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���䧼=�� � � � M U I n b - N O ( U T C - 0 1 : 0 0 ) A s o r e n e A s o r e n e ( s o m m e r t i d ) A s o r e n e ( n o r m a l t i d ) PA ( U T C - 0 1 : 0 0 ) K a p p V e r d e � y e n e K a p p V e r d e � y e n e ( s o m m e r t i d ) K a p p V e r d e � y e n e ( s t a n d a r d t i d ) $ ( U T C - 0 2 : 0 0 ) D e t s e n t r a l e A t l a n t e r h a v M i d t - A t l a n t e r e n ( s o m m e r t i d ) M i d t - A t l a n t e r e n ( n o r m a l t i d ) ( U T C - 0 3 : 0 0 ) B r a s i l i a S � r - A m e r i k a ( � s t l i g s o m m e r t i d ) S � r - A m e r i k a ( � s t l i g n o r m a l t i d ) PA ( U T C - 0 3 : 0 0 ) G r � n l a n d G r � n l a n d ( s o m m e r t i d ) G r � n l a n d ( s t a n d a r d t i d ) $ ( U T C - 0 3 : 0 0 ) B u e n o s A i r e s , G e o r g e t o w n S � r - A m e r i k a , � s t ( s o m m e r t i d ) S � r - A m e r i k a , � s t ( n o r m a l t i d ) ( U T C - 0 3 : 3 0 ) N e w f o u n d l a n d N e w f o u n d l a n d ( s o m m e r t i d ) N e w f o u n d l a n d ( n o r m a l t i d ) ' ( U T C - 0 4 : 0 0 ) A t l a n t e r h a v s k y s t e n ( C a n a d a ) A t l a n t e r h a v s k y s t e n ( s o m m e r t i d ) A t l a n t e r h a v s k y s t e n ( n o r m a l t i d ) ( U T C - 0 4 : 0 0 ) S a n t i a g o S t i l l e h a v s k y s t . S A ( s o m m e r t i d ) S t i l l e h a v s k y s t . S A ( n o r m a l t i d ) PA ( U T C - 0 4 : 0 0 ) C a r a c a s , L a P a z S � r - A m e r i k a , v e s t ( s o m m e r t i d ) S � r - A m e r i k a , v e s t ( n o r m a l t i d ) ( U T C - 0 4 : 0 0 ) M a n a u s M i d t - B r a s i l ( s o m m e r t i d ) M i d t - B r a s i l ( n o r m a l t i d ) % ( U T C - 0 5 : 0 0 ) � s t k y s t e n ( U S A o g C a n a d a ) � s t k y s t e n ( s o m m e r t i d ) PA � s t k y s t e n ( n o r m a l t i d ) + ( U T C - 0 5 : 0 0 ) B o g o t � , L i m a , Q u i t o , R i o B r a n c o S � r - A m e r i k a ( s o m m e r t i d ) S � r - A m e r i k a ( n o r m a l t i d ) ( U T C - 0 5 : 0 0 ) I n d i a n a ( � s t ) U S A , � s t k y s t e n ( s o m m e r t i d ) U S A , � s t k y s t e n ( n o r m a l t i d ) ( U T C - 0 6 : 0 0 ) S a s k a t c h e w a n M i d t - C a n a d a ( s o m m e r t i d ) M i d t - C a n a d a ( n o r m a l t i d ) PA ( U T C - 0 6 : 0 0 ) S e n t r a l - A m e r i k a S e n t r a l - A m e r i k a ( s o m m e r t i d ) S e n t r a l - A m e r i k a ( s t a n d a r d t i d ) PA& ( U T C - 0 6 : 0 0 ) M i d t v e s t e n ( U S A o g C a n a d a ) M i d t v e s t e n ( s o m m e r t i d ) M i d t v e s t e n ( n o r m a l t i d ) - ( U T C - 0 6 : 0 0 ) G u a d a l a j a r a , M e x i c o b y , M o n t e r r e y M i d t - M e x i c o ( s o m m e r t i d ) M i d t - M e x i c o ( n o r m a l t i d ) PA ' ( U T C - 0 7 : 0 0 ) C h i h u a h u a , L a P a z , M a z a t l a n M o u n t a i n s o m m e r t i d ( M e x i c o ) M o u n t a i n s t a n d a r d t i d ( M e x i c o ) + ( U T C - 0 7 : 0 0 ) R o c k y M o u n t a i n s ( U S A o g C a n a d a ) R o c k y M o u n t a i n s ( s o m m e r t i d ) PA R o c k y M o u n t a i n s ( n o r m a l t i d ) ( U T C - 0 7 : 0 0 ) A r i z o n a U S A , R o c k y M o u n t . ( s o m m e r t i d ) U S A , R o c k y M o u n t . ( n o r m a l t i d ) , ( U T C - 0 8 : 0 0 ) S t i l l e h a v s k y s t e n ( U S A o g C a n a d a ) S t i l l e h a v s k y s t e n ( s o m m e r t i d ) S t i l l e h a v s k y s t e n ( n o r m a l t i d ) $ ( U T C - 0 8 : 0 0 ) T i j u a n a , B a j a C a l i f o r n i a S t i l l e h a v e t , M e x i c o ( s o m m e r t i d ) S t i l l e h a v e t , M e x i c o ( n o r m a l t i d ) ( U T C - 0 9 : 0 0 ) A l a s k a A l a s k a ( s o m m e r t i d ) A l a s k a ( n o r m a l t i d ) ( U T C - 1 0 : 0 0 ) H a w a i i H a w a i i ( s o m m e r t i d ) H a w a i i ( n o r m a l t i d ) ( U T C - 1 1 : 0 0 ) M i d w a y � y e n e , S a m o a S a m o a ( s o m m e r t i d ) S a m o a ( n o r m a l t i d ) ) ( U T C - 1 2 : 0 0 ) I n t e r n a s j o n a l d a t o l i n j e , v e s t S o m m e r t i d v e d d a t o l i n j e n N o r m a l t i d v e d d a t o l i n j e n PA ' ( U T C ) D u b l i n , E d i n b u r g h , L i s b o a , L o n d o n B S T ( B r i t i s k s o m m e r t i d ) B S T ( B r i t i s k n o r m a l t i d ) % ( U T C ) C a s a b l a n c a , M o n r o v i a , R e y k j a v i k G r e e n w i c h ( s o m m e r t i d ) PA G r e e n w i c h ( n o r m a l t i d ) ; ( U T C + 0 1 : 0 0 ) B e o g r a d , B r a t i s l a v a , B u d a p e s t , L j u b l j a n a , P r a h a S e n t r a l - E u r o p a ( s o m m e r t i d ) S e n t r a l - E u r o p a ( n o r m a l t i d ) . ( U T C + 0 1 : 0 0 ) S a r a j e v o , S k o p j e , W a r s z a w a , Z a g r e b S e n t r a l e u r o p e i s k ( s o m m e r t i d ) S e n t r a l e u r o p e i s k ( n o r m a l t i d ) - ( U T C + 0 1 : 0 0 ) B r u s s e l , K � b e n h a v n , M a d r i d , P a r i s R o m a n s k ( s o m m e r t i d ) R o m a n s k ( n o r m a l t i d ) PA # ( U T C + 0 1 : 0 0 ) V e s t l i g e S e n t r a l - A f r i k a S e n t r a l - A f r i k a v e s t ( s o m m e r t i d ) S e n t r a l - A f r i k a v e s t ( n o r m a l t i d ) PA5 ( U T C + 0 1 : 0 0 ) A m s t e r d a m , B e r l i n , B e r n , O s l o , R o m a , W i e n V e s t - E u r o p a ( s o m m e r t i d ) V e s t - E u r o p a ( n o r m a l t i d ) ( U T C + 0 2 : 0 0 ) M i n s k � s t - E u r o p a ( s o m m e r t i d ) � s t - E u r o p a ( n o r m a l t i d ) ( U T C + 0 2 : 0 0 ) A m m a n J o r d a n ( s o m m e r t i d ) J o r d a n ( n o r m a l t i d ) PA ( U T C + 0 2 : 0 0 ) K a i r o E g y p t ( s o m m e r t i d ) E g y p t ( n o r m a l t i d ) 8 ( U T C + 0 2 : 0 0 ) H e l s i n k i , K i e v , R i g a , S o f i a , T a l l i n , V i l n i u s F L E ( s o m m e r t i d ) F L E ( n o r m a l t i d ) % ( U T C + 0 2 : 0 0 ) A t e n , B u c u r e s t i , I s t a n b u l G T B ( s o m m e r t i d ) G T B ( n o r m a l t i d ) ( U T C + 0 2 : 0 0 ) B e i r u t M i d t - � s t e n ( s o m m e r t i d ) M i d t - � s t e n ( n o r m a l t i d ) ( U T C + 0 2 : 0 0 ) J e r u s a l e m J e r u s a l e m ( s o m m e r t i d ) J e r u s a l e m ( n o r m a l t i d ) ( U T C + 0 2 : 0 0 ) H a r a r e , P r e t o r i a S � r - A f r i k a ( s o m m e r t i d ) S � r - A f r i k a ( n o r m a l t i d ) ( U T C + 0 2 : 0 0 ) W i n d h o e k PA N a m i b i a ( s o m m e r t i d ) N a m i b i a ( n o r m a l t i d ) ( U T C + 0 3 : 0 0 ) K u w a i t , R i y a d h A r a b i s k ( s o m