2 5 0 = K l o k ß l n φ m u · t u
S t r i n g _ 2 5 1 = K e v z d ß l e n Θ m u · t u
S t r i n g _ 2 5 2 = Z l o k ß l n φ h o n a l o k ß l n φ · e t
S t r i n g _ 2 5 3 = Z l o k ß l n φ h o n a e x t e r n φ · e t
S t r i n g _ 2 5 4 = Z e x t e r n φ h o n a l o k ß l n φ · e t
S t r i n g _ 2 5 5 = Z e x t e r n φ h o n a e x t e r n φ · e t
S t r i n g _ 2 5 6 = S m a z a t I P r o z s a h
S t r i n g _ 2 5 7 = I P r o z s a h
S t r i n g _ 2 5 8 = S m r o v ß n φ
S t r i n g _ 2 5 9 = S m r o v ß n φ
S t r i n g _ 2 6 0 = C φ l o v ² S M T P s e r v e r
S t r i n g _ 2 6 1 = P o e t o p a k o v ß n φ
S t r i n g _ 2 6 2 = D o r u i t n a v ae c h n y a d r e s y
S t r i n g _ 2 6 3 = D o r u i t n a a d r e s y u v e d e n Θ n φ ~e :
S t r i n g _ 2 6 4 = N e ~ p Yi d ß t e a d r e s y , m u s φ t e u l o ~i t s m r o v ß n φ .
S t r i n g _ 2 6 5 = P Yi d a t s m r o v ß n φ . . .
S t r i n g _ 2 6 6 = S m a z a t s m r o v ß n φ
S t r i n g _ 2 6 7 = S t a t i s t i k a
S t r i n g _ 2 6 8 = O d e s l a t s t a t i s t i k u d o h M a i l S e r v e r . c o m
S t r i n g _ 2 6 9 = P o k u d p o v o l φ t e s t a t i s t i k u , b u d e o d e s φ l ß n a n a h M a i l S e r v e r . c o m p o k a ~d ² c h 1 0 0 z p r ß v ß c h . Z p r ß v a o b s a h u j e p o u z e φ s l o v a aφ v e r z e , ~ß d n Θ o s o b n φ i n f o r m a c e o v ß s n e b o o p o φ t a i o d e s φ l ß n y n e j s o u .
S t r i n g _ 2 7 0 = H o s t n a m e
S t r i n g _ 2 7 1 = A u t o m a t i c k ß o d p o v
S t r i n g _ 2 7 2 = O b n o v i t
S t r i n g _ 2 7 3 = N e d o r u e n Θ z p r ß v y
S t r i n g _ 2 7 4 = I D
S t r i n g _ 2 7 5 = V y t v o Ye n o
S t r i n g _ 2 7 6 = D a l aφ p o k u s
S t r i n g _ 2 7 7 = & Z a v Yφ t
S t r i n g _ 2 7 8 = P Ye p o s l a t z a c h y c e n Θ m a i l y n a
S t r i n g _ 2 7 9 = Z a d e j t e h e s l o
S t r i n g _ 2 8 0 = S t o r n o
S t r i n g _ 2 8 1 = O K
S t r i n g _ 2 8 2 = L o k ß l n φ d o m Θ n a
S t r i n g _ 2 8 3 = E x t e r n φ d o m Θ n a
S t r i n g _ 2 8 4 = P o v a ~o v a t t o t o s m r o v ß n φ j a k o
S t r i n g _ 2 8 5 = S e r v e r p o ~a d u j e a u t e n t i z a c i
S t r i n g _ 2 8 6 = H e s l o
S t r i n g _ 2 8 7 = N a s t a v i t . . .
S t r i n g _ 2 8 8 = < < `I F R O V ┴ N O > >
S t r i n g _ 2 8 9 = D o r u e n φ
S t r i n g _ 2 9 0 = P o u ~φ t l o g o d o r u e n φ
S t r i n g _ 2 9 1 = K d y ~ j e n a l e z e n v i r u s
S t r i n g _ 2 9 2 = P o u ~φ t e x t e r n φ v i r o v ² s c a n n e r
S t r i n g _ 2 9 3 = C e s t a k e s p o u at c φ m u s o u b o r u
S t r i n g _ 2 9 4 = N ß v r a t o v ß h o d n o t a
S t r i n g _ 2 9 5 = E x t e r n φ v i r u s s c a n n e r
S t r i n g _ 2 9 6 = A n t i s p a m o v ß o c h r a n a
S t r i n g _ 2 9 7 = U p o z o r n n φ
S t r i n g _ 2 9 8 = N e m ß t e n a s t a v e n ² v e Ye j n ² h o s t n a m e p r o t e n t o p o φ t a v S M T P n a s t a v e n φ .
