Edit C:\Users\Admin\.m2\repository\com\ibm\icu\icu4j\56.1\com\ibm\icu\impl\data\icudt56b\curr\id.res
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E m a s S i l v e r P e s o C i l e P e s o K u b a D i n a r I r a k Y e n J e p a n g Y u a n C h i n a D a n a R I N E T K y a t B u r m a L i r a M a l t a F r a n c K o n g o F r a n c S w i s s L e u R u m a n i a P o u n d M e s i r P o u n d S u d a n R u b e l R u s i a D i n a r Y a m a n E s c u d o C i l e L i r a I t a l i a M a r k J e r m a n P o u n d M a l t a B i r r E t i o p i a D o l a r B a h a m a F r a n c J i b u t i F r a n c K o m o r o K r o n a S w e d i a K u n a K r o a s i a P a t a c a M a k a u P e s o M e k s i k o P o u n d S u r i a h R i e l K a m b o j a F r a n c B e l g i a F r a n c M a r o k o P o u n d I s r a e l P o u n d S i p r u s R u b e l L a t v i a R u b e l S o v i e t B a h t T h a i l a n d D i r h a m M a r o k o D o l a r J a m a i k a P e s o D o m i n i k a P e s o K o l o m b i a P o u n d I n g g r i s P o u n d L e b a n o n S o m K i r g i s t a n D i n a r K r o a s i a F r a n c P r a n c i s K r o o n E s t o n i a S h e k e l I s r a e l S u c r e E k u a d o r D i n a r Y o r d a n i a D o l a r S u r i n a m e K r o n a I s l a n d i a K r o n e N o r w e g i a L i t a s L i t u a n i a P o l a n d i a Z l o t y D o l a r R h o d e s i a D r a c h m a Y u n a n i F r a n c M a l a g a s i P e s e t a A n d o r r a P e s e t a S p a n y o l P o u n d I r l a n d i a T o l a r S l o v e n i a D e n a r M a k e d o n i a F o r i n t H u n g a r i a H r y v n i a U k r a i n a P o u n d G i b r a l t a r R u b e l B e l a r u s i a E s c u d o M o z a m b i k E s c u d o P o r t u g a l G u i l d e r B e l a n d a K o r u n a S l o v a k i a C o l o n K o s t a R i k a M e t i c a l M o z a m b i k R i y a l A r a b S a u d i R u f i y a a M a l a d e w a S h i l l i n g S o m a l i a C o l o n E l S a v a d o r G u i l d e r S u r i n a m e M a r k k a F i n l a n d i a R u b e l T a j i k i s t a n T a l o n a s L i t u a n i a A f g a n i A f g a n i s t a n A r i a r y M a d a g a s k a r C o r d o b a N i k a r a g u a D o l a r B a r u T a i w a n K i n a P a p u a N u g i n i A u s t r a l A r g e n t i n a H a r d L e v B u l g a r i a M a r k J e r m a n T i m u r S c h i l l i n g A u s t r i a H a r d K o r u n a C h e s k a P o u n d S a i n t H e l e n a S h e k e l B a r u I s r a e l F r a n c U I C P e r a n c i s K a r b o v a n e t U k r a i n a P e s o P e r a k M e k s i k o D o l a r K a r i b i a T i m u r D o l a r S e l a n d i a B a r u M a n a t T u r k i m e n i s t a n P o u n d S u d a n S e l a t a n F r a n c G o l d P e r a n c i s U n i t G a b u n g a n E r o p a U n i t K e u a n g a n E r o p a D o l a r A m e r i k a S e r i k a t P e s o K o n v e r t i b e l K u b a D o l a r Z i m b a b w e ( 2 0 0 8 ) D o l a r Z i m b a b w e ( 2 0 0 9 ) H a k K h u s u s M e n g g a m b a r P e s e t a S p a n y o l ( a k u n ) D i r h a m U n i E m i r a t A r a b L i r a T u r k i ( 1 9 2 2 2 0 0 5 ) D i n a r K e r a s Y u g o s l a v i a E s c u d o G u i n e a P o r t u g a l S a t u a n M a t a U a n g E r o p a U n i t I n v e s t a s i M e k s i k o G u i l d e r A n t i l l a B e l a n d a L e u R u m a n i a ( 1 9 5 2 2 0 0 6 ) M a t a U a n g T i d a k D i k e n a l P o u n d S u d a n ( 1 9 5 7 1 9 9 8 ) R u b e l R u s i a ( 1 9 9 1 1 9 9 8 ) F r a n c B e l g i a ( k e u a n g a n ) S a t u a n H i t u n g ( U F ) C i l e D i n a r S e r b i a ( 2 0 0 2 2 0 0 6 ) D o n g V i e t n a m ( 1 9 7 8 1 9 8 5 ) L e v B u l g a r i a ( 1 8 7 9 1 9 5 2 ) P o u n d K e p u l a u a n F a l k l a n d E k u e l e G u i n e a E k u a t o r i a l K o d e M a t a U a n g P e n g u j i a n D o l a r A S ( H a r i y a n g s a m a ) S a t u a n H i t u n g E r o p a ( X B C ) S a t u a n H i t u n g E r o p a ( X B D ) S h e k e l I s r a e l ( 1 9 8 0 1 9 8 5 ) U n i t N i l a i N y a t a K o l o m b i a D o l a r Z i m b a b w e ( 1 9 8 0 2 0 0 8 ) K r o n a I s l a n d i a ( 1 9 1 8 1 9 8 1 ) Z l o t y P o l a n d i a ( 1 9 5 0 1 9 9 5 ) F i n a n c i a l F r a n c L u k s e m b u r g D o l a r A S ( H a r i b e r i k u t n y a ) F r a n c B e l g i a ( k o n v e r t i b e l ) S a t u a n N i l a i T e t a p E k u a d o r D e n a r M a k e d o n i a ( 1 9 9 2 1 9 9 3 ) M e t i c a l M o z a m b i k ( 1 9 8 0 2 0 0 6 ) R u f i y a a M a l a d e w a ( 1 9 4 7 1 9 8 1 ) Z a i r e B a r u Z a i r e ( 1 9 9 3 1 9 9 8 ) F r a n c K o n v e r t i b e l L u k s e m b u r g P e s e t a S p a n y o l ( k o n v e r t i b e l ) P e s o U r u g u a y ( U n i t D i i n d e k s ) A f g a n i A f g a n i s t a n ( 1 9 2 7 2 0 0 2 ) B o l i v a r V e n e z u e l a ( 1 8 7 1 2 0 0 8 ) B o l i v i a n o B o l i v i a ( 1 8 6 3 1 9 6 3 ) C o r d o b a N i k a r a g u a ( 1 9 8 8 1 9 9 1 ) W o n K o r e a S e l a t a n ( 1 9 4 5 1 9 5 3 ) H w a n K o r e a S e l a t a n ( 1 9 5 3 1 9 6 2 ) K w a n z a B a r u A n g o l a ( 1 9 9 0 2 0 0 0 ) P e s o L e y A r g e n t i n a ( 1 9 7 0 1 9 8 3 ) R u b e l B a r u B e l a r u s ( 1 9 9 4 1 9 9 9 ) R a n d A f r i k a S e l a t a n ( K e u a n g a n ) C r u z a d o B a r u B r a s i l ( 1 9 8 9 1 9 9 0 ) P e s o S i l v e r M e k s i k o ( 1 8 6 1 1 9 9 2 ) C r u z e i r o B a r u B r a s i l ( 1 9 6 7 1 9 8 6 ) D i n a r B a r u Y u g o s l a v i a ( 1 9 9 4 2 0 0 2 ) H a r d D i n a r Y u g o s l a v i a ( 1 9 6 6 1 9 9 0 ) M a r k K o n v e r t i b e l B o s n i a - H e r z e g o v i n a D i n a r B o s n i a - H e r z e g o v i n a ( 1 9 9 2 1 9 9 4 ) D i n a r R e f o r m a s i Y u g o s l a v i a ( 1 9 9 2 1 9 9 3 ) D i n a r K o n v e r t i b e l Y u g o s l a v i a ( 1 9 9 0 1 9 9 2 ) ?) 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