m e r t i d ) A r a b i s k ( n o r m a l t i d ) ( U T C + 0 3 : 0 0 ) B a g d a d A r a b i a ( s o m m e r t i d ) A r a b i a ( n o r m a l t i d ) ( U T C + 0 3 : 0 0 ) N a i r o b i � s t - A f r i k a ( s o m m e r t i d ) � s t - A f r i k a ( n o r m a l t i d ) PA - ( U T C + 0 3 : 0 0 ) M o s k v a , S t . P e t e r s b u r g , V o l g o g r a d R u s s l a n d ( s o m m e r t i d ) R u s s l a n d ( n o r m a l t i d ) ( U T C + 0 3 : 3 0 ) T e h e r a n I r a n ( s o m m e r t i d ) I r a n ( n o r m a l t i d ) ( U T C + 0 3 : 0 0 ) T b i l i s i G e o r g i a ( s o m m e r t i d ) G e o r g i a ( n o r m a l t i d ) ( U T C + 0 4 : 0 0 ) A b u D h a b i , M u s c a t S a u d i - A r a b i a ( s o m m e r t i d ) S a u d i - A r a b i a ( n o r m a l t i d ) ( U T C + 0 4 : 0 0 ) B a k u A s e r b a j d s j a n ( s o m m e r t i d ) A s e r b a j d s j a n ( n o r m a l t i d ) ( U T C + 0 4 : 0 0 ) J e r e v a n K a u k a s u s ( s o m m e r t i d ) K a u k a s u s ( n o r m a l t i d ) ( U T C + 0 4 : 3 0 ) K a b u l A f g h a n i s t a n ( s o m m e r t i d ) A f g h a n i s t a n ( n o r m a l t i d ) ( U T C + 0 5 : 0 0 ) J e k a t e r i n b u r g J e k a t e r i n b u r g ( s o m m e r t i d ) J e k a t e r i n b u r g ( n o r m a l t i d ) PA( ( U T C + 0 5 : 0 0 ) I s l a m a b a d , K a r a c h i , T a s j k e n t V e s t - A s i a ( s o m m e r t i d ) V e s t - A s i a ( n o r m a l t i d ) / ( U T C + 0 5 : 3 0 ) C h e n n a i , K o l k a t a , M u m b a i , N e w D e l h i I n d i a ( s o m m e r t i d ) I n d i a ( n o r m a l t i d ) PA ( U T C + 0 5 : 4 5 ) K a t m a n d u N e p a l ( s o m m e r t i d ) N e p a l ( n o r m a l t i d ) ( U T C + 0 6 : 0 0 ) A s t a n a , D h a k a S e n t r a l - A s i a ( s o m m e r t i d ) PA S e n t r a l - A s i a ( n o r m a l t i d ) ( U T C + 0 6 : 0 0 ) A l m a t y , N o v o s i b i r s k S e n t r a l - A s i a , n o r d ( s o m m e r t i d ) S e n t r a l - A s i a , n o r d ( n o r m a l t i d ) PA ( U T C + 0 5 : 3 0 ) S r i J a y a w a r d e n e p u r a S r i L a n k a ( s o m m e r t i d ) S r i L a n k a ( n o r m a l t i d ) ( U T C + 0 6 : 3 0 ) Y a n g o n ( R a n g o o n ) M y a n m a r ( s o m m e r t i d ) M y a n m a r ( n o r m a l t i d ) PA ( U T C + 0 7 : 0 0 ) K r a s n o j a r s k N o r d - A s i a ( s o m m e r t i d ) N o r d - A s i a ( n o r m a l t i d ) PA$ ( U T C + 0 7 : 0 0 ) B a n g k o k , H a n o i , D j a k a r t a S � r � s t - A s i a ( s o m m e r t i d ) S � r � s t - A s i a ( n o r m a l t i d ) 0 ( U T C + 0 8 : 0 0 ) B e i j i n g , C h o n g q i n g , H o n g k o n g , � r � m q i K i n a ( s o m m e r t i d ) K i n a ( n o r m a l t i d ) ( U T C + 0 8 : 0 0 ) I r k u t s k , U l a n B a t o r N o r d - A s i a , � s t ( s o m m e r t i d ) N o r d - A s i a , � s t ( n o r m a l t i d ) # ( U T C + 0 8 : 0 0 ) K u a l a L u m p u r , S i n g a p o r e M a l a y s i s k e h a l v � y ( s o m m e r t i d ) PA M a l a y s i s k e h a l v � y ( n o r m a l t i d ) ( U T C + 0 8 : 0 0 ) T a i p e i T a i p e i ( s o m m e r t i d ) T a i p e i ( n o r m a l t i d ) PA ( U T C + 0 8 : 0 0 ) P e r t h V e s t - A u s t r a l i a ( s o m m e r t i d ) V e s t - A u s t r a l i a ( n o r m a l t i d ) ( U T C + 0 9 : 0 0 ) S e o u l K o r e a ( s o m m e r t i d ) K o r e a ( n o r m a l t i d ) ! ( U T C + 0 9 : 0 0 ) O s a k a , S a p p o r o , T o k y o J a p a n ( s o m m e r t i d ) J a p a n ( n o r m a l t i d ) PA ( U T C + 0 9 : 0 0 ) J a k u t s k J a k u t s k ( s o m m e r t i d ) J a k u t s k ( n o r m a l t i d ) ( U T C + 0 9 : 3 0 ) D a r w i n A u s t r a l i a ( s e n t r a l s o m m e r t i d ) A u s t r a l i a ( s e n t r a l n o r m a l t i d ) PA ( U T C + 0 9 : 3 0 ) A d e l a i d e S e n t r a l - A u s t r a l i a ( s o m m e r t i d ) S e n t r a l - A u s t r a l i a ( n o r m a l t i d ) ' ( U T C + 1 0 : 0 0 ) C a n b e r r a , M e l b o u r n e , S y d n e y A u s t r a l i a , � s t ( s o m m e r t i d ) PA A u s t r a l i a , � s t ( n o r m a l t i d ) ( U T C + 1 0 : 0 0 ) B r i s b a n e � s t - A u s t r a l i a ( s o m m e r t i d ) � s t - A u s t r a l i a ( n o r m a l t i d ) ( U T C + 1 0 : 0 0 ) H o b a r t T a s m a n i a ( s o m m e r t i d ) T a s m a n i a ( n o r m a l t i d ) ( U T C + 1 0 : 0 0 ) V l a d i v o s t o k V l a d i v o s t o k ( s o m m e r t i d ) V l a d i v o s t o k ( n o r m a l t i d ) PA ( U T C + 1 0 : 0 0 ) G u a m , P o r t M o r e s b y S t i l l e h a v e t , v e s t ( s o m m e r t i d ) S t i l l e h a v e t , v e s t ( n o r m a l t i d ) / ( U T C + 1 1 : 0 0 ) M a g a d a n , S o l o m o n � y e n e , N y C a l e d o n i a S e n t r a l e S t i l l e h a v ( s o m m e r t i d ) S e n t r a l e S t i l l e h a v ( n o r m a l t i d ) + ( U T C + 1 2 : 0 0 ) F i j i , K a m t s j a t k a , M a r s h a l l � y e n e F i j i ( s o m m e r t i d ) F i j i ( n o r m a l t i d ) ( U T C + 1 2 : 0 0 ) A u c k l a n d , W e l l i n g t o n N e w Z e a l a n d ( s o m m e r t i d ) N e w Z e a l a n d ( n o r m a l t i d ) ( U T C + 1 3 : 0 0 ) N u k u ' a l o f a T o n g a ( s o m m e r t i d ) PA T o n g a ( n o r m a l t i d ) PA ( U T C - 0 3 : 0 0 ) M o n t e v i d e o M o n t e v i d e o ( s o m m e r t i d ) M o n t e v i d e o ( n o r m a l t i d ) ( U T C - 0 4 : 0 0 ) L a P a z S � r - A m e r i k a , v e s t ( s o m m e r t i d ) S � r - A m e r i k a , v e s t ( n o r m a l t i d ) ( U T C - 0 4 : 3 0 ) C a r a c a s V e n e z u e l a ( s o m m e r t i d ) V e n e z u e l a ( n o r m a l t i d ) PA ( U T C - 0 3 : 0 0 ) G e o r g e t o w n S � r - A m e r i k a , � s t ( s o m m e r t i d ) S � r - A m e r i k a , � s t ( n o r m a l t i d ) ( U T C - 0 3 : 0 0 ) B u e n o s A i r e s A r g e n t i n a ( s o m m e r t i d ) A r g e n t i n a ( n o r m a l t i d ) ( U T C + 0 5 : 0 0 ) T a s j k e n t ( U T C + 0 5 : 0 0 ) I s l a m a b a d , K a r a c h i P a k i s t a n ( s o m m e r t i d ) P a k i s t a n ( n o r m a l t i d ) ( U T C ) M o n r o v i a , R e y k j a v i k ( U T C ) C a s a b l a n c a M a r o k k o ( s o m m e r t i d ) M a r o k k o ( n o r m a l t i d ) PA ( U T C + 0 4 : 0 0 ) P o r t L o u i s M a u r i t i u s ( s o m m e r t i d ) PA M a u r i t i u s ( n o r m a l t i d ) PA ( U T C ) C o o r d i n a t e d U n i v e r s a l T i m e C o o r d i n a t e d U n i v e r s a l T i m e C o o r d i n a t e d U n i v e r s a l T i m e ( U T C - 0 3 : 0 0 ) C a y e n n e PA ( ( U T C - 0 4 : 0 0 ) G e o r g e t o w n , L a P a z , S a n J u a n ( U T C - 0 4 : 0 0 ) A s u n c i o n P a r a g u a y ( s o m m e r t i d ) P a r a g u a y ( n o r m a l t i d ) ( U T C + 1 2 : 0 0 ) F i j i , M a r s h a l l � y e n e PA & ( U T C + 1 2 : 0 0 ) P e t r o p a v l o v s k - K a m t s j a t s k i j K a m t s j a t k a ( s o m m e r t i d ) K a m t s j a t k a ( n o r m a l t i d ) ( U T C - 0 5 : 0 0 ) B o g o t a , L i m a , Q u i t o PA ( U T C + 0 6 : 0 0 ) A s t a n a ( U T C + 0 6 : 0 0 ) D h a k a B a n g l a d e s h ( s o m m e r t i d ) B a n g l a d e s h ( n o r m a l t i d ) PA ( U T C + 0 8 : 0 0 ) I r k u t s k PA ( U T C + 0 8 : 0 0 ) U l a n B a t o r U l a n B a t o r ( s o m m e r t i d ) U l a n B a t o r ( n o r m a l t i d ) ( U T C - 1 1 : 0 0 ) S a m o a PA ( U T C - 1 1 : 0 0 ) M i d w a y � y e n e S t i l l e h a v e t , n o r d ( s o m m e r t i d ) S t i l l e h a v e t , n o r d ( n o r m a l t i d ) ( U T C + 0 4 : 0 0 ) T b i l i s i ( U T C + 0 6 : 0 0 ) N o v o s i b i r s k PA ( U T C - 0 8 : 0 0 ) B a j a C a l i f o r n i a PA ( U T C - 0 3 : 0 0 ) C a y e n n e , F o r t a l e z a ( U T C - 0 4 : 0 0 ) C u i a b a 0 ( U T C - 0 4 : 0 0 ) G e o r g e t o w n , L a P a z , M a n a u s , S a n J u a n ( U T C + 1 2 : 0 0 ) F i j i ) ( U T C - 0 1 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 1 U T C - 0 1 PA U T C - 0 1 ) ( U T C - 0 2 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 2 U T C - 0 2 U T C - 0 2 PA ) ( U T C - 0 3 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 3 U T C - 0 3 U T C - 0 3 ) ( U T C - 0 4 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 4 U T C - 0 4 U T C - 0 4 ) ( U T C - 0 5 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 5 U T C - 0 5 U T C - 0 5 PA) ( U T C - 0 6 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 6 U T C - 0 6 U T C - 0 6 ) ( U T C - 0 7 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 7 U T C - 0 7 U T C - 0 7 ) ( U T C - 0 8 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 8 U T C - 0 8 U T C - 0 8 ) ( U T C - 0 9 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 0 9 U T C - 0 9 U T C - 0 9 ) ( U T C - 1 0 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 1 0 U T C - 1 0 U T C - 1 0 PA ) ( U T C - 1 1 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 1 1 U T C - 1 1 U T C - 1 1 ) ( U T C - 1 2 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e - 1 2 U T C - 1 2 U T C - 1 2 ) ( U T C + 0 1 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 1 U T C + 0 1 U T C + 0 1 PA) ( U T C + 0 2 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 2 U T C + 0 2 U T C + 0 2 ) ( U T C + 0 3 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 3 U T C + 0 3 U T C + 0 3 ) ( U T C + 0 4 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 4 U T C + 0 4 U T C + 0 4 ) ( U T C + 0 5 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 5 U T C + 0 5 U T C + 0 5 ) ( U T C + 0 6 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 6 U T C + 0 6 U T C + 0 6 PA ) ( U T C + 0 7 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 7 U T C + 0 7 U T C + 0 7 ) ( U T C + 0 8 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 8 U T C + 0 8 U T C + 0 8 ) ( U T C + 0 9 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 0 9 U T C + 0 9 U T C + 0 9 PA) ( U