MM "35.0" FLAVOR "NO" VERSION "35.0" DATETIME "Mon Apr 03 20:17:12 2017" MACHINE "WIN-NT/VC" ; startlibrary version1 NumLibs = 2 Built-In ACM Built-In NumCats = 10 Mixers/Splitters active Separators active Exchangers active Columns active Reactors active Pressure Changers active Manipulators active Solids active Solids Separators active User Models active endlibrary ; 3 >VERSION 0 TOMSPUMP Pump Built-In PUMP >VERSION 0 DISTCOL RadFrac Built-In RADFRAC >VERSION 0 COOLING Heater Built-In HEATER ? SETUP MAIN ? \ TITLE TITLE = "Learn Aspen Plus in 24 Hours - Tutorial 1 Simulation 2" \ \ "RUN-CLASS" RUN-CLASS = FLOWSHEET \ \ SIMULATE INTERACTIVE = NO MOLEFLOW = MOLEFLOW MOLEFRAC = MOLEFRAC VISITED = 1 \ ? SETUP GLOBAL ? \ "IN-UNITS" INSET = MET \ ? SETUP DIAGNOSTICS ? ? SETUP "SIM-OPTIONS" ? ; "MET_MOLE" ; ? SETUP "MODEL-OPTION" ? ; "MET_MOLE" ; ? SETUP "UNITS-SET" METCBAR ? \ DESCRIPTION DESCRIPTION = "User-defined units set" \ \ MMLOCAL \ \ UNITSET BASESET = MET ( 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 5 3 4 3 3 3 3 3 3 3 3 4 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 5 3 3 3 3 3 3 5 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 7 3 3 3 3 3 3 ) \ ? SETUP "ACCOUNT-INFO" ? ? SETUP DESCRIPTION ? \ DESCRIP DESCRIP = ( "This file is from the book:" "Learn Aspen Plus in 24 Hours" "(c) 2017" ) \ ? DATABANKS ? \ DATABANKS FILE-SYM-NAM = ( "APV90 PURE35" "APV90 AQUEOUS" "APV90 SOLIDS" "APV90 INORGANIC" ) \ ? COMPONENTS MAIN ? \ COMPONENTS CID = MYC6 ANAME = C6H14-1 OUTNAME = MYC6 DBNAME1 = "N-HEXANE" ANAME1 = "C6H14-1" / CID = MYC10 ANAME = C10H22-1 OUTNAME = MYC10 DBNAME1 = "N-DECANE" ANAME1 = "C10H22-1" \ ? COMPONENTS "ADA/PCS" "LE-PROP-DATA" ? ; "MET_MOLE" ; ? COMPONENTS "COMP-LIST" GLOBAL ? ? COMPONENTS "UNIFAC-GROUP" ? ? SOLVE ? \ "RUN-MODE" MODE = SIM \ ? "DYN-OPTIONS" ? ? FLOWSHEET GLOBAL ? \ BLOCK BLKID = TOMSPUMP BLKTYPE = PUMP MDLTYPE = "Pump" IN = ( 1 M0-1 ) OUT = ( 2 M0-1 ) \ \ BLOCK BLKID = DISTCOL BLKTYPE = RADFRAC MDLTYPE = "RadFrac" IN = ( 2 M0-1 ) OUT = ( 3 M1-2 4 M2-3 ) \ \ BLOCK BLKID = COOLING BLKTYPE = HEATER MDLTYPE = "Heater" IN = ( 4 M0-1 ) OUT = ( 5 M0-1 ) \ ? PROPERTIES MAIN ? \ GPROPERTIES GBASEOPSET = PSRK GOPSETNAME = PSRK PARCON = -2 \ ? PROPERTIES "OPTION-SETS" PSRK ? \ PARAM BASE = PSRK \ ? PROPERTIES "NC-PROPS" ? ? PROPERTIES "MOLEC-STRUCT" MYC6 ? ? PROPERTIES "MOLEC-STRUCT" MYC10 ? ? PROPERTIES PARAMETERS BINARY SCALAR "BWRKT-1" ? ; "METCBAR_MOLE" ; \ PROP-LIST PARAMNAME = BWRKT SETNO = 1 UNITROW = 0 BDBANK = ( "APV90 EOS-LIT" ) \ ? PROPERTIES PARAMETERS BINARY SCALAR "BWRKV-1" ? ; "METCBAR_MOLE" ; \ PROP-LIST PARAMNAME = BWRKV SETNO = 1 UNITROW = 0 BDBANK = ( "APV90 EOS-LIT" ) \ ? PROPERTIES PARAMETERS BINARY SCALAR "CLSKT-1" ? ; "METCBAR_MOLE" ; \ PROP-LIST PARAMNAME = CLSKT SETNO = 1 UNITROW = 0 \ ? PROPERTIES PARAMETERS BINARY SCALAR "CLSKV-1" ? ; "METCBAR_MOLE" ; \ PROP-LIST PARAMNAME = CLSKV SETNO = 1 UNITROW = 0 \ ? PROPERTIES PARAMETERS BINARY SCALAR "MLQKIJ-1" ? ; "ENG_MOLE" ; \ PROP-LIST PARAMNAME = MLQKIJ SETNO = 1 UNITROW = 0 \ ? PROPERTIES PARAMETERS BINARY SCALAR "RKTKIJ-1" ? ; "ENG_MOLE" ; \ PROP-LIST PARAMNAME = RKTKIJ SETNO = 1 UNITROW = 0 \ ? PROPERTIES PARAMETERS BINARY "T-DEPENDENT" "ANDKIJ-1" ? ; "ENG_MOLE" ; \ PROP-LIST PARAMNAME = ANDKIJ SETNO = 1 UNITROW = 0 TUNITROW = 22 TUNITLABEL = F NEL = 2 \ ? PROPERTIES PARAMETERS BINARY "T-DEPENDENT" "ANDMIJ-1" ? ; "ENG_MOLE" ; \ PROP-LIST PARAMNAME = ANDMIJ SETNO = 1 UNITROW = 0 TUNITROW = 22 TUNITLABEL = F NEL = 2 \ ? PROPERTIES PARAMETERS BINARY "T-DEPENDENT" "MUKIJ-1" ? ; "ENG_MOLE" ; \ PROP-LIST PARAMNAME = MUKIJ SETNO = 1 UNITROW = 0 TUNITROW = 22 TUNITLABEL = F NEL = 6 \ ? PROPERTIES PARAMETERS BINARY "T-DEPENDENT" "MULIJ-1" ? ; "ENG_MOLE" ; \ PROP-LIST PARAMNAME = MULIJ SETNO = 1 UNITROW = 0 TUNITROW = 22 TUNITLABEL = F NEL = 11 \ ? PROPERTIES PARAMETERS UNIBINARY "T-DEPENDENT" "UNIFPS-1" ? ; "METCBAR_MOLE" ; \ PROP-LIST PARAMNAME = UNIFPS SETNO = 1 UNITROW = 0 TUNITROW = 22 TUNITLABEL = C NEL = 6 \ ? PROPERTIES "ATTR-COMPS" ? ? POLYMERS ? ? "STREAM-CLASS" SUBSTREAMS ? \ DEF-SUBS-CLA SUBSTREAMS = MIXED \ \ DEF-SUBS-CLA SUBSTREAMS = CISOLID \ \ DEF-SUBS-CLA SUBSTREAMS = NC \ \ DEF-SUBS-CLA SUBSTREAMS = NCPSD \ \ DEF-SUBS-CLA SUBSTREAMS = CIPSD \ ? "STREAM-CLASS" "STREAM-CLASS" ? \ DEFINITION SCLASS = CONVEN \ \ DEFINITION SCLASS = MIXNC \ \ DEFINITION SCLASS = MIXCISLD \ \ DEFINITION SCLASS = MIXNCPSD \ \ DEFINITION SCLASS = MIXCIPSD \ \ DEFINITION SCLASS = MIXCINC \ \ DEFINITION SCLASS = MCINCPSD \ \ HEAT-DEFINE H-SCLASS = HEAT STREAM-ATTR = HEAT \ \ HEAT-DEFINE H-SCLASS = LOAD STREAM-ATTR = LOAD \ ? "STREAM-NAMES" ? ? "STREAM-GROUP" All ? \ DESCRIPTION DESCRIPTION = "All streams" \ ? "STREAM-GROUP" Feeds ? \ DESCRIPTION DESCRIPTION = "Feed streams" \ ? "STREAM-GROUP" Initial ? \ DESCRIPTION DESCRIPTION = "Streams with user-specified values entered" \ ? "STREAM-GROUP" Products ? \ DESCRIPTION DESCRIPTION = "Product streams" \ ? "STREAM-GROUP" Tears ? \ DESCRIPTION DESCRIPTION = "Tear streams manipulated by the convergence algorithms" \ ? STREAM MATERIAL 1 ? ; "MET_MOLE" ; \ SUBSTREAM SSID = MIXED TEMP = 338.1500000 <22> <3> PRES = .9869232667 <20> <3> TOTAL = 12. <-89> <0> JUNK = 2 \ \ MOLE-FLOW SSID1 = MIXED CID = MYC6 FLOW = 6.000000000 <-89> <3> / SSID1 = MIXED CID = MYC10 FLOW = 6.000000000 <-89> <3> \ ? STREAM MATERIAL 3 ? ; "MET_MOLE" ; \ SUBSTREAM SSID = MIXED TOTAL = 0. <0> <0> \ \ "SS-FLOWEMBED" SSXML = ( "DefaultFullfalse" ) \ ? "EO-VARS" ? ? BLOCK HEATER COOLING ? ; "MET_MOLE" ; ; HEATER ; \ PARAM TEMP = 25. <22> <4> PRES = 0. <20> <3> \ ? BLOCK RADFRAC DISTCOL ? ; "MET_MOLE" ; ; FRACT1 ; \ PARAM NSTAGE = 15 NSTAGEMAX = 16 \ \ "COL-CONFIG" CONDENSER = TOTAL \ \ FEEDS FEED-SID = 2 FEED-STAGE = 3 \ \ PRODUCTS PROD-STREAM = 3 PROD-STAGE = 1 PROD-PHASE = L P-S = N / PROD-STREAM = 4 PROD-STAGE = 15 PROD-PHASE = L P-S = N \ \ "P-SPEC2" PRES1 = 5. <20> <5> \ \ "COL-SPECS" BASIS-RDV = 0.0 <0> <0> BASIS-RR = 5.2 <-1> <0> BASIS-BR = 4.1 <-1> <0> \ \ "KLL-VECS" \ \ "TRSZ-VECS" \ \ "PCKSR-VECS" \ ? BLOCK PUMP TOMSPUMP ? ; "MET_MOLE" ; ; ICON1 ; \ PARAM PRES = 5.132000000 <20> <3> EFF = 0.85 <0> <0> DEFF = 0.96 <0> <0> OPT-SPEC = PRES \ ? "STREAM-PRICE" ? ; "MET_MOLE" ; ? "EO-CONV-OPTI" ? \ DMO-PARAMS MODE = DEFAULT \ \ DMO-PARAMS MODE = SIMULATION \ \ DMO-PARAMS MODE = "PARAMETER-ESTIMATION" \ \ DMO-PARAMS MODE = RECONCILIATION \ \ DMO-PARAMS MODE = OPTIMIZATION \ \ LSSQP-PARAMS MODE-L = DEFAULT \ \ LSSQP-PARAMS MODE-L = SIMULATION \ \ LSSQP-PARAMS MODE-L = "PARAMETER-ESTIMATION" \ \ LSSQP-PARAMS MODE-L = RECONCILIATION \ \ LSSQP-PARAMS MODE-L = OPTIMIZATION \ \ NSOLVE-PARAM NSOLVE-MODE = DEFAULT \ \ NSOLVE-PARAM NSOLVE-MODE = SIMULATION \ \ NSOLVE-PARAM NSOLVE-MODE = "PARAMETER-ESTIMATION" \ \ XSLP-PARAMS XSLP-MODE = DEFAULT \ \ XSLP-PARAMS XSLP-MODE = SIMULATION \ \ XSLP-PARAMS XSLP-MODE = "PARAMETER-ESTIMATION" \ \ XSLP-PARAMS XSLP-MODE = RECONCILIATION \ \ XSLP-PARAMS XSLP-MODE = OPTIMIZATION \ ? REPORT REPORT ? ? REPORT "BLOCK-REPORT" ? ? REPORT "STREAM-REPOR" ? \ OPTIONS MOLEFLOW = MOLEFLOW MOLEFRAC = MOLEFRAC \ ? REPORT "PROPERTY-REP" ? ? REPORT "ADA-REPORT" ? ? 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19Lg4kXwuhhtTc2CC+ftCfM8jIZ3bbF/PUEKjINSwSFiBsBB11wQW9RTzhMxScOrDCozIccSgQhCneHlCC966SEa8LTxhKlMGnh2jeFS6xiy855VIk0BaZVQyjZa4PGEqUzqDjdGwpuzhhJlIVFRkYnBcGk4uKA3W5HAVCa9rx7UEZbXMjts6Ftl0wD+VlbV4CBvFmeejCk22QBmDUMJyIfdh1+gq18avu7hWpFnjSdMZbJqrQxzigBM7KSomTyqLB0Aow2YUBm0XM7TMeB7tRXAUw20mwWeVTQyLl7BtYGPqksdNmuejwFMtixcWhgZITGvMJmCFStCgBDIAN49nnASfBRVe3A5EXAgJNJLlLA4DpJAuqzBVMcTpjJpLctdwOVA5YEwrPvIdHuTBuiCaXYdtn2YyyRYU/TYh6K0ZbhBk5sq7CQLB2IrqQ98OMnJKFWAhgSXtmbGgA8NvLrprMHSGoja0It5UiaButQ1+p47C8DgWmSmF5IP4B5GZT8SEnKelTEtQCYzsFoxyZpBZAKoJBStadgbH5Qd+zBPywQBX4wk1mWy4gQiEzUojQ/woxuEJW96Mc/LZAdnNQLoVXesGCAPgPOIc62yRpl1UeM054kZpQ3UosqFksntJDPHP8EFZFgMlDAMyzvPzCh4Ih0OAuxFYvAIp5JlyaxawEmCF/StBGiemrHgG3C5LX40x2d8AHMoDKNh1Rmbo7ednOOkKbkFyGQUjkIB5yQV7EhVCi8DqhlGLFbOkzPKAGEpALpX4EODl5QCdhIIa3RTgAg5sHqenakFZsnBodACrMFUwyQbgLfilKUX4ARbFc88PaMAbKnBJwiCESR4d/QvwgJ7Z+GAZfCzbQ1zmezQ4UC76