Windows Setup INFormation | 2005-07-30 | 24KB | 376 lines
■[ S t r i n g s ]
S t r i n g _ 1 = F i l e
S t r i n g _ 2 = K i l Θ p Θ s
S t r i n g _ 3 = S e g φ t s Θ g
S t r i n g _ 4 = T a r t a l o m . . .
S t r i n g _ 5 = P r o g r a m r ≤ l . . .
S t r i n g _ 6 = D o m a i n - e k
S t r i n g _ 7 = S z qr Qk
S t r i n g _ 8 = S z o l g ß l t a t ß s o k
S t r i n g _ 9 = F i ≤ k o k
S t r i n g _ 1 0 = ┴ l n e v e k
S t r i n g _ 1 1 = D i s z t r i b · c i ≤ s l i s t ß k
S t r i n g _ 1 2 = M X l e k Θ r d e z Θ s
S t r i n g _ 1 3 = B e ß l l φ t ß s o k
S t r i n g _ 1 4 = D N S t ß r o l ≤
S t r i n g _ 1 5 = S M T P
S t r i n g _ 1 6 = B i z t o n s ß g
S t r i n g _ 1 7 = P O P 3
S t r i n g _ 1 8 = I P t a r t o m ß n y o k
S t r i n g _ 1 9 = T ⁿ k r ÷ k
S t r i n g _ 2 0 = L o g g o l ß s
S t r i n g _ 2 1 = ▄ d v ÷ z l ÷ m
S t r i n g _ 2 2 = D o m a i n
S t r i n g _ 2 3 = D o m a i n n Θ v
S t r i n g _ 2 5 = S M T P h i t e l e s φ t Θ s s z ⁿ k s Θ g e s
S t r i n g _ 2 6 = M & e n t
S t r i n g _ 2 7 = F i ≤ k c φ m e k
S t r i n g _ 2 8 = A k t i v ß l t
S t r i n g _ 2 9 = A D f e l h a s z n ß l ≤
S t r i n g _ 3 0 = I g e n
S t r i n g _ 3 1 = N e m
S t r i n g _ 3 2 = J e l s z ≤
S t r i n g _ 3 3 = M a x i m ß l i s p o s t a f i ≤ k m Θ r e t e ( M B )
S t r i n g _ 3 4 = A k t u ß l i s p o s t a f i ≤ k m Θ r e t e ( M B )
S t r i n g _ 3 5 = D e b u g
S t r i n g _ 3 6 =
S t r i n g _ 3 7 =
S t r i n g _ 3 8 = & H o z z ß a d
S t r i n g _ 3 9 = & T ÷ r ÷ l
S t r i n g _ 4 0 = M e z Q
S t r i n g _ 4 1 = ╔ r t Θ k
S t r i n g _ 4 2 = A k c i ≤
S t r i n g _ 4 3 =
S t r i n g _ 4 4 = A k t φ v M a p p ß k f e l h a s z n ß l ≤
S t r i n g _ 4 5 = F e l h a s z n ß l ≤ n Θ v
S t r i n g _ 4 6 = ┴ t i r ß n y φ t ß s i n n e n
S t r i n g _ 4 7 = C φ m z e t t
S t r i n g _ 4 8 = C φ m
S t r i n g _ 4 9 = K ⁿ l d Q c φ m e s z ⁿ k s Θ g e s
S t r i n g _ 5 0 = ┴ l t a l ß n o s
S t r i n g _ 5 0 = ┴ l t a l ß n o s
S t r i n g _ 5 1 = T a g o k
S t r i n g _ 5 2 = C φ m z e t t
S t r i n g _ 5 3 =
S t r i n g _ 5 4 = ┴ l t a l ß n o s s z qr Qk
S t r i n g _ 5 5 = S z o l g ß l t a t ß s
S t r i n g _ 5 6 = A k t u ß l i s ß l l a p o t
S t r i n g _ 5 7 = E - m a i l c φ m e k
S t r i n g _ 5 8 = & V i s s z a v o n
S t r i n g _ 5 9 = M a i l k i s z o l ß l ≤ k
S t r i n g _ 6 0 = A b e Θ p φ t e t t h M a i l S e r v e r D N S t ß r o l ≤ h a s z n ß l a t a
S t r i n g _ 6 1 = T ß r o l ≤ f r i s s φ t Θ s i i d Qk ÷ z :
S t r i n g _ 6 2 = M i n d i g
S t r i n g _ 6 3 = ╙ r a
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 = K a p c s o l a t o k
S t r i n g _ 6 7 = E g y i d e j q k a p c s o l a t o k m a x i m ß l i s s z ß m a ( 0 n i n c s k o r l ß t o z v a )
S t r i n g _ 6 8 = ▄ z e n e t k Θ z b e s φ t Θ s
S t r i n g _ 6 9 = I s m Θ t l Θ s e k s z ß m a
S t r i n g _ 7 0 = I s m Θ t l Θ s e k k ÷ z ÷ t t i s z ⁿ n e t p e r c b e n
S t r i n g _ 7 1 = N y φ l t ß t j ß t s z ≤
S t r i n g _ 7 2 = S p a m
S t r i n g _ 7 3 = T i t k o s φ t a t l a n j e l s z a v a k e n g e d Θ l y e z Θ s e
S t r i n g _ 7 3 = T i t k o s φ t a t l a n j e l s z a v a k e n g e d Θ l y e z Θ s e
S t r i n g _ 7 4 = ▄ r e s f e l a d ≤ i c φ m e l f o g a d ß s a .