T C + 1 0 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 1 0 U T C + 1 0 U T C + 1 0 ) ( U T C + 1 1 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 1 1 U T C + 1 1 U T C + 1 1 ) ( U T C + 1 2 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 1 2 U T C + 1 2 U T C + 1 2 ) ( U T C + 1 3 : 0 0 ) C o o r d i n a t e d U n i v e r s a l T i m e + 1 3 U T C + 1 3 U T C + 1 3 ( U T C + 0 2 : 0 0 ) D a m a s c u s S y r i a ( s o m m e r t i d ) S y r i a ( n o r m a l t i d ) / ( U T C + 1 2 : 0 0 ) P e t r o p a v l o v s k - K a m t s j a t s k i j - G a m m e l PA ( U T C + 0 1 : 0 0 ) W i n d h o e k & ( U T C + 1 1 : 0 0 ) S a l o m o n � y e n e , N y C a l e d o n i a ( U T C + 1 1 : 0 0 ) M a g a d a n M a g a d a n ( s o m m e r t i d ) M a g a d a n ( n o r m a l t i d ) PA ( U T C + 0 2 : 0 0 ) A t e n , B u c u r e s t i ( U T C + 0 2 : 0 0 ) I s t a n b u l T y r k i a , ( s o m m e r t i d ) T y r k i a , ( n o r m a l t i d ) PA- ( U T C + 0 4 : 0 0 ) M o s k v a , S t . P e t e r s b u r g , V o l g o g r a d ( U T C + 0 6 : 0 0 ) J e k a t e r i n b u r g ( U T C + 0 7 : 0 0 ) N o v o s i b i r s k ( U T C + 0 8 : 0 0 ) K r a s n o j a r s k ( U T C + 0 9 : 0 0 ) I r k u t s k PA ( U T C + 1 0 : 0 0 ) J a k u t s k ( U T C + 1 1 : 0 0 ) V l a d i v o s t o k ( U T C + 1 2 : 0 0 ) M a g a d a n PA ( U T C + 0 3 : 0 0 ) K a l i n i n g r a d K a l i n i n g r a d ( s o m m e r t i d ) K a l i n i n g r a d ( n o r m a l t i d ) PA ( U T C + 0 3 : 0 0 ) K a l i n i n g r a d , M i n s k ( U T C + 0 2 : 0 0 ) N i c o s i a PA ( U T C + 1 3 : 0 0 ) S a m o a PA ( U T C - 0 3 : 0 0 ) S a l v a d o r B a h i a ( s o m m e r t i d ) B a h i a ( n o r m a l t i d ) ( U T C + 0 2 : 0 0 ) � s t - E u r o p a ( U T C + 0 3 : 0 0 ) A m m a n PA ( U T C + 0 2 : 0 0 ) T r i p o l i L i b y a ( s o m m e r t i d ) L i b y a ( n o r m a l t i d ) PA ( U T C + 0 5 : 0 0 ) A s j k h a b a d , T a s j k e n t PA$ ( U T C - 0 2 : 0 0 ) M i d t - A t l a n t e r e n g a m m e l ( U T C + 0 2 : 0 0 ) T r i p o l i PA ( U T C + 1 4 : 0 0 ) K i r i t i m a t i - � y a L i n j e � y e n e ( s o m m e r t i d ) L i n j e � y e n e - n o r m a l t i d ( U T C + 0 2 : 0 0 ) K a l i n i n g r a d ( R T Z 1 ) R u s s l a n d T Z 1 ( s o m m e r t i d ) R u s s l a n d T Z 1 ( n o r m a l t i d ) PA 5 ( U T C + 0 3 : 0 0 ) M o s k v a , S t . P e t e r s b u r g , V o l g o g r a d ( R T Z 2 ) R u s s l a n d T Z 2 ( s o m m e r t i d ) R u s s l a n d T Z 2 ( n o r m a l t i d ) PA! ( U T C + 0 5 : 0 0 ) J e k a t e r i n b u r g ( R T Z 4 ) R u s s l a n d T Z 4 ( s o m m e r t i d ) R u s s l a n d T Z 4 ( n o r m a l t i d ) ( U T C + 0 6 : 0 0 ) N o v o s i b i r s k ( R T Z 5 ) R u s s l a n d T Z 5 ( s o m m e r t i d ) R u s s l a n d T Z 5 ( n o r m a l t i d ) ( U T C + 0 7 : 0 0 ) K r a s n o j a r s k ( R T Z 6 ) R u s s l a n d T Z 6 ( s o m m e r t i d ) R u s s l a n d T Z 6 ( n o r m a l t i d ) ( U T C + 0 8 : 0 0 ) I r k u t s k ( R T Z 7 ) R u s s l a n d T Z 7 ( s o m m e r t i d ) PA R u s s l a n d T Z 7 ( n o r m a l t i d ) ( U T C + 0 9 : 0 0 ) J a k u t s k ( R T Z 8 ) R u s s l a n d T Z 8 ( s o m m e r t i d ) R u s s l a n d T Z 8 ( n o r m a l t i d ) # ( U T C + 0 4 : 0 0 ) I z j e v s k , S a m a r