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Transcription

ù ف ن ù ù

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˰ ˰āťʭńŎ˰ãĖŒý˰ŏʭŎě˰ŗ˰ʭ˙Œŕùę˰ãŔ×ĚĄĿĕ
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˰ ˰ŏùĚŰù˰ŁĚý˰äğĖŒŖŎ˰ĞőùĚŀŒÝ˰ŐŞŎŘğ˰ŗ˰ĂĠŞý˰
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ϮϯƌĚ/ƌĂŶŝĂŶŽŶĨĞƌĞŶĐĞŽŶůĞĐƚƌŝĐĂůŶŐŝŶĞĞƌŝŶŐ˰
IH@?L?H=?˰IIEF?N˰˰
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ʴʶʼʷ˰ĂĤŖþŰĕęù˰ʵʷ˰äŊù˰ʵʳ˰
ŁĚý˰äğĖŒŖŎ˰˫ĖÞĤőùĕ˰ʯľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ˰
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DĂǇϭϬͲϭϰ͕ϮϬϭϱ
^ŚĂƌŝĨhŶŝǀĞƌƐŝƚǇŽĨdĞĐŚŶŽůŽŐǇ
dĞŚƌĂŶ͕/ƌĂŶ
ŚƚƚƉ͗ͬͬŝĐĞĞϮϬϭϱ͘ĐŽŶĨ͘ƐŚĂƌŝĨ͘ŝƌͬ
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˰äğĖŒŖŎ˰ĞőùĚŀŒÝ˰ŐŞŎŘğ˰ŗ˰ĂĠŞý˰ęĕ˰˫ĖģŔĄĿĚŰĘÏ
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˰āťʭńŎ˰ãĖŒý˰ŏʭŎě˰ŗ˰ʭ˙Œŕùę˰ãŗʭď˰Ěīʭď˰ŔØýʭĄÝ
˰ʭµă˰ĕĚµŞá˰äŎ˰ęùĚµŃ˰ŏʭáĖµŒŒÝ˰Ōʭµő˰Ăþć˰ęʭµŞĄēù˰ęĕ˰ĢŋĿ˰ŔĴĿʭď˰ãŗę˰Ěý˰āťʭńŎ˰äŎʭ˙ă˰˛ħù˰
Ăğù˰ŏùĚŰù˰ŁĚý
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ĖµŒőʭ˙ő˰āťʭµńŎ˰ä˙µğę˰ŔĔµĠő˰ęʭĤĄőù˰ĚĴĄŒŎ˰ĕŘē˰āʭńŞńĐă˰ęĕ˰ʭŖőí˰ěù˰˫ĕʭŀĄğù˰ŗ˰ŔĸŊʭİŎ˰ãùĚý˰ŏùĖŒ˙ŃŦķ
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˰äŰʭµŕ˛µŰʭĿ
˰ ˰ŏʭµ˙ŕ˰ʭŒŞķ
˰ ˰ŔÞŋý˰ʯĖŒĄĠŞő˰āťʭńŎ˰ä˙ğę˰ŔĔĠő˰ʯĢŋĿ˰ŔĴĿʭď˰ęĕ˰ĕŘċŘŎ˰āťʭńŎ˰ŔÝ˰ŏí˰ĎŞīŘă
˰˫ĖµĤő˰ŔĿʭīù˰ʭŕ˰ŏí˰Ŕý˰ãùŔĐŀħ
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˰˫ęʭ˙ģ˰ʭŰ˰ŘáŘŊ˰ĞőùĚŀŒÝ˰ĮğŘă˰ŗ˰ʯĖőù˫Ėģ
˰ ˰ŔŞŖă˰ŏʭáĖŒĠŰŘő˰ĮğŘă˰ŔÝ˰ĖŒĄĠŕ
˰ĞÏ˰
Ėģʭý˰ŔĄĿĚá˰āęŘħ˰ĞőùĚŀŒÝ˰ęĕ˰ĜŞő˰ʭŕ˰ŏí˰Ŕ÷ùęù˰ŔÝ˰ĕŘý˰ĖŒŕùŘē˰äŰʭŖőí˰ĞőùĚŀŒÝ˰ä˙ğę˰āťʭńŎ˰
Ăğù
˰ʯŐµŰŦőí˰ęʭµĤĄőù˰ĂµŖċ˰ŗ˰˫Ėµģ˰ŔĿʭµīù˰ĞőùĚµŀŒÝ˰ãŘµáŘŊ˰ŗ˰ŔĐŀħ˰˫ęʭ˙ģ
˰ ˰ä˙ğę˰āťʭńŎ˰Ŕý˰ʯĞőùĚŀŒÝ˰ěù
˰ĖµŒŕùŘē˰ŉʭµğęù˰ŏùĚµŰù˰ŁĚý˰äğĖŒŖŎ˰ŌŘŋķ˰Ő˙Čőù˰Ŕý˰äğęʭĿ˰āťʭńŎ˰ŗ˰ #RJFIL?˰ Ŕý˰äĠŞŋâőù˰āťʭńŎ
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ĖŰĕĚá
˰ĮµğŘă˰āʭĐŞĐµĨă˰ŉʭµ˙ķù˰ŗ˰äµ˙ŋķ˰äµĨĨĔă˰ãʭŕŔµĄŞ˙Ý
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˰ęĕ˰ãęŗùĕ˰ěù˰ĞµÏ˰˫Ėģ˰äŰʭŖő˰āťʭńŎ
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ĖŒĄĠŞő˰ĞőùĚŀŒÝ˰āùĚĴő˰Ěá˰ŏʭŞý˰ʭŎŗĜŊ
˰ ˰ŗ˰˫Ėģ˰ĚĤĄŒŎ˰ä˙ŋķ˰ĽĚĨă˰ŗ˰˛ēĕ˰ŏŗĖý˰ŏʭáĖŒĠŰŘő
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˨ ĞőùĚŀŒÝ˨ŏʭŞŎʭď
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˨ ˨ĞőùĚŀŒÝ˨ĚŞýĕ˨ŐĔğ
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˰ʯōĄĿĚŰĘµÏ˰ùę˰ˇŏùĚµŰù˰ŁĚµý˰äµğĖŒŖŎ˰ĞőùĚµŀŒÝ˰ŐŞŎŘğ˰ŗ˰ĂĠŞýˈ˰ãĚŞýĕ˰ŐŞâŒğ˰ĂŞŊŗòĠŎ˰ŔÝ˰äĸŃŘŎ
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˰ŔµŞŋÝ˰ŔµÝ˰äµáęĜý˰ĞőùĚµŀŒÝ˰ŐŞµŒ×˰ĖµŰʭý˰Ŧµħù˰ùĚµ×˰ŔµÞŒŰù˰Ěµý˰äµŒþŎ˰ŌĖŞŒµģäŎ˰ęʭŒÝ˰ŗ˰ŔģŘá˰ěù˰äőʭŒĔğ
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˰ĚĄÞ×ŘµÝ˰ãʭŕ˰ĞőùĚŀŒÝ˰Ŕý˰ùĚ×˰ŗ˰Ėģʭý˰ŔĄģùĕ˰ĕŘċŗ˰ĕĚŞá˰äŎĚý˰ęĕ˰ùę˰ĚăŘŞÐŎʭÝ˰ŗ˰ŁĚý˰ãʭŕŔĄģę˰ãʭŕ
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ŔēʭģĚŰě
˰ʭµŎù˰
Ăēʭµğ˰äŎ˰ŏùĚµâő˰ĞőùĚµŀŒÝ˰ʭµý˰äĿʭµÝ˰ãęʭÞ˙ŕ˰ĕŘċŗ˰ěù˰ùĚŎ˰ŏʭŒĔğ˰ŐŰù˰ŗ˰ˉ˫ĚŞĻ˰ŗ˰ĕŘģä˙ő˰ŔĄĠÞģ
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˰ĕùĚĿù˰ŐŰĚăŉʭĸĿ˰Ŕý˰ŏùĖńĄŒŎ˰ŏʭ˙ŕ˰ěù˰äēĚý˰ʯĖģ˰ĚĄĤŞý
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˰ŗ˰ĚĄĤŞý˰ĞőùĚŀŒÝ˰ʭý˰ʭŕãęʭÞ˙ŕ˰ʯĂģĘá˰ŏʭŎě˰Ŕ×Ěŕ
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˰ÖŞŕ˰ŏŗĖý˰ŗ˰ęŘĤÝ˰ĕĖĸĄŎ˰ãʭŕ˰˫ʭâĤőùĕ˰ěù˰ãęʭŞĠý˰ŏùęŗùĕ˰ʯĖőĖģ˰˛ŰĖþă˰ĞőùĚŀŒÝ˰äŊʭŎ˰äŎʭď˰ʭŰ˰ŗ˰ĞőùĚŀŒÝ
˰ŏŗĖµý˰ãĕʭµŰě˰ĕùĚĿù˰ʯĖőĖőʭğę˰ŌʭČőùĚğ˰Ŕý˰ùę˰ĞőùĚŀŒÝ˰ĕùĖĸăĚÏ˰āťʭńŎ˰ãęŗùĕ˰ęùŘģĕ˰ęʭŞĠý˰ęʭÝ˰äĄģùĕōĤ×
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˰ãĕʭµķ˰ĂŊʭď˰ęĕ˰ŔÝ˰äŰʭŕęʭÝ˰ʯĖŒĄģùĘá˰ŔŰʭŎ˰ŉĕ˰ŗ˰ŏʭċ˰ěù˰ĞőùĚŀŒÝ˰ĕĖĸĄŎ˰ãʭŕŔĄŞ˙Ý
˰ ˰ęĕ˰äĄģùĕōĤ×˰ÖŞŕ
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˰ʭµŕ˰äŋŞē˰ĜµŞő˰ĞőùĚµŀŒÝ˰äµÞŰĕĜő˰ęĕ˰ŗ˰ʯĖµģäŎ˰ŌʭµČőù˰Ěă
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˰Ăµďùę˰ĞőùĚŀŒÝ˰ãùĚý˰ĖŞĤÝäŎ˰ŉŘį˰ʭŖőí˰ŌʭČőù
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˰ŐµŎ˰Ŕµý˰ŔŊʭµğÜŰ
˰ ˰ã˰ŔýĚČă˰ŐŰù˰
ĖŒĄģùĕ˰ùę˰ĞőùĚŀŒÝ˰ŌʭŰù˰ęĕ˰äŰʭ˙ŕĕĚá˰ŗ˰ĕĚáĜŞŎ˰ŗ˰ŔĠŋċ˰ŐĄģùĕ˰ĂğùŘēęĕ
˰ŗ˰äŕʭâµĤőùĕ˰ŔµĸŎʭċ˰Ŕőťʭµğ˰äŰʭ˙ŕĕĚá˰ŐŰĚăōŖŎ˰ŏùŘŒķ˰Ŕý˰ʯ
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ˇŏùĚŰù˰ŁĚý˰äğĖŒŖŎ˰ĞőùĚŀŒÝˈ˰ŔÝ˰ĕĚÝ˰Ăýʭć
˰ãĖµď˰ʭă˰äâ˙ŕ˰ŔÝ˰Ăğù˰˫ĕĚÝ˰ĂŞþĈă˰ŔĸŎʭċ˰ŐŰù˰ęĕ˰ãęŘį˰ùę˰ġĕŘē˰ãʭċ˰ʯęŘĤÝ˰ĚăŘŞÐŎʭÝ˰ŗ˰ŁĚý˰äĄĸŒħ
˰ʭµċŐŰù˰ęĕ˰ŐŎ˰ŔÝ
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ĖőęùĘá˰äŎ˰ŔŰʭŎ˰ŏʭċ˰ŗ˰ŉĕ˰ěù˰ŏí˰ĂŞńĿŘŎ˰ãùĚý˰ŗ˰Ėőęùĕ˰āĚŞĻ˰ĝʭĠďù˰äķŘő˰ŏí˰Ŕý˰ĂþĠő
˰ōŞ˙µħ˰ěù˰ĖµőĕĚÞő˰äŕʭµăŘÝ˰äģŦă˰ÖŞŕ˰ěù˰ŉʭĠŎù˰ĞőùĚŀŒÝ˰ęĕ˰ŔÝ˰äőʭĠÝ˰Ŕ˙ŕ˰ěù˰ōőùĕ˰äŎ˰ľĳŘŎ˰ùę˰ŌĕŘē
˰ ōŒÝ˰ĚÞĤă˰üŋŃ
˰ ˰ʲĕęŘē˰äŎ˰ōĤ×˰Ŕý˰˛þŃ˰ãʭŖŊʭğ˰ãʭŖĠőùĚŀŒÝ˰Ŕý˰ĂþĠő˰ĜŞő˰ĚŞŞļă˰ŗĕ˰ʯŉʭĠŎù˰ĞőùĚŀŒÝ˰ęĕ
˰ŏʭáĖŒŒÝĂÝĚģ˰Ŕý˰āťʭńŎ˰Ŕ˙ŕ˰˫ĖŞÞ×
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˰˛Ŏʭģ˰ãù˰ŔØýʭĄÝ˰ʭŖŒă˰ĞőùĚŀŒÝ˰ŌʭŰù˰ęĕ˰˛þŃ˰ãʭŕŉʭğ˰ęĕ˰˔ľŊù
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˰Ŕµý˰˰ÜµŰ˰ęĕ˰ĖŞµĤÝäŎ˰ŉŘµį˰ŉʭµğ
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ÜµŰ˰ĕŗĖď˰äŕʭá˰ŔÝ˰ãĚŞēʭă˰ʭý˰äŋħù˰āťʭńŎ˰ĕŘē˰ŗ˰Ėģ
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äŎ˰˫ĕùĕ
˰ęŘµĬď˰ŌĖµķ˰˛µŞŊĕ˰Ŕµý˰ʯĞőùĚŀŒÝ˰ęĕ˰ŔÝ˰äăťʭńŎ˰ŔÝ˰ĕŘý˰ŏí˰ĚŎù˰ŐŰù˰˛ŞŊĕ˰
ĖŰĕĚáäŎ˰ŉʭğęù˰ŏʭáĖŒŒÝ
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ĂÝĚģ
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ĖőŘµģ˰ä˙ő˰ûŘµĠĐŎ˰ĞőùĚŀŒÝ˰āťʭńŎ˰ŗĜċ˰ĞőùĚŀŒÝ˰ä˙÷ùĕ˰ŔĄŞ˙Ý˰āʭýŘĨŎ˰łþį˰ĖőŘĤő˰Ŕ÷ùęù˰ʯ˫ĖŒŒÝ˰Ŕ÷ùęù
˰Ěþµħ˰ŉʭµğÜµŰ˰ʯĂµğù˰˫Ėģ˰ĕʭŰě˰ęʭŞĠý˰ä˙ŋķ
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˰ãʭŕãęŗíŘő
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˰ŗ˰ōŋķ˰ĂĿĚĤŞÏ˰ĂķĚğ˰ŔÝ˰ěŗĚŎù˰ãʭŞőĕ˰ęĕ˰ʭŎù
˰ŉʭµğÜµŰ˰ěù˰Ėĸý˰ŔŊʭńŎ˰ŏí˰ãùŘĄĐŎ˰ĜŞő˰ʭŕ
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˰Ŕēʭģ˰äēĚý˰ęĕ˰ŗ˰Ăğù˰ĕʭŰě˰ęʭŞĠý˰ŔŊʭńŎ˰ÜŰ˰ŏĖőùŘē˰ãùĚý˰ŏĕĚÝ
˰āťʭµńŎ˰Ŕµ˙ŕ˰ŔµÝ˰Ėµģ˰ŐµŰù˰Ěý˰ōŞ˙Ĩă˰ŉʭĠŎù˰ĞőùĚŀŒÝ˰ęĕ˰ùĘŊ˰
ĕęùĖő˰äőùĖŒ×˰ĕĚýęʭÝ˰ŗ˰˫Ėģ˰ä˙ŰĖŃ˰ĚâŰĕ
˰˛ŎʭÝ˰ŔĔĠő˰Ŕý˰ĖŒőùŘĄý˰ʭă˰ʯĕŘģ˰˫ĕùĕ˰ŏʭáĖŒŒÝ˰ĂÝĚģ˰Ŕý˰ĢŋĿ˰ŔĴĿʭď˰ÜŰ˰ęĕ˰ĞőùĚŀŒÝ˰ěŗę˰ŏʭ˙ŕ˰ęĕ˰ĞőùĚŀŒÝ
˰āʭµńŞńĐă˰ęĕ˰ʭŕŏí˰ěù˰ěʭŞő˰āęŘħ˰ęĕ˰ŗ˰ĖŒģʭý˰ŔĄģùĕ˰äğĚĄğĕ˰ĖőŘŒģ
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˰äŎ˰ùę˰ʭŕŏí˰ãʭŕ
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˰äőùĚŒĔğ˰ŔÝ˰äăťʭńŎ
˰ĖőŘµģ˰ä˙ő˰ûŘĠĐŎ˰ĞőùĚŀŒÝ˰ä˙ğę˰āťʭńŎ˰ĢŋĿ˰ŐŰù˰ęĕ˰ĕŘċŘŎ˰āťʭńŎ˰ʯŉʭď˰ŐŰù˰ʭý˰
ĖŒŒÝ˰˫ĕʭŀĄğù˰ĕŘē
˰Ŕµ÷ùęù˰ŔÝ˰äăťʭńŎ˰ʯĞőùĚŀŒÝ˰ŏʭŰʭÏ˰ěù˰ĞÏ˰
Ăğù˰˫ĖĤő˰˫ĕùĕ˰ęùĚŃ˰ŔĐŀħ˰˫ęʭ˙ģ˰ʭŰ˰ĞőùĚŀŒÝ˰ãŘáŘŊ˰ʭŖőí˰ãŗę˰ŗ
˰Ŕµý˰ŔĐŀµħ˰˫ęʭ˙µģ˰ŗ˰ĞőùĚµŀŒÝ˰ãŘµáŘŊ˰ŏĖµģ˰ŔĿʭīù˰ěù˰ĞÏ˰ŗ˰˫Ėģ˰ûŘĠĐŎ˰ä˙ğę˰ŔŊʭńŎ˰ʯĖŒģʭý˰˫Ėģ˰ōŕ
˰Ŕµý˰äµĠŞŋâőù˰ŏʭµýě˰Ŕµý˰āťʭµńŎ˕˰Ėµģ˰ĖµŒŕùŘē˰ŉʭğęù˰ŐŰŦőí˰āęŘħ˰Ŕý˰ęʭĤĄőù˰ĂŖċ˰ŔįŘýĚŎ˰ãʭŕĂŰʭğ
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˰ ˰
˔ŏùĚŰù˰ŁĚý˰äğĖŒŖŎ˰ŌŘŋķ˰Ő˙Čőù˰Ŕý˰äğęʭĿ˰ŏʭýě˰Ŕý˰āťʭńŎ˰ŗ˰#RJFIL?