S t r i n g _ 7 5 = T o v ß b b φ t ≤
S t r i n g _ 7 6 = ┴ t j ß t s z ≤ ß l l a n d ≤ t i l t ß s a
S t r i n g _ 7 7 = H e l y i f e l h a s z n ß l ≤ k l e v e l e i n e k t o v ß b b φ t ß s a
S t r i n g _ 7 8 = H e l y i d o m a i n l e v e l e k t o v ß b b φ t ß s a
S t r i n g _ 7 9 = T o v ß b b φ t ß s ß l t a l ß n o s e n g e d Θ l y e z Θ s e
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 = D a r a b s z ß m
S t r i n g _ 8 2 = K Θ s l e l t e t Θ s ( m p e r c . )
S t r i n g _ 8 7 = P O P 3 p o r t
S t r i n g _ 8 8 = A l a c s o n y I P
S t r i n g _ 8 9 = F e l s Q I P
S t r i n g _ 9 0 = P r i o r i t ß s
S t r i n g _ 9 1 = C φ m e k
S t r i n g _ 9 2 = A 0 a l e g a l a c s o n y a b b a 1 0 0 a l e g m a g a s a b b p r i o r i t ß s .
S t r i n g _ 9 3 = B e ß l l φ t ß s o k
S t r i n g _ 9 4 = S M T P k a p c s o l a t o k e n g e d Θ l y e z Θ s e
S t r i n g _ 9 5 = S M T P t o v ß b b φ t ß s e n g e d Θ l y e z Θ s e
S t r i n g _ 9 6 = P O P 3 k a p c s o l a t o k e n g e d Θ l y e z Θ s e
S t r i n g _ 9 7 = T ⁿ k r ÷ z ÷ t t E - M a i l c φ m e k
S t r i n g _ 9 8 = M i n d e n e g y e s b e j ÷ v Q Θ s k i m e n Q ⁿ z e n e t r Ql m ß s o l a t k ⁿ l d Θ s e a k ÷ v e t k e z Q e - m a i l c φ m r e .
S t r i n g _ 9 9 = C Θ l h e l y
S t r i n g _ 1 0 0 = L o g
S t r i n g _ 1 0 1 = A l k a l m a z ß s
S t r i n g _ 1 0 2 = S M T P a d a t c s e r e
S t r i n g _ 1 0 3 = P O P 3 a d a t c s e r e
S t r i n g _ 1 0 4 = T C P / I P
S t r i n g _ 1 0 5 = F i l e
S t r i n g _ 1 0 6 = A k t φ v k ÷ n y v t ß r
S t r i n g _ 1 0 7 = F i ≤ k
S t r i n g _ 1 0 8 = S z qr Qk l Θ t r e h o z ß s a e l Qt t m e n t s d e l a f e l h a s z n ß l ≤ i a d a t o k v ß l t o z ß s a i t .
S t r i n g _ 1 0 9 = A z E - m a i l c φ m n e m v a l ≤ s .
S t r i n g _ 1 1 0 = A z a l ß b b i f i ≤ k m ß r l Θ t e z i k .
S t r i n g _ 1 1 1 = E z e n a c φ m e n ß l n Θ v m ß r l Θ t e z i k .
S t r i n g _ 1 1 2 = E z e n a n Θ v e n d o m a i n m ß r l Θ t e z i k .
