Trong không gian với hệ tọa độ cho hai đường thẳng và Phương trình đường thẳng chứa đoạn vuông góc chung của và là
Trong không gian với hệ tọa độ cho hai đường thẳng và Phương trình đường thẳng chứa đoạn vuông góc chung của và là
GG
G. Giáo_Viên
Giáo viên
Xác nhận câu trả lời
Giải thích
Gọi là đường vuông góc chung của Gọi ⇒ A B → = - 1 - 4 k - 2 t ;   3 + k - t ; - 3 - k - t " 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" style="width: 296.00px; height: 19.00px; margin-left: 0.00px; margin-top: 0.50px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="rightwards double arrow stack A B with rightwards arrow on top equals open parentheses negative 1 minus 4 k minus 2 t semicolon space 3 plus k minus t semicolon minus 3 minus k minus t close parentheses"> là vtcp của ⇒ A B → ⊥ u 1 → = 2 ;   1 ;   1 A B → ⊥ u 2 → = - 4 ;   1 ; - 1 " 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" style="width: 197.33px; height: 62.67px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="rightwards double arrow open curly brackets table attributes columnalign left end attributes row cell stack A B with rightwards arrow on top perpendicular stack u subscript 1 with rightwards arrow on top equals open parentheses 2 semicolon space 1 semicolon space 1 close parentheses end cell row cell stack A B with rightwards arrow on top perpendicular stack u subscript 2 with rightwards arrow on top equals open parentheses negative 4 semicolon space 1 semicolon minus 1 close parentheses end cell end table close"> ⇔ 2 - 1 - 4 k - 2 t + 1 3 + k - t + 1 - 3 - k - t = 0 - 4 - 1 - 4 k - 2 t + 1 3 + k - t - 1 - 3 - k - t = 0 " 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" style="width: 304.50px; height: 45.00px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="left right double arrow open curly brackets table attributes columnalign left end attributes row cell 2 open parentheses negative 1 minus 4 k minus 2 t close parentheses plus 1 open parentheses 3 plus k minus t close parentheses plus 1 open parentheses negative 3 minus k minus t close parentheses equals 0 end cell row cell negative 4 open parentheses negative 1 minus 4 k minus 2 t close parentheses plus 1 open parentheses 3 plus k minus t close parentheses minus 1 open parentheses negative 3 minus k minus t close parentheses equals 0 end cell end table close"> ⇔ - 8 k - 6 t = 2 18 k + 8 t = - 10 ⇒ k = - 1 t = 1 " 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" style="width: 228.00px; height: 46.67px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="left right double arrow open curly brackets table attributes columnalign left end attributes row cell negative 8 k minus 6 t equals 2 end cell row cell 18 k plus 8 t equals negative 10 end cell end table close rightwards double arrow open curly brackets table attributes columnalign left end attributes row cell k equals negative 1 end cell row cell t equals 1 end cell end table close"> ⇒ A 1 ; - 1 ;   2 B 2 ;   0 ; - 1 ⇒ A B → = 1 ;   1 ; - 3 d đ i   q u a   A 1 ; - 1 ; 2 v t c p   A B → = 1 ;   1 ; - 3 ⇒ d x = 1 + t y = - 1 + t   t ∈ ℝ z = 2 - 3 t " 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G21Sn4Ge3PMZbe97UJY7oW5nW+k/Y7pg017P8bTg8AACiOgP6zXg/tdBe9bRFzVW8acZtnQ/mLoUZ/J/Zxbcr6KaaPGTT7d5xA4ZqQnZN8lNl8WzK2u2PM9sh6A+D9gs+Rfrnb4/gbZxG+txP1j2mulk7pNedIGD2fc1a/TzLV1r4gF3tK3YKf0afBwpYY000w6Np/boJ1ynrAvNwpAgAAxRDQf9rORFvsGWO750L5M4+XZ+zjxBT1UwzmD1oMdNzA9caMdvxuxO2+FYp/SNDtTEa9Xyn5HIkPV8bN1X48lJuSqI5W94zli0P+/YIc1/HrEzq2rDcutobZVsfgZxQfLv7UGZfx2hTTd+z2dQljulYuhP7pg1ZMsE67wmy+ZQcAAJUT0H9ie6IdPi3hxqvomcd7M/py25T0Uwy4Pwjl5eTentGOb4+43VTA/eKYdV7UCVKkcgQXYWtnvJY12/rLxDF8MqXXnW97rgWjPBTJyhMdtztvAsf2XUa9Vs/4529dg59gTNfbqgGfxQcnXK+sN8aO6ToAACiGgH5bzDc6KEj8SwHbv5Ro418LOoZUWp8iZoDXQUyHc3fAMf5c0DHuyTgnXhhxuzcT2zw8Zp3fCuWnXInrFQxarPazCsbwNM7m7n14NOo6CllrZ/wXRlv7Y1z3Muq0cMY/fwU/MaYZxRehPgvhdlut/wEAoBoC+iGsbJV/wuA0IqsK2EcqsPVxQceRmqX73RT0U3yLYVBQ/G6nH4twIhSfuuS5jPNs05h1/iWUu/hoXOT2dhi8oHNRgdmfw+AHUvOm7LozvzOe5o4xnr9LRtzW8RzX8j0VH988ny+ZBD8xphlWnNjwuM93oDrkp1+U0f9/6T4AACjGrAdcYv7pK6H49CrdsgJbWwrYx7qMfbw7BX31Y+L4isyF+30ofh2CVF7ZB2G8YPW6HOfx2jHb5GKoZub8oHURvp3Ca88HobiHLntyjIGqUxYty6jPQx+/gp8Y0wzthz7tur0mdcv6vvtY9wEAQDFmPaCfuvn8paB9vBrKC+bOOZjRj+sa3k/vJo7tfME3o6lc9NtKGGfjBjhOZPT9rTG3fzix7QsFtv2aMN0PpLrFmZTd6YuujLm9l3Ncy6sOpG3NqM89H7+CnxjTDKXfw9ujNavj44wxsEg3AgDA+GY5oL8l49hfLGg/+yq4uU3l0L7d8H6Ks8sHzdyOQdEVBe5rc0ivQzDqw5ffE9t9Z4z6LgqD89rPldNjbP+lxM15/PcXCmz71KLOL0/Ztad3geQNY25vXsgOolSd6mBHRn3u+vgV/MSYJreY+q43teKFGtbzYcYY2KwrAQBgfLMa0I+B0NQipacK3NdXofyUPqkbqNMN76vfEsf2QcH7+jSxr1HTvsS0Tqlg6zgPjg6FcnOnX0ts97OC2/7MgP38O2XXnk09x3emoO1eDdmpDqpcGHtXRn3+8fEr+Dmkf3Jc75pWThvT5PRdT1v+Fuo52z1rMfTtuhIAAMY3qwH9j0N6JnaRs75TQdG1BWx/U6jXYphF2h/SqWQWFLy/G6H4hWVfD+UENeODnL9ynMPLRtz+uxWeI9GgRZ3PTtF1Z17P9aDIN0zO5hgLGys81qy8/gL6gp/DEtA3pmdV7+dxnJDyfE3rmhXQf113AgDA+GYxoL8ypGe0FznzeHliPzcL2seRkJ6Vu7Sh/RRnnv2dOLaDBe9vY8a5sGrE7R5LbHOcYPX+HOfvtRG3HcfM3cR2v6yw7d+aomtPnjcqyix7KzxWAf1sgp/DEdA3pmfRaz1t+Hfne2xdZQX0d+pSAAAY3ywG9E+FdAB8VYH7SgVdTxa0j0uJffza4H76IKSDgUXPzv8ysb/rJfXPGyNuM870vpHj/B314dRHGdtdW3Dbpxb2XTMl153nQvohSRXl8wqPV0A/m+DncAT0jelZE7+Pdr+9dqcBn4kC+gAAUIFZC+jHm6NUPvOiFxj7tuSbmvkZx/NRQ/tpQRicgiWWowXvb3FIv7VxoqT+GXWW3cHwJGVL0TfOizO2+1PBbR8fTgwK1N2aomvPl2HywcMqg2m7g4B+FsHP4QjoG9OzJL4p152iLT4QbsIC8QL6AABQgVkL6H+acbxbCr4ZGxTMjf++sIB97Mw4ntca2k9vh3LS3wySlQpl64jb3ZzY5o0RtxkD7nOBrfMh/bbJKG8xvJ/RFrsLbvu9YfqDXet7jutwCfuYF9IPj6oOor+eUZe7Pn4FP4ckoG9Mz4r42d39dl98yL6pIXXPCujv0L0AADC+WQroz8+40Sh6NvDBxL4uFbSPzxL7eBDaQb4muhqqnSGeWlz20RjteDix3a9G3ObcQ6krrfJhYvu/jLj9VCqff0sYUz+HeuR8L9Pv4emg+uKS9nMzxzV9QUXHvC2jHvd8/Ap+YkzT14WuNotvD25tUN2zAvrbdC8AAIxvlgL6WTmdjxe8vyuJfb1f0D5Sge/zDe2nlzP6qehFUt/M2N+3Y2z7+8R2d42wvZfCk1nYsZ1+CsWmW3otoy2+KrjtX83Y34opuO70rqPxXon7+ibHNX1zRce9NqMeD338Cn5iTPOMr3va7PWG1f9BxhjYoIsBAGB8sxTQP1vhTcamjH0VkQd1WcY+DjS0n45nHNdzBe4rz+KyB8bYdiov/9IRtnk5PHn4lJWff5TAbVae96Jflf8hFJ+SqE5iH3enCYlvAZU5Q/6LHNf0Nyo69gVhNhddH4bgJ8Y0qWv4ngYeQ1bqt