ehvwq9h/UZcXGqqJVihsrHBeYLGQv0K2NbiE+N3RTCqmDsL81gOFmG7h/WfZ2jgoXT4pn4pK69OALgAK7bYJGVXDm6LGpo1T9EUQ67R0wI4YRwrMpqYmH9uYKDGhjRCMHKeo8Gea+sVM/ZcQwE3jQ12E5rau8az0ojJynmSBk4x6DdA1neyBg9KGDRE21VPQw4GuOHDPEsDLJaQ57CUNagqDMM42IzuRcsA7RTMsJvzNI1LcMcg2Etn9pg1WPAvZIBogwM07KwemSY5z9PkFJkerosvztO/gMWx8DdzjDFIgddS2z5MZdIX2bSCMmI3PKFOklcDNjU2CMZXJz1s1jxTo6TOMoE1uMhwVgI1jhn44IHSyXmXVRinOU/V2KqEphhrQz/LCcC0KnIB3AloRs1qY6TzXI0GtbdOrvUnac3QMPEZlyZ8DJ7Js5FBl/NkjerYOKZKSk+VbgqOwVq7JEi76gJenBhnMc/WAGUtLBuQiSWjRtBsywLA0bXTgDr8w3jCvJhC2QpZYtIRIAFGCpys2EkHEYURhZLXYTfn+RppWyoey26GZTneJ2A1vEWodsvV0vwPezFP2IiicZYhQJ9YM2s645z4V6FT8mAtrm68ep6xcSJlq3EClhWLeADwAUYChM630F0SwNDxhKlMytZNCjg+n1lgBSsFmwXnEZ6Sh6pHFo6OJ8x9HPiKLuB7tpBHVcHyJDwhCwOIErA7bUj1PGkDb6x7YAADkngCzDWZmOBpmlzBDWwYZzHP2kjQqMaIFuusGamG9W9w13QBeaiOyb2hFydpmxwTjDyLeiT1Ah5K1t4t+DeDs/TCbAgzz9t4eAfwz8Dtzer7N9ie3hXUBB63qkHDBxxPmMokCIME28HPh4p9iIwmJSnWkvTSus8hb/swlcnsAtxLTzIPSm2qAjwlcDn43ck6lWqJ21tMZRL+IaxZw48WxaKCBAbCsJaLycD0Z0jXdprzfHbsQmXB0mFGzDvcmxBgwhzkp0tlky/bWUxlsoD7FVb9dqA+I1oCbh5eBXRSshreys3qzbM3cB90D8AHAbQEh4G9iJVQB4oXAjS+hMGj5ukbIQXeAb4yyCC4HKnQWrkIFytoJyxEdXvC3HYbCKsvFGgQOrBiBaSFkOcm8cwAvR11wHKewPECFj7iILUR5FFsRwiWcBsNtNMmYNd4wlQmXU+esX/8PDO6kGV6zSDJ4JLJrC0LA2HmKZwY4VprZiPBX5jAs8wdAO3B3ApsKTRjnOY8hwN8cLFkB4mqzMPwLIQGKYJnEG1nvdRWUD2PBcnQRPV+0ZVekoOzmiq2Uxu4fCD5gj7i7QnzmHnPRbcGr1nS8gZ2F8CWLiHDdQdaB5jh8YS5j4NvR34FUh95mp1o1RZwcuuZGw+jdk7O8zgskwLcC1a8kZnD0wCH8Yy3VsMaazUsjjrJ41gPZ5fedg1mreqH1YNQeMavCyyqV6Moep7Hab36UuAbgW2kW+GWwWNIKJ2oCUg+njCVyQjbDA7hYWe4BmzKQma16GR89RCWNmpF1DyP00GUPN6QdpOZoACsLhlONKh5ZyGgzGY8Ye53x2CVtyx48XQZoaXYWAtGyvw21BPPGE+Y11qEyAKLsPQ1OcsqwCzwLN+yEbGqkoZeqHkeB8QTPgqcNAeGz36dxnoRx8BYB6n1qsRRXz7P47C4qEGY8T3G5eAoLyG6DKLuk+69NBs3eZjbbjLP0MHl1oh3ZZo9wuujrjjDYsKtxn2exwGFh/HO/FEANqBfMbsJRlqCCkwGxVEqoOZ5HB19bixCc6bbL3pR2QSTSofvImsZnFbN8zjSFpuBc4tutLyggIDpzgKg2jujUXbYTTXP48C9gQ7RYTasHqLRgErnRQVXdYaslYEPap7HgbC3xLreuObiMqMHlbX6kEAFQTFabG8x55NAWK0hR5A490wqY6B6gY3WrFnWsj3hJGYO/RPs4PIsCiTS5gpKw1Qjq5+16kMm53kcEHPfawBpaazzZr45Owg5/FglE1YQ9cCHkzwOmGiVsnxpegiMV8NThF5IgEWo1dahWfM8ThJG27yyQcZAPPPl3tCENS9E7Frl7S3mtluzmAvmHvx+jTazkw0LkS0C32SE9z3aHuZ5HCWhv8KGpSWGlCpUIgfF1sLkU9YiqcFp1TyPYzx7pUDFe+EToKpL7HXN0novu/FlcFo1z+PY7KE9jLJqSpQmH4K+YjNa7DGAYm2aNc/jAIfANGHwQEupmx560QgSIkQbU+t2RJPUPI/DrkcJ13KpliyIjRyZCmrgvYHvepKI8YSpTMJRVB10ZdEM8hqlOpCWgVIIF4hYBVkdWH3SRhN7SYE5lDVj3mD9E5UDPqS0ztpc7LYPU5mMyWnxnApk3ELiv77Y7hrhTAtJnb49YSqTmSDFjglZaXHw2qy+UDCCIALeuuJH5b2a53ECrJRgT1dJZGIs98QpggX1COcC7+fTzd9U8zxOrB7SmthOxFyzYlUXWZAWBQa5CqW305zncajZEW4Ao+6ahaaMJhWW9zVQ3VZbHZxWzfM4AZoj6W3DHaI8wGwnHimIaoaomgp3cjxh7uMYkSS9iuQiqzMt6CybXiHZqmqlcJjjNOd5HAeXTpkOd6DR6sGMLqCH8Fgj22dNFmLT7nkeR+QOPwCmVmi3eu44TQ3cZzbOAjFD3VjQPI8DtsfaYGBUILcnC8qOfX7WVwOyacuGD/M8jmz4mWQF9oFs0EG0o8Jp2ghhAu6DzW3yMK/ByMkYU5kxF2zmIIdxLLztIJpCASJGv7Sa53GSag6Wt8OxYlYO7gFb5BgAByuw0Xi58cmzphqsEzxo0XTSjIvgMDAdi7fscVHwwdWQyXkeRzIfBkxfYPTslz6/Itl76pLoObetmkXN8zh06VKAJAod2HdsLUm5W6yDm+eAGX3Ti3keB2CabYXRFYqd00AbqARQu2hQ3UYfOA2LM8/jAFVBQeDciW5YWQRumhTYTJGMxzeg7dZsOM/jVKixLPCaoR6MgVRmo2D6hHPwzGCD4yZRJ6014JFYaIMqsV6Avj/87rTUXlvUsbFObDxhHgsK9OZg/YWhTBbTuZNYSAIj1cKzHX484czHsRU+HfMezIh5ohx2EpYPRgCMTo4KZHXSXWOMDrBajCEV1uuV1eVeHPtqemiA/8Ef5nkcwBONfMI+sAGYtWrgAXlp7JPTqko7/E01z+N0UeFas9qtrTsp4LlrkMquZGvAcCuH567meZwYTMcRajhWzEZJUIcEYVxkxga05LMatQdqnsfp8ELwQzT3a+0B++J7BuAAIoPOwJdR9KfmeRyRwMM0XJLiGaRsPZEVM8OXKmOGPozqJjXP4wAdDXsMsYmgUM/96BUGSIGJZjDiCs93POGkVk22SuZiAMz8ZexDqOyAE6m7ruHKb29xMhVAkafAJ+jsiWftZ1Bkt4J7UESro4JUzfM4Bc6yyLbTySXBh7uW4W3hX6Fa2RYZxdDueR5HFggv02mwUUSmnuE/VzwQ3mpRAeZbDb2Y53EU2JKle4MdYx83DF6KgDoPwu6kZzJ8e8I8Zg6NMqzJgYIE1g1K7AOgO8UEPBAe7zj0Yp7H0cn3wh6rmlgXlKtnr45eLFQKTnjQgJ/xhKlMFnhD2DINMeZZMESLr7WliIR9AJkym1TP8zjFQhNjIptm9YJh55qsLAvxBaruWZkznjC33ew3tA3QWum5k55nohXWBqbbbEh1IO1JHifayiokklHaTexDcL0tDkItmoWCjgypmudxAvz+5EHCJLsrTGvk1ZKd5s13LbURm7c4z+NYUEg4dauVYJy2sMKKNcHwv6RIJW21B2qex4GrXqKW7IZmC19lRy52d4mM51dWv41aNTXP4wgwzwbLh82HTwCpDqx/gDwwax91haEaOznP44Ag5A4OvpS4eouJzd3Qsd40FhfYWzzeYp7HgTOofAN/aIkd7pROiBIErLoGDMaZjnYPNc/jCPhRrcHYuB6p3R62x7kCh0VIbxzAZouizPM4tmqSsc6mtcD6bPr+TrFmjzpnHHyg8