một số dạng toán về sự tương giao giữa đường thẳng và đường tròn nhằm nâng cao hiệu quả dạy học chuyên đề phương pháp tọa độ trong mặt phẳng cho học sinh khối 10 trường thpt quảng xương 4

... trả lời các thắc mắc − Đăng kí Học tập từ xa”GIẢI ĐỀ THI ĐẠI HỌC THEO CHUYÊN ĐỀPHƯƠNG PHÁP TOẠ ĐỘ TRONG MẶT PHẢNG Học Toán theo nhóm (từ 1 đến 6 học sinh) các lớp 9, 10, 11, 12Giáo viên dạy: ... góc với AH, suy ra phơng trình của (BC) víi tham sè a.26 Phơng pháp toạ độ trong mặt phẳngVí dụ 1: Trong mặt phẳng với hệ toạ độ Oxy, cho hình vuông ABCD. Gọi M là trung điểm của cạnh BC, ... CH, do đà có toạ độ của H nên chúng ta cần tìm phơng của nó và vì:CH AH Cần tìm toạ độ của A.Dễ thấy (AC)(d1) = {A} nên toạ độ của A là nghiệm của hệ:1(AC)(d ) Toạ độ của A.Phơng...

... 0AC x y  . a. Viết phương trình đường phân giác trong của góc A. b. Hãy cho biết gốc tọa độ O nằm trong hay nằm ngoài ABC. Phương pháp tọa độ trong mặt phẳng Created by Nguyễn ... Đường phân giác trong của góc A có phương trình 2 0x y  , đường cao kẻ từ B có phương trình 4 3 1 0x y  . Tìm tọa độ đỉnh C. Created by Nguyễn Văn Rin Phương pháp tọa độ trong mặt phẳng ... VLONG-2005) Trong mặt phẳng với hệ tọa độ Oxy, cho ABC với (1;3)A và hai đường trung tuyến xuất phát từ B và C lần lượt có phương trình là 2 1 0x y   và 1 0y  . Lập phương trình...

... với phần mềm. 33 Chương 2DẠY HỌC CHỦ ĐỀ PHƯƠNG PHÁP TỌA ĐỘ TRONG MẶT PHẲNG CHƯƠNG TRÌNH HÌNH HỌC 10 NÂNG CAO VỚI SỰ TRỢ GIÚP CỦA PHẦN MỀM CABRI II PLUS 2.1. Một số đặc điểm DH chủ đề PP tọa ... ĐẠI HỌC VINHNGUYỄN NGỌC GIANGDẠY HỌC CHỦ ĐỀ PHƯƠNG PHÁP TỌA ĐỘ TRONG MẶT PHẲNG CHƯƠNG TRÌNH HÌNH HỌC 10 NÂNG CAO VỚI SỰ TRỢ GIÚP CỦA PHẦN MỀM CABRI II PLUS LUẬN VĂN THẠC SĨ GIÁO DỤC HỌCNghệ ... văn Ngoài phần mở đầu và kết luận, nội dung luận văn gồm ba chương: Chương 1. Cơ sở lý luận và thực tiễn Chương 2. DH chủ đề PP tọa độ trong mặt phẳng lớp 10 nâng cao với sự trợ giúp của phần mềm...

... sự tương giao giữa cônic với các đường khác. Bài 1: Trên mặt phẳng tọa độ Oxy cho Hypebol:2 2( ) : 12 3x yH − = và điểm M(2;1). Viết phương trình đường thẳng qua M cắt (H) tại A và B ... 03-05 Bài 1: Cho đường tròn: 2 2( ) : ( 2) 36C x y+ + = và điểm F2(2;0). Xét các đường tròn tâm M đi qua F2 và tiếp xúc với (C). Tìm quỹ tích tâm M HDG:Trước hết ta xét vị trí tương ... của AB Bài 2: Trên mặt phẳng tọa độ Oxy cho: 2 2 2 2( ) : 1 à ( ) : 19 1 1 4x y x yElip E v Hypebol H+ = − =Lập phương trình đường tròn đi qua các giao điểm của (E) và (H). Bài 3: Trên...

... BIỆN PHÁP VẬN DỤNG QUAN ĐIỂM HOẠT ĐỘNG KHI DẠY HỌC GIẢI TOÁN VỀ PHƯƠNG PHÁP TỌA ĐỘ TRONG MẶT PHẲNG 2.1. Chương phương pháp tọa ñộ trong mặt phẳng – Hình học 10 nâng cao PP tọa ñộ trong mặt phẳng ... tôi chọn ñề tài: Vận dụng quan ñiểm hoạt ñộng khi dạy học giải toán về phương pháp tọa ñộ trong mặt phẳng ở lớp 10 trường THPT . 2. Mục ñích nghiên cứu Đề xuất các biện pháp sư phạm và xây ... HĐ dạy và học thông qua chương Phương pháp tọa ñộ trong mặt phẳng – Hình học 10 nâng cao” 4.2. Phạm vi nghiên cứu: Các bài tập chương Phương pháp tọa ñộ trong mặt phẳng . 5. Phương pháp...

... luận chương 1 45 Chương 2: XÂY DỰNG VÀ SỬ DỤNG HỆ THỐNG CÂU HỎI TRẮC NGHIỆM KHÁCH QUAN NHIỀU LỰA CHỌN CHỦ ĐỀ “PHƯƠNG PHÁP TỌA ĐỘ TRONG MẶT PHẲNG” 46 2.1. Chủ đề Phương pháp tọa độ trong mặt ... DỰNG VÀ SỬ DỤNG HỆ THỐNG CÂU HỎI TRẮC NGHIỆM KHÁCH QUAN ĐỂ ĐÁNH GIÁ THÀNH QUẢ DẠY VÀ HỌC MÔN TOÁN Ở TRƯỜNG THPT QUA CHƯƠNG “PHƯƠNG PHÁP TỌA ĐỘ TRONG MẶT PHẲNG” GVHD: Nguyễn ... 2.2.3. Phân loại câu hỏi 66 2.2.4. Về các câu trắc nghiệm 50 2.2. Hệ thống câu hỏi trắc nghiệm khách quan nhiều lựa chọn chương phương pháp tọa độ trong mặt phẳng 2.2.1. Phương trình tổng...

... toán về sự tương giao giữa đường thẳng và đường tròn nhằm nâng cao hiệu quả dạy học chuyên đề phương pháp tọa độ trong mặt phẳng cho học sinh khối 10 trường THPT Quảng Xương 4 là đề tài khai ... bài toán mới.Trước thực tiễn đó, tôi chọn nghiên cứu đề tài: Một số dạng toán về sự tương giao giữa đường thẳng và đường tròn nhằm nâng cao hiệu quả dạy học chuyên đề phương pháp tọa độ trong ... trong mặt phẳng cho học sinh khối 10 trường THPT Quảng Xương 4 để khắc sâu cho học sinh các kỹ năng viết phương trình đường tròn, viết phương trình đường thẳng, kỹ năng xác định góc giữa hai đường...

... qua quá trình tự học, tự bồi dưỡng, tôi xin nêu ra vấn đề : Rèn luyện cho học sinh kĩ năng sử dụng các tính chất hình học để giải một số bài toán về “Phương pháp tọa độ trong mặt phẳng ”.1Trần ... hơn và tiếp tục tìm tòi, học hỏi để nghiêncứu về vấn đề Rèn luyện cho học sinh kĩ năng sử dụng các tính chất hình học để giải một số bài toán về “Phương pháp tọa độ trong không gian” ”.Tài ... thácđược các tính chất hình học đó. Câu hỏi được đặt ra là: “ Làm thế nào để rèn luyện cho học sinh có kĩ năng giải một số bài toán về “phương pháp tọa độ mà đòi hỏi chú ý đến các tính chất hình học...

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... tọa độ trong mặt phẳng (Hình học 10) 2. Mục đích nghiên cứu Nghiên cứu đề xuất một số biện pháp sư phạm nhằm bồi dưỡng một số yếu tố của tư duy sáng tạo trong dạy học giải bài tập Hình học ... bồi dưỡng tư duy sáng tạo cho Học sinh lớp 10 trường Trung học phổ thông, tôi lựa chọn đề tài: Bồi dƣỡng một số yếu tố của tƣ duy sáng tạo cho học sinh trong dạy Hình học chƣơng “Phƣơng pháp ... các khái niệm tư duy, tư duy sáng tạo; nêu được các yếu tố chính của tư duy sáng tạo, đồng thời nêu được tiềm năng của chủ đề Hình học trong việc bồi dưỡng tư duy sáng tạo cho học sinh; chỉ ra...

... O LUN NHÓM CHO HC SINH TRUNG CP NGH TRONG DY HC GII BÀI TP V  TRONG MT PHNG 10 38 2.1. Hình thành và rèn luyn k o lun nhóm trong dy hc ... ngh trong dy hc gii bài tp v  trong mt phng 10 . 2. Mu Tìm ra bin pháp hình thành và rèn luyn k o lun nhóm cho hc sinh trong ... tình hung dy hc tho lun nhóm và mt s giáo án hình thành và rèn luyn k o lun nhóm trong gii bài tp v  pháp t trong mt phng Hình 10 CB. - Tin hành thc nghi...

... quả trong quá trình dạy học. Vì lý do trên, tôi chọn đề tài nghiên cứu của luận văn là: Dạy học chủ đề Phương pháp tọa độ trong mặt phẳng - chương trình Toán Trung học phổ thông theo hướng tiếp ... VẬN DỤNG DẠY HỌC PHÁT HIỆN VÀ GIẢI QUYẾT VẤN ĐỀ TRONG DẠY HỌC CHỦ ĐÊ PHƢƠNG PHÁP TỌA ĐỘ TRONG MẶT PHẲNG 2.1. Các biện pháp giúp học sinh phát hiện và giải quyết vấn đề trong dạy học toán 2.1.1. ... phƣơng pháp toạ độ trong mặt phẳng ở trƣờng Trung học Phổ thông 17 Chƣơng 2: VẬN DỤNG DẠY HỌC PHÁT HIỆN VÀ GIẢI QUYẾT VẤN ĐỀ TRONG DẠY HỌC CHỦ ĐÊ PHƢƠNG PHÁP TỌA ĐỘ TRONG MẶT PHẲNG 19...

... Bài 7: Bài toán về sự tương giao của conic – Khóa LTðH ñảm bảo – Thầy Phan Huy Khải. Hocmai.vn – Ngôi trường chung của học trò Việt 1 BTVN BÀI CÁC BÀI TOÁN VỀ TƯƠNG GIAO GIỮA CONIC VỚI ... tiêu ñiểm F của (P) và cắt (P) tại 2 ñiểm M, N phân biệt. Bài 7: Bài toán về sự tương giao của conic – Khóa LTðH ñảm bảo – Thầy Phan Huy Khải. Page 2 of 2 b) ... song song với Oy là d: x=2 thì: 1,2( ) (2; 3)d H M∩ = ± nên trung ñiểm I (2;0) khác M (loại ) Gọi phương trình ñường thẳng cần tìm có dạng: y=k(x-2)+1 hay y= kx+1-2k Hoành ñộ giao ñiểm...