0W6GQAAxjcrAZcYXH2UOM77Be8vNTO7qDzWWW8crGpoX11PHNPvBe/rYI5zYNSFazcUfBxzue1vdm6Id4Ti0wTdztjm/ALbfkOY/tzSvWt2vF3y/t7IMZ5PVnj8WakXFoTZJviJMc2gz4v9Df2uner/x7oZAACKMSsB/axUIkWmp1mfsa+zBe3nTJi+2c0rQ3XByO7FZQeVa2Ns/51QXHqnmL5kbrb/XP7ZY6HYNEHrMtrih4L7+veM/e1p+DVnXXh6puL1UP6aFttzXNO/r7ANfsqoywsz/vkr+IkxTXSkp50ONfQ4Fmb0/y1dDQAAxZiVgP6hjOP8oMB9ZQWxilroMzWb+ouG9tPeitou+jTH+D8xxvbPh2JS18Qg8FyqnVNd//5LYvujBAP+l9EWHxfY9vtDeW9G1MWPPcezr4J9Ls3RrlUuRns6WBwxRfATY5re76dHGnwsq/Q/AABUY1YC+ln583cWtJ8dOdq0iBzways6nroFA7YUtJ+XuraZejCydYx9/BuKSV0zN3Pv7/Ak735W/vxR1mg4XdGYej48eTNi0OJ5TZ/F13sduFrhvh/muAYtrqgub2XUY1eYbYKfGNOz7UAobhJBHWzL6P/juhwAAIoxKwH9SxnHua6AfcR80FkLrF4p6HhSM5wfh+bmpr6Q0X5LC9hHnPF+tbO9r8LgtRUehNFTpKQeuFwcYjuvdv3d9q5/T6VWuTtinb/LaPsXC+rjuTcXYlqgQcHnrxt8rYljpncdiB0V7v/XHNf17RXV5ZWMerw145+/gp8Y07NrX0/bfFXRfteUuO1dGf2/W7cDAEAxZiWg/2/GcRax2OexHO35SUHHk3rj4GKD++lmBePxk/BkFvibJQUeUouTHs65jfjw4q/wbKqd6Egofo2Gu6H8BUznHkTd6dzYD9rXmw0ew+/1HMuvFe//bI7rUFWB9PhwI/XGwMkw2wQ/MaZn085Q3jpOKXOfu2U91M1K3feCrgcAgGLMSkD/YcnHObfobgxIpwKjReWMvhNGXw9gTY376UHJ/bSlpy9OJfZ1YIz9fJ3Y7qac27jQNaZ6U6R8m9j+G4ltxlRD703oHHm5ax9xxvqHodw3ZiZhWWjnqB+lv4tyJMd1/VSF9Um9dTPrwT3BT4zp2RO/e3S/GRjfjptXwX6f73x3jBNcynqL84tE39/W9QAAUJxZCeiXeZzLwpM87KmZ2Y9y3LTFIOfyjN9ZmXEsryT+dmuo9wzoRyX20+rw5GHL552+SL25Mc6irNfDeGl8Docn6ZNe7fPz1IOPQeMnzviPDwfud9qi1+MS2z4GEm6Fp3ME/5Boo5T4oKWua0Sc6TmWSxOow54c17ufKqzP24l6/DXjn7+CnxjTs2Vzz+d3vBYvrGjf34fy89h/k+j7r50eAABQHDP0x0snsqhVLne2EYN5OxP7+DFjW3NB3KyULKlUJf8k/m5V5+f3O/9dR1kB/VFvfGNAeW59g2ud7byW2M+1MY5hyZjBjNe7fv/9Pj9/YcR6z+XIPzRi2496jizuOkd+Du0HGvMS+0u10VzO4TjLcH7Nxu6mPsfy2gTqsSHHdf1BhfVZEdLrfcwPs6uuwc/XO9eLe53Pzvi/5zr/Dsb06Nfm7je4fgnVLVB+omu/a0vcz5+Jvt/r9AAAgOLMSkD/Tih+kcgY4JybZfx3qzwX0mlEjiS2NZdbPAY+s2ZwnwjDp9KIQeZrnd85WON+up/RT6OkLIr98nvn7+P251IOHU/sZ5wZbKmHOu/kuOGfm733/YDfST3Q+WzA3xwN2fncs9aZGCV1THzgdanrHFnW+ffXRjhP5tr1cZhMoDwlBqX/6DmOGxOqy8Ic1/WqcxmnFurdOMOfvydD/YKfZ0L22x3P++qEMT2U9eHpdIzxO8nSij4PulML/lzivuaFwW/6PQrVvYkAAAAzYVYC+t9mHOeJIbe3uHMTOPf3mzv/nlqQctBDg7lAZbzZyzNzPvVKc79UJDHY+EOoPtXGKC5n9NPRIbcXZwd3B1r3dP0stQDvljGO4Whiuy/mvOGPqUieG/B7qcWXd/X5/bkHAHFWYmr9hO8y2v6DIdshBit+CU8epLzc9bMPEvvZ0WdbW8OTGf3/q+G4PVrAWK3yut57LpTt3UQ93p7hz9+sBYyrDn5+lHPs/Jm4PjHbjOlnxRnx3ZNK4neSMh8gLOh8ZsbPoFsh/xo743o50b4XnBoAAFCsWQnof5xxnDHguDzntmJQ9FrX337Y9bPfwnApS7oXR9uRc/+pQPSSPr8/9wAgBotX1LyfsmbS3Qr5U79s6bmJPtb1s5dCOh3JOAvUfTPC+bQxPAnmx7G4fsTt9wYJumf8Z72ZcSyj7eNDhrwz7GL7dq8j0PtmxfnEfpb1/O7WrmP4pIZjNvZVv1mJm2t8XY/ldIX1eT4Mnrl5doY/f3/P6KMfK6xLfPD7MOfYkQsdYzqfOEnj9hB1KLP8E8pdfPfNMNxkEwAAYAyzEtDfmONY42zi1CvQMZD8fs8NYm8wKpUypvdGKgbw5wKVw8x+fpCzv2K6k+43E5qQ/3hvjn76MscN9OmQDhoeSWz//JjH8Fdi2/3G14GeMZX1YOePnP0fx/xcGp3vctR7U462z1rULp4jH/Ycz74+v3cz5zHs7dpWHQO/8QHaoAWQF0yoTgtCvuDO3VBucKfX12H4dT+m2aocffSwwj7aFoYPEL7iKxTG9EBxksitUI9gfiwfl9zegyZk/F3xZw0AAMyEWQnoR3/kON4YaHwrPJnpHG9CNnVuhHpnWcX0Nb1Bu9TCoh92tvdcePqNgS+GPI7HIXsWVLyR7X6L4NOG9FF8CHE/Rz/F/PIbu24S441zDP5+06d94kON3oU3U7MI3xrzGFJj4GRnzMzr9NEvPT/Pk04m9UBnc2f7h8KTQPitkD+VwJ852j6+hRLT+CzpOkdeDe2HJHlf70/NmoznQ3z4dLbnXKvj4qnfh/wP8Kqye4gAT5Xpi1LpGNbP4GfvqZx9VFVKoh1h+ADhSV+hMKb7it8hr4f6BPNjWV1ye99OfPcFAAAKNksB/dcLvDGKOekXjdCeveWrEY7j3pD7+LZh/XSswH6Ks+17A6srM/5m3LREj0as64Gc2388xDZj8P/lIeq+s6B2fxDSbxoMs624oOrimo3RmHroQka935hAvYYNIsUAzPIK6/dzGH7B8Gl0eIg+itf7KtI3vTjCeX7NVyiM6b7X4auhXsH8H0pu67WJ7wJLnR4AAFC8WQroR2fC+DdGMZ3LoNnCwwTbj414DD8NsY9Lof+DhzqLwdsiZrYNWpT0YOJvrhRQ/5tD1jM+ANg7xPaHeYV/5wTOkRshe8Z13rzGv9UwGLAz5/iMxxhTaVWxeGgMyr8T2qkNhu2vmCIqLpBbxRsFWwbU4eqUf87Gto0P1t4Nowf6vu9cJ14osZ5/jnDtYjYZ0/0tDem1lCZVyk65OOiBzsdOFQAAKMesBfTjzNofRrwhijmn38zY/vmQb3ba3jGO4dAQN8uLGtpPcbbXnTB6QDk1+y/1QKSIRVc/G7Kuw+bs/TxnUGLXBM6RmC4nz2z633KO3zrNzI9v0/wzYrvEoFJMB1VUOoeY4ig+ePl2jPOk3wOInzrbXVhiO/4aZiPtzhedvonX+8eh2OBc3N6/nfF4rsA6bwzDvwHG7DCm0+Ln1c+hfsH8WxWMjWsDvjObnQ8AACWZ1Zv1OJso7yzheDP4Sc4bk/UZ24o3qivHrHsMtqXWA5ibGdx0MfXNMIHlONM4PuxI5VpfkhGI2FJAvZeH7CBrXCfgozDaA5dlGdu/2QlijCvWL0/6oNie8UHWS0Ns+52M7R2u4XgcNZjfe24WYU8oNwBU5oOUDWHww6BpcjZUE6z7seB6x4VN40PJP3N8Rj72FWqmGNNpW0L9gvn/VfB5OuiafsgpAwAA5Znl2XfPdW444szZu50bvVjiLLGYqibOyI3pNYZdjDPODo+LnT7olDgbOQZH1xZc9xOhnWIj1jkGiC92btyWTVk/xZvFGOz7vXOcDzvtGoPaMY/5sZA/H+++kM77XlTakRjUjzPpb3WNq/jf8YFOXHR3yZjbjw+FTnXGatx2fOgUZ7THPPwLCmz7FZ0xdbGzj7m2v945lgNh9Bzs73a2M7fNOMPvk07whenWL63Tw1BNeiJGt6bzWTnXZ39rEozpmXcu9F+LYJ6mAQCA8nidnlm/8ZwrZzUPVCI+BOqXBuOopqm97sWgz2sOjOmZtm7A96mXNQ0AAJRLQJ9ZEd+0SKWQ2a+JoDL90i7FN3CWaZpa+72rv97WHBjTM+3b4MEsAABMhIA+s+L1jLG+XBNBpS72OQ+/0iy19Xx4sgZJ/F8PXzCmZ9fWPtfvuOi5VDsAAFABAX1mxVeJcX5F80Dl4hoN/RYb3qhpaulIVx+d1hwY0zMrLpx+s+e6Hdc1WqlpAACgGgL6zIo7iXF+TPPARGzrcz7GxZIXaZpaiQ9f5tY9iAsYr9YkGNMz62TPNTumM3xNswAAQHUE9JkFr2WM882aCCbmwz7n5EnNUhtx/ZFLXX3zoSbBmJ5Ze/tcr/dpFgAAqJaAPrPgeGKMPwhyvsKkfR0EierqXFef/KA5MKZn1kuhvXh593X6kGYBAIBnLWmVF0vcvoA+s+B6Yoyf1TwwcfGh2g8952ZMg/GKppmYOIu5O/B5tVWWahaM6ZkUFwz+u+ca7c0GAABoWdsqO1vlo1Y53yq3O1+YPytxnwL6TLt1GWP8DU0EtbCwVX4Kzy60uELTVC4G737u6offW+V5zYIxPZOWdtqr+9r8nmYBAGAWzOvcOGwN7aD9W6GdI/ibVvmzVR6HwQHHnSXWS0CfafdhxhhfromgNmJQ/7uec/TPIPBWpfg9pXsR8W9bZbFmwZieSbGdfum5Ju/XLAAAzIrPQ3bwvF95XPJNh4A+0+5yYnz/rnmglk73nKtXWuU5zVK6g+Hp9UXe0SQY0zMr3n9c7Gq/e62yTbMAADBL4uJ+cdG/mLszzgy6HfIF9H8ruV4C+kyz5Rnj+yNNBLX1fng2qG+mfrnWdto6fldZpTkwpmdWTLPTPTP/eqctAQBg5r3QKtdCOuD4Scl1ENBnmh3MGN+vaSKotd5UGTH9jjRZ5VqpCTCmZ9rynvuTuK7XEs0CAABPvBnSAccdJe9fQJ9p9ntibMdX7+dpIqi9uJjlj13n7t+t8qJmASjci51rbLzW3g/tNb8AAIAee0I6f/78kvcvoM+02psxtn/VRNAoB1rl3/AkqL9QkwAUZlFo58mP19iYbme1JgEAgP7eCIMDjpcq2L+APtNoc9dN6aDyMFhkE5pmRaucCe11aQAo1vFWeVszAABA2pdhsgt2CugzLWL6nJgT/+uQb8HpWC4HqTsAAAAAgJxi2o9BwcYtFexfQJ8miw/EzrbKz6E94/6/EcuVVjndKl+0yudBzlgAAAAAoEfMVRnz5PcLMD4K1SzYKaBPk/1XUvlG0wIAAAAA3XaFwQHFHyuqg4A+AAAAAABkOBkGB9I/rKgOAvoAAAAAAJDhRhgcSN9YUR0E9AEAAAAAIGFNGBxEfxCqyZ8fgoA+AAAAAAAkHQz1WJBTQB8AAAAAABIuhMFB9AMV1kNAHwAAAAAABpjfKo/C4CD62grrIqAPAAAAAAADbA2DA+g3K66LgD4AAAAAAAxwPAwOoH9VcV0E9AEAAAAAYICrYXAAfVfFdRHQBwAAAACAPpaHwcHzx62ypOL6COgDAAAAAEAf/wuDg+e/TKA+AvoAAAAAAEy9Za2yr1W+bpXLrXKvVR61ysNW+atVTrbKmp6/ORsGB8+PTuAYBPQBAAAAAJhK81plT6tcDO0UOVkB8QetsrXrb+8nfnfTBI5HQB8AAAAAgKkT0+XcDP1T5RwI