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˰ʶ˰ʭµă˰ʵ˰ʭµŖŒă˰ťŘ˙ĸŎ˰˛þŃ˰ãʭŕŉʭğ˰
Ėģ˰ĕʭŰě˰˛þŃ˰ãʭŕ
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ŉʭğ˰Ŕý˰ĂþĠő˰ãĖŞŋÝ˰ãʭŕ
˰äőùĚŒĔğ˰ĕùĖĸă˰˔û
˰ŐŰĚµăĚý˰ěù˰äµâ˙ŕ˰ŔµÝ˰ãĖµŞŋÝ˰ŏùĚŒĔµğ˰ʺ˰ěù˰ŉʭµĠŎù˰äµŊŗ˰ʯĖŒĄµģùĕ˰ęŘĬď˰ĞőùĚŀŒÝ˰ęĕ˰ãĖŞŋÝ˰ŏùĚŒĔğ
˰ĢµĔý˰ōŰĖµńĄĸŎ˰ʭµŎ˰ŔµÝ˰Ăµğù˰ŏí˰ĚµŎù˰ŐŰù˰˛ŞŊĕ˰
ĖŎí˰˛˙ķ˰Ŕý˰āŘķĕ˰ĖŒĄĠŕ˰äĄĸŒħ˰ʭŰ˰ä˙ŋķ˰ŏʭĨĨĔĄŎ
˰āťʭńŎ˰ŔÝ˰ùĚ×˰ʯĂğù˰ęùĘáĚŞćðă˰ŗ˰ōŖŎ˰ęʭŞĠý˰äĤĔý˰ˇŏùĚŰù˰ŁĚý˰äğĖŒŖŎ˰ĞőùĚŀŒÝˈ˰ãĖŞŋÝ˰ãʭŕ˰äőùĚŒĔğ
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˰Ėµģęù˰äğʭŒģęʭÝ˰ŔŎʭőŏʭŰʭÏ˰ʭŰ˰ù
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ĚĄÝĕ˰ŔŊʭğę˰ÜŰ˰ŌʭČőù˰ŔČŞĄő˰ŗ˰Ü×ŘÝ˰ʭĄþĠő˰ãęŗíŘő˰˛Ŏʭģ˰ťŘ˙ĸŎ˰ĞőùĚŀŒÝ
˰ŗ˰ãŗ˰ŔµýĚČă˰ŗ˰łµŞńĐă˰ʭµŕ˰ŉʭµğ˰ãŔµČŞĄő˰ʯäµŋŋ˙Ŋù
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˰ŐŞý˰ŌʭµŒý˰ĦµĨĔĄŎ˰ÜŰ˰ãĖŞŋÝ˰äőùĚŒĔğ˰ʭŎù˰ʯĖŒĄĠŕ
˰ĂµğùŘēęĕ˰ĕŘē˰ãĖŞŋÝ˰ŏʭőùĚŒĔğ˰ĚĈÝù˰ěù˰ĞőùĚŀŒÝ˰ʯŔĄÞő˰ŐŰù˰Ŕý˰ŔċŘă˰ʭý˰
Ăğù˰ĕĖĸĄŎ˰ãʭŕ˫ÙŗĚÏ˰äċŗĚē
˰
˰ŔőʭĄĔþģŘē˰ŔÝ˰ʯĖŒģʭý˰ŔĄģùĕ˰ĞőùĚŀŒÝ˰ęĕ˰ĜŞő˰äģěŘŎí˰ŔĄķʭğ˰ʷ˰˫ʭáęʭÝ˰ÜŰ˰ʯãĖŞŋÝ˰äőùĚŒĔğ˰Ěý˰˫ŗŦķ˰ĕĚÝ
˰ęʭŞĠý˰ĜŞő˰ĞőùĚŀŒÝ˰ŐŰù˰äģěŘŎí˰ãʭŕ˫ʭáęʭÝ
˰ ˰ãʭŒĻ˰Ěý˰ĕŘē˰ĵŘīŘŎ˰ŐŰù˰ŗ˰ˉĖŒĄĿĚŰĘÏ˰ùę˰ĂğùŘēęĕ˰ŐŰù˰äâ˙ŕ
˰ ˰
ĕŗĜĿù
˰ęŘµĬď˰ʭµý˰ŔµÝ˰Ăµğù˰ŏí˰ãʭŕĕĚáĜŞŎ˰ĢĔý˰ʯˇŏùĚŰù˰ŁĚý˰äğĖŒŖŎ˰ĞőùĚŀŒÝˈ˰ĚâŰĕ˰ōŖŎ˰ęʭŞĠý˰ĢĔý
˰ōŕùĚµĿ˰ùę˰ĕĚµáĜŞŎ˰ęĕ˰ŏʭáĖŒŒÝ˰ĂÝĚµģ˰Ŕµ˙ŕ˰ĚĴő˰ŉĕʭþă˰ŔŒŞŎě˰ľŋĄĔŎ˰ãʭŖĤĔý˰ŏùĚŞáōŞ˙Ĩă˰ŗ˰ŏʭĨĨĔĄŎ
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ĕŘģ˰äŖĄŒŎ˰ŔįŘýĚŎ˰ãĚŞá˰ōŞ˙Ĩă˰ĜÝùĚŎ˰ęĕ˰ōŖŎ˰äăʭ˙Ş˙Ĩă˰ėʭĔăù˰Ŕý˰ĖőùŘăäŎ˰ĂŰʭŖő˰ęĕ˰ĚŎù˰ŐŰù˰ŔÝ˰ĖŒÝ
˰
˰äŎ
˰äµēĚý˰ŗ˰ľŰĚµģ˰äĄĸŒµħ˰˫ʭâµĤőùĕ˰ęĕ˰ŁĚµý˰äµğĖŒŖŎ˰ġěŘŎí˰ĖŰĖċ˰ŔŎʭőĚý˰ŐŎ˰ĕʭńĄķù˰Ŕý˰ʯŔőŘ˙ő˰ŏùŘŒķ˰Ŕý
ˍ
˰ŌʭŰù˰ęĕ˰ŔŊʭğ˰Ěŕ˰ťŘ˙ĸŎ˰ŔÝ˰ˇŁĚý˰äğĖŒŖŎ˰ġěŘŎíˈ˰ãʭŕĕĚáĜŞŎ˰ĆďʭþŎ˰ŉĕ˰ěù˰äķŘő˰Ŕý˰ʯĚâŰĕ˰ãʭŕ˫ʭâĤőùĕ
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˰ ˰
ĖŎí˰ŏŗĚŞý˰ʯĕŘģ˰äŎ˰ęùĜáĚý˰ĞőùĚŀŒÝ
˰ùę˰Ŕµ×ŏí˰ŌęùŗĖµŞŎù˰ʯŉʭ
˰
ĠŎù˰ĞőùĚŀŒÝ˰ŏʭáĖŒŒÝĂÝĚģ˰ŔŞŋÝ˰Ŕý˰ŌĖńŎ˰ĚŞē˰ĩĚķ˰Ő˙ī˰ʯŐĔğ˰ŏʭŰʭÏ˰ęĕ
˰
˰Ģµńő˰ŗ˰ĕŘµģ˰ĶµŃùŗ˰ĖµŞŀŎ˰ōµŰù˫ĕęŗí
˰ ˰ōŕùĚĿ˰ĚăŘŞÐŎʭÝ˰ŗ˰ŁĚý˰ŐŞĨĨĔĄŎ˰ŔĸŎʭċ˰ãùĚý˰ĞőùĚŀŒÝ˰ŐŰù˰ęĕ˰ʭŎ˰ŔÝ
˰ ˰
ōŞģʭý˰˫ĕĚÝ˰ʭŀŰù˰ŌŘý˰ŗ˰ěĚŎ˰ŐŰù˰ŏʭŰŘČĤőùĕ˰ãŦĄķù˰ŗ˰ŏʭŎĜŰĜķ˰ęŘĤÝ˰ĂĿĚĤŞÏ˰ęĕ˰äÞ×ŘÝ˰ĖŒ×Ěŕ
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˰ ˰˫ĕùěäŰʭýʭý˰ĕŘĸĠŎ
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˰˰
˰˰
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˰ ˰ĞőùĚŀŒÝ˰ĚŞýĕ˰˰˰˰˰
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˰˰
˰˰
˰˰
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ęʭŖő˰ŗ˰ěʭ˙ő
BLCMNC;H˰$ONN?H˰˰ĚĄÝĕ˰ãʭŃí˰ãĖŞŋÝ˰äőùĚŒĔğ
äŰùĚŰĘÏ ˰y˰ĞŀŒă
āťʭńŎ˰äŕʭŀģ˰ŔŰùęù˰ãěùŘŎ˰ŔĠŋċ˰ʴʳ
5ʭýĚŖÝ˰ŐŊʭğ7˰ŔŞŎʭĄĄēù˰ōğùĚŎ
WKtZͲϭͲϱ
΀ϯϬϭ΁
WKtZͲϭϳͲϰ
΀ϯϭϲ΁
ͺͺͺͺͺͺͺͺ
WKtZͲϭϵͲϰ
΀ϯϭϳ΁
ͺͺͺͺͺͺͺͺ
WKtZͲϮϭͲϰ
΀ϯϬϭ΁
dZ>ͲϳͲϰ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
>ͲϱͲϱ
΀ϲ΁
ͺͺͺͺͺͺͺͺ
>ͲϭϰͲϱ
΀ϳ΁
ͺͺͺͺͺͺͺͺ
/KͲϱͲϰ
΀ϯ΁
ͺͺͺͺͺͺͺͺ
KDDͲϳͲϱ
΀ΎΑέϬ̯΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϬͲϰ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϲͲϰ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
΀ľÞ˙ŕ΁
WK^dZͲϰ
WKtZͲϭϮͲϱ
΀ϯϭϲ΁
WKtZͲϯͲϱ
΀ϱ΁
ͺͺͺͺͺͺͺͺ
>ͲϭϲͲϱ
΀ϳ΁
ͺͺͺͺͺͺͺͺ
>ͲϭϯͲϱ
΀ϲ΁
ͺͺͺͺͺͺͺͺ
>ͲϰͲϱ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
dZ>ͲϮͲϱ
΀ϯϬϭ΁
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΀ϯ΁
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KDDͲϭϮͲϱ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
KDDͲϲͲϱ
΀ΎΑέϬ̯΁
ͺͺͺͺͺͺͺͺ
/KͲϮͲϱ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
΀ľÞ˙ŕ΁
WK^dZͲϯ
˰5ʭýĚŖÝ˰ŐŊʭğ7˰ãęùĕĚý˰˫ĚŖý˰ŗ˰ãĜŰę˰ŔŎʭőĚý˰ęĕ˰ʭŕ˰ĖŰĖŖă˰ŗ˰ʭŕ˰ĂħĚĿ˰ʲāęĖŃ˰ãʭŕ˰ōĄĠŞğ˰äģʭÏŗĚĿ˰ĕĚáĜŞŎ
WKtZͲϭϱͲϰ
΀Ϯ΁
WKtZͲϮϬͲϰ
΀ϳ΁
ͺͺͺͺͺͺͺͺ
>ͲϵͲϱ
΀ϯϭϳ΁
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>ͲϭͲϱ
΀ϲ΁
ͺͺͺͺͺͺͺͺ
dZ>ͲϲͲϰ
΀ϱ΁
ͺͺͺͺͺͺͺͺ
KDWͲϰͲϱ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
KDWͲϭϮͲϰ
΀ϯ΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϱͲϰ
΀ʭýĚŖÝ΁
ͺͺͺͺͺͺͺͺ
KDDͲϵͲϰ
΀ϯϭϲ΁
ͺͺͺͺͺͺͺͺ
/KͲϭͲϱ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
WK^dZͲϭ
΀ľÞ˙ŕ΁
˰ãŘīę˰ĕùĜŖý˰ĚĄÝĕ˰ ãʭŃí˰ãĖŞŋÝ˰äőùĚŒĔğ
˰5Ěýʭċ˰ŐŊʭğ7
ęŘÏ˰˫ĖŞŕʭģ˰Ė˙ĐŎ˰˰ĚĄÝĕ˰ ãʭŃí˰ãĖŞŋÝ˰äőùĚŒĔğ
˰5ʭýĚŖÝ˰ŐŊʭğ7
āťʭńŎ˰äŕʭŀģ˰ŔŰùęù˰ãěùŘŎ˰ŔĠŋċ˰ʴʴ
˰äŒŞ÷ʭő˰ãŘŀħ˰˰ĚĄÝĕ˰ ãʭŃí˰ãĖŞŋÝ˰äőùĚŒĔğ
ãĚŀĸċ˰˰ĚĄÝĕ˰ ãʭŃí˰˰ãĖŞŋÝ˰äőùĚŒĔğ
˰ã˰Ŕőťʭğ˰ōğùĚŎ
˰Ŕēʭģ
#˰ŏùĚŰù˰
˛ĨĐŎ˰Ėģùę˰˰ĚĄÝĕ˰ãʭŃí˰ãĖŞŋÝ˰äőùĚŒĔğ
57˰#˰=B;JN?LM ˰ŔĠŋċ
ŁĚý˰˫ĖÞĤőùĕ ϭϭ͗ϯϬͲϭϯ͗ϭϬ
ãęŘēùĘĻʯĖČĠŎ
Ěýʭċ˰ŐŊʭğ
ϭϰͲϭϱ
ŁĚý˰˫ĖÞĤőùĕ
ŁĚý˰˫ĖÞĤőùĕ ϭϱ͗ϭϱͲϭϱ͗ϰϱ
ϭϮ͗ϯϬͲϭϰ
ϭϳ͗ϯϬͲϭϵ
Ěýʭċ˰ŐŊʭğ
ϴͲϵ
ϵ͗ϯϬͲϭϭ͗ϭϬ
ϭϭͲϭϭ͗ϯϬ
ϭϮ͗ϯϬͲϭϰ
Ěýʭċ˰ŐŊʭğ
ϭϰͲϭϱ
Ěýʭċ˰ŐŊʭğ
ϭϳ͗ϯϬͲϭϵ
ϵ͗ϯϬͲϭϭ͗ϭϬ
ϭϭͲϭϭ͗ϯϬ
Ěýʭċ˰ŐŊʭğ
ϭϰͲϭϱ
ϭϮ͗ϯϬͲϭϰ
ŏʭőě˰˫ʭâŰʭċ˰ĕĚáĜŞŎ
ãęŗʭŒĿ˰ŗ˰ŌŘŋķ˰ęĕ ŁĚý˰˫ĖÞĤőùĕ ϭϱ͗ϰϱͲϭϳ͗Ϯϱ
5ʭýĚŖÝ˰ŐŊʭğ7
ϭϳ͗ϯϬͲϭϵ
˰ĂĤŖþŰĕęù˰ʵʵ˰ŔþŒģ˰Ŕğ˰˰ʲĂĠĔő˰ěŗę
5˰ŏʭÞŎ 7
Ěýʭċ˰ŐŊʭğ
Ěýʭċ˰ŐŊʭğ
˰ĂĤŖþŰĕęù˰ʵʶ˰ŔþŒģ˰ęʭŖ×˰ʲŌŗĕ˰ěŗę
WKtZͲϲͲϱ
΀ϯϬϭ΁
WKtZͲϵͲϱ
΀ϯϭϳ΁
ͺͺͺͺͺͺͺͺ
>ͲϭϴͲϱ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
>ͲϭϮͲϱ
΀ϳ΁
ͺͺͺͺͺͺͺͺ
>ͲϮͲϱ
΀ϲ΁
ͺͺͺͺͺͺͺͺ
dZ>ͲϭͲϱ
΀ϱ΁
ͺͺͺͺͺͺͺͺ
KDWͲϱͲϱ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
KDWͲϴͲϱ
΀ΎΑέϬ̯΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϭͲϱ
΀ϯ΁
ͺͺͺͺͺͺͺͺ
KDDͲϰͲϱ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
/KͲϯͲϱ
΀ϯϭϲ΁
ͺͺͺͺͺͺͺͺ
΀ľÞ˙ŕ΁
WK^dZͲϮ
ŔŎʭőĚý
Ōʭő˰Ăþć
ŔŞďʭĄĄĿù˰ōğùĚŎ
˰ĂĤŖþŰĕęù˰ʵʷ˰ŔþŒģ˰ĊŒÏ˰˰ʲŌŘğ˰ěŗę
WKtZͲϭϴͲϰ
΀ϯϭϳ΁
WKtZͲϳͲϱ
΀ϯϭϲ΁
ͺͺͺͺͺͺͺͺ
WKtZͲϭϭͲϱ
΀ϯ΁
WKtZͲϮͲϱ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
KDWͲϭϬͲϱ
΀ϲ΁
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KDWͲϯͲϱ
΀ϳ΁
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΀ϭϬ΁
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>ͲϲͲϱ
΀ϯϬϭ΁
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΀ϯϭϳ΁
ͺͺͺͺͺͺͺͺ
WKtZͲϰͲϱ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
KDDͲϭͲϱ
΀ϱ΁
ͺͺͺͺͺͺͺͺ
KDDͲϱͲϱ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
΀ľÞ˙ŕ΁
WK^dZͲϱ
˫ʭâő˰ÜŰ˰ęĕ˰ĞőùĚŀŒÝ˰ã˰ŔŎʭőĚý
WKtZͲϭϲͲϰ
΀ϯϭϲ΁
ͺͺͺͺͺͺͺͺ
WKtZͲϭϬͲϱ
΀ΎΑέϬ̯΁
ͺͺͺͺͺͺͺͺ
>ͲϭϱͲϱ
΀ϳ΁
ͺͺͺͺͺͺͺͺ
>ͲϳͲϱ
΀ϲ΁
ͺͺͺͺͺͺͺͺ
dZ>ͲϰͲϱ
΀ϱ΁
ͺͺͺͺͺͺͺͺ
KDWͲϮͲϱ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϰͲϰ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
˰5ʭýĚŖÝ˰ŐŊʭğ7˰ ŁĚý˰äğĖŒŖŎ˰ęĕ˰ġěŘŎí˰ĕĚáĜŞŎ
WKtZͲϭϰͲϱ
΀ϯϬϭ΁
ͺͺͺͺͺͺͺͺ
>ͲϭϳͲϱ
΀ϳ΁
ͺͺͺͺͺͺͺͺ
>ͲϴͲϱ
΀ϲ΁
ͺͺͺͺͺͺͺͺ
dZ>ͲϴͲϰ
΀ϱ΁
ͺͺͺͺͺͺͺͺ
KDWͲϳͲϰ
΀ΎΑέϬ̯΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϵͲϰ
΀ϯ΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϯͲϱ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
/KͲϰͲϱ
΀ϯ΁
ͺͺͺͺͺͺͺͺ
΀ľÞ˙ŕ΁
WK^dZͲϲ
WKtZͲϭϯͲϱ
΀ϯ΁
KDDͲϭϴͲϰ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
KDDͲϭϳͲϰ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
/KͲϲͲϰ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
΀ľÞ˙ŕ΁
WK^dZͲϳ
äőʭŎʭğ˰˰ĚĄÝĕ˰ ãʭŃí˰˰ãĖŞŋÝ˰äőùĚŒĔğ
˰5Ěýʭċ˰ŐŊʭğ7
>ͲϭϭͲϱ
΀ϳ΁
ͺͺͺͺͺͺͺͺ
WKtZͲϱͲϱ
΀ϭ΁
ͺͺͺͺͺͺͺͺ
WKtZͲϴͲϱ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
KDWͲϵͲϱ
΀ϯϬϭ΁
ͺͺͺͺͺͺͺͺ
dZ>ͲϱͲϱ
΀ϯϭϳ΁
ͺͺͺͺͺͺͺͺ
KDDͲϮͲϱ
΀ϲ΁
ͺͺͺͺͺͺͺͺ
KDDͲϯͲϱ
΀Ϯ΁
ͺͺͺͺͺͺͺͺ
KDWͲϲͲϱ
΀ϯϭϲ΁
ͺͺͺͺͺͺͺͺ
KDDͲϴͲϱ
΀ϰ΁
ͺͺͺͺͺͺͺͺ
΀ľÞ˙ŕ΁
WK^dZͲϴ
ĖŒĄĠŕ˰ŔĤńő˰łýʭİŎ˰ʭŕ˰ĝŦÝ˰ã˰˫ęʭ˙ģ˰5˰7˰ęĕ˰˫Ėģ˰ĚÝė˰ĕùĖķù
ŏʭŎě
ϵͲϭϭ
ϴͲϵ
ϭϭͲϭϭ͗ϯϬ
ŁĚý˰˫ĖÞĤőùĕ ϭϱ͗ϰϱͲϭϳ͗Ϯϱ
ŁĚý˰˫ĖÞĤőùĕ ϭϱ͗ϰϱͲϭϳ͗Ϯϱ
ϴͲϵ
˨ ˨ʲĂğĚŖĿ
˰˰
˰
˰ŔĐŀħ
˰˰
˰˰
˰ ˰ŏùŘŒķ
˰˰
˰˰
˰ ˰û
˰ ˰
˰ ˰ĞőùĚŀŒÝ˰ãʭŕŔĄŞ˙Ý
˰
˰ ˰ã
˰ ˰
˰ ˰ĞőùĚŀŒÝ˰ŔőʭēĚŞýĕ
˰
˰ ˰Û
˰ ˰
˰ ˰ãĖŞŋÝ˰ŏʭőùĚŒĔğ
˰ ˰đ
˰ ˰
˰ ˰ʭŕĕĚáĜŞŎ˰ŔŎʭőĚý
˰
˰ ˰ė
˰ ˰
˰ ˰ʭŕ˫ʭáęʭÝ
˰ ˰ŔŎʭőĚý
˰
˰˰
˰˰
˰ ˰ʴ
˰ ˰
˨ ˨āťʭńŎ˨ŔŰùęù˨ãĖŒý˨ŏʭŎě
˰ ˰ʴ
˰ ˰
˰ ˰ĂĠĔő˰ěŗę˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰
˰ ˰ʵʵ
˰ ˰
˰ ˰Ōŗĕ˰ěŗę˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰
˰ ˰ʸʶ
˰ ˰
˰ ˰ŌŘğ˰ěŗę˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰˰
˰ ˰ʻʺ
˰ ˰
˨ ˨äğęʭĿ˨āťʭńŎ˨ŏʭáĖŒĠŰŘő˨ĂğĚŖĿ
˰ ˰ʼʵ
˰ ˰
˨ ˨äĠŞŋâőù˨āťʭńŎ˨ŏʭáĖŒĠŰŘő˨ĂğĚŖĿ
˰˰
˰˰
˰ ˰
Ăğù˫ĖŎí˰ãĖŒý
˰
˰ŏʭŎěŔŎʭőĚý˰ęĕ˰ŔŊʭńŎ˰ŔÝ˰Ăğù˰ãù
˰
˰ŔĐŀħ˰˫ęʭ˙ģ˰ŏʭáĖŒĠŰŘő˰äŎʭğù˰ãŗĚýŗę˰˫Ėģ˰ĚÝė˰ĕùĖķù˰˰
˰
˰
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˰
˰
ï˰˰
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˨ ʲĞőùĚŀŒÝ˨ãʭŕŔĄŞ˙Ý
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˰ ˰ʲ˰ãęùĘáĂğʭŞğ
˰
˰ŔĄŞ˙Ý
˰
˰ ˰Ľęʭķ˰ʭīęĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰ ˰ęŘÐğʭþķ˰äŋķ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰ŏʭŞŋŞÝŗ˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰ŏʭĠďù˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰ŔőùěĚĿ˰ĚŕŗĚĿ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰äĐŊʭħ˰ĕùŘċ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰˫ĕùě˰äŰʭýʭý˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí˰
˰ Ōŗĕ˰ŗ˰ĂĠŞý˰ĞőùĚŀŒÝ˰ĚŞýĕ
˰ ˰˰äńĤķ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰ãĚþÝù˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰ãĖ˙ďù˰āŘĄĿ˰äŋķ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ãĚŞĨő˰ŔŎŘĨĸŎ˰ĚĄÝĕ˰ōőʭē˰
˰
˰ ˰ĚŃŘŎ˰äŋķ˰ĚĄÝĕ˰ãʭŃí˰
˰ ˰ ˰äŖŊùĞ˙ģ˰ĚŃʭýĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰
˰
˰ ˰ãĚ÷ʭď˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ ˰äőʭŞőĚÏ˰äŀİĨŎ˰ĚĄÝĕ˰ãʭŃí˰
˰
˰ Ĝ÷ʭĿ˰ōŞďę˰ĚĄÝĕ˰ãʭŃí
˰
˰ ãęŗĚğ˰ʭīę˰ĚĄÝĕ˰ãʭŃí
˰˰
˰ ˰ʲ˫ĖŒŒÝęùĜáĚý˰ŔĄŞ˙Ý
˰ ĞőùĚŀŒÝ˰ĞŞ÷ę˰ŗ˰ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ˰ĞŞ÷ę
˰ äďŘĄĿ˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ˰ŁĚý˰˫ĖÞĤőùĕ˰ĞŞ÷ę
˰ ŏʭŞŋŞÝŗ˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