S t r i n g _ 2 9 9 = V e r z e
S t r i n g _ 3 0 0 = I n f o r m a c e o s e r v e r u
S t r i n g _ 3 0 1 = Z a φ n ß m e
S t r i n g _ 3 0 2 = D N S b l a c k l i s t y
S t r i n g _ 3 0 3 = P o u ~φ t S P F
S t r i n g _ 3 0 4 = Z k o n t r o l o v a t z d a - l i m ß o d e s φ l a t e l D N S - M X z ß z n a m
S t r i n g _ 3 0 5 = D N S b l a c k l i s t
S t r i n g _ 3 0 6 = D N S H o s t i t e l
S t r i n g _ 3 0 7 = P Ye d p o k l ß d a n ² v ² s l e d e k
S t r i n g _ 3 0 8 = O d m φ t n u t Θ z p r ß v y
S t r i n g _ 3 0 9 = P Yi d a t D N S B L s e r v e r
S t r i n g _ 3 1 0 = S m a z a t D N S B L s e r v e r
S t r i n g _ 3 1 1 = E x t e r n φ · t y
S t r i n g _ 3 1 2 = A d r e s a s e r v e r u
S t r i n g _ 3 1 3 = I n f o r m a c e o s e r v e r u
S t r i n g _ 3 1 4 = P r o t o k o l
S t r i n g _ 3 1 5 = P o e t m i n u t m e z i s t a ~e n φ m
S t r i n g _ 3 1 6 = D n e c h
S t r i n g _ 3 1 7 = S m a z a t z p r ß v y o k a m ~i t
S t r i n g _ 3 1 8 = S m a z a t z p r ß v y p o
S t r i n g _ 3 1 9 = N e m a z a t z p r ß v y
S t r i n g _ 3 2 0 = E x t e r n φ · e t
S t r i n g _ 3 2 1 = S k r i p t y
S t r i n g _ 3 2 2 = Z n o v u n a t e n φ s k r i p t o
S t r i n g _ 3 2 3 = U k ß z a t s k r i p t y
S t r i n g _ 3 2 4 = K o n t r o l a s y n t a x e
S t r i n g _ 3 2 5 = S y n t a x e j e v p o Yß d k u .
S t r i n g _ 3 2 6 = S e r v e r
S t r i n g _ 3 2 7 = S t a v
S t r i n g _ 3 2 8 = P o e t
S t r i n g _ 3 2 9 = Z p r a c o v a n ² c h z p r ß v
S t r i n g _ 3 3 0 = Z p r ß v o b s a h u j φ c φ v i r u s
S t r i n g _ 3 3 1 = Z p r ß v o b s a h u j φ c φ s p a m
S t r i n g _ 3 3 2 = S e r v e r b ~φ
S t r i n g _ 3 3 3 = ┌ r o v e H a d m i n i s t r a c e
S t r i n g _ 3 3 4 = U ~i v a t e l
S t r i n g _ 3 3 5 = J m Θ n a
S t r i n g _ 3 3 6 = P r a v i d l a
S t r i n g _ 3 3 7 = P r a v i d l o
S t r i n g _ 3 3 8 = P o u ~φ t A
S t r i n g _ 3 3 9 = P o u ~φ t N E B O
S t r i n g _ 3 4 0 = K r i t Θ r i a
S t r i n g _ 3 4 1 = E d i t o v a t
S t r i n g _ 3 4 2 = S h o d a t y p u
S t r i n g _ 3 4 3 = S m a z a t e m a i l
S t r i n g _ 3 4 4 = P Ye p o s l a t e m a i l
S t r i n g _ 3 4 5 = P Ye s u n o u t d o I M A P s l o ~k y
S t r i n g _ 3 4 6 = O p o v
S t r i n g _ 3 4 7 = T l o
S t r i n g _ 3 4 8 = O d ( J m Θ n o )
S t r i n g _ 3 4 9 = O d ( A d r e s a )
S t r i n g _ 3 5 0 = I M A P s l o ~k a
S t r i n g _ 3 5 1 = H l e d a t
S t r i n g _ 3 5 2 = P Ye d e f i n o v a n Θ p o l e
S t r i n g _ 3 5 3 = U p r a v e n ß h l a v i k a p o l e
S t r i n g _ 3 5 5 = V e l i k o s t z p r ß v y
S t r i n g _ 3 5 6 = C C
S t r i n g _ 3 5 7 = R o v n o
S t r i n g _ 3 5 8 = O b s a h u j e
S t r i n g _ 3 5 9 = V φ c e n e ~
S t r i n g _ 3 6 0 = M Θ n n e ~
S t r i n g _ 3 6 1 = R e g u l ß r n φ v ² r a z
S t r i n g _ 3 6 2 = N e o b s a h u j e
S t r i n g _ 3 6 3 = N e r o v n ß s e
S t r i n g _ 3 6 4 = S e z n a m p Yφ j e m c o
S t r i n g _ 3 6 5 = R e s t a r t o v a t s l u ~b u h M a i l S e r v e r
S t r i n g _ 3 6 6 = M a x . v e l i k o s t z p r ß v y ( K B )
S t r i n g _ 3 6 7 = M u l t i h o m i n g
S t r i n g _ 3 6 8 = Z m n y k t e r Θ j s t e p r o v e d l s e p r o j e v φ a ~ p o r e s t a r t u , c h c e t e r e s t a r t o v a t s e r v e r ?
S t r i n g _ 3 6 9 = N a s l o u c h a t n a
S t r i n g _ 3 7 0 = V ae c h T C P / I P a d r e s ß c h
S t r i n g _ 3 7 1 = T C P / I P a d r e s ß c h u v e d e n y c h n φ ~e
S t r i n g _ 3 7 2 = I P a d r e s a
S t r i n g _ 3 7 3 = V a ae d a t a b ß z e h M a i l S e r v e r u j e a k t u ß l n φ .
S t r i n g _ 3 7 4 = C a c h e
S t r i n g _ 3 7 5 = T i m e t o l i v e ( s e c o n d s )