S t r i n g _ 1 1 3 = A d i s z t r i b · c i ≤ s l i s t a v ß l t o z t a t ß s a i t e l k e l l m e n t e n i m i e l Qt t a z e l e m e i t s z e r k e s z t e n i l e h e t n e .
S t r i n g _ 1 1 4 = D i s z t r i b · c i ≤ s l i s t a
S t r i n g _ 1 1 5 = C φ m z e t t
S t r i n g _ 1 1 6 = M ß r l Θ t e z i k e g y i l y e n c φ m m e l d i s z t r i b · c i ≤ s l i s t a .
S t r i n g _ 1 1 7 = I n d φ t
S t r i n g _ 1 1 8 = L e ß l l φ t
S t r i n g _ 1 1 9 = F o l y a m a t b a n
S t r i n g _ 1 2 0 = S z ⁿ n e t e l t e t e t t
S t r i n g _ 1 2 1 = S z ⁿ n e t e l t e t e t t
S t r i n g _ 1 2 2 = F u t
S t r i n g _ 1 2 3 = I n d φ t v a
S t r i n g _ 1 2 4 = L e ß l l φ t ß s
S t r i n g _ 1 2 5 = L e ß l l φ t v a
S t r i n g _ 1 2 6 = h M a i l S e r v e r a d a t b ß z i s f r i s s φ t Θ s e
S t r i n g _ 1 2 7 = A k t u ß l i s a d a t b ß z i s v e r z i ≤
S t r i n g _ 1 2 8 = A d a t b ß z i s v e r z i ≤ s z ⁿ k s Θ g e s
S t r i n g _ 1 2 9 = & F r i s s φ t
S t r i n g _ 1 3 0 = H i b a a h M a i l S e r v e r C O M o b j e k t u m ß n a k i n i c i a l i z ß l ß s a k o r .
S t r i n g _ 1 3 1 = N Θ z d m e g a W i n d o w s e s e m Θ n y n a p l ≤ t a r Θ s z l e t e s e b b i n f o r m ß c i ≤ Θ r t .
S t r i n g _ 1 3 2 = B e f e j e z v e
S t r i n g _ 1 3 3 = H i b a
S t r i n g _ 1 3 4 = A t e h M a i l S e r v e r v e r z i ≤ d a l e g f r i s s e b b .
S t r i n g _ 1 3 5 = ▄ d v ÷ z l ÷ m a h M a i l S e r v e r a d a t b ß z i s v a r ß z s l ≤ b a n
S t r i n g _ 1 3 6 = H a s z n ß l d e z t a v a r ß z s l ≤ t , h o g y l Θ t r e h o z z Θ s a l a p Θ r t e l m e z e t t n e k k i v ß l a s z d a z · j h M a i l S e r v e r a d a t b ß z i s t .
S t r i n g _ 1 3 7 = A d a t b ß z i s k i s z o l g ß l ≤ c φ m e
S t r i n g _ 1 3 8 = F e l h a s z n ß l ≤ i i n f o r m ß c i ≤
S t r i n g _ 1 3 9 = A d a t b ß z i s
S t r i n g _ 1 4 0 = N Θ v
S t r i n g _ 1 4 1 = V ß l a s s z . . .
S t r i n g _ 1 4 2 = ┌ j h M a i l S e r v e r a d a t b ß z i s l Θ t r e h o z ß s a
S t r i n g _ 1 4 3 = V ß l a s z d e z t a z o p c i ≤ t , h a m Θ g n e m l Θ t e z i k a d a t b ß z i s , a m e l y e t a h M a i l S e r v e r h o z o t t l Θ t r e Θ s l Θ t r e k φ v ß n s z h o z n i e g y · j a t . A h M a i l S e r v e r s z ß m ß r a e g y a d a t b ß z i s m e g l Θ t e s z ⁿ k s Θ g e s a z ⁿ z e m e l Θ s h e z .
S t r i n g _ 1 4 4 = V ß l a s z d k i a z a l a p Θ r t e l m e z e t t h M a i l S e r v e r a d a t b ß z i s t
S t r i n g _ 1 4 5 = V ß l a s z d e z t a z o p c i ≤ t , h a a z a l a p Θ r t e l m e z e t t h M a i l S e r v e r k i s z o l g ß l ≤ t v a g y a d a t b ß z i s t k φ v ß n o d m e g v ß l t o z t a t n i .