˰ ä˙÷ùĕ˰ŔĄŞ˙Ý˰ĚŞýĕ
˰ äĸŞŀģ˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí
˰ ĞőùĚŀŒÝ˰ĚŞýĕ
˰ ˫ĕùě˰äŰʭýʭý˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí
˰ Ōŗĕ˰ŗ˰ĂĠŞý˰ĞőùĚŀŒÝ˰ĚŞýĕ
˰ äńĤķ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ĞőùĚŀŒÝ˰äŋ˙ķ˰ŔĄŞ˙Ý˰ĚŞýĕ
˰ äĐŊʭħ˰ĕùŘċ˰ĚĄÝĕ˰ãʭŃí
˰ āęĖŃ˰ä˙ŋķ˰ŔĄŞ˙Ý˰ĚŞýĕ
˰ äőʭŞőĚÏ˰äŀİĨŎ˰ĚĄÝĕ˰ãʭŃí
˰ ŉĚĄŒÝ˰ä˙ŋķ˰ŔĄŞ˙Ý˰ĚŞýĕ
˰ ˰ãĚ÷ʭď˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ äÞģĜÏ˰äğĖŒŖŎ˰ä˙ŋķ˰ŔĄŞ˙Ý˰ĚŞýĕ ˰ äŖŊùĞ˙ģ˰ĚŃʭýĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰ ÜŞőŗĚĄÞŊù˰ä˙ŋķ˰ŔĄŞ˙Ý˰ĚŞýĕ
˰ Ĝ÷ʭĿ˰ōŞďę˰ĚĄÝĕ˰ãʭŃí
˰ ĚăŘŞÐŎʭÝ˰ä˙ŋķ˰ŔĄŞ˙Ý˰ĚŞýĕ
˰ ĚŃŘŎ˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ āùĚýʭĔŎ˰ä˙ŋķ˰ŔĄŞ˙Ý˰ĚŞýĕ
˰ãĚŞĨő˰ŔŎŘĨĸŎ˰ĚĄÝĕ˰ōőʭē
˰ ˰äŊʭŎ˰ęŘŎù˰ĚŰĖŎ
˰ ˰ãĚþÝù˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ˛ŋ˙ŊùŐŞý˰Įýùŗę˰ŉŗòĠŎ
˰
˰ äŒŞŎù˰ġęí˰ĚĄÝĕ˰ãʭŃí
˰ ÜŞăʭŎęŘŀőù˰ŉŗòĠŎ
˰ ãěŗĚŖý˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ ŔőʭēĚŞýĕ˰ŉŗòĠŎ
˰ äħùŘē˰ŐŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ āùęʭĤĄőù˰ŉŗòĠŎ
˰
û˰˰
˰
˰ äŰùĚċù˰ĚŰĖŎ
˰ äŃĕʭħĉʭď˰ŗĚĠē˰ĚĄÝĕ˰ãʭŃí
˰
˰ ˰ŔŞďʭĄĄĿù˰ōğùĚŎ˰ŉŗòĠŎ
˰ äőʭēľŰĚģ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰ äŎŘ˙ķ˰Įýùŗę˰ŉŗòĠŎ
˰ ŏʭŰęĖŀħ˰ĚŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ ˰ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ˰ŁĚý˰˫ĖÞĤőùĕ˰äģěŘŎí˰ŏŗʭĸŎ ˰ ˰˫ĕùě˰ä˙įʭĿ˰ŐŰĖŊùĕʭ˙ķ˰ĚĄÝĕ˰ãʭŃí
˰ ĂĸŒħ˰ʭý˰ĭʭþăęù˰ŉŗòĠŎ
˰ ãĖ˙ďù˰āŘĄĿ˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ äģěŘŎí˰ãʭŖŕʭáęʭÝ˰ŉŗòĠŎ
˰ ãĕʭŕĚĿ˰ʭīĚŞŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ŏùęŗùĕ˰äăʭķŦįù˰˫ʭâŰʭÏ˰ŉŗòĠŎ
˰ ġŗ˫ŗʭÝ˰ù
˰ Ěŕě˰ĚĄÝĕ˰ōőʭē
˰ ŏùęŗùĕ˰äăʭķŦįù˰˫ʭâŰʭÏ˰ŉŗòĠŎ ˰ ãęùĖŞŃ˰ãĚŞĨő˰ùĚŕě˰ĚĄÝĕ˰ōőʭē
˰ ˫ʭâĤŰʭ˙ő˰ŉŗòĠŎ˰ŗ˰äŰŘČĤőùĕ˰ãʭŖĄŞŊʭĸĿ˰ŉŗòĠŎ
˰ äĄĔýŘő˰ŐŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ āťʭńŎ˰ĂĿʭŰęĕ˰ōĄĠŞğ˰ŉŗòĠŎ
˰ ä˙ģʭŕ˰ŐŞĄŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰
˰ ĜŰĚþă˰˫ʭâĤőùĕ
˰ ĝęĖŎ˰ĂŞýĚă˰˫ʭâĤőùĕ
˰ ŏùĚŖă˰˫ʭâĤőùĕ
˰ ŏʭČőě˰˫ʭâĤőùĕ
˰ Ėŕʭģ˰˫ʭâĤőùĕ
˰ äĄĤŖý˰ĖŞŖģ˰˫ʭâĤőùĕ
˰ĖŞŖģ˰äğĖŒŖŎ˰ŗ˰äŒĿ˰ĞŰĕĚÏ˰ʯäĄĤŖý˰ĖŞŖģ˰˫ʭâĤőùĕ
˰ ěùĚŞģ˰˫ʭâĤőùĕ
˰ ŏʭŖŀħù˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ĚŞþÝĚŞŎù˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ äğŘį˰ŐŰĖŊùĚŞĨő˰ŔċùŘē˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ěùĚŞģ˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ŏùĚŰù˰ĂĸŒħŗ˰ōŋķ˰˫ʭâĤőùĕ
˰ ĖŖĤŎ˰äğŗĕĚĿ˰˫ʭâĤőùĕ
˰ ĕĜŰ˰˫ʭâĤőùĕ
˰ ŏùĚŰù˰āùĚýʭĔŎ˰āʭńŞńĐă˰ĜÝĚŎ
˰ ˰ʲĞőùĚŀŒÝ˰ä˙÷ùĕ˰ŔĄŞ˙Ý
˰ äŒŞĠď˰ŐŞĠď˰ĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ ŌʭĿäńď˰ʭīęĕŘ˙ĐŎ˰ĚĄÝĕ
˰
˰ãʭŃí
˰ ãù˫Ě˙Ý˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰ ãĖ˙ĐŎ˰ŌùĚŖģ˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùě˰ĚĴő˰ŉŦċ˰ĚĄÝĕ˰ãʭŃí
˰ äŊŦċ˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùě˰ãĕĜŰ˰ʭīĚŞŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ęŘŞĻ˰ōŞďę˰ĚĄÝĕ˰ãʭŃí
˰ä˙ģʭŕ˰ĝęĖŎ˰ĕŘ˙ĐŎ˰ĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ Ĝ÷ʭĿ˰ōŰĚÝ˰ĚĄÝĕ˰ãʭŃí
˰ ŔŰʭÐőùĚá˰ŔŊù˰āĚĨő˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùěä÷ʭýʭý˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰ äĐŊʭħ˰ʭīęĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ äŎŦĻ˰Ė˙ďù˰ĚĄÝĕ˰ãʭŃí
˰ ãĖŰŗʭċ˰ŐŞĠďĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ äþŊʭįŘýù˰ʭīęĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùěŌĕʭē˰Ė˙ďù˰ĚĄÝĕ˰ãʭŃí
˰
˰ ˰ÜŞőŗĚĄÞŊù˰ä˙ŋķ˰ŔĄŞ˙Ý
˰ ãĖ˙ďù˰ĖŞďŗ˰ĚĄÝĕ˰ãʭŃí
˰ ãĖŞĸğ˰ĖŞĸğ˰ĚĄÝĕ˰ãʭŃí
˰ äŰʭŞĔŞģ˰Ė˙ħ˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùěĚċʭŖŎ˰ŐŰĖŊùĞ˙ģĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰
˰ äŀğŘŰ˰ŦŞŊ˰ĚĄÝĕ˰ōőʭē
˰ äŊŦċ˰ŐĠĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ä˙ğʭŃ˰ŏùęĕùĚý˰ŐŞĠďĚŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ ãĚŞŎ˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
˰ ŏʭŞőʭĠďù˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
ĉ˰˰
˰˰
˰
˰ ĜŰĚþă˰ĖŒŖğ˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ĖŒŎŗĚý˰ãĚþÝù˰ĕʭŕĚĿ˰ĚĄÝĕ˰ãʭŃí
˰ ʭŞőãŘğŘŎ˰ĚŞŎùĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰
˰ ŌĖŃù˰äŀČő˰˛Şķʭ˙ğù˰ĚĄÝĕ˰ãʭŃí
˰ äőʭğùĚē˰ʭŒŞğ˰ĚĄÝĕ˰ãʭŃí
˰ äőʭēľŰĚģ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰
˰ ãĕęʭİķ˰äþĄČŎĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ ãĖ˙ďù˰āŘĄĿ˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùěęʭĔĿ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ Řŋőʭē˫ĚŃ˰ěʭŒŖý˰ĚĄÝĕ˰ōőʭē
˰
˰ ġŗ˫ŗʭÝ˰ù
˰ Ěŕě˰ĚĄÝĕ˰ōőʭē
˰ ˫ĕùěĖ˙ĐŎ˰ãĖŕ˰ĚĄÝĕ˰ōőʭē
˰ ãĖŎ˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ãĜĸŎ˰ŐĠĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ęʭİķ˰ŏʭŰĖďŘŎ˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ äőùĚŖŎ˰ęʭŰʭĤē˰ĚĄÝĕ˰ãʭŃí
˰ ĢŰĖőù˰ÜŞő˰ʭīĚŎŦĻ˰ĚĄÝĕ˰ãʭŃí
˰ ä˙ģʭŕ˰ŐŞĄŎ˰ĚĄÝĕ˰ãʭŃí
˰ äŒŞĠď˰ōŞŕùĚýùĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰˰
˰ ˰āęĖŃ˰ä˙ŋķ˰ŔĄŞ˙Ý
˰ äŒŞĠď˰ŐŞĠď˰ĖŞğ˰ĚĄÝĕ˰ãʭŃ
˰ ĝęĖŎ˰ĂŞýĚă˰˫ʭâĤőùĕ ˰ äŎŦğťù˰ĒŞģ˰ōĳʭÝ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ĚĿ˰äŒŞŎù˰đĚĿ˰ĚĄÝĕ˰ãʭŃí
˰ äŒŞķ˰ŏʭ˙Űù˰ŐŞĠď˰ĚĄÝĕ˰ãʭŃí
˰ äĸŞýę˰ĝʭþķ˰ĚĄÝĕ˰ãʭŃí
˰ äŎŘŋĴŎ˰ōĳʭÝ˰ĚĄÝĕ˰ãʭŃí
˰ ˫Ĝ˙ď˰ŐĠĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ęŘÐğʭþķ˰ĖŞŖģ˰äğĖŒŖŎ˰ŗ˰äŒĿ˰ĞŰĕĚÏ˰ʯäĄĤŖý˰ĖŞŖģ˰˫ʭâĤőùĕ
˰ ãĖ˙ĐŎʭŃí˰ʭīęĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãĕùŘċ˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ ʭŞő˰ōŊʭğ˰Ė˙ďù˰ĚĄÝĕ˰ãʭŃí
˰ äŀŞİŊ˰ŐŞŎùĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ōŋĸŎ˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
˰ äŀğŘŰ˰ʭīę˰ŌŦĻ˰ĚĄÝĕ˰ãʭŃí
˰ ŏʭŞĄÏ˰˫ĚŃ˰ÛęŘøá˰ĚĄÝĕ˰ãʭŃí
˰ ä˙ĳʭÝ˰äīę˰Ěļħùäŋķ˰ĚĄÝĕ˰ãʭŃí
˰
˰ ŘŋŎʭģ˰Łĕʭħ˰ĚĄÝĕ˰ãʭŃí
˰ äőʭŞőĚÏ˰äŀİĨŎ˰ĚĄÝĕ˰ãʭŃí
˰ äŎʭŖă˰ĕùěĚĿ˰ĚĄÝĕ˰ãʭŃí
˰
ĕ˰˰
˰
˰ ŏʭģʭÝ˰˫ʭâĤőùĕ
˰ ãęĖńŊùŗė˰ʭīęĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãęùĖŞŃ˰ãĚŞĨő˰ùĚŕě˰ĚĄÝĕ˰ōőʭē
˰ ŏʭŞŋŞÝŗ˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
˰ ġʭăĚŖģ˰Ė˙ĐŎĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ ãĖďùŗ˰˛ĬŀŊùŘýù˰ĚĄÝĕ˰ãʭŃí
˰ ä˙Şďę˰ŐĠĐŎ˰ĚĄÝĕ˰ãʭŃí
˰˰
˰ ˰ĚăŘŞÐŎʭÝ˰ä˙ŋķ˰ŔĄŞ˙Ý
˰ ˫ĕùě˰äĠŞķ˰ěʭŰù˰ĚĄÝĕ˰ãʭŃí
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˰ äŋőʭē˰Ė˙ĐŎ˰äŋŞŊ˰ĚĄÝĕ˰ōőʭē
˰ ãĚþÝù˰ĕùĜŖý˰ĚĄÝĕ˰ãʭŃí
˰ ęŘÏĖğù˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãŗĚĠē˰ŐŞĄŎùę˰ĚĄÝĕ˰ãʭŃí
˰ ãęʭĠőŘē˰Ė˙ďù˰ĚĄÝĕ˰ãʭŃí
˰ äĐŊʭħ˰äŀİĨŎ˰ĚĄÝĕ˰ãʭŃí
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˰ äŰùĚĔĿ˰ãĖŖŎ˰ĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ä˙ğʭŃ˰Ŕ˙įʭĿ˰ĚĄÝĕ˰ōőʭē
˰ äŖáęʭÝ˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
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˰ ˫ĕùě˰Ė˙ĐŎ˰Ěħʭő˰ĚĄÝĕ˰ãʭŃí
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˰ äńĤķ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãŗʭő˰ŏùŘŞÝ˰ĚĄÝĕ˰ãʭŃí
˰ äőʭĄğŘý˰ʭīę˰ĚĄÝĕ˰ãʭŃí
˰ ãŗʭ˙ğ˰đęĕʭģ˰ĚĄÝĕ˰ãʭŃí
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˰ ŏʭŖŀħù˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ äøĤŒŎ˰ŐŞĠď˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ äŰùěĚŞŎ˰ʭīĚŊùĖþķ˰ĚĄÝĕ˰ãʭŃí
˰ ŌùęĖÏ˰ŐŞĠď˰ĚĄÝĕ˰ãʭŃí
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˰ ãěùěę˰ʭīęĖ˙ĐŎ˰ĚĄÝĕ
˰ãʭŃí
˰ čŦĿ˰ŏʭ˙Şŋğ˰ŏùĚŖŎ˰ĚĄÝĕ˰ãʭŃí
˰ äŰʭþħ˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí
˰˫ĕùě˰ŔŋŊùĖþķ˰Ė˙ďù˰ĚĄÝĕ˰ãʭŃí
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˰ ãĖþŞŎ˰ʭīę˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
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˰ üŊ˰ŔŒĤă˰Ė˙ĐŎ˰ĚĄÝĕ
˰ãʭŃí
˰ ĕŗĚŕʭģ˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ęŘÏ˰ŐĠď˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
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˰ Ōʭýí˰äŋķ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ŘŊĚċí˰ŐŞĠď˰ĚĄÝĕ˰ãʭŃí
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˰ ãĕĜŰù˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ äÝęŘģ˰ãĚŃʭý˰ĖŞĸğ˰ĚĄÝĕ˰ãʭŃí
˰ ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ ãĖŎĚğ˰āʭŞý˰ġŗʭŞğ˰ĚĄÝĕ˰ãʭŃí
˰ äâŞý˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ äŋŞŋċ˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
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ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ĚŞâőʭŖċ˰ŐŞĠďĚŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ äþŞþď˰Ěŀĸċ˰ĚĄÝĕ˰ãʭŃí
˰ äýʭĠď˰ŐŞŕʭģ˰ĚĄÝĕ˰ãʭŃí
˰ ãęŘőęĖŞď˰ĝʭþķ˰ĚĄÝĕ˰ãʭŃí
˰ äĸŞýę˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ ĕùěí˰ãěʭýĚğ˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ äĄŎʭħ˰ŐŞĠď˰ĚĄÝĕ˰ãʭŃí
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˰ ˫ĕùě˰äýùĚī˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˒ ˰ĚĄÝĕ˰ãʭŃí
˰ äğĖŃ˰Ė˙ĐŎ
˰ äŰʭĠÝ˰˫ĚŖģ˰ĚĄÝĕ˰ōőʭē
˰ ãęŘĴŒŎ˰äńă˰ĚĄÝĕ˰ãʭŃí
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ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ ãĕʭ˙ķĚŞŎ˰ōğʭŃ˰ĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ äŊʭŞőùĕ˰ŔŋŊù˰üŞþď˰ĚĄÝĕ˰ãʭŃí
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˰ ŏùĚŰù˰ĂĸŒħ˰ŗ˰ōŋķ˰˫ʭâĤőùĕ
˰äŖŋŊùĖþķ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ äăùĚŕ˰Ėďù˰ĚĄÝĕ˰ãʭŃí
˰ ŏʭĄğĕĚÝ˰˫ʭâĤőùĕ