7dn488KToP/c794N7dz4m0I68D9vAsckoA8AAAAAwNR4uVWuhGeD3THNzquJv3u+VW50fvdgaKfUGRQ4PzehYxPQBwAAAACg8ea3yrHwbJA7pto5lHMbWzt/c75VfguDA+cHJnSMqWD+I0MAAAAAAIC6WxnaM/B7g9wxfc6wue5vh3Tu/FhWT+AYF2XU6bZhAAAAAABAnW1slTvh2QD3v6GdfmdY34R04PzGhI5zR0a9zhsKAAAAAADU1euhvUBtb3D7YRh+Zv6csyEdOD85oWM9nlGvtwwHAAAAAADqaGcYHNzeM8Z2z4V04HznBI51Xmin1BlUp/hQY4khAQAAAABA3WwPg4Pbn4657QuJbccFdhdN4HjfDumHDJ8YEgAAAAAA1M2G0D/NTiy/FLD9S2Fw4PzSBI53aUjPzo/rBzxnWAAAAAAAUCcrW+Wf0D+wfa9VVhWwj3thcPD8yASO+VSoXwogAAAAAAAYaEGrXAmDA9tvF7CPeSEdPN9Q8TG/mVGfE4YFAAAAAAB183kYHNj+paB9vJrYx/2Kj3dzqzxK1Oc7QwIAAAAAgLrZEtIz1V8saD/7Evs4W+Hxbgzp1D8/tMpCwwIAAAAAgDpZ1Co3w+Dg9qkC9/VVYj9vVXS8W0M6mH8htNMPAQAAAABArXwcBge3Y0qaFQXu61piXysrONaYM/9xkDMfAAAAAICGiUH0h2FwgPuzAve1PLGf6yUf5/yQXiPgQWgH+wEAAAAAoJZiOp1BQe44k31VgfvaH6p5cNBrdatcTuz7j1DcGgEAAAAAAFC4GKxPpZ+5UPD+vk3sa0dJxxjz8t9P7Pd4kC8fAAAAAICa+zQMDnTHsqXAfS0Ngx8exDz980s6xo2t8lfiGH9slWWGAgAAAAAAdRUD6PfC4ED3rYL3dzCkg+plWtIqZxL7/6dVXjckAAAAAACooz0hPTv/eMH7u5LY13sVHfO7Gcd81LAAAAAAAKBuzoZ0cHtDgfvalLGvKhek3RrSbyacb5WFhgcAAAAAAHUwL7Tz1g8Kat8veH/fJ/Z1ZwLHv76z30F1+iW0c/4DAAAAAMBEvRbSM+bPF7iv9Rn7Oj2hNngptHPnD6rXr62y2FABAAAAAGCSDoV0kP2DAvf1U8a+9kywHV5plQeJul0M7cWDAcjnVPAwFAAAAKBQWfnzdxa0nx0Z+3kcJp/aZndGHb8yXAByi9fN663yqqYAAAAAKMalkA5irytgHwta5UbGfi7XpD2+zKjnXkMGIJfuB7Yfag4AAACA8f0b0gHsItLMHMvYx3+d36mDmB7i70Q977bKc4YNQKbe62d8gLxSswAAAACM7mFIB9rHNbfo7s3QDoYP2s/WGrXJWxltctywAcg06KHoHk0DAAAAMJqsmfPjWNYqtzvbeSOxj0etMi9jWx+3yuqK2iTW5e+M+i41dABG/nyxYC4AAADACLJm6C8YcbuLQjsvftzGmdBeXHfQPn7I2NZcyp4PKmyX4xntcsDQAUjKemBswVwAAACAId0J6YDL9hG2GR8C/ND5+zjTPeac/zCxj8OJbR3s/M7PFbfLjox2OW/oACT9l6NYMBcAAABgCN+GdLDlxJDbiykUfur6+82dfz8bhs+fvyc8yblc9UKKizLa5bahA5AUr+03Qr7AvgVzAQAAAHKIuelTQZb7rbI857bWtMq1rr/tnnX5Wxgurc+20M5VP8kFc1Pt8sjQAcgUr+9HQnZ6NwvmAgAAAOSwMWQHWX4J6UVgY8Dm/fB0wOZsz+/cT2y/d0Hc17u2dWiCbVPmgsEAsyQuav5dyDdb34K5AAAAAAl/hOwAy81WeatVnu/8TQzCbwrtGf63e343ptzpnXX/KLHtI53tPReefmPgxITbRUAfoFivdz5PLJgLAAAAMKIYYPmvoBIXw13UZx/DbufLGrSLgD4wyvVLeVIedpX4pta9VnkQLJgLAAAAMJYzYfzAzelWmT9g+/eG2M6xmrSJgD6Q51qglFssmAsAAADQY2Foz64fJdgSFzJ8M2P753NsJwb999aoTQT0gTzXAqX8YsFcAAAAgD4Oh6cXt80KwH8S0gvmzlmfsa1zoX4zMAX0gTzXAqWagP5uQxEAAADgWXFx2kOt8k1oB1Hm8h//G9qpD75qlZ1hcHqdQTa3yi+hnT85lt9a5aNWWVvTdhDQB/JcC5Ryy8Ug5Q4AAAAAGQT0gTzXAqWcYlFcAAAAAHIT0AcoVpxp/2uO6+uNVnlFcwEAAACQl4A+QHFeD+00blnX1lOtslhzAQAAADAMAX2A8cX1Vk4EC98CAAAAUCIBfYDxvNAql4OFbwEAAAAomYA+wOj2tsq9YOFbAAAAACogoA9Q3jXUwrcAAAAAFEZAH6Cca6iFbwEAAAAolIA+QLHXUAvfAgAAAFAKAX2A4q6hFr4FAAAAoDQC+gDjX0MtfAsAAABA6QT0Aca7hlr4FgAAAIBKCOgDjM7CtwAAAABURkAfAAAAAAAaQEAfAAAAAAAaQEAfAAAAAAAaQEAfAAAAAAAaQEAfAAAAAAAaQEAfAAAAAAAaQEAfAAAAAAAaQEAfAAAAAAAaQEAfAOrjjVZ5Z8qPcUOrrNfV+gimzO5W+ahVFmoKAADKJKAPAJO3ulUudj5777fKgik8xpda5YfOMX6jy/URFGBjqxxulfOt8kfn+vmwVR61yoNWud0Zy8dbZUerzC+pHvGafbdz7lzv1AsAAEohoA+UaXGr/N25ntytSZ0+z3HtG7c87AQS4jH/3gkmnGyVt1plU6vMMzTociC0g1Bz58lrU3Z8L7TK2Z5zRLBYH8GonmuVo13fL4Yp90I7uL+ihHrFN1vudO3rY5/3AACUQUAfKNOxnmtKHWYdx5QmcSbfL+FJELXqEgP+33bqMt8wmVkxKHWha1zEmaTrpuj4YsDsy1Z53OccECzWRzCK9wv67I6fwx+WdE5d69pP/K6xTLcBAFAkAX2gLGvDs0GirTWsZwyq7muVX8Nkgvv/hHa6ADl3Z0vMT/5X1ziI/71qSo4tnlPxYd6jxLgXLNZHMIxlJX1O/9gqSwqu69JWuRSeflj7si4EAKAoAvpAWX7qc015s+Z1PjtkICC+Th+DsL2v1MfgfAzYxgXyYqqdOzm2dTNMX6oV+tsT2imZuoP5y6fguGKKrfhwKs/sWcFifQR5rQmjpdfJW37tnBtFit8DfuzaR7zm79CVAAAUQUAfKMPrA64pJ2te79eGCAB8OcR2Y8D/nfBkwbxUOWj4TLUPe/o7BqlWNPyYYiqtQ6H9tkne80ewWB9BHnHB8Duh/Lflvi2h7r1B/SZMbAAAoAEE9IGixcDRzQHXlB9qXvfFQ9z8rxlh+ytb5c8c295vGE2lEz39fGfEcVQncaHnW2H44JlgsT6CLDF1zY0B4/NyaD8g3dYqi7r+Jq5LExd53hXakwj+HWLMv1HS94pffMYDAFAkAX2gaEcS15R7Na/7mpw3/dfG2EcM6mfN1I9rD8i3O12+CM8uyLixwccT00ldD0/yQ59plU9Ce8FpwWJ9BEX4IfSfGDDM5+OizveShznGfHzwNa+E43g+PDvRYY/uBQBgVAL6QJFW5bhpXlLj+m8P+QJdJ8bcz7s59nHFcJoax/v0796GHkuc+Xq1cwzfh/ZC170BsDeDYLE+gvEc6BmP8UH47jG2tzHkS3u3u6TjWRfakxq6H9xv1c0AAIxCQB8o0oUc15XtNa7//pAvoD/uTXhMS/Sw4W1FPh+E4h8ITVIc+5+GdtA45a8gWKyPYDRxRnt38Du+abKqgO1uzPG5e7bE49obnn1rcZ3uBgBgWAL6QFG2hnzB8AM1Poavc9T/USjmlfxzOfZ1zrBqtN2hf97n+TNw7GeDYLE+gtF0rzcSU9w9X9K2+5W/Sj62Uz37i6l4lupyAACGIaA//eIM3+c0AyWLAe48i73GcrrGx3E9R/2/LWhfedLuPAjl5POlfC91+q83b/6aGTn+k0GwWB/B8FaEdjqaOAb/bpVlBW9/Vchew6ZMSzrH1b3PC7odAIBhCOhPt7nZxh9qCkr2fsgXzI/lYk2PYXnO+r9d0P525dzfK4ZX4ywO/R8OHZ6hNvg8CBbrIxjex+HJA9CyFoe/kjH2F5R8jHtDs95eBACgZgT0p1f3zcJOzUGJYiD8Xsgf0H9Q0+N4I2f91xa0v7wL8Dp/m+d0n368EWbrbQvBYn0Ew4rXyDud8Xew4mt0lQH96Neefd5vldWGAAAAeQjoT6cXw5NUD48rujFhdp0JTwfr7+S4tiyr4XGczVHvGwXuL29A/w1DrFF2DOjH3TPWDoLF+ghG/Vz8peT9HA3plDtVPHzdFJrzBiMAADUjoD994mzpW24OqMjGnmvGkdAOAmVdW3bU8Fj+zVHvLwrc344goD9tFvVcf+fK1RlsC8FifQTDeqtV7rbKupL3sz8x7m9WeLyX++x/n2EAAEAWAf3p8nyrXAuzm7OZ6l3tuQle2Cqf5Li2vFuz43g1VJ/+Zk/Ofbq5b45jA/rwfzPYFoLF+gjq6r3EuD9dYT3+12f/ccHcRboIAIAUAf3p0S+YH8urmoaSvN0z1nZ1/j1PoPp0zY7lcI46PwrFpq86GuTQnyYrQ3sRx97+i7NN581gewgW6yOoq5OJcb+9wnrE7xQPwmwvoA4AwAgE9KdDXETrZp/+u69pKMlzoR2onBtrl7p+9lKOa8tvNTueiznq/FPB+/wu5AvorzDcGuHLAf335Yy2h2CxPoK6GpQa8OYE6nJ2wPf353QTAACDCOg335bwdGC1u5zVPJTki/D0AnLd+W7ndf4tdW15WKNjWZSjvrG8V/A+H+XY5zVDrRFWJsbQ1hltE8FifQR1FL+jPBgw5vdMoD6D3mr8SFcBADCIgH6zZaXs2K+JKMH6nnF2os/vXM1xfVlVk+PZFfLNlH+xwH0eyLnP9w23Rvh0QP/FoNG8GW2TugaL94b2G0UPOiX+9259pI+YGa8NGO/fTag+i0P/B8L3Oj8DAIBnCOg3UwyoXsnRfys1FSW4HJ7OD97vtfCzoTm54U/mqOudAvcXA7w3cuzztpv5Rog5kO8FM5x71TFY/HWiPp/rI33ETDgT+qfamWSKm18HjPlDugsAgH4E9NvigrJxlm6cZRlTXMRUGEUtJhtn2F7vbPNWZx+j3jSsH3Aj0q9cn2B7xvQrb4bTBSM9AABdB0lEQVT2wqdxxtM/oT3LLrZBTLVyt/PvRzvHVKQYLI1rCsRFzd4I7WBtDEpc7dQha1HT+Lfvtsr5Vvmr8zePO/W+3dlWXKxszYxeM/7XM87eHvB7h0JzZp/nCa4XuYjvRznP4T2BJtif6MNZDsbULVj8fo5z7qA+0kdMtXWh/8Pz1TU9F6/rMgAA+pnFgH4M3u/o3Diea5W/Bxz7iQL29fGAbd8a4uYhLjD6Vedv/iuwFD07Ot4kxYcVN0eoyy9huMB+DNq/3DmGGHw/1Qk8xL5M5UJPLXYW1yK4OGS94yKpa2foerG4c+M7d/xXEr+7M0f71WGNhzU5+7qodA/bcu5vVhdSbaLUdWPLDLdLnYLF8TPjnxzn3T9htlIk6SNmTe9M+PhAvw7p/3Ynxvwm3QYAQK9ZCOjPD+2A749hcFqEfuW3Am5OU4texlk3CzO2sSUUG8TvLusKat/NoZ3ftt9Di/hQJL75sKzrBjzOkI8PVPrlWM8zm3XrGMf8WZ/txRu578fYZpy5v29GrhefDHGTuSxH212pwTEdzFHP+JBoSQH7imP3QY79nfHR1BhZ43z+DLdNnYLFG4a4pr+mj/QRU+mznnH0bassrUndUpMLvtJ1AAD0mpWAfpyJH/Oynu7876WQL4g3ziywRWH8lCOnQjnB/HGPLYoPBPrNTI1B2h05/v75MNrr9PGBwP6uEgMSl3Me97aebcWUJvcKatO9U36tWBuefvshz+z6hxlt9ihMfqblhZDvDZJxHck5jg77WGqUVLqdWzPeNnUKFu8Ik3t7TR/pIybvcHh6sdkDNazjoElA94O3UgAA6DHLOfRjQDorjc2GMfeRFSweZ4byu4ntfldiu8Wbipj7vje1TZx5/PYQ21kbBgd5XxihXm+G4YLHR3t+Hh/y7O/se+73lnW2+0eOcyUe/+opPl8u9hzrihx/82Oo7k2RUcfyoxx1PDrGPl4P/d9G6ffGzkYfSY1zLtRrQdE6aers7y36SB8xNeKknt6F78+P+D2zbL8nxvx2XQkAQLdZXxT35Yzjf2PM7X8csoPMo0rNLH6vpPZaGfrPho+56YfNJf9hov6fl3Az1B2Y+KLr3+PxvJKx3Zga6acc58u5KT1PdvUc55Gcf5fnDZNdEzyuvCmthn2wt6ZzDv6ZY9tx4eV3w2ynZmmy1EPbkzPeNnXLz34nx/l4f8bORX3ENItrMw16oB4npcT0dnUK7J9NjPsvdCcAAN1mPaAfpfKnnxpz2zEQnEoH82CMG9/UzOKXS2injQNutuPs9edH2F6qXW6MWMfUNt/q/M6nYbQHH8+HfPnPV07Z+RHHcPebLPHhzYKcf/tmjvb6aILH9mnIFzwadA7GtFpxHYG5xZnPhHyLQt/v/O72MPnX6PeE8tbpqEt5rqS2ezFjvwfCbKtTsDjaH8ZPg6eP9BH1F98g/DLkT0H5SefzvM7n4w3dCgBANwH9du7zQcf/cwHbj8GkXwds/+qI29ycqPPdEtoo5p7vF8z+O+RLvdJrZSj+zYV54dk0QN0l1vPt8CR/6iiv7J/Mcc4cnLLzozf3+84hx01We52d4LH9HqoJKMe1BOKDw6Odc7dOuXAF9Ee3L8jznVK3YHGUeoj3lT7SRzRafFP0i5AvlV6/N01fnXD9syZBLNfFAADMEdAPYUkYHAh+WNA+Fof+s8e/HnF7H4XqAqTbBtwcxQD/qG8CvJEx7u6NsM1U/t0YuH2ta9ujro2wK8c5c36Kzo3V4emFbS8O+fcLQr7c8ZOwLFQTTI5vN8QZpStq2scC+qPLesC3dca/X9QxWBzFxVd/6lzb4mdbXD9ltz7SRzTSgs53yosFfFbEsbZvgseS9R1zl+4GAGCOgH7blVD+op390jOMeuPwcygv73+3jeHpgG532T/GdndnjLtRUh29k9hefPX6due/t41R79U5zplpei362/D0a+mjnAtZOZHjdicxY31vqDao/LjTnq/WrI8F9Ef3XcZ+p3mR7DzqGixGH9F88U3PrxPfUccpb07omLLeajym2wEAmCOg35ZavHN3Se0dA3xLR9jGopCdWqYIcaGwf0q6yY9vLNwNg1MGrRphm+cTbfJ3GG4x10Hm5zhnHkzJObG957iOj7idb3K02csTOL6zOeoVA/Bx9t/CzpiNb/Ns6Nx0x3Qq8eHZR51tXRsiWHAh1GetBQH90d3L2O/CGf9+IVisj6Asr4d2ML+MgH6cqT+Jh++rnY8AAOQloN+Wylv5eUH7eC48GywcReqV3KLSl8RA1KC3Fv4N7XQl44rpKHqD+jEo+uII24ozvO9njOXLFZ0zj6fgfJjfGUtzxxRn2S8ZcVvHc7TZngkc4z856vXukNuMCycfCtlvJcylftpXg74W0B/NPJ+fmQSL9RFUZW6h+pdCO2VTfIs0zuC/NeLnxh+h+rcHF2XU6S/dDADAHAGJtu2JNvi+oH30BuK3jLid1A34FwXV9YtQXJAz6+YlznSOQcUNY2zn1RxjeX1F58zDKTgfPug5pgNjbCtPwPiTio/vlZw39C+NuP345s13OfdxJNBEy2bgOjAuwWJ9BHUQ3wI8EbInfvSWQxXXM+tB8WNdCQDAHAH9toWh2AVa+/mqa5tXx9jOn4m67iygnltC+g2AeTXsv8MZ4/hchefM/YafC8t7bnqvFHAjndVmVQeNPsxRp38K2M+FnEGDD30UNc7WUPzC3tNGsFgfQZ3Et7VOhOEWta/6O+/jjDot0o0AAIQgoN8tNXNn8Zjbnt+z/VEXrl0e0jN3FhZQzxuhfguFZbmYMY5fKWg/C8P0L4p7pud4Noy5vXk5blD/qtl4ieVsAftZnHE+FfHGDpOxI6M/72oiwWJ9BLX0WsiXGi+W7RXXLWtNgM26DwCAEAT0u/1U4hf6t8LTeTlHtS9Rx0sFtMH7oXm5O+NDiFTA+GqB+3op1G+2eZE29RzLmYK2ezVkv0Y+vybjZa4Uld9+e86gQVy4edYXUW2SXaH8NzyaTrBYH02bPGuvNK2cntG+fCHkC+qfqrheWYutb3caAgAQgoB+t7OJdnhjzG3/0bWtbSXV8eiYdYyzie8mtv9+TfttZ6guB+rOHOfM8YaO/ziT/lp4OnXQigrOrbmysSbjZa6sKHCfv+fc53s+khoja20IAX3BYn00fQT0p0t8ezPrAf/NiuuUFdB/3WkIAEAIAvrdjiXa4cQY2+0O/Iy7wG5qNtFrY277g5CeQb2spv12osJ6H8xxzuxu6Pg/NOGgwt6KjvPLHHX5s+B9HsjZBjcDTSGgn02wWB9NGwH96XMkRxstqLA+WQH9nU5DAABCENDv9kYoPp92nPU8t4jto9B+xXdULybq9yCMt3BX/Nu/Etv/vsb9lkrn8mPB+/o6xznzfAPHflwo7u6EgwqfV3Ss13PU5YuC97l8iHZ42cdSIwjoZxMs1kfTRkB/+sRUd1mpd6rMWy+gDwBALgL6T6QWOfxhxG12z+g+PGb93inxpntbxjg4UNM+W5ZR7/0F7++PjP1daejYzzNrvexSReDohZx1KeOG+d+c+37bx1Ij7A4C+lkEi/XRtBHQn04fhfqkuRHQBwAgFwH9J9aGYoMzS7tu/mJu8nlj1u9Con4Hx9z2mYxxsLKmfZaaJfu40wdFWZbjfDnSwHG/vucYDpewj3khO09tFQHQt3L0YaxnGYvTfhfyBVdOBZrg9Yx+vKuJBIv10dQR0J9O60N9UilmBfR36C4AAEIQ0O+2INEOj0bY3hfhSYBw/Zh1iwHRh4n6rRtz26kbiFs17rNUCpyi0wS9keN8WdPAcd+9YGsMViwuaT83w+Tz1H6Tow6XStp3noWBYznvY6kRst5quqeJBIv1ETTGg8R5sKfCemQF9LfpKgAAQhDQ75UKmg8TbNzY9XdHC6jXpkS9bo+57Y0ZY+BMjfvrdqguTdCFjHb6uYHjfX/PMbxX4r7yBNPLzFOb9VBsrnxU0v5Ph3wB/W99LDXC2ox+fKiJBIv1ETTG94nzYFeF9XiQcU5u0FUAAIQgoN8rNYs47+zrRa1yo/M3l8P4qXaiI6G816XfyRgD79e0r7ICaisK3NeS0H5L47+a3PAVoTsl1NybGGXOkP8ix/XmjRL3vznkC6i/VtL+vw71WUuA8S3w+ZlJsFgfQVOkPqOrnBWflZ5wka4CACAEAYle3ybaYuuQN8j3Q3EpWC6F8l4Fzgo01nUBroOJOl8ueF9ZDz2uN3CsfxqqXYw1T8qikyXu/+Mc+48z4+aVtP/zIV9A/0ygKbJSIyyY8fYRLNZH0BQnQzUTRFLmhew1fgAA4P8J6D8tlef69Rx/vz0UP9t4QUjP2HluzO3/EJr5em8qhcvRgvf1Z0Yb7W3YOF/XM6auh/IC2f3OjarWPeh2OUw23c1vIV9A/7OKx8KeMH2LPBZ9jRzkp4z9vjDj3y8Ei/URNP1cqDJ92sKM8/GWbgIAYI6A/tO+CqMHbeMMnrkUJl8VWKediTpdKWD7/4bmvd4bg8+pPKOvVtT+sfzewHH+Y88x7Ktgn0tzXG/uTXDfsbxT4nh9mLMOVT8cEtAfXda6CLO+eKFgsT6CpvhywDnwU4V1WOV8BAAgLwH9p6Vy1f8v8XfzW+XXzu9dDe1ZNkX5LFGnEwVsPyvQOK+G/ZRaJPifgvd1NaN9Xm7YGN/RU/+rFe47T1B7cQn7zRu0XlfSca8P+YPPayseDwL6o3srTNe6GkUTLNZH0BSD0k8errAO2zLOx+O6CQCAOQL6T3sz0RafJv5uLvfm3dCeYVOka4k67Shg+48bOAZSD17OFrifrLzvnzZsfMeHM9dLGEN5/ZrjmrO9hP2ezbHfOyUe9+GQL/B8cwJjQkB/dK9k7PetGf9+IVisj6Apvg/VPujvZ1fG+bhbNwEAMEdA/2m7w/ALdnYvmLq14PosS9TnUWi/GTCuJgb0U4sEF5U+Js4U/zuxn/igZWHDxvd7Pcfwa8X7zxNYLyMIeifHfk+XeNzXQ77A88cTGBMC+qPLSqV0Msw2wWJ9BE3RL41j1d+R/hesywIAQE4C+k/bEYYL+HX//nsl1CcVbMvK67kx5Etfcj80K+VOfIiRegixsqD9pFIdxTZb07CxHR8O3es5jk0V1+FIjmvOqYL3mTfdTVm563fm3H8c06smMC4E9MdzIQiGDiJYrI+gCQa9bVV12rQvEufibd0EAEA3Af2nbU20xbme390cnszoOVVSfc4k6vNh4u9iMD8GCD/JsY8rGWNgVc36KBUgvVXQPjaH6cuN3TuWLk2gDnmCx0UvQPdeyBf0XVHC8caHYX/k3P+JQBO9nejTv2a8bQSL9RE0wfE+Y//KBOrxTeJc/Fo3AQDQTUD/aasTbXGh6/deDU9mO18MxaS+6ed2oj6vDvib5aGdYiTm486TEuZ8xhh4vaRjizPg9434d4PqeqaAej2f0e7vN3Bc91tE+LUJ1GNDjmvOg4L3+VOYXO76T0O+YH4cb0t9HDXSipB+62L+DLdNXYPF8TPtu85n+MPO/54r8bNOH+kj6mtRaK9/1Tv2X5lAXf4M1b9FCABAQwnoP/vFflBbfNf5nfVdX/7j7NuyAnFrQjrlSz8xgH85DJdOJWvBzmMlHNvpzravhnxpgbqlFgk+UEDdUgHg4w0c0/PDs7PEb0yoLgtDvgD3CwUe++Mc+ytj5tswqWy2+ChqtNRizxtnuF1OhvoFi8+E7DeEntdH+oiZ0e878CcTqMe8xPeVR6F5azYBAFAyAf2nLUi0RXz99qVW+afz/+OCqStKrEtqcayzA/5m7nXdT4fYz8aMMXC14BuWuYVR74zQfssy6jpu8CyVv/R4Q8f00T7HcrTG15xY9hS0r1059/duwce4L+QP5u/3MdR47yb69+0ZbpesRbCrDhZ/lPOcjLNkn9NH+oiJWtcqu0M7zeLykvYRJw/0LoZ7aULH+3LI94YwAAD8PwH9/G0Sv/TfCU+C0S+UXI/UjfbBPr8/lwM0BuCHTfPwV8Y4KGLx1CWt8mNne/92bl6GlZr1HGc2jbOA74eJbR9u6FheH/rP+Npc42vOoAWoR/FNzv29U9D+4gPBEyF/MH+Wg73T5PkweGbl2Rlul98zxv+PFdYlfiY+HOLc/EYf6SMmIj6o+aFPf/8c2utcFWVx5/ty9z6uh8m9/fFmYqzvNCwAAOgloP+sRxltMmowelh/h/yLsn7c+feYZ3aUBw3vZxzz72MeS0wf9GdXHUedSZ96yHFvjPoNSjsUH+Lsa+g4XtK5Oe13XAsmVKcFIV+gJqa0mjfmvuLbH49z7q+IGXmvh3T+297j2+7jZ6p8PaCv/5nR9liV4zx4WMB5nte2kD9QPMkc2vpIH8267zL6PP585Zj7iOlreh8axHSOyyd43INSTf1d4TkIAECDCOg/62HGze2mCurwXEa/fNn5gh9varqD3KPO4ok3N1mz9EdNORNnId8PT95sGOcGPLVY7Z0Rtje/05b9theD4S81eBx/n2irSd0c7g75AzX/G3Nfp8JwgaEPRzxP4/i+MsR+vi8gGEH9pNIlrJ/B9sh7/lX1lsqOMHyw+KQ+0kdUKpVHvndizahrJsXUjZfCsyltlkz42G8X+N0EAIAZIKD/rAdhcEqXqmbVjnJjO25amNdy7CMGAPIuYhvTulwOT89+WjVG/dZl1O3RkDdk8U2G3wZsK6ZNWdTQ8buwc3Oaaqs3JlCv+Br79SHGc7y5HXW23HsjnD//dcZDDBKsD08/9JjXGQ9x8dqY9unzVvkl5H8DYO4tF7Pyp9vPA/r+yIy1w+Ehzot7oZoUYC+OcD24po/0EZXKG9DvXttqxxDbjxMF7oSn35arwzo2a8Pgt0SXGhYAAPQjoP+sewPaYm+FdRhmJvNcALoIe0O+QGtcuC6+qdCduuX5zo1V/Flv6pE4i27cAPk7oZjc63F21rHQP7VSfADR5Nm08Q2NPEHz+KbJB6GaRQWXd/ru7zB8sCa+NbIn5HujYH7n+C+G0YL5ZZQYmIh5nl/zUTMTtoTyFxavo3h+xjcU3g3P5qQe5s2V+PlT5to0fw5Zp0f6SB9RuW9HGJs3Ot89t/d814zfUbd1fnaz6/fvd74H1iVYPugB28eGAwAAgwjoP6tfQL/qxSvXDnEjU/TszzgTb5Tg66DZU0UFMy/k3GecOb0zPHnYEAMZ6zqBiG9C/0B+nD29q8Fj9qvQztU9Sh/92WmXolIXvBrauWDjTfmdgsZRfADxU2e7C3v2F2fjxwcxj0M9gvjxmM92xtuSwKz5NcxG2p0vOmP9XgnnXtzev51r2rkC67wxDH5gP43fgfQRTbSywO+g/b6Txodai2t2zNdC/7V2zM4HAGAgN0rP6r2ZfHdC9Tgdsmcvl5XCI97sHAmjBYnjjf5PBdctBuVTixV/GtI54welEYiB8A1TMGZHDeb3Bs2LsCeUGzDvvRH/LlQXrI9tFF+Bj4GsOMv12855GheVjg+RVvhImXkbBoydL6bsOM9WdM79WHC9Y9q3z0L7QebDHJ9l+kgfUb1lne9nj8Ycm/Hv4+K3h1plTcM+Mw4ZBgAApAjoP6v7tdy3JlyXmKokzj5+0Lmxjeluzod2zs8qFjaN+9ga2q8mx1ncf3XVJZb42vKtzs9iXvE4y72MGUVZ+f3nFq+NN2zx1eUYaP23p55xBtS5zs9fC5NbGBaYbmdC/4dBz2maWoufH3e7+uxvTaKPmKj4AD+moPyy8z3zZuf73MOu8qAzJi51vh/Hh6f7WuWVhnzPOxf6rw3hOyoAAEkC+s+K+ejjzLDNhkdtHA3pmfYAdbE89E8bclTT1F53arfzmkMfQYnWDfhe+7KmAQAgi4A+TfBzYoy6oQfqpt8i3nFm6TJNU2u/h8mtnYM+Yrb0WwDYg18AAHLJWigNJm1Rxjh9RxMBNXSxz/XqK81SW893fdbE//XwRR9BWbb2+XyIi6pLtQMAQC5ZC475Ysmk7cwYo15NBuooLpLcb8HqjZqmlo509dFpzaGPoCRxbYCbPZ8Ld1plpaYBACCvfnl+u8siTcSEfZ4Yn/c1D1Bj2/pct677bK2dFV3fh+JEh9WaRB9BSU72fCY8apXXNAsAAMO4GtIB/S2aiAn7MzE+z2keoOY+7HPtOqlZamN+q1zq6psPNYk+gpLs7fN5sE+zAAAwrAshHdDfrYmYoOUZ49OCeEATfB0EcerqXFef/KA59BGU5KXQfrO0+3PgkGYBAGAUp0M6YHpUEzFBezPG50uaCGiAuB7NDz3Xr5g25BVNMzFx1nd3oDi+sbhUs+gjKEFcwPnvns8Ab5oAADCyAyEdMJXShEk6kxib/2oeoEEWtspP4dmFEFdomsrF4NrPXf3we6s8r1n0EZRgaWf8dl/739MsAACMY0tIB/T/1kRM0J3gYRMwPWJQ/7uea1lcJ0Sgsjpbez5bvm2VxZpFH0EJ4rj9peeav1+zAAAwrvg68+OQDuoLNDAJLwb584Hp1Jvu7kqrPKdZSnewq80ftMo7mkQfQUliMP9i13i+1yrbNAsAAEX5NaQDp3s0ERPwbsa4XK+JgAZ7Pzwb1PcAvVxrw5M3vFZpDn0EJYlpdrpn5l/vjG0AACjM0ZAOnJ7SREzAj4kx+VDzAFOgN7VITL+zXLOUaqUm0EdQongNv9Z1XT/fKks0CwAARXslpAP6f2kiKhYXiUylgvpJEwFTIi7+2f0AM65d86JmAWicFzvX8Hgtv98qb2kSAADKdDOkg/rrNBEV+jRjPFoQF5g2B1rl3/AkqL9QkwA0xqLQzpMfr+Ex3c5qTQIAQNk+CukA6vuaiIpsyxiLc2+NCHYB0ya+nXSmVfZpCoDGOd4qb2sGAACqEhceSwVQL2siSjQvtBe5PR6yg/lzJc5+2tkqizUfAAAAADBrvgvpAOoqTUQJ4mz7xyF/IL9fiX8fc5V+qTkBAAAAgFmwKaSDpkc1ESX4vFVOF1QsPgYAAAAAzIyfw+CA/p0gbzkAAAAAANTChmBxXAAAAAAAaIRzYXBA/16rLNdEAAAAAAAweTFgfzcMDup/r4kAAAAAAKAedoZ06p3DmggAAAAAAOrho5AO6u/XRAAAAAAAUA9fhnRQ/11NBAAAAAAA9XA8pIP6J1tlgWYCAAAAAIDJO9Aqj8PgoP61VnlZMwEAAAAAwOS92io3Qnq2/qlWWaGpAAAAAABgsha2yichPVv/UWjn3n9JcwEAAAAAwGStaZVvQnq2/n+aCQAAAAAA6iHOwj8TBs/YBwAAAAAAamRZq3wYns2xDwAAAAAA1NQroZ1n/w9NAQAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA01iut8nGr/KEpAAAAAACgXpa3yuFWudEq/3UVAAAAAACgBl5qlTOt8jg8HcgX0AcAAAAAgBpY1yrfhv5BfAF9AAAAAACYsMWtcjwMnpH/X+dnX7fKes0FAAAAAADV29AqN0N6Rv65VlmtqQAAAAAAYDLeDelA/l+tskUzAQAAAADA5HwZ0sH8C62yVDMBAAAAAMDknA7pYP4nmggAAAAAACYrLn6bCuYf0UQAAAAAADBZe0M6mH9SEwEAAAAAwGStbJV7YXAw/3KrzNdMAAAAAAAwWd+GwcH8R62yRhMBAAAAAMBkbQ7pVDsfaSIAAAAAAJi838LgYP79VlmiiQAAAAAAYLKyZud/qokAAAAAAGDyfgrpgP5aTQQAAAAAAJMVg/WpYP4VTQQAAAAAAJN3LKQD+kc1EQAAAAAATN6tkA7ov6yJAAAAAABgsjaEdDD/jiYCAAAAAIDJ+zikA/qnNREAAAAAAEze5ZAO6O/RRAAAAAAAMFkLWuVxSAf0V2gmAAAAAACYrG1B/nwAAAAAAKi9t0M6oH9eEwEAAAAAwOTFBW9TAf2PNBEAAAAAAEzehWBBXAAAAAAAqL2rIR3Q36KJAAAAAABg8u6FdEB/iSYCAAAAAIDJexjSAf15mggAAAAAACbvcUgH9AEAAAAAgBr4LwjoAwAAAABA7QnoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoAwAAAABAAwjoQ/k2tMr/tXc/kFud///AL0mSGUkySSSZzIxMZjIxmSSJJDMzkczMZMwkScbMzMxEMpNMTCYzM2YmM/mQmWQmJkkyI5Mkif3O9Tv3+/u+u7vv65z3+33/Ode5Hw9evp/vet/3Oec61zn3uZ/3Odf1nGYAAAAAABZCoA+j82xRP3SOpW80BwAAAACwEAJ9GL71RZ3tOZYE+gAAAADAggj0YXhWF3WyqId9jiWBPgAAAACwIAJ9WLgVRX1Y1IPEsSTQBwAAAAAWRKAP8/dEUUeKulvjWBLoAwAAAAALItCHuVtS1KGi/qlxDAn0AQAAAIChEOjD3Bwo6kaoH+QL9AEAAACAoRDoQz17irraOS5uFfVVUR8VdS4I9AEAAACAMRDoQ9r6oi53jofvi9pW1KKev3k9CPQBAAAAgBET6ENaDPA/DmWwn3I9CPQBAAAAgBES6MNwnA0CfQAAAABghAT6MByngkA/eraozwcUc7e9qBWaAQAAAIBIoA/D8XkQ6Ee7nE+G5kyn3Q5rCgAAAAAigT4Mh0C/JNAfjn1d7bZLcwAAAAAQCfRhOAT6JYH+wj1T1L1Omz0saokmAQAAACAS6MNwCPRLAv2FeaqoG11t9rMmAQAAAGCGQB+GQ6BfEujP38qirvS02RHNAgAAAMAMgT4Mh0C/JNCfn35hfqzNmgYAAACAGQJ9GA6BfkmgP3frirrWp73uahoAAAAAugn0YTgE+iWB/ty8XNTtAe11VvMAAAAA0E2gD8Mh0C8J9Os7VtFn9msiAAAAALoJ9GE4BPolgX6154r6vcb5d42mAgAAAKCbQP9Ri4vaXtTRos4VdbWoe0U9KOqPzr/N19NFfdp5zwed971Q1Cu6YSsI9EsC/cFikP9VjfPuf53zBAAAAAA8QqAfwvqi3i3qp1AG7an2eBjKUG4u4o8EH3VeO+h9d+iK2RPolwT6j3q2qC+KuhHqBfl1a5dDDgAAAGD6TGugv6GoI6HesBe99fMclrOyqIs13vOirpg9gX5JoD/r5TDcEL+7NjrkAAAAAKbPtAb633W2Lw6jc6aog0Xt7tSHNdplfY1lrCrqz1AvnPtHV8yeQL8k0J/1ZRhNmB+f9lnkkAMAAACYPtMa6G8qakXi39+saJf3Kt5/eVFXQv2A7pyumD2BfkmgX887iXb6TvMAAAAA0I8x9PuLd79eT7TLTxWv/anzd3FM/jg+fxxH/8lQPgnQ+77/BsNntIFAvyTQr+d8op3e1TwAAAAA9CPQH+yjRLvEoH7QkBczwe79ol7p8+8x3D9Q1OlQDu+zdkTrvzeMbvzuptSKBvUXgX5JoF9tUUhPwL1JEwEAAADQj0B/sJcq2mZLn9fs6/r33RNef4H+eAn0SwL9alsTbXRb8wAAAAAwiEB/sKq7aN/q+fs4Ue6dzr990ID1F+iPl0C/JNCvdjzRRmc1DwAAAACDCPTTvk+0zVddfxfD/986//2Xhqy7QH+8BPolgX61XxJt9JrmAQAAAGAQgX7asUTbXO36u5k7buMEt2sasu4C/fES6JcE+mnLinqYaKPVmggAAACAQQT6aTsq2mdpUc93/f/7G7TuAv3xEuiXBPppu0O9HwkBAAAA4DEC/bQlFe0Tw7k/O//7guaaagL9kkB//v3khOYBAAAAIEWgX+1yon2ud/5vnDx3vaaaagL9kkA/7c9E++zSPAAAAACkCPSrna7RTsc009QT6JcE+oM9lWibOK7+Uk0EAAAAQIpAv9q+ija6EQRx5BHoT8O8Cksa3EdeTay3IbsAAAAAqCTQr/Z0RRsd0EQEgb5Av9rZ4CkfAAAAABZAoF/P3UQb7dA8BIG+QL/a34n1fskhBAAAAEAVgX495xJt9JbmIQj0BfppzyTW+V5RixxCAAAAAFQR6NdzONFGX2kegkBfoJ/2djBhMgAAAAALJNCvZ1uija5pHoJAX6Cfdj54ygcAAACABRLo17O4op1WaqKpl0OgPw67nE8eE4fTuZ9ol40OHwAAAADqEOjXc6SinXZroqkn0C8J9B+3JdEmtxw6AAAAANQl0K/2fFEPK9rphGaaegL9kkD/cUcTbXLaoQMAAABAXQL9tGVFXa3RTr9pqqkn0C8J9B93IdEmex06AAAAANQl0E872dUW5xLtFO/gX9qwdZ+GCVBXNKi9Bfolgf6jloT0Ez4rAgAAAADUJNAfbEdXO/weyolx/0601Y6Grb9Af7wE+iWBfv32+N1HEAAAAABzIdDvb2WYDe/vFrWh89/PJtrqw4Ztg0B/vAT6JYH+oz5LtMenPoIAAAAAmAuBfn/fdbXBa13//UCirX5u2DYI9MdLoF8S6D/qSsjnqR4AAAAAGk6g/7iDXdt/uuffnkm01YOiFjVoOwT64yXQLwn0Z62qOF8s9hEEAAAAwFwI9B+1vqh7nW2/WtQTff7mbqK9tjZoWwT64yXQLwn06x2DP1W89sUB5x8AAAAApphAf1a8u/5SZ7vvF/XsgL87l2iv92sua3cQ1rWNQL8k0J/1VaItDideF8P8h0V95LACAAAAoJtAf9bxru0+mPi7t8PCQtudYboC3mkh0C8J9GfdSrTF5gGveSqUE3JfK2qpwwoAAACAbgL90uaubT5f8bfPJ9rrXsVrY1j3TyifANig+7XKqSDQjwT6pQ2Jdrg74DUxwJ95SmiLQwoAAACAXgL9EFYWdb2zvTdC9bjscWie+2Hud95GP3f+5pCu1zpng0A/EuiX3ki0w9kBr/mm8+8fO5wAAAAA6KfNgf7iUN7luqLiby50tjWOWf1izff+NtFmxwe85rPOv1/Q7Vrpt4pj6ccpaQeBfin1A89bff7+k86/Xe6clwAAAADgMW0N9PcW9W/XdsQ747f2/E0c3uK7rr85Oof3P5xoszhudu+Et4c6/3a7qNW6XeusrXEsxac6Fk1BWwj0SzcT7bC7528/6Pz3O0WtdzgBAAAAMEgbA/2nQ3m3fb/tiXfHvx7KQO33rv/+7RyXsTlUD6/yZKc+7PrvO3W5VvqyxrEU680paAuBfvlUUKofnAzljztrwqN38u9yKAEAAACQ0sZA/1ioF67O1B+hDN7n6tYcl3Ncd2ulI3PoA/EO7K0tbw+Bfgg75nhu+K/TjwAAAAAgqY2B/slQP0SLw2LMdwicj+ewnLO6WmvEO6s3FfVOKMc7/28e9X1R+0I7h1cR6IewZ4794VOHFQAAAAB1tDHQ3x3qhWg3Qjn2+XzFHwLu1ljO+WCSy9ydKOrvUN5h/zDML8QfVPH94nwP/xT1dQvaSqBfDvtVd/8fdXgBAAAAUFdbJ8X9sWK74iS5K4ewnNcqlvORLtYKZ8NwQ/xB9WML2kqgXzpdsa+vF7XdoQUAAADAXLQ10I/DosQhUS4Wda+o+6G8u/pcKO/gH6Y4JvqPXcuJQd2pojbqXkwhgf6st4u61HVuuNU5B+3vnKMAAAAAYE7aGugDkyHQBwAAAIAREegDwyTQBwAAAIAREegDw7QzlMPL9CsAAAAAYAEE+gAAAAAAkAGBPgAAAAAAZECgDwAAAAAAGRDoAwAAAABABgT6AAAAAACQAYE+AAAAAABkQKAPAAAAAAAZEOgDAAAAAEAGBPoAAAAAAJABgT4AAAAAAGRAoA8AAAAAABkQ6AMAAAAAQAYE+gAAAAAAkAGBPgAAAAAAZECgDwAAAAAAGRDoAwAAAABABgT6AAAAAACQAYE+AAAAAABkQKAPAAAAAAAZEOgDAAAAAEAGBPoAAAAAAJABgT4AAAAAAGRAoA8AAAAAABkQ6AMAAAAAQAYE+gAAAAAAkAGBPgAAAAAAZECgDwAAAAAAGRDoAwAAAABABgT6AAAAAACQAYE+AAAAAABkQKAPAAAAAAAZEOgDAAAAAEAGBPoAAAAAAJABgT4AAAAAAGRAoA8AAAAAABkQ6AMAAAAAQAYE+gAAAAAAkAGBPgAAAAAAZECgDwAAAAAAGRDoAwAAAABABgT6AAAAAACQAYE+AAAAAABkQKAPAAAAAAAZEOgDAAAAAEAGBPoAAAAAAJABgT4AAAAAAGRAoA8AAAAAABkQ6AMAAAAAQAYE+gAAAAAAkAGBPgAAAAAAZECgDwAAAAAAGRDoAwAAAABABgT6AAAAAACQAYE+AAAAAABkQKAPAAAAAAAZEOgDAAAAAEAGBPoAAAAAAJABgT4AAAAAAGRAoA8AAAAAABkQ6AMAAAAAQAYE+gAAAAAAkAGBPgAAAAAAZECgDwAAAAAAGRDoAwAAAABABgT6AAAAAACQAYE+AAAAAABkQKAPAAAAAAAZEOgDAAAAAEAGBPoAAAAAAJABgT4AAAAAAGRAoA8AAAAAABkQ6AMAAAAAQAYE+gAAAAAAkAGBPgAAAAAAZECgDwAAAAAAGRDoAwAAAABABgT6AAAAAACQAYE+AAAAAABkQKAPAAAAAAAZEOgDAAAAAEAGBPoAAAAAAJABgT4AAAAAAGRAoA8AAAAAABkQ6AMAAAAAwBA8WdQzI3x/gT4AAAAAAMzR00XtKup4UeeKuhXKUP2zES5ToA8AAAAAAF0WFbWyqG2hDO0PFHWqqG+K+rOoh2FwqL5rhOsl0AcAAAAAgC6fh+rwvF/FoP+JEa6XQB8AAAAAALq8WtSZor4u6tswO5xOVf1vxOsl0AcAAAAAgArri7oS0oH6RyNeB4E+AAAAAADU8HpIB+o7Rrx8gT4AAAAAANSwN6THz1884uUL9AEAAAAAoIbXwuAw/cIYli/QB6bNC0U9pxlgXtcsb2sGyN6eoo4XtVRTAADA3J0Mg8P042NYvkAfmBbPFvVD59z2jeaA2tYV9XPn2Llb1BJNAtmKx+/tzvF8tagXNQkAAMzNxTA4TH95DMsX6ANtFycgP9tzbhPoQz0HQxnix+MmhoAvaRIysr3Gte6oKg6deb9z/MRj5+fOZ9FHobxDfu0E2yU+qfZ317p+UNQi3QUAAKot61zs9/sS8GBMF9YCfaCtVofyKah+51mBPqStKOp81zFzq6iNmoXMTDLQr1PXO59TWyb0GXmla11+LWqVLgMAAGm7Exf4P45pHQT6QNvEIPLDUP4wOujcJtCHweIcE9fDo6HjWs1Chpoe6HfXtaIOhfGOa788lHN2df9wt0m3AQDISwyYd2mGsTmVuKg/PKZ1EOgDbfFEUUfC7PAgqRLoQ397i7oXHg3zn9IsZCqnQL87VH9jjG0Uf0D4sWv58fjfoesAAOTh9a4Lub2aYyz+SlzMj2uCKoE+kLs4wV+8q/GfUD8wEejD4w73HCc3QzksB+SqN9C/U/H3vTfbnF3g8uPwmfGO93dDOYb+wzl8TsW/H9cQOL2h/n+d74YAADTcmZ6LuAOaZKQ2JC7g74XxTUwl0AdyFj+rboS53wEp0IdHfdpzjPzduVaBnE060O+1rM/n0dXEZ1U8DjePqa3iU26/9ix/vy4EANBsi8Pjd2a8q1lG5q3QjKBJoA/kaE+YDUHi8ARfFfVRUeeCQB/m6kTP8XE/jO9JQRilpgX6S/p8HsUgPT4dfW3A51Vc53GNa7+yz3p4chsAoOHiBeVvPRdxn2qWkTgfBgdNB8e4HgJ9ICfri7rcOT99X9S28PgTTa8HgT7U9Umf42OfZqElcgn0ozjszWdh8J364xp+Z2OnnWaW/bDzWQsAQIP1uzPjfOcik+GIT0M8CIODpqfHuC4CfSAnMVT4OJTBfsr1INCHKu/3OTbcyEGb5BToz3htwOfWt2Nst3192m2j7gQA0GxrQzmEQfeFXBxTcaWmGYptYXDIdG3M6yLQB9robBDoQ8qePsfFpVDedABtkWOgP+j4/C+M9075L/t8R1muSwEANFu8C+N2nws5d2cs3CdhcMj0xZjXRaAPtNGpINCPni3q8wHF3MVwcEVL+sW98Pi4+RvsT1q4j3MM9KOjff72lzG23ZNF3QyPP7UNAEDDbQ6PjqE4cyG8XdMsyOUwOGTaPeZ1EegDbfR5EOhHu5zfh+ZMp90OZ74dMTy82qc/HLE/aaGcA/3o9zDZoTn3hcnO9QUAwDxtDY/fxeUL0Pw9FQaHK3HSqSfHvD4CfaCNBPolgf5wdIdauzLfltN9+sJf4fHJpe1P2iD3QH97mPyPbxd7ln+3qHW6FgBA8+0YEAZ8HUyWO1dvhMHhyq8TWJ9U4PXA7gIyJdAvCfQX7pkwe2ND/OF9SQuv5/bYn1mJ1947i/oglIFzDFz/DeWwSQ9C9c0aw64myz3Qj3qfqPlhzG24pc86/+yjAQAgD+8MuIiPj4KumdI2WVXUq6F8bPtS50vCg84XquudLwW949GmJmo8Nub1X1bxBe2Wbg9kSqBfEugvTHyq7kZoR4i1rGdbZuqy/ZmFGPrGoU4uhPKHiP8aVE3WhkD/g56/vzeBdrzUZ71f9REBANB88VHs2wMu5ON/f3mK2mFv50tgnS9U8aJ7W9dr7yb+dsuYt2VHxbqf0+2BTAn0SwL9+VtZ1JXQnnHmPxzQD96wPxst3jzyceg//KVAv1obAv1+1+vjfrKk3xPGccLcZT4qAACa73zFBf3Rlm9/vJi9FvoPlRPvmop34y8Ks6H/zN/GHzzi2PhbQjr4H/f4tZ9U7M8DujyQKYF+SaA/P/3C31ibM92e+CTl/dD/hoxF9mcjxf3yfmh2kC/Qn7v5BPrL+7zmhTG345IBfXHaJtMGAMjSlRoX9T92vji1yaZQDi3Uu62XKr4Mxnb4q/O3b4VySJ1B7fb1BL4o3grpHxie1OWBTAn0SwL9uYuTPfb78f5uxtt0ckAfOGl/NlK8QeRyaH6QL9Cfu/kE+lHvU8GvTKAtzw44jlb42AAAaKblfS5wq8Zef6kF27049H9EPV5UH6r5HtvC7PA1/0u02cExb9ubFfvwI90eyJhAvyTQn5s4fOCg4QXPZrpNa8LgIQK32Z+NE5/wvBvyCfMF+nMz30C/9+747RPqm/32/3EfHQBAm79Q/DeFlfMQPPELcL8JoOIXw7mOdX+rxpezdWPctuUhfXf+38HdNkDeBPolgX59xyr6zP5Mt+vj0Jyh/uzPtPfmeJ39ZyiHT9xd1MYw/nHVc9CWQL93yKxJBPpxPfv9OHin5jYAAGRnWgP9WHHy2NyG4HkxlKF277b8G8rhd+bqm4o2+mvM2/dlxfrscsgCmRPolwT61Z4L/YfV6601GW5bDA/vTNkxkOv+PFzzuvpBUSeKetahW0sbAv1FfV6zZULteXFAvzykqwEAbTTNgf7MHd8vZ7Kvdob+kz7dX8DF89mK9jk1xu17vWJdPp3C43N1KEOv+GXkTCiHRrrf+d/DsLWoXzrvGftWnFx6k9MijJRAvyTQHywGv1/VvI65muk27k9s0yH7szHerLnecfvWOHTnpA2B/vo+r5nU0xift+wcCQCQNO2B/kx9kHHwsXcB7/t1aMYd8TFYfpBYj+9afhwu6nzh31fUF6F8euRexb55YYHL3JZ47zecGmHsoYNAf7oD/Wc75/8bQ76+aeqTbT8n1vll+7MR+7POd4R4Y8wOp/V5aUOgv3eO2zBKexL9dIvuBgC0jUB/tuKdyqszuODvro8X+N7nE+8dx6JcNobtezEMfuw+1g9FLW3p8RcnHI7zITyYR3/9foHLvlSx759zeoSREOiXBPrjuRbb2MDtXVWxzovtz4nvz3i3/T8V6xKvI55ySh/a9X2Ogf6ZBn1+bUj01S90NwDAl8h2V5xYdmeD9k+8C3vQndq/DuH9LyTa4sIYtm9bSIf550O7J1KLXzB+DOWTEmc7//fyHPrr2gUs+37Fe592eoSREOiXBPqzquaPmW/FH2ebOLlsaridG/ZnI/bnLxXrEm+2MNnowuQe6Mebfu72/P3bE27TQTfI3A3tnmgbAGAqxAvWY50vRqnx2id9h1jq7qh40b92CMtIhelHR7x9r9fYB9Mq3mX0bY0v98cXsIybFe/9r1MFjIRAvyTQr+ed0L7h6L6e4v6fw/48WHGO+im098nJcco90D8UHv/BadJPOv+W6LfbdTkAgHaI45teT1z4/R7KyZ4mYUln+YPW7c0hLGNRGO0Y7YPEH0pSgVZ8IuF13bPvl7feuraA9z5S8d4PND+MhEC/JNCvJzU03ruZblPqZoJT9udExQA3NdTOlaKedFgORc6B/vI+/eR8A9r0bKLvntDlAADaY2VRFxMXf/Hiet8E1isV+Pw6pGVsTizj7oi2a11Ij93+R1HP6Jb/J/7okvphZ6ETfX1Z0fdHZW9o//BdK3Rf5nF+F+gL9Hs/A1JzrGzKcJueqej/B+3PiTpacV2w1mE5NDkH+qf7/G0