<snapdata remixID="10203625"><project name="2.5 Lab" app="Snap! 6, https://snap.berkeley.edu" 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</thumbnail><stage name="Stage" width="480" height="360" costume="2" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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AoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQIHLFxAWmhEwHPAAAAAElFTkSuQmCC</pentrails><costumes><list id="2"><item><costume name="Night City with Street" center-x="240" center-y="180" 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" id="3"/></item><item><costume name="Night City with Street(2)" center-x="240" center-y="180" 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id="4"/></item></list></costumes><sounds><list struct="atomic" id="5"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Perimeter" idx="1" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" hidden="true" costume="0" color="80,80,80,1" pen="tip" id="10"><costumes><list struct="atomic" id="11"></list></costumes><sounds><list struct="atomic" id="12"></list></sounds><blocks></blocks><variables><variable name="a"><l>6</l></variable><variable name="b"><l>7</l></variable><variable name="c"><l>8</l></variable></variables><scripts><script x="10" y="10"><block s="receiveKey"><l><option>p</option></l><comment w="90" collapsed="false">Lab 2.5 Part 1.1 - Display perimeter of triangle given three lengths for sides a, b, c.</comment></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="show"></block><block s="doAsk"><l>Length of triangle side a?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side b?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side c&apos;?</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doSayFor"><block s="reportJoinWords"><list><l>perimeter of triangle is </l><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></list></block><l>5</l></block><block s="doIf"><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="a"/><block var="a"/></block><block s="reportProduct"><block var="b"/><block var="b"/></block></block><block s="reportProduct"><block var="c"/><block var="c"/></block></block><script><block s="doSayFor"><l>Your side lengths give a right triangle</l><l>4</l></block></script></block><block s="hide"></block></script><script x="581.9999999999994" y="25.50000000000034"><block s="receiveKey"><l><option>c</option></l><comment w="90" collapsed="false">Lab 2.5 Part 1.2 - Perform real triangle check given three lengths for sides a, b, c to determine if perimeter can be provided..</comment></block></script><script x="864.6416015625005" y="191.3333333333334"><block s="reportSum"><block var="a"/><block var="b"/></block></script><script x="788.6416015625" y="157.3333333333333"><block s="reportGreaterThan"><l></l><block var="c"/></block></script><script x="776.6416015625" y="255.3333333333333"><block s="reportAnd"><l/><block s="reportAnd"><l/><l/></block></block></script><script x="826.4375" y="294.33333333333326"><block s="reportSum"><block var="a"/><block var="c"/></block></script><script x="831.2333984375009" y="338.33333333333326"><block s="reportGreaterThan"><l></l><block var="a"/></block></script><script x="515.9999999999999" y="451.3333333333335"><block s="reportProduct"><l></l><l></l></block></script><script x="534.3333333333331" y="536.666666666667"><block s="reportEquals"><l></l><block var="c"/></block></script><script x="391" y="11.666666666666515"><block s="receiveKey"><l><option>p</option></l><comment w="90" collapsed="false">Lab 2.5 Part 1.1 - Display perimeter of triangle given three lengths for sides a, b, c.</comment></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="show"></block><block s="doAsk"><l>Length of triangle side a?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side b?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side c&apos;?</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="c"/></block><block var="b"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="c"/><block var="b"/></block><block var="a"/></block></block></block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>perimeter of triangle is </l><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></list></block><l>5</l></block></script><script><block s="doSayFor"><l>This is not a Real triangle</l><l>2</l></block></script></block><block s="hide"></block></script><script x="550.9999999999999" y="460.33333333333303"><block s="doIf"><l/><script></script></block></script><script x="880.6416015625" y="139.33333333333337"><block s="doIfElse"><l/><script></script><script></script></block></script><script x="762.4375" y="455.33333333333303"><block s="reportGreaterThan"><l></l><block var="b"/></block></script><script x="906.9999999999998" y="322.00000000000034"><block s="doIf"><l/><script></script></block></script><script x="823.2333984375" y="438.33333333333314"><block s="reportSum"><block var="c"/><block var="b"/></block></script></scripts></sprite><sprite name="Type" idx="2" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="89.25,178.5,0,1" pen="tip" id="191"><costumes><list id="192"><item><costume name="AZ pop L arm" center-x="48" center-y="140" 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oSUiyFFbKVb88tLNiuNyIobXlTSuoyaEz0JLR17l+2B+LpxrV5o7sU/f8+PCtD99/sprW0zGRdjPPFl/VJMaKI+KtSHRD6hZ7IWzW+7VgUEuSC1A2g3Agb3uuU86rUuLeoiV/9eZHHsm/lh16sF9zwA3w2AMPdHXNnXd5Y679pLGhvuzoc3fJuhBwip4FJwRonrUUvBqHIEqMx5kf3Rnk+/thJ2f7WrbHU3nXLhUmyk4gms2tTZIbiOqmNc96O355Q0xXxIyezkDjQyR1AaIistSToAVFpAkZ8vshLGrCBwFjQhDrrWSHQb7iFMDzjzZkW750+U0rX/fZsINWB6xes+a4TGPz98tjOxdWhzeLHc2dCHwbQ688jbYZh6F12Vsw3rcZI9tfQvO0+WiavgRDu1/Bjj1D8FKzwoZ0giOSbd++EVgeh3hDM4LQq2367U2TlU3PZOPpnB6LJ5FrECHJgGW5DCXVZAGWYbCCzA54xgGl3jEVYgWTD0MxXJtUmy78+s/uek2B/2Dv/INmgMcfffQz7XHzk0Obnuucc/TZXGbaLGx57E4Ud2/AgjMugtCQxtbH70EqlUPr/KNQKo7DKudRHh0CsoswaMTghi66mxMYHxnHSNlDR+8MGJV8fuMvvp839mxoTjQ2JXLNGeRSAiPjMvcTBrAsGy7lmRzP+J9uCBStAFU7CPuHK+ti7TPOv2PlHVsO1eK+lt9zQF3QCSecEP/25y+6nivtf7vMqYnew96C3Vufw8bH7sOiY85A1xEnYefqh1HatxvLVlyKybF9WP2rmxnXhwqqbM8i6LNOwYubB1mqOac7h+279sMMRDS1dKIwOTa575mV5cKuZ1IKL6famnNCXCHeD2P8M5fm0Z/IHuAZPX20bMDw7GD9pn35Mp969p677npBVkWzUqvtXLt27Z6VK1cOP/7446XXslgH4zUH1AC//uiFZxkx56u6isXze6ZLTq2MtVu3QE1k8bbPfRvDe9bhpbt+iCWnrECyazpeuP/nKBZL4CgeEKdTkNB22NsQ61yEDVv60JRtRCrGY+uOvdBjKWSb21EoTZpjuzcXRjY87VeG9iZSWhDTYrrAcxLHCQI3RTfhxQCThRKKhTI82wulZNrbObDfvejj/1p+x3veZ+3YtavsOHaxZoW7KtXaw+tWr3rimmuuOeSB+YAa4M6Lz7h0tOx+XObQ09maFB3XgRMKOHzZEWhobkLfwG4M79qJ2bPnwfFq2LF/GBUnhCTwKJYqqNbKaFr8FvQc8w4UJovYNzCJ1pY0fKeK3Xv2o7mpDWo8CcPmgvLEuJEf3GYU9m8OS5P9sm9zku/ZQuDbQeD5UiA6ghBwgmMarCibv2AhZi18E+KdCzF/8cLQsmqB5bs+IFUrldpwoy4+uWn1C1//5Be/eEgr4wNqgG98+oITE5XS93TXXcCLIk+8TfLPbRkNgV3ChOFhohJAFnxGri25YD68Wq0hP5nHkUfNw/QTz8WEMgMxKcRkvoKJooVsJonxsQEUi1VmBIEX4bggnlBQreSD0kTBIxaoYxVRq425lfGCKMia3NTSIvl2FSEEtHZNQ2vPdBRKZczozqG9JYdKzYymJRuTXjKRGM7n83e98OKLN+ZrNW7p/Pkzezpa1ZfXr9n6rnedt+1guJ8DDkVc+pELlisTgz/MNcQX5xrjgs4LcKsGLNcGJ3IwqzbyNQcuF8KsWeB8j3Wo+sfG0dOew9ve/ma4iQ7sl+ZAUVVIgY1SLUCh5iOdkDA0NABVjSOZiLOxojDkGPWQ42jkKBoECEMfnm0j5DiOMCHqC0SjqwFkiQex1bvam9HR2szmxlRFZLPEQyPj9nihODmZr+ylqZmmXIOey6Y5SeRHa5XKb1Y98Ns7PvW1rx1wyuIBPQH/9OEPnuYObLkyCKUFMV0UW5oa0BDTEJMkeJYHs2bCIl8f+rCrBnzbxtD4BGM1n/H2E9HZ24G1f3gOdvepSMw6HLxbAh8CE2WHZTbpJE2/u+BCgQXZwI8Wlr4EEbHImkRdJMqhKIpwHQe2a7J+MTGp2d8rImPUNWdS6G5rhapL2L1vANu37wqdAFDURJhNx4LGhBoSvVEUJbepuWnfUP/Azx5++MGrvva1rx1Q2soBNcAH333Waaox+S3X4RdYniUQb5PahL1dbUhoKmqmzYiymhBAdmyU8wXkR8awcE43cnO6UShW0LdlO9T5b0dywXHggxoCy2KDGAOjBbS3ZaHLEc+Tlt2xAwa4EcTJKOs0HcxzrPlOVBXiJ1qmyVqUiiJDlRUIssjmhGf3diDVmMDW3fuwp2+Y/RzRXiRFYa+NyRIMx4lOk8g5DXpsu2NUrrnzzjtvv/HGGw8Yc+KAGuCMk958ao6rfTumaAts3xF4iUiyIRsham1pZuRai+CBMGBMZ9W3kXFKmD29A2VJx9MvvgRPb0fHMe+BI2oQQpcUICAKIvqHxlnc6GrLsp1MboP1d00HZs1hEDXRzek0ESWdXkOLSjR1Yk4kEhqaMw3QNQWtzVkQhrFpx14MD01AUWUkk3GmKUENHYkXGHO6ZpgwLZs5NknkzUw6sXPrtp03Xnjeih8dqJhwQA1w/PHHn6Ib49/taIjPh8DxRH4FJ7AsRJAkNDYkoSo6o4rbAaDLAo7MBuiNC7AEFU/22xBnn4KWzmkYGx1mboOo5+Td2ekYGMbM3k4k4tTb5diwtesF0UCe47PX0cJRuyAyCPl8ig+AIomslampKgjSzheLmJwsseGOVEMckiSzWEJMapI48DwP1ZrJesgUV3iOCw3LsB3HedGo5j/2gfPOOyAV9QE1wFlnnf6e8e2bL5vZnJsh6xInKhIEUWZBkEZGaWpFVmigIg6OF2E5LhZ3NOJNWWBo3MITtQ7MPPpEdKRVDA+NMiynMakzOQLL9bB9Vx+SiSSmdeYiQYKAOCa0vqQbQT2AiPVcH6AhwA+yLEKRJGZMTuKZ4UzDZJmXritIppLshBHXiE4NzRFTcDYsi01XkggIxRMi+o7l8wECb7K3q/2Xq59ddcWll166/397Eg6oAd72vvO/vuPppz48t0ltzuSyCENaHUbEYUGTJltoV8rMv7rwxRRmH3E62jMxbNq6DdsHSjj5pGPR3ZHD8GgeJSLeppPMJ5OH3zcwgmK5hmldrWhMqEyihoIz0c1JlINQCMM0WXCmDIlclKJKSOgaZLYZSE3Fh1Ez2ILHEjozUOBH0zKiKLH3CXwfpm2zUySLMiRJYr9jeHgYduA72VSy4Pv289u37/jZ5z/1if+VysoBM8Cxxx7bqCU7bti7Yc0ZmYSTmNHRBIUXmZ4PfRFelKNZLlnAUKGCfRM+Fiw5EguPOBaCqmPt+jUoj47gxOOORndXK8YLJYxNFtCQiCEZ11iArRgm9vYPs9HUrpYsNIX8PNHNow7YlHAHuTjavbTbafdSy1Int8UFcB2bDe/FdB0yTdZwdH4onaV9IrD38Gm6xvOYuAfJ3LDJegDVSgWVUhmKLPuO7xiWFz7jFIf+5ZJLLvkf40sHzAAnnnjafFHNXbd9y3NHWaWCMq29Ge3pOCTaWSQRIElwQg79o5MYqvBIZTpxzDHLMX3mdHhciLVr18MxbSw/6jB0dbaiUq1hZHQC8ZiGVEJnO50Wrn94FMVqDW25LJoaExBEjg3qmQbpBkVZEPknMsDUyZAlBXqCuKOUrzoMCldVFaLAMakC+g+5O56MQUPeFLhpgKPumui0EA3GMIgK6SHwXHiOEdiBOuI5xs0XnX/uv/9PmzsHzAAf+NAnjhocM3/Qt+2ZNxWG94laLAWSFtBkYi1HBdFkuYxyxUVL11LMmT0TPb1daO/phWEb2LhxI3MFRx1OBmhmGcjwyDhLDdMNCbZTya1UDAP7hodBi9rdmmUBmdycbUaLRieCyXOQkAeJegg8RElhmRgVYpIYMt0gkeICLThHWSwltdHi04Mm7OnnKTCzFxDZiyp2w2DzaZoiwDSqmCxYlmG5L8DIf+iTn/zI7v9JPDhgBvj3b/7gnZu3D39968sPzp7o3yWosThbMJ9WlebYPQ+2VUWmeR6WLT8N82Z1wvQdNLW0sYxk2/Yd7MgfvnQJenpaQTjS4MAo+065bJotJGU8ZIjBsXEGKTTn0uhuy7JBeJp2p53KFpFcHsfBIeWsIICm61AVDbxABuJYFiSwxaaATZpD0TKQC6LpGapVyJDsOXpPjkShAlRqVaYvEdclVKpVlGtGUKr4fT2t2W+d89aTbnxdDXDxJV/4qBJv+vRzv7+3d9+ODTw1TWjRqJqk4Os6JrhQxEmnXYSjjj8WrlvGyPg4mnItGBkbxe59eyHxIpYuXoxp09rZkR8cGmFMhmwmzaZeCDeiYE47cf/QENuhM6d1sBhhGDb7/gyaoDNAaiisR+AwY6haFIhpNpgo7JFUTcg+Hy02fdboZ8CCMJsxDiNBKBJ/oj5DsVSEriqs+UNuqlwxw1LVrXKh82D/rqc+euWV1/9FcsGfM9ABOwGXXXbt+0cmzS89s+qXs4Z2b+ATyVQkE0C7LAxQLRUwrfdIXPiRf0UqG8PQ4B6Uq1UkEg0YGOrH0MgwRF7CsjctYTGAWM+jY+OwTAupZByqprITEo2dBhgZG0fVsJhAH/H+p3e1IZ2IsXSXag+yAp0+z/GiOkSMdCU02v3k++ufjYxKJiPciE4H7XoWkJnLo6KOUlcBtu2iUCohSfGIGYhDrVzFRMHy1Li0JdsofPHct779vy15dsAM8NXLv/fm7bvGr1r38kOL8/3bFD1GAVJis7u1SglGxcB7L/giTn7b21CpFtG/bw9CknHgeezbv4/1BagSXbJ4Edpam9giFYpFZgAKmLIkQdMUVlnTBGS1VkWpUkOxXMboeAFzZnazwqwpmwHJGkT6HLTDo11Oy6rIMjMEe4N6/TBVNNAiTwVt+ky0MOQ2OdKjkBV4Hu34KsOV6JgkkwkWF/YOjAexmDYphsbdF73/Hz7z3x3wOGAGOPvss7Oc1Pnd9WufOcuo9ac0XhRkSeFsp4ZivoC5sw/DRz5zOdLNWVRKE9i0ZRPiyRQcx8LA0ABqFYMVRIcftgwtrRmWoZRLFXhuwIIm+W0SbCJogOAMKrLGCnls3LydVckL58+CwFGL0kOCKm6V6IrRVD2dAuIMUZ7flE0jnYyzUTB6noquKV0alpKSCwojt0RPcILIXB3VD6VSGfl8EY2NDewk0M8PDudDz/MdXRde5q3CRz/4wQ/+t6YsD5gByL9ddNFnj3nssYf+bWxs55HpRCzu2qbgWhZmzjwM51/yebR2tWBidAzDY4OYLBTR3t6Jyfw4RsdGYFs2RF7GkUcchta2DDv+nksuxIeqkRgHj4GxCUZFbEwlYTk+nnj2OezbN4h4LIaq42LRgvkM5VQJg3IDlknVrBpbfDKCbVoQZBUnHrcMuiLB9alWiDKfSMQpcj1UyJFrIgtIDLpQmWEHB4bZhujobIoUt8IQk5NVWE4tjMdjfc1J/dunn3rif0vq5oAagL7IySeffMLODev/LV8sHKXpGW35MWfirHNWoKWzBbv3bsOLzz+DsdFxLF52BJqbm7B/YD9KhSKDEQSOx/IjlqGzu50tAAViWqBUIo4XN27FfQ//AeecfjwWz5uGJ55ey+bAsgSwxWN4YeNWmDQo7PtIJmJYtmQ+Dl84i2kMlWu1KIgWSnh53VYsWzqPpbZUsNWlhF6FtBmaWq8FyCLUl6ABcWJc7N87iGwui3hCYVAKuayq4aNmW2E6rlTNavGRrRvXXPzXmH5/GowPuAHoza/4+hWf371t72fHjFjmuBNOxNzZHRge6ceGzevx7Konkcu14ZjjjoekCMz/12oG86cyL+LY5UeivbONpZD04RJxnfUQrr/919jdN4yTjz0MLbkkuIDHmxbOxkShgKGxSWzcvgekpEvop2Xa4EUJHW05nHrcUszr7YLp2BifKGDdKzuwZMEsJGIRKMgKN3YCKE5EEjb0Z+aeRAmyIrNKmCrgsbFJZMQupL4AACAASURBVDINzB2SWhf9vGH58F2T6h2PE/itkuR98Z1nnfXb15qSHnADrFixIn3Kme/4rsBL78znK8mGxjTDcQb6B7F79zb07dmHru5eLFi4AF7gYWBwgIlrUKMlqSXw5mOXI51tgGEZ0BQV6VQST720Dr948BkWOztbsjhp+WIsnDeTVcaUKY2O57F1bz/6hsehqAqbnHcsBzXLgq7pOP3E5Th62RwMDI0wAxyxdAHiusJcHEuSqeql2oFmC1hjJ4JPBFLj5Wm2gGN9hULJYP3rREJn2RipclkOVdCAyNuhpiUmJ0ZH7rrown/4l9c68HHADfCNb3xjic8lrrE990iErpZqyMCgUaJyDVs2rGMiGd3dvZg+YzoM08Dw8CA7yrbnoiXThGOOXg49LsO2LJBIK4XRW+59EDv3jrCq+sglc3H04fMZrs+EWR0Po+NFrH5lC3btG2EB2HMslq1wvASL5gJiGlacfhxE3sfql17BssXzWX+A0lPWl63DEWQAhi2x7IfQ0agSDkMah3VQKFhQFBHJVByObbPeARmA6gQxMCljcizHerFaGb/kny5+bczvA26Am266bkYYxm+omd4xbuCqvs+hXK2xfu7+XXuhJpPo6Z6Gjs5uFIt5jE2Mvio1PK2zA0uXLmUpqOe7bAJm575B3HT3g4jJGs4+cTm6uptRKhcR13W0NDcxN/Di+q148oW1KJUNaAw3opRThKbGWGAl6Hl6exOOWzYXO3fvx8wZ05jQH9UJRBqgxSYZhFfVd0nKRpLqxqFsyGfC34WihVhcRSymwTYNKFoMhhWwEyMJVOk7IS8J+zIp/ZozTj7hB6/FDR1wA3z84x/PHH/8iTdZNn+qbVt6yAmYKBawfs1L8Dxq+8XQ1d2JVGMDxsbGUCgV2HHXlRhmz5yOGTN6meQYQTBxXcUDTz6Hx5/ZgGMWz8e7zjwBhUoJ+VIRzU1pNKQa8MzLm7DqubUYmyigIaZj1vROFA0TIxMFxDSdSVnSVCSBgscsm8/SzNmzelhaSXEmgqEp1YwQTzIoNWPo70gSjYo/qmWqlRpzQYSs0img4lLRYzBMn7koVQEqlWooy1rVs2uPbt2w+iNXXHHF5F8zwgE3AABt5S/v+YEgJN5dLllJRdMwMTmJHVu3IZZKQxJEFsiovTg8NoJqrcIMkE6kMa2nB23tLQBH2Q/HVK5++otHUC5bOP+c05DNpLB3YBiWZcH0HPQNjmDrzkEYVQMkaXn2W47Gmxb2YnhiHKvX7sCO/lHWzaLpGRLwbmvKore9GYvnzYi0QslNkf6QR30KQm0pBaVGPEHcVEHQ5L3E/H5+oohC0WCwNuAjFotB1TXUTGqZclAloFat0KiUryrxTaJof/adZ5312OthAPXee++9KpZIv69cNhspW6D0j2a34skG6LoEic3qWiiWC7AJnw9CJkHQ3NSMTDbN2oqiCOwZGMLt969CUtFx3NFLMTwyikwyiXhCx4NPr8bI2ARbCCHkce4px+HIw+bA9R02sG2YNp5+eROeXrsFItOO85BuSOKIRXOxYHYPLNthBRejrPhBHfMhJNRhhV+0+4WocoaPsdEC05yjBg+lyE25RtbAL9McmshD5AJWLduOFcbjjWOV4vhPLzzvXV94PQzA3XHHbV9IZ9s/Xq1W27xAQiFfjipKUUI8ThqfISyDtP//uAj0RZPxOFINCdYBoxPw1Msb8NCTa7B84TwIModa1cL7zzkFm3bvxZ2/+T1bQPK/86dNwzmnHQvHJ0AuZC6CesAbtu7Gygf/wLInAuG62lpwxOK5mDeri7Gm6YRRsCe3RHAHa+T4DnMvgiAxQ1CLkugtA4NECuDZa+n9m5oI65JQMRzIIg9FiCBr27WponNC33uuNLb/ok984hN/kQp/MFwQHnrod+91fOGrlmnNqBkBT2OkAuXTAs/6sEx02yHCVJSBsIKLi57TSJyVkM/Awz2/ewp7+8Zw3jvegpc3b8f8aT04atkc3Hrfo1i7ZTfD9z3LxfvPOQOL5nZhYrLEXI5Kvd6kijWbtuPeB55ByEea0bOndWLRzB5M62pmKST1fSkDi8dj8KiB43msRUnuijAggrHpQ9qmib59Y2wT+V6AhrSOxlQMvKjAdDwmj8yHHqsfyLVGR0rYm4pL3z7zlL8MUx8UAzz22G9Prhq4qliy5/u+I/FCjIYdIcuk+UNDFQH7whToyADUAKHqU9dFpgGqq5QiOvjZfY+iXPOwbMkcbNm2Bxe961SWIf3w9l8jX6yx9qbCCXj7acchlVSRaWhg2Y0i83ACF0+9/Ar+8OI2lsM3NTZgXm8n2qiH0NEE23XZ/QGaprMTV61U2XAfQ0RDMF4RGY3AOsOoYV//OFyHTpeCTDoGPaYAggLL8SCTlwpclrJygozAc0I/5MpGpfDgL+645ZKHHnqo/F+5ooNigGuv/c6cbHPv1aWyd6ymKTFGRwgpq4l6sCSgQTuPAhxlIxQEKR1UVAEyKaKoGgzbwh33P4GhiRJ7fvnCuTj/3JOwfc9+3Hj3gwyPVzSFFWpvP+lobNiyHeNlEzOmtbGg2zc0jNFCGY7jwzAtnLBsIRQhRFO2AZ1tWZTKNQYzxxPxyBXZVDtEjSOCH6iDFt1F4KJYLGJgMA/D8NjEfWMj0VgkhILImkRkAC70WHUchDysaglBwLscH6znw/LH3/+e9790SA1Av+w737/h4lxLzxcQ+t2O5XLEtUnEVXgkIenS+BAZQGTHlnwnBV5VrZ8ATWMN+Xt+s4rRUPqHRnH+O07FYQt7sWHHHtxyz6Ns7JRohrFYAh9+1xlQ5BA//NmvsaN/hLEuCL5OpRJMoLUjl8a5Jx+OzVt2YFpvNxpTOusha7r6KuWE/DzFJDJKLB5jFTUFVccyUSyWMTBYgOMFaG/PstkFgs6pB02nl+K071rMJdHQOJ0YJwiDmCINJlTx2rNOO+GqQ26Ay7973dFdbZ0/FngsqFZdxjwjLQdqlrMplnoDnQmtuj5r9WmqyNBHOgF7BwbxyJMvIdecBR/weNupR7LO176hMfzk7ocwni9HdENVx9knHYWTj1mAXXsH8dgf1mLvwBBrzPCyjMZUHGccuxgt2SSef3kb5s2exjIsghioycMwIOolM4FXjzXip1wjBWPPNjE+msfufRNQNBmd7U2sZqAUlAzAUljOY8otJCJLhqHBcNOyQklSqpYx+dBDv/rxxStX/vkhkIPigsjaV1714/NamjP/LgjKTMvxuEZin4kCI1hNMRBo19MXoP+xL6UIkBWFAWADQ2PYuGUvC4oLZ/Wik8hYHIfJYhnX3/YAE+JbMq+XNeXzpSqOXDIfs3vbGKZEvB/C7Q3LRS4bZxOV/SOT2LhlH5bMnYZUMsbSzAj3ifYmuUQyBlXArCFDEAQVa66Bgf5xbN85zPoULS3UqxAYpYX2EWFInO8wTElW9aivHPiwKhV4AeepmrJOCiqfPPfcc184qC3J//zml3/zh5d29rR/Ogj5Tmp9ZRqpSR8wHJ+sThkRPSgg0/UjkkyELZ51n8g1UY93+84BZLNJTJ/WxlJE6njlS2Wseu4VzOjpQGNDDCOj49iwvQ8xVce5Zx7L+KcRpAyYhgEv8Bl1pX9kApu3DeKYZfPYa0jAj7HhqNlPRjNrLIhSBsb4QWzkyWUnYP0rezCRr2LG9C6WRlN/QpQlNiCoySJCj5r/gKRoUT3BgaW3BHYn44nB0sTwjRe+79yvHzIDhGHIXX7lj77e3dXyYT8Mm2KxJBPMIPDLsqN+KlWP9EkN02UUQ8pcmAGICkILQC7BoQlIGTylm67HOJucyGPj1j7WFaPMqas5Azfw8MrWPcg2NmDx/F4GPVMrUuQD5NnkjYWaaaBUMnHY4jmsRogu0SBDEaBmRb+LZhKkiEpJlTJlReVCHk88vYH1AYiRR68neiXdT0NxjBo7nmXRPAIEiWKABFEWmFulJlMYwnCs0lPF0f0f/vSnPz34n41wUFwQGeAb37r+8s725g+FPJoaGhoZOEYD1K4Xwb2iSGw0HtWqxdI+Sk9VmWckXp4nBhXqVSgRpKJWY1//GKOjFypV7OwbZtrQ7zj9GMzpbWezYI8/uw6KqrMsaGg8j+amFFQBkAQJqQYNk4UKpne2sR5D1AeIGvy2S/MHHOOQsjSeXcNE/85h3bqNWLe5DwsWzkUmFWdtU2JX0MUQVDxydGNHGEDWdMYfos8vSkTo5eC5Dk1uEua9pSERfuGtp5/+/zTtD4oBaPG++a0fXtra2vFpcHJHLqtzhDZSKR8Jmkc7j9qA1RrRv2lXUfXKQ1LkCIUkumBEcmP+mholxVIVI2N5jE+WMJovYWffELsd79gjF+MdJx/JFvinKx9DpUaFFK0QMLu7DR2tWTQmNVRrxKjLIBGLsc9BnCFSUSHwjXY9pZb1/gxEUYZplPHr3zwGTU9j1uxecFzADCDJ0YVwJAZLcYJSWSL2UmbG8wS1iNGtfmGASrkIWdLGyqXRWz584Xn/DzRx0Axw9dXXvzuRbv6qyEuzkilJoGMbXTVFWUdEhqWyvlQ1GFRAw9Z0Smh3TV3swbB5Yq3VeTvkcojZkIzreGXHXvzqoWcZdXF4soh3nHI0Dl80A7969AWs2boXDUlCKg1UagZmd7bhxKPnM+IuGYAGNWoGXfQQMjCOThc15yl9JQYFFYcEOa9bvw4PP/ocjjpyOZrJ1XlOhJzK9BlDUsxhcwqJRJxdl0jJhCyrLLD/8VpFEx4Hmw/wUnVs4J8/8pF/XPunbuigGeCWW245EmLq+xyEparCSbFE4lUpedr5lBFRS7ZMF6lxPKtgKS7QsAT9OxuyqDOVCZOhHUanhtJEN/Tx0rpt2LJ9H3q721CuVjCtux1zprVhT/84Hvj9alRqFsNo5k/vxElHzMfOgX4MjRZwyjGHMWia5MzYzRsisd48tmtJ6oBSSGI9BJ6D2+/8JQolB28+bjlicY0tPGVrtGh0Wyt9nmQqam0SW0PT4xAlmRnUd11wIEpLGNpe4Op6fE9+rO+WC9/z7qsZuld/HDQD/PvnPtfWPW/pj9VY/GQ+9FU9lmSuhL7glAGoSi1VTJb1kEHIL1PaGe34CJ8n3IjSUsr5a6aJnXsGMTZRZNMuiqbCNh00ZxMQVQX7Rybh2h727htgOnHtLVnM7Myhp6cFT61ejxfW78BhC+agLZdDd0eG7XizjgfR7yLf35hKsZpl69ZNWPmLh9He2Yu5c6azuTYmCpuIMTSU4g9tGIJDiIMqqyri8WTELeICGhYktpcr8HypVCoOSKG/xqxMrrz44osfOSQnoKenR/3XL1/2g6am1vcEvpuQFSLRkkuJLtuMQC+PjRgRDEGpIqVvtCjM7/ORQWhiZaJQxkSxgkrVYnk+AmoZcjBNF9M6W9DRlsXufUMYzZfBhzwWzOpk1evCOb0oFAsYmihgx55BDI1O4k0LZrH4MnN6B6OvEAYUktCTLLHYkEgmYZhVPLXqKWx4ZS+mTZ/B7iim3J7SBuIb0QFVFRUxXWHGoJ9lRV3IhQRN6KrscCJXGNjf318YHV49Mdj3wObVz7606s9cDHHQTsCKFSu008489zuxeOz9oiAkKQawyUZqgFMPlmFCxN10maugVSd0mRgHHFEHOZ4FPAreW3f2YXf/CDNAd1sTWjIp7BoYxpI5s+EHDiu6KNXUY7QoUYZTLhmY3tOMhqTG5oH3DY2jUKziuKMWo1qtwKdbrlgRFkDTaPfqLKshd1QuFfDC8y9iT38Bjek0mpuy9cY7uUhKNaNYRSdFU2ljkdd3SdLasxwvv3vn7r3j/Xv/IITVX0MU11177bURcfXPPA6aAS6++GL9yKNP+a6qyefJspQkchOlZq4fMhiZFti0XTbbRQUW6TxQoaZpMsuK6O/oSw4MTWDf4Ai7gLOroxXNuUYUy1X8/vkNOPuU5WyAo1AosYyDjKdKEjZs24vJYhXTu5qRjCvMnQ2PT2B4uICli2bD8Qjzn5p+ofgSuUYC+CgO2EYFGzZuxpbtw0g2NqCttZnxU9lFQSwWUcBWICpyGAiCKwaGWRwbruzf1T9gWbVHed66/9prr934p77+dTHAEctPujoW198jiWKKXBBBELTrKE+mh2G4rw7TUTwgF6SqRB2PCjHibxLvnxYwmdBYgUOuiUaVfvfEi1i2eC4623NQBI7xRtlIEr033Z5BTGoS7wiigqqvfwSFoonZM9pZAaVpMdYgYgUfQdNEXazDE0Ypj+07dmLLjhG0dnWwObJotk0PCCpxnJobEg7tVJzK8BZzcPdGqVh1N7qu/sX7n3yEkM/XfAvfQTsBANQf/ujmb3f29Jzvu3aDJKkgZQaGtUvREAXhOfXrfxkiSh8mrhHOzuPlV7ajVKphzqwezO3tYD6YMHzC4wnJ3LJzP8YnSiyPD7hoAo0WpyGVQialsvSUXAUVeDRpuZdixEQFi+f1RGku7WLifNJdM9SAYfR0sOKpMjGKXX392Lm/FDZmW4J4Unbh2r7kVmzRyoO3y5xoFrmwMiI4ZkGuWiE3WsWjT+0vvntgYMD8r3b7IXVB9C1vv/uBrysKd4nAcRlRUuEwGk50fxfl/n4wNcBBf6ZFBGKazJhwL67fzhYzP5HH/HnT2alI0cQkF42REi+IsBrq7VL/16iZGCtUkC/UUDOrbMaLag6KB2QAakG25jI48k2zWX+A+r3kTqjBT0gonTJqlZpGBeXJMZpF8zZt3VOSfdtPS0VOsQqq6hmCyvtiUpdFTZY4QRQ406GfMb3BovdSZsFh//S17934H/L8v2aMg3kCcMddv/qq7wUfiyXUHF05WOdBsUqSQRL1W69pIIIMQNUunYCKaeKxZ9YiGUsgk0pislhg870tzVlGQ2xIxrFw3jRGNaSMqq05HdUVRG+U6pRB02LGoUJvbDyPyUIZPR0tmNHbypo0sqgyA7ItwVhxPAPuakQUqBkYGhk0n/zVLUbMrMZndjVKCVXmJFHk6P0pFqiSzGIZsbsrhhnma8HueOvcy7943U9/9tcW/ZCkofRLbrn1zq8peuyjiizmFEmFTRJWlOtLUSeJXT9evwOemMqELJLrGJss46X127B00RzEYipeWLMF82Z2Y8ee/Zgzaxr2D46y4QxKBYkB3ZRJYiJfRm9nC+IJFcVCFTN7WiFrMmo1O7pnjAerH2j3Z9ON0cVvNILEpngiUVd26xLjKYnh8Mje2kN3fldokVStq7WJqe5SAceQVtooqgJCJIgNYZhWWHac/O4R+xfX/W413cJBN6O8psdBPQG33bHyMlGSL5ElMUcUjmjXRzICBEMzbQeagavfeKRTAJZEFCsGqzS7OlrYAu/eO4x5s7qx5pXtDCuiCXa6FY/GKMhAPDVOPKCjPYuNW3fBMBxM72yG5blsgibbmGAQA2NcByFmzehhZCuiNVLRRzuaMiCa+3LNEiQ1Fg7s320+8tPvi7mYLHe15ZDQRLDQRQRedgJExBRyhzQ9E6JSrtqDRfPZSTl30Q1339/3mlb/YN+gcdtdKy/jwV8sCmKzRswDL2SwLeX3ZIBoNrfORg5CJGIKBscm8MK6bTjrxKNZ5sOYygS28zxM08Ke/UOMkm46Pp57aRPaWzLINKSQIU6o7+C5tdswd0YPkjEVQ6MTLMUUeLpH0kF3e45V3rIsI5fLsOxndGyCdeC6O2gyswTXrEHRU+HundvtP/zsWqEhwUukT5HUJKgyubdo2oZu5dAVmpgkqgq5LsvvGy5v0tun/8sXrr/z8TeEAW6/8+5LBVH5lCwJXZSGun5UgDH+PaVETN2kPiwXApmGONZt2YE77n8S7znzVCyY140d+wbYCekfHENvRxuWLZzJmBGbdvRh8/Y+huHMm9WDTANd0OBh9fptjOnQ3pzF8GQeg0MTmNnbipGRCXSw0SceQyOTCAUS9ZbR3z8Kx3JxzPLFSGgcrFoZciwdbntlg/H4nddLLY2q3MVkdxSossT6xnRsYwQeCjwaEgpUXUS+WA1HRqr9Qarp6i/9+Jfff0MY4NZbb3u3pMYuEwRhliCKHEG8bPqQwCy67ZpUSdiIUBSQ6QQ8s2YjXli3A82ZNBbOnobVG7YhHlMxODqBlmwTFs2dhtGJScaG6O1qxfDYJBu2yKVTGB4tQNMlhtMQ/388X2LFHBFr84UiWluaGN90LF9kl3qm4qQVNIzmdAbTetrAw2FFmBZPh/19u8uP3PXDIAmvsbMljZRKQZcyJXYYoRB3larhBEkZkNusEHWxuLsY/uK63zz7mm9jOqgx4Iabfnp6Ip78lqRIC4gdRcPVU6M9FA8YK5mSbzYYERFkf/vks9jTPxFxOgUJh82bgaULZ+KRp17GYYvmYuuuPVi3ZQ9OOGoJTjx6MR79w8us7DniTbOx4ZWdyOYaYdRqaMpk2bT9DBp5DetD22ziMZoBoI1ArIf1W3ZCU3TMmtHFbt4gnqkaS8IJPPvZh+/Mj764Ktva3i5l4jEmEE6bRaaCjwshMwKxDFHiWRo8mi9Z+4v80+hc8OHrbr75NUniH2QD3PTmRCL9HVnk3kS0MknWXu04kQGIDUcI6ZScjGk7ePSplzC7dxo0XcR9Dz6DYw9bhCOXzcF9D/4BSxbNYYZZ9fx6zOjpxNJFM/DCS5sZ7NvVlUOtUkNjMoWaYbChEIKuCYqYZDpx7SwA10wLbU3R4De7ypx4nZQUkPB3pcS0RzU9Bi2mhbs2rck/fff1QjaVSDWlGzldihpJdF0W6UZpIo+EFjXxa1UHY4WSO1Sx1iZ651/6jevv+LNN+P/smg6qAa699uqFDZmO62RROjIIPJl2FrkayvnZOC9rC0e7kk3T+yHrozakEgxdJByIrNOUS+GFNa9g8/b9SCRjrIfQ3tqMrvYM9uwbgqZoKBkm2psa0ZRpYEWW7RHPhyiPAbbt3Y+507tQLtHAnouu9hybC56YLGIO7XwvhGma0CS66DOoXwynUgPHfOj2H9XskR3pjtZmPsbYchxUgYciCojLPOIxhSBGRvTKV+APFipbtUzuK9++66HXpKJyUA3wpS99pnvOvCN+EtO1N9uWpSixVKRGwoC3SPuBdj9rP9an0mXajZRTkpyMrr1K4KUplFKpwoorYjQQxb1QKLNuFPE0t+zah2rVYEUaGZjcGdUKNDdAp4aE/mKqxrCj1Ws3IRFPYOmCmRgYGcGOvWOQJQ4z2hqRSaeYccglqlosfPJ3d1Ve+cMv9d6WDjEZjyEuERVdZAE4ofCM60Q9C5pZrrkBRgvWHsQbrvjuPY+9pluZDqoBPvjBFbmTTj735pieONm2TS06AZEyiefXNRpYbRbxcOhBQY4KoynKCMN6w6gXS2BbVAgRekmaDrTDqS8bMF4OC+xcyKAJ1k0LQ+wbGGUkXGp5JmIJxmrbtmM/w4HmzOnCvn5q8NTQGJPRnNaRbEixDUFVbiyZCtc+//vyE7fdoHQ0pdRsphExmWO5v07NGYW4TBL7PjSTNlmuouwFY0Wkbr7+vse+/FrupTyoBjjjjDOS77vgwut1Pf4210OcOlihHy1+JDLJ5NjqXJqIpcDYaHVRDvLTbAKL+ap6g74euKd2ORmBIAgyDmM5UOeKhJcIWCOVrmj8l60FkzZmwxgiiqVIq6K1uQmjo5PgQhftzY2QNC0a0uADJNNN4c5tW4yVP7hcyMahtrc0MZ0IXRJYBpRSiclBo07RTHOh7KDk+uW8Ld734wef+iSA/3APwqEG4+j3KT+77Y5vprO5CwzTzVIzg4FwVMxE2nqR6hUblOPhUUeDDUhHsYF2MRmAyY1NSQvQD0WIxquYbyQ3w36KQc0EdUxlW5HtovqDEFUSfaXAT2wG+gx0B1mtVsbw0AAzHNFaiBovCyFSmRaMjI/ad3zviwFvVNWe1iaOxAZpWDChyUjKFJCj9yfCcaVqY6LsGUWfe3hvEP/YE088Ecm9/IXHQT0B9Htvuummj3VNm/65YqnaRXkPNa0jDIg6YHXYnC1OpAHq1ReT3BI9yN1Q4RUN0EWdMvah6y6LzRewPkNdcInBS9G2pzqDFpo9zyRoqPCLehGsuULxiPj/RgWlwjg4jkhVdOOSzThKqcZmam06d97wFa86PKh1teS4NOmgUv6vKUgpAtMfol9H7q9UM1E0YOV9btWIo1/y4JNP/tVU9KAb4IEH7ns7ePWbtu3MCTiJJwMwVxNBQexBLok5CfLrLEePnoq0eiLwa+rEMCmByBavGoPcVtRdrGs81I0TvVdEvmJqWOzPkYgHkyJjnTCXwc++60BWYyx9JYiCcKnGbBMqRsW9+9pvWqN7tsZbczkundCR0iUkVQUpVYAuRxuAEoOyaaHguHbewguGJ3/0nsdf2Pq6n4Df/GrlW2o2f1UAcZEgiQKBabSwlHJG+jxR+sm0GupqP7RgTAO0njHRzp0K0lMDFFNfLDoNUTwh/08/E+nIRcRb9q51Q0RFX6QPN0XEDXwHkyMDLPVU9ERUtDkuIw2kczkYRsm757qrnP7tm7SmbIbLJjQkNRENqoq0HrH5GJjouiwVnii7btH313TOWPjP37jhzhdfdwPcffvtR/F6/Brb45bxgS8RPYVq+alMJ0pJ6+lPXaOHFoz8f+ReoqPC2MrU1q+rmERxIxJnmpIWoOVmhC/2PpFdKD5EmBPNHkfaEFMBm50+x4JRKzJOJ42d0j9pcJCM2ZjJoloueD+/5jJndN9urSmT4Rp1GSlNArmitC5BIYoluSDPQ7lqolCz/JIfbmqbvujz3/zJnf+BgvLnjHHQXdAtN/xgXiLTfm0gqMf4jq1QKkoBl/HymbYGLUpE1I38SuTLCTWNJMOiBY40fCjI0gxx1D6kx6taD0xqjIYlosqU7X762bpbY1TIiAYRxQvGYibSLw3pUZOe3kxiLAxeivrSxNQuF0vO/TdfY2zf8HKquTnD76/xfQAAIABJREFUNcZUNOgy0pqCRlVgc8iUIZAGKunZlW03qJjh9qbew7525U9/es/rfgKoFjj9jBU3imriNMs0NUbQIl0fJrD6RzElFpAJqhajqZkpN8F8fp2eOCUvyXR96vk/i9XMgFEQZ4SuOv90yjWRIi4hpexeDVJUZ+SwevzxLIhCwFDVIIyuuhVJwrhOnU8mNL9/w6rSz6+7NhFPp6WmxjgaFRF0Eho0CRqx9gjWICmDmgHD4sOK5e7Kdi+8/Krbb//5626ACy64IHP6WWffoCixMx3b0hU9WYegafdHxRQLllNDEfVsZ2rhp7KiqeynvofZDq1XEyx+UKY0JT3DpM2o08ZmgOsCfCQaS1kQkcPYfHCkEWRZBvXCkEjEEATEJ6qynyHh8YDj0ZTLhJo5VPzOlV/lJyeryZZ0isvpCtIxibkglTE8yL3R1Vk2TAt0gdxePd17+ffu/eUtr7sB3vves7PvOOeC6yU5fqZlm7pGLoh2JKWcTOG2nvVQX5ZJxUSD01M+noqcyD/U4Yp6D7eei0aBm+l6RrSWKF5EaSrt9HryGr1fPXtlTGhRZM/RBCXPR9PuNCcWciIr3uizEChHu3ty/3bzmYdW1rZt3ZZpSKa4HAmBxyRkNBEyMXQZxB4lE/liBWWHG3Iyzd+7ZeXD/+Vs2H9IIv6alf43z0cGOP96SUqcaTuWrsWpcxX5/qnsJAqwdb49VbPUPpx6fiqjYTxRVkHUewpRFlWnt9XBPMqCIvLsVK83yp6i95yijJP/p54wpZueZzPAjsUZJt5HMskcka7YtIxZrWHjmlf8rWufLPTteDnZks7JaWpzagIyugJFjk4V6VuQWyOKfMG0J5FsvXn9cPHLa9as+YtS9wc9CF9wwTmZs84+7wZJSp5p2zU9SvWijITpddY3+FTaOZXBEL5Dr5k6IVPFFJOPqcshR2Kr0fagADyVLU35/qmAG6ngRrs0gsCjgM4M4FjsnjP6LKJARSLPgjCRbUkzwiwXUa4F4c7t20tP/epmv0Fx0y2ZRq5RpUAsIUZDJaTuEgSomgHGCw5qqJUQi9952+9e/PRfa9AfdAOQespxbz7+x6Ksn+HYti5ricg91KvgKUoIU0CnXVhnRUd4UJTFTPl6puM2VQHXIYkoQEeGfDWRYoUekb7qKBDLeqJ0MZKlqTukMIBrmfDcSOKAqekqOiS6yIEEu2nCpZKHpCVguZL3+P23Tm5+7v7G3vYOuTWZQloVEFMigJAojWUzxFjFgcOZFV5I3nvrYy98AsBfJGoddAN86Utfal+4ZMkNoqK9xTGcVxFRxgWt78gpyeBo90fSq/Q8LcoUzMAkhsk5U/ZUTycZ3hMwbX+W/bCagQnvRUGYnYBX67R6XspIcTxzUZQZmdXyq0ODJEUgKhpr2lOMsMwKbLMGPZEE5AR2bFpbuufqy8VsoxSb2d6MjKYgqdYxqxCMUDZsVFEynVogxh95ZWjkw5s3D/zFq7EOugGuvvqKGS0d069XZO1Y2/JUJRZnClNsYcgdsKzkj1TKqT8yVVvmViLfH1XKUU0w9c9XYwCLgxEkEO30un4uU0b/IzbEpAQiDIPFD99zYJlVlhRQ/4BwIEFUmHEouBqVaEo/noyBk3VMFovWHVf8m20U9qdmd7egLZVgPQGpXqnTDMForYZCwbYsXvl9v6d/4Lnnnhv7SzH0oBvgmmuumdve1XtDGHBHeb4na/FUfWdGMDNjddbFs2ltphaaTkdUIUdazix1rGs5R5LD0bTlVFct0vqM/p2p35K7ebXhH7mcqfSTUM8oA6rCtgyGC9EQCA3aURygeTXaIvnxCcZD0nUVIWlAAM6Dt11XWPPEQ9k509qE9nQSKVlgxmKBGAEqjolKybMnAzynxJs/cutvH9v5uhrg3nvvPSIU5GsRhktpFIsuYovg4KncPwLaQlYoRdnQlPuIENIIPmCNGjbJThOIkbjqlMbzH5Mhmr6M0M4pHdApEK8ODb06/BGxok3GJaKagkBCUllnAk2SiND3MTmZj7QrFAkhJ0GPJ4J1zz+Rv/2aK5XpranEjPYcGgkRJQXgeiZU8+iqrsDNu+bLuXTXpdeufOQv4kEH/QQ8/PADbzc86Ru2688lREaW1Cg4UmCsLybFANbVIvcyNSZab9Yw9ds6mBa5osgFvUroYkN1ddDtT1BPli39Sd7PDFAfnpvakQRVM04AGxqPOP+sAqeUlQcM22SIqUb6cZwANZbAZK1o/PzqrxYruzY1HTa7V8zFVYgEnzB4JUSV5pFNxyuGwoZYy4LP//iOO554XU/AXXf9/JPppu7PFMpGp6woHMEQU36d+fA/aUWyjKcunk2tRapIma9mhvljQJ5KTacaMFHVHMUIhg29alzmyF51P8z/T0Xl+kkjKJtcTjweZ23KUqXKXk/aFa7vMjFZasQTRCJKGnhFDp9+9P78b2//gbK4rSXenUkxhsQUwaxK4n6W45c8eaMQb/vsz37729fXAPesvPMLWqz5U1XTyqkq0VIiakcUECMAmqGfNIxNGFB9THQKpqDn/hTZpNHWKZwo4vZGmFK9VmbvR0hqdKdMnX1X559OgXD04qlCjyTI9Fg0AUnCfETeTSYbWAuTNgFN1dM/p8A7snN+YsS8+4ZvVcTiaHZBZzNPkDTJotGjbBgoGG6Qt4Itze3TPve9e37z0Ot5ApR77rnnKin2/3H3HnBSldf7+Hvvnblzp88WFpZelt47KCBqrCEm6peYqBgLoqLGFnsUjbE3ehMRsSJWRBEUxYKACAKKgCBI3V6ml9v+n3PO+86MCggImt9/88kHXGZn77zllOc85zmFF6UzRtDrBrkyGqRDwCfJyGPMLirY6HC5qRE1Y35LROlRzAgQ5kmEppgT4BgSsqyEnBIUnY2G8OSTj0AMioFQCOgWQb9aknm8IO4RwjYmCdUeqMYAmwcN3ZYBuYpsffr+W3XrPljgH9iuiasYhfwobI4l06w2ZtnhTHJbs/ad/vvw7DcOCsgdUx9w1lln+UddfPEsSfX90TIsLzS0iWlKSFHkJ5dOCDcVKJpEuA7VaPhCCfZDLk7loqr0s6JugBEVFpDFHABeO+ZsOPh3kQTiT0L0hBgUCHkrLBQI4YbEElGm6ymWiqfRVzlBqhLUU5JJ0ISw9+zaEX/v2fFKz9KAu02TQspXeFttZTjKalL67mbt2k94aPaCx3+3G/CvK68s6Xvq6c8yh3aiHku4nJo323AtoGUBQwv1FLTrXDqGSpdcz4ePF4GPCTeHTBP/P1JZAMHh5gpPPPkPUcTB28FzAJHcYQcNd0PYegrTMdwelByIRqMo1oS1ZOAJQWYMEsupBAuEQixSX5t6c+5jekun6evctAmOEgXzCjeqOhlhdRGrItC8dNKTz7//wO+2Aa+88uzgDPNPSJqsNzNsh8vpopAze6pBSIOK4xBtCKFUVP3nkgZwfkUEg4AdRDwIO1DkRKc4txkUSfHaACKevDGQjyzJVs9sqEVTFg2vgUQM2p5Q3yGWRKoivBZnUoKBMTLMAKFXp8oKigpZtL4y8/bzk1JarMbfq1VTCT4H5AFgouqjCdaQTNdK/sZPrd4XvvtggNwxNUFvvrNgdCSs326ZZmuHyyODkgjMUKbraqNGJ/CEwGbTHBfg8lOxHP6P+QAPS6mNlWJJeC0K6vGyZLaHgB81kajRgafbki3K88ROJHU4yAHn0BNgh13wQEGHG4SN4mB6QGSQesncPh+D6SDh+mrj7ZdmJs29W3192zWT/DDdw6JWq4ZohtWEY2ElEHqRtej2r5kzZyYOdAuO2QZAo/Y55458XLed5zEzU+APFUmgp0PMBAoZwanBdQchbKoNw+KCaCvNdKQRgyAlRrMEEA8SYh8AYyCxlipcGIJSeYx6juFv8H3BsOCOWfgdMn0Q84PcJEEYcCNAlwjeRrwX/H66KQzFRKDTB74Xi0SsxW+8kAxvXesZ1LG11MgPTYgGdmzWp+KgMx03lNCC7YZr7LJlyw44h/iYbcCDD45r3bJdz5kmk4ZItqS5VE3CEw71VoVGAyLuj6qJIA0GVzwHUcMG0K0A6cg8EwNVtLziCkU9FAKK2S9UCaP3ouKOjb4HTQnXqhDJHcIT1JJMB4GXNbGKwH8evgdNgDQWBZ47A77BWvL2/OjOL5Z5hnZt42xS4EGwEP4XNmKsPppOxZLuDxscoUsXHISgdcw24LnZM/owT/GktGH0k21bVV1QXSJ7D+2huDBZ4VaKZIRwtoCfRZlSjBLM+gM+/wtPMWxOPgIKWv6cGYGmCUNeyg0QBjegPsLBOKyYkQ+A7wOknC3ow6blbSzeSlBUgfDUNiBSsj/5cEn083dfV0/q0lRrVeQnopnEWFiHXCCViaYcK/wl7S6f+OJrB8SDjuEGzDzOdhWOT6at3pJsOyAJg1RfXGmwt0TKJY4Q4T9UpIcTBydTUE6QasIn3UHYKDg/ePp5HUGwJAh+4AsO/gN3maOovPwpHLegxMB7pjPAjuBVNpysCjAzH8MIArNY0GFMTyfR/2huzd6wdlX8rbnT5YGtCjwdS4swYYNfBk2E1cm0GU6y9S079Lzxvqee+/g39wFvvvnqmbGk9IgtSV1AfcPvh0IMNDIks2RawXwjW8z5QbwGQHciF9/jyeT1g2wmnEcx4dE+5QA4PQlOMHfk2ZHn9H2KmjgZgAN7mBkjisoFonj3JDwHclRB4TeVwjmSYNQAPY1G6lMfv/2yGYyXe7q1KJawAd0EjmiKVSdMO8HM7aVNWz/4n9lvPv2bb8Db7717TSbD/mVadktFUSSAeUGyDBxv7pqjocXSnxioibeAJ2J4GzBCQaNBzhG5nQQ/EH1FwBDUEYMLmFc1E/ADkX6pLwEpKmJkiaBD8gyZHDABeWI4NDxzKpNmBojwgWwNyJXB0GdbN3Z+s8pIfLfa1brQLcF0V/hKpQ22rz4OPIwawxV4dsqbS2+DmGN/m3CsTJA254UXnmzUuOl56aReABoOyQTIA9PocZxOwR0cOUPaACBjgRmg8BLUaMkcIQyQN3IKTjhGU+K1eOrpBqHzxiIP6YDSOFoxotCg2WI2YUQ8oeCSBjQrBvFBjjfB3yE4SCQSXIiJIA3QNALV3bq6GuPb1Z8arrodrpYBRYIJ4fDvGd1ie+qggz4Rc3h8b0ute187ZcqU/Q5zOCYbcOWoUSUnnXXWNFnznZ5KGh60/XnMNuTtcweaY7YxlBsmzIaat0UEA6ti6Dr1CqApoiINsVAorMVDz5FOugEcHeVELYQrMIICxDWnlks/gl6c3oNTGSlP0bFnDAdRo18gn0D5iswq9+42v/x8qVFk1Kut/Lbkw0KOzFKGwSoTcRaNWvG0W1m0J1V49ZIlS/ZbGTsmGwAhaLuyblN1WxueSiXcmtuHVxYgXXRkGYq9kdWMMTiRrNBc4OCEXK5AISjNhRR8UlgQSOAwWePvQzUGcsDowHGiKj/kvGgPWhCEnlIyKJwxnHw0abwkJN4DDgrcBmRRoBgsn1cMr7MsVlW+V1+94kO9MFPj7lDgkEASASQYEpk0q03HWTTmiOsu96LNddbVBypNHrMNKOvYc0ZKV06wDOCDQhmSeP2gOJudVMr5OiBDhgvAgTG06khqIGo6mo28siRRWUiBkc46haOCQypgajjbSFXEMiVV0OBnCAOiBIswIrEZRNyl28UPRrbUSbNkxJgrB5NYuKHGWP7JkpRWt8PTv2WBDIkadOTHMmlWn06zWEyGoTJvbY45rv3ss8/2O2n1mGzA5MlPdC0saT41YyqDJNNSgYqCHwk+OFxjByRjROlDOws6cNyeU/Elh+9kHS1nxyEUwVUVCQGlhc/WgjEjZjQIKDukGRw7H1eCUARxQWk6K/kXEfICYRj+HQIDwR+iAh5BFXRtLLwZ0Ui9+fGHC1Oemu3ugW2KZJy6qusoo1AT0VnKsqOm6np5xsLPoF1pvwIex2QDXnnlxRN02/GErks9M6akAAwNV5gWl04lmCPBTsA4X4ZQlCIgFFLlNjtX04UTn6OlCJwfTQmsGrc3iPFzs4U3Q1TUBLjHnSysOHRkYkCAtEiitZB/oAROlEjhVkDBRjQE4vU0DVZRXm6s/OidTEe1zt26yC+BND9IFoOIVEVthqWYFTX8wRenvvL+dYyx/erGHZMNePvtNy9JZKQ70im7neR0SGIDkJnAx5dgeMmdKBbBEbvhpiAvzBSQMrw06wPyawLU8MS7ZsBUcUvO/QtsCLLw8D0pbBUAHdweDDVRtRFY1WDjCWkVrAvh2MEJY40CZspbOrMNk+364ftY5dfLrEFNHH5NUyVQgMRsHjagPsOShh1L2trr09796GrGGNQ6f/Z11Degb9++zptuuuk/mi90STyWaqz5fIj9EOAlmifIbMAcGTA/2GgBiyCGKPMESxTgsbQoqmR5Ah+I7XDHKrB+lDjgRX/4nYQ1QdxPPiX/Z/Bn+aYjHI4j0cHZAghIOQcp4MLhIP05aOCDxmxDN63tm76qaxr/xtuhJOBOZUAZHrimNE2pCuaOxaVUWpE/apD9V7z81pLdv8kGgFbc88+/ON4bKjkvEouHQC0RYnEqsvBCO7T7A/vM6cTcADTbeDCYZcTBiUNIAtluOYa0aGXKUVd4MpY3jpb6yIjgKyIa7JIR5UqOQeGJBqSVZ8Yii8aoFDYBbyg4b17D4Nqh8P36+rpUzcaVkT6h+mKP1yOD7AFO4YARvCAwHkmwqphpJGVzXa/+w6+/9r7xy3+TDRg+fLhv9OjLpzKn/+xEOuNzqTQmBMyMQC4FuAYIpdBhhtAU0FDcKAG2CeweTz/PHXDkCThNMmc4jI0vuEBBqTQIEDLBF/DfYkQ5qvJyJp1YELqZuNq8BJrrICSIAg4B1bIV7OBRWGVFeTy1ZZneo8gIMtkpwUGiCAt6hg0WjidYTcawMhlpR9OyLg/cOWnufnsFjroJGjfuluYdug6YqRvScFM33E6XF600zmMBGEICRBScME9oFBjeo6Ithn9DbWaxoPxUi8gEbwOYFHSWvLsG2y1B79/EjYE5APA6tPuI9xDGg/3JgP1zJy0WH0wOli05XQYVXHgbK2wIqjkK8XAJCLwQPDjY3u1bwvampY6yYskL4xqROAw7CyVVyAXSOitviLKMzarTku/ZqW8tAzgiqxmd/f0HAomO9PtPTHmwrLhJ92nMVIY4ZEuD1k/wmVAkwdNhGCyZTKNaIUDAcPKpnoLzQJiCH5/CU5QzRmiB7DNsGkQkWCNAkwIxPlS8aJGwCx/sPYaK0G6aQiE+rCugY4XfRSYHTx72khEKS6EtYSDwvsAVAg4rbRDJ1KPTBi0LSzI3r11WX7h7eaBtSVBNWwwb+6BBHH4ONjyWMlhlXYJFU6m4JXne/67evGzxihU/I+oe9Rtw6aV/a9qrS7/ZWkHpYFBRVVSP4lI0xelwKjBXEo43yAPDYhHaSbVZWBiskKXSEmwU6gDjrC+QhTeZhbNnMJGycZNwCqpip3XLNjMp2zJ15nSozO1zSeB3ggGfxCRLgp8FaFksMHHBiJPKQ3qMYBE55bwtuFMIOaB+NfKL7FQShr7pViodSzfU1KV3rPuU9ffUFTQKeKUYSJ9VR1DEo2kJob5AT6mMRlgkkc4YhrLCWdx89JPPL9j204N91DfgsvPPbNVOC82ocTp7bdu2R1O9QcXrD7FgKGB7/EFbcXokp+qyHYrTqUBsrSgGwGVMVRTVoVoOp+JQZGDQAYFWDNMhZ2zbpqmbaUtPp1g40WDGGxrM6vIKu7a23BmL1itg2jTNa7g0n+Xx+iwt4HFqLp8tqw4FEAX48F7NxTQnzCkmwA7NIXbMMybDaVAsM2OlbDvNFFM3bENP6oaelBLxqJyKx+xIQ42xa98+WYlU+f4xrJsCmnHYHxxO4Ia1LPFjNAfmtiIcY5FkxkxabH1xs1Y3/XfWm8uO+QZcM3p0mx6NA5O/rao8buPajUHN62W6ZcGEbFtyuizJtAFat2VJlrDuK0kWnAJDkmRFcZhO2WGnTUvKANTAnxZwFzi5hmXZ8WhYhpHlhm3ass0kS0/LTqfDAQ4dhjvQPHjQLbZNl9sluTxOKxU3paiekWHkoM+lsWgqzcxMhkGRCGbbABsuZZrMqzhYyK1iDSdpoRgjPBkKmhrplOyUMf1j4WRK8jvS7I/d2iA+BDc4kkiiXkSLkgCKeYBDroslWW06baUymZ0tWnZ69Lbp86cd8w0oZIWBB24dNb7cZn9Z+9XXBS4MQWFUCGg4E8NMQM4IqnFcn0JBqqVg8qSD6TEIrIMslYE+ZxIUr7AOBpqhHjdMNHKTOkp+LxmvplFTh87SKcg1YE6Zi9U3NLD6SAML+v0s4PNjxJJMJ1H22Of2opQ+hrhojnhFn/+JjZiWhBGOnW5gw9oWo3AH8EhrqutQEKp313YsVEDcokg8w/Y2hFk6ZdS5Qy1erguW3vxThsRRN0GgkDLtjhue2B43zlu74ZsiH07GIK0fSoJymIwAjWnhuYgT/3c4yZilAoii06hBikYonEX+JzrjHBWdgDUReJL0DfgbSKbgdsAMGVj8kC/AfF4fS6VTeFJBdV1VuIZFXoFHlEWJHQMZNBGEYZZNpKGaDW1XxJoGPBj81CUMIDmy9o29LFToReCvpiHBdlXFmWHE4rqifZwqLbti1qwX9uTfgqO+AWcMPCMwYljbqd/URs7Yvn13oRemqMK0Id5clyszCvsi2G+0CeAJIfKAUy3E9sAZ44xhjtvkqIhUykS8ByMbgRXl6i1g53HsSSbNwtEoLrzf46MoDBafh8AcNiJAGkuaFEoJLpKAu+G/I7EYq6mpYie0b8TaBDWWScRYSffj2ODzRrH186azdNUepno8rDqcZDuqoswyUjHDcCzTmzS7YvbLC/Yd0w249qST2nXt03XK5ni8366dewtVmFfFOxKp4Y6Pp4KQXhTehe3h6ok5PJ6m7gmWAzLqstAzhY98mdB2IcwNWTOS46hII+rHMNAHlNcBlwIfgiPJccQu3CJeluGM7fz3/FH7FKc3xpIpVlVVwQa3LmCdG/tYOhpmjbsfz04ZexNbNecJVvXtV0xyeVhVNMUqUzFwXlWqp/SZ9zfvvvvbb78F1lf266jfgFvOPaVf+36Dn1i7bUefqopqL/BpIDERsICoQInabY7fyZWxeIMExOzIcua0b1HFypocztsRkISAH3BLaF+yCR28F/L7HQ50uOBX3C4Xbiw1cuSyZQG+0XtQjUK8H70pw/eorKpkvUp9rGtpkBnxCCto24P94cob2IZXZ7GazeuY7nCxXTURljBsW3ZYW1u163bPLZOef+mYO+EbTxp2XNuThz+2asO3fWPRqAr2EWBmUVin4ginf/DFyl55dJrUkkRHG048bF6umz5bQuSAHSKsUDRBbJ/+FImcyIhJ9ElmiQR1jHo0LRsQ5PxsrtVVkLb4I5BpzGPegZ41zK1vX6Sx7k2CzIjWseKynuxv4x5h61+dxXZ9/gFLSE62KxKHBkDTto11wZKW1987+43PjvkG3PLHYZ1bDhg84fON24clI2EXVpjyen3xBCPNkCOTfHHRoIhODO70hP0FMyAiKI6Q5TohhYQBAm25gjoWWnhWDMAa2HzYILD/8F4AjRDiiTQIjvcJhgVv9uNFIFExE4cCBkHvq6lihU6LDWhdwjSYY+8tYidfcAULf7eS1Wz6ktUmDFZupJjmcKTNtP05IKIzXvt5w95RN0GjRo3yDuzactKy5Wv/mownvV6vh5BJVC7nC89POJ40zkwjU5KLYYRpoVMobIowL1Sbze+aFOZBqGchzQVhBxL1gy+QwYS3gjmR1EVDDDlqGqQKGtWmOSqB2BxE/lT8J9Iv+CWD1YfD2GM8vENTVta4mG3dsZtt27GPnXJcV9asSYht3l3N6o207ZZd4YzqXfjpjvDVq1at+tlk7aO+ARCGjrv56gkbNm0/X0+m/BCrA4QgcH/U7QfTwrveRYdjju2WtT5Zqh9ZqlwhJasXxP0wQAh4s0QkBGAe15sQsmUw8Q42BFgONGqQYAbhqAXLLlvdQYtEvQgIEXFkVZRBIRLaV17ORvRox4Z2aoXT+6qYyro2djGPZLCt1SkIn02nZe4INu366N3PPDvzp+aHu5T9fftXfc899oJznqyKJP5u6GYASvGkWkUCfKLfF6MW3h1JpkbE7/RYWX4oEKngf8h04JhOnqkSTX7ipuAJRoYDOX6IiADBhL/jGHUxsBlH2ULGSvOssCiEQBFVOMWGw3PR3EvKX8RmJFNJtn3nLtajsZ/9uU8ntmFHOStp0YwFZdCLqLD3RtOmbZsR2XIvLezU7eb7p+xfS/qo34Axf/qTx1cSGL+joua8ZCwZwAl50OIDfVhQVeIFcLrVXJKMf2jBZhAfVMTkwrwIEyVyhR+ZJ26dqJ5LJC3IgmExqX5AJggnJXFdaXot+Jccp0i0m2YjAdHwzUWkBAcVErzqin2si09h3Zs1ZpbHZfscBquLZsway45G4/EKSzHXF7cb+tRj06d/eKAjfdQ3YPjw4aEBPctmfvfdrjMTsZTX7/dgBAIpP/JseG1VWHuRBaON5cJ94gagXc5CxlQsQcQyy6bjETy3z6KyJQr5QDcHBXXQfggGQKmLmxNoxODVNidQHXkTX3aRuF0kphDV6sR7UmkUkxnmSDWwE5oFmVt22ikrlWmIJeobTLbHDgU2FhS0WrR5T9WylxYsOKh26FHfgMGDBxcO7N1l9o4du0810xk3JDtwA8AJC1+KC8w74HGSDGcvU+idS4ooDkdMlIflnJKY7Q/IZa1UcKf3xVPMbBaJRHCQc8gfxA1As8KjJpCrhM3F+QUIsfHGbu5wMZ/jnCCRocM/QV0DnhfExZOJGJMzaaYBCGEbVZ2693gxkYo+v3Jnw5Zly5bttwh/zMO3ghkSAAAgAElEQVTQi0aOaBYMhmZ9v3n7cMlpam5vCAsbcPpF/E9zGYUYK9lb0XIqdEGzJwOvCtFLcCGE1+SfREQu2KSXVVuhxausqUZ6IWA/wWAQzSCRsaiMSbR34eJ5VZpT3imaoh6BrP1HDipsFEEYMHOmqr6BhAIlecsJQ4de+8iECe8fjgc96jfgwbGXle1JJad/v2338V6/T4OkJx6PoQnCfivytlknK068IGDRw9NjEcVTwA15jpHXbnPsFHLQAnaAHwPzU15ViRoQRaEQg3BY2HcRDudrUov8IkdZ4cuYFwFTBY0OAZi1VDrJqmtqmSkplt/r2tyje4/bJ0x7asHvugHjbruhrGJfxYzK2sjxLsB/0ykcrEyFccEs44vJHfGP0FBukrLmSEjMIMAjXKM4N3QzsBOGM+GIjg6z6pNsb3kF87g9rHGjYsSA8rUmaJEECEEBgaDN4+bzkecImQhPwGvVdDNg7C5jdXV1zLAkO+D1bm3TvPm901544cXfdQNuG3lWWY3qmhaPpIak9ZSGTW9STuFQJDQ4SiQvMQP4luJ5ykJFk7ZgM0Cqyrt/c7E77w8WZFxaU+If1UcjbPvOHcyneVnrFi2ZxwuqiNDfRQRdoqITX5VkSzHAzAmDCG1l3rAhngOZ25xiCTWESEM9s1IZphUW7SoM+R957pXXpvyuGzDmwnNKTcP5dLg+fGI8Uqc5NA/21orTJuxpFhvKOl6eSPHskyfFWWQtH+cX9gkTOr6JgmkNBRVYyL1V5ayytooVhYpZ00aNkf6CGnTQM8AJVwT40QgTYRpz5C0R8+daXYmjxKXVZJn5fF4cCN1Q18AKCwsrg8HQk3NeeeXh33UDWrduHerXudPshGGclk6nPUGAIgThNttyRE4XHRyYFsFS5Jeds1HoQPOiFAFiHD/iUIG4RYKslYvhYWpeJd6ColAhKwwWcF03EnWCWgMcCAgM4GQDYZgSLPplpNIiivcUFJNPohuCbasyTPjwYB2iOhJjjTzeuqDPN/XpV1+951DG2IpNOupOeMiQIQVBtzbHiCdOlVSnBqNDBOOBuPm5rBNNAnw4IYeOESiFodjlgqebgsf8EFKoIAq9ULT7EOpCtosDGmSoQbPq+lrmc7tZQaCQ6CW8tkAbRWExYUHcHAlqZLZZj+6dgKbJa+RUvWAeArxXbTTGgporHCgqmTP3xRdvgRjgUG/BUd+A888d0b6qPjbDypjHB/1uFYZwAg4ENVICvGhYA5UgOfpIx41zb7iUWR48IWw0JWrcT3A2NMEZ5EwB/cQqFwyDdjhYeXUlbggIcAjsX2BRghwMmyU69UVtgiAPLoDCRT944JWVRYDnhTAWGH8g2q25lKi/IDjvxXlvABX9kEfaHvUNOG3o0AEpwxzvUR39AsUhpwTa+okU5QH8NKHMY1Y8g6OgP8V3BCuO/wxVppDUmZ09Rvweyoyp7cnEGnDzpo03NCstqv708zUn6LrlKCosQlKXkLJEeTHsEbaY4nDyZAz1bcg0gkniPQrc6vEDIhoDhYA49LspLAlFf0mJlxYVvFMRT1y+aNGin6GeB7oRR30DRowYMcBMJae5nXIv2aHI0GiHWAxPYLIgHO9+pJPPYep8IdzsE/M8gIt7iygp/wMhYxEK8IbO0sk069yhw/yevds8/9LLb80OR9JFLZq3QMojdsmg1hyvdEEJlCOjZGryKmP55f0sNJEjFQgfAbcgBR3+iiMRKAi9W9fQMPqDDz4I/24m6LrR51+2t67hDtMy2xixDLQ+Ust/nggTqthycEuEdwLtFLRBEY0IYE6kY0RH5BgQz5BRXcuGIW1JVDts1azFbKbr91Y2lC/etmNfp5YtWrGg38fnB1BrE0AjcHoFy0KYRNEdnzV23A2IBRV4EwVv4HuInWFJcsqrOD/UDWP064sXl/8uGzDu2tHNFc09ec2GTSfqhuF3Kg6JqCJ8agWWDqm7HU0QopB5mW62AkULnIu96TWif5ewefoSzXtAfEtB7TedSjVp2vyhT9aundSxbbOFu3dVDAb+DyRjGLZyYgD8LNwKwSfKTtfg5UfKrHnjYBasE4xsCg7oNsoId9uKmXGY7NPS5m0vnzxr1o7fZQNevPvqUzY0GI+u3/ZdFzkDn8/Jna3g/XB4IVvlgtBSYMF5WS7fCHEqsVhCuAQvjAhElCucQPSTMZkC5kWSKjxe/90LP/xg9h9PGzTth63lf3d5g76SwhD+JiDrwu5m1ViEAFE2OqMzkW19xd9LdBlx6ql0ChEdBRTQeAjdSaZuru7Qo8e148ePP+Sx5kfVB8z858XXbjWUG7/d9kNL2bSBakinjmvE0WEXXdC5M5KDpkWxPlcAycbLXBUFu4SzJU2aDQb/iRGQnoGgZ3tZ2/b3zJ3/8otXXfjnSz75fMNdqs/fKqC5ZOhDpj5jKtKIJr2fxuRZvA/9FjCnCZjKttZmQ1OePaPWkGLoycyGZs2a3T573rwlv8cNkCfect0D+1LpS7d8u6UR4p0yxebZYruo+vJaMDbmQUFEQA95T01BD9cMxcELXFtM3A5ufuA/YSEzRpqljaSRSRjfdO7e99ZnX3h2yV3XXdx/weLlU5is9izSVNXhhoZxMDtA8oKJGeR4xQ3LyhzgaefJlxD8QzIBnXxR8MF8BZv7kPxlSpb9TUkweNvTb7zx3u+xAa7p/75l0ub66r9u3Lg9CAMv4YPmoFyeZfJ5MJQD5Cc52a5qwnq4vRaLI5QQKVKhwgo0auBpBkJuPMoSppmxbXl1QXHx1QsXL15/6623Btd98cG06n2RM33+QMDjcSMtFZgaOGOMZ9eiW/9HVTDuAwiXIsUt0XNGi0u+jGZjGhC6WinL/LZp8xa3zJ37wkGlKvM356iZoDPOOMN1Wlnz6WvKq8/dXV3nD7pIa41Cv5z6rUjnf8a94d2O1GDH4WoRi6N8GMX/eDH44Daw59jualosk4iztMOZlm32iaEoo5cvX74Lfv9Ffz330nXr19zpDxS1dcrAoHZSl0te3RmXE4MDsbV8iTn8nGVLCNUVkbljUqmwTCbFNEWxw6n0tn79e9/7+KTpL/zmN2D06OHNu/s6TF25bfcfwomUGwTwgIEAISJFGBSyidIesQvItGCrb94GkPYgQRTEauALxHMGhAO4HAH4mQz0Z6WSMBgiIcvyUtXlumzRp59WwyLccPnfT/jws1XjPU5Pd5dLUwDBBI6pmDkgQD/sNeMbQHRFDotg7icyd+7DsnAEyRdAc7bT6WJWKrWrrEO7Ryc9M3fyb74Bl5zaY2D3gX94/JMvN/a3bUuFKC2Toe7HbPsPj34E8IW3gCuZ8BCDnpt3MVKVi6+FqHZlG/Kgm50EV6HdFVug4vGY6tUWNCvrOOa5556Lw0+Ovfic/itXbZroUF19A6rD6QRWHJB8RUDAFdhz1pAQT/wf7vyPgwbB4BCcUcgBoCFDgh4126oMFhdMe/HVN/+TdSK/sBNHzQTddt45/Uu6lk34dM2mfulIzAnRndBkyK6iEObmRRfcnDwsRxTb6U8KB8Xfs33AedIEwHiDkiM4QZgjr8hyncflnvvOJ8sAEMPZLeedPajzzu/j0xxMHuRxOV2K15tl2YmISEAUsJk4OJSXP1FEJE+bNH8tRcGIZNgkHESdTqfqW3Vs8Zwt+W+dM2fOfqUJfrofR20Dxl18fq9GndpOWfr56v7xilqn5g9gsVs4YcgwhZQwneo8iJebmqwtxgWgxacKF283hbCQd7sTx4gkZcCzWuk001XXPm/QP3HRosVZTH7UyBEtd2zbOcNKW8N9XrfmgA3g8LMA8cRiit+FDeNZ+PkndWhBqeQ8Iagzw88B3GIkU7GSkkavVKcy/1yyZAnewF/6OmobcPPF57dv2qbF7M/XbhwUra9yOFXojgTbyadg5IV7wsRgeVugnllkNJeY4TYJaBirVVw7FMM/aEXKYGYLf0K3kiSzH8q6Nn/4mWfezLLQRo0aVbL3u++mRSOR04M+rwc696ElDTrfMYRFigqEynyKEi/UC2JWboFEBY8393HxWaHuqDqcLFLfkFS9/qW+4sIrXn755R/1ARxoI47aBtx1wTn9taB/+urdlb3CNQ2yV9OQb5M9ZVzlhOY/illfXESbKxtScCkuB2dCwEnjTpw4OYRgwsaA84V/M9JpJpmGaTjYt/36DrhjwvSnFooPfPzxx/sL3O4JtZWV56o+b8DrgvkFObtOuhDU2koN5PzG5a8Mv41oLuluZIePwq0GyB161MKxRFp1OleEQp6rX5j/1re/dPrxxh/Ki37pNcOHD3ecGArc7u/U5vIla79plmyIyl4Y+8HphySex8te3O7DmgJLToBeIqESvysHjhGdMVt65GJ8ADujSYMfzGRY0rJ0W5LW9Bww8Jpp06atyXtm6fz/O/M/u3ZWXm4YduOCIEzw4FOWski4MHXUMY8CalxBC5ncEChkQRNuDlGHgohjXq8bVYAzup5xe7WVsdrY2MXLl2/8pXU7ahsAZcirju83Q+nc6fR3Fn/kBwEYoG3kI57CvgvHh9c+GxXx0VLiAlDCSdgPt/8k2MGZFRI0RuuUIAERyzRZ3OFM2Wn986ZNS698beHCH+l0/uuKCy9ZsWbTHRmLtQVIwq3BvDCeT/C+NcGKoIKRIORmKUnZ8JngFD45D/lFUJrUWDIdYZKtZAL+gpXM47vqhRde+O1uwMknn9z4Lx3aPrvHIQ9fv/Zrl0OFgTd5J57jOCL8BDElgt9zdV5h6/M3RVxPQTlHNgP0e6EkQYYqWXCJdZ3FbZbQFOU9ZzB41U/12f455u9DVq/cOF62rV5un0/RPG68+jQkggNr3ARlZxfzAhFmMNnx67lOAczUeYAAIn7AtGOSrGtObVUg5B0z67l5vzjM+ajdAOgLa9Wm+ZzvDH3g7u93OmEaKbSlijATslWqw4o5Mby6xUNQepAfRx7ZLpqs6CoJ64mQD5rvBJUE2W4ZPSw7nK99/MUXUBL8UQQy9rKRZavXbXvKkTYGF/i9LgdQ5nmWLqIqeALRTJi1y/gXMe2JjCWipFyDDs0idmuS6iMM1JNNe01Z5/ZXPzTxR2bwgNboqPiAe086bpS7tPmdmxS57IetOxVIAmChwDER6gjNEnQjsr1igtYm2AgU96HZESwK/AF0mIRKgi8BU5SG089jdQAPYPIFs6TK0ubNZ76+cOG4nyZBfxwypCCuJGdGo9bpfo/H5wX8Xswl45EV6kmgvrQIBcQJJ8QzexsBBslTZRdcJnhmr9djmun0xsZNmt05fe7cbCBwMF9wNDZAHdu57SO9R4y44JO9NUW7vt8uaaAyDg3MyAcCqFj/EReUEEWuASRS3dw9z2sT5YgNHj4apAOiGBD7Y8yOjtxihi3Zhm5sb1ZcdP8bH3zwzE8/MAQJxW75v7uqGi5TFanYq7l5sYfGoKMaFnbMUNMefeUjpdSgQfAJp6eI+TViwpPNWDBUYKczse2SK3D/q6+++rPn2N9G/OoN+PvJJzcOlu+a1u+iC0/96Kt13rrKOuxgh0cFNRRM3TktUdhyusoCZuChKjKRgSfEY39ywdQcjZEI6UzDaUc+D7/6MFRBtmwzbpjflrVucedLby18e38fdNS5f/rn99v3/Msl2VAgxs545JlzdgMGB9zkiOOezRc5Ok2YFOFC4vwgkgqC4aqTeV1uFo40lGsFjabMnz///t8kCvrHSce1K4pmpvW65IIhby/5wB1riKIaFmlBiyE6QpmEkh/k6GSLM7nZkCL1p4l3hEyiM7fh9Csso8O8AejxtfF3yJC8ZTIsYZi6othf9h1y/DXjx0/ZbzVq7KXnXbBhzea7meJo71QdkqqCLH6OE0oqjvwrjx+EDL5sRY73q3FzKT4D/DtoSftVB6uNZ+pcLtfzr7799k0HkivO35hffQNOHjiw8bDC4KR2fzrttGfmvek302nJ7fFkBU8FEprFdbLHS0w8zbvxPOTAkiAXYkL8HvrKmI1tpuBLgIsD9hpEPKxMhsUtllIZ+6hVly6Xz507d+/+Tt7YS887de1XWx9RLKub2+1SQKkFKeqo6EuwMtElCf+nv1HClmPJ8difSy2LWgG8FnrQVKfCGqKpiMfne/G1t96CYOCgs4TJsB6Fr0l/PecWR68u/3zpnSXNmG6hHADx77ngEcdN0Jnyz4VWFm9Iti6f5V1i6xIfvIAieoqCxC5oNSUaCXW3i2zY4XCGFbd3Xn2k4YY1a9bsd1zIheed1mf7jtrJhm72LXA5VRlMEKrrEvgm7H6ODJC3OmI/8l7F83nK9qHAD88FGxCrixU5A69HZOXaQ+EHHZUN+PepJ/+lZFCfhxav+rJDpDYs+f0kVSygWwF2ke3PL87AOgoDKyal0iMREEfzhWGB4ok4Ri7g2Ol20OkxYVNU176QPzD51SVLHjzQeTrntNNKI4nwzEgic5Lb7fa4OSCHDhhpMpxwSr8864zFeBNCY/OeMcsdJVMJPkV2qSxRW5PUHNoH7mBw7Auvv/4jYY5j4oThTa/r0+m0lsNPeWL5ps2d6+oapEAwgGYjKw2cR/3OYg+iXYhjK/kMCCy4oI4ZMM9AaEPH6AerX6gjLQhW2O1iSQ7pu159B98zeerUeQe50PIZJw1/OBaJ/cO0rEYwrpxUsSj6wVuHCWJu8bPPyid00MZzHEv0FPP2WSr0uFiirj4d0/XPnF7vVe+/f/BJqkfNBD1y/t8u9nZodfc7y9e0ySQTDAi5pPlDCriiuJHffZLNfPPLjtmSI+k7g8wN+JAEVLv4sGahmo6jyU2DxQ1DzzBrTc+uXa6d/dzLXx7Mol55/jmjNmzZcZctKWWqQ4bBNjQoiGM/+VO4BUuO49I5P5CPzgo1FWYz8HtMdbGqvXsz6YyxSpakq1esWfP1L1n4o2GC1DvO/ssjpX27X/jG+8uK3DKpIGKhhDMbhI2lumturi9qMPOih3AN1OcLQk6MKU4H0k0yeppOKNeRgJARxfMADkimE0yWP8w4HP9YsR9RvPwFuOu6MQPf/3jFJNth9S5wuB2y5iGsKU8lBZ9PUCV/snq56I3T5vllgWd2gTyz08H27d1nSMxaXVLQ6Ko3Fi9ef8w3YMyIP7QsjKSmuwf3Gb58wya32yQxwqw08Y/YD5wFnR3URrcjN0NApPskugHfB1ElMk+8gYOHsfDvabhhhlFT3Cg01xkovmX+/Pk/k4XMX4Cbb7653ScffjjTTieOLw4EXHBi4QBkSV/czgvGBiZ73NQAJVJM7SaCWC6UhqeGXgHoS6uuqjZNxbHh1D+edtN//vPAR8d8A645vmO/xsUdx1vd2vRfs3a9auu4pOQkeT1ARCzYc8JDTGGCRBTE3QQRZ0HdnJ9+INwKPWhohkC8HmeLgZwZKIPa29u27/DACy+/vF9h1PwFGD58eLHbNKbWJZNnej0eL1Bn8mN8ei0GornpHBwhEXTIHKrODxP2kAEk7cFmxJpw1FYdyrZePTreP3Hm3GeP+QbcfMqg47scN/TJb6Ox