YR5zByErVSgQgNOM5+VObmkrP6FTYAEMJHxhDlOci5ENGwvX0eHwILGUsXSoZVw9DKWMJjYPI8Do6BVlHVxFEyjWdPbQOhghWAynGy9DBY0z+OAZnqv4KkxaMwoCrRUa4ujkQ7UlJUY2xrmOEk3IsBcpcJ2AXakJQkOA9Lks/Z4gh+W9ySPA95lWmQwsFKimOe1kCjodqpwUbwYPZVqnsepiu6FYo29Xau8LB1Ft3TvXC+6Adq2NczbtAVwlcEsLSVz7qwbxClAxYNiRh8u2NiHeR4HNFMCaqHO4DzPnDYxPdiFBS+3QL0wUG6ex4Gf5yRz1F2yi0lVOMzgXwtcf7pPDns7EGaexwFpNYZxGEU7YwRMZjTwkuCuggjBvcubRM3zOLJUi58DvNMxMDqvHEZAHooJWtke8vYWc7/bSyVWAmnWShJ2g3l47nBwhPMJ7u8WK57ncUJxcZ1pBEebmiUYDjOFuWb4fb1kE7YJGCexoMgaJIHTpN/dOVXIFXo7KUHnHNyOIVHzPE608DMpCj6yPsqB24fEKgSHM+2RNZBDu+d5HDayqi6ZbmDXfAElhNnMC1C2FxEJgWMf5nmc4oHHzKl5OKT0N4FRJBEwnsx34yXiwMl5Hkc0zYIks9TIHlGOYiBCQyZhuoUtSY6xOOokjwODK3XV7PFkZM/BOzAc0qV0Kyzl8KMZSM3zOACBWtn4bjy7J8Dg2HzN3h5XvVUxbz3bap7HMS4R1RXbuBLrBh0zGbD+KcH9YT5pi0fN8zgdaOANG7Yr5wfAPcA+0NfLLAGN8KK3KOs8jwOgzXptIcprBqTiBQQLdEWNIbCgY2Ok8zxOk11pJvqlbTwLZu3XUq9sBL3ZYM3tCXqex4FLlO3K4BQtL7AdT1CC4yBAjrOEDRrzOOZ5HJhmeIUMf1jLkV0FO8koa1GqtqSUCKMmR8/zOAwRGx4D9Ijz0pSG7SZYNpypyMwUb2uY+zjw9IAHcsEesscMZBTsNi69CxNyFzE5N54w730o8HllAhNjOa9xUA6oNWu0NGglq/nUtpPzGgwyUQdjIyI7mzy8vqBZ0slJGXSp4e6NJ8wbxEIGisB2g2zYZ5lkonsBL9FJBglzMubDzPM4KrDfH+ZKNTIQSCi8Hct4FA2eiuwYGk+Y2+6kcubsOg/ax4pc2L8IGgL7UwJUv2bXxhOmMgkaXJ2QHBAkyILgqUVmSFlfLooF2o+KOz3P42AffGbRgORUBaMMsDrCZsHvKKVCqtyoj9IneRzseRaw/rUG7qTmoCGquPGuy9hCGVXBep7H0R7KnXEMQVv2wtA7KFgIGE1LbH2IZQy6medxSgMOWICSapSHzKoetlCIGsoawlUjS6vneRz2zjavgFEs8DLwjFlxx8L/0FSVLG4d8nA2Ay3jw6ovcJL5FhDoEBkjlToD6R0cqDHvZ57HYSeY8sBXUM81VlxYJ5bhuVs4ohE6N/I4ep7HSVEVbjm8RVo9FvzBS1kb33TT+I9omzzMB60AiRzOY7G+S0a0WOO9bosswA02zG1vMZVJeGqqKby4Ze7FeLBiKCs8lJDlym/KqCTR8zxOBmmDEnlACr1mE9kDaTScRwGjqeFdjEozPc/jeLjF1WfPcUXYSXAB2k0oKDw3lh6yIGU84aQGQ7bIwUN+tf5klqvNkg4SlrwuZcOHeR6n9w5kbexvI9ImYnVzhDr8PvAr2bCtYR6fhOGtTXqwQSY58e7g6NEvzrL30oe6NfbreR6ng5E3Dz4Z1iFWsgJhLB234FkmwxEH21vM68yDSZExkKTVOoCJ/mZmAaONOIjCNt3xhPk8tJqDLiwJksy5R0e/GwYIzleBWgqYjDKeMB90AV89c5AdYJ85NUsvCf5FiSqWYBschKHdJxPR1hQFEEZKRrxZ7Z0azC9nkUV4uTDhQ7PmeRxwcU6EhG4Wz0gvEzAcA2WhMBV8dleLok/yOCKyXwD+Zl6xeh1txzKrkHRuWFMZXYd6nsdpnuV+4B0w9Y6dTZBJBTNavY+1wH+XdVvDHCeVEQYWEgSStazKQrvZiRHBjhQOqfvdGua2u7leNZbtvV1rvBnLaESrAHjpPqoRt9fzPI6XKVZaKlEa41FsGFAePg6cfx9gSMQmk/M8jgFXElKrpa69k4K9D5HRRc4v9FhI21jQyWQ06WUPHsSpG+ZFXSPCKDblBMADjO+I7Ol5HidJbHlmsV3g2zfOXdWsSTUdWgV7LvV2FvPcoiqhsJmnshvJsM+KM6Aok51l8x3+++0J8zwOxEbaDA7j157BdegF1QTswUNlW0t6nMU8jxO06bDxLMriABfY+iVLhulC1xzfADM85GGex0kiSI6JW5RnF6pmjFRZzv9t1C2c5iZR8zxOdkC5AqmGGLGKI8P3d2w9rNpYDk4rZnuLecx8LYvvcXkOWrPvLguWJ7P3sgpZ5cZh5nmczsIg2fpCnGD9JPwL6SiTDk8qHF6wrWEqk73AOksN+gfXFafJcYv0EyJoCfwvYeo2rG+exwkdtIUTCy2nxxrJPlZ2qfeW2GCuUxgxUj3P40QQRqzDcWgiq4LxmODCWiUOr700TjIZT5jPpnKGDRySEwMYRUmckpbh+0u4v4HJLj3eYp7HsRzR4eGnJrmOQWFHsGQXZYbj0VeWpscTpjKpSuMcH9aw8HsRr5JAbzle1wWlVNAbf5jncZwAgHIAru6KY0jY7KeA2rb0DNLSWxkV2nqex9HJ9WB7Z5SVElXZn+Xpvttka2/A8oFR8zwOuw6tgCjUwtqkZjmgiuEcti1yaIHwZjxhXquWyN85gDJDrIxlLYovDBgHCRGBp+fHac7zOAIkiK+7uMbAOeu9GHphI4jkkBn4jwMn53kcsEiOfsEJVE7FSWsNZ/CLgBeKdXhtx0BYPc/jAAaVMKB/ggVKxlvaTazBZSUF3Ofa4iZRcx8n4rWboHeg83OpV0qR29JkkgY+45jIoud5HFmSqQ2KYDUjvZq1KBUCVsGUazVg9m6bxDnHSXC4xIok0ZmdZJN31rYvtgnFCg64KOMs5nkcOEM5F7xFlayHkRyaxaKYkCBKQEa7xcz1SR4HjhGjLQtMNf0sC3BhIQasuPfai9rGiCM9z+NoEFdQaPBQyzFNbc3ocPJ1gUXmX20DhvU8j+Os1I1ZGNXTGm1m5SEsTjCqCM4WjGPCsD4Zm2Y8OFhhKxPnPxTOwcCXGTCO1jAhs81lnedxmFuEnbeLr5xi6Nkzb3C4ESyR0wVhx4dEzfM4TGnD2TacOc+ie5DywAyfhHtkGsTd9yHV8zxOsUEoB+4jmIJ4niDBiU/S1giU0tGPAXh6nscxKdjEOSJlfYvSgbQJ26JgUCFM1rnRZabneRxR4dKzDUZ3Rg/WijHLljtQKgseZt023XWex/HwDfE5cDlsB0vFwR9iZzgCGGtTql4MiZrncSTnCmtOLc9EOdWZ94fj64vLNbG9ZeQv9DyPIzkci6luuOnh+TQzZx+DFkLLnWL4YDzhrKZXumxYKsCuzb5mnTkhUnoQtMJxi9sT5mOrooGHBebiA/2LTpBVgoersR+uAbgHPszzOFY3X5gP1G2dUVMY68RbYG1ZZXgtfsw/1/M8jjORDRLM85KRytyfub3UnMEruqubZs3zODmqZBL2z2ZWu+W40tnEwj2niuR4lWFx5nmcaOBBGICsNRxp2OBnrR2gpYTkfICHMXLuep7H6VkBqTUYfWG3foyslEpmkdCx5AH3zY6zmOdxuhOps19BrfGonOMXywuyK3xyWPoYPT3P42g29XMEe5WeVs8yDgN/U8dgmgjBhnEjgZ7ncTjmOnOsTeVQEBNgxTOngTlfpEkZPHWLkc7zOC3GHlnG2jiBzITOwYg4EM/2oA6VK7udnMskGxMNw8uM9xs2dwWQBrBiuKqtS5dGHkef9ON4LTPbLTuoGntpBTx3xZL5BmYTI7thxxPmNRge0syRgNFm2m7Wy8FxhG6GoIIHwuxO82TmQBEqeWZAIqtZOKNGsPZA6w64NwwH3Z5w0o/TS2KD5BI5CstkRrQiyw9pLDwIYR7zgvQ8j6MBAYHjO4JmpBeIBeksbFOCSYaV8mbk1PRJHkdqeHoMWRhW9XBGX3BQjtagEa6oksX2FvOZA/AfsgX/kpn5LAOlSgKOb6keYAG8Mxt/mOdx4M/hONR6swMr1Rt7IJnmswUbFHCmo9NNz/M4JhaDTeuL62tVD8eJM+0rGMbOhZe1bG8xlckYAYcUAOw7+1cci1CTXIQAcnAouhi9cnqex8k9iATiuZbgQiY5opCz8WUDM6upw4cdzHyexxGBnchMhnH+sTFrt51tC8s/e2osxd+eMK/BcKbAwGMNa79/5yRtlxKrxBWsem1y+JvmJI8jpFeCI/48eyczfV4f2WKlrPTQrTy4vZnncUQXWrIXRlWWDxhmzAWeBfstGxwEhkrHE+Z+N7OxhrXNvC3BJPxTSBK2W/ccTWUjaxtPmPfSwquynCDsA7MwtaxMTIIV21w4Ob4OvTDzPE61gnl1WBzLaWC8uSPxFhxhIO8tK2jKuPvmJI8DWiw4qwDaL5/9rNB8xatwSnRTRY+It5nncWKJElyYOWpW/SUJSs3sOysHWgCxMGE7i3m+W3WODYOnJhiX06zeYyNIkSrCcalhq5Y38zwOG3/VOsNjjQVFgX0wTByzTa4nWILBQMw8j9PhVJXAnmJrV+/AA+9gg5WDbEAmwC/GWczzOJ3sMeEE2lpZRCoZOBHDycyBaZmdpOMJ80n5Fb4QS3CbYlhLBnYlewtfT+AFQUvj8HnNPI/jhXeSYUGoADkMsAbMGEcaPQPHzLqPOfMneZygOS+XY1zXniBmzDm1p4I7dMchin17i7nfnYSt1cJFdcyAkM6Cu3iYcsdelmL1bh/mNRgsDdQwtfBbO/1NVjdxaBC4HbMKvo96GDPP4zQ2B0AdlhLZIZ5khQXFq0hyo4DXaKOryJzcZmNwXpksqGn9nGPNWeOl6KLgeLSQQy/meRwLiTYs8BKB9HzlMIkTuxv2kkXLxm5rmMeCIraLMO0ZO1kjGJnd5qCXIMu2Y5vHzP55Hof5BfBJ8nF6zbx2IQYgLWf1gIpAoMrAh5M8jvRwqBpHRjALw37UqKtclJIFEOerGZE9M8/j1AguF4xZNCk1jC2nHmkcjQNFrbA324w7M8/jWJ06/MK6SM7wNB56EWD44QLDfkVjIV0DH+Z5HG+xcg73C4lZe17gwKvNFi96bKlylMX2FnOZFJwpnskn2ZdkKmfGM0GWYH1qDTKPvJ6Z53Fc5jVnnRP+eM8ajPXyPMoJ0g7sSCptmjXP4wRgqQiwllrRYzWVnVqc0Va8Fslq60fU3czzOEIUztCVcGoYbV6l2nAsRhGSU20hJttZzPlkSymzCbY01rLC/eXYBUAWeIkHrZHVD4SZ53E6B/o4Nr+o9OW+t8g7URQnCTibIKVDJud5HKzbCzaQgKGz37/yxjrApqguwhcGbxl15uYkj2MFpDJWQCs998gZzYHFb5xeHF3udTuLeR6nJmB6gIPEZkvqBaNJTkEmqVmWudvtCXOc7IrtNLwtjXqxNskDewE4vK0L5tilgTAn/TjgNqC+NLqsCoZ3CC7HMfrYz+RAsOqo8jLzPI5m0w+vPsiVeX/twMxbiwQqWTgfrvZtDfP+bmms1y7Ta6avt7JBOCwy4omFBQxiW8M8j5N9lrzwT3GEFlAOWqrgAivetyPVOv57PGGe78aOdcglx9qUZ92MTItJ9p7xzqo2bhA08zwOHBwP/0DAbrLXMPJqFvw2YEbB87EgEX7gwzyPg49HzRsYtCBW65g4sbCAZoOXCKB125jYyTU3AsYtcjiPSGtXEXSzJOgFVBULqj1vTGyex3EiuMqR6cKs05/gqSVLMsAOUJvwgttOzvM4UoCzMfgjEvv94VLAQ5HQLF/hwEkfW9yeMPe7rRCa80jXQcOGs6gCKylB6WEOOUxoeAdmnscRKcqm6Carzg6OwFl1vIAsVzIKDfgcCDPP44DRJwHnmvNp175F8EJ21RZe/dOFhNO5PWE+LwhMo2C/F9/Xa0KEWlLqeoHZjh3OVmQP7u0J89yihleoWIJrGbdf83q82VBF2bG4ENPGiud5nKq1UDgz+DisboIUc66ahsXBc2ws1Y5ZoGaex+HVEIaDZcs62iTyGjgr2KZUoGpVgwWNfZjnceDTyVYgR62wSlyurXqdIwhqzmCacDuHPMzzOKGJuJbQFFc5vaGwEwNYoyK4uW7ArDFfzpz048DI8IaeRa4xkMDSB93XGdqVY17qNv/BzPM4MM0CGAOkXW+2qMzrCc9re2DLVWsAy+0t5vnuUFRNmuOFOeVGA6hgPViakh0xkkR1PGEen4RrlRyAERDPehhe4GQcNcuAgqzDBAY+zPM4ufIqNyh2d8w+JE64Nd0thRG/XsEyR8W+medxwCKl7JZDUI185vYweIbDhzNcVwFfbbuFam67C7hsY/utoNnxMS8s/CQnC2D2VrY89GKexxFANwt0WVxgTQ5YBCvuHMf2Aucsfne7Tmyex4kOXiEzq9GzCpRTOVLWDUejU1MxKemH5Z3ncWBRZKGDqfRae4CdjC00bEtS2ATHq5DGE+Z15jAr2gbOA2G0OVlORWOiVViZg4hajtpmM8/j9GrB98gGOVcGZItTbiJIZU+ldduydUOi5nkcULbmE7v8defkJcFOWLBBuMLRB9YljDoxM8/jeLaA80o52A3mh5mwN6z6EyDaMTheBDOeMK/pTQwf8JrCWFmbxBpvzqKyUWF3QABB58YT5nVBHSRIgMkyj7esFQDZcRwEcLWuCTE3zmKex8E26gxKCPbEcTu80ik0ToKIpCTOFjXuXjUnc9UEJ6FBjtzaAcr+rESxitZZ5UotW525medxGKQvTAraNZpULIfCkxdK7LC0ONKRSzLzPI6H3DCTuqSS15gY+7sjTJ+Q4Ga8QHNMFDEn/Ti8RYdDSILh/Ac6afBSDYkt+9SjF+MeZjPP48DnVk3JtPTM/qzE8ZesUQan1cp7F82Ym2TmeRyWUUsWkcjKceBsuYNusj7KldCtlNtdxGaex4Fj1xVnDpjECdia/VlJrW0cIUpWRpbtCXMfByhQI96CcyQ4i4NRIV6lKyOvlvJWjqo/M8/jAELAt1j4wdtPObOBdyszxKjhYWCT6+itNvM8jm/OdKZE2eFH74DRZiAmL6VKbIeNow7EzPM48Hjh5sPUMprIKZoweIZ3hVWAl1S5xU2q53mcpk2gf7y4vN5rTWHyoKVaRhCyGsHwtjWc3ELScuIlY4LDcpg2fsbJCmOTG53/UYFp5nmcykE2mV1mvBoMFgfi6B193hZikaLJEW028zwObEWHyjDowdouy2tENN33riv9QKbLxhPmfrcW0XsfFvwcpZrV/4GTn8ElrXRA0dGfZeZ5nIK11cLk0RrRkpDOwBFQHPBmM6dyb77/WR4H2rlKVKuaMZD+pbOJN6xy2H8ceRwzz+OojCVwIFrmoDsGZpfMSwg1bwaCrMVsx1nM8zgqVd6LJjjPNX6ZaFpgOQD2rkHjgxx1Ymaex4Eqhc4ZHm6Nuida3siR+35tqmDqcmjWPI/DtJkNLL8IvImz8ZapWvQCr6M4mdn6tr3F3MfxTTrW0zpLfGBgLFnnF8iiE1B2OlHjCXOZLM5W1rrzLiPO2F/nVwuWBkfPymI3puSZeR6Hs0ix4dh8wyhKUaxU93phbXftHMuutyfMY+bMc0O9Fm+pWVKFJYNiL5wJZTJHIo0qLzPP40SZpePNOkAS9oCAV7N0bBEOZwqjV/2oyDXzPA5Hj1ROGki85ff57jleVatBdIvgXOrN+p/cj5PAlAyvYw285yeE+HzVDq+iKKmAKY64nJ3ncbSDx0p/M/MyRJMzr5UEM4fFTSEC/oIZF2rO8zjVWtPZnQZMXRukGCYGh+HFcaxZhofhxhNOajA0e4/xhMqgVAm8YQesGMfoAPQCnDmNJ8xlkqMBmGNNnEmP0+REMsUrTSRICF7KjioOO8/jhMpoC68i5QtA/TgDE7JlPSiMKmxEGJdqzvM4jQX1bPCXbDTnjTq8hq8v8J08XPgOxFbjCfM6czBvx0sUJafSGo7xSpIDLXWtUmhp4OyNJ8xzi1mD6ECMa2OduWNer8JosAEfzmKIKm5rmN9F4rQD48DbG3Jai7PISVC7RQDBznA6+3jCvC7ISMYgGTZh/WRar+dxdlkrei3v4xuRPTvP4yScROFMes9SGMMuqdhgdkQ3OsQqefPmeML8ds8sraqateGUSc7xXi/jc6qozvhBGBeQ2XkeJ5aON6VLwgmghlXva5uz9p4Fe9X2MaXfzvM4MJJwSyHQbu0RYyApwktdPIeZ+aLAQrY1nMxEhWvAhD1Ifvgy+ZllQq6wagquVRxdZvYkj/M8SCYwLpfIaSvobKNmwYRyHoMaHqud53FyLroDTcFhpF47R+lvsq2V0ON4C/bQrHkepypmD6EXnrdeG15BneHELlgHL57WzZttH+axIJhHwWAWluK+3DwFBYBECcAXpNqZTaLmMtlANAsT3JldA0zNRQcVB+EvPAcO7789YZ7HAdKz2ILB7rR2cJBXw3lkl5SoNJyj083O8ziCo7JYTZwaa7Q4JCYSc6MpGdjAip+hWfM8jgNzagYeHmip5Dwx5vUS7yaEg5NVEXXbh5N+HOGrwbEtCu4Bo0mcTwtCAtHi3IIcrNnWMPdxioedtJxgyVp3wznetD1YA96Gt5WOCm07z+M012DhAU+FzWpAmMCOd97yA2rTqoAPvt0BPZ8XFB3ca5APLRmH4S1Wmd1VMBpYS9AQtO0t5n63EApsNi/Wes5FycwM8k5x2ONqIQzdbPIwz3frpFpm1GGNgfTOq28V29bAsGCFsNNDN+d5nGZtczWWxfeV0wqORAHecdpQh1a5PCIYdp7HyTCxCWK5WM2pBUyOZrt2RuMoTbLQlqHd8zxOhuoU0dmfxUkahn4W052gqeyFEYC2oZvzPI6H3bWswVCFEc7my3NlbWo6tKJVMuMODjvP48Btj12RtPSw6hNngvOySGeqcLnqMu4AtvM8jnLMxMLP8pIdPSRTmb1/4PRJcHZjHFOw7DyPk4uyNeAreZ1GzpngUEg2SAHq4QYHFbadPJnTixNMcBQhmeyMNqzywrNqAYFiY6fc0P4kj1N05g10rBNjrRrr7dnTUoBxES5KSGW72nweC4J/iK9VEGnNLn/xZXqkhjkkvWc5yHjCPLfI4CIrMGPv7flemMzwtc9dBt5zsmWj7DyP0+C3B84JSILoGCkKvIu0tKx5E0XdrsW28zwO71EOEVJAQGRFLod4shsklFhZ16CGd2BP5qqxWVUD5eo6UQQuK6c3KA70AnUAAvpR1WNP5qr5DtoqYawLfd4aWS2/usCC15c29oeMJ5zMCzLgxYrROHY2scss8moSI73x3RemkccT5nVBnJnZLXQzsxNWcHw2nQWYK04hsDGMPI6d53Fs19mxrDlZ1vQyzhglr6ZODQADqGV12O0Jcz5Z2VfE5jjFriLtGWXlf+kEo96id8PHsSd5HJN8ZtGA4IVwxoPYRs/LqbWuzvHmJ7Ptw8nddraAa2Re6Vu/TG5ku3yJBWa4pqDGLR52nsfxBWAdfF8k/VTDAXnASl7shhVkjtsf9Q92nsdhc39gpFytucW1pFg8X6qqKxQz+DTO4mSuGixN7nR3Lf0sUxz2FNtSfcmdRYVuTH628zwOthqGCVxOrRMDIJScBSoWCY89Aa14G8J4wvxK2s5YLiO9vG7BkFlG5q2DViHl6t0Oo07mqjUYVw8nt1pW1Fj2NaseaH5TYt46m+0t5rY72FQMyUfS6fk0I++o45Rgpn6BmUM353kc3gqpGviXWqdgaUN8AANpARraFE5CDKw+mavm8aoBDiYcdXaySHBa5TpnmokQdSpt04uTuWoc1gnhgbdY1063NXpQF+ViA8F20eaBk/M8jhNR6cCBD5kxRSZHEyQRWM3GrUoIG2cxz+MkL7VnIAk+Nm9ZtJyBmTjmnQPj6eSMens7z+M0lj4qOBQqcKpqksyFhLTUXHGgDZZs28l5HkeUrhnzATAyn+U5qW/tpe1GWLhLoveB9vM8Tq28BQwABwq4zq/mZFcLt8tF6SVvqNnk4SSP42mdC4tX10wQb+gDTi8sMM+SE2bqkMl5HgevoJldXJLn/Vm8qCCloIG00IpUVdxudbHzPI4w2HoPm8U4P/tYed8iOQxn9YjuYdm3fZjHzHvDfjl67mmdk0Ol4sBbHIszXbgwou72pB8nNMnkPl6cUxML79m1sizWJQP3QEQ7pqrak34cVXyMeHvHdlh4KJwww1Yz26TD4xloHU+Y16pBvSuObPHrrL+w3gvTOWoemlZlg0EcDOSkHydEVufx9grOUi3VsGsALqMFs3bM6o2ZZnaex+GlCEHa9WpC6iZvMtXrBAQOU/ac8TLY4DyPUyNcq8y6YgaSYPXAiqulbnJCaHRwWYY83PI4v/oln/BXvyn//pvf/Tb9/g/r//Z/tvK739d/e/6F53/5xb//4f9t/ChA5Idf/Pf1H6Bk5X+k3/73tl5K/+Ov/oXL+PJ36ocflf3VL9f/6fg3APvf/cUPv8Pfezc+8MvnXzn5RRKGL4+12286/uZ//v3v0x9uTxb4H/76X9v/03777z/+6v9of/jxn3/99//0j//t7//xV7/kv3EZP0op1l/Fb46PHr7zV3/7T//8l7/+u/1XXHz7K3/561//3d/+w3/ZfUU59+orv1zX+mLJ8uWS5e4p2rz9u2q/SPH6Fw8f1ocP+7c/bA4fDm9/2B4+/Hqvbi/+9iGzRunLppjtkEkyX8iPuwnQX/76H/7lr/9hLmThB+7k7G/i2d/AMTiTWfB1SIEaf7c/QvDHF/vx93/7f/31X+2Fwd/25Ne/+OVsY/Y/ZYd+aB2e5Hw94ElfPhT552n976D9TqMOH7e3j4snHeDhR6+f/5j55932eV7ivP9z8o24/wYohofXHDhRD6uaf4VxyC9fmf+9vvj7sQfz43T24u/dxfP9xd+Ht5/vt/VJ86Q0iNP8c2OdMG9PnFwsFQyBVvNt82PZIPXRyhCelMP/Se/nnx+vsXgZ1VPwcO9YZxrD9PNBnr1w2JA7zl85jFfWSs8/YbdPzN8vuO0Tc+EPfvuEm6pkeKWSKuxxFVrgvQLTU04HaYSZq+eLJ7jDE5yCWhvhNSi5je5tBd8vDozqYnH2geWcfOe90CtZpzGw16tHsXcu6o9hryT2zoWVuIwzfBSXg397185xGfLNWXfOuBNB3xDaymeI/ijI7IKXyvPKBBM+kfl+ZI4+aqfgUBoxP/IjMhut1JOA4CoZ5mf/EplNFDK4yJuLHkZmSOUVMutLZD6RpB0y60tk1p/I/K2R2e+QOcZHkXl++g8js3LmYfQNj6AvtO/JWUgIFNGDZV6hr+CfS+yVlLcgnQjGnenfEXulcVbH4A3+nH7jiL1gaUEzvh6BD2pO1/58sDe4J1hQzWhHPDvHDYFNEE8wtzJyFkO8gxrroCXQBNoIP+SSGrsg1RNv3zCcw2vmbtRdAGwuAfgM3jcANpcAbC4B2DwKwBGGTgQRgpH4/xPP9U3Eg6SLKKOUNuD/Rbjwft8HwfBzPedzSc8rvPVDy4O2B8FJxTC4Xp7YmPcDdNjFppR7FKDnZ/8VAH0e0lD+cfB+KKRhoqd8eQ8i5a2cq8q7wVtZ3mAEb4WE/ER3X4A3ICFq1nCEoE+c2RfgbZ1wyiuLX1Lwuv/MwVtq9yQDmKKAJik/F7Edelv95HmJn2Bm/ZI+ww4bWGN4RPDw3TV9dqDZT4JjPUSwJ4u5C7ztJXifLH4H3vYSvO0leNtHwRvHwdAR9EDzqsYThvUmPEYtqR4SiwhGX4Dj+7AbEOmNdnCHYfgfgW42clheLSmsdO4Cgu4H7rhPKphHgfsk3fEwcO8E+Z3gHMUj4KziHfHmjwTJvJFTWGthyOEL/NnHMt4HyXAhwb+xc2xKdmfB4x2jlhArq54sS9OVmhvAfUjDRPskHWt1pQlnkHcPKLtLUHaXoOwuQfmEJu1A2X2C8k8NylKO5LKUu/