a ( R T Z 3 ) R u s s l a n d T Z 3 ( s o m m e r t i d ) R u s s l a n d T Z 3 ( n o r m a l t i d ) PA ( U T C + 1 1 : 0 0 ) C h o k u r d a k h ( R T Z 1 0 ) R u s s l a n d T Z 1 0 ( s o m m e r t i d ) R u s s l a n d T Z 1 0 ( n o r m a l t i d ) PA 7 ( U T C + 1 2 : 0 0 ) A n a d y r , P e t r o p a v l o v s k - K a m t s j a t s k i j ( R T Z 1 1 ) R u s s l a n d T Z 1 1 ( s o m m e r t i d ) R u s s l a n d T Z 1 1 ( n o r m a l t i d ) PA ( ( U T C + 1 0 : 0 0 ) V l a d i v o s t o k , M a g a d a n ( R T Z 9 ) R u s s l a n d T Z 9 ( s o m m e r t i d ) PA R u s s l a n d T Z 9 ( n o r m a l t i d ) PA ( U T C + 0 3 : 0 0 ) M i n s k H v i t e r u s s l a n d ( s o m m e r t i d ) H v i t e r u s s l a n d ( n o r m a l t i d ) ( U T C + 1 0 : 0 0 ) M a g a d a n ( U T C - 0 1 : 0 0 ) K a p p V e r d e � y e n e C a b o V e r d e ( s o m m e r t i d ) C a b o V e r d e ( n o r m a l t i d ) PA ( U T C - 0 3 : 0 0 ) S a n t i a g o ( U T C - 0 5 : 0 0 ) C h e t u m a l � s t k y s t e n - s o m m e r t i d ( M e x i c o ) � s t k y s t e n - n o r m a l t i d ( M e x i c o ) ( U T C + 0 8 : 3 0 ) P y o n g y a n g N o r d - K o r e a ( s o m m e r t i d ) N o r d - K o r e a ( n o r m a l t i d ) PA ( U T C - 0 3 : 0 0 ) B u e n o s A i r e s ( U T C + 1 0 : 0 0 ) V l a d i v o s t o k PA ( U T C + 0 9 : 0 0 ) T s j i t a T r a n s b a i k a l , s o m m e r t i d T r a n s b a i k a l , s t a n d a r d t i d " ( U T C + 0 7 : 0 0 ) B a r n a u l , G o r n o - A l t a j s k A l t a i , s o m m e r t i d A l t a i , s t a n d a r d t i d ( U T C + 0 4 : 0 0 ) A s t r a k h a n , U l j a n o v s k A s t r a k h a n , s o m m e r t i d A s t r a k h a n , s t a n d a r d t i d ( U T C + 0 5 : 0 0 ) J e k a t e r i n b u r g PA ( U T C + 0 2 : 0 0 ) K a l i n i n g r a d PA ( U T C + 0 6 : 0 0 ) N o v o s i b i r s k PA ( U T C + 0 8 : 0 0 ) I r k u t s k PA ( U T C + 0 7 : 0 0 ) K r a s n o j a r s k ( U T C + 1 1 : 0 0 ) C h o k u r d a k h PA . ( U T C + 1 2 : 0 0 ) A n a d y r , P e t r o p a v l o v s k - K a m t s j a t s k i j ( U T C + 0 4 : 0 0 ) I z j e v s k , S a m a r a PA - ( U T C + 0 3 : 0 0 ) M o s k v a , S t . P e t e r s b u r g , V o l g o g r a d PA ( U T C + 0 9 : 0 0 ) J a k u t s k PA ( U T C + 1 1 : 0 0 ) M a g a d a n , S a k h a l i n PA ( U T C + 1 1 : 0 0 ) S a k h a l i n S a k h a l i n , s o m m e r t i d S a k h a l i n , s t a n d a r d t i d ( U T C - 0 5 : 0 0 ) H a i t i H a i t i , s o m m e r t i d H a i t i , s t a n d a r d t i d PA ( U T C - 0 6 : 0 0 ) P � s k e � y a P � s k e � y a , s o m m e r t i d P � s k e � y a , s t a n d a r d t i d ( U T C - 1 0 : 0 0 ) A l e u t i a n - � y e r A l e u t i a n , s o m m e r t i d A l e u t i a n , s t a n d a r d t i d PA ( U T C - 0 9 : 3 0 ) M a r q u e s a - � y e r M a r q u e s a s , s o m m e r t i d M a r q u e s a s , s t a n d a r d t i d PA ( U T C - 0 5 : 0 0 ) H a v a n a C u b a , s o m m e r t i d PA C u b a , s t a n d a r d t i d PA $ ( U T C - 0 3 : 0 0 ) S a i n t - P i e r r e - e t - M i q u e l o n S t . P i e r r e , s o m m e r t i d S t . P i e r r e , s t a n d a r d t i d ( U T C + 0 2 : 0 0 ) G a z a , H e b r o n V e s t B a n k G a z a , s o m m e r t i d V e s t B a n k G a z a , s t a n d a r d t i d ( U T C + 0 8 : 4 5 ) E u c l a A u s t r a l i a V , s e n t r a l s o m m e r t i d A u s t r a l i a V , s e n t r . s t a n d a r d t i d ( U T C + 1 0 : 3 0 ) L o r d H o w e - � y a L o r d H o w e , s o m m e r t i d PA L o r d H o w e , s t a n d a r d t i d ( U T C + 1 2 : 4 5 ) C h a t h a m - � y e r C h a t h a m , s o m m e r t i d C h a t h a m - � y e r , s t a n d a r d t i d PA ( U T C + 0 7 : 0 0 ) H o v d V e s t M o n g o l i a , s o m m e r t i d V e s t M o n g o l i a , s t a n d a r d t i d ! ( U T C - 0 4 : 0 0 ) T u r k s - o g C a i c o s � y e n e T u r k s o g C a i c o s , s o m m e r t i d T u r k s o g C a i c o s , s t a n d a r d t i d PA ( U T C - 0 3 : 0 0 ) A r a g u a i n a T o c a n t i n s , s o m m e r t i d PA T o c a n t i n s , s t a n d a r d t i d ( U T C + 1 1 : 0 0 ) B o u g a i n v i l l e - � y a B o u g a i n v i l l e , s o m m e r t i d B o u g a i n v i l l e , s t a n d a r d t i d ( U T C + 1 1 : 0 0 ) N o r f o l k � y a N o r f o l k , s o m m e r t i d N o r f o l k , s t a n d a r d t i d ( U T C + 0 0 : 0 0 ) C a s a b l a n c a - ( U T C + 0 0 : 0 0 ) D u b l i n , E d i n b u r g h , L i s b o a , L o n d o n PA ( U T C + 0 0 : 0 0 ) M o n r o v i a , R e y k j a v i k PA ( U T C + 0 2 : 0 0 ) C h i s i n a u ( U T C - 0 4 : 0 0 ) C a r a c a s PA ( U T C + 0 7 : 0 0 ) T o m s k T o m s k , s o m m e r t i d PA T o m s k , s t a n d a r d t i d ( U T C + 0 6 : 0 0 ) O m s k O m s k , s o m m e r t i d O m s k , s t a n d a r d t i d ( U T C + 0 7 : 0 0 ) N o v o s i b i r s k N o v o s i b i r s k , s o m m e r t i d N o v o s i b i r s k , s t a n d a r d t i d PA ( U T C + 0 3 : 0 0 ) I s t a n b u l ( U T C + 0 4 : 0 0 ) S a r a t o v S a r a t o v , s o m m e r t i d S a r a t o v , s t a n d a r d t i d PA ( U T C - 0 3 : 0 0 ) P u n t a A r e n a s M a g a l l a n e s ( s o m m e r t i d ) M a g a l l a n e s ( s t a n d a r d t i d ) ( U T C + 0 2 : 0 0 ) K h a r t o u m S u d a n ( s o m m e r t i d ) S u d a n ( n o r m a l t i d ) ! ( U T C - 0 5 : 0 0 ) T u r k s - o g C a i c o s � y e n e PA ( U T C + 0 1 : 0 0 ) S � o T o m � S � o T o m � , s o m m e r t i d S � o T o m � , s t a n d a r d t i d ( U T C + 0 9 : 0 0 ) P y o n g y a n g PA " ( U T C + 0 3 : 0 0 ) M o s k v a , S t . P e t e r s b u r g ( U T C + 0 4 : 0 0 ) V o l g o g r a d V o l g o g r a d ( s o m m e r t i d ) V o l g o g r a d ( n o r m a l t i d ) PA ( U T C + 0 1 : 0 0 ) C a s a b l a n c a ( U T C + 0 0 : 0 0 ) S � o T o m � ( U T C + 0 5 : 0 0 ) Q y z y l o r d a Q y z y l o r d a ( s o m m e r t i d ) Q y z y l o r d a ( n o r m a l t i d ) PA ( U T C - 0 8 : 0 0 ) Y u k o n Y u k o n s o m m e r t i d Y u k o n n o r m a l t i d PA ( U T C - 0 7 : 0 0 ) Y u k o n PA ( U T C + 0 3 : 0 0 ) V o l g o g r a d PA ( U T C + 0 2 : 0 0 ) J u b a S � r - S u d a n ( s o m m e r t i d ) S � r - S u d a n ( n o r m a l t i d ) ( U T C + 0 6 : 0 0 ) N u r - S u l t a n ( U T C - 0 7 : 0 0 ) L a P a z , M a z a t l a n ( U T C - 0 2 : 0 0 ) G r � n l a n d ( U T C + 0 3 : 0 0 ) D a m a s c u s ( U T C + 0 5 : 0 0 ) A s t a n a ( U T C + 0 6 : 0 0 ) B i s h k e k ( U T C - 0 3 : 0 0 ) A s u n c i o n PA�4 V S _ V E R S I O N _ I N F O ��
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