S t r i n g _ 1 4 6 = F r i s s φ t s d a h M a i l S e r v e r a d a t b ß z i s ß t .
S t r i n g _ 1 4 7 = V ß l a s z d e z t a z o p c i ≤ t , h a m ß r l Θ t e z i k a d a t b ß z i s , a m e l y e t a h M a i l S e r v e r k o r ß b b i v e r z i ≤ j a h o z o t t l Θ t r e Θ s f r i s s φ t e n i k φ v ß n s z . E z a z o p c i ≤ e l i n d φ t j a a h D B U p d a t e a l k a l m a z ß s t , a m e l y l e e l l e n Qr z i a z a k t u ß l i s a d a t b ß z i s v e r z i ≤ s z ß m ß t Θ s l e h e t Qs Θ g e t b i z t o s φ t a f r i s s φ t Θ s h e z .
S t r i n g _ 1 4 8 = V ß l a s z d k i a z a d a t b ß z i s k i s z o l g ß l ≤ t φ p u s ß t .
S t r i n g _ 1 4 9 = < & V i s s z a
S t r i n g _ 1 5 0 = & K ÷ v e t k e z Q >
S t r i n g _ 1 5 1 = & M Θ g s e m
S t r i n g _ 1 5 2 = K a p c s o l a t i n f o r m ß c i ≤ m e g a d ß s a
S t r i n g _ 1 5 3 = M E G J .
S t r i n g _ 1 5 4 =
S t r i n g _ 1 5 5 = A v a r ß z s l ≤ m i n d e n s z ⁿ k s Θ g e s i n f o r m ß c i ≤ v a l r e n d e l k e z i k a m qv e l e t b e f e j e z Θ s Θ h e z .
S t r i n g _ 1 5 6 = & L Θ t r e h o z
S t r i n g _ 1 5 7 = K i & j e l ÷ l
S t r i n g _ 1 5 8 = K Θ r l e k a d d m e g a z a d a t b ß z i s k i s z o l g ß l ≤ n e v Θ t
S t r i n g _ 1 5 9 = K Θ r l e k a d d m e g a z a d a t b ß z i s n e v Θ t
S t r i n g _ 1 6 0 = K a p c s o l ≤ d ß s a
S t r i n g _ 1 6 1 = K a p c s o l a t s i k e r e s .
S t r i n g _ 1 6 2 = N e m t u d o k a z a d a t b ß z i s k i s z o l g ß l ≤ h o z k a p c s o l ≤ d n i
S t r i n g _ 1 6 3 = A d a t b ß z i s l Θ t r e h o z ß s a
S t r i n g _ 1 6 4 = A d a t b ß z i s s i k e r e s e n l Θ t r e h o z v a .
S t r i n g _ 1 6 5 = N e m t u d o m l Θ t r e h o z n i a z a d a t b ß z i s t .
S t r i n g _ 1 6 6 = T ß b l ß k l Θ t r e h o z ß s ß n a k e l Qk Θ s z φ t Θ s e . . .
S t r i n g _ 1 6 7 = L Θ t r e h o z ß s s i k e r e s .
S t r i n g _ 1 6 8 = L Θ t r e h o z ß s s i k e r t e l e n .
S t r i n g _ 1 6 9 = H i b a a z S Q L s c r i p t ß l l o m ß n y b e t ÷ l t Θ s e k o r
S t r i n g _ 1 7 0 = T ß b l ß k l Θ t r e h o z ß s a . . .
S t r i n g _ 1 7 1 = T ß b l ß k l Θ t r e h o z ß s a s i k e r ⁿ l t .
S t r i n g _ 1 7 2 = N e m t u d o m l Θ t r e h o z n i a z a d a t b ß z i s t ß b l ß k a t .
S t r i n g _ 1 7 3 = h D B U p d a t e r . e x e i n d φ t ß s a s i k e r t e l e n
S t r i n g _ 1 7 4 = A d a t b ß z i s l Θ t r e h o z ß s a s i k e r t e l e n .
S t r i n g _ 1 7 5 = K Θ r l e k l Θ p j v i s s z a Θ s e l l e n Qr i z d a b e ß l l φ t ß s o k a t .
S t r i n g _ 1 7 6 = D o m a i n h o z z ß a d . . .
S t r i n g _ 1 7 7 = D o m a i n t ÷ r l Θ s e
S t r i n g _ 1 7 8 = F i ≤ k l Θ t r e h o z ß s a . . .