SyDMK/gGV4Fz/82NO//lubnpuU4+AUXEcIgLTgFGysOPn8UDSt4lMwvEFIKSnjXLakHFgEh+7JwrFXWhqOUZp/nteivDNDJpUcBOpLEJngK89izlINpYnuyeNVOZ1WW/g4J58fCuIBHiBPcK3XgU9n69khdpjryzo6/faZeLIXWv/w47///j9OTk6bN//27WOHtX7zr/2bf23ui9pLC9O91RZMP3EsgNirJDu8dyr1L2uFgfqiNm9rM+Dj9VdfZ+fvVDbavi/PpZm8Kdtak3B4GRjBH//mP/3tP/xv83dlIcatrOL1X7offtwFlN+xpJ07rV9pP5f0j//p1//tnx9d061e4o5FsX/69s0dVZQ+vlrWZgDt09xsST+AZgtlnnwybtZXwXWWDH5Ejg+ffz4MiDFPJxof5B6FPIyR1fie5Z+TVYSh0FgtGZcUZw/XO9VXCiAH7239M2cXcjPhW2Dg5JObKzkqHpz2J/RZ7p0thzd7slpojlU++XjY78o+smtOAm0yHKjonryGE39VRnHce2yQB29V/HMC6NHcKyvR3ruV0V1t5R5xlLBvVij5G3C9yRh23zDmxDk5LVYy5p7fMIdv3JM3sodvnOSJDt9wh2/cw+P8/hv2njcPh2/c8+bx8I173py4uPvKPa8u5eEr97y7PBy7u+fl5eHc3T1vLw8H7+56/cPJu4sM4V55eBH80GEH9xYQpp3knzna89b2C4PAC81f+81z2FGbI77PWa3p/7n62viK/+9e3poTwj8jH7xp+w01tXcphDl84x1B5A9MGjdcP/mAvPrARZBCmosohdyJmT35CDnrqG39esp6K7t5gLKqoaUTIXn+gD199t0Ekleqb1xN+odYrTux5S8Z5PEvt5jB+3kv73HfL/tlCda67L/7qyvq+/bCT/jYtnD5yMLtYeF6tvD//evWPY867ddt71w4L5ofC9/VvPmXebuPiztU6FF5/g0U2r/WynsV2n8LffU7wXcv61vu0VblzhTyhfC8Y007mfYvK9HvckIvFhXvlVe/yavfyatcA2O//uULU+1fJwn+7790hwSuvMNa40sHrriG/t6y2BcvEcT2EjtPmr2Hzy+x36GfaSX8RUDfhneu4IHKevn+r/z5pEn+RIrx1eGMrRFeyC/RlpNi6V1K5aT4bF+/f/KMXf3+3FLvq0RPlr6rEt1O62dTJRpee1QvFmeElBpr4/xZ4+7B2Vc1ozEEh7VFC+HQ37R+6ruXsCqK6hfQZ/hxs1x6Avpqk9JnizURILXJ6V+6/yrNMtd5tQlrcE9QSXl3v+F+yQdjGy+XfBJz3q9Ziv+q1PWi4RY+4WvuXt6yt65hXyzsZ6v+2fYz/NT29Y7+iJf29bOl4k+vpeKr7Ku+tK/60r7qS/tqLu2r+bSvfwb2dQf7+xJk4d6E/Z9VI8U7QP+uFTzQmCHf/5U/G9D/k+rlOCK/jCIorawNLJU7KRLbtX9cIr+5RH5zifwnMf59BfGjyP9Hbf+4xn42fcAhl9gCL8VdyefX7R8hwlN3EL4Aaf2mxXQfrDvlYBv2Vc4MW79lG35OfRrvsA13reCBvg/5/q/82diGP6lWkaNtAFIHDhoXgQU0J8i/6y65tA320jbYS9vgLm2De9Q2/DELma9Ng/DWrtVsnmWvZ93Fb69OgTWAP8AyOHvmWfz8y6z3ZiHuyqydezsP8zPoEPlpjcFdHSfy/V/5NAZzY/DRm1S+yhyceDL7vpZLc3BSLrEzB/7SHPhPc/Bnbg7ilu6IuwwNExuTdEfUr7X97h/QaleVZdeJjW/8wEnF5FYWfV/aVW3V0fflXVXcEO+uLIIWowjwReL4ZN6KGNDxOmB+nGnp/wgRx+MKvnu0+GIs1zuE7TBJ8kLY5if1KWyfwnansO1qxVScMemdsN3bEXX4Abf/Afv2D9xdCLn/Ab//gfATgH/Yg//FG3yC/6c+fpU+7isMzSzg+VOA/6fs/CnIjt5FRfQosf2GWK7lvuH2gpk8guV639GrL6zRI1iu90TeXmzRXVg+6jvsSbnlKyi/qu/4WnW8LFD5VMfvo457Hu8uZO0uKP+UtU9ZO5G1HY3XHMT0zaHf7X/ggpc8BP1+/wMX2vIQ9O9p/DRn8An9n+r4jdRxz+L9hTp+K+j/FJ0/BdExexJvZ9WQX4nkZk/i7bQ34OuQ3OxJfLgQ/keQ3OxJfLiwRfcg+R2lensov6tW76CP95R37vTxnlrDnTqeFTK+Uym/exnYO1X2uxf5vUMi91Q/foOozadEfkrk10nk3iGIF6Gah8zI3iGIFznXh8zI3iGIF4bwITOydwjChSH8NCOfSvvTK+3ebbhKZX0zM/IpYH82AmZ3zoURF6nMR6yClfsfuJDgR6yC3TkX5qoS5xGrYHfOhZMX3su1Vbir1PtgFe6o9T7o7D0VoXudvaNUfe/qn9U+vlNpv2/p2Ds19nvXBL5DGvfjhdRXB5I+pfFTGr9GGu0efC8Y80PmY+dUGHMRo3/IfPj9D1wYwIfMx76ZWV54LZ/m41Nhf1qF3bdPqgtx/2bm41O6/jyky+29CXsR9XzEHLi9N3FVrfOIOdjfIGCmE4e+0hzsx7m6K4t5R4zpnlahQ9b5nl6hr9HYu5qdPlX2w6js3p8wF/J4R4TpUx4/5fGr5HHvUYSLeNFDJmTvUcQLB/ohE7L3KK5Sfw+ZkL1HcVV59WlCPlX2p1bZw8WTF4m/b2ZCPsXrz0S8/M6psPNpq19nEbzc/8BFhOZei6C93n5g51RIq2e/oL05a8/X/s3x+9q/OX5fb3MCLi5f0rsrve64nUpv93TdexGUDhdXiOj9KIJ7LqbRu8u65moZDmpJiYTyvUNzjh366/fdiXLM7nvR23VZVp7sStzuRzzp5dNx7Is5GbmpdyJ6gpl6A1l7MjzHSPcSKF5M3H9k3v7FyIH9Gj/wPRV6s1An19i9jQiMj9+2eV96Hl9d1nF+2fJu9Mz87y9GoByHgNyNYGZfg4qdmAVevg+CmScs6+Qi0K8EMOk558Y//znRoOPFg1EE+wXw3sC8PaQpw/ZL/dZNhXtIe/JBO+FsfImqlxD3ngKGGcS940qrA8SdlHzsIW4eJN5DnDk53z3EnT1lB3HzYvRPiLsD4u7FiD2m7cvIo395p+gHxLQjK5uFGr4LpkmoeVRa/QSsTOJfoxfKvrhb7w1MC05bEEWr3oTBzTd6ApNWEOkoz29IPUKa5QUu6vnzuy9cQtp72j0mkOZPbm68hLSTjd4gzZ7MiTtA2hn32yDt5J6RA6TNLcAnpP1UkKb3kBY+PqSZA6TNovnfE9LkiZH+ekhT6vm25zMKtYc0KaOR/mQI3Wsos/IZLM/QcgvdPgm8iZYhvrhh+RLJ3nGNwBTJ3qGZByQ72a09kp0xrx2SneHhDsnOnrJDMvOJZN8VyeweyV5eS/gBkWx/X9F85tn3RLKT2w+/HskctDKeX9A+Q7IQvjic9wGaiPLtz78ENO3fuop5CmgXva6XgHYyAP8S0E7o5h7QTt56D2hnT9kB2tlTdoA2x/9PQPupAG2XZY1BfHxACwdAm+WdvyOgmTND//WApp19M7r1GtDkK8B5G9DCBWS+ADTl7VnOboZlF8H9Syy7SC6cYtlZzH6HZWc+5A7LzsJiOyw7e8oOy9wnln1XLIt7LHt5w/vHwzJ7yAZMq/K/I5btc1nfFsugCPKd5EzIL7H6O7FMuzsDZ1+wzMF7XPOh9wPae+oEZoB2kUo4BbQzKNoB2lm2YAM0e50KOJtmswe0eZjxE9B+IkDbN33GoD4+oB1SAWZWY/L9AO0nczZDiP6dzqbT8u3cwRHPJInfnUgmwztYWbwI3l+C2EXy4AzE1FlMfgdiZ/GwHYjdEfw/e8oOxMIniH1XENsH/9c7JD44iB2C/9O64O8FYkGIk5uNvhrEeHHS2/GslyBGn1TKI2l6A8RkMF65Nz9/hDLvtXsPlL3jApYplF1kD06h7IxJ7aDsLEGwg7I7ov9nT9lBWfyEsu8KZfvo/zof74ND