T5l5Kfb7+pcsBALTL8s5FXuoLZryIHtfjxVXzGgwr8H41sYyzI9iuA+HxsTa765PQ7vHy5+vFiv5wcgj9oN/deBdHuE0CfaaZQL8k0K+2NaTn/MnRqxX9f5f9OTHxGiz19MQbDsmhyjXQ7zcHRlMmnX294vxiEmcAgJZ5KVQHdPEx4w0jXo84wdS1xDp8OcRlfZFYzoERbFsMplNDHMXJYVfpin2lJqf7ewjvH9v99xH2tV4CfaaZQL8k0K92PIz3h/dxqBpKbpv9OTEHwuifDmVWjoH+nj5/E6/tmzIM0+6K88tu3Q4AoH3+DNUhXbzD/NURrsMHIT2m+TAnm7qSWNaaEW1fvOD/KrHceKf4Tl3xMVUB+NYhLOPpnvfcO8HtEejTZgL9kkC/WurH3Ncy3abvKvr/OvtzYn5NrN/zDsehyy3Q7zccU1zn5xrUpq9UnF8+1O0AANrnfKgf1j0xguXHEP1+YpmfDXFZTyWWc3UMbf1ORfse0x0fEScS/jfRXp8OaTnjCqQF+kwzgX5JoJ8Wn9h7mGij1Zlu152K/r/U/pyIVYl1u+BwHIlcAv1ni/pf6B/mv9SwNl3n8xUAYPrcDPWCuiMjWn5qgtL4JXCYE5HtD+P54SBlW8UX+3Mt/mI/HycTbXV9yF/kLo54WwT6TDOBfkmgn5YaOuJqptu0qMa50/6cjNTn8l6H40hMOtBf1LlWeblzPu733eCnxHXnsw1s02UV55fruh0AQLscqPElM14EvjCi5cewPnXn1vkhL+/bxLJ2jLHd42O6f4f0mK3Ldc//b2tF/1zoF6sXut7rHc0NIyPQLwn0599PTmS6Tasq+v59+3NiBt1UEod7XOxwHImFBvqTqniDyRMNbdOqHw0f6nYAAO2xKVQ/Av51GG2w/HHF8l8e4rKWh8E/Hkzii1sMov9JbPvFBn9xGPeXlNSwO4cX+P6Hur7smJwYRkegXxLop6Xm9dmV6TZtq+j7d+zPibk4YN2+dSiOTG6Bfvwu9EwG7fqwYjuW6XoAAPmLYX7qDvF7oXwEdZQWh/QPCjeGvLy3Esv6cUL74flOWw9ar5+DO8Si02F0Y9xe6LzPd5oZRkqgXxLoD5aa5yaGVbkOR7ejou/ftj8nZtAcTu85HEcmh0A/3nDzfijn+crF/Ypt2qrrAQDkbWdIB+m/F7VhDOtRNZ74J0Ne3u+JZb07wf2xp6IdvtBlk20UQ4En5/m+a7re5xXNnLV/QvvmIzjdsn2UQ6A/DfNcLGlwH3k1tHOC0t2hOjxso6bvzyUtPs6bbJKB/v1OxWXGH9J+6nz2XA6jfUp4HKqeut7uUhEAIE/xTu8PQ3WIPq4v+2cr1mWY4/ZvqVjWpB+lPVmxfvumvO/GoYdSjxLvnuf7Hg15T7TILIF+8wn0BfoLuS44lnHfr+pXbQ30m74/1wWB/iSMclLceH67Eh6/8WNTxTLikIu9Ty7H/391RsdbVaC/06UiANAGL0/Bl/a51N9hvHduxHHRHyTW5+6Ql/d9xbZPWgysb4b04/grpvyY/TkM9ymGxV1f3t5ySsyeQL/5BPoC/SqpoQBfyrjvT2ug3/T92ebvAk02ykA/2hgeH37maqiel6pff7jY+c6Sg6pAf1cAAGgBgf6j48ePezLQlyrW6dwQl/VcyCM0OxDGOwRRbg4n2uavebzfwc5r44S7S50SsyfQbz6BvkA/5ZmQntdnUcZ9fxoD/Rz2p0B/MkYd6Edv9mmTL2u87njG198CfQBgKgj0y0dQJzXp16GKdXt/iMv6qWJZexvSJ+OX29Rd+vGJhuVTfMw+X7Ef5/pY9J8h/2EcmCXQbz6BvkA/5e2G942FqJorp42Bfg77U6A/GeMI9KPzYX5DWPZ7IjSH4WoE+gDAVJj2QP9aUZsn2P5V4+cP66JzR6j+UaNJIfknFet7cMqP29thOD/M7AuzdwmucDpsBYF+8wn0Bfop5xPrnPuwaDsr9sntFp6Tc9ifa4NAfxLGFejH67tbPa+NT2WuqXhdv/H0b9d43aRVBfo7XCoCAG0wzYH+V0U9OeH2v1CxjhuHsIwYWvxVsZxLDeuXVT9AnJvy4zb1Q9CXNd8jPgkxc3f+x06FMDY5BPrjsCvkGcKNUjwv3x/xNcEkvVLR9+/YnxOxJDT/6c02GlegH20N/cfFn8/3xPidYXGD27Uq0H9F1wMA2mAaA/14N/L+hrT/vxXrOowL5g9rtMmHDeuXyyrW99aUH7dvJNrmSs332N91PKxyKoSxEeiXBPqP29Lyz72nK/r+fftzYgb98HDCKXtkxhnoRx/12b91hlvsN57+pw1u13sV55kXdD0AgMl7ss8FbqriHclNusPtfhjto8Izk+7GoYVSw7Rsa+C+TbXLgynv9+tCevikqqEk4r/f6Pz9B04jMFYC/ZJA/3FHQ7uHnloS8h4ipc3789cB63nVKXtkxh3oxydGLvXZx1tqvLbfePp7GtquDyvOMct0PQCA5rgS6g2x07SLuFF+sY13Xc+MmflaSIfjiyreK4a+61rUNm1wPcz/B5r3u748GjsfxkugXxLoPy41DF9bhj6pGg5jif05EV8k1vVpp+2RGHegH63vcwzG68mqebT6jad/p/N+TbIoVM8ZBgBAg6QmHYuB9f6GrnfVHfrz/WIbf7iYuQsn/pCRCk5+qHivmSF73h9z2wj0086E+U20t6Lry9yRCa37NEy46YcSBhHolwT6j4qf9w+n4JzyU0X/X29/Nu5z2ZN8ozGJQD/qN2zj1zVe12+Y1t+LWtqgNl1acX65odsBADRHDK8HjZcY71Df3OB1/7viwnP7PL9E/tB5/c3Ol8bDiWWkQt23On/zywTaRqCfti/RNmcSr/us69iY1JcwgT7TTKBfEujXb4/fW7Sdp8N0TFiZ2/5cGQb/APFPaFZo2xaTCvRD57W9+/mNGq871ud1pxrUpmt9vgIA5OP4gIu2XztfUJrs24oLz7lOOvVEePTut62JC/eq4VlmQtc49v6aCbSNQD9tzTzCgo1dX9gPTnDdBfpMM4F+SaD/qM+GeC3QZAcq+v9u+3NiUk9PvOvUPXSTDPTjEDu9QzfeLWpDjdf2G09/X0Pa9JWK88snuh0AQDPsGHDB9mVRizNY/w8qLjzjxfVTNd8rXoR3zyVwuOvf/hfmNqxPvCB+ECY7Ya5Av9rNMHiM0EWJL+t/THi9BfpMM4F+SaD/qNRcQDtatJ3PV/T/A/bnxLyRWOfbPteGbpKBfrS5z37+rcb3p37j6df9MWDUdlecX/bodgAAkxfHcuw31M6bGW3Di6E6GIxPGqQmq4qB/Hvh0fH4ey/y7ybevzf43dn1Xocm2DYC/WpfJdqnd6ip7h+/Jj2kgUCfaSbQLwn0Z60K6XmAFrdoWxeF9PxBp+zPiYnrlRoK8iun76GadKAfHe2znz+u+R2s93XxR6xJD830RpiOOToAALIVh5LpDfP/7Vxg5uaPUB0OXgvlXWsru74QbwnlHf63ev423oXde9f9g8R7H+2834rw6BMDk34kXKBfLTV0watdfxf7w1+d//59A9ZboM80E+iXBPr1zok/Vbw23hjwRGbbe77l/T/n/fl+xflpX2BYmhDoR7/22c91vk/1+zHgzITb9ESi797S5QAAJmtz56K3+yItjgP5dKbbszMML0SMk+Eu67OMub7PyQa0i0C/2nOJ9vmiz5euhxkfJ9AWAv2SQH9W6mmrw4nXvdg5r3+U2fa+mdje6/bnRPdnvMP6ZkgPBbnJaXwomhLoxzmZbve8d3xSo848ZP3G098/wTb9JtF3z+hyAACTE8PIf3ou0H4JzZ/8diFf/urW6TD4Me47c3ifDxvSJgL9egYNXfBz1xe1madZPtZcMHEC/ZJAf9atUH/4tBlxfp0YusUn+JZmtr2rE9v7MOQ/xFDu+3NfxTkqbt9ap/IFa0qgH+3ps5+/q/G6fuPpx2vOZyfUpn8GT5cAADRO/LJzo0/wsbQF2xa34YcwvyA/3lXzesX7n6vxPncadrEr0K/n+wHtc7/z7990fQF/UnPBxJ0KAv1IoF/aENJ3Qw+6ZrjU+ZstmW73xcR2v2h/Tty3FeepeBf/OqfzBWlSoB990Wc/v1Xjdf3G078axj90VBw+9GEYPHfFUl0OAGD84qSwV3ouzj5v4XYeCenJ4nov/D8K6QlzZzxX8V5fh/JO7iYR6NfzUaKNDnb979c0FTTC2SDQjwT6pdQkjoMCu5kfanN+6uqdxHa/aX9OXHzy9VbFuSremb3ZKX3emhboxwD+anj85pBnary233j6455EeVOir57X3QAAxi8+et07RuP7Ld7eOJnmoc4XvNudi+lYcdLfC6G8g2ZXmPsj6XEi4Tjx1b1O/a+o46G5Y6oL9OvZHdJDF8wMSwU0w28V57Yfp6QdBPql1A88/e6O/aTzb5dD3kPTrAyD76Y9a382wguh+iaT+O9vO63PS9MC/ei5PsdlvKGqzt3t/cbTPzjG9nw90U936W4AAON3puei7IAmmQoC/XpWV7RT/GK2UTNBI6ytcW6LAdmiKWgLgX4pNQHp7p6//SDMBn/rW3h9N1P/2J+NsSfUe2r0F9cac9bEQD861Gf/nqjxun7j6cfPs3GNpz9oPrKbU/KZCgDQOPu7Lsr2ao6pIdCv726inY5pHmiML0O9cOzNKWgLgX75RF6qH5wMZRAVh8TrvvO7LXebpobIeM7+bIwDof68TnG7DMNTT1MD/einPvt2Z43X9RtP/3qoNzzoQg0aIuqwrgYAMDm7g8clp41Av75BE+P+WdQSzQONcCTUD8VisLO15e0h0A9hxxz6xEwdaVkb/DJgO4/an42yLwweIqlfxbHYP+tcv8cx2BcHem2fR38ZV6Df7277hdSox7B/esBy4xCjy3U1AAAYH4F+fV8MaKMXNQ1MTLwTN96BHCf/vBzmF4LEH+tikLa+he0j0K8/nMlMfdrCNnh5wLZetj8bJ/7IOMyQdxzVZE0O9KOdQ94X74xwXQf9YP6BSxEAABgvgX59b/Zpn881C4xdHGc4Bl7xDvu53M1ap+L7xcnR4/jiX7egrQT6g+8qbcsd63VdDO0Ydmca9me8c/vHINAfhqYH+tFnQ/4MG9VwTFf6LO92cHc+AACMnUC/vr09bXOtqCc0C4zd2TCekOrHFrSVQL90umJfx/Gnt7e8DV4YsO0n7M/GivNb3QoC/YXIIdCPwzZeGeL+iP1/xZjOH4dckgAAwPgJ9Ot7PRhqB8iLQH/W20VdCuV4z/dDGZSeC2VoumhK2uCrPv0gtsUK+7Oxlhb1XlE3g0Cfyfm6z36/MkXnTgAAaBRf0urrviv4Q80BZECgT7enQjlUVW9fOKZpGi8Gp3Hy2xis3g8CfcZn44D9vknTAADAZPiSVs/Koh502uS34I4kIA8CfXq93acv3A3luO3kIV6DxMlz4wSoZ4r6LpTzfsT9eH8CRbt9G/wICAAAjSLQr+dEmA09NmgOIBM7gxCOx/3c5/P+C80C9NjW51wRJ9h2YwsAAEyQQL/azq72eE1zAJC51aG8o7v3M9/cMMCMJ4q61nOO+LuoNZoGAAAmS6CfFr+0zIQe7l4EoC1e6fOZf7WoZZoGKJzqOT/EoSdf0iwAADB5Av3B4uPEFzvtcLmopboLAC1yuM/n/inNAlNvX59zw6uaBQAAmkGgP9innTa4XdRaXQWAFjoTBHfArGdDOWdU9znhkGYBAIDmEOj3N3Nn0sOituomALRUfBrth57P/jhp8vOaBqbOqqJu9pwPDmsWAABoFoH+4+KdSfc6239QFwGg5eKQcj+Fxye/XK1pYGosL+q3nvPAu5oFAACaR6D/qJVF3ehs+ye6BwBTIob63/VcA/zZ+VwE2u2Jon7tOf73axYAAGgmgf6jX2Yudbb7rK4BwBQ63XMd8HtRKzQLtPr69+euY/5OUa9oFgAAaK42B/pPh3Ji2xjOf1zUxsTfLg6zYwh/3/n/AWAavRceD/XdqQ/tE4fZ6b4z/2rn+hkAAGiwtgb6O4p60LMtcYLbd/r8bbwzaSbM/zGUww4AwDTbFspx9LuH33lKs0BrxOP5Stcxfq6oJzULAAA0XxsD/Xh3/T+JbTpZ1JqiFoUysPgzzN6ZL8wHgNKqUP7QPfP5ebOoZzQLZO+ZzvEcj+u7RR3QJAAAkI82Bvrba2xXb30VDLMDAP0cLOrfMBvq+/Eb8rUslOPkx+M5DrezTpMAAEBe2hjo7wxzC/OP6gYAkLQ6lD9+v6opIHufFPWmZgAAgDy1MdCPE3zdr7FtcWzgHboAAAAAAAA5aOukuK9XbNeXRa2w+wEAAAAAyEVbA/1oU1FnQznub7xj/3pRJ4raaLcDAAAAAJCbNgf6AAAAAADQGgJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADAn0AAAAAAMiAQB8AAAAAADIg0AcAAAAAgAwI9AEAAAAAIAMCfQAAAAAAyIBAHwAAAAAAMiDQBwAAAACADAj0AQAAAAAgAwJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADAn0AAAAAAMiAQB8AAAAAADIg0AcAAAAAgAwI9AEAAAAAIAMCfQAAAAAAyIBAHwAAAAAAMiDQBwAAAACADAj0AQAAAAAgAwJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADAn0AAAAAAMiAQB8AAAAAADIg0AcAAAAAgAwI9AEAAAAAIAMCfQAAAAAAyIBAHwAAAAAAMiDQBwAAAACADAj0AQAAAAAgAwJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADAn0AAAAAAMiAQB8AAAAAADIg0AcAAAAAgAwI9AEAAAAAIAMCfQAAAAAAyIBAHwAAAAAAMiDQBwAAAACADAj0AQAAAAAgAwJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADAn0AAAAAAMiAQB8AAAAAADIg0AcAAAAAgAwI9AEAAAAAIAMCfQAAAAAAyIBAHwAAAAAAMiDQBwAAAACADAj0AQAAAAAgAwJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADAn0AAAAAAMiAQB8AAAAAADIg0AcAAAAAgAwI9AEAAAAAIAMCfQAAAAAAyIBAHwAAAAAAMiDQBwAAAACADAj0AQAAAAAgAwJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADAn2otrqo14r6sqgfirpd1L2iHhR1v6i7RV0r6puiPihqe1GLNRsJLxZ1pKhzRf3R6UP3O30q9q1bnf70SVE79CcAAAAAIoE+9LeoqDeKuljjOOlXMZz9oqiNmpKOFUUdK+rmPPrTnVCG+6s1IwAAAMD0EujD43YW9VeYX5Dfr84UtUqzTrX3QnkX/kL7Uvyh6LDmBAAAAJhOAn2YtbSo02F4QX53xWF6tmviqRN/yLk4gv70Y1FPal4AAACA6SLQh1IcDmUUwWtvvampp8aGML/hdepW7K9PaGYAAACA6SHQh/JO50th9GH+TO3X5K23rqi/x9CXvtXUAAAAANNDoA8hfB/GF+bP1FbN3lrLw+A5GOIPR3EM/FeKWtb1msVFrS9qd1Gnivp3Dn3pNU0OAAAAMB0E+ky79wb0/TiBaZzMdl9Rz4QycJ2xKJR3YO8q6oOiLoe5B/rx7u3lmr+Vfuizv+N/2zSH94hh/9FQToJb1ZdudPokAAAAAC0n0GeabSzqYU+fjwFqDFLnOjb5C0VdCHML9T+zC1rnYHh8MuQ9C3i/FzvvUdWX9mh6AAAAgPYT6DPNegP4OIHpswt8zzg+/r1QL9CPPyassRtaY2VRd7r279Wi1g7hfV+s0ZfOan4AAACA9hPoM622hceHwBlWuL4lPBrspuq4XdEan3bt1yuhDPhH8d796rrmBwAAAGg/gT7T6pfw6J3yLwz5/beHeoH+VbuiFVaH2eGb4pMeq4b8/mtD9dMekxb7/ApdAQAAAGB0BPpMo2d7+vmRES3n81Av1F9tl2TvgzA7B8OmES3j94p+tGSC23+msw6HdQUAAACA0RHoM426hy/5o6hFI1pOvFu5znj6u+ySrMX+83dnX741wuWcDs0M9PfpywAAAADjIdBnGt3q6uPbR7yskzWOs0N2SdZmhlf6dcTLORbSQ+4smsC2PxNmf7SK67BEdwAAAAAYHYE+02ZLV/++OIblvVzjODtpt2TtQFG3i9o44uXsT/ShaxPY7qeKutG1Dj/rCgAAAACjJdBn2nTf5bx1DMuLd00/rDjOTtkt1PBuog+dHvO6rCzqShjPXBQAAAAAdAj0mTY/dvr272Nc5uUg0GfhTiX60PYxrke/MD/WZrsIAAAAYLQE+kyb+52+vX+MyzxfcZx9aLdQwzdh8sPtrOssr3cd7to9AAAAAKMn0GeaLC5qX1Ffdv73uJytOM5es2uoEIduujeg/+wd0zrE+SBuD1iHs3YRAAAAwOgJ9GH0qgL9LZqICi8N6DvfjWn5xyr68H67CAAAAGD0BPoweqlA/0Eo776GlK9C/6F2Vox4uc+Fcr6Jqs+KNXYRAAAAwOgJ9GH0UmPo/6x5qLCxT7+5Fcrx7EclBvlf1fiMiHXVLgIAAAAYD4F+Oab6f2Oq07rcVPot0Sfe0jxUuNjTZ/4qau0IlvNsUV8UdWPI571ddiEAAADAcAj0q8c3H2Zt1+Wm0v0B/eFhUas0Dwmf9fSZb4taPoLlvDzC895GuxEAAABgOAT6IfwdxhPmv6e7TaV1iT7xjeYh4UhXX7lT1MERLuvLEZ334o9W5ogAAAAAGJJpD/SfDeMJ88/oalMrNaTTi5qHPhYXdaqnr5wrav2E1uedRB/+zu4CAAAAGJ9pD/QPhdGH+XH86yW62tQaNKTTBU1DH3Ey2sth8N3ucaLacQf7qUmd37XLAAAAAMZn2gP978Now/ybYTxjpO8N45sHYFK1IsP+FYca+XfA9rzg9EOX1UWdDPWHsfmoqGVj6sMPEuuyya4DAAAAGJ9pDvTjsBbdQdXtoo6HcuLaJ8P8x31+o/N+d0N5t+04CPSb6ZUB2/K1Uw8dTxd1IqRD80F1rajNI16/rYnl37b7AAAAAMZrmgP97rA1Dn+ycgjvuSWUd8/G99w9xm0R6DdTv6FK4g89q516plocguu1on4ewnERfwh4dYTrejyx7LN2JQAAAMB4TXOg/1FnG68W9cQQ3m9tUf903vPImLdFoN88sT887LMdbzntTK01oZwg+/4Ijo/XR7TOvySW+ZpdCgAAADBe0xzo/9bZxpeG8F7Li/ozTG44FYF+85wIJsLlUTtDGeaPItCPd+oPe/idOEb/w8QyPWkCAAAAMGbTGugvD8MNWGcm171U1NIJbI9Av1k2hMeD0Dje+FNOOXSJ83TE0PzZonYUtT+Ud/DfmOcx8keY/9wf/exOLOuq3QcAAAAwftMa6Mc7Sz8Lw7k7/7NOW/1d1CpdisIPfY6l7ZqFOdhU1KehnHNhLqH+oSGuw+eJ5ZywiwAAAADGb5qH3BmGA512ikNobNYchP5PSxzTLMxTfDLl01A/0I939w/rLv0/E8vZZdcAAAAAjJ9Af/62htlhVfZpDgorQ/mkRvcxdF6zMAQv9elbg2oYT4M8lXj/eN5bapcAAAAAjJ9Af37WFfVPp40+1Bx0fNdz/PwvlGOkT9I/oX3zKZye0v61PtQL9b8cwrJeTby/yZ0BAAAAJkSgP3dxQt2rwd3XPOqdnmPnWijv2J80gX67PB8en3D5vz59b6HOJt7fEFIAAAAAEyLQn7sfO21zuagnNAehHA6l+7i5WdSahqybQL99jtZooyULXEbqSYCXHPIAAAAAkyHQn5sTnXaJYddqzUFhbXg0/Iz/e0OD1k+g3z5LQ/XQO1sX8P7PJN73XhjepLsAAAAAzJFAv76DnTZ5UNSLmoNQDr90pet4uV3Upoato0C/nY5XtNHOBbz324n3/UbTAwAAAEyOQL+erV1t8prmIJRDmlzo6hd3i9rSwPUU6LfTcxVttGcB730+8b5vaXoAAACAyRHoV1sfyjuvY3t8ojno6A497xe1TZMwZvcS5+6983zPRZ3+POh9N2p2AAAAgMkR6KfFIVWudtriB81Bx5kwvOFNYL6+T5y7d8/zPbck3vOWJgcAAACYLIH+YPFO1Z867fBnUU/qLoTZiZEXeic0LNSZxLn7lXm+59FgqCMAAACAxhLoDzYT3MbhdtbpKhQ+7jk+9msSJuhU4ty9ep7veSEMfxgfAAAAAIZEoN/fm53tfxjKCXGbbm9o38SnvbViwm3ce+fyIacPJuzzAcfK/Xm+35LOOa+pxyAAAADA1BPoP+7lru0/mMk6C/RH61DPuhx16qABTg44Vn6a5/vtShx/v2tuAAAAgMkT6D9qfSiH2Inb/nlG6y3QH52DPevxqdMGDTFoDP0j83y/zxLHn34PAAAA0AAC/VnLi/orLOwO10kR6I/Gqz3r8MWYlrvBqYkavh9wrGyc5/tdSRx/OzQ3AAAAwOQJ9EuLQhnix22+GvIbK1qgP3y9w4+cG9Ny93SWt93piQr3+hwnF+f5XqsSx96DohZrbgAAAIDJE+iXTnS299+Q593RAv3heiWUIebMsr8L5Y8+o7ayqL87/XCJ0xMJzw84TnaP4BxS9cTSi0U9YZcAAAAAjJ5AP4Q3u7b3FV1i6m0Nj975HMPMpWNa9swQKp/YDVT4JAx34tqvEp8DhxOvi2H+w6I+sksAAAAARm/aA/2Xu7b1Hd1h6r1Q1J2uPvFrGN+dx592Lfdpu4KEZWF28u7uen4B73kr8TmwecBrngrlEyXXwvh+9AIAAACYatMc6MehdWZCsS90han3XHg0JP0tlBMlj1oMQr/sWu4vdgUVjvQ5Vy/kDvkNic+Au4l+e6nzN1vsEgAAAIDxmNZAPwa1f3W28UIw4eO0i3fE/93V7/8I5Xj2oxLHx99W1LGibvQcc6/ZHdnaGMpJjeOEyk+NaBnrw+OT4V5Y4Hu+kfgMODvgNd90/v1jux0AAABgfKYx0I+Tm/4UHh0jfX8ogzKmz9qQHm5knPVPGM/kuwxXnLD5hz77Mz5tsW2Iy4nDP13uWcbVsPAfn84m+uRbff5+Zvz+uC5+DAUAAAAYo2kM9E8mtvdKKCeAfFLXmArxLuoboRlhfqwP7JIsfVexX+O/r1ngMuIQNz/0OV8N40mAm4l1393ztx90/nuca8KPoAAAAABjNm2B/puhXrAaw6q3dY9Wi3c1Xw3NCfNjrbNbshOfqHhYY9/+W9TBeS5jVSiH1el+v/NhOD88rqhY75OdbYw/SHTfyb/LrgcAAAAYv2kK9F8Ocw9Yvw3lnbG0SwzzL4dmhfk/2C1Zqhvoz9TvRe2Yw/vH8e2753eIEzfvH+L675hHXz1itwMAAABMxrQE+htCeYfsfILWOMb+XEP9faH8MSDeRbtTN2uUOCHy/0Kzwvz/9JOsfTuP/R0n5T5e1PailnW9V5ww+ZXOv13r+vu7RX3Y6b/DtGeO6/2p3Q0AAAAwOdMQ6Me7sf8KCwtbz81heQf7vH6PrtYIcVLRX0Lzwvwbdk3W4nA0N0fUN+Id/e90+u4oPD2HdTlqVwMAAABMVtsD/Tgcxk9d2/NnKCeojAH/XIbJiHWoxvIWh3L8/X6hHJM3