S t r i n g _ 1 7 9 = F i ≤ k t ÷ r l Θ s e
S t r i n g _ 1 8 0 = A D f i ≤ k l Θ t r e h o z ß s a
S t r i n g _ 1 8 1 = ┴ l n e v e t h o z z ß a d . . .
S t r i n g _ 1 8 2 = ┴ l n Θ v t ÷ r l Θ s e
S t r i n g _ 1 8 3 = ┌ j d i s z t r i b · c i ≤ s l i s t a . . .
S t r i n g _ 1 8 4 = D i s z t r i b · c i ≤ s l i s t a t ÷ r l Θ s e
S t r i n g _ 1 8 5 = I P t a r t o m ß n y t h o z z ß a d
S t r i n g _ 1 8 6 = L o g e n g e d Θ l y e z Θ s e
S t r i n g _ 1 8 7 = P o s t a m e s t e r
S t r i n g _ 1 8 8 = A d m i n j e l s z ≤
S t r i n g _ 1 8 9 = A d m i n j e l s z ≤ ( i s m Θ t )
S t r i n g _ 1 9 0 = E z a v a r ß z s l ≤ l Θ t r e h o z z a Θ s b e ß l l φ t j a a h M a i l S e r v e r a d a t b ß z i s ß t . A z e g y e t l e n d o l o g , a m i t s z ⁿ k s Θ g e s m e g a d n i , a k ÷ z p o n t i j e l s z ≤ .
S t r i n g _ 1 9 1 = T e l e p φ t Θ s b e f e j e z v e
S t r i n g _ 1 9 2 = N y o m d l e a B E F E J E Z g o m b o t a v a r ß z s l ≤ b ≤ l v a l ≤ k i l Θ p Θ s h e z .
S t r i n g _ 1 9 3 = & B e f e j e z
S t r i n g _ 1 9 4 = I M A P b e ß l l φ t ß s o k
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 t o v ß b b φ t ≤
S t r i n g _ 1 9 8 = ▄ d v ÷ z l Q s z ÷ v e g
S t r i n g _ 1 9 9 = A m e g a d o t t d o m a i n - n Θ v n e m h i t e l e s .
S t r i n g _ 2 0 0 = A k t i v ß l
S t r i n g _ 2 0 1 = S M T P k i s z o l g ß l ≤
S t r i n g _ 2 0 2 = P O P 3 k i s z o l g ß l ≤
S t r i n g _ 2 0 3 = I M A P k i s z o l g ß l ≤
S t r i n g _ 2 0 4 = A k ÷ v e t k e z Q o p c i ≤ k m e g v ß l t o z t a t ß s a u t ß n · j r a k e l l i n d φ t a n i a s z e r v e r t , h o g y Θ r v Θ n y b e l Θ p j e n e k a z · j b e ß l l φ t ß s o k .
S t r i n g _ 2 0 5 = E g y Θ b
S t r i n g _ 2 0 6 = D e b u g ⁿ z e n e t e k
S t r i n g _ 2 0 7 = S z qr Q
S t r i n g _ 2 0 8 = H a a m e z Q:
S t r i n g _ 2 0 9 = A z Θ r t Θ k e :
S t r i n g _ 2 1 0 = A k k o r
S t r i n g _ 2 1 1 = ▄ z e n e t t ÷ r l Θ s e
S t r i n g _ 2 1 2 = T ≤ l
S t r i n g _ 2 1 2 = T ≤ l
S t r i n g _ 2 1 3 = L o g m e g j e l e n φ t Θ s e
S t r i n g _ 2 1 4 = K Θ z b e s φ t Qs z ß l a k
S t r i n g _ 2 1 5 = F e j l e t t
S t r i n g _ 2 1 6 = H ß z o n k φ v ⁿ l i ⁿ z e n e t
S t r i n g _ 2 1 7 = E n g e d Θ l y e z
S t r i n g _ 2 1 8 = F e j l Θ c
S t r i n g _ 2 1 9 = S z ÷ v e g
S t r i n g _ 2 2 0 = A v ß l t o z t a t ß s o k n i n c s e n e k m e n t v e . M e n t s e m m o s t ?