2TH6P2tT/W5QZuJpPdLXYZn3Fmbl/nIzYBmoIdRL8+q4E+/qgGUhAi+NUG/9whHLjLPmZXHaJaBdRO8vAe0ie3AKaGdB+R2gnYX2d4B2R/T/7CMboO2uJ/sEtO8BaIfov/34gHaM/v/ROgCkfJJei7PE2dcBmoXDqPW7PEwBgIpvx9j2gAb3VZ8VFxyRzBqlnHkRirtEsq9sDPAPNgaclQ7vkey6MeDkTt0Dkl03Bpxco/iJZD8Vkh1i/x+/E8AdY/9/tE4AqZ84sc+eBH+/CsmUA86oi8j8EcnoMsZ4fx5TGnhbeIm3qNwe0JSyFoL4DjfzKzsA/IMdACfD6A9Ydt0BcJbS2WPZdQeA/+wA+K5Y5g5h/4/fAeCOYf8/WgeAMk9Emp+kA0BYKVVUzt2NZeBkErqo36yC3WGZFPi0t/Y+N1M8RQeENd69XNIlon1lA0B4sAHgbJ93iCavGwDcdQ7AXDcA+M8GgO+LaIccwMdvAHDHHMAfrQHARo4sjmcJ/q9q1IwWnp0Debob0gSnGmjOTX7r9psDpnkHCAqXucw1PmjxuvLdaPaVTQDhwSaAMyOzR7PrJgB3nQY4beLcodlnE8D3RbNDGuDjNwG4QxrA/tGaAKLnCHfvf4q5GZyYEjWzmm+5ggc0884Gq2V4u4t813Y+5uPcgWcsShNOvZ+dfWUPQHiwB0Bd9wCczQ7Z49l1FsBc9wCcuOefeHYHnmnrIMtPVtOb2An1O9BtnxOIH7Mj4LDefU5ATO+z+YCLjodFT8N/H27R+wlSWPTUz/94i5aHRU+p/Mdb9D6iIsXUYn+8RevDoqetOR9v0eaw6GkN/sdbtD0selpn+/EW7Q6LntbVfbxF+8OipxU0H2/R4bDon4dF9PGw6J+HRQzisOifh0UM8rDon4dFDAeLKH8eFjHsLaKY3th716J318edJxN2L0F/2DirY/DGnBeFPPxa5vBaPw+bGexh0T8PmxncYdE/D5sZ/GHRPw+bGQ5eZPh52Mxw8CLDz8NmxoMXOR1N/wEXffAip3fafsBFq4Pr+/OwmfFgM6cXC3zARR8sYvx5WMR4sIjTm6Y/4KIPFnF6LcQHXPTBIsaHLeJVBuIFBbwjJfLwG+3NJSe/f/gjiIcFf8xe6t2CrRCHBT/UN/mkg/Au+i81SPOE/VFo9OHP/BsPv5I8vNLH7J86LFgdFvwx+yMOC9aHBX/MMujDgs1hwR+z1vGwYHtY8McsZTos2B0W/DGrFQ4L3htL/UFHkh0WfLCFH3Tu0GHBB1v4QeeK7BcsD7bwg84QOCz4YOk+aKfwYcEHS/dBOwEPCz5Yug/a8HNY8MHSfdCq/sOCD5bugxbtHhZ8sHQftC7vsOCDpfv4pTZWHixd/PiWTh4sXfz4lk4dLF38+JZOHSxd/PiWTh0sXfz4lk4dLF38+JZOHSxd/PiWTh0sXfz4lk4dLF38+JZO7S2dER/T0u3usrRqb+m8finDvMjy5BdVHEtapGUGY617N/6ko3d/A+vJB8LbH9hdsRrckzJBi5N68+u7VSMv4/NRnlSRv3lvqRBCCiVC0Po9LYbXd6pyUVoae9Lqc7koFyyE8T3jceS25U8crA1LvLsG7R1itOcf3rwkTO8QI81L8p4MpOlajE6vuzsTq3vv4DsIWhTeq5MJZHdJWvBaRvuYpEkOLbhsdni3nHlOUjkbXX6xJN4QEaU8u/L3HjnTEvTkgbvSrRYHOXtJau6WMwhNiE49QeJO7mo4ytnJHWRvyNld96K9ljM7b3G7R86CI6C5h+RMagKaftc1kHfImQ8uKH3Wevj2khSkxDt5Nf7wXMyc98J68wicaXkQs5e8451iJp80+eyVmJ3eD3UuZW9fVfVKuvTuFofHpOtkyMc9wiXFNwaxVbiMOjF3dwiX9We3qt8tXA9h2N4x8/al6/s+4bLhSYdrCDu9qudKti6Gp74WMXNyDdDdIiYeYj/PMhbNeyZy3Stj6iGpX0XMi/ieuTgTEduNxX+HiOmDiD3M6p9FzD1BbMwcZF7J2PH2lCvxurjK5ZV47a+Ke0i8hH7IGK3iFd277ka4V7zk2eXJd8hXOHude8XrEeHahz1gob9OuFZOfqdtnNxmcSVgF/drvBSw4OPXCRj+8zB+4T/6PV3RdwoYKOGJm3otYEHfbNyjEubkvffdH2TMHmTsq3h+iOEpauEu/cnZRQMX8nV138EL+QpezIfy3yte7nbByQPiBX/kXQMr7xMv7+NDbiSkS6krSnghW+Ix4+gOsvVV5N468QSBsfcRsBeT39+Wrcsx9EfZkkbZ8HiQgriFTX0Uu8hB9XtuQrtPuKyOZ1O8LqXLOCHOlOU++WIF6yPytY8B+1cFje+RL4fnPjnj78Su2TTuN4Xsej74UcisNFF9DcEPTvkzjn4lZKxmtVe3S71fyACKpzHTKyHDGblTRnmPkDlvws52vEPIDnH7V/WE7xAyIzkbVY5Y+IWQTQclvylk1zObd0Lmn2AUsNMn4+TvEjIZo9QPIllYh39947C+92AKXjwWBgOsa3UKg/cImRU4hoeE7BDVf1Xwd7+QAZGM0U/xHhh7Nbn2LeG6Y4zuTrjCE4EuyK8wk/jFqMxDcCHhGwt/uxv42wkXHhz0GZO6EC68ENzPq7DvG8IF43Eb/fs+2TKHSP6rQrz7ZctgV4VmFOw6jn82SvQNEbtnuukmYnA1FGTsZJDwPRJmsafeiIc4NW2J4mzBbythAHyayIfMNimvE8q95xKio4StQcVHeJg5BPFflcndLWFGG7YYPBFq7sgVnQ14PJex+8ZNbkImFRteolEP+5JgPVLjEY+ABlgPzLM8k9AHhczB6RbBPBQK09DpKO3jPMx4/LoNj2SKzCGY/6qO7V4hcwE+pBHiyaqTGahHHDsZuveGjJ0NAXyn5OgolPaPpfSciN5Ri76p5Ci/EvhHRNkr8nf1cCIbP8uA5J1iwyv2htgcRkj5WUM7b3358lP3crfDLxxm40xHcux+4aF3OAyymY4/2P/CvRBueRnsl68fLo6Wr0oCrVV7Eb+npc/uJqLe/ZUxsfGkNuvdnYh2p/pPMBYuiKj/epEnA0+sf+/zh5QuHjJqzZPRLpyE2S2vFPnyaQeU8EAh2Lx49nE3hmkutM/wLsx+cPP92Lkf/y+dfJcP+wLbAIdgCW+VAX3b4rHPkp4dEtonC7fGuJMoqJabfElv6WFL+ySsMw8Jzd7gOvUun/QoNBJ+gzD+zQv1DpEJuBomhpMrVe5xHo31XurHaigYd7nZmm/nO4L5hCgeYvbKKg7VepDZQ2a0Uv4stn0QGSCX10o/ebMv1nqHyOiDyLzL1Tz4gsBeuNvqzoxP1NALntnDNJ3JuzWp+MD5MHnHrM+3hRkfo2VJ1yMBEGC0YUnXYzU39gneV6RvfC0xwToHN98/GWfkQxJjDhLzLtfxtcRAccUbk7dfSQxY01dJjJfikfNZJUaFb5wjfJYYIx+XGBu+SmL82fVRryXG+aegza7S5R0Ss09YO/0uP/CVxDgr37wV8ZXERP8wl3nGGH2WvLsDY9xZyenXSAzY3CMu5ioxytnHiq6+SIw5CfO8lhgLqxT1bs7/OwTGHQTmYfL7LDDa2beG+78UmKjlwxHKVWCsf+h4VoEx6up4HhEY+CGPZIpXgdGXd0W9LTD67BK71wIDiDFBPEZj9nll974ei1cSg8XcmZJbJQanoL8OYliA8qjEuHh15/MjEqPcQ5Urq8T404TLXRIDRT2hj68kxjv35P1D8hIO8vJVtBdegn+PSQLtOrl67E55gXP4sLxoa38CeWGtxEPxcsgL7Kt51LemvAh9tu8v5QUbH548Tuwh3zoeJOaraC/Hsd1ZOk6JCVLsK/TeLzHCACgepL3REqC+tcRo7KB/kMQ4bcVZ2fk9EmNtPCnYfikxXkvhnkzU6hHae7gpw72vl+EoMd7bGPSdwRhIDJBRqLP7hu6RGLhl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