˰ ãĕùĚŎ˰ŌʭŕĚÏ˰ĚĄÝĕ˰ãʭŃí
˰ ŐŰùŗęù˰˰ʭŞőĚŀŞŊʭÝ˰˫ʭâĤőùĕ
˰ ˫ĕùěĚŃʭý˰ęĕʭő˰ĚĄÝĕ˰ãʭŃí
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˰ ĕĜŰ˰˫ʭâĤőùĕ ˰ ˫ĕùě˰ľŰĚĳ˰ĕʭČğ˰ĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ āùĚýʭĔŎ˰āʭńŞńĐă˰ĜÝĚŎ
˰ ĶŰĖý˰ĜŞþŎʭÝ˰ĚĄÝĕ˰ãʭŃí
˰ āùĚýʭĔŎ˰āʭńŞńĐă˰ĜÝĚŎ
˰ ˫ĕùě˰Ōĕʭē˰Ė˙ďù˰ĚĄÝĕ˰ãʭŃí
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˰
ŗ˰˰
˰ ˰ŉĚĄŒÝ˰ä˙ŋķ˰ŔĄŞ˙Ý
˰ äŋáěù˰ĕʭČğ˰ĚĄÝĕ˰ãʭŃí
˰ äőʭĬŎę˰ŐŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ äŒŎŘŎ˰ʭīęĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ ˫ʭŒÏ˰ŏùĕĜŰ˰ĕùŘċ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ŏʭŞŋĬĿù˰ĚþÝù˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ŏʭŞįʭŞē˰ʭīę˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ŌŦğťùĒŞģ˰ĖŰĚĿ˰ĚĄÝĕ˰ãʭŃí
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˰ äŖŊùĖþķ˰ŔőùěĚĿ˰ĚĄÝĕ˰ōőʭē
˰ ĕùę˰äńă˰ʭīę˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ äÞēʭÝ˰äŋÝŘă˰ŏʭĠŖŎ˰ĚĄÝĕ˰ōőʭē
˰ łŰĖħ˰äÝʭē˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùěŘŊʭē˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ äĸīùŘă˰ĎŊʭħĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãĚ÷ʭď˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ äăùĕʭğ˰Ěħʭő˰ĚĄÝĕ˰ãʭŃí
˰ ãĕʭŕĚĿ˰ʭīę˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ęŘŎʭő˰ĕùěĚŖŎ˰ĚĄÝĕ˰ãʭŃí
˰ äĄĔýŘő˰ŐŞŎù˰ĚĄÝĕ˰ãʭŃí
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˰ ŏùĚŰù˰ĂĸŒħ˰ŗ˰ōŋķ˰˫ʭâĤőùĕ ˰ łŋİŎ˰Ėŕʭċ˰ʭīę˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰˰
˰ ˰āùĚýʭĔŎ˰ä˙ŋķ˰ŔĄŞ˙Ý
˰ ŔŞŎŗęù˰˫ʭâĤőùĕ
˰ ŔĄĠŰʭģ˰đĚŕʭŎ˰ĚĄÝĕ˰ōőʭē
˰ ŏʭŖŀħù˰˫ʭâĤőùĕ
˰ ġęŗĚÏ˰ĕùěĚĿ˰ĚĄÝĕ˰ãʭŃí
˰ ŏʭŖŀħù˰˫ʭâĤőùĕ
˰ ŏùěŗĚĿ˰ĚŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ ãĖŞĸğ˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ äŎĜķ˰ĜŞŰʭÏ˰ĚĄÝĕ˰ãʭŃí
˰ ĝęĖŎ˰ĂŞýĚă˰˫ʭâĤőùĕ ˰ŏʭŞ˙ğʭŃ˰ŐĠďĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ĚĿŐŞĄŎ˰ãĖŖŎ˰ĚĄÝĕ
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˰ãʭŃí
˰ äŰʭēù˰äŋķĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ˛ĨĐŎ˰Ėģùę˰˛Şŋċ˰ĚĄÝĕ˰ãʭŃí
˰ ãĕʭýí˫ʭģ˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
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˰ ãęŘĨŒŎ˫ʭģ˰ĖŞďŗ˰ĚĄÝĕ˰ãʭŃí
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˰ äĐŊʭħ˰äŀİĨŎ˰ĚĄÝĕ˰ãʭŃí
˰ ʭőùĕ˰äċĚĿ˰ʭīę˰ĚĄÝĕ˰ãʭŃí
˰ ãù˫Ě˙Ý˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
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˰ ŏùĚŖă˰˫ʭâĤőùĕ ˰ ŌĖŃù˰ęŘÏĖ˙ĐŎ˰ōŰĚÝ˰ĚĄÝĕ˰ãʭŃí
˰ ŌʭŖŎ˰ěŗĚŖý˰ĚĄÝĕ˰ãʭŃí
˰ ĭʭĤő˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ľŞğ˰Üýʭý˰ĚĄÝĕ˰ãʭŃí
˰ ęėí˰äŒ˙ÝĚă˰čĚĿ˰ĚĄÝĕ˰ōőʭē
˰ äĄĤŖý˰ĖŞŖģ˰˫ʭâĤőùĕ ˰ ˫ŗʭőěù˰ãĕŘ˙ĐŎ˰Ė˙ďù˰ĚĄÝĕ˰ãʭŃí
˰ äĄĤŖýĖŞŖģ˰˫ʭâĤőùĕ
˰ äģĚŃ˰äŋķĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ ãĖŞĤ˙ċ˰ŔŋŊùĜŰĜķ˰ĚĄÝĕ˰ãʭŃí
˰ ĂńŞńď˰ĕùŘċ˰ĚĄÝĕ˰ãʭŃí
˰ äĔŞģ˰ĝʭþķ˰ĚĄÝĕ˰ãʭŃí
˰äŋķĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãĚĴő˰ĕùĜŖý˰ĚĄÝĕ˰ãʭŃí
˰ ęŗùĕ˰ŐŞŎù˰ʭīęĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ äŋÝŘă˰Ėďù˰ĚĄÝĕ˰ãʭŃí
˰ ãĚŕʭį˰ŐĠď˰ĚĄÝĕ˰ãʭŃí
˰ ęŘÏ˰ãĖþķ˰äŋĸŊùĖþķ˰ĚĄÝĕ˰ãʭŃí
˰ ãĕʭ˙ķ˰ĕùŘċĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ŐŞŊĚý˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ĚĿãĚŰù
˰ Ĝċ˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãęʭþēù˰˫ęʭŖý˰ĚĄÝĕ˰ōőʭē
˰ äőʭ˙×˰ŔŞ˙ğ˰ĚĄÝĕ˰ōőʭē
˰ ŔŰʭÐőùĚá˰ŔŋŊù˰āĚĨő˰ĚĄÝĕ˰ãʭŃí
˰ äőʭŞĄģí˰ĖŰĚĿ˰ĚĄÝĕ˰ãʭŃí
˰ãĖ˙ďù˰ãĖŖŎ˰ĚĄÝĕ˰ãʭŃí
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˰ ĝĖŞŋŃù˰ŔőùĚă˰ĚĄÝĕ˰ōőʭē
˰ ãĚþÝù˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùě˰äŰʭýʭý˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí
˰ äċĚý˰ĚŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ äŰʭŒý˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ãěŗĚŖý˰ĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ ʭŞŒŖý˰ŏŗĖŰĚĿ˰ĚĄÝĕ˰ãʭŃí
˰ ŏùŗĚÝʭÏ˰ʭīęĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ Ċŋē˰ŐŞĠď˰Üýʭý˰ĚĄÝĕ˰ãʭŃí
˰ äħùŘē˰ŐŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ äŰʭċę˰ĕùĜŖý˰ĚĄÝĕ˰ãʭŃí
ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ ˫ĕùěäğʭ˙ŋğ˰ĕŘ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
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˰ Ěá˰ŔĤŞģ˰Ė˙ďùĚŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ ęŘÏŌŦĻ˰ŏʭ˙Űù˰ĚĄÝĕ˰ãʭŃí
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ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ ˫ĕùě˰ä˙įʭĿ˰ŐŰĖŊùĕʭ˙ķ˰ĚĄÝĕ˰ãʭŃí
˰ ˫ĕùěęʭĔĿ˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃ
˰ ŔőùěĚĿ˰ĚŕŗĚĿ˰ĚĄÝĕ˰ãʭŃí
˰ äŎʭńŎō÷ʭŃ˰đĚŕʭģ˰ĚĄÝĕ˰ãʭŃí
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˰ äŰʭĠÝ˰˫ĚŖģ˰ĚĄÝĕ˰ōőʭē
˰ äőʭĄĠŋá˰ŉʭ˙ċ˰ĚĄÝĕ˰ãʭŃí
˰ ãĖŖĤŎ˰ĖŞĸğ˰ĚĄÝĕ˰ãʭŃí
˰ äőùĚŖŎ˰ęʭŰʭĤē˰ĚĄÝĕ˰ãʭŃí
˰ äŒĠĐŎĚŞŎ˰ûʭĄŖŎ˰ĚĄÝĕ˰ōőʭē
˰ äŎŦğù˰ŐĠĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ˛ýʭý˰äőùŗĚŞģŘő˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ ˫ĕùě˛áʭŃí˰äŋķ˰ĚĄÝĕ˰ãʭŃí
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˰ ŏùĚŰù˰ĂĸŒħ˰ŗ˰ōŋķ˰˫ʭâĤőùĕ ˰ ˫ĕùě˰ãŘīę˰Ė˙ĐŎĖŞğ˰ĚĄÝĕ˰ãʭŃí
˰ äőùĚŞį˰ĖŞČŎ˰ĚĄÝĕ˰ãʭŃí
˰ äĬŰĚķ˰ŏŘŰʭ˙ŕ˰ĚĄÝĕ˰ãʭŃí
˰ äőʭČŞ˙Ý˰ęĕʭő˰ĚĄÝĕ˰ãʭŃí
˰ ãĚŞ˙ī˰ŐŞĠď˰ĚĄÝĕ˰ãʭŃí
˰ äŒăĕŘŕĖýʭķ˰ŔģŘŃ˰ĚĄÝĕ˰ãʭŃí
˰ ŏŦŞá˰˫ʭâĤőùĕ
˰ äŋÝŘă˰ŐĠď˰ĚĄÝĕ˰ãʭŃí
˰ äþŊʭįŘýù˰ʭīęĖŞ˙ď˰ĚĄÝĕ˰ãʭŃí
˰ Ăŀă˰ŐŰĖă˰ĚþÝù˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ ęŘÏ˛ŒŰě˰ʭŀŊě˰ĚĄÝĕ˰ōőʭē
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˰ ãĖďŘŎ˰ĕŘĸĠŎ˰ĚĄÝĕ˰ãʭŃí
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˰ ˰äÞģĜÏ˰äğĖŒŖŎ˰˰ä˙ŋķ˰ŔĄŞ˙Ý
˰ ˛ħù˰˫ĕùěĖ˙ĐŎ˰Üýʭý˰ĚĄÝĕ˰ãʭŃí
˰ äýʭýęù˰ŏʭĠďù˰ĚĄÝĕ˰ãʭŃí
˰ ěùŘŕù˰ŏùĚ˙×˰˫ʭâĤőùĕ
˰ ˛ħù˰ãęʭĨőù˰ōŰĚÝ˰ĚĄÝĕ˰ãʭŃí
˰ äŎĚ×˰äŀİĨŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãĕʭýíĚĨő˰ĶŞİŎ˰äŋķ˰ĚĄÝĕ˰ãʭŃí
˰ äŒŎʭć˰ʭīę˰ĚĄÝĕ˰ãʭŃí
˰ ãĕùĚŎ˰ŐĠďĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ äþĐŎ˰ōŰĚŎ˰ĚĄÝĕ˰ōőʭē
˰ ĜŰĚþă˰ĖŒŖğ˰äĄĸŒħ˰˫ʭâĤőùĕ
˰ äğʭþķ˰ŔŋŊù´ʭİķ˰ĚĄÝĕ˰ãʭŃí
˰ ľŰĚģ˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ äŖŊù˰Ğ˙ģ˰ĚŃʭýĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ˛ýʭý˰äőùŗĚŞģŘő˰äĄĸŒħ˰˫ʭâĤőùĕ ˰ äŰŦŎ˰äŎĚÝ˰ʭīęĖ˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ãĚŞŊĕ˰ʭīę˰Ė˙ĐŎ˰ĚĄÝĕ˰ãʭŃí
˰ ŏùĚŖă˰äÞģĜÏ˰ŌŘŋķ˰˫ʭâĤőùĕ
˰ ãĚŀĸċ˰ŏŘŰʭ˙ŕĚŞŎù˰ĚĄÝĕ˰ãʭŃí
˰ äŰʭŀħ˰ĕùŘċ˰ĚĄÝĕ˰ãʭŃí
˰ äþŊʭįŘýù˰ĖŞďŗ˰ĚĄÝĕ˰ãʭŃí
˰ ŏùĚŰù˰äĄĸŒħ˰ŗ˰ä˙ŋķ˰ãʭŖĤŕŗÚÏ˰ŏʭŎěʭğ
˰ äĠŞŀő˰ʭīęĖŞďŗ˰ĚĄÝĕ˰ãʭŃí
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˰ ˰ĞőùĚŀŒÝ˰ŔőʭēĚŞýĕ
˰ ˰ŌĖńŎ˰˫ĕùě˰ōŰĚÝ˰ōĴķù˰ōőʭē
˰ ˰ä˙ăʭē˰āùĕʭğ˰Ő˙ğʭŰ˰ōőʭē
˰ äŎŦğťù˰ĒŞģ˰´ʭŞī˰ãʭŃí
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˰ ˰˰ĖőĕŘ˙ő˰ãęʭŰ˰ùę˰ʭŎ˰ŔÝ˰äőʭĄğŗĕ˰ŔŞŋÝ˰ěù˰ĚÞĤă˰ʭý˰ŗ
˰ ˰ä˙ŞĠŃ˰ĖŞČŎ˰ʯ˰äŒŰĖŊù˰ŐÝę˰ʭīęĖ˙ĐŎ˰ĖŞğ
˰ʯãĖµ˙ďù˰ġŗʭŞµğ˰ʯãĖ˙ďù˰ŔŊùĎŞýė
˰ ˰ʯãĖ˙ďù˰ʭīęĖŞ˙ď
˰ ˰ʯãĖ˙ďù˰ŐŰŗĚÏ˰ʯʭŞőäŎʭĤĄďù
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˰ŔőʭĠĿù˰ʯäőʭŞŋŖĿ˰äĐİýù˰ùęĘķ
˰ʯäµőùĚŖă˰ŔőʭµĠĿù˰ʯäĻʭµý˰˫ĚµŃ˰ĚµŞÏ˰äµŋķ˰ʯäĄēĖµŞý˰ĚŞŎù˰ʯäŎùĚŖý˰ęĕʭő˰ʯäŒŞŎù˰ĚþÝù˰ʯĂēĕ˰äŋŞĸ˙ğù˰ʭŰęŘÏ˰ʯä÷ùĕù˰ŏʭċĚŎ
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˰ʭīĚŞŋķ˰ʯäőùĚŖă˰ŏŘĠĿù
˰ĚŀµħĖ˙ĐŎ
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˰ʯ˫ĕùěŐŞµĠď
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˰ʯęʭŞĄµğĕ˰Ėµ˙ďù˰ʯäőʭµē˰ġŘŰęùĕ˰ʯĕùĜÝʭē˰ĜŰŗĚÏ˰ʯĖŞ˙ď˰ęĖŞď˰ʯäĨ˙ď˰äŀİĨŎ˰ʯäŃĚĠē˰ãù˫Ĝ˙ď
˰ ˰ŌĚÝù˰ʯŏʭŞĄ˙Ĥď
˰ʯäŒŰĖµŊùŐÝę
˰ ˰ŔŞµīĚŎ˰˫ĖŞµğ˰ʯüµĠő˰ãŘµīę˰äŀİĨŎ˰ĖŞğ˰ʯęʭþă˰äőùŘīę˰Ė˙ďù˰ʯãęʭâĄğę˰äńăĖ˙ĐŎ
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˰ŌĚµĐŎ˰ʯäŒŰĖµŊùŐŰě
˰ ˰ŔĠŞŀő˰ʯäőʭŎě˰ʭīę˰ʯãĕʭýí˰Ă˙ŕ˰ĵęùě˰ĚþÝù˰äŋķ˰ʯĵęùě˰ùĚŕě˰ʯäŒŞ÷ʭő˰ĚþČőę˰ʭīęĖ˙ĐŎ
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˰ ˰ŏŘŰʭ˙ŕ˰ʯãęʭŀħ˰äŋķ
˰ʭµŰęŘÏ˰ʯĚµĿãĚŞþÝ
˰ ˰ĕŦŞŎ˰ʯä˙ĳʭÝ˰ÜőùĚĿ˰ʯäēĚĿ˰ãĖŖŎ˰ʯŏʭŞŋīʭĿ˰ŔŎŘĨĸŎ˰ʯäĐăʭĿ˰ʭŒŞğ˰ʯãĚâĠķ˰čŘþħ˰ʯäăĜķ˰äŋķ
˰Ŕµŋŕùę˰ʯãĚµŞŎ˰ĚµŞŕě˰ʯ˫ĕùĜµőùĚŞŎ˰Ėµ˙ĐŎ˰ĚŞŎù˰ʯŌĖńŎ˰ŐŞĠď˰ʯäċùĚĸŎ˰ĖŞŎù˰ʯãĕùĚŎ˰ʭīęĖ˙ĐŎ˰ʯĕùęäŎĚÝ
˰ ˰ŔŊĕʭķ˰ʯäŎĚÝ
˰ʯäŰʭŃęŗ˰ŐŞĠď˰ʯäĠŰŗ˰ĞŰęĕí˰ʯäŋŞÝŗ˰ŏʭÞģù˰ʯãĖďùŗ˰ŔőʭĿĚķ˰ʯōŞâő˰äŀİĨŎ˰ʯŏʭŞþŞńő˰ĕùĕĚŖŎ˰ʯãĚĴő˰ĕŦŞŎ˰ʯŏŘŞĿùĖő
˰ ˰
äŀğŘŰ˰Ė˙ĐŎ˰äőùĕĜŰ˰ŌʭŒŖý˰ĖŞğ˰ʯęŘÏ˰ŏŘŰʭ˙ŕ˰äŋķ
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˨ ʲãĖŞŋÝ˨ŏʭőùĚŒĔğ
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Keynote (Tuesday, 14-15)
Renewable Energy Proliferation Across the
Globe – Shift in the Balance of Energy
Resources, Technology Deployment, Climate
Policies, Energy Markets, Geopolitics, and
Policy Development
Prof. Mohammad Shahidehpour,
Illinois Institute of Technology (IIT)
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Abstract:
Energy security across the globe needs to be well-adjusted against
technological, environmental, and economic concerns. Recent political and
economic showdowns in the global arena are often attributed to the rising
surplus of oil and gas in one part of the world and growing demand in the
others. This shifting of supply/demand pattern along with the proliferation
of large sums of renewable energy has reshuffled the order of fuel delivery
in the international energy market. Huge quantities of unconventional shale
gas are reformatting the global energy landscape. Along with the growth of
liquefied natural gas (LNG), which facilitates transport of gas on ships, the