S t r i n g _ 2 2 1 = I M A P a d a t c s e r e
S t r i n g _ 2 2 2 = I M A P k a p c s o l a t o k f o g a d ß s a
S t r i n g _ 2 2 3 = C φ m z e t t
S t r i n g _ 2 2 4 = A n t i v φ r u s
S t r i n g _ 2 2 5 = H a s z n ß l d a C l a m W i n - t
S t r i n g _ 2 2 6 = C l a m S c a n f u t t a t ≤ k
S t r i n g _ 2 2 7 = C l a m S c a n a d a t b ß z i s e l Θ r Θ s i · t j a
S t r i n g _ 2 2 8 = E - m a i l t ÷ r l Θ s e
S t r i n g _ 2 2 9 = M e l l Θ k l e t t ÷ r l Θ s e
S t r i n g _ 2 3 0 = K ⁿ l d Q t ß j Θ k o z t a t ß s a
S t r i n g _ 2 3 1 = F o g a d ≤ t ß j Θ k o z t a t ß s a
S t r i n g _ 2 3 2 = M qv e l e t b e f e j e z Θ s e
S t r i n g _ 2 3 3 = N e m t u d o m l Θ t r e h o z n i a z a d a t b ß z i s t .
S t r i n g _ 2 3 4 = N e m t u d o k k a p c s o l ≤ d n i a
S t r i n g _ 2 3 5 = K Θ r e m a d j a m e g a r e n d s z e r g a z d a j e l s z a v ß t
S t r i n g _ 2 3 6 = A j e l s z a v a k n e m e g y e z n e k
S t r i n g _ 2 3 7 = K a p c s o l ≤ d ß s i h i b a
S t r i n g _ 2 3 8 = A u t o f e l i s m e r Θ s
S t r i n g _ 2 3 9 = A h M a i l S e r v e r a u t ≤ m a t i k u s a n m e g t a l ß l h a t j a a C l a m S c a n Θ s a z a d a t b ß z i s e l Θ r Θ s i · t j ß t . A b i z t o s n ß g k e d v Θ Θ r t a z o n b a n e l l e n Qr i z d h o g y a l e k Θ r t · t v o n a l o n v e l ≤ b a n m e g t a l ß l h a t ≤ a f u t ß s i ß l l o m ß n y Θ s a z a d a t b ß z i s .
S t r i n g _ 2 4 0 = ╔ l e s
S t r i n g _ 2 4 1 = B e k e l l k a p c s o l a n i a l o g g - o l ß s t m i e l Qt t e l i n d φ t a n ß a z Θ l e s l o g g - o l ß s t .
S t r i n g _ 2 4 2 = T ÷ r ÷ l
S t r i n g _ 2 4 3 = T φ p u s
S t r i n g _ 2 4 4 = S z ß l
S t r i n g _ 2 4 5 = I d Q
S t r i n g _ 2 4 6 = I P
S t r i n g _ 2 4 7 = F o g a d o t t k a p c s o l a t o k
S t r i n g _ 2 4 8 = A z o n o s φ t ß s s z ⁿ k s Θ g e s a k Θ z b e s φ t Θ s e k h e z
S t r i n g _ 2 4 9 = K Θ z b e s φ t Θ s e k e n g e d Θ l y e z Θ s e
S t r i n g _ 2 5 0 = H e l y i f i ≤ k h o z
S t r i n g _ 2 5 1 = T ß v o l i f i ≤ k h o z
S t r i n g _ 2 5 2 = H e l y i r Q h e l y i f i ≤ k b a
S t r i n g _ 2 5 3 = H e l y i r Ql k ⁿ l s Qs f i ≤ k b a
S t r i n g _ 2 5 4 = K ⁿ l s Qr Ql h e l y i f i ≤ k b a
S t r i n g _ 2 5 5 = K ⁿ l s Qr Ql k ⁿ l s Q f i ≤ k b a
S t r i n g _ 2 5 6 = I P t a r t o m ß n y t ÷ r l Θ s e
S t r i n g _ 2 5 7 = I P t a r t o m ß n y
S t r i n g _ 2 5 8 = ┴ t j ß r ≤
S t r i n g _ 2 5 9 = ┴ t j ß r ≤ k
S t r i n g _ 2 6 0 = C Θ l S M T P k i s z o l g ß l ≤
S t r i n g _ 2 6 1 = I s m Θ t l Θ s e k s z ß m a
S t r i n g _ 2 6 2 = K Θ z b e s φ t Θ s a z ÷ s s z e s c φ m r e :
S t r i n g _ 2 6 3 = K Θ z b e s φ t Θ s a k ÷ v e t k e z Q c φ m e k r e :
S t r i n g _ 2 6 4 = E l k e l l m e n t e n i a z ß t j ß r ≤ t m i e l Qt t h o z z ß a d j a a c φ m e t .
S t r i n g _ 2 6 5 = ┴ t j ß r ≤ t h o z z ß a d . . .
S t r i n g _ 2 6 6 = ┴ t j ß r ≤ t ÷ r l Θ s e
S t r i n g _ 2 6 7 = S t a t i s z t i k a
S t r i n g _ 2 6 8 = S t a t i s z t i k a k ⁿ l d Θ s e a h M a i l S e r v e r . c o m - n a k .
S t r i n g _ 2 6 9 =
S t r i n g _ 2 7 0 = K i s z o l g ß l ≤ n e v e
S t r i n g _ 2 7 1 = A u t o - v ß l a s z
S t r i n g _ 2 7 2 = F r i s s φ t
S t r i n g _ 2 7 3 = ╔ r t e l m z e h t e t l e n ⁿ z e n e t e k
S t r i n g _ 2 7 4 = I D
S t r i n g _ 2 7 5 = L Θ t r e h o z v a
S t r i n g _ 2 7 6 = K ÷ v e t k e z Q p r ≤ b a
S t r i n g _ 2 7 7 = & B e z ß r
S t r i n g _ 2 7 8 = M i n d e n t e l k a p c φ m
S t r i n g _ 2 7 9 = J e l s z ≤ m e g a d ß s a
S t r i n g _ 2 8 0 = M Θ g s e m
S t r i n g _ 2 8 1 = R e n d b e n
S t r i n g _ 2 8 2 = H e l y i d o m a i n
S t r i n g _ 2 8 3 = K ⁿ l s ÷ d o m a i n - t h o z z ß a d
S t r i n g _ 2 8 4 = K e z e l d e z t a z e l Θ r Θ s t · g y m i n t
S t r i n g _ 2 8 5 = A k i s z o l g ß l ≤ m e g k ÷ v e t e l i a b e j e l e n t k e z Θ s t .
S t r i n g _ 2 8 6 = J e l s z ≤
S t r i n g _ 2 8 7 = B e ß l l φ t . . .
S t r i n g _ 2 8 8 = < < T I T K O S ═ T O T T > >
S t r i n g _ 2 8 9 = K Θ z b e s φ t Θ s
S t r i n g _ 2 9 0 = K Θ z b e s φ t Θ s n a p l ≤ z ß s a
S t r i n g _ 2 9 1 = H a v φ r u s t t a l ß l
S t r i n g _ 2 9 2 = K ⁿ l s Q v i r u s k e r e s Q h a s z n ß l a t a
S t r i n g _ 2 9 3 = S z k e n n e l Q p r o g r a m
S t r i n g _ 2 9 4 = V i s s z a t Θ r Θ s i Θ r t Θ k
S t r i n g _ 2 9 5 = K ⁿ l s Q v i r u s k e r e s Q
S t r i n g _ 2 9 6 = S p a m v Θ d e l e m
S t r i n g _ 2 9 7 = F i g y e l m e z t e t Θ s e k
S t r i n g _ 2 9 8 = N i n c s p u b l i k u s h o s z t - n Θ v m e g a d v a a s z ß m φ t ≤ g Θ p S M T P b e ß l l φ t ß s a i b a n .