3us/X+NwuDQq+XF6CS1s3uxH0A7lbaoYpubrRXOZAcxOke4Bc72opRV8ilDJhZ/R07AxpmnI9tc9Ona7+akXX/zglz4sUIjOG3n6w5W76/5hmFYRdM6L0bcUeuUHo/QfyIyjbCwL/iFAwqUTqEBjs0AgwBKJFKuormSyg5UrTJn26ao1kA0LWHi/j/erfcC4v55+ZpehJz7w7uo1XTev3+woKijArBC+YAQ5cfiFaSGxbcFIw2kZIuHhMACGfbyzHuu9mAXl5j5m6SSg029ZGcm2v2jWpHjs/Hc/+EWHB8904+WjLl+9fsttumm21hRJhmhIVNgo++acpCxCm6tdC2IA3RN6LoDWIYqCGxCNxlhdXQPoh9YpTvXlDz777MYDydaL3fjVG/DQn0/9U6tTTn74tQ9XdNr1/Q6pKBTEITdYaxXzH3lGCf8NoSl8xNxwHd4Ml22IJtOF5Ube+ZLh2j4QsQjTBuYonTETTlX9wOP3X7n4ECnhd469/LgPv/hqIlOUnkHw5ZqGM42JxU2XgOYEEHNPNGtTLsaRUYRScuotAJNAu1JtXQNL6TqTnXZEsdR5H3722bXHfgMuueSqFn273PrKO0ta1lbXSaFgAB+TwC1OQ4eTgtEM3QihASdOG9Va+Sx3rrSOBXcwV1i2JLuP8jJ8kUCj08FYvSfge7kmErvuYBNL8+/+v2++ov3KZWtnxiVpcIFPcSkSjCfkyReP8TGBzI+Msr83J3UgxifCxoEiI2TCVTW1DJ7WsKyEP+he5NLMSxYsWB49mGn8VTdgzJgxHj/TJ3dq2+rsBUs/DmXSBhaoqYZLDdPwldFBV5804Cjupi/x7/BhaGoG4D7EdCO+j3CGVCgn1SxaLAm6YSy2u0mLFhNeX3Dwocn5CzBkSPeCoLtwajKSPlOSmR/m3IuoRpgV0UgoijG067Qpgh4pzBB8G/QwwD/V1NQyBSSXbTvjLvCu6NOz1+iHnpz6M7ni/Of5VRtw12039tYrKic3CoT6fbHzBzWRSDPiFeQsKejx4HhYiUbQktIV1/7hVHF4+FzsLbFkMoVJnFgYeDswa7AgaMZws+BNrC2tW3S46/nXXnntEBxw9iUXjhxxXeXumhvTstxCtgzJ7XLzQQ05vJ/EnIQYCK8NcEZHfqc4vAY2IA6z5BsiTJZspsqyqajuTV27drp3/IxZrx6zG3DrtZdeVBpP354OBdt/+s1WBbg2Tk7AgsWj1iHS+BdlSe5TuQwNx4Zweh41TcM1AGkDcNY0NY/PnFFknM+CxRzbYimoyjO25oSBg697ZPr0Lw5nA+64+rKTP1v79WMmM7q7bEXRXDDjhqv6CskCHn4SNJ67rdlbwUNWSZFw/llDQxg3QfN4iHtqSvtUv3fygoULD4hPiaD3cJ79R7fnhlHn3Ni7cenVu1xay8UfLFc8MGHO60bVc9RpE7N8UZ0KKkpklij2prdCZfQ89jTgPkDxgO8hFMFDVWxF0nWmahozIAkLR+NeTVvcqHHjsb+kyfPTD3j96NGdv9q4cbqtZwb5HA5VdgNXSDSeCd6SwIREQx/nuAoaMX9+alV1srraOuya9/q85K5t1qD6A88ufPfdg/YN/yoTdN+1l/xfc9V736q6+g5ff71ZDnq9TNVcWPcVKlWC7oG7Laac8jiabgc1b6PDNg2ass2pilij5aNIYEPAhMGHTUEOICsVRQHfU28ufv9nNeBfOlEXXji0tGK7Povp1omqU3EDNI1jFHnwkBXo4KdEyOQI4kC2yscngcMhqautx8/sdruhY5KZUjquMO3t6obwVevWrTs2A50fvOTskwobtZmwfPfurrt/2C35PB4kPVFnvNDkIbNCvcF0AyAEFQwJMSsSNgduzo/mvnD8B4E5wNtlBee6m5ZlqZKypUu3zuMmz3lu/i8t+E//ffjwXiGf7XsqGs+crng0H0LTWd04KjmSqaQcRgj/iYUXZRTUt+Y6E1VV1VgbAIDPBW2zkpROOpRPWrZqe8mBikS/1gSxW08ccFHrE0+7Y+n6jWW1e/cp0BOQYxRzmreoOoGmvg79AibNFQZfAc3VOPma2lbB/PBQO3sL4CGzvQCIgFogNa+7ZOXL7r26jh3/1Jx1h7sBXbp0UXu1Ln2ivDr8d0lxFGpuFWu92RZVzgnC9IXfDEEUFtUx0TEDNxIG/cAGoEK7280cugEjDfUIY18O6tfrygnTZm040DP+KhP0xN/Pu0Tu2fnOxe8va5uIxCQfFGKgMY+PDsRQMw9uwNPO2WQQkmJ3O26Awkx8aB19RZYSjj3GkENQlz0uEIo+OWI+p7Job8MPY9at++GA1/tgG3Pp38+6edt3e65zKUozBQS8nbAJefQTXpYkPIsaAYXfEr3MsAkw5hwUFGtq6/BgaZrG0qkU0OUtl1vd3LdP338/NmX6G8dkA16+5apLNtnOuz/+/MvWQBH0ce69CN+IMUDanBQ65nQgwASRCCql8qAnIQQ0RCEW2Wc8REXeDoSGusGcPv/eYEnjyfPnz3/ocE+/eP2N11560Yrlq+/yqJ52gIfAMAcx9lyYGlHRgwCAggfeYI67QfNk3G4vjLRi0XgMZxoAJRNNaSple0PBcn/AP/PlNxcesGHjiG8AcG1GNGs6rjbkG/PZ2g0lIY8nO5Iqi3AiIiqTiCpnkWEZkWt4wucQWtE4V0ZA13mi2TlpSXpUh2lZLrdrY7+BA2/77xMT3z3SDbju8gvP+nTFuvt9Hq2zR9MUDB3zIIg8ZI5HcwQIUnGJyqpYBXOorLKyAm8IzK5Bk4l4l8U0vzPsUbR5ry9aes2BCvRHvAHXXTiyY7uCwok7mDlk/cbt7pCqSjD1CBc0xymgeysmoYpeALwRpF4lWj7p50Tikys5CljABVwefB8lbSrS8pZtSi9/5sXXtx/pBtx81agTPvt8/eOW0+oZ8oYcLtXFqTREPSSsJ8daEGJNwhZBbxjgP1CtAwAOfh6iNERtDYMpQPjyOROapb1Tnc5ceaBi0RFvwP1XXHByi649Hn7v8xU96qvqnW5V42tN8KyoguWDVqJbBr6HjdVc6RDNE7e5KDuTVTYkBjOYBrjeMFRH1bQ65nE8v2jRh4ely/PTjbrnjiu7vf/Bmim2rA8MedwuRYIJTzlh8RyKyxl8OJYgBxxCjgIZcE1tDTYjwmwCgt0pcYPZXA5F1jVfaE2/vj1uuufhJz7f32E54g2YMnrUOUqnDve+ueDdzqZhK34QRsXBzIL1zNFCrmILH0iIpeJkDIQnKPlBXTlKFPDnM3oKixwUaeRCUMsGDNT8vm2rVvfMnvfGIbeC7u+DnzF0aCNTUabptn2GIjEPlFKhjiTUt8QtztUr+NRuriGNtEubsZoaiH6AOAZQCeczYQc6zCjQLNPl2NLJ5793wp0sv78AACAASURBVOtv7ZcwcMQbMOuqC/+yyx984P2PV3dUbVsuKAiRk+RUdME6xnjfJJ02BOm4AjkAdPCFpUYxRpZ/AxFQbq6gFAixNXympG5BpvbVkKGDr31wwpRVR2p+4Odg6Gifli0e3VFbP8rIpAv90FCSX2YUHT28Mx6BaPH5ANdyOhEyCYfD6HhpXibvtIGcRZKZpmqsIR77ocjve+j195fOOKo3YO5tV43cEEk8sGr91jJgJwR8pMsPRxk2gmJqPgueJzXwADi0jY8nx//mvkBApDhxCR0yRUdgWz3YUJFhkZSdlFXXR4FAYMzChQv3y4A7nE25ccz5V327dc+/kolUa4ciySqcasSCBBzBxWI5hZGqYlSrhgiorqEe68CwAeQ3CMxTVQ1HZMVjMZZOG1WBRiVPL3x34V1HbZQhnJ6L+vcYt8MyLl/79ZYSj0tjGthATtMQkl+oTs6dMpomPv8R67wc/4G/i5sAsAMMQ0aRV1lGBFRTXYi3J+JxUF9sUEP+l95+exFUmg6pDfRgG3L7Nf84/utNOyZEY5meMrMcENOL0iPIH4jxJVk4hTOiwfwAXA4jsSDzx2w4K/YkYzQEPgH+XZWUsM/jnvf6B0uBqvizoc5HZIKuPH1Q6w6tOkz5zrKHbdm20+dzOHGOoojbyQFTAUVsQJZQxedJwmnBRIwLo2LKD0M40TmbDKIemMQK5U1I5tKRKNO8wfKCooLJc1999YHDOekHeu2VF41stmdf9Rw9nhkq25ZL1ugG0IITPVIkYHCjKU6QkJ3XEG5AprZTdVHyyBNMmJ0MutJwGGM1dUCtSagF2vvxVGL0smVran76LEe0AbdcemHH9u3bzVi+ev2g2mjUBQwGlJEROjJ5DQz5M+JxJC22BZG2P+p4ctBRKFFBEgM3BU4jnCTk/6ShAS5jaz7/d93K2v/nsZkzD0ud9kAb0Lgx8/btetJkmdnnpgzDr8GgUPADgq+aJyoowFKIfuD5IfrBWoDmytYywBHDPEuI2JLJBEtGG5ilyRlN861sVtpkzOzn5285Khsw457bOyUd8tPvLvl4gNvrcajggPgceAFgCbqHkAejwQ1AKwQ6CXVIYhjKww3RCQkbAKYLMRWUAZCZlUqDvEDGdtrrWrdqfcPUZ57fb0h3uLdi5MiRimTa9yUjdaOTyWQjmKxE4Sd/qLw8AFnS3PaHwxEWT8SQ/wqILYrBwjhMzAVcDHxJONrAkqkEM2WnwWRr/XF9+t74+JQZnxyVDZh8ww1nV5vx+z/9amNHj6bKgP9QJEMzwsRIKar1WqhmBdIyokgPrwXoFv7EEh+Pv2FT4CZAgQNkp+FPMGupVMrWXN6wqrneM6qS1769ZtnPrvLhLr54/diLRl6zZfPOm5iqtoJRxtgnABgUL8wIRgfcVPhscNDq6uvRxICdR4l7WHwn0ByduAnwuWKxCAYTlmVbqsq+HzRo6AMPPDF+zq/egDGnDS31hROPqn16nrl+684g+H9hvwUH1AnND3maPwQ9EBwBpwuHLoNz5gaQHDSHK1DNyolOHfj2oIEaSUumw2KbO3Vpd9eUp+YeENg6kk24YtS5Z36z9YcH/e5AV8k2FLq5BKELjSLRoA00mkg4wpLJJPUocOY2ZMCq28UUyYG3FpjcEFxAFAfOOuhVKwIFxTOfm/8GqOpy9hE97WH7gGt79/i/0k7t7i4vLOq4bcNmFVpzZEjB8+Z/iXAU6BoYVsKwexTOps4X4o1CbgDDE4iKTiaMyo8up4qnCx4ulUpAc2pM9XjerarffsWaNdsPWRLyUDbkkgsu6LJj+3fTfZo2UFJM1bRg04l9IZYHFh6gBwg5GyIgCUqRDzwrfEYIQ0XfAvivaCyK6C3OrrEV5nJIMcvhWLj1izVXbKur+5Gm6GFvwL0nnHBV2bl/vGXRqnUtd27eIgeDfrSDKCGAOgucxcYn4cFpykCJkZce6SZwCif3wCjqxJW0RNULrnQaus9TaVuS7R+6d+/xyMSnZk8/lEU9nNf0bds2WFrSaIbs8ZyR0lN+h0OVstkv15KgKIexSCTKMkYGCy9ArXFDBASdoKoTDxOcfrgdIJ0Pa6G6nLgxhmzpqUh6Va9eXS9/fPLMzfnPd9gbcN+wITe1+csf//X2h5822VdZxYLQ+s/ZAzSxjjTU0OGi44XiPEU8gPljGZL3jlH8z5uloc0HM0qSCwCBbd22bSOZAvbbl4P797zqvskzD4n9djgbAK+9+Nxzb0vFo9fUhyPNZCwWCfNAvcNIkU+mcBqrKMgA7g/4l+zk0sec+R2Jw/RUGJ0IGTwAfCazHZalMOeW7t273fPAYxNfOeINAB5Q4ZdfTm9z9mlnf7x+k6+upp47SkHnoIUjPg+ZFnS2fKYXlSqp6iWG84gNgNga5MRoyA8UQQxmyaat63J1gdf36hdLlvxrz2FoMh/OJkx+6M4/L/1o9f31dfWdIIl3clUtSMaQhZ3J4LgSiOAwO3e5mBdsPhaf6AxjzmPQzGMsHikw3duFxswChrfirHQ41TmvL1p0Rz5f9LBuwF3/+PtfW1jKv6UBnTsvXfaFIx1NYl8UylLyyXXI+4HFR6eaQz0BJ8l2ygvnK5qkAVl0wjUmIVWUNmOMxSIx6BTbMGLEX266ddydv0j1PpxFz3/tU+Pv7/Hp+8un/lBZ2d8FLBPUFHIwCK9102CRaBQ3wQn+yQVVL6gDkK8gWRsijQErAvwdHC7owoQMHtYFSLvJdCbm1VzvlLZtO/bpp5+uE7//kDfg1FNP9Za55McHd+r8f9VF/sIFCxZLAbeXeUF/B3g9IJydyfUFg8mhgQkg5aBj3I8hG6+QYUjKYWtwuvDhSFIyO4jZNnQzZrvU91gT5dJl8w9tKtGRbMLo0X9vHJAc07fs2HeqEY14nB4v8kXBn8UScQgEEHzzAOeHkwPIfPKMgUszg2oWRHpo/0EckLe+onB5Sk87XernLdq1u2LijBlZMZFD3oCrr766yK6vmnZ8WdszK1TFu2DhB8yneRCphE4WWDj4RTDMnhBQMXeRIAcLNoDLDcDDg53ETheMJBwoPYkbAASsDDjflO1S1V1lnTpOmPz0M08eycIexs+4br7qkomVlQ1/La+uCsGBAKeKnZl6BsNhOPmkqk5BBkWTXNhVBtIYQSgYTPAJ3iJrhgNoWpZhO9R1w4YOuv6Ou+9bftg3YOjQoY06NWs8a1jLZmfU+z3OBR98xkD8yKHQA4kGumQKaCOQ7cLC0+Q8Mj1kpqghmoousPhEV6QrDNAzcoFgZm9DJK3K0tqz/vrXq6+66aavDmMxj+ild91w1d0Ve2uu+G5feakG/WNOZ1ZiTZDJsp06mEByEianVwK8LuiV8BlwgiAfrQtsEEM2LdlStwzp3//uOx58MEtXPOQb0K6xr6T/gGHP9vf6hwW6lLnf+2q9pMdTzOdxc0wH4nvigZIEGNh/wnyIaMWFuzkNHTYBrjWcfNGQgf0CksTSlmWb6Ux1QSAw79X33vvX4UykOKLVZ4xNffS+P6z+YsMju8vLu6lOpxOH/HAWH1XyqEMyN4NMUOWh5g03n1Bd8GNwGAUUQ/ILNkuk00yTnXuat2gyfurs5x4/7BtwzTWj2lTuabi5V0GguM2A3mct+nilK1wbZsGAlwtoEBsOpASE1IChc9Itp6egxeQ6O+DEIGICMRSAdDHcYxBx6CyRzphuVf369FNO+tdN4/6z9EgX9XB+buTIkb6mIe2J3bvLzwknMyHJshSYwkHdkqIbj/swPuIKoyC8zXTL4dCB2QFoBusDPDqCzYnH48zrD4ZdLu2N195660oBTR/yDbjo6rOLlFqlY3B35ciuI0689pP1m5V4Q4T5vW4WTcTR9qMdRK4PmCByzNjolq0k5UYPQqKFLDn+bwC6wYdJGhb0EcSCoeCiYpdrzJw33zwi3s/hLL547QN33XzCl1+ufzimJ3oahuJy2qADyLVDs9RK0p4mqAVPFJoqEGwinwYMPn4DeESYToOobIplMkrG7wt+Nah3z2tvf+ih1fDTh7wB8OK/tW17ZVEmc1+ni88rXvNDOcvEKDGB5AOgBHCsAs8neWFSQEFqCu/zBR9AHe9EA6FrSz4AijFJw7SdurFrQL9+kx6aOjV7VY9kQY/kZ66/8uK7dm/fe0V9IlWqyLYM0RkuFIfYYXHpG9QwLhqa4BbA54CDRQ198NkIdoHcB/umDdty2PbeRsXF015YsOARqJAd8gac3733H+Sd3z96wtWX9FLbt2NL3/sYjwDMV08mUiSeCr8MtXyIlphtwOCN0GjjOSVRNLmBI8Y0Hp0eY9F4VNc8ytpBfQZcfd/jE/PF945kPQ/7Z8bdPLbXl6u/nZpIJft5fV4nio2IdqTsu9H3qGOfbjm8DOoBYoOI+aejb0Awz2QI0kmKWdekoPFLttd/8/z585OHtAHNmzd3n2Dok/ueMuzcPpef73/jpbfluoo6ZtgWi0Th9IP91xHzwWmm8DQ8i8T6MIp2UHWM5OxJiRDgW0FBhw+UTKUst0uLak7n2yu+2XjFvn379iu8cdireng/oJ59xomTY+H0SJtZQZdLE40zvFWKHyIoLvHpILAJ4NPg88CtRn/AO4OED4FbD12fQV+gIeDxvvTR2rU37dmz59A2YMTAge2bR8PPnPvwXQNWrN3gXLdiDfP6/JjhQYYIvBhsqIY4X0wphT8xaUGuB2n9ZKjjHaMfqD6BveSQLmSRhq5bTYqKf+jQof3D942fuN8R4Ie3lkf26uuvvOjSdeu23K7adlvbIctQdiRzSc5YwdGMPCrioiIoiU+Cl7gOACSaMBCOU/HhECowAM6pVjYqKX16/dYt90Bf2y/egBtvHNuiYd5bNzbv0f1vfa8cVTJ7xhzZBaMAHU6WTKUx7AQPD7ZfwLKk70N8f4iKSGKMRprja/ifxMOngkzSMGyfS025NPeqbt16XHXPgw/+CDU8sqU8sp+65/YxnZYtWz3Llt0DfC7mlCVQaCGHS+Ku3AFnR+xy0VcxWNQEDIyaDGGB0Q/CsDgGN9/c3qZtl3umPPX0c4fihF0XNA6OK5K0C3qOvbS0SpGcy5Z8zIoKCjHGT6ZTXLQ6jaYE6RnA8zdRxJQPcEvjuD/ILqGBD04/ieMRhxIeEPyG5nHbwUCgnDnVp158BccB/m5fZ511vN/NfJMrKur/pChS0Ov1YuCZY/mRV87K5kA0x4s48BqwClR8og3AcBYiIhezJMPaXNqk9Lann3sFpdUOegNuP/vMDnZF5YxTb7hqcMrtUmdMnCVVVzewxo1LMBOMA/iEdh/Ya6Q0DjcCHgD8AfgGsP3QDA30EmFuqIeYFh9uAXCKNI/HqKxpWNe/d+9rHpww4VeRro7Gzt1/x42Xfv7xyjtjut5GdakSPD/dAbq1KOLHScQYxcF/84FyeibN2RRgbh24AViEcjhN2ck2NS5o9O9nXpz31i9uwJTRF5/TesjA+/bpyU6LXn9PBqKRBpqbGHJBqxC3/YLjo5OuD9wO2H0IyWCgs8etUSQgpOdxJDvQWBjC2Y0LQnZDIhGpqY+865Hlq9/57DMouv6uXzddcdmwHTt2TYzpme6WnpFdTqKfkPmhSjG1zdIcS8r8YWQjadoJCRzgj8JnhGqaZdiWU3NtKivrcMcT06bh4OeD3oCV775016pvt145a/bLpWBcmpaWYJoNMDNsQjweZam0gZCtaC9CJwXwsupibrfGAFMRjdg4NFMsK0/Q/IEgsw3Trqqo3NanT5//PjpjxtzfdeX5L7/usvOH7SuveSKZTvcyTFOBWQXYLM6ne1BewOXOwOwiCpDiUmvUkgU1DpDvhBuC2tIZ3Q4ECr4fMGDAv28ZNw65ogfcgOHDh/suOf/sCc8989K5P1RWBYuh9AhtRtBOymgaKZTncFIth2UVRUIMXFPdyBzGEBRxkdxcLlGIgeMfCgbh2tr1VbV6Jp1ZMWDgkEsfmjb+iCnnR3Pj/n39lcO3fbfjEd2yeqdN04EOFSc+8WlOPCIS8AokYhANiiMGU/rgAOKoLD5xL2EYLOhxl5cUNpoy+ZlnoX3VOuAGjBx5WqERtyZ/v3nHnwKNCnyghgtxLHQoUjcLJFt8p4GQBE7YSV2M8HdqxgN4WckNT+PsMnggv8+Hhe6a2lrbpblrVVl58bUlSwB4+0WlwaO50Ad6r//eeUO/b9ZsHJ9hcn/V51EziQRLJZPUwpYnmSDCTuptzg0BgnoAml4+NwfOaNpIMZdbbdAs5+svvbPoOqg5HewGhBTGJlmZzJ8Vp9PvkIm5AL8E/88phQKqRSwHwCiI8XFGC5cqQPCNPiZRF4H1BjC2zGIx4Hs6zJSR2NK+dftxU5+Ze9Cu8t9i4cXvGDNqRMvKPeGnG6LxYcWNm6g+r5vF4wmWTqaoT4DDKLABOEQU8yD6ApARCvJCjw7l+yExA/kdw4w5LfZetWFcAU0bB/MBjrP/eOYjmXT6ItPMFIEaLrIXTIKZha4nZnpiMCcWosHhkqQAEXCp6C46YcgpqUjtdjgctp7W43o6taxD39ZXTJ58aFMnfouNGFhWGAgGW8yvSsaGQ/bSomkzJjuo2ZxG4dqI5ELkk8qkspA81oKhpowEBUrMCJahKEk3jLjidr2bSlug8HLQDWBjLjzvmp27992iuFwtHLaFJoZqv0SiJW4nJCf0C1wwNYMPVrahcoQNdjS/EXYaJ03g7BeSIg6HY2Y4HNnZs2Onx2bNnzftt1jYQ/0dF5xyyvGV4fCkqmhDTzOTliHsBoNdWFjEQn7whzQTB04+RD/IAAHxPrcbAxA0VRiuUsEKe5yResNi7qD6enVt5p8w9vagUdCdN429YOXK1f9VNG9rh2UxmJMCLAATkCUc60eSwlSAoEYLLD/yGfLwUHhTJJl5XG4Mx6BGEIuHWVpPGMmEEfd5/R+dfMopN9x+770/HOriHMvXQe1bdSQujoUzF2SSeidFYoFUJqnEEgkMPkKhECsuLMS/Q2yfAqgZSpFQYHI4UbhJ0NW53c1agLhuQlQYKSoqmPPcK6/dDFbpgBsAPQDd27e7Z8ee7ZfbaasR2G0ycqTjD9cMvgdQD3J+wCxxtjOBUeQnHDJI2DsxegAZmhQlaratpxNuv7ph8HEn3H3vQ48ditzYsVz37HvfdPlFZ3y54eu7dMXu5XYGVIdlKlBixZHszMY8CMXJYVI4ja4iPitQVTTqFMXDiHWNNCalyBEFq8FMaHOOtmrW5rkXXn8TnLBxwA0Ye8mfW2z7vnx6PJw+weF2eCHxAjMDNVxYeLDjmHwgyxlOPVfE5eVqMk2keA7JGfwfMmNwRKrLbYVC3h2tWrR4dNLTc/fbuvObrPZ+fsnF5464saoudr2tp5rbikMCdgQOagN/hlEfjc+CzwKbApgPHDCEWRQHhqJATQQSVxp63bBVyc1AkcWWDOa07UxRYaMPe/U/4bJ7H7l33wE3YNy463stfHXJJKfM+hc1CbhUp585FKCPEHEVcG4qtlOBHdv6KdRBpwzhF/w7Fqs5Qw6urQYJiuay9LSxolunXn97ZNakX5T3/S03Y9RfzrilIRq5IRNLNwF6Coh8Y3mFd9Ej15WLkSDlUoxUBInNZIqFozGkpUNyCiYbNsajeTE4sSWLuTwO0+3xbW3bou09E2bMmnfADbjhmr/1W7d+76NFhb4BLpfbYwO3BeJJHvHAtUTqCd8EKkFShQi/JIiWSPOHbgJDPr3TqbHKfXuMfXt3ffW3sy+6+r6pj2Np7n/la8TJJ96Y1hM3JOLJZrYlS9SnQIpeSKs0KP8hRRigmxjM4/EiERfCVDjpYCFsCJF4/wM4YzEexWkzu6BJaV1BYeDltRu/u/6AGzBwYFmgZ9ch91bvLR+VzCSLYPwTLDgkYYDtgz4C4B5gktweN4Pp2diMYRu4B9heymHpWDTKDMtgXrePRcNh1lBfY5oK++7Mk05/cOKcOQjL/q98XXDBBSM2rF5+e1LXe9u2otmGLkGGD2JRGM2Behe0T7lcLOANMJ/Py32hwiKRCItGowyGGAV9fiIdSJQzQEIKFTPwg+5AID3kuD4rvt++48qDRkG3Xnf55R+8/+m9gWCgtKRRMauurmHhSJxFAf/nNVAqU1isIFjACgsKkaqIkmRMQrtfUVXJauvrmaY6WShYwIv0kinJbFvPdp0enf3mm0//ryw+PMfIkSPderhu1J6q8gsyltFVMuyg5HDImVRacqsuSfMALdHJXA64zZRwIvjGC/LxZILV1tWie4VNAkgCZwtgNw1Im8WZX9Wsk08bttWW5AcPuAFTH7yt4N33Vzyye9e+/2vTplWoLhxmFbWVaNdgbgucfgDdIBoyjAzeCEAMC0OFrLioCIWW9lbsA4oJpuQuxYmhmi8UxJQwFkutO37IoFufnPbUx/9LGyCe5fzzRwyIVdeOicQyJ8uKu4ls66rmcskSVMO4nA1pdsAGQK5DipCQC8HhA/kCyPSFCi/4AWg4BLNVUFhk/2FAr3KmemYdcAMmPPafvq8veG+qV1F7O52y84e9+3CAAkQEqAuKtV7AfqClBxop0iyepM4QCMdg91H7E5UQgcZBCVjQ6zE0t1qjqr55GUW581CHXv4emwR4mKa6L9n13d4xmkNqpXkUVbccEiSZOZYEh6jzuKKQdEEFDPxELBZjDeEwc6lulkwkGDAHO/boZp9zXJ+K6vKqpw+0Ac7zzzrz1rpo/Ip4sq5pbW1Ytm0gUqnM7/MyN3au52HjaPOJFQFxvmlAPRRITNisiifEtEzb4XabDsOOFIf8S7v26Xn3T5sVfo9FPoTf6Tz3rFPvj9fH/2FmkiU2EMqcoIuRWzrIccSQIazyId8J0AEFnXcsHqNoUTeYy+9l/Tt0sJox64dqt/uR/W7AmDFjivdsXj9r566KkzJWwucPFEqhQAFCzSLjFUJ7GPOIia8QCSFFQwh2EP4B7GIpkzGSOosFA/5Puw/qMm7SpLnHnO95CIt7SC+548Z/nrjq8y+e1M10F58POgchB6KyJLE+FD4IhHwBOl3Ef4hBAWqKkDGrmpd17FjGSsor9IZEZr3euf2N+92AKy4e0X7bjtrplbsrBku26W7Vpi3WfMG8QGEB4v7cVFRCQYUsDfV8cUIWIIWofCsxpyXFHR73pz16dRz3yJOHJzN5SKt0DF902WUjCyu275uYTGTO9Po8gXQmowAzAnvHHFSepMY+GwE7FB0BRgQgBqqG0WF9fT2DyKNb586sRbQ2si2WWrKxPjJ2vxtw0km9WyUi7IlAgefUVs1a+Gqq6lgsEmGZFI0n5Or0uOawy+AHsikAF+tGNSwO1sEpKAwV7uvUsdO/H5w48ZAGnB3D9Tyit77sH5edXL51839Vr6tnPGNosm1KYGYw2czoiIlBngPLA9ER5Ati5g300YUjYRaprWPdenazygKu7evrdz8665n3Zh7QCd916xX3qQ7tmmAgFNpXWcFqa+oYKOPCG8MNAAwE9BtgUyAJEcLaVJKE+TEGSyaSLBjwM1WTWH19Q0XrNl0ef/bllx87ohX4H/iha6+88JqKXRXXV1bVtbFtQwaMJwVxvVfDXAhqAJArpeJp7J3DhM02MTljitOOVtaY3bq2jwY1+f0vY3U3Lpy7cO9+N2DWE4+cnspEb929t2KQaTOtfce2OJoK8A/I9kCmvaq6gtXVNrCq6lrUzETkG/j9ioP5/TS3HZwP4CPVddUslo5H/3TaKUtsTb3y8cdnHrVG699yXy666OSiaFia7dSVU6sr9moJ22IdOrdnffv2QGysuqqWaZqHffPNt6w4FGItWzZn0WSUbdy0lcWiGcPjULe1KSv9tNjjeeGWBydh+P2zDbjzhqv+0RBuuKpt+/adY4mEt7S4SPF7vIiFmxkdh9UoqszWf/0NW7t2I2tS2oRZtsH27NrNZMmJ3S2gxQwJSEV1FauorGCmbrITBh2XGTqkz2pvqPC6Cy6/7jfnfB6ljZLPP+/MRwMu/6hd5ZXFgwb2ldq3a8P8XlDLtdjuveUoVeBQFVZdWc1glkIwFGRfbVjHIolYyq16pz03b8G/8ymXP9qAj96Z22/d+k2Pyg7XgEAw6JJtS7EMg0XDMaZ53czr85B2g2kwh8vFlq9eyzau38S6durEihsXMODDhDEdT7JvN21mlVWVmJR16dyZdWrTwpAVZX3jwiZ3XHzjLUuO0oL85m9z+YV/+eveiur7jhs6rL3X4ZT27N3LShoXscLCIEunDKandBYqKkAT/P22bay0cRPmCXrZzl27M3o8+fb2yu0Xz8/rd8tuwPnn/7GgfbM245lDHhEIBoM+VVWAjGRw7QYIrRwOmTVEwmzVqjWsOFTMOnbqwLbt/oF9uXo969mlKwsFYYIeMJzjbPHSj1gg4GfDhgxiHreHxaL1adlmawsKmvzrpnvuPypiG7/56jPGhg4adHz3bmUTWjZq0uubrZuUTl06sY5lrXHQiWHYrGpfOUsk4qysYwe2a/cuVlFRzpo2bgZrZzZEGjabpnrHvY88gZygH5mgaeP/e01p4ybXu92elvWxqDMRCeNJJ7gBZqZD4TmBcW9FfQ1buXINK3KH2LATBrNvvt/KvvxiPWvXsjV6+3A0wjxeH+vcsa3tkhTTlqSUItuVsURicSKVvG/qnPkVv8fiHY3fedZZZ/VoVhCYYtuZAU2alKigGB8M+VlpaRPmcrtZfV092/79DgTsikuKETcC1vTOPTtZPByv1LzeZ+9/Yir0CqNcAN6AV56bVVZc4J8mKfJgybY9DZGIVFNdg1kcFNGxqJJKIgMa4k3w8GnLYO8v/YR5ZDc7bsgA9snnn7NtW3/AjvIWLZob3Tq10+ORSF0kEi1nirJNVpS1oYKCeRNnPrfraCzE7/Uef/7zn1soVmZOl/Zth0RjCdXjd7HSkiJUd4FZ7V+oNAAABfdJREFUYqCWAtFfeWUl9g1bGYM11IeZLxBkgYJArKahYvGGld9dsfSLL2qzG7B2+dJRlZX7/m1JRjtFUpRoOMIawpEs3gF0FAg7wcEC4g8hZ1FhEauPN7CX5r3Fypq1YwXFfrbsk+WsOOA3SkpL6kxb+tJlKJ/si4dXfPX1pvX19fUwyuOgE4V+r0U9nN877NRhbZoVFT3doXW740tLAqrfpzFDh6G71NQn5s+AyYbCTSodx9kye/fUMMm2Ei1aln4ajabHPjR+GhLQ4AYo78ybe59Tc1waicca+zwaa6gHOa4001NplkjEOKeTut5J001H6Llp86bsnfeXspXL17DmTRuxSEI3C32uqEvTFoUzyu0ffvjhzsP5cP8vvLZPtz6du3Yre/rMPxzf3zbTDhBuBXDO4/Mh8ChatdD0oIoM5Ekqss2+/35HcvM3Wxev37J+9ObNe+kGQPF9/IO3P+l2ey+sj0SCeirBEglgeVksHouwRCyGIBtjCrLiYrEoxvgtW7ZkJY1L2NfffMNee+NNO5VxWI0LC6OlpUWrQqHi+6fNef7T/xcW9HCf8eJz/nx+74G9xzUOBcsS6YQMMDRMs/R6fUTS5cxpoT0nlGCgqub1B9OfLF25dNOevRcvWrSoGjfghpEj3X1PGji1tGmTkamM7o1E6hg0NGHRWc9gNwh2AkIdGCpiySRyX3x+P27Opi1b2bJln2YSKaO2bct2Kzt0b/3kk5Pm/P9y8UMhFrrlmn9O7tSl45lV5RVBp9Mli35ioiASKgpmCCULQMyVE7kApCwMFepbNn235ptN3103d/6bOHZFemLcDWVfrv56SouWTYd17NxG8we8xICzTCBOMdMiCQHAN1weN8xuZPFYkn2/YyfbvGWrvbd6ny6nzb2OQOBlSfHNXLly5f8Ev+dwT/ahvP68Pxw/qGWHDhMHHte3l21ZTki6bDis0KidSZMAFRxXrrboBNoOgnTUBSQ5mLnm86+26Yb1wKNTZyELXHpp9oTjVn+x8iGPS+pf1qa5VlUdY7v31LBQyM+aNWvEFKfMfthdycr3RdD2xyJhu7yqitXV1LE4kzIFTmlPx9Ytnouogcf+l4srh7LAv/Sac08f8s9du/feMPz4oa169ekhwQBPQHtTyQQzjCTzBUi8CnSR/r92zqW1iSiK42deySQzmWSSTGMfaVpa+jC2BS0iropdFVowIIhQcNOVuCkibkRUXKkL240bF1IKLooF6RdoVoJI1T6S1r6wNY1pJ+95z2RGZmoLgis3hdLzBS73f+Cee8793b9qY/uHnnHOkW1oKuznePj8JZUhfcGX72ZnXzkJSAwOhi5f6XyqSkLiIFfk9rI8zosK6Kph1XN1Zm9fqxVgfebG1g/4tvwdlKpac5GYTdXmMZf7F0N4kqFY6+TU1JRTVE5rDA0NuSMBfCK9snpDloxQmGUg2tgA8d4uiEXrnWLL54ug6SawLO0YfOzt8bC2vg2lahXkqgiKIAHFBg4iDdzbN9MfHh6TcQ/Gb8VTi9lxvnAwiCCWH8c8tsmTooFRRL1kviMa02PNrEvVVLQqyipNMam2jpbkanpt6fnEtH2vl0+r8Ef7ag8GmbG7o890q3Z9ZzcTKZZ5IsJxyPn2dmdGtpLehI2tXQe9ZFk/dHe1QF2Qgf1KGTZ3d0ARTYsiSb2npzNLoPj7+48nHwGAeDyKGB4ebrSs6u1KRYxKgiSFA1S5u69zsSTLK2KhrHo8VsDSMI+BhIRkMrl9Qn94TzLPyL07N/tpd3AMx62LFEWEaR/lz+fz5MeFZaxckRz0BzQTRMVB861I0GtGm8/pPp9PBIQooShawHDXkt9Lvx5/8sJ+EbRLw1/hGhkZwefm5oyBgQFzfn7+0A78LI4VSCQSIUEoXcAQNU6YRNysyW06ICxeA5eOGIgJJq7IilsoypakaSLpJTOhMJduirZ8dTPY+tLCxuanP13wUSN2Ju//K+C+eu1SU39/vHk9lSU0TbK8FOqlaC5MEjhKM+TPXEZenJmZydkg7r+W+Q3QMvGGehR8PwAAAABJRU5ErkJggg==" id="193"/></item></list></costumes><sounds><list struct="atomic" id="194"></list></sounds><blocks></blocks><variables><variable name="a"><l>2</l></variable><variable name="b"><l>4</l></variable><variable name="c"><l>4</l></variable></variables><scripts><script x="470.0000000000008" y="540.9999999999997"><block s="doIf"><l/><script></script></block></script><script x="915.5498046875" y="88.66666666666652"><block var="a"/></script><comment x="847.6416015625005" y="118.99999999999986" w="90" collapsed="true">Need to make sure &apos;c&apos; contains longest length so pythagorean theorem works.