shale revolution is globalizing the regional gas markets. This trend will
considerably affect energy industry participants, as it has ramifications for
technology deployment, climate policies, energy markets, geopolitics, and
foreign policies. This presentation undertakes an appraisal of global energy
trends in the wake of renewable energy, and in particular the shale gas
renaissance, and discusses worldwide technological, environmental, market,
and geopolitical ramifications while the trend draws conclusions for the
energy security policy priorities, taking into account that energy mix
choices, supply strategies and foreign policy remain global prerogatives.
Biography:
Dr. Mohammad Shahidehpour is the Bodine Chair Professor and
Director of Robert W. Galvin Center for Electricity Innovation at Illinois
Institute of Technology (IIT). He is an expert in electric power system
optimization and control with specific interests in the modeling of
electricity markets with microgrids and sustainable energy applications. His
perfect power project which is funded by the Department of Energy (DOE)
has converted the IIT campus to a smart microgrid with a 20% reduction in
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its base load consumption and 50% reduction in the peak load consumption.
He is the PI for a consortium of industry and academic researchers which
study the next generation of wind turbine technology. He is also the PI for a
wind integration project which investigates the optimal locations for wind
energy integration and its impact on the U.S. Eastern Interconnection.
He has worked at IIT with 95 visiting faculty and graduate research
students. He is the co-author of 380 technical papers and six books on
electric power system planning, operation, and control. He is also the
recipient of three best paper awards for his publications in IEEE
Transaction on Power Systems. In 2011, he received the Association of
Electrical Engineering Department Heads’ Innovation Award, the IEEE
PES/Chicago Chapter’s Engineer of the Year Award, and the Illinois
Technology Association’s Technologist of the Year Award. For his
contributions to power system research and development, he was awarded
the IEEE T. Burke Hayes Faculty Recognition Award and the Sigma Xi
Outstanding Senior Faculty Research Award. He also received the Edison
Electric Institute's Power Engineering Educator Award and the C. Holmes
MacDonald Outstanding Young Electrical Engineering Professor Award for
his contributions to research and education.
In 2009, Professor Shahidehpour received an honorary doctorate from
the Polytechnic University of Bucharest. He is currently a Research
Professor at King Abdulaziz University (Jeddah) and Honorary Professor in
the North China Electric Power University (Beijing) and the Sharif
University of Technology (Tehran). Dr. Shahidehpour was a member of the
United Nations Commission on Microgrid Studies.
Dr. Shahidehpour is a Fellow of IEEE for his contributions to securityconstrained unit commitment algorithms in power systems. He is the Editorin-Chief of the IEEE Transaction on Smart Grid.
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ŉ˰˰
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Keynote (Tuesday, 14-15)
Future Challenges and Opportunities in Wireless
Design
Prof. Behzad Razavi,
University of California Los Angeles (UCLA)
Abstract:
The imminent penetration of wireless technology in shopping,
telemedicine, smart vehicles, and the Internet of Things will bring forth
numerous product opportunities but will also create many design
challenges. This presentation predicts these opportunities and ponders the
interesting issues that radio designers will face as they push the cost-powerthroughput envelope. Discussed are the central role of the mobile device
and the possible design paradigms that RF and communication engineers
will pursue so as to achieve the data rates necessary for future generations
while maintaining acceptable cost and power consumption.
Biography:
Behzad Razavi received the BSEE degree from Sharif University of
Technology in 1985 and the MSEE and PhDEE degrees from Stanford
University in 1988 and 1992, respectively. He was with AT&T Bell
Laboratories and Hewlett-Packard Laboratories until 1996. Since 1996, he
has been Associate Professor and subsequently Professor of electrical
engineering at University of California, Los Angeles. His current research
includes wireless transceivers, frequency synthesizers, phase-locking and
clock recovery for high-speed data communications, and data converters.
Professor Razavi was an Adjunct Professor at Princeton University
from 1992 to 1994, and at Stanford University in 1995. He served on the
Technical Program Committees of the International Solid-State Circuits
Conference (ISSCC) from 1993 to 2002 and VLSI Circuits Symposium
from 1998 to 2002. He has also served as Guest Editor and Associate Editor
of the IEEE Journal of Solid-State Circuits, IEEE Transactions on Circuits
and Systems, and International Journal of High Speed Electronics.
Professor Razavi received the Beatrice Winner Award for Editorial
Excellence at the 1994 ISSCC, the best paper award at the 1994 European
Solid-State Circuits Conference, the best panel award at the 1995 and 1997
ISSCC, the TRW Innovative Teaching Award in 1997, and the best paper
award at the IEEE Custom Integrated Circuits Conference in 1998. He was
the co-recipient of both the Jack Kilby Outstanding Student Paper Award
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and the Beatrice Winner Award for Editorial Excellence at the 2001 ISSCC.
He received the Lockheed Martin Excellence in Teaching Award in 2006
and the UCLA Faculty Senate Teaching Award in 2007. He was also
recognized as one of the top 10 authors in the 50-year history of ISSCC.
Professor Razavi is an IEEE Distinguished Lecturer, a Fellow of IEEE,
and the author of Principles of Data Conversion System Design (IEEE
Press, 1995), RF Microelectronics (Prentice Hall, 1998) (translated to
Chinese and Japanese), Design of Analog CMOS Integrated Circuits
(McGraw-Hill, 2001) (translated to Chinese and Japanese), Design of
Integrated Circuits for Optical Communications (McGraw-Hill, 2003), and
Fundamentals of Microelectronics (Wiley 2006). He is also the editor of
Monolithic Phase-Locked Loops and Clock Recovery Circuits (IEEE Press,
1996), and Phase-Locking in High-Performance Systems (IEEE Press,
2003).
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Keynote (Wednesday, 8-9)
Active Integrated Phased-Array Technology for
Emerging Millimeter-wave Systems
Prof. Safieddin (Ali) Safavi-Naeini,
University of Waterloo, Canada
Abstract:
Active phased-array is an ultimate response to extremely challenging
requirements of future radio communication and wireless sensing networks.
Ultra-wide bandwidth of emerging 5G system, new millimeter-wave data
pico-net, novel high resolution automotive radars/imagers, and the next
generation satellite communication systems, require higher spectra of
electromagnetic waves such millimeter-wave, sub-millimeter-wave and
eventually Terahertz range of frequencies. Serious limitation on power
generation/amplification and not-adequate noise-performances of devices
over these ranges of frequencies demand for high gain antenna arrays, with
agile beam-scanning capability, which is required for mobility. In this talk,
current state-of-the-art of milimeter-wave integrated phased-array
technology for low-cost communication and sensing applications will be
reviewed. Despite remarkable advances in low noise active device
technologies such as nano-metric CMOS and SiGe and high efficiency GaN
power amplifiers, the low-cost integration (packaging) of large number of
active devices with radiating aperture is still an unresolved challenge.
Uncertainty in characteristics of a large number of active devices due to
fabrication errors, process variation, and inevitable unpredictable changes
due to environmental factors, requires complex calibration/system
identification methods, which is quintessential for proper functioning of the
system. These challenges for a number of critical applications and
opportunities offered by recent advances in device/packaging and H/W/S/W
technologies to resolve these challenges, including those developed by the
speaker's group, will also be presented.
Biography:
Safieddin Safavi-Naeini, received the B.Sc. degree in electrical
engineering from the University of Tehran, Tehran, Iran, 1974 and the
M.Sc. and Ph.D. degrees in electrical engineering from the University of
Illinois at Champaign-Urbana, Urbana, IL, USA, in 1975 and 1979,
respectively.