S t r i n g _ 2 9 9 = V e r z i ≤
S t r i n g _ 3 0 0 = S z e r v e r i n f o r m ß c i ≤ k
S t r i n g _ 3 0 1 = K e z d e t i l Θ p Θ s e k
S t r i n g _ 3 0 2 = D N S F e k e t e l i s t ß k
S t r i n g _ 3 0 3 = S P F h a s z n ß l a t a
S t r i n g _ 3 0 4 = K ⁿ l d Q D N S - M X b e j e g y z Θ s Θ n e k e l l e n Qr z Θ s e
S t r i n g _ 3 0 5 = D N S F e k e t e l i s t a
S t r i n g _ 3 0 6 = D N S H o s z t
S t r i n g _ 3 0 7 = V ß r t e r e d m Θ n y
S t r i n g _ 3 0 8 = E l u t a s φ t ß s i ⁿ z e n e t
S t r i n g _ 3 0 9 = D N S B L k i s z o l g ß l ≤ h o z z ß a d ß s a
S t r i n g _ 3 1 0 = D N S B L s z e r v e r t ÷ r l Θ s e
S t r i n g _ 3 1 1 = K ⁿ l s Q f e l h a s z n ß l ≤ k
S t r i n g _ 3 1 2 = S z e r v e r c φ m e
S t r i n g _ 3 1 3 = S z e r v e r i n f o r m ß c i ≤ k
S t r i n g _ 3 1 4 = S z e r v e r t i p u s a
S t r i n g _ 3 1 5 = L e t ÷ l t Θ s e k k ÷ z t i p e r c e k s z ß m a
S t r i n g _ 3 1 6 = N a p o k
S t r i n g _ 3 1 7 = ▄ z e n e t e k t ÷ r l Θ s e a z o n n a l
S t r i n g _ 3 1 8 = ▄ z e n e t e k t ÷ r l Θ s e m i u t ß n
S t r i n g _ 3 1 9 = N e t ÷ r ÷ l d a z ⁿ z e n e t e k e t
S t r i n g _ 3 2 0 = K ⁿ l s Q f e l h a s z n ß l ≤
S t r i n g _ 3 2 1 = S c r i p t - e k
S t r i n g _ 3 2 2 = S c r i p t - e k · j r a t ÷ l t Θ s e
S t r i n g _ 3 2 3 = S c r i p t - e k m e g m u t a t ß s a
S t r i n g _ 3 2 4 = H e l y e s s Θ g e l l e n ÷ r z Θ s
S t r i n g _ 3 2 5 = A s z i n t a x i s m e g f e l e l Q.
S t r i n g _ 3 2 6 = S z e r v e r
S t r i n g _ 3 2 7 = ┴ l l a p o t
S t r i n g _ 3 2 8 = F e l d o l g o z o t t ⁿ z e n e t e k
S t r i n g _ 3 2 9 = F e l d o l g o z o t t ⁿ z e n e t e k
S t r i n g _ 3 3 0 = V φ r u s t t a r t a l m a z ≤ ⁿ z e n e t e k
S t r i n g _ 3 3 1 = S p a m - e t t a r t a l m a z ≤ ⁿ z e n e t e k
S t r i n g _ 3 3 2 = S z e r v e r ⁿ z e m b e l Θ p Θ s e
S t r i n g _ 3 3 3 = A d m i n i s z t r a t φ v s z i n t
S t r i n g _ 3 3 4 = F e l h a s z n ß l ≤
S t r i n g _ 3 3 5 = N e v e k
S t r i n g _ 3 3 6 = S z a b ß l y o k
S t r i n g _ 3 3 7 = S z a b ß l y
S t r i n g _ 3 3 8 = A N D h a s z n ß l a t a
S t r i n g _ 3 3 9 = O R h a s z n ß l a t a
S t r i n g _ 3 4 0 = F e l t Θ t e l
S t r i n g _ 3 4 1 = S z e r k e s z t
S t r i n g _ 3 4 2 = K e r e s Θ s t φ p u s a
S t r i n g _ 3 4 3 = E - m a i l t ÷ r l Θ s e
S t r i n g _ 3 4 4 = ▄ z e n e t t o v ß b b φ t ß s a
S t r i n g _ 3 4 5 = M o z g a t ß s I M A P m a p p ß b a
S t r i n g _ 3 4 6 = V ß l a s z
S t r i n g _ 3 4 7 = ▄ z e n e t
S t r i n g _ 3 4 8 = K i t Ql ( N Θ v )
S t r i n g _ 3 4 9 = K i t Ql ( C φ m )
S t r i n g _ 3 5 0 = I M A P m a p p a
S t r i n g _ 3 5 1 = K e r e s Θ s
S t r i n g _ 3 5 2 = E l Qr e d e f i n i ß l t m e z Q
S t r i n g _ 3 5 3 = E g y e d i f e j l Θ c m e z Q
S t r i n g _ 3 5 5 = ▄ z e n e t m Θ r e t e
S t r i n g _ 3 5 6 = M ß s o l a t
S t r i n g _ 3 5 7 = E g y e n l Q
S t r i n g _ 3 5 8 = T a r t a l m a z
S t r i n g _ 3 5 9 = N a g y o b b m i n t
S t r i n g _ 3 6 0 = K e v e s e b b m i n t
S t r i n g _ 3 6 1 = R e g u l ß r i s k i f e j e z Θ s