</comment><script x="10" y="315.1666666666664"><block s="receiveKey"><l><option>p</option></l><comment w="90" collapsed="true">Lab 2.5 Part 1.1 - Display perimeter of triangle given three lengths for sides a, b, c.</comment></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="show"></block><block s="doAsk"><l>Length of triangle side a?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side b?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side c&apos;?</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doIf"><block s="reportGreaterThan"><block var="a"/><block var="c"/></block><script><block s="doDeclareVariables"><list><l>temp</l></list></block><block s="doSetVar"><l>temp</l><block var="c"/></block><block s="doSetVar"><l>c</l><block var="a"/></block><block s="doSetVar"><l>a</l><block var="temp"/></block></script></block><block s="doIf"><block s="reportGreaterThan"><block var="b"/><block var="c"/></block><script><block s="doDeclareVariables"><list><l>temp</l></list></block><block s="doSetVar"><l>temp</l><block var="c"/></block><block s="doSetVar"><l>c</l><block var="b"/></block><block s="doSetVar"><l>b</l><block var="temp"/></block></script></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="c"/></block><block var="b"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="c"/><block var="b"/></block><block var="a"/></block></block></block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>perimeter of triangle is </l><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></list></block><l>5</l></block><block s="doIf"><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="a"/><block var="a"/></block><block s="reportProduct"><block var="b"/><block var="b"/></block></block><block s="reportProduct"><block var="c"/><block var="c"/></block></block><script><block s="doSayFor"><l>It is a RIGHT triangle!</l><l>5</l></block></script></block></script><script><block s="doSayFor"><l>This is not a Real triangle</l><l>5</l></block></script></block><block s="hide"></block></script><script x="695" y="34.166666666666515"><block s="receiveKey"><l><option>r</option></l></block></script><comment x="948.4768880208335" y="73.1666666666664" w="90" collapsed="true">Lab 2.5 Part 2.1 - Perform real triangle check given three lengths for sides a, b, c to determine if perimeter can be provided and then determine if it is a right triangle.</comment><script x="775.7783203125006" y="459.0000000000001"><block s="reportEquals"><block s="reportAnd"><block s="reportAnd"><l/><l/></block><l/></block><block var="c"/></block></script><script x="622.6416015625005" y="367.4999999999999"><block s="reportAnd"><l/><l/></block></script><script x="975.3261718750005" y="315.5000000000001"><block var="a"/></script><script x="936.998046875" y="390.5"><block var="c"/></script><script x="446.00000000000045" y="10"><block s="receiveKey"><l><option>k</option></l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="show"></block><block s="doAsk"><l>Length of triangle side a?</l></block><block s="doSetVar"><l>a</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side b?</l></block><block s="doSetVar"><l>b</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>Length of triangle side c&apos;?</l></block><block s="doSetVar"><l>c</l><block s="getLastAnswer"></block></block><block s="doIf"><block s="reportGreaterThan"><block var="a"/><block var="c"/></block><script><block s="doDeclareVariables"><list><l>temp</l></list></block><block s="doSetVar"><l>temp</l><block var="c"/></block><block s="doSetVar"><l>c</l><block var="a"/></block><block s="doSetVar"><l>a</l><block var="temp"/></block></script></block><block s="doIf"><block s="reportGreaterThan"><block var="b"/><block var="c"/></block><script><block s="doDeclareVariables"><list><l>temp</l></list></block><block s="doSetVar"><l>temp</l><block var="c"/></block><block s="doSetVar"><l>c</l><block var="b"/></block><block s="doSetVar"><l>b</l><block var="temp"/></block></script></block><block s="doIfElse"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></block><block s="reportAnd"><block s="reportGreaterThan"><block s="reportSum"><block var="a"/><block var="c"/></block><block var="b"/></block><block s="reportGreaterThan"><block s="reportSum"><block var="c"/><block var="b"/></block><block var="a"/></block></block></block><script><block s="doSayFor"><block s="reportJoinWords"><list><l>perimeter of triangle is </l><block s="reportSum"><block var="a"/><block var="b"/></block><block var="c"/></list></block><l>5</l></block><block s="doIf"><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="b"><comment w="90" collapsed="false">Lab 2.5 Part 2.2 - Perform real triangle check given three lengths for sides a, b, c to determine if perimeter can be provided and then determine &quot;kind&quot; of triangle.</comment></block></block><block s="reportEquals"><block var="b"/><block var="c"/></block></block><script><block s="doSayFor"><l>The triangle is an EQUILATERAL triangle!</l><l>2</l></block></script></block><block s="doIf"><block s="reportEquals"><block s="reportSum"><block s="reportProduct"><block var="a"/><block var="a"/></block><block s="reportProduct"><block var="b"/><block var="b"/></block></block><block s="reportProduct"><block var="c"/><block var="c"/></block></block><script><block s="doSayFor"><l>It is a RIGHT triangle!</l><l>5</l></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportAnd"><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="b"/></block></block><block s="reportNot"><block s="reportEquals"><block var="b"/><block var="c"/></block></block></block><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="c"/></block></block></block><script><block s="doSayFor"><l>The triangle is an SCALENE triangle!</l><l>2</l></block></script></block><block s="doIf"><block s="reportOr"><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="b"/></block><block s="reportNot"><block s="reportEquals"><block var="b"/><block var="c"/></block></block></block><block s="reportOr"><block s="reportAnd"><block s="reportEquals"><block var="b"/><block var="c"/></block><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block><block s="reportAnd"><block s="reportEquals"><block var="a"/><block var="c"/></block><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block></block></block><script><block s="doSayFor"><l>the triangle is an ISOCELES triangle</l><l>5</l></block></script></block></script><script><block s="doSayFor"><l>This is not a Real triangle</l><l>5</l></block></script></block><block s="hide"></block></script></scripts></sprite><watcher scope="Type" var="a" style="normal" x="18.210042613636915" y="18.21004261363636" color="243,118,29"/><watcher scope="Type" var="b" style="normal" x="18.210042613636915" y="56.45113574428122" color="243,118,29"/><watcher scope="Type" var="c" style="normal" x="18.210042613636915" y="94.69222887492609" color="243,118,29"/><watcher scope="Perimeter" var="a" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher scope="Perimeter" var="b" style="normal" x="10" y="31.000001999999995" color="243,118,29" hidden="true"/><watcher scope="Perimeter" var="c" style="normal" x="10" y="52.00000399999999" color="243,118,29" hidden="true"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks></blocks><variables></variables></project><media name="2.5 Lab" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>