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He was a faculty member of the School of Engineering, University of
Tehran, from 1980 to 1995. He joined the University of Waterloo,
Waterloo, ON, Canada, in 1996, where he is now a Professor in the
Department of Electrical and Computer Engineering, the holder of the
NSERC-BlackBerry Industrial Research Chair in Intelligent Radio and
Novel EM Media, and is also the Director of the Centre for Intelligent
Antenna and Radio System (CIARS). He has 35+ years of experience and
150+ journal papers and 300+ conference papers in RF/Microwave antenna
and circuit technologies, integrated radio and antenna system technologies
for a vast range of applications in wireless communications, intelligent
miniaturized sensor networks, land-mobile Satcom, radio technologies for
intelligent transportation systems (ITS), millimeter-wave/sub-millimeterwave antenna and integrated circuits, computational electromagnetics,
radio-wave propagation analysis and simulation, bio- electromagnetics, and
THz technologies. He has led several national and international research
collaborations including the ongoing research programs on novel
architectures for wireless mmW/THz intelligent radio/antenna for extreme
bandwidth communication and sensing, next generation mmW highresolution radar sensor, and emerging mmW land-mobile satellite
communication systems and SOTM.
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ĵ˰˰
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Keynote (Wednesday, 14-15)
Bayesian inference framework for Inverse
problems
Ali Mohammad-Djafari,
Research director in CNRS, France
Abstract:
Inverse problems arise in many engineering and scientific area. Inverse
problems are ill-posed. Regularization methods have been proposed and
applied successfully. However, deterministic regularization has a few
limitations and recently the Bayesian inference approach has become the
main approach for proposing unsupervised methods and effective solutions
in many real applications.
The Bayesian approach with simple prior models such as Gaussian,
Generalized Gaussian, Sparsity enforcing priors or more sophisticated
Hierarchical models such as Mixture models, Gaussian Scale Mixture or
Gauss-Markov-Potts models have been proposed in different applications of
imaging systems with great success. However, Bayesian computation still is
too costly and need more practical algorithms than MCMC. Variational
Bayesian Approximation (VBA) methods have recently became a standard
for computing the posterior means in unsupervized methods. Interestingly,
we show that VBA includes Joint Maximum A Posteriori (JMAP) and
Expectation-Maximization (EM) as special cases. VBA is much faster than
MCMC methods, but, it gives only access to the posterior means.
This tutorial gives an overview of these methods with examples in
Deconvolution (simple or blind, signal or image) and in Computed
Tomography (CT).
Biography:
Ali Mohammad-Djafari received the B.Sc. degree in electrical
engineering from Polytechnic of Teheran, in 1975, the diploma degree
(M.Sc.) from Ecole Supérieure d'Electricit(SUPELEC), Gif sur Yvette,
France, in 1977, the "Docteur-Ingénieur" (Ph.D.) degree and "Doctorat
d'Etat" in Physics, from the University of Paris Sud 11 (UPS), Orsay,
France, respectively in 1981 and 1987.
He was Assistant Professor at UPS for two years (1981-1983). Since
1984, he has a permanent position at "Centre National de la Recherche
Scientifique (CNRS)" and works at "Laboratoire des signaux et systèmes
(L2S)" at SUPELEC. He was a visiting Associate Professor at University of
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Ľ˰˰
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Notre Dame, Indiana, USA during 1997-1998. From 1998 to 2002, he has
been at the head of Signal and Image Processing division at this laboratory.
Presently, he is "Directeur de recherche" and his main scientific
interests are in developing new probabilistic methods based on Bayesian
inference, Information Theory and Maximum Entropy approaches for
Inverse Problems in general in all aspects of data processing, and more
specifically in imaging and vision: image reconstruction, signal and image
deconvolution, blind source separation, sources localization, data fusion,
multi and hyper spectral image segmentation. The main application domains
of his interests are Computed Tomography (X rays, PET, SPECT, MRI,
microwave, ultrasound and eddy current imaging) either for medical
imaging or for non destructive testing (NDT) in industry, multivariate and
multi dimensional data, signal and image processing, data mining,
clustering, classification and machine learning methods for biological or
medical applications.
He has supervised more than 20 Ph.D. Thesis, more than 10 Post-doc
research activities and more than 50 M.Sc. Student research projects. In
2013, he was supervising 6 Ph.D. Thesis where four graduated successfully.
He has more than 40 full journal papers and more than 200 papers in
national and international conferences. He has organized or co-organized
about 10 international workshops and conferences. He has been expert for a
great number of French national and international projects. Since 1988 he
has many teaching activities in M.Sc. and Ph.D. Level in SUPELEC,
University of Paris sud, ENSTA and Ecole centrale de Paris.
He also participated and managed many industrial contracts with many
French national industries such as EDF, RENAULT and THALES and great
research institutions such as CEA, INSERM, INRIA as well as the regional
(such as Digiteo), national (such as ANR) and European projects (such as
ERASYSBIO).
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ĥ˰˰
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Keynote (Wednesday, 14-15)˰
˰ äőʭŎʭğ˰ãĕĚá˰˛Ŗ×˰ŌùĚŖģ˰ĚĄÝĕ˰ãʭŃí˰ûʭŒċ
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˰ŐŰĚµĄ˙ŖŎ˰Ŕŋ˙ċ˰ěù˰ʭŕ˰ŉʭğ˰ŐŰù
˰
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Ėģ˰ŔĄĠĤőěʭý˰ʾˀˆˀ˰ŉʭğ˰ęĕ˰äŋŎ˰àŒŞ×ʭÐĠŰĕ˰ęĕ˰ŉʭńĄőù˰ŔÞþģ˰ĂŞŒŎù˰ŗ˰äŰʭŰʭÏ
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˰ʭµŕōĄµĠŞğ˰ĕʭČŰù˰ʯ
˰
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˰äőʭŎěʭğ˰ãʭŕ˰ĂŞĿĚĳ˰ĢŰùĜĿù˰ŗ˰ĕʭČŰù˰ʯʭŕ˰äŰùęùĕ˰ĂŰĚŰĖŎ˰ĖŒőʭŎ˰äŰʭŕ˫˰˰ěŘď
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ĖŒÝ˰äŎ˰ŉʭþőĕ˰ùę˰
˰ʯʭŕġŗę˰ŗ
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Keynote(Thursday, 8-9)
Engineering Electromagnetics – A conceptual
Approach
Prof. Jalil-Agha Rashed-Mohassel,
University of Tehran
Abstract:
Most instructors of electromagnetics have enough evidence to believe
that many students of electrical engineering refer to electromagnetics as one
of their most difficult and frustrating courses in their curriculum. This is due
to the fact that an understanding of this course needs both of the two factors;
(a) significant mathematical background and (b) enough insight in
electromagnetic concepts. For a successful instruction and prevention of a
nightmare out of a first EM course, a conceptual approach is preferable to
those methods of teaching which insist on mathematical equations rather
than developing concepts. It is true that in an EM course the most complete
and effective way to demonstrate all aspects of the theory is the use of
rigorous mathematics, but this does not rule out the necessity and
advantages of a conceptual approach in undergraduate EM courses. There is
no time in the advanced courses to develop concepts or reconsider the
possible misconceptions. In this communication, our objective is to
introduce such a conceptual approach and its values. Elements of a
conceptual approach in teaching undergraduate electromagnetics are
discussed and suggestions are made for conducting such an approach in
teaching EM theory to undergraduates. Examples which may end up in
misconceptions are given. Some treatments are shown to be misleading
unless one emphasizes on certain fundamental concepts. Special care should
be taken when working with certain models, approximations and theorems.
The exceptions and limitations of mathematical manipulations as well as
fundamental postulates should be considered in applications such as
boundary conditions, inhomogeneous regions and complex media. The
students should be warned about the accurate application of
electromagnetics due to the evolving diversity and complexity of various
problems which one encounters in today’s lifestyle.
Biography:
J. Rashed- Mohassel received his MSc. in Electronics Engineering from
University of Tehran in 1976 and his PhD. degree in Electrical Engineering
in 1982 from University of Michigan, Ann Arbor. He was with the
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university of Sistan and Baluchestan, Zahedan, Iran, where he held several
academic and administrative positions. In 1994 he joined the University of
Tehran where he is doing teaching and research as a professor in antennas,
EM theory and applied mathematics. He has served as the academic ViceDean College of Engineering, Chairman, school of ECE, general director of
educational planning and the academic affairs, University of Tehran. He is
the author of three books and has published more than 200 papers in
refereed journals and conference proceedings. He is a principal member of