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5bNQWNLXZ39hpvGzJqVf+XVxcaWUEg70BRmPEUp2b79E76XSZwpFJ4XXzDVCeFWyh2AInrxJ3HKAv+pC5wA7r5b+91v2UMPsrVrGYClS52TxrslLrlshYSTZAwf7erctTt7KRnACPhn9nPPQThnI59pVVUFkydWlhQVSMSi65RzSddBCAg1J81AMqWllquvLAWwZk3mJz9JP/ZY8rvXaNEodbvZ6V+2aUxKq6ZPsn07LEKBCgRCewgEgn/YxyQc4DlX1WYznaqpk+umTZlQVFheXeU137KWTZzoBtDfH1dkSyxuDiczxgHIsuLxuP0+t81qUVWWUTUjMZoDHCKZ90in1ky47enRAVBC3W5nQYHL4ZR1phvqhFBDp2R9JyPTAbS+3pyIuOHGArdLUhTIMhhDIqkHQ7HyclRVfRZHqAMcf/7zQG6LriOT/k/1UiJJkiRRQgjjGgc7rEHTQfL++6PCdew25+BgaPNmMzLqd38YxxnRNXrlVRVXXV1qbHxpbZ+/gLvcluZmqOrRLxMYtm0JDw1l55o4ZezojQUAGFM50+65Z8w55+QBqK/X6+t1AMsu8M6Ywg8eQCYFScdAP/v4o8DzL/aP+CA0LasBPlOVz7M7dbvs+flOh8PKGNFURgCJghDzGQhwxjNMZ1deWXbLzZV+v9zRob+/DQBOPNlyyw/jBw50728cCvShrZVt2IDmZhSJyswCwRcXUWNXIPjcvDoAYCCmPND0bMyVHVabIksWwlPVVbbW9pTO7DNm2F5a2xKJRItKansDMSADQFN1ABxc00EoJBk6ZwwalQDJWJUL/+jERzKp2+3S5/2R/w2mzyVyEAKLBVYrONd1XTOTywHOwJkx9QECpFLpigoLgLnHOr52rjutJjiTNY047DZCk51djcsuPf4z8iLR0Zne8FYIgNcrhUK6cQS6DklGUxPKy2G3/3sFGycAp4TedmuVRLuMjcGgvn179C9PR44/3gKgpsY2ts5+4klFPR1pq8UyfrwrEEjde2+d36/kpt++8c2ydJo9+UTf+AnKzDmTAn0DqST27MHs2UdcIo5UQr/nZ63Dx5C9WACiUcTjKCkRT5HDsdqU22+v+9rXEgcPZgCccLzbaVNefP7j9zY27POXECitHe1WS3jzNusIeQkARt7F0BAymX/RsIRAMkJJWVZ7EAJZBpWYpumMMUpBKYziBYRyABLhjAAM559XdOaZ+Tt2xqJxva7OPn6ifffO9n0NA33tAbsVgSHd6UJ5OUTeuUAgtIdAIPgn/DkAms6yUxPEHN9lHHY7dboIBy8vVVrbU11d8dnlVgDt7ckxNbbmFhsQB6Bqes6ZHgyp72wOdnbFjz8ujwE655TqBHJHdx+FDFAGOZ0kpSV2h0PKqJzSdFdPSJEUgALWjKqvXxd99JEen0+69lpp7ITUhPF1Ms0jkACSyfC9e+NvbhiqqlIWLnL4fApjyGQyra36FZe3+v3S177mveaaagCaxrdti7z++uAtt1QaqyLu3h3bvz9RXm6dPdv1SRJF03hra2rHjmgkos2dmzdjxj9cr/awBdSSSX3Hjti2bZFFi3wTJthHfC8hxHSMcr4sIWCct7QlPtiRUnXLtGN41h8DAMY4YyAEVpt18iTnktM8ANu5IzNnts1ut3CrpGlIq9zuojk9sHt37Lnn+s8/v2jGDJem8fr6+JtvBqdOdR65UuRRyaj83v9qBXD88RZZkje9l2htT1EJdgf1+ZStW7F06XDjpqbk228HASxY4Bs79tMUSXd3es+eeH19vLLSOnu2+9Mbj+yl3Ex34QCsNnLueb7t22NzZruKiiznnLMfgK7pABYvlE5dkAfJNdSXSaXZwlMsjjzafKgBpGJvPe3ry5x6qn9Mtf2MM20zZ9qrasq9Xr5gAXnnbTQ0YObMw71JKuGBh7qHhjSvl1ZU0Pp6rbMz2duXBodiwYED8HgQDKrPPx/Iy5MvvLDI6HhdXemzz84/spv9nVbavTv25pvBRYt8Rg8MBtV164Iej/zpFy5n2Hnz8ubNy/sn1u8zvrey0nrhhUW5741EtPPOKxz5vUZf+uCDSGWl7chDYpxoWtpmtXV3p5sPpfbtS1ZWWlMp5vFg/KSJ+/a2Dw1GrDZXb1/PgaZCAGOqrGVl0tZtie7eVGAgDcLLymyNjZ82pWAc5ze/WZK7tT/4IJKXJ590kicXO2pcPSNCb/guIpxxDAxk6htSDqc+cZKu6ZJEzRhIgOggVAIhSCT1zZvDHZ0pDowbbwdHaUlZOGRrbQ4NDgZ17gIwYQK6u9OvvTZoXPrcY8e436dOdX7SJUgm9f37k/v3JwAcccwCgUBoD4Hg/wBk1M9z5givj9ltNNvOjDXJL4At61oZmdCRCPvJna3r15nh9e9/GHvh5YFHH6tw5ylrng/ev7xz5E79fnnt2qmKhd5wfdv27UdZVT0Y1O+9V//jA4oiOVSVDQ7oa9YOrlrVk2uwfDl8PvrQQ3X5+bYrLt8LYGhIX7VqcOEiW2uL9qtf9YdCHMAHH4R/+zv/XXcGW1qGC0OtWuWbPr0A3L5vXxPjZMrUiUCyu2/ghu8GWltMDfbIIz1eL73sUs8pC9yJaIJzi8vmrxp3dC9hX0P9xPF1b70z9F+/6A+FGID+gXhVNXl8pXlqq1f3V1aRb32XzD+xsLMpQkDAzeXec4bfuSt6xw8OhUIagPc/HHzm+fBvf103ZaqhfzgIJAmDQ+pFFzfk4n/WvREFumrrLH/44ziLlUaisfF1tnQMPYHIPfc2f/QRA/DGG8EVD0249famYHDYAldeJV98cWGeq8SM6zqCUEi/446GnTtTAC5chuefUwHceGOT8e6tt/knT69K61ImjMf/dOj1V0OGtQ27AbjjjtKlS8sYR/3exmOmTQwMDBQW5GsZXHfDwQ8+iI7uCfS71/vPPL1EIlamYygUKCw6ypJzjDGjjLOm8fvua3/+ebObrVwRMMpD5+jo6Ny8+WBa+wrVEpJErDZLOqm8+lqktdXsPC+8EABw6qmWpUvl4kKPRGG18qVL8fTT6Ow8PFxtzVr1xTX9AH70I9sLLyQBrFzZv3JlP4Crv11pc+xubba//JJ5lcND8edfDA8FdQDLl3f87o84bl4tgVvT6J9W9rz4YiBXneyRR3r8fnr9DeVnnFGk6Wg62FhU6PX55fZW+dZbO1rbMkafeerJ6lWPdb3zznCA1/XXll52WSkI9jU2cNBJkycRkoomQzdd37t7l57rbAAuudi9cKHb5SKpZIbAomqD02dMOdKwgcCAx5PX2hp/+OHed981Y/mmzWAvPBd5aW00d7QXXS5d/a1ym1Kw+d3ILbc0jdzDt6+lyy7Os1sK9tV3FZcUypIMOL/znQMj7+tf/7rD75evv666uraw6UBHYDBY3zihu5sA+MEPC558MgBgxYqeFSt6ANx0U2UsVnTqqaOOs6Fh38SJE3r7Bu6/v2/jOxkA69YN3feb0ptv7MrlIy1f3nHhxdZvXVPisBcAHJyYt1j2HotGtZ/cdWDPR8Z5Jf+2fvfXlhbcckuFxWrEZRECSzpN/vRY98hHzYpHe3w+6bs3VMydU2S3Kp0dA0vPLUyn1D8/FXjsT2az4nwuy7a7f9ZiXP3Vq/srq6Rf/Sq/rMTldNiamjvr6saBBFUS2rY5dvddau5+Wb68Y8wYXHV1Xl2NR4Y7ndKKS2y+IpFNJBAI7SEQfMGlBx2xBMdwfAIhxnIKeldvBkBpmWUoGANw2mk+iw0OR+4HkgLsN/eblUzrau2KrDceyHR0ZJ54vOfb1xbvOSIzeGhI6+/XCMFRhcfx82lXF29v4/EYOLfGotrlV+wbDrgf1ids2bKDRk3MmhrLuHF83Tr1qiu743E+4ovY5ZeZGQvHHat0deudnezmm0OvvFIsS7K5VgRH48HUddcGQkE+2v9mf/hj8A9/DOZGlo891v3gg+OPPODBwfS3rmneuWs4GeKtN8108IpKaeJE2wfbkx3tbPnP2C9+HUCGu5w2xozllU3H6MMPI4Zsc7loeRn2H2ChkPa9m5pefnmKzaoAIKDJpH7a6XuO/PZDzZlLL258/KnxHo+7NxJ8ZGX3k3/uGdngqmv2Gy8WL7Z0d7G9DdrKFVom03fJRc78As9R+8TTT4cM4THvePj86ePm0ffeG3735ZcS3/8BGOPXXN3Q1po68uM/+1lPZye79toKSs3JHcZw7XcP7Nh5ZE9gd/9kwCIri08tkySAkk/oo+bo9He/e+DDDxOj92D63FSSAL2mpm7BKUUf70NfK7VbLM0t2tpXuo7c4VtvZfr7yF1lobJyN2PM7cbZZ+O990Zpj927Yy+uUQF4PCgpS56/TNu6dVjnrHtjqK9XSyaHz+jRVUMAvF7J45Ha2jKPPITj5snRmH7+1+pHCr/cif/krg5K5IWL/WoGwSD75S/733knObLNZZe3Gi8mT+aA1NDAfv9AzykL8kvLrIwTQgg4ogl20439OeGR47//Ev3vv4ySedu28SNH4pNJ/eGHW196aVTLG77bYzj0U6bYwmG1s1N/+kmdkuD8422G8PB4yLx5lr17U52d5OEH2LRj+qdNcxnXTlP5pZfva2pKHnnL/+SnTStWTf7SkklPPtHa3c0ATJxIFGXoxJPp1q3DLTdtis2cefish5rha9f2/vznPSN3+I0rzGVDliyxd3axhr3pZ/6S1rSeb15lIcMPNyOdAwBuvN5U4FWVciqN/n5tzdqB+Sc4TznFw7kxzWi7687mDRvCRw6F3POTtttu108/rXjiFO+aNcH7lreMbPDzX/YOBTUAeR7MO976/la1o13//e+Cd9wuWSQr45QxaIRv2Rr9/o2Hpwq1teFHd0SASG7LypUT/olJV4FA8NkiYioFgs/1/pI5J1nJMZx+AAIOruusvSMDwO+XW1pMl4LKsLvNSYDDEsn7+jN1dfKyZRYAq/87GUukzr1g2JN46GHvcfNkAIqCqirrueeab1VXW77zHfPntnEf8vKM5AKrlsHtt7ccKTxybNgQMXQCgRWAITzOON17z915I5v5fPKMYwp+fk+1x0NCIf7Xv4bBCAihBJrKr7+2baTwyM83xzs8o/aB7duPUoo1GFRv/B4M4bFkiXLZZcNloKrGSFdeVXzNd+oeXTFpylRLOEx+cDOXqI1zzhjP1vXkAIJZBzoWY8kku/UWR14eDYb0N9YFQIxwI/rEUz2fZIRgUP/1fV0+n+t3f0wbwmPyFPLgI8NPTq9HuuH6oiu/UX3P3TXnnuMA8OQTbGDgE8NyNm0yL/S2rXhrA21oGDW3wBiNRnHvT1uOKjwMnnii7+13wjQ75rxzZ+RI4QHA6yUA7ruvf3AonUqZc2hH6aMUBHjooc7DhEeO885zGLn7fp+nosJ58slw2F2tbbGjCg+D+r3pu+7sHOjLSJQCKCnBeeeNahCLmRclHMafn+J/e32UuVpb4skkAfDjHxfNP96Ss/NN15dce00hgIa9ALfdelPrkcIjx513tuz7OKbI/Fe/ChrCY/IkeeWKisOa1dV5fnBrybx5NgB/eKATHIQSAk44/vDb7t271CO7rtd7+O9mf/9R1lC8++4BQ3hUVtL7l3tyqt54MX6c6557xlx7vQvAfz8R/dEPD2UNwh0O1wMP1xx/AgXw1OOyrlkIKIBdu+JHCo9hUXpvc0UVtTvNYYvGRv788+zjPfpoOXSUUf+/PJ0xhEdlJa6+elSDb37T+62ra35614RrvlMA4IVnM20tAMCZWcCaZyuI5y5EIsm++mXHKV9yAXjooV5DHQNoak4eKTwAeLwEwC9/3jkUSqxbF8gJjzt+kHfC8RKAoWzZa79fmTmr4Ff31wLYulUNDOjgMqWgQG+POlJ45PuHB1UrRl/wX/xC1O4VCIT2EAi+uHBOOFc4M3/Oyci0cA4C2hfg8QQDUFFhee3lFIAzzsjXGRRZyu6BHeaxvfZ6QtdYWTkFsGO7OmWKa/uW2UaA+6EmwkcEG/3g1sqn/zwZQGtrprcn5yKw+o8ZAInyDXVe1YQAACAASURBVG8GP/hw2ONfuWLCxrdnjK2zA6ipseQcrGBQe2PdsGs7OKgNDUZGe+faIyt6Hnx44ILzfQAefrg/o0JTeTzB39kYGekdrls3fe2L02fNdAM44wzPxIk40rEbSVvb8HRHdbU9zz1swPY2/Sd3dt97d0tfb+qii+wAwiF+8KDKOeHMVHnGqhQjae/AAw8lzjrTBeCBB/pTSc4Z0XW2cmVfrs0991SvXTt17rHunJe58Z3Iwf3xxkZzb9Eo9fqGn5yhsP673/d/+zuHWlvUk06W5s1TALz6WvCTesWDDxYvWeKqrVUA7G8k0QgFcOyx7sWLfV87p2jOHG8klMmVrwVw9bdK162ffvVVZv2oE+fnAbjt1qbu7nR2h8MrWy9blr9u3fglS9wApkyRKytoKKR/+GGEkk9L3m3cH1+1atgCc+c616+f/P3vlxt/nrZE0XUdgKaZFs2k9L++OaL9HMemTTWrV5dntagEoKEh/ewzXTnf9DBOPNFzycWYO9dh2DMSpgDq6qxLlvgqK4ej78JhzhjN2fnOu7teeTUOwOPBRx+ldo5QXFdfXfrupmmLl3gAeDw0z00A3PqDZq4jFDJ7YFc34+RwRffKK5Hrbug743Q3gLffDvUH1HSapzPoH9DXrBn2le++Z8xrrx7z/75eajjBX7/iHxg77+hg4cjhdlizduDGG9s8ebLhfI9cWGbNmsGvX9b5la+UAdi2hfZ0KZk0APLL5W25Nhcs8/9t/dglp7kBTDtGAdDakm5rT1/3vYrFi2TjLo5ESCjIANTWWZac5r3ggqJ58yqONsSQm92iVVWjbsNVq0JXXnWgvS05ZZJ14SI7gJfXDoKD66CEwkxpG8XAAFvxWGTWTAeAQ4fSAwHGdAXA6qeH14usrbOteXnK4iVeAGOqLZOnKACefbo/PaLUWyxuY/wwRar+8uddm9+LlpUrADZtyqTSRNMQieF3vxnKNfP75eeenfraK9ONP799tXfKZHnku+KHSSAQ2kMg+AKLDwpOwEcXXco58UPa6+sSABYv9Gz/IBSJwOsl8+blAUhnTEfE7siN+cnLl0844QQPgHc28hPm+wC8/mqq9VDyg22JGdO8AD6uZ8Ywczgcb9zX3dYCPWM3lgDr7Rv1K143lmhp3P+bYZ/1kou806e57DbpFz+vA9DSkvnud0ZNTNhtfNYsF4DtH8QCA8M+31e/WnTdtTUAtr0fyfNYAQSD+qb3Ovc2BPfW9z/xxHAuypy5Lp9XsVjI5ZcWA/jr65HBgQyA4iJ9bG3sl7+sO9J+U6c6L7tMnjvHCeDZZ2MjHZ05c9wAdu2KXn99cyySWXKaE8D69bHGBq25UdU0AHCP0Cpf/WrR928udtgRj8PtthvH+eH24P59kT17EgA8ZrljnHyyp7BI/uY3SgAcc4yzskIGEInox84NGrqio13v7pFGejM+nxwMajd9v7W5ObFoSR6Ap58e+Ogj3tt7lIqxXq/y85+Nv/RSYykMicAC4Ic/GHPL98qPna1yzteuGY458XjpBRcU2qzKxReV1tbaAdjsyYICBuDFF7qiUfT1aXv2pJGd5Vi61Of1KpdeWgRg82b1nHPyAXy0J9Lfnxwa4uzoVVb5n/40PO1TV2f5/R9qnC56zrkFhqZtaLAai58EBoZaDiUADIbSydTwvn54e7HdLo0Zo9x/fyUAQshdPyoDsOalYEdH7BO+FKefbv/xHbUACJfBZQBXXF52z09rf/VfY2pqHRWVVgBvvTWYSJizMX6fDGDTeyEAX/6y5dmRvmyt/euXl1pky1131vn9cjjMLr6oMC9PGhrS1m9I3HZrwckn+3w+ORxmnd3D67fMmum+7fu1eW4pHNa3f5iaMsUG4KWXmz76uKn5YPSJx9tGHu3CBT5C8PXLiw2X2lgFxeViUyZnTjoxetSc5ttuy1+0KK+mRgHw/vuZnJifPcv9i3vHGd/7xuvxiy9x5D5y3HGWK6/0u91SMKi9vzU1daoDwKaNAzt39NfXq60jpsK+sjTP4eYXXeYB0NGmHX+CFcDOD+MyJWeeoSy70KhjJXEuA7j88vI776q7+JJCSgmAcBjRKKJRJJMA8OMfWZddWOTPl9paWVcnP7Jj3/z9gwf3J0/5Uj6A1/86tHuX3tigG7OgHJgy3fzIjBnuW26qqKiQAbz2enTqVCeAv/41uHtXYP8B/aW1wxWlL7+iuLBYuemWKgB7dqdPXVACoL1VP/G4wllzMW68AmDN2rDHo+SO5Ec/qrnq26UAnny8b9ZsK4Bt7ydaW/v3fBTf+E77uxsTuZGC884tdLukwgJl8SIfgHc2BvY2aABqa9i4usTPflYjfpcEAqE9BIIvtvwYznjWsxMAp53+0c23Hrjr3vZEko+ptFSUKw8+0Afgqu94ZJlIEpIp02MtKDI//eifJkyf4TrrTD+AQEDP93kAJGLsQGOwoaErmYgACAUZoRKAYHhoMBjeuevAe+81lBRSAEVFw6N9hYV0bE10/Zt9wdDwUOsJJ0rJlAaCMdXWY+e6AezdF1361WFfZ8GCwVtvHWe8Ztxc2fv8C4sWL3b5fOrMGXYAra1qXh4F0NHRt/9AoqU52NiYAjD/RDuAGTPd4KAEEye4AEQifPx4C4AvnVz65ye+1NXl6u01XSLjHwBZJksWKz++vRJAKMTKy02P/+ylvm9e5br6KpvfRwC8/TY//fRiALs/su39WNu3N5NIcADuPNN3ufKqkuuurSwvsU6dLAFoaVEnTrQCaD4Y2b8/vmVrHMCkSVJWE2YsilRaYgWwcWPU59cBvPXW3pqa4MRJfYWFAMCYOVzt9ck/vaf861+XyssB4JVXMHlKoTuPAHjuucjLL2P1atPDy0EIASdMIwAoUYzx47aW5PYPO7q6B3WN7dw5/IHrbiiyOiSrFTYbueziAgB79mROPUUBsHdv0dNP4/HHUwCqqmRjtstmAyWyJ88s9BSPJgE0NPS/v33r668nV648ynLR6TQfGQzznesKiEwk2UKJfPZXCgDs2BmOxuIAwsFIU2NnXx/+9nZrrv3XzvOUVTrSupVTz/HHFQIYGtICAy0AEgn60ktk5Urs2HGUO4OAGHKcc0qJDCCdRtPBVHNz6JSF5eMnuAAwxstKzV664qGpl11SWlyszJ/vmTVL3rBheGroG1cUM53oOgjIJRcXAVi3PnDcHBXAq6+lN23iZ53hnTjRCaCnh02fYQFQXW37+hWlVoUtXOAGsGtnqrqWAugPDLa2Dnz8cfzjj8MAjp9vhvnJikQBRZamT3MAUGQNgCIrqx45fv78wvr6UV3XkFter3TvvWMuutgHIBzRvV4ZwKxZzm9/y8X10IXnOgDs2KFOmGDqluOPJ9OmJTU1PH+eC8DgoO7OswDo7okGBtRXX0kAmDrVjEBzOWxW2eXNcwMIhfjUKQ4AW7d0/vWVtg+2DbS1aAA4lylVACSTvKM9smd3s/HZHTvw9NN4+mls2QIA48ZLN99SOXu2HUBfv6kUfT759tv8V15BxtcRAI89Hp4wLt+4u/+2LlVfzwIB47pQj5cC8OfLP//FuLJS2+IFeQD270/Om+8BsP2D0J49QxveNGc05p/gAOB0SZzB5zVvT5uiAQiHYrt3HZx/Ej3hZB1Ae0e6oMB8+v1q+fjxkzCmJuF0EgDGyELD3kxnZ//Bg5l9+2IAJk+Vp023AigttWoaOMfpp3kANDfT8jIK4Ps3Tbj/V3N27lRGPmeSSfETJRAI7SEQfIEwcspz5Y68Xt0YnB4a0nbuMoOdHHb6pycHAEydrpz15WIAmTTSKVOm9HTLAK77XllpqY0QOLL1ryJRFcCePUlCuMOeH4+rANIZU7GUl5cde+ykirI6t7PEqCfR06MCGDvW+ov7aleumj5tWuHAgAzA5SLZY7PLksQZ0imcvsQPYN06ddJEM7DkD7+Z6PPI7W3mmHEsbrq2s+doPT3BcDhRUCABaD6UqqlVANhdLo8nD9yTPUcAqKqyAdA1uJzmWRQVugGs3zAkK+jqwssvmy6R8S+n3opKTOdsaIgB8Pmk085QBwJhb559yUIPgPe3p/L95okkUyQcScViGQDdnRqAurG2b36znBJIlBYWSgBCobTNxgDEEnA4XJm0DGDbVh2Azy8XlVpSKteyo/WZtApg+rQJi0+bPqa6xpge2VuvhUMcwLe/kzcwOCQryumnuQG0tuqhcGbaMSkAkUgaQDKJ558/fPaDc5izYdm1ITOqxhnz+72GIMzzmCaaNatAkaiqordPtdrSAPoDZPLkYgCJBBkaSvq8FEB7u2YUAXO6ZQ65NDsMH4unAXi8eQsWnuh0OgBs3Hj4wezYMSolYN48N0B1ThhDYaEVQGtrUlEsAMZPqJ07d9wbb+iDwTQAlwsAJk+xcUI5LJzL4GT6VBeAQy049VQZ2ai5HTtQX3/43cHY4QE7TGdqRmVMlyRLWbkTgMNhHxhyArjk4qJQOF5Tzc47zzdlmvPAfhVAYYG5A4cTGRVUhqbjmGPsAA618GNmeAGEw9Z0mne0h2OxFAAqS3t2ZwBcdKm7uyccDnG3ywagu1t1u1UAVru9rKxclmyBAQAYM4YCWLTYSwiMemBOBwC4XAqAYEjv7IrLMt2yZVTXPXQo+/tKqSxLADhjra0ZAOdfwDra+wYH4jbFvMTt2cDCC5bVVlZVOhwen8dhCIaCAgUA55rbYwdhAOrrzcSSoiIHIPt85oUeHAgBSKdsE8aNCYeTvT2Dxr1mLP+TyWjpVJpkiw34/airQ10diouzvTEbjBSLmSa94fq8ZDIsUWnxAieAaExv3BeZN48bj69wODU4FDOGVra8ywH85g9jFZlQSm0287z2N0YAxGLM481XskMfWzYnAFRXW/URAZGd3VEALrf1xJPGl5ZVMWbu4cBBDcA11xRJNHSouae/P1paLo0cxOGQqKTEIjqAokJq+DOSTCQJmTSYngbQ0ipNm+oA0NySKimxNzePes48/7z4mRIIhPYQCL5Q4oOBQtNN32IoOFz/Mce+AykAZ33Z/1+/GqfILgChIJIJNeu7SMb4PefQNOSyhVNpc7xu3ERvaZmfcwpA05ghdDSuUhnjxkuZDNWztbUAVNdaTjnFU1AiefKlUMQGwJOnAJgwIWm3E0oJONJJ2CwRAPE4dbnys8pEzi+whMKJ7FGZTkxNrb+8ssDmcBhupJpRjfj+SZOLi0ucGVXKNrMAUFUwgBHsazA1zLRpxhoLWiisT506yix+/7ARcxWEjHDwWbNds2ZOOGH+pNqakpKiPIedAti9KzR7thVAJgOdpVU1DUBnDEBNjZ0Dug7GaWG+BEBVVc51AA6XrW6su7DA4nCYX3HdjZWSLAcCmYceMhOprTYrAMUCDppfUGKM0PNs6s5XltYsWjx+6tRKr9djeG9vrg9U13oA9PWZkWnJJPbsGSk8OAAqEwAMurE6W+UY99zjxs85dlxvbwrApImmT1lSZtV06Ax9fQOBwMC4cRYAgaH0cccpAKqrk3abVF1ljh9ffXWp2+UIBrWHHjALo4XDhsRlVhuZPJkaB9M2KpgIG9/VARjvApBlGSCcIRxGMpEE0N5OLRYFgKwgv5AMDiYBOBy0po4Yw8wEMiWUEERjOHa2A0Bfn/3cc8sBRKNp41Ju2YLe3qPMfQAghDOuA1CstKbOPWPmGHAwxgH09mmKIgP4ylfyy8qtY8d6iovdqsp27coAKCzk2Q6pZTTGGfr6Ir19A0VFBEAy5Z421Q6gvJyl0npBobnajvGRMWPclZVem82hZ9OxdM4AVFUVjx1bCkgDAwyA3UEBHDqU0nQwIDCoJhI6gOISqxFc1NmtlZePOie73VRlAAjJpWCRrN72T5pY6fd5ZckMtertMeXEhEmeSVMLK8Z4qaIC2LEjZHekABQU28eOyyspdhij/gC+/o1SQkkiof/3U2bWjaqqAJxOafxkVI8pIcTs54xpAOx2qaaucPbsyUbjGTOwcCEWLoRx01HCCWDYKho1TXrmGTWLFk6dOKHcZrXPOsYNYOOmfr/fASASUTU9nkolDQFpyj+HZHRUkj3T8gpTpE2Zmm+1yhPGmzM2dWPtvnyFgzz/jLny+sBAHwBJ5l4/qqq8kmQd2T+8XrmgwDVufGlpaZER+ydbzC/N8xRbFaW1gwKoq3UY/ozOoDL09iUG+82HZG2dDcCe+tiR/s7MmeJXSiD4DyDyrgSCzxUGYg7TKbJkJH2cc657YIC9uzE+rtY2pso67wTbl79aAQIQqCra25LJhBnsJFEZ0Ig5TpxbIR2alsi69c48GW5XHpDSNWYMJppZxRzg2bQE85MEYKCUUr2n1/AYAMDpdLhcNlkCdPR0R6MRbWyd0tSsEmKdMsWyd2+GE8iKEo+bXypbzN2WlnlkCYMBPTsMySXJCMCwT51K2w6YoVn9fQzAtq2hL5/pZzra280kkMZGM5zGYpUqKsyh8fnzcZgOOcoQCYfNCoddlohlbI1jT0MsFOaGIpIU6nCYJaCYzkxfn0PXAU6pJAPQmW7omaJiS2WFXN8gn7vU090fPfmUkrnHuu+849D6N8x4nvHjVePbGeMSJW6XS5IUQJOI6bCqGihAJYlS65RJ7k2bgx1tbNI0CYBnRIndhoZRC3sTohuLvRCiG+6U3QGXRx8cTEciOgCXO+tVE8ZAYzEk4pLN5jz5JNvBg4FdOxNlZcZ+tMJC6cxTPftbkiee5F+4KP+xlT2PrjCTNwoLmN1uAyBJNJ1JlZRg714AaGvD2LEjj40BmDVLamhgc+c6OSSjTFgoqA4OmLJZkiQAkWiIc7/R96ZPs7W0JgAUFlkMd17LoLdHlSUKYNduZiQatberp55qji6vX4/LLhspPFQCDQCITggDQCVmd4IRRgBwBqCzI1NZYQWgKMjPt1os1kg83dqe3PMxB8jMGb6GfWEA48bnedw0nkRndygwMDRnjuevf40lkhmXmwBQZG53WC1KCiPmBv35Dolbh/pVI9UEgMUiA7o7z1FQGPP7eUE+Bga1/j4O4FBzilIwDeFQVJY1AFaLzefNdHZqNrtkybrK5eU466zDuy5no9bg8/t9hV5roDvSz9PZzkCznjSx2uRQUCFS9j6nGgBXHikto6EB+byv5Xf1qaefWThzputPq7pXPJK90IXcmEYjRAfPlFVIhjvOuGakaxNJs9pBJfYPjTbKEqwWCyWWsdVk50fRYBBzj7UB8VRStTuIRAGAZ7UHBeE6wIZLilOJAzh4MFFdY5k2XfK4C+bMzdid8rJLS97dGPzjb7qMCntOJ68dK2EDJFnTECgsLBzhlhAAkkTyC9weP+KJGEEYRrQeAMBmc514Yiwcwr7G1O7daWPFSUIgSYhGYqmkOcZxqEUFUD3Gls6grg7NzQBw3nkjBzgEAsG/FTHvIRB8XnAOzqiRTGyoD+O/H/6w7u6fTvjjb8YvPsV3zBR3aYlN15BJQ83gT39Ca3NvJp3JyhUZACWUALIEiZqjtjYryY74orgENrvFHIMcMcZKyPAY5IhEd5kyMJ2kMxTAuHFWAO48l93t1DiCYXR0RmJx3VjVeDCkutwA0LA/bnfYNM2UClZrtnIXgdUCu41QwgHIMpUVCQChkCT4fA6HQwJw4EAG2dCOZBKBIdOzf2P9EIALLiiiFKVmGSc0Nh4uM476ByGQJEqpVFxkA9DYqPr8MoDKSsnrtxktmWkNYhiKEHDdcKokWabG809SUFpi8eQ5x4/jfp906bKGnPAAcOCAYpQak2XCGaLhuKYyAFp2BsqiQKagnEhc9uXZAciKbCSTRCKpnIhKJkeN+jOuapqaOyoAug5dhySztrYUgJpa88msg2sMA0PxwWBKsTjy850AQFhZBQDs2ROrG0tlyTr/2Dy/x/L1b+zPCQ8AgQGaTicMWzkcNvloi6ppmnkiiQQB4PHKjElgVNcQj6ZTKS03fg/AapWIjEAgBsDrJX19hntIOSPgSCTQ32vaB0BxcbZONFdzRhgawigFxo1+zs1wIMJVBp1xwkFyAVmEASDQQEBl2OyQFSmVohhR69brs2sckSjSKcVmc5WV2wEcOJAYN44C6O3XfD6nEeKjpvXcjWOzwm6juUk8m92avWtQUKBUVjgANB1Us5cMqopQJBmJagDA6cf1CQBFxQqlMKY+urqOzB8gI5a4zN6BMiiVOCNH3k2KBS63bLGYSSZ2uz2rVPXqGlgtfMGCvJoa2/nn1OeEB4BAgBhBcYRIuiYRSo15JIATM7KPaVo6lUp8+uPqyPtNkiRZVpwOCcDOXfH8fBuAvn7V77cYy8vk5j3AIBNIhOUioqwWCcDQkKYoqKyg4JaqSuW441y33dx894/bcqW943HS3W0+LTOZtM06uh5g7manxiQwySlhYzTH7oCRcHLwYKas3AIgGNQScUSiWjg7h7NtWwzA3OPyZBnjzJw1tLSIHyiBQGgPgeALKD6MoWtzGE/LxtmrKtIpRojFaffYrG6uy+kkkgmkkgCQ0RJ5eabzYfhknDPOuSyDI1f/yppziUDBkRnl6BBmhpYQPetMGDMApruTW12hrEwxRnwVWdI1BAIsEbNaLW4j1kvTdeODhDCHw2bJRm3L0nDlLlmGLDMjhEmiVDLeIgDhFgsqK2wAYlEG4M31QU3nkgwjIARAOKwDWLLEZ7VByXrGo9zTo7tH5lkyxgFuxNNbbZKhPaxWMqw9dGYqMQ4CcM50pgOwWCyyYoROcRBusxJZsnV08OuubT1ytZOc9wbCHA6nLCsAKMm5R7modZLvswHY1xBXLAAQDKojIzq6RiyGQSWJShIAxswQLFmCRQLh5gO5qsbUq6rGdA3hUDIUSnLQmlqX0R8kapqipIgqVktzS+yG7zcfOnS456vYZABUliFJFstRyt3mFqYoKTHGsUE4CBCLYmhIZRoZeZqSDFBYrUbPRE0ty1qIgCMS0hIJmudyYuRFAtJpVld3FGFJiAQiG33YEBqccUmCREE4yY1tmwnpRAeBRKEoxJhbA1BZaXZjSYGmIxAIDoUiisVqscjGXeBwqgA6O1Wvz2bMheXOiDHIMmRFz0mjXPcGYLeTkmJbTnQBaG5KEgpZpqk0BfDGejM7v7TEQilstpyW+xTlnL36ZDjPHoCSnUU0Vv9WZFmm1qxvbTPsQojmcBBCpObm+LlL64/spUYv4hy6RmVFMrq3pum6zgDI1KLIVqfN/vc+s3KvCCSJyNnUFKvdtEZBkR3QAejZvChuCmnzFgNgsyk5L8Nmh0Rpb1/i5u+17PggeoQXkgdAonaXrYIzkNyCSGYfYAAjBISZ/SQnFyWJgcPtkgBEIrrFygC89upAMq2pqkSpeb5GkeWpU+yKBT4fshvF75NAILSHQPCFlB58eDnpXA6lIkt2m6TIUjrFe3sG6j9ufvvtvS+//M4Lz26aPRsTJpWMm5BbMVAHwDgDGOdHqaZPABXQDe1BkF1TjxAJXAKnuhHxxQnL3e/EGEkFJk5w1dRxAMFghoMRglg0qWuSzeo+ZrpRYFcjlANwODW7TaKEHOZwU2J49rk1E4nhUnEGgOs6xtU5AESiZvsXXgzICjq7hh87+fnyMTNchz2HRg8ejxg2JsPlWpmZEsDKSo26t6nurrThl3i9NiOMRRvhCXIOzolRVAoEw6O8hFMJgUD61VeHU65nznLe9kNzFW5D22ia1tOt9fcMMI0Dw6PyBDoFCHjuDEJBracrA2DOHLfdPhzXcbivM7x2ATny/FwOU3sE+lRVRTLBMylQbg74bt2i5nxEq51QGWteG/bnfD75yacmZTWqBUA6lenrDaZTn7jcYVUVyc83rQQQpiMQSAwOpAixZLuuMduT4ly3WEz/z+HiAPbsiRsfjEYSmRSTJPMjPT3DizWMGWO+aG4eeXcQbl74I0zByWE+cK53E4Bnczb8+WZHyWgcFPF4IhqJg9AxNU4AnLGcQb1exVQsTB7x/QA0mLodRtyX4cMzhjGVVgCNjeZZPP5EN+M8kWAdHRxAT68O4Bv/r1S2kJE9tK/vf34sMDbqRiaUjzQKZzR3kMSImeTEWHs+k8Ezq4cn5aprbKsen5T7nNFSlkgsbkZCUUk2RDJnHOxTjoiMsPOwvGcMjIFKxOc1jyeZSmW1h43KHICqaqOvE5FketiFY9AJoOrJ1avDRkihwV0/NcvdKopxkCAMgwFomj7qpAgzXnKe/Y5c7CnRQCFJPD+fAnh5bRhAU1PywMGUYpEaGoePbckSryRrn7C6pkAg+Hcj8j0Egs9VfAyjyAqQNLbrGjJpBlC/v6C82jNxqieegK6htg7hSH44lM7uQDfcAELAGUjWSc951RIFkSHJpttkhEDQnC9/2LwHwLkxJwEAjftjisUP4MMP4oa/lUxmEom00+mQqARAkum2LTqA0nItHSUs+6Uk68hIFISDs6wLmfMJwAFGCR1T6czPDwwOms7Er+/reGxlz0gv/NxzCzWNgWiKZBl+Ksmf5KYPu0eUgkochOu6CqC5OeVwygD8BcSXb8acG9bgDJyDA4RQSZbN7UQHQKgGZNJpec2IJbpn/X/s3Xlg3HWd//HX5/udyWRyH02a5mrT9G7oSTnKXY6CB6KiXCKiiL/VdT3AxZ8iqyjorsuu7g9cD3B1AV0FEaooULmhlEIt9EjPJG2OHmmbO5nMzPf4/fGdIwktgj8Q9Pd8/KGlTWa+58z79f1cxxZ85z9mHDqU6WAWkUZsK7R//z558WQypDF99I28zFb56Se+w8PZsnvOnNRMpq+Pl3k8bxJxJZO2MVHbjmRyrOtn+g6Zex/oyqS1srLQz34+r6Qs9ci5YlKZ1BONRquryn/6k0NHe7f+fr+oyJf06KP9N8kkHfUeHoqPujnh3HRy8ySFwpZMZhaE1MI1fqpNSbGR+PCQZ9JLAWb6a1VW5gwMHDFVvvJ2SQ8ep3C57gAAIABJREFU8G0zIY+mLy3f85Xe94GB1MYc2B8vLsl1PVsmx5icgsJcSb7vjwx7kubNyy0utoOlb5xk+pG55cvI9x3bSleo6ZcNQk5OTnjBAntjel3wR1f3rX9hY9+YaanLykIfurzSdcfV9Tk5R6vss3sZtPNkZp3Kvq+RL3mu/HSSTa0s6luS5zjeHx7vD1bVkFRaFrrt+7OCvpGSSktLpR7Lknx1drrDI25w2tLle3bAyWtn27JtX3IzEe4Pq/slnXZafmmpwmFL8rx0Oe+78n0ZY8LpRhLHSaRPa0IyTzx9aOzZ//7t0xcuKvjaP0lSbX2hFPM9f2REe7uceHqG8WA9Gsv4lvFdT8ZP7YWV/ZxxjVEy4Z65IvLLe2ID6QUcP/eZ7QUF1tBQ9ryc945ixxs1Mrm5OXwvAW852j2AN0uqu07mId2Y7/9UPxX54bCdn59TUqLqGtVOlaTc6NhyxU2V+LJ8T5lVzkNWTroolKxUO4bSvRSCgsNYknHSdYOfqe8sT5F0fVCQnss14XijcY3G/XjCcz2rtW1UkpfpPpHnRiJjHolmW3K84GFkqpBKrTYm2/KMfNv2bdt67/vGjTOYUL195CNTfLljl9yORrP9r15Zkqf3JTV+17JSh2h6Y2TTRkdSaampqEyPeLFSrRzB+BPJDR6pGmNS4cEkjXHWrE2OxNxMSXfTN6eHQnbmUAe9VoaHR+tqq+bMmh3NjUoK26H0EYh7vmN8GT97pg/sdySdckqJlO2Ns3fva7hejJk6NTcopo9ZkCPpULebTMhzw5bJ9b1QMGihts7s2iFJCxYUbNsWb9uTyLzEF784rbQ0nAmBnu9IGo25W7f0TZ2aPHr2SI0sCiQT8jzL87IRK2hwcZIJGefEE0sk9fR4dVMlqbMjNZVwMmkbY4dCmd6AJp0kzdgTOjg4doeP/AVkfMtkpknw03kgCCB+KghJskwm7Pm9vf5oLByyIyHb3rUjaIrxd+70JRUWWvmFJnihzPgWYwUXrmtlsoeCSlfG+Mb4xphTTw3X10eOeOlK+ta3GvPyLMdNjq3qM116XsNjiUxvpcygGseYYGqKeHoH/WA3jdzW1nhHZzbTXn/DtPLycObGCZbLTCa9rq5Bk+6c5Pl+0Bcr+OQ52hrzrwz2mcTkeq7nOcl0imhoTB3w/IJUx8tM50PblpF8z/XcZDrdpWdOM/627aM7dmQvv698tW7hooiUGn+SdIaCz6uhIU++L2/sI4ygPco3kmVSPfFMetibLNf3ZIypqsq97rqpY3dmbPBYtqzwpJMLLNsP2Va65SY1vzAAsgfwt5Y9jMl+k2ZmtPeCr1fLWLZxPSeeiCcdOa4sW5KM7Snz5ZoqUNKPwbMtAFbm29k3Srqpdb6CcRoHuxOuE9TcqbJm4ZKQlG3xyCzrMTyY+oE9rQknKd/3jOValh+sH/L82tREMZUVEdsa897p8OG7fjoFpIuboFL0JclzjeM4ne1HrnjqanXfvU2eY8J22DI5mUUnGl+5vnm2uMt2mHE9OZ7nW96+Q0HkSHdJj0gm3SM8U7YGOS9TfY1rSHFfeNGRVF7uSVp6bGFpqbEsb8KHZFtbR3GxycsPBcOjh0eG0wVW2LZsY3mWlWkA0b69YxeHTv3hqB3Jxl4t6bO6f39i5mxb0voXB1xXvhsyfth1THd3UlJNrbV2rSTNnp338saYpPq61C8uXlLk+H6mnLXDlqTh4Vhb24FZs47wppkFuZPpji47d8Q8T47juY6TmcUo2F7btoMLTFJnR7K83Jb01BMDQSci13Vcz+kfTBWUe3aPSjr11NxXD1tjo2zQDSqVG/3xR2pM7rWMddwyI2lgwD7llJCkjRsHR0djo6NJ37czg5p86bk1nqRp08K5uanXyUQa33N9zzPGl5wJIcf3je/JcZx4TO3t8Vdudl6err2mdEFTgXwrZEWkbEWbn/+nM4dlZacVHrv7vp8wlmOFnExRHkwV5csxcl94YURjJiE46eS8eMKNJ1IvEk/EJMViw7tatlVXhwoK81NZNvM54mW6qh2NPe7KNJ6MXC/peonReOovD3b7kubNi4TsVBz1J1zJZkzH0DF3WVtbXNKkSan/Pu2MUimUmXsjmlsoqb9/6IUXXqqtDUejkbGXh+/7fnBSTWoyjexl6bvylRvNsXx/1aojN+stPCbnlm/PTIxGbBVJocznTFERX1DAW4Y+V8CbFz4kI9dLP9e0sn2dfV+u43puwlhWKOTbltz0N7VtJaxsO0Yw4FO2kS3Z6ciRHY7py5fKJ4WkuG3CBXmS1L3XzVkkP6ykMzQ6akmu71qS2lpGggjieE5RkTMwENqwwT9xee5za0ZfWj989op8KRbOSfhWMlh0YngkJCXqp1oFkTzfDDhK97dJFxx20JfDTJwix/iWfBMKmYHB0YceTu3+suMK3/3uSZs2Dk+rz9/b0VleWtC9157aoNiwrJC6U3P965hjxh1CxzPZmikZlmJGJujm5dtJ10okEkbS+hdHJBUWesGa4pZtZUeBGxkrlT3Sf2mlw5vJdAeqnGwdPqz6qeGEm7BNOFO1jcbikgrziy07bEJDMqOSotGINCzJ8yPyLVmurITr+5KmNUSefy4uacaMqJRtw5mwCsQRqlLf932/oiJnz57RdS86F16ce989sScf7zvvnGpLdiSUm2OFu/cPSNrW7PX3B9kjeuutMUll5V57hyUpv9AYS46b+mDv6wkykjdzVmU4nHyVdx8ZdlauzH344dEHHui++uqpvu/58jJDEfzUc3TX87ympnxJe9oTH6iKSPG21vjwUNJS2JcneYn0JLbPPTckac6cHI1p/Dn6feJn3kXGl+1lLrZ0dWv7RrJkLF+WmTzZSP4L68Pz58efftp66vHeJYuL5MsLFrTwJen5talXaGgIZ+YTy1TjwUQFR8vzoZBl/OT9D6Qn5C0LffZzdZs2Dc9szPed0d7DfQWRvAN7VVmlpKNkIjWRwPLlso7cU2zcvhpLrnHHXJ/ZodVGxhjfZDtxuZJ83/Z9bdsel1Q1JdHWGiorD406Q7ZdkHlV13UkDQ0Plk+q8H3fyjZ0pEK4Mca2zdETke/7EUlTqnKCVhdPo5YVMVaQ81N79dhqX1JVVSgUUsiyx+6gnbqpPCud5TI9Py1p+/aEpLJyHTokSbmRkJH8dPnR1zskyXXduvqasnI/MyFbqt+db0uWb+TLTY0kS2+P57qWJT+Z3LJrcOvW1GfmBy+urK2OHDro5Of6rhOrmVJyoMvUN8hzjExqeqtoVLW1fD8BbxnaPYA3NX54mUmlMk/TjRUMFPBcP+l5SV+esZSZ2ceSGxQfxSUmXTlkZ7DS+Crfl++lp+nc0z7aOC1X0rNPD1m++ge0Zu1QZ2dSUjARbWtr3HMkI9cfnTMvLum3DwyccEJU0v33HwrZMn7cc2Oeks8/3y9p44YRSYsWFeSEIr7l+qHMk9p0VWFso2Bfgl5eqc2MDfrGD3menluXHdtx1dXVK88ru/YLdeecU3bSSXON5W/Z3NvRLsvI9/Tkk5LU2KjCwvHHz8o+GE7NGOb7tu0aI9f3XM/ZuCnbieeUk71UzWKCUfVGUm+vkz1amvBQ1sTTz3SbFnqSnni837JCxthtralH2Y7jSTrcE73xxqH77+8JZvTyM01YruX78nzXU2Jn66Ck3W1xSXX1VpA9Ml69/t64cbilJXbppTvy8y1JW7fEi0uNpJZdseGhpJccTSZijuNt3TYsqb/fl1RX50ej9ksvjUqaNi31Or2DjuNp08vD6aouKclx7H/79/033HAwOyPqGGedJUkbNpjTTsuRdO+9h3p6kkFOy/RuynxfGGNXVUXKS4P1zlVTZ0n64x8H7ZBycuxQyPSkhyo98cSgpAULcsYGMI0fzBOcoC2bnVmzbEnNzSO7dsXee0Hziy91uf5wOiQYSQcPyvd915dn5Mk99tiQpAcfTM6YUSDpxReHQiYczQnZlm288OpHso/ATzjBCirjYN13pbsRhqxQ2ApZvpVZA8fyQ5I6O0YtYzxP7Z1DBw+lfvi976tYcVbptdfWnXtu2eIlk6dOmzI0mNi+dfDAPhmj9nYrKGfnzXtlnkxdcYWF2TvXs+R4SaVznZdu1LQUtRS2fTvbo9LzJBk/KkU6Ox1JtXW2pJ7DjpP0wna4eVPqaB84sE9SKFT8ox+Z2+8Yzc11U9kjHUJ27hx597s2798/dLTcG2zn5MmpU9XbOxoMMzPG37ot9VtB4l26NLVojMZ+ImV6xWXzVjbUBTPazUkNjFdb26hkentSh7e3b0iS50V+/svYtdfsHBrpG/sKvm8bhXzJVzJ4cT+9HGTSdXxfkvvs2uxjnSs/WvWBiys//onqM8+urK8v6uvv37On/8B+JeIaHVVzsySdeOLElAjgL4l2D+DN4vmu7zux9NDJwqLsg+fU003f9YIOy/a4xwBtrXFJ8+eHCgpSiwn4/oRnlpnO4p5kFxaGJQ2PuLlRI2n9+qGXXx56ds3Ahj+mXnVkJPXzjzzaU1WdY4f9qipJGhjwDh50JbW0xp56pqekSL683XuGx77Thz9cI2OMPDOxJ1jwvFSe73upKT6DgcfatSs2dbpxvOSOloSk4mKrv9/7xFXbU0+Ry0NLlxTu3x+zrdbWLnvh4mjbni3J2PuWLj3CMsOWlV1Ssb7OkvSHRwevH0lEonYorEOHE4cPZ3vhn7cypDG9xSdVWNqqF4M5PccdPzNzZnTt2pH+fq96cuofcsLDUmHrrvijDw/l59vXfm6XpDmzNX167pbm2G8f7JHU2dk/Z3ZI8rz0TESrH+k579wy2za+5619sT/zBhd+cGLnm5KScf9ZUDBuOqCnn+77yld6JW3fPlJdnbt37+iuHc78Y0JbNjk/+WnHeWeV+GZ0eMSsfrQ78wof+IAn6dRT8596arg//c733dM9Z27+Fz67S1LD9LDrupK3dasT9CyaOzdRWBiZsGEnnBD6wx+c+x9IXnBBfn19qL3d+eIXd1798SLXS/7ukQOSjjkmv6bGlxLrnvc8p2/lyslLF01+5PH2p55ILDsh0tUx+s/f7PjlPaWhkGXZ2rA5exDqp9oN0yOSvDERJhrN7nduriWpr88PViLfsGH48cd39PY463oOlk3Kl3RMU7Sw0JO0ddvIgkWFXnpGpto6q7TU7u119x1IlJRYfX3ez36+98TjIsZz+/vjmzdn4+jZZwV1vDkUXCdjWiL8ILhnhvX7krS7bfTkk+XL27YzIamoyBoY8O64fd8dt6fW0zj77NJYzOntHZ0581D/aKig2Lz0cvuSxbNXrHhFOetLUldXQtLMGaED3dbGl+NBx0vbNtkf9jPD6GWs4HHCuIj44guJxYvMvLmR5q3x2IgbfGv/z10jc+eGrglOdENqLt1NmxLBtF1nrAhJOnxIi8+OvvhC/Nln+2+7dW9Pj7N6dcvlly98ZfTwxpyh4mLT3+8/v3b4necW2rZtWznrX8pOrnXphwttOxjclFqudP686JbmWKqJxfhjPhwy81CH62rDmzbFD3abFWcWPPbo4Hf/reOzn6/7h0/tkJSfr8kVYcnZui2xdVtCUm2dkdQwNWfMPSIFrV6p0zfm3jEaHEmMjAS3mNXX5513zsbg3xpnRKsm2729sdzc/lNODVdVex2dO5zRDyxfPm5tTQB/eWR/4M1iJMfxH3ywR1JTk/HTPbwf+v1hY4xlWcYymVEIJjutqNXZlQyeJU5vDEnasiWWqU+C/5vekKp9R2Ixz1Nurp0XtSUdOuRMrbd7etyrrtr+Xz/Orj5WXR2qrzeSrr+h7aqrth865FmW3vmuKkm/+c3QCcdHJd14U9ueDm/jZv8Xv8yWGiefkje1Ptd3Xfl+Mr1sXF5euutX+qFnPO5JKiiwx/79UHpOnpu+Vd60IPuYo+ews3p176ZN8Zde1p13uv/9U2/23MUXXqilS4/4MNJz3NRQibo6E8SPz39u98BQvGVn/L57s5XuKadE8wvDxsj39dLLCUkVk9JT7rheMJpieCToZqP8/JCkTS+P5uTaQeHb12eftTJP0j9d3xYED0nbtqu0JNt8UVQUskxYUjLhXXppqaT/+E7Hrl2xwUH35/f2jt3os88pn7AbY5c5lzR7dpGkzk5v5cpcSY88kvr16dPzzz1vsqTv/8fQgiW+pCee6F23fqD74Mhtt+/O/HpZmd10jCXp+OPyJLW0mAveJ0l3/GBfEDwktbUmM8MzAvn5R5jkZ9ZMu6zUlrTqN/Hrvpgvaffu2Je+fOC/7461dyYk5edbs+fYkh5/bPTb3+66+ea2hvpSSd0H/O79fnGx1dvrfOPrbfv2O/f8+lBHV3aAxCc/WRI0kQ2nw+zYjmeO45aWpq6KSK5fUmJaW+I9hx1JM2YWDA8Fcd2a0RiW9MCqw67rpdeUk5EufH+FpFu+7bz7PSFJq1Z1b9w03LYn/sM7spd9Q0MkGOXi+6n4Hco0u6Qv3UT6qs7PDy4DJ2iB3LErKelTny5434Xj2q9Wr+595pnBLVuS99/v33qr53mTlp80+bzzxmSqsfe/1N6eSF88lqQ9e+IKVuxR5m5KbUoymarnEwkv2J5gCof+fle+Fi/OlbRzh7nk8kmSbv9B9zWZE91mB0MmND7OHDjgBuNDHnu0P1gSZPHiKUd+SpLpFyp96LI8Sf/9k96OztHBIf/ue3oyTy4kXfiBKkme5w8OOpKMsYqKbEmtbaMykvEy41jGVBehRYuCjfdPOT0i6cUXBj90SXOwScPD6u72xichS1Je1EyfFpbU3Dxq2alBMiOxVO/O447Pl3ToUFLyD3T7kqZUW1/+arS2Pvs6Lbtizz471Nzs/vGP/ne/k9izZ9KKs065/HJlVvwEQPYA/tb84Q/e5Zfv+uEPDko67x0hy7Ivuigq6YYbdn/squa2PaOWFZIxmXXBJDmO/+Uv7/3Xb++TNHNmTjBv/a/u7fn7T+9Yu67/yzemqs+SEr+42Ej6xMfbXt4wZFn2sqWlkp58eujrN5ace+7EiaIs23rX+dkytH/AdZLeyvOqSkpD/X1e89bRkmJb0ndvHXzq2XGT+Xz6M3W+77ueu32n/9M7PEkF+WbRwtRD/Us/1Lzuhf677jr4zNNJSXPnR5YszZV0/Vfb7rwrHk1HlN//bvjaL+f/8C79y63Jb9yim2/J+/vPjV7xsaILP1ghaePLI9/515Fo1D3KUfSCXu+SPN8JRoj+cX1i5Rnbvv7VzmAS1cDf/V11OJTz8svO8hPWB3+zcGGkpMSWdP67Nt11197/vuvgrx6ISaqqitTURCT94ZHBu+70Fi2UpE0vRZefnP/RqyZmhukN0XnzUv2lPnr5tKAwcl0TFMc9Pc5llzZfdVVr2+7sZFOf+fzkwsJU1MiU3QUFY8pu1ykqMpI6OrxYLPb+C3PT+cTU1+XNnVm2cFGhpAfvd+vqjaRf/frwPQ/0j8SyO/utf2kwVkjSvPkRSe3tprTE+tjVBRM2Phq1Tj8j1dBxzTVlmUXZxlXIxnz2M/WS7rsvtnFj/JvfKisutiWl6zytXTtYW6O69HD2vj7HtkLveedkSS88Hy8qtiQ9+WTvN27q3NORPQiLFkdPXF454f2mjpmLKBS2jTGNjRFJa59zPn9N9vo8eHD06aeHJZ10Uv6CYyKSWlvj7373lo0vZ7sMfezK6iVLciWtuj8RnOWf/6Lnt78fHRnJNhp87atTJb+vz/3wFVva9gQLzOUtXJAn6WMf3fnrBw48tab/7l8NSDp2Sf6MGWFJL7ww+K1vxQaHVVcblnTvPSMr3x3+4V32d3/kfuPfvJtuCX/pa+bqT5qLLyspLrH7+90vf3GvZeUdsQOP6/qf+vSORx8blFRdo+pqW9K1n2u95ZaOzc0jP/rJweDH5s0LF5cYSe89f+M9vzjw4O8O//ju/ZLmzQlPrc+VtGlT4p//ZbSxMSxp+za7qanoui/VTXivgnxz9tmps3/xxZGgIVRS+5745z5fNCbxlh/twyr4/Bke0ZNPJSS1tibf974dH7t6Z+vubJg886zSKVOKXNe/7LLmVQ+OSlp4TLh6SkTSNdfsuvW2jiefHvzu9+OSigrtJUtS73vJxc01tSFJhw6psyP21a/XlJSGxoeNvKs+mpp2asbM6AP3u5J8pVbt+NV9vZ/85I6HHur57D90dLQnJdXWhgsLLUnf/vbAHx6N19bnSdq31xsc1JdvNP/5U+cbt3g33ZLzla/nfO4LkauunnTC8kJJ379t/5qnrWiU7yXgbfBk9u67777ssssk+b7/s5/97LLLLrvkkkt+9rOfcWiA/xd798bPP3/zq//MZz4+IxxJTp3hLT2+UpZsS6sf7rn++rbX+1433lzXudP64X/tkXTMMeEFC7ynnlJHhxtUn7GYF/R6ShVkX29wtXf9usPvPv+USRXuhRdsPNrL/sd/zl66pCDH8uTGl53Q/Hq36szTI8bK+cNjqQ4w9VPt6jrTOCM0OjrouUPLli2I5OQe7hm49TsHBwa8//mfeRMGSASat748e/aM44/bJukznyr47m1H7rD+7X+dfdqpBeue3/r3nx55vdu5aKHZudMMjwRrQUS6upyge3penkZGVD0lvHdfUtJxx9pXXLroO7du2tmauPzSyXf+7MjLyL37/PLrb5jm+woZSVq/XuvXq6xMF16YKawPlpeXStY//uOOJ54YllRbazo7fUlf+1rt9q2aN6fyuJP1iau3BF3vXunqj0/5+NXVW7dunzdvdnd3z3X/2L5pc9CfPrRvrxuMBikrV89hVVSYgwf94Kq4+eaq3/ymUlJjo848M/tqW5u3zJ07/3vf6/jxf3VLmt8UOv2Mktv+z7hZg4J+OJKmTQv/+7/PXf1A2ISH2rr6fve7Ix+EWTPtn/5koRUyh3sOVlZUtLfroYck6ZJLsuN5mpub58yd9/RTPddc0yaprs4Ey/ZNmRLet++ow+J/euf8Nc8dWtjUf9yx8w4c6v/QZW29vUeev+kzn6277NKKrds2//iO0JNPvr6rYv48e8mikjt/dji1+yXWvCa7qtoqKEiOjAxNmRytrZ1mWfYdP+ravi3+ngvCX7l+wRHuyhu3r1o19EZ9nhx/XHT/fm9Pe1zS3HnhvV1e+ir1R0bM5Mn2gQOupGOOCV16cc6BQ0Vrnj28bl1y7Lm76uOFlpklacWKcZ2OtjY3z5rT+PBDQzfcsPvEE3KeW5s44gYsXlT4f/5zph0y3/z6jlWrBl/Xxp98ct7Bg8nt24NZ2kJGCoavRKN+LGby841tWQODbjRqYrHXvf7fFR+a9Ny63h07Uk8o5i8IFRZac+aqp2eoeoqpq2vMy8vbvPnwHT88KGnt2iWhkOHrCXhD7N69u6GhIUgQTzzxxBlnnCHp8ccf/5O/SLsH8KaorMyZO/fVfuDcsyp8z/dc33Wz3a2PP74wM13sBKeeduS1Az7y8SnGGGO8lWeUStq0KXn33W5Hh1taGnrHO0prayKSguDxsSsrnn5i0eLFZa2tPbYdsm2VlYXv/Pm80tKJ475mzwndePOkJUsKbEu+ZEL2O9915K06/ShbVVSk2lq7siIbJ9r3uGufce7+yeiv/if863tKv/SPHdd8dufNNx4IZpZdv/5o1Yyx0k+VXzHoRZLy8uzLLpsyvSHX+MrP05y5Ry4sGqblHj17hC65pHTGTF9Sc3O8v98tLg5d94XqSz4YlRQEjwULc1aeHT58ONXFK+kcuTg+YVnJJRdXyMt2eg/Gti5aNP5j17Isy9xwQ8PixVFJQfD4zGer3/GOyZJxRk1I5pZ/n3XCSROPecUk+9rPV195ZXUsnp5bzPNXnmOWHWtJ2rbV6e/3i0vs/3399A9eZEsKgkfTMTnX/e+q55/PrPonSe3tmaU2jHz93SfrLrqoQtKWzU4meNTVpvpo9ff7paXW938w9d5fLujuDkfz5CbDJ51YecUVE/vw5OeZU08MXfbByn1dxndTo8k7O6VXTCTg+fI8nXxKyUc/ViEpCB4XvLf0S9c3HO1MXXZ5Zer4JyRpckXuz37R0NAwsZVvcqV94431l15WaYzvOu673lVwxFcrLQ0VFR75ql62LJSXl5vpDdXf5z33TPLXv4zf+WPvV/+Td+t3zRe/sOcfr2ndt9eVtGP7kcPPKafkHW1Hliw+8ly8i5fklZQceRDmijMKzj2neNEiW9LW5mQQPG64Yfb7LwhJCoLH8cfl/P2n80diSiQSy5aFTj6lQOmZCS77UNFHP9qQPpuS5Hl68EFJ8uVblvXqY68XzC/86ldnBlX7q+xX9ZQjb/ysWZEzzwwff4InqavT6ex0ikvsj35kypUfjuZFzfCwPzDoFhfbN988qbTsyK8QDBx6pblz7by8vKqq7L9u2eisfTbxk9sTq+7L+f5t4S9/sf1z/7AtCB6Sdu8e5bsJeMsx1hx4c26tkLnzzqVH+9fgSfCoJFcLlyg3kqmHwqtXLzrir+zapTmzUzXc2OfWkn74QymkqTMrf/l38UcfPbx79+iCBQXnnFP629+Gy8uTnt9RUBD+h3+oLC2N3PtrVVfrmDmntrTohbWKDam2NnrPPQsOHRp9/PHe3btHKyoKwuHycNgeGVCOkWUkWclkznHLFtVUa+lSLR2/T4ODmvXz1J+vvnrcP/3oP5t/87ue4M9nnVP64Sun7NoZ6+52/vDIbt+zWnalCruBfkfSI48MTZpUGY3qmGPGVaiO5/nZNRl8ScceGz3/gklPPTk0OOhW10QL8kIVk9TXOzy5ojhkmbvuXLJmjTZvPspROtJ27t+vVau04oxpZ581VFOTqKrKaWrKv/9+Y+dMufzyZHf34Jln5tTXFzz4wDNTJufbIUvS4GBqeMbnrinr7Ajt64oX5YeLork1tWZwIOY4+cEkQO3tqWU9pk8fkx+W5kBxAAAgAElEQVQqKtLxLPKjH8176aWh/fsTp51WHI3a7e2SlBj1fU85Yf/iy+Kf/Puq9esi3/33ruOW5c+f4+Xl+uWlSTepeDw1VdfBQ+UDQ+XLT9JXbohv3DhcVZUze3a0q8t+7LHSK6909+7tX74855hjCoJpxAJdXdq1S889p4svlqS58+ZJMtIXvlD/3vdWBJfBtGm5Q0Ol+fnRzZu7DxwYOuuskiuuKM3JMe3tWr9eYVeOkxjoSZ5zVuX57ylvaR351jfbjfS/vzgtxzh7dvf09zn79zqFxSFJPT3avFnSxIkEmuYH00JZn/y7+gveM3njxuEFC/KrqyPJpK6+OnWRrVih7m5FIqmrbvNmPfu0pNrReK0sSbkVZbn33FOyd2/86af7N24cikZzo9HywsJIZ6c8R3bYWrBgkaSf/KRuzZpxrU8TLomxDTKSVt2/9df392W6b917f9PGjcPJpB7+/d6B/lhXp4nFggVGHElbt7qPPipJ8+crmMIhcMYZdS++WHfEe/nRR3XsstQOThj3nNmkyy8fN4bkj+u7ew4lTjwhfNXVc9tah13HKS+LHHdcQX9P5KordOBQ+NilVWedXRCKaGvzISc5SdK8uVp5TuyZZ2LXXVdcVGT39GTzcE2NWls1e3ZwW3nZ8e7pVod/+/f6tc+N7O10wpY9eVJ46rTQ0FCieCSSm6czzqh95JHae++VpCuvHDeJ2a5deuyxo+7XwgWa3hCfP3+4oMCePz9vcDD80EPVF13s7tnTv3ChffrpRS+9ZD58eX1mJZzly7Vhgy6+WOFw9pUn3Ncd7Yd+/1v3qadS7VqfvaZu9ty8ro7E008d6Ooc6TmszF4H7rij96yzotGoli17lTVMAZA9gL8t+/drbC24bp1OPfVPfBF6nranponS3r2KxbJ1yf792R/Ly4t8/OPV2ceoi7VmTfjMM6dLev55SYpGdcYZyrSIbt6svXv1zneaGTOimS5PDz6ori719Ojxx1P14oMPKhZTWdnE8tHztGNH9j97erJL6XmetmyNZb74L/xA5YzGaMO0qG0pN7zPcyO2yUvE/Qd/37N7jydpaEgtLalNCia8Ch7EhqywMeGxn1fFRaFzzi496+zKbVuHN210hgb8g90HduUcNv6wbfnBxkejWr583KaOLUHWrx+XoLZsSf0hJ6fgnHNS79vQoJ4eRaPhqVPLdu3Srl2aMWvy0iXTHvjdHyUlksNSnqQPfLDBNtq+tWfTi/H4cFF8dHB368FEYui4Y6dt3qw1ayTp/PNfbULPRYuyT+WnTJGRYrGRX/2yNVJweOa8SZMrSh/8TaekdS8MH7ukNjcyvGdPn/+0dfoZtZ7rP/po6qBdcIEKCyOZhQKDNZvDYXvq1LKurtQBufBCPfhg6jg89pjOPfcIl9zYyyCIZE1NlU1Nlb6vX/xC0ah6elRTo0OdTk5ucnDo4NZt3YXF8SeezA3GiP/nf3bd9LWGvr7h/Qf693Q4uQW1I6PauFGSli7NXhuvVF2d3fhwWDU1qRUzgnLzyitTV9S2bamfb2kZV+hXV0cuuqjyoosqJQXJU9Ijj2jpUhUX67HHUq/2zndOzP8Ze/aMG4K8a1c86MYm6YqPVFVXR4In69OnJTZvPCQ/Ii9n0+aRx54YyWxP8L+NjVq+XK8+qMDzsovc79kzrkYfey+3tIzbpPY9Ks4vH4rFFjVFWlv6v/OdDklLlhaeeELCCkVnz5w0a3aBjAYGdOKJ/po1qdDb0RG95ppoMEqqsFDRqGIxxWJatUqSrrpKkizLGCPXdZVaGEeSTj6l+MTjy9tb3G1bnL7e5PBwz47tPbIqps+YtHlL6sJeunTcJZRMZj+