Center of Excellence on Applied Electromagnetic Systems (CEAES), and
the director of the microwave laboratory. He served as the general chair of
the 20th ICEE, 2012 and the 2nd conference on MMWaTT, 2012. He is a
senior member of IEEE, member of steering committee of UNESCO Chair
in Engineering Education, distinguished professor of the 1st Education
Festival (2008-2009), University of Tehran, Recipient of the First National
“Jabehdar” Prize in Education from IEEE, Iran Section, 2014, Distinguished
Educator and Researcher, in the 4th National Communication and
Information Technology Festival, Ministry of ICT, 2014, distinguished
professor of Electrical Engineering, The Academy of Sciences, I. R. Iran,
2015 and the IAEEE Brilliant National Researcher in the 5th "Founder's of
Science and Technology” Festival (2007).
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ġ˰˰
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Keynote (Thursday, 14-15)
Dynamical Analysis of Sequences of
Multidimensional Signals
Prof. Christian Jutten,
University Joseph Fourier of Grenoble, France
Abstract:
Source separation methods consist in explaining multidimensional
signals or data by factorizing them as a product of latent variables (called
sources) by activation functions. When considering a sequence of such
signals or data, e.g. a sequence of hyperspectral images or a long recording
of EEG signals that can be viewed as a sequence of successive temporal
blocks, one can wonder about the temporal evolution of the factorization
(i.e. of latent variables as well as activation functions) between the different
data blocks. In this talk, we will first present a few general ideas concerning
joint processing of multidimensional data sets. Then, we will propose a
model which include equations for modeling the temporal evolution of
latent variables and activation functions, in addition to the classic
factorization model of source separation. Finally, we illustrate this model
with recent results in hyperspectral imaging and in EEG.
Biography:
Christian Jutten received the PhD degree in 1981 and the Docteur ès
Sciences degree in 1987 from the Institut National Polytechnique of
Grenoble (France). He taught as associate professor in the Electrical
Engineering Department from 1982 to 1989, before to become full
professor in University Joseph Fourier of Grenoble. He was visiting
professor in Swiss Federal Polytechnic Institute in Lausanne in 1989 and in
Campinas University (Brazil) in 2010. He has been deputy director of the
Grenoble images, speech, signal and control laboratory (GIPSA, 300
people) and director of the Department Images-Signal (DIS, 100 people)
from 2007 to 2010. For 30 years, his research interests are blind source
separation, independent component analysis and learning in neural
networks, including theoretical aspects (separability, source separation in
nonlinear mixtures, sparsity) and applications in signal processing
(biomedical, seismic, hyperspectral imaging, speech). He is author or coauthor of more than 85 papers in international journals, 4 books, 25 invited
plenary talks and 180 communications in international conferences. He has
been associate editor of IEEE Trans. on Circuits and Systems (1994-95) and
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is currently handling editor of Signal Processing. He was the co-organizer
the 1st International Conference on Blind Signal Separation and
Independent Component Analysis (Aussois, France, January 1999). He has
been a scientific advisor for signal and images processing at the French
Ministry of Research from 1996 to 1998 and for the French National
Research Center (CNRS) from 2003 to 2006. He is currently deputy director
of Institute for Information Sciences and Technologies of CNRS. He
received the Medal Blondel in 1997 from SEE (French Electrical
Engineering society) for his contributions in source separation and
independent component analysis. He has been elevated as IEEE fellow
(2008) and EURASIP Fellow (2013) and nominated for 5 years as a senior
member of Institut Universitaire de France in 2008 with renewal in 2013. In
2012, he was awarded by an ERC Advanced Grant: CHallenges in
Extraction and Separation of Sources (CHESS).
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ʹ ʯãĖŖŎ ʯäþŞþď
ʻʵ ʯŐŞŎù ʯãěʭČď
ʴʵ ʯŏùěĚĿ ʯãĕùĖď
ʷʼ ʯʵʼ ʯäŋķ ʯãĖŒþĤńő äŎʭĠď
ʸʵ ʯŏʭŎęí ʯęŘÏ ŐĠď
ʷ ʯĖŞ˙ď ʯęŘÏ ŐĠď
ʻʳ ʯĖŞĸğ ʯ˫ĕùě˰ŐŞĠď
ʴʷ ʯŔŞīùę ʯĚŕʭĴŎ äŒŞĠď
ʻ ʯŐŞĠď ĖŞğ ʯŏʭŞŒŞĠď
ʺʳ ʯĖŞ˙ď ĖŞğ ʯäŒŞĠď
ʻʶ ʯŐĠď Ė˙ĐŎ ĖŞğ ʯäŒŞĠď
ʻʼ
ʵʸ ʯĕŘĸĠŎ ʯäĸŞŀģ
ʸʼ ʯŔŊùĚÞģ ʯãęŘČÝ ãĚÞģ
ʴʸ ʯĖ˙ĐŎ ʯãęŘÞģ
ʴʹ ʯōŰĚŎ ʯʭþŞÞģ
ʸʸ ʯġŘőĚŖŎ ʯĕĚĿ Ğ˙ģ
ʸʵ ʯŐŞĠď ʯäĠ˙ģ
ʶʵ ʯŌùĚŖģ ʯäýʭŖģ
ʺʴ ʯʴʴ ʯĖŞČŎ ʯäýʭŖģ
ʹʸ ʯŔĠŞŀő ʯãěʭþŖģ
ʷʵ ʯŔŞīĚŎ ʯʭŞő äŎùĚŖģ
ʻʸ ʯäŋķ ʯãĕùĜŖģ
ʶʸ ʯʶ ʯĝʭþķ ʯäĔŞģ
ʺʴ ʯʭ˙ŕ ʯäĔŞģ
ʸʳ ʯŌʭŖŊù ʯãěùĚŞģ
ʵʵ ʯŐŞĠď ʯãěùĚŞģ
ʺʷ ʯŐŞĠĐŎŦĻ ʯäĠŞģ
ĥ
ʸʵ ʯĖ˙ĐŎ ĖŞğ ʯäŋķĚýʭħ
ʴʻ ʯĝʭþķ ʯäýʭŃŘő ãĚýʭħ
ʹʷ ʯãĖŖŎ ʯãĚýʭħ
ʴʵ ʯùĚŕě ʯ˛á äŃĕʭħ
ʺʸ ʯäńă Ė˙ĐŎ ʯ˛á äŃĕʭħ
ʺʼ ʯùĚŕě ʯĕùÚő äŃĕʭħ
ʺʴ ʯʴʼ ʯʭīęĖŞ˙ď ʯŏʭŞŃĕʭħ
ʵʺ ʯōŰĚŎ ʯäŃĕʭħ
ʶʻ ʯāùĕʭĠŊù ˫ĖŞďŗ ʯäŃĕʭħ
ʷʶ ʯŐŞĠď ʯäĄŎʭħ
ʺʹ ʯĕùěĚĿ Ė˙ĐŎ ʯäďʭþħ
ʴʳ ʯãĖŖŎ Ė˙ĐŎ ʯäďʭþħ
ʸʳ ʯŐĠĐŎ ʯęĖħ
ʵʹ ʯãĖŖŎ ʯʭŀħ
ʵʸ ʯěŗĚŖý ʯŏʭŰĕùÚő ãĚŀħ
ʺʳ ʯʸʳ ʯãĖŖŎ ʯãĖ˙ħ
ʸʵ ʯĖŞŎù ʯäĄĸŒħ
ʷʵ ʯ˛ĬŀŊùŘýù ĚŞŎù ʯĚâăęŘħ
ʺʷ ʯʸʵ ʯʭīęĖŞĸğ ʯĕùÚőĖŞħ
ĭ
ʹ ʯ˫ĖŞ˙ď ʯäþŊʭį
ʶʶ ʯãĖŕ ˫ĖŞğ ʯŏŦŞá äŰʭŕʭį
ʴʳ ʯãĖŖŎ ʯäőʭēĚŕʭį
ʶʼ ʯʭĄŞý ʯãĚŕʭį
ʹʸ ʯāùĕʭĠŊù ĹŗĚĿ ʯʭþįʭþį
ʴʻ ʯʭīęĖ˙ĐŎĖŞğ ʯäğŘį
ı
ʶʺ ʯĝʭþķ ʯęʭÞŀŰĚĳ
ĵ
ʸʹ ʯʸʵ ʯ˛Şŋē ʯęŘÏ äŊʭķ
ʻʵ ʯĕŘĸĠŎ ʯãĚŎʭķ
ʷ ʯŐŞĠď ʯĖŞģę
ʻʶ ʯŏʭ˙ŞÏ ʯäăŗùĚý äŰʭīę
ʹʶ ʯěŗĚŖý ʯäŰʭīę
ʷʼ ʯěʭőʭğ ʯãĚğęʭŒÝ äőùŘīę
ʵʸ ʯʭīĚŞŋķ ʯŏʭŞőùŘīę
ʹʶ ʯŐŞĠď Ė˙ĐŎ ʯŏʭĿę
ʵʹ ʯŐŞĠď Ė˙ĐŎ ʯäőʭĬŎę
ʷʳ ʯōŰĚŎ ʯäőʭĬŎę
ʺʵ ʯʹʴ ʯŔŊù äþő ʯäőʭĬŎę
ʵʵ ʯŔŞīùę ʯŏʭŰĚþČőę
ʺʳ ʯŐŞĠď ʯĚþČőę
ʴʻ ʯĖ˙Đ˙Şŋķ ʯĚþČőę
ʻʶ ʯʭīę ʯĚÞĿ Őģŗę
ʸʺ ʯʭīę ʯäďʭŰę
ě
ʷʳ ʯʭīę ʯäŋýùě
ʴʶ ʯ˛Şķʭ˙ğù ʯ˫ĕùě ĵęùě
ʺʺ ʯŁĕʭħ Ė˙ĐŎ ʯãĖŕùě
ʸʺ ʯŐĠĐŎ ʯ˫ĕùěĚáęě
ʸʸ ʯĖŞ˙ķ ʯęŘÏʭŰĚÝě
ʶʵ ʯ˫ęùĚģ ʯ˫ĕùě ŏʭŎě
ʸ ʯŏʭĠďù ʯŔŒâőě
ʻʴ ʯʷʼ ʯäŋķ ʯŔŒâőě
ʹʹ ʯŐĠď ʯĕùÚő äŰʭþŰě
ʹʹ ʯüŒŰě ʯĕùÚő äŰʭþŰě
ĝ
ʺʷ ʯʭīęĖ˙ĐŎ ĖŞğ ʯäŒŞĠď āùĕʭğ
ʺʴ ʯŔŖŊù ʯãęťʭğ
ʸʸ ʯŐŞĠď ĚŞŎù ʯäÞŊʭğ
ʷ ʯäŋķ ʯäİþğ
ʺʶ ʯĕŘ˙ĐŎ ĖŞğ ʯäŰʭĔğ
ʵʵ ʯāùĕʭğ ˫ĖŞĸğ ʯęŘÏĖŰĖğ
ʶʺ ʯĖ˙ĐŎ ʯġŗĚğ
ʹʹ ʯʭīę ʯāĕʭĸğ
ʸʺ ʯōŰĚÝ ʯ˫ĕùě ŏʭİŋğ
ʸʶ ʯĖŞĸğ ʯäőʭ˙ŋğ
ʻʸ ʯěʭŒŖŎ ʯäőʭ˙Şŋğ
ʷʷ ʯŐŞĠď ĖŞğ ʯäŰʭīę äŰʭŃí ĖŞğ
ʶʵ ʯōğʭńŊùŘýù ʯŏʭŰĖŞğ
ġ
ʻʸ ʯʸʺ ʯʵʺ ʯʴʴ ʯĖŞČŎ ʯŏʭŞØŊʭģ
ʺʵ ʯŁĕʭħ ʯŘŋŎʭģ
ʶʵ ʯäŋķ ʯäŒŞĠď ˫ʭģ
ʸʶ ʯäŀİĨŎ ʯãĚĴő ˫ʭģ
ʵʸ ʯĖŞďŗ ʯäķʭČģ
ʷʳ ʯōĄÞă ʯęʭİķ ŏʭŞŀŰĚģ
ʷʸ ʯĖŞĸğ ʯŏʭŞŀŰĚģ
ʴʳ ʯŐŞĸŎ ʯä˙ĳʭÝ ĵʭĸģ
ʷʹ ʯʭīę Ė˙ĐŎ ʯäĸŞŀģ
ʼʳ
ʸʸ ʯ˛ĬŀŊùŘýù ʯäĄďŦĿ
ʺʵ ʯʹʴ ʯʭīĚŞŋķ ʯäďŦĿ
ʺʷ ʯŐĠĐŎ ʯčŦĿ
ʶʵ ʯĖ˙ĐŎ ĖŞğ ʯãĕʭýíěŗĚŞĿ
ʷʻ ʯäŋķ ʯŔŊù˰ĪŞĿ
ʺʷ ʯěŗĚŖý ʯäĬŞĿ
Ł
ʸʺ ʯěŗĚŞĿ ʯŉĖÝʭÏ ãęĕʭŃ
ʷʵ ʯʭīęĖ˙ĐŎ ʯäőʭÝĚÝ ãęĕʭŃ
ʴʳ ʯĖőŘŞÏ ʯŏʭŰęĕʭŃ
ʷʺ ʯŐŞģŘő ʯãęĕʭŃ
ʺʴ ʯŉĜĻ ʯäőʭē˰ōğʭŃ
ʶʸ ʯʶʷ ʯŐĠď ʯãĕĜŰ ŏʭŞ˙ğʭŃ
ʷʴ ʯʶʷ ʯŐĠď ʯŏʭŞ˙ğʭŃ
ʼ ʯŐĠď ʯä˙ğʭŃ
ʸʸ ʯʭīę ʯ˫ĕùě äīʭŃ
ʶʸ ʯùĚŕě ʯęŘÏ ŏʭýĚŃ
ʹʸ ʯŔŖŊù ʯäőʭýĚŃ
ʴʶ ʯěʭŰù ʯäőʭýĚŃ
ʵʵ ʯùĕŘğ ʯäĻʭý ˰˫ĚŃ
ʺʴ ʯʴʼ ʯʻ ʯßęŘøá ʯŏʭŞĄÏ ˫ĚŃ
ʶʶ ʯĎŊʭħ ĖŞğ ʯäĤŰĚŃ
ʷʵ ʯãĖŖŎ ĖŞğ ʯäĤŰĚŃ
ʷʼ ʯŐŞŎù ʯãĚþŒŃ
ʺʷ ʯĖ˙ĐŎ ʯãĖőŘĠŞŃ
Û
ʴʹ ʯŐĠď ʯŏʭŰěŘăʭÝ
ʺʷ ʯäĬăĚŎ ʯäőŗęěʭÝ
ʸʸ ʯĚŀĸċ ʯä˙ĳʭÝ
ʴʴ ʯŐŞĠď ʯä˙ĳʭÝ
ʸʷ ʯŐĠĐŎ ʯäĿʭÝ
ʺʳ ʯŐŞŎùę ʯäőʭŰŗʭÝ
ʻʵ ʯûʭĄŖŎ ʯġʭŀÝ
ʷʶ ʯŔŖŊù ʯãĚĄőŦÝ
ʷʼ ʯʭŒķę ʯãěŗĖŕŦÝ
ʴʷ ʯĂČď ʯäŋÝ
ʸʵ ʯãĖŖŎ ʯęùĖőʭ˙Ý
ʹʶ ʯġŘőĚŖŎ ʯŐŰęěĚ˙Ý
ʷʵ ʯĕŘ˙ĐŎ ʯãù˰˫Ě˙Ý
ʴʹ ʯäþŒŊùĖþķ ʯŏʭŰĚćŘÝ
ʹʸ ʯʴʵ ʯŐŞĠď Ė˙ĐŎ ʯäŰʭŖÝ
ʺʵ ʯġęí ʯäćĚŎŘŞÝ
ß
ʻʶ ʯŏʭ˙Űù ʯŏʭĤĿù ˛á
ʶʻ ʯÜýʭý ʯŏʭŰěęĕŘá
ʴʻ ʯŐŞŎù ʯãěęĕŘá
ŉ
ʷʴ ʯōĈŞŎ ʯäŀİŊ
ʸʵ ʯùĚŕě ʯĕùÚő ĝʭþķ
ʶʶ ʯ˛ŞŖğ ʯ˫ĕùě˰ĝʭþķ
ʹʸ ʯōĴķù äŋķ ʯĚĿ˰ĝʭþķ
ʴʳ ʯŏÚŞý ʯĖőęí äğʭþķ
ʹʶ ʯŔőʭ˙ğ ʯãęʭğ ˰˫ęĕ äğʭþķ
ʶʵ ʯĖŞŎù ʯäğʭþķ
ʹʶ ʯùĚŞ˙ğ ʯäğʭþķ
ʴʳ ʯŔŊùʭİķ ʯäğʭþķ
ʻ ʯĕʭŕĚĿ ʯäğʭþķ
ʴʵ ʯŔ˙įʭĿ ʯäŋĸŊùĖþķ
ʺʴ ʯʺʳ ʯĚŞŎù ʯäŖŋŊùĖþķ
ʹʹ ʯŔŊù üŞþď ʯãĚŞþķ
ʻʸ ʯĖ˙ĐŎ ʯäýĚķ
ʴʷ ʯʭīę ʯäŎĜķ
ʹʻ ʯĕùŘċ ʯãĚÞĠķ
ʹʶ ʯãĕʭģ ʯãĚâĠķ
ʴʳ ʯʭīę ĚŞŎù ʯãęʭİķ
ʺʵ ʯĖ˙ĐŎ ʯäŰʭİķ
ʺʺ ʯŔŎŘĨĸŎ ʯ˫ĕùě ōŞĴķ
ʹʴ ʯŐŞŎʭŞŒý ʯäĄŎŦķ
ʹʷ ʯĖ˙ĐŎ ʯä˙ŋķ
ʴʴ ʯʭīĚŊùĖþķ ʯĹʭý ˫ĚŃ ãŘŋķ
ʶʵ ʯŔŞğí ʯãĕʭĤŒŎ äÞŞý äŋķ
ʸʸ ʯŔŀįʭķ ʯäĤŊʭį äŋķ
ʶʺ ʯĝʭþķ ʯãĚþŒŃ äŋķ
ʹʻ ʯãĖŖŎ ʯäŊĕ˰˫ęŘģ ãęʭŞŋķ
ʶʷ ʯ˫Ĝ˙ď ʯãĕùĖŞŋķ
ʺʷ ʯʭŰęŘÏ ʯĕùÚő˰äŋķ
Ĺ
ʸʶ ʯŔőùěĚĿ ʯ˫ĕùě ľğŘŰ ãęʭŀĻ
ʻʳ ʯʵʺ ʯĖŞďŗ ʯʭŞő˰ãęʭŀĻ
ʵʹ ʯŐĠď ʯĕĚĿ ãęŘŀĻ
ʺʻ ʯŉŗŘğę ʯãęŘŀĻ
ʹʳ ʯĚŀħù ĖŞğ ʯŏʭŞŎŦĻ
ʹʴ ʯĖ˙ďù ʯäŎŦĻ
ʺʵ ʯʭīę ʯä÷ʭŒĻ
Ľ
ʺʺ ʯŏùŗʭÝ ʯäĐăʭĿ
ʷ ʯĕùŘċ Ė˙ĐŎ ʯäĿĚģù ˛īʭĿ
ʸʶ ʯŐŰĖŊùĕʭ˙ķ ʯ˫ĕùěä
˰ ˙įʭĿ
ʷʺ ʯ˛Şďùę ˫ĖŞğ ʯä˙įʭĿ
ʸʶ ʯʭ˙Şģ ʯäďʭĄĿ
ʴʶ ʯÜŰęĖŎ ʯäċĚĿ
ʷʵ ʯĕùĜŖý ʯŏʭâőùěĚĿ
ʴʻ ʯŐĠĐŎ ʯĕʭģĚĿ
ʺʹ ʯʭīę ĚŞŎù ʯŏùěŗĚĿ
ʸʺ ʯʵʵ ʯĕùŘċ ʯäØőŗĚĿ
ʻʵ ʯĎŊʭħ ʯäŋ÷ʭĬĿ
ʶʳ ʯʭŒŞŎ ʯäŋĬĿ
ʼʴ
ʹʸ ʯãĖŖŎ Ė˙ĐŎ ʯĢńő
ʺʸ ʯʭŰęŘÏ ʯä÷ùŘő
ʺʷ ʯʸʷ ʯŏʭ˙ďę ʯãěŗęŘő
ʴʴ ʯ˫ĕùěí ʯãŗęʭğ ŏʭŰęŘő
ʹʶ ʯʭīęĖ˙ĐŎ ĖŞğ ʯãęŘő
ʸʸ ʯùĚŞ˙ğ ʯäĄğĚĿŘő
ʷʵ ʯŏʭĠďù ʯĚĿʭŞő
ʹʹ ʯ˛Şķʭ˙ğù ʯäÞŋŎ ÜŞő
ŗ
ʺʳ ʯġŗĚğ ʯãĖďùŗ
ʷʸ ʯäŋķ ʯäĴķùŗ
ʶʷ ʯ˫Ĝ÷ʭĿ ʯäĴķùŗ
ʺʻ ʯŏÚŞý ʯāĖďŗ äŃŘćŗ
ʷʵ ʯĖŞďŗ ʯęŘÏ ĖŞďŗ
ʹʳ ʯĖ˙ĐŎ ʯä˙ĳʭÝ ĊŰęŗ
ʴʻ ʯġŘőĚŖŎ ʯäŒįŗ
˫
ʶʸ ʯōŰĚŎ ʯãŗĕʭŕ
ʼ ʯäŀİĨŎ ʯãĚŕʭį ä˙ģʭŕ
ʹʳ ʯĖ˙ĐŎ ʯä˙ģʭŕ
ã
ʹ ʯäĬăĚŎ ʯãĖ˙ďùęʭŰ
ʷʹ ʯŐĠď Ė˙ĐŎ ʯãęŗʭŰ
ʺʼ ʯʹʶ ʯʷʵ ʯʭīĚŞŋķ ʯ˫ĕùě ãĕĜŰ
ʸ ʯ˫ĖŞÐğ ʯãĕĜŰ
ʴʻ ʯĖŞ˙ď ʯäýŘńĸŰ
ʴʴ ʯŐŰěĚĿ ʯäŰʭ˙ļŰ
ʻʵ ʯĖŰŘő ʯãʭĄÞŰ
ʶʵ ʯŔőùěĚĿ ʯęŘÏ˰äŀğŘŰ
ʶʶ ʯʭīę ʯäŀğŘŰ
ʹ ʯŦŞŊ ʯäŀğŘŰ
ʶ ʯŔ˙Čő ʯäŀğŘŰ
ʸʵ ʯŔőʭĐŰę ʯŐŞ˙ő äŀŞİŊ
ʻʵ ʯŐŞŎùĖ˙ĐŎ ʯäŀŞİŊ
Ō
ʸʹ ʯĖŞďŗ ʯęŘÏ äŒŞþŎ
ʴʶ ʯüŒŰě ʯäŊʭĸĄŎ
ʴʳ ʯĖŞďŗ ʯä˙ĤĄĐŎ
ʸʶ ʯäŋķ ʯä˙ŋŰĕ ąĖĐŎ
ʶ ʯʭīę ʯäŒĠĐŎ
ʸʶ ʯÜýʭý ʯ˛ħù ˫ĕùěĖ˙ĐŎ
ʸʼ ʯęėŘýù ʯĕùÚőĖ˙ĐŎ
ʴʷ ʯŐŞĠď ʯãĖ˙ĐŎ
ʻʴ ʯōŞďę ʯãĖ˙ĐŎ
ʵʵ ʯʭīę Ė˙ĐŎ ĖŞğ ʯãĖ˙ĐŎ
ʹʸ ʯĕŘ˙ĐŎ ʯä˙ģʭŕ ĝęĖŎ
ʷʷ ʯãĖŖŎ ʯäğęĖŎ
ʹʳ ʯĖ˙ĐŎ ĖŞğ ʯäőĖŎ
ʹʶ ʯùĚŕě ʯãĕĚŎ
ʹ ʯōĳʭÝ Ė˙ĐŎ ʯäģĚĿ ĉŗĚŎ
ʶ ʯäŋķ Ė˙ĐŎ ʯãěùĚŞģ ãĖŒĠŎ
ʶ ʯōŰĚŎ ʯãĚĴő äŀİĨŎ
ʴʷ ʯŐŞŎù ʯĕùÚő äŋĨŎ
ʺʹ ʯŔĐŞŋŎ ʯ˫ĕùě ŌŘĨĸŎ
ʹʸ ʯŏʭ˙ŞÏ ʯōŋĸŎ
ʻʵ ʯãĖŖŎ ʯōŋĸŎ
ʴʸ ʯäþĄČŎ ʯãęŘĨŒŎ
ʴʳ ʯĕŘĸĠŎ ʯãĖďŘŎ
ʶʺ ʯŔŞīĚŎ ˫ĖŞğ ʯ˫ĕùě ãŘğŘŎ
ʴʳ ʯʭīęĖ˙ĐŎ ĖŞğ ʯãŘğŘŎ
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ʶʳ ʯōŞŕùĚýù ʯä˙ŞČő
ʵʶ ʯãĕʭŕ ʯäőʭ˙ŰĚő
ʸʳ ʯġŘŰęùĕ ʯęŘÏĚĴő
ʷʵ ʯŐŞŎù ʯěʭĻŗù ˫ĕùěĚĴő
ʻʴ ʯĖŞģĚĿ ʯãĚĴő
ʺʶ ʯäþĄČŎ ʯãĚĴő
ʸʵ ʯŔ˙įʭĿ ʯĚŀő
$XWKRUV RI (QJOLVK SDSHUV
$NEDUL]DGHK *KRODPUH]D $NEDU]DGHK 7RRWRRQFKL 0RKDPPDG
5H]D $NEDU]DGHK $OLUH]D $NKEDUL %DKDUHK $NKRXQGL $UDVK $ODYL )DH]HK $OLDVJDUL -DYDG $OLDVJKDU\ 3DULQD] $OL]DGHK %HKURR] $PHUL (NKWLDUDEDGL 0RKDPPDGKDVVDQ
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ʼʵ
ʼʶ
%
%DEDHH 0DU\DP %DEDHH 0RKDPPDGUH]D %DEDPLU 6H\HG 0RUWH]D %DGUL *KDYLIHNU +DELE %DJKHUL 6KRXUDNL 6DHHG %DJKHUL 3H\PDQ %DJKHUL 6DHHG %DJKHU\ .DULP %DJKUDPLDQ $OIUHG %DKUDP 0RKVHQ %DKUDPL (OKDP %DKUDPL )DULED %DKUDPL 0DQVRXU %DKUDQL =DKUD %DNKVKDQGHK %DEDUVDG 6LQD %DQDL $OL %DQLKDVKHPL 0HKGL %DQ]HW 0DUNR %DUDDQL 'DVWMHUGL 0DKPRRG %DUDGDUDQQLD 0DKGL %DUDNDWL 0DVRXG %DUDWL 0DVRXG %DUD]HVK 0RKDPPDGUH]D %DUPD\RRQ 0RKDPPDG +RVVHLQ %DVKDUL 0DVRXG %DVWDQL 0RKDPPDG +DVDQ %D\DW 3H\PDQ %D\DW 3H]KPDQ %D\DWL (O\DV %HKQDP 0RUWH]D %HKQLD )HUHLGRRQ %HKURR]L +DPLG %HKURX] 0HKUGDG %HK]DGL 6DDGDW %HYUDQL +DVVDQ %RRVWDQL 5H]D %R]RUJSRXU $IVKLQ äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő
'DVWMDQL )DUDKDQL $NUDP 'DWFX 0LKDL 'DYDUL 6RPD\HK 'DYDUSDQDK 'DQLDO 'H 0DLR $QWRQLR 'HKEDVKLDQ 0DU\DP 'HKGDVKWL -DKURPL +DPHG 'HKJKDQ 3RR\D 'HKJKDQL 0DU\DP 'HKJKDQL 5DVRXO 'HKNKRGD 3DULVD 'HLKLPL $OL 'HOGMRR <DVKDU 'LGHNKDQL )DWHPHK 'RJUDPDG]L 6DQMD &
&KHUDJKGDU $OPDV (
( 6DOHKL 0RVWDID (EQDOL+HLGDUL 0DMLG (EUDKLPL 0RJKDGGDP 0RKVHQ (EUDKLPL =DKHG (EUDKLP]DGHK $PLQ (KVDQLDQ 0DKGL (KVDQLDQ 0HKGL (OKDPL *ROQRRVK (OKDPLQLD 3HGUDP (PDGL 0HKUDQ (PDGL 0RKDPPDG -DYDG (PDPL =DKUD (PDPL1HMDG +DPHG (TOLPL (KVDQ (VIDQGLDUL .DVUD (VKJKL 0RKDPPDG (VODPL 0RKVHQ (VODPSDQDK 6HQGL 0RKDPPDG 6DGHJK
(VPDHLOL 0RKDGGHVHK (VPDLOSRRU =H\QDE (WJKDQL 6$KPDG (WWHIDJK <DVDPDQ (\GL 0RKDPPDG '
'DGNKDK 7HKUDQL 5H]D 'DLH .RR]HNDQDQL =LDHGGLQ 'DOYDQG )DUGLQ 'DQDLH 0RKDPPDG 'DUEDUL 6DUD 'DUPDQL <RXVHI 'DU\DQDYDUG +DVVDQ 'DVKWL 6H\HG (EUDKLP 'DVWDQL 0RKDPPDGUH]D )
)DH] 5DKLP )DKLPL =DKUD )DNKDULDQ $KPDG )DNKDU\DQ ,PDQ )DNKDU]DGHJDQ +DPLG )DNKUDLH 6LHG 0HKGL )DOODK $OL )DQL 0HKUQD] )DQLDQ $OL ʼʷ
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
* 6KD\HVWHK 0DKURNK *KDDQL )DUDVKDKL 6KLYD *KDGLUL 1DVVHU *KDIIDUSRXU 5DKEDU $NEDU *KDIRRULIDUG +DVVDQ *KDIRXUL 5DVRRO *KDKUHPDQL $PLU *KDLVDUL -DIDU *KDODPL 2VJRXHL $PLQ *KDQDWLDQ +DPGDP äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő
*KDQEDUL 6RQLD *KDUDHL +DVDQ *KDUDYL $OLUH]D *KDVHPL 0RKDPPDG 6DMMDG *KDVVHPL )DUQD] *KDVVHPLDQ +DVVDQ *KD]QDYL *KRXVKFKL 0RKDPPDG
%DJKHU *KD]QDYL 0RKDPPDG %DJKHHU *KD]QDYL*KRXVKFKL 0RKDPPDG
%DJKHU *KHLVDUL <RXVRI *KREDGL &KDQJL] *KRGVL +DPHG *KRIUDQL )DWHPHK *KRODPL 0DVRXPHK *KRODPL 0HLVDP *KRODPSRXU ,PDQ *KROLSRXU 0RUWH]D *KRPDVKL 0RKDPPDGDPLQ *KRPL $YLOL 0RUWH]D *KRUEDQL $INKDPL 5DVKLG *KRUEDQL $\D] *KRUEDQL 0RKVHQ *KRWEL ,PDQ *RKDULDQ 1D]DQLQ *ROHVWDQL 0HKGL *ROIDU $PLUKRVHLQ *UDQSD\HK 1RVUDW +
+ $UEDE 1DVHU +DELEL %DUGLD +DELEL 0HKGL +DGLDQ +RVVHLQ +DGLGL .KDLUROODK +DGLGL .KD\UROODK +DGMDKPDGL $PLU +RVVHLQ +DHUL 0RKDPPDG +DJKDQL $EDQGDQ 6DUL $GHO +DJKLJKDW -DYDG +DJKMRR )DUKDG +DMJKDVVHP +DVVDQ +DML *KRUEDQL 'RODEL 0DU\DP +DMLSRXU (KVDQ +DML]DGHK 6DHHG +DNLPL +HULV 0DVRXG +DPHGL 6DPDQHK +DTLTDWQHMDG $OLUH]D +DVDQLL (OKDP +DVKHPL $EGRONDULP +DVKHPL 0DKPRXG 5H]D ʼʸ
+DVKHPL 0DKQD] +DVKHPLSRXU 2PLG +DVVDQDEDGL $PLU +RVVHLQ +DVVDQSRXU 6KLPD +DWDPL $OLUH]D +DWDPL 0RKDPPDG +HLGDUL $OL +HLGDUL 6DHHG +HNPDWL 5H]D +HPDWL $NEDU +H\GDUL 0RVWDID +RPD\RXQSRXU 0RKDPPDG 0HKGL +RVVHLQL $QGDUJROL 6H\HG 0HKGL +RVVHLQL 'RODWDEDGL 6H\HGHKPDU]LHK +RVVHLQL 0DU\DP +RVVHLQL 6$EROID]O +RVVHLQL 6H\HG (EUDKLP +RVVHLQL 6H\HG 0HKGL +RVVHLQL 6H\\HG +RVVHLQ +RVVHLQL =HLQDE +RVVHLQQHMDG 0DKGL +RVVHLQ=DGHK *KRODP$OL +RXVKPDQG 0RQLUHK ,
,PDQL 0DU\DP ,UDQPHKU (QVLHK -DEEDUL 7DKHUHK -DIDUDEDGL $VKWLDQL 6KDKLQ -DIDUQHMDG 5R\D -DKDQEDNKVKL 0RKDPPDG+DVVDQ -DKDQGLGHK 0RMWDED -DKDQLDQ $OL -DKHG 0RWODJK 0RKDPPDG 5H]D -DODOL 0RKVHQ -DOLOL $UPLQ -DPDOL 0DHGHK -DPDORR )DWHPHK -DPVKLGL $]L]ROODK -DPVKLGL 3DULD -DQQDWL -DPLO -DQQHVDUL $EXPRVOHP -DYDKHUL .RRSDHH 0RKDPPDG $OL -DYLGL 'DVKW %D\D] 0RKDPPDG +RVVHLQ
-HLQVFK 7RUVWHQ -RKDUL 0DMG 9DKLG .
.DDWX]LDQ +DVVDQ äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő
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ʼʹ
.KH]UL 5DKPDW .KRGDEDNKVKL 0RKDPPDG %DJKHU .KRGDEDQGHKORX $OL .KRGDHH $IVRRQ .KRHL $EGROODK .KRUDPL $WD .KRUUDPL %DQDUDNL $QDKLWD .KRUVDQGL .RRKDQHVWDQL $PLU .KRUVDQGL 6LDYDVK .KRVKDEL 1REDU 6LQD .KRVKNEDUFKL $PLU .KRVUDYDQL0RJKDGGDP 0RKDPPDG
$OL .KRVUDYL 5RQDN .LOGDO 3HU6LPRQ .RKDQGDQL 5H]D .RNDEL +DPLG .RODKGRX] 0RKDPPDGUH]D .RRKL.DPDOL )DUVKLG .RRKVRUNKL -DYDG .RVDUL $PLUUH]D .RVDUL +DPHG .RZNDEL )DWHPHK /
/DEHDX )DEULFH /DWLI\ 0RKDPPDG $PLQ 0
0DKERREL (VIDQMDQL 5H]D 0DKGDYL $OL 0DKGDYL 0HKGL 0DKGDYL 6KLULQ 0DKGLRXQ 6H\\HG +DPHG 0DKPRRGL 0RKDPPDG 5H]D 0DKPRXGL 0RKVHQ 0DMHGL 0RKKDPDG 6DHHG 0DNNLDEDGL %DKDGRU 0DOD\HUL 6DHHG 0DOHNL $OL 0DOHNL 0DUMDQ 0DOHN]DGH 0DU\DP 0DOODK /LYDQL $EGROEHU 0DRL\HUL 0RKDPPDG +RVVHLQ 0DUMDQL 6DHLG 0DUYL =DKUD 0DVKKDGL 1DMDIL 6KD\DQ 0DVRXPL 1DVVHU 0D\PDQGL1HMDG 0RKDPPDG 0D]DKHUL -DPDO 0HKGL]DGHK $OL 0HKUDEL .ROVRRP äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő
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ʼʺ
0RRVD]DGHK 7RKLG 0RTDGDVL +DPLGHK 0RUDGL 0RKDPPDG +DVVDQ 0RUDGL 0RUWH]D 0RUDGL 5H]D 0RUDGQRXUL $KPDG 0RUDGSRXU $EROID]O 0RUDYYHM)DUVKL 0RKDPPDG .D]HP 0RUVDOL -DYDG 0RUWD]L $OLDVJKDU 0RVOHKL %DMHVWDQ 0HKUDQ 0RWDKDUL 6 5H]D 0RWLH 1DVUDEDGL $OL 0RXVDYL 0DGDQL )DULERU] 0RXVDYL 6H\HG 0RVWDID 0RXVDYLQLD $PLU 0XVHYL 1L\D -DYDG 1
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äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő
1RNDUL]L 6LPD 1RRKL 0RKDPPDG 6DMDG 1RRUEDNKVK 0RKDPPDG 1RRUL +DPLG 1RURR]L 1DYLG 1RXUL =DKUD 1RXULQLD -DYDG 1RXUROODK 6DUD 2
2PLGL 0RKDPPDG -DYDG 2UDL]L +RPD\RRQ 2VWDG (EUDKLP 9HVDJKL 0RKDPPDG $OL
2]JROL 6DGMDDG 3
3DNUDYDQ 0RKDPPDG 5H]D 3DQDKL 9DKLG 3DUKL]NDU (OKDP 3DUVD $OL 3DUWRYL (ODKHK 3DVDQGL *KDVHP 3DVKD]DGHK 0RVWDID 3D\ODNKL 6H\HG +DVVDQ 3D\ODNKL 6H\HGH =DKUD 3'DUDEDG 9DKLG 3LFKDQ 0RKDPPDG 3LSH $QWKRQ\ 3LUD\HVK $EROID]O 3LURX]L 6DVDQ 3LUVLDYDVK $OL 3LU]DGL 0RKDPPDG 3RRWDUL 0RKDPPDG 6HGLJK 3RXUJKDVVHP +RVVHLQ 3RXUVDE]L )RURXJK 3XLJ 9LFHQF 5
5DELHL $KPDG 5DIDHL%RRNHW 0DKPRRG 5DKEDU )DH]HK 5DKLPL 0DVRXPHK 5DKLPLQHMDG 0DMLG 5DKLPL\DQ 0RUWH]D 5DKLPSRXU 0DVRRPHK 5DKPDQL )DU]DQHK 5DKPDQL 0DVRXPHK 5DKPDQL 5H]D 5DKPDQLNLD 1DYLG 5DKPDWL $OL 5DMDEL*KDKQDYLHK $EEDV ʼʻ
5DMDEL]DGHK 0RKVHQ 5DMDHL 6DOPDVL )DU]DG 5DPH]DQL 0RKDPPDG +RVHLQ 5DPH]DQL 5H]D 5DQMDQGLVK 5H]D 5DQMEDU +RVVHLQ 5DQMEDU 0DU\DP 5DQMEDU 6RKHLO 5DRRILFKDIL 3RRU\D 5DVHNK -DKURPL 0RKDPPDG 5DVKLGL $PLU 5DVKLGL $UPDQ 5DVKLGLQHMDG $LGD 5DVKLGL1HMDG 0DVRXG 5DVKYDQGL =DKUD 5DVWHJDU +DVDQ 5DVWL 0HKGL 5D]DYL]DGHK 6 0RKDPPDG 5D]HJKL %HKURR] 5H]DHH 0RUWH]D 5H]DHL 3HMPDQ 5H]DLH +DPLG 5H]YDQL 0RKVHQ 5H]YDQL 6H\HG 0RKVHQ 5LDKL $ODP 0RKVHQ 5LDKL 6DPDQL =DKUD 5LDVL $WL\H 5REDW 0LOL 0RKDPPDG 5RRKL 5DPLQ 5RVKDQGHO (PDG 5RVKDQL 0R]DIDU 5RVWDPL %HKQXVK 5RVWDPL 0RMJDQ 5RVWDPSRRU -DYDQH 6
6DEDKL 0HKUDQ 6DEEDJKL1DGRRVKDQ 5H]D 6DEHUDOL 6 0RKDPPDG 6DEHWL 3DUQD 6DERRUL $UDVK 6DERXU 0RKDPPDG +RVVHLQ 6DFKGHY 0DQRM 6DGDWL )DUDPDU]L 0RMWDED 6DGHJKL 0RKDPPDG 7DJKL 6DGHJKL 6DQD] 6DGRXJK 0RKDPPDG 6DMMDG 6DGRXQL )DWHPHK 6DHEL -DYDG 6DHHGL +DPLG 6DHHGL 6DHHG 6DHHGL6RXUFN +DPLG äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő
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ʼʼ
6KDPVRVKRDUD $OLUH]D 6KDQHKVD]]DGHK )DH]HK 6KDULIL /HLOD 6KDULILDQ (KVDQ 6KDULILDQ 6DHHG 6KDULILDQ =DKUD 6KDULINKDQL 0RKDPPDG 6KHLNK 6KDKLQ 6KHLNKDHL 6DPDG 6KHLNKDVVDGL +RVVHLQ 6KHLNKL 0RKDPPDG +RVVHLQ 6KHLNK]DGHK +DPLG 6KHNRRID 2PLG 6KLVKHJDU $PLU $KPDG 6KRDHL 2PLG 6KRMDHL $]LQ 6KRNRRKL 6KRUHVK 6KRNRRK6DUHPL 0HKUGDG 6L\DUL 3H\PDQ 6REKDQL $OLUH]D 6REKDQL 0RKDPPDG 0HKGL 6REKL -DIDU 6RGDJDU $PLU 0DVRXG 6RODW 6DMMDG 6ROHLPDQ 0HLJXQL -DYDG 6ROWDQLDQ=DGHK +DPLG 6RWRRGHK =LNVDUL 0DKVD 7
7DEDQGHK 0DKPRXG 7DEDWDED 9DNLOL 9DKLG 7DEDWDED )RURRJK 6DGDW 7DEDWDEDHLSRXU *KLDVDGLQ 7DGDLRQ $OL $NEDU 7DJKLUDG +DPLG ' 7DJKL]DGHJDQ 1DYLG 7DKHU 5DKPDWL $]DGHK 7DNVKL +HQJDPHK 7DOHEL +HLGDU $OL 7DPDGGRQ 0RKVHQ 7DUDIGDU +DJK 0HKUGDG 7DVKDFNRUL $]L] 7DYDNROL $KDG 7DYDNROL.DNKNL 0DKVDQ 7D\PRXUWDVK $WKHQD 7HVKQHODE 0RKDPPDG 7H\PRXUL %DEDN 7LNGDUL 1HMDG $EROJKDVHP 7LQDWL 0RKDPPDG $OL 7LUDQGD] 5H]D 7RXVL 0 5H]D 7RXVL 6 0 5H]D äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő
7RZKLGNKDK )DU]DG 7VRXNDODV 6WHIDQRV 8
8] =DPDQ $VKUDI 9
9 3ODQW 'DYLG 9DH]L 1LPD 9DNLOLDQ 0HKGL 9DNLOLDQ 6KDNRRU 9DOL $KPDG 5H]D 9DOL]DGHK <DJKPXUDOL <RXVHI 9DOL]DGHK $UDVK 9RVRXJKL 9DKGDW %LMDQ 9RVXJKL 9DKGDW %LMDQ :
:DQJ -LDQ <
<DJKRXEL 6KDNLED <DJRXE 0XVWDSKD &( <DMDP +DELE $OODK <DYDQG +DVDQL -DYDG <DYDUL 0RKDPPDG <D]GDQL 6H\HG %HKQDP <D]GDQLDQ 0DVRXG <D]GDQSDQDK 0RKDPPDG -DYDG <D]GL 0HKUDQ <D]GLDQ (KVDQ <D]GLDQ'HKNRUGL 0DKGL <D]GL]DGHK $OLUH]D <HJDQHK 0DUNLG +RVVHLQ <RXVHIL * 5H]D <RXVHIL +DPHG <RXVHIYDQG +RVVHLQ 5H]D <RXVHI]DGHK 5DKPDQ =
=DNHUROKRVVHLQL $OL =DPDQL 'DGDQHK %HKURX] =DPDQL 0RKDPPDGUH]D =DPLUL-DIDULDQ +RVVHLQ =DQGL +HVDP =DQJHQHK1HMDG )DU]DG =DUDYL 6DHHG =DUH -DYDG =DUH]DGHK (VPDLO =DUJDU +RVHLQ =DUJDUL )DU]DG ʴʳʳ
=HKQL 0RQD =HLQDOL +RVVHLQ =HNUL 0DU\DP =KDR 4LQJ =LDEDNKVK 6RKH\O =LQDW\ 0RKDPDG =RKUHYDQG +DVVDQ äĠŞŋâőù āťʭńŎ ŏʭáĖŒĠŰŘő

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