jtm/X9OnZy35zuvNpYWHkuOMiwZUQzDodDtszZpQND6caYS6/XGvWpI7nmjVasULh8LhX3rtXnpd95UOHnXXrU3PylpSEzn9PRW7ENM1T43RrW3NvbNhPJkwyobt/0Rv05urpyZ6ss88elxUBkD2Av0GxWLYSGltkBFXLhOf0YyuSoFbIvMidd6aaIO69d1xVvWqVamqyNdbs2akqIRAUoGPr4BUrxpUIgfPO0913KxZLbVigpkavnEX0vvvGvfu996beffNmPfmk+8J6N71Ysg4dbOk+2FRVYXu+3nfBwl/fv9VLjEbzCnPCdtA/qaQkd2w2aGjIlKp2Zk4iN5l6KmuMMb4813OSXmFBSX1tcUnJYEd7a0d7hxWZG+xmpv6LxXTvveOWFV+/Xs3NuvBCtbRow4bsP8ViuvtuLV6spibNm6e+vnG7X1urvAKFw5bk5hemV2DwfddXyLZDoRw/J1JaHi2bnNe5r+V3v9u1r3tGcIRfe30TDmvWbH//nv5oUU51Tf3kiuK77+rdtSu1fd/7Qee/3DSn+6Dfsqurv39oT/vuouLZZWU6+eSJi6IUFmrpUq1fP+68R6MqLU2dr6Ym1df/iY2pqtL552cvvKBmXbpUs2bpV784bDRqrHh5RXk8Ufn7B1MjlFpaY7/9fe85Kyp8uV37Dqx9fu9IrKG8PHVIX7tTT9XPf569RMPh1LCZsVatOkI7hqQTTlBvr4LElbnRgqM0NhJMeME1a7Rtm04+WZJWr9aTTycyl240f19LS15tTXEkYs2dU2WbnI0vdcu4kUh6kq6IP/ZeLimZ2DY41ubN4y65lhbt3Zs6PhPu5TVrtGGDLrxQ/f1avVoHD/hTypPG+Nu2xf/tlo7gZ/64fnDBguqw1Ts0MvzHF6NPPjUga/iM0yPV1alLd2zkC4d19tmpExqNZte4GLPqjTK9P41MyDa+74zG4rYdmTR5Sk5+97ZtO1va2jr3LAteeexuTjieXV26/XYtXap58ybefZlPieABwdgPqPPPVzSanY26pkYzZmj/fq1ePe4mvf321Kflvfdq29bES+nVbOrqvd27e6qrigsKQtOmlsRHvC2bD1rGzsuPZIaRFBfnZl5n9WpdfjlfSgDZA/ibFono1FNf92+Vl+uSS15x64YkaeXKP1HLXnKJNm1SS4vmzdOsWdnyq7HxqI0tlqXLLlN3t1pbU784b96RH+Ue7d0bG7Vv31A8bmfGuM9vmlM12Ta+fFeRiAoKNK2uIel4O3alngAvWJDf2Jhq0pG0d2+qZvI8P7NiRzBhq2VsEyxULuM6suQUl4QbZ0RzI9WHuw8uOVGzZ4/br0hEF1xw5HPR2Dhu5qWxBzYa1ZlnavFibdum2lrV1mrbdpNfpJLSAqm/uDg/WP45FDKuI9uOhEJmcNSJRHJmzsq1cmoPHxpaulQ1Na/7weriJXZf9WQ7R5OnqKBYzzy1T9Lnry3/8e19fX1uOOovXFyzY0doYHjQ9eIXXnjUxoQgJGzapNpaTZmSOiCnnqqSktexVUH8yFwGQSAcHJRnHWw6ZvasmfV5BebHd+yV9I535E2fbt966+DTzx6+8orqotLa4vK8/QcOLK73lh77utdxKyzUlVdq377slgdX72thWTrvPPX1qa1Nzc1qbNScOUc4Skd8weBJ/MqV7ne/a0sqKbX7et38vPqZM0vly3NlW4pGNWVKQWXF5J/8d2r2hXlz7cZG9famksPYtosj3hpHu+SOeDdFIiov1wUXaE+bXnzusOv3P/lUh6R583KWn1R++4/2bd06dPppkZGh5NBQ98joUP208rw862gnuqpKl1+ugwdVW5s9KcECiLZta8wqOL48yfd9z/WS4bBdW1tYUVPRtifZP9jb1KTp0ye+8hGPZyh01Lsv0NSkxkZt2KDKStXUpD5kgsbVzMYHu39EK1fq5ZdHJZWWhnp7na4ua9bMslDIeK4so7w8U19fXDGp6oUXs5Fu2bL8srJUMIvFxjXVAiB7AH+DLGviI+rXIhw+ao+sP/lqhYVavnxiB6SjNbCM3c6qKlVVTfzF1/ju0WiqC0dBgTt/fnjNGudjH9n26c/WnXt2aXzUPP3cxtrayb4X/9L1qWaFsrLQJz5RFFRgwUiYTB8Y13McJ509gilije+4nuebnJxwJNcfHhwdHnLKyqIV5ZW5uXVzm17HMf+TE26WlWWPgCfHlx+sbRLNCwXZw/Vdz7MtK2Tbbjw+MjwSLywqXLSoXCq3/6wP13DYzJqrhKNIrixLra1xSRWT7Lq6nL6+WP9A4vgTCqZOm+pJrS2hVy+bglM/4UJ6lUfyR4sfEy6DwkJd8qEmYyk2LPlq3zMqqa42d2q9L2nPnkQox6muCU+umpxwJg8PH/rzFpAOh8e1zLyuqVEtS2VlKit7tZ19lRcMh1PP/lecad13r3vLtzv6+pIf+lBVyLZ3tx44dGiwoLDkez9o6+tPzUb9/vdHghtqcFD336+urnGdgl77+x7tKrUshcOaVGGfclqDMQ2PPLFX6q+rt4PSPJn0Fy5o7Orolx8pKK6rrVcodPhVTnQ0OrHJy/c8yWzePCzJpJfs8TzXd+1QKByJ5IzGlEiovCy3dNJ0x1U0543Zr8wvTrhKLWvcxr/6p9++fQlJF7wvfP+v/Z7DzhUfav7H66bOn1/Q1XVweCgxc+akjRt7fv6LjnTwi37gAxFJZ5yh1lY99pja2sgeANkDwN+EBQvyJXV1mRUr3C1b1NPjfO2Gtq/dkJk+uHPsD3/+83WZiS/r67V0afbhsW2Z7oOpST8931FqWh4vmbB8Y0VyzchIMuk6MlG9yTNnGrmOl2hpHZU0a06qGnISnmUsGceXk5tnR6K2J1lWdszun8NWJCTLkoxWrCh+7LH+7912OJgxef6CfIVkGTlx+XrLpgoNhSWpoEDG6ORTSh55pPcXv+yrniJJp52aZ2zXWCHbKGyytexfkdLScG2tOjvle8kTTjRrn/Pv+NH+O340tjkju6LlihXF9VOdTCkcdGpyXVlv9BSStm1qaxUKa/GiImnf2udiHe2jkpqaoo0zNKm8OBxSbp6Mpd7e13fxBWM8gpX+qqqs9H1neZYVDls5OaGB/tjAoHHcAjuksP32OllNTZGXXoqvfnj4y9fnX/v5WEvL6Ceu3i6pqMgMDPjSuEaoa6+tzsSbGTP00kuKx/moBt4CzLEL4I1XXR05/nhf0qpV/pe+FP3olQXBAnCvdM7K4tPOGPc3fX0qTc/cOzTkP/NMZslwV1Jb2+j+/aOSLyWTyVHL9nIiti85rpLOm7hHo6PJ5k0jLbtikjwvNRC5ecvI0KDjOIl4IhYO+3n5YcdzY4mYrD83fBjfDssOBTMP61OfqpNSS7WcdU5pbX3E9dXTl/jjhs5nn+1KJt+ak+sbySiRdOIJ/5RTimfMiPb1ec1bPUlXXllsjCejpKMD+52dO5N/jVfvh6+wJf36Pi1dEr7uuoKpU4/84L2kxPzTV6t9ZRfESCQkvUkTKPmRXBnjL1iQM3Wa1d+v5mZf0gc/WOY5Ki1RTlhtrT0tu7o97/Vde56rlpbYiy8OSlq2LDXi/6GH+np7k67num4yFLai0YhtK5lMTdD89vH+9xdJ6uy0/rA6+a+3FL/jHan5fwcGJh6ED3ywePa87HIrnqeeHlVW8lENvAVo9wDwprj88kh3t9fW5lx3Xezk5fkXvjcvN+xs25nc3OzuP5CqDI5bVnDj1yaHQtnqLRjjfu65kvTSS0N//6mEtFfSSctzJldaklpaEhecv/PYZfn/61OTE86wr7AdCnm+jJQTfrOessdi7heucQYGWlNloKfaOquzw/tfV+8qKwt98+Y6GSfpjDqub4fzpJgxnpT/Z7xRRcWkbAyRpk6NrFrVdNttXQsWFLz//RUhKWzrwSdzenpqQ3btvn1/esj4myHodBPODb4+7P/6r9m33bZX0qWXVgbTVaVHHofKyv4qJxKaPSt8+uk5TzwRu+22xNR6/7xz8nIjTtvuxO497subUz2ySkvtX/zPjPw8d+xi8evWvb5R9a/jwqicJMmSiSrnrjsX3HXXgf5+99JLK6smRySlJ1UrGzvVxGvhOP6/fDvR3LwznZ2s5csja9bEv3J9l9T1zzc1JB3HDuVEImFjFA4p/DZrx8rNNTd8ZfKNXz/w0O+d554dOHNFwT98snhwcHjdi/H2DnswnTU+8YmKj3+8UGNSYrDmDB2uALIHgL8dhYXmv3/a9I1v7Hn4kd5n1gw/s2biD3zi6ilXfrSsf6CzvCxbpm/YoLIy1dZK0j33dGf+/tk1iWfXZEuHF18YPnw4adtS2Aq6rIdC8nzvTdqX3l5nYCBbdn3h89mVEHt6nA0vjdZURIcH4rHRpGXl2Ua+En9e9nil6urITTdNH/s3mdmQEom3xYmORu1rrx23kEVf38RN/StjzDdvnnPffYe+/a8de9qT37+9f8K/H7u08Js3Ty0sTvT2dQfNcZLa29XT8yemf3ijDvjYqbSlbN+hsTNKvRbd3Ymg/STwT18dd8I6OuJFeVY8Hu/vHx6J5UcL5fvS2yt+mPPPnzxvXtmXvtTa2ha/7/7MjZltZb39hzOaFnr9A4eLi1KTXHme1q1TYyPZAyB7APgbMn9+k6Sbbp5+5Udj69cPbtw49PDDvWVl0erqwtraolmz8t71rnAopPKyGZmyKZjaPzMR8LXX1r344uDhw0foSvWRj0xp2V4pqbFRZ5ye+st5x8x9k/alsjLnuOMK1607wuLrxx1X6DhTOg4YGa1MPXJ+cyuaxsbURD3BOh5vQ1OnprawsfGv89KdN0/SRRdXnrOy9PnnB59+uq+lZXTfvmRVVeHUqSVTpkTf//5ocaksK1JaUlhaklqAYs0aLV/+50wm8f+upiY1xW1Dwxt2YZeXh0orJh04EJa07KT0aPK3WbtHsFLnjJnhn/18/ubNwy+8MLBhw9C6dYONjaWTJxdMmpR3xhn5s+eakK3iolQ/zv379cwzisVeXwMRALIHgL8awYp1F11UedNN2XUARkcVLI0cjaYWrQucf372YWRpafjhhxce8TV7elK//pfpgB4Kme9978iTvHqebr89+2frzR9Dt3y5SkpUUfHWlLmvxfTpqfMSrJz916u0NHzuuWXnnlum8cvsPPRQtujPrCKydOmb1eHqNUQIrVih/n4tWPCGXdhS6hYLngu8rqnG3oJSJmQWLSoIVur0vNQKRZK2btXWrZJUVpZao0ZjVrwB8JZgrDmAv5xXLjMXzLKfCR5/cumJWEz796dWvJbU1aU1a9TTI8/7S+9LMqmeHq1dm/2b3/9e7e16s4eAR6NauvStGenxWr9XLDU1qanpTRp1/daoqtKKFRP/cmzweL3zF7+xB3zGjIkLjf/ZPE+Dg1q/PntjPvig2ttfd4eut/BovPOdE/tT9fSktr+mhuABvNUPCzgEAP6SZcHy5ZozRxs2pJZji0bV2DhucbFX19KiAwdUWpqdCysW04YNWr78L11PHD6sLVuk8T2Ldu5UTs7rXlIQfxVmzFBNjZqbtX9/KnU0NmryZFVX/02NHIjHtW7dES7sgYG3rGHn9Sor0/vep85O7dyZWrG0rEwNDaqpUWXlX6JxEgDZA8DbqzL4k+sbHk3wQP3tIFh3D/9fCRqd/ub38c++Pd8+LEv19W/r5kHg/1vEfwAAAABkDwAAAABkDwAAAAAgewAAAAAgewAAAAAgewAAAAAA2QMAAAAA2QMAAAAAyB4AAAAAyB4AAAAAyB4AAAAAQPYAAAAAQPYAAAAAALIHAAAAALIHAAAAALIHAAAAAJA9AAAAAJA9AAAAAJA9AAAAAIDsAQAAAIDsAQAAAABkDwAAAABkDwAAAABkDwAAAAB4Y4U4BADeWMYYDgKAt5bv+xwE4G2Idg8AAAAAfwm0ewB4g/G4EQAAvO7sQccJAAAAAH+J7CGeXwIAAAAY789uomC8BwAAAIC/BLIHAAAAALIHAAAAALIHAAAAAJA9AAAAAJA9AAAAAJA9AAAAAIDsAQAAAIDsAQAAAABkDwAAAABkDwAAAABkDwAAAAAgewAAAAAgewAAAAAA2QMAAAAA2QMAAAAA2QMAAAAAyB4AAAAAyB4AAAAAyB4AAAAAQPYAAAAAQPYAAAAAALIHAAAAALIHAAAAALIHAAAAAJA9AAAAAJA9AAAAAIDsAQAAAIDsAQAAAIDsAQAAAABkDwAAAABkDwAAAAAgewAAAAAgewAAAAAgewAAAAAA2QMAAAAA2QMAAAAA2QMAAAAAyB4AAAAAyB4AAAAAQPYAAAAAQPYAAAAAQPYAAAAAALIHAAAAALIHAAAAAJA9AAAAAJA9AAAAAJA9AAAAAIDsAQAAAIDsAQAAAIDsAQAAAABkDwAAAABkDwAAAAAgewAAAAAgewAAAAAgewAAAAAA2QMAAAAA2QMAAAAAyB4AAAAAyB4AAAAAyB4AAAAAQPYAAAAAQPYAAAAAALIHAAAAALIHAAAAALIHAAAAAJA9AAAAAJA9AAAAAJA9AAAAAIDsAQAAAIDsAQAAAABkDwAAAABkDwAAAABkDwAAAAAgewAAAAAgewAAAAAA2QMAAAAA2QMAAAAA2QMAAAAAyB4AAAAAyB4AAAAAQPYAAAAAQPYAAAAAQPYAAAAAALIHAAAAALIHAAAAALIHAAAAAJA9AAAAAJA9AAAAAODPzR6+73OAAAAAAIzV1tb2xmcPYwxHFgAAAMBYDQ0Nb3z2AAAAAIA3CtkDAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAACyBwAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACA7AEAAACA7AEAAACA7AEAAAAAZA8AAAAAZA8AAAAAZA8AAAAAIHsAAAAAIHsAAAAAANkDAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAED2AAAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACQPQAAAACA7AEAAACA7AEAAACA7AEAAAAAZA8AAAAAZA8AAAAAIHsAAAAAIHsAAAAAIHsAAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAED2AAAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACQPQAAAADgL5s9fN/nAAEAAAAYq62t7Y3PHsYYjiwAAACAsRoaGt747AEAAAAAbxSyBwAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACQPQAAAACA7AEAAACA7AEAAAAAZA8AAAAAZA8AAAAAZA8AAAAAIHsAAAAAIHsAAAAAANkDAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAACyBwAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACA7AEAAACA7AEAAACA7AEAAAAAZA8AAAAAZA8AAAAAIHsAAAAAIHsAAAAAIHsAAAAAANkDAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAED2AAAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACQPQAAAACA7AEAAACA7AEAAACA7AEAAAAAZA8AAAAAZA8AAAAAIHsAAAAAIHsAAAAAIHsAAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAACyBwAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACQPQAAAACA7AEAAACA7AEAAAAAZA8AAAAAZA8AAAAAZA8AAAAAIHsAAAAAIHsAAAAAANkDAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAED2AAAAAACyBwAAAACyBwAAAACyBwAAAACQPQAAAACQPQAAAACA7AEAAACA7AEAAACA7AEAAAAAZA8AAAAAZA8AAAAAIHsAAAAAIHsAAAAAIHsAAAAAANkDAAAAANkDAAAAANkDAAAAAMgeAAAAAMgeAAAAAED2AAAAAED2AAAAAED2AID/277dG7URRWEY1pnZTDRxK1ABJHRArmI22BqogSpIKYCE9ConRfFx6Ivs0SBxtejneSLPYCHxyYZ92V0AAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAADQHgAAgPYAAAC0BwAAgPYAAAC0BwAAoD0AAAC0BwAAoD0AAAC0BwAAoD0AAADtAQAAoD0AAADtAQAAoD0AAIDzao/MNBAAANCqtfZvj4iwLAAA0Cql9G8PAACAXrQHAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAPAb7ZGZBgIAAFq11uMeOOz5WETID+CHIsIIZ8K3dAC6KKX0bw8Ah7wiEAB6cb8HAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0PrUYe0AABThSURBVB4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAADQHgAAgPYAAAC0BwAAgPYAAAC0BwAAoD0AAAC0BwAAoD0AAAC0BwAAoD0AAADtAQAAoD0AAADtAdDKTCN4IwBgsVgMflABJxURRpAfAFyTWmsppXN7RIQfVIDjXQCgdVx4LFxzBQAAzEN7AAAA2gMAANAeAAAA2gMAANAeAACA9gAAANAeAACA9gAAANAeAACA9gAAALQHAACA9gAAALQHAACA9gAAALQHAACgPQAAALQHAACgPQAAAO0BAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAAHO1R2YaCAAAaNVa+7dHRFgWAABolVL6twcAAEAv2gMAANAeAACA9gAAANAeAACA9gAAALQHAACA9gAAALQHAACA9gAAALQHAACgPQAAALQHAACgPQAAALQHAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAAOD+DCQCuzHa7vbu76/gJPz8/l8ulYQHQHgB8sVwuM9MOAJwb11wBAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAADQHrsy00AAAECr1tq/PSLCsgAAQKuU0r89AAAAetEeAACA9gAAALQHAACA9gAAALQHAACgPQAAALQHAACgPQAAALQHAACgPQAAAO0BAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAAIcbTACcVEQY4cpkphEA0B6AQ1XEJABnyjVXAACA9gAAALQHAACA9gAAALQHAACgPQAAALQHAACgPQAAALQHAACgPQAAAO0BAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AC7fNE1xmbbbbZcFnp+fL+5rX6/X/ukC0MVgAmA24ziO43jLC6zXa4fyANws5z0AAADtAQAAaA8AAADtAQAAaA8AAEB7AAAAaA8AAEB7AAAAaA8AAEB7AAAA2gMAAEB7AAAA2gMAAEB7AAAA2gMAANAeAAAA2gMAANAeAACA9gAAANAeAACA9gAAANAeAACA9gAAALQHAACA9gAAALQHAACA9gAAALQHAACgPQAAALQHAACgPQAAALQHAACgPQAAAO0BAACgPQAAAO0BAADcpsEEwKlFhBEAAO0BnFZmGgEAWLjmCgAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAABzeHplpIAAAoFVr7d8eEWFZAACgVUrp3x4AAAC9aA8AAEB7AAAA2gMAAEB7AAAA2gMAANAeAAAA2gMAANAeAAAA2gMAANAeAACA9gAAANAeAACA9gAAANAeAACA9gAAALQHAACA9gAAALQHAACgPQAAALQHAACgPQAAALQHAACgPQAAAO0BAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAAC0BwAAgPYAAAC0BwAAgPYAAAC0BwAAoD0AAAC0BwAAoD0AAAC0BwAAoD0AAADtAQAAoD0AAADtAQAAaA8AAADtAQAAaA8AAADtAQAAaA8AAEB7AAAAaA8AAEB7AAAAaA8AAEB7AAAA2gMAAEB7AAAA2gMAAEB7AAAA2gMAANAeAAAA2gMAANAeAACA9gAAANAeAACA9gAAANAeAACA9gAAALQHAACA9gAAALQHAACA9gAAALQHAACgPQAAALQHAACgPQAAALQHAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAADQHgAAgPYAAAC0BwAAgPYAAAC0BwAAoD0AAAC0BwAAoD0AAAC0BwAAoD0AAADtAQAAoD0AAADtAQAAoD0AAIDfMZgAzkREGIGrkZlGAEB7gMM1ENIA/ALXXAEAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAADQHgAAgPYAAAC0BwAAgPYAAAC0BwAAgPYAAAC0BwAAoD0AAAC0BwAAoD0AAADtAQAAoD0AAADtAQAAoD0AAADtAQAAaA8AAADtAQAAaA8AAADtAQAAaA8AAEB7AAAAaA8AAEB7AAAAaA8AAEB7AAAA2gMAAEB7AAAA2gMAANAeAAAA2gMAANAeAAAA+w0mgPMREUYAAG6xPTLTQDAb/+MAgItQay2lHPHAfddc+RUsAACw47jwWLjfAwAAmIf2AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAADQHgAAgPYAAAC0BwDAb1qtVnGIaZp++IzTNB30jNvt1tsEOwYTAAAX5+3tbeZnHMdxHEfLw0847wEAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAAC0BwAAgPYAAAC0BwAAgPYAAAC0BwAAoD0AAAC0BwAAoD0AAAC0BwAAoD0AAIBbbY/MNBAAANCqtfZvj4iwLAAA0Cql9G8PAACAXrQHAACgPQAAAO0BAACgPQAAAO0BAABoDwAAAO0BAABoDwAAAO0BAABoDwAAQHsAAABoDwAAQHsAAABoDwAAQHsAAADaAwAAQHsAAADaAwAA0B4AAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2AAAAtAcAAID2AAAAtAcAAKA9AAAAtAcAAKA9AAAA7QEAAKA9AAAA7QEAAKA9AAAA7QEAAGgPAAAA7QEAAGgPAAAA7QEAAGgPAABAewAAAGgPAABAewAAANoDAABAewAAANoDAABAewAAANoDAADQHgAAANoDAADQHgAAANoDAADQHgAAgPYAAADQHgAAgPYAAADQHgAAgPYAAAC0BwAAgPYAAAC0BwAAoD0AAAC0BwAAoD0AAAC0BwAAoD0AAADtAQAAoD0AAADtAQAAoD0AAADtAQAAaA8AAADtAQAAaA8AAADtAQAAaA8AAEB7AAAAaA8AAEB7AAAA2gMAAEB7AAAA2gMAAEB7AAAA2gMAANAeAAAA2gMAALiO9shMAwEAAK1aa//2iAjLAgAArVJK//YAAADoRXsAAADaAwAA0B4AAADaAwAA0B4AAID2AAAA0B4AAID2AAAA0B4AAID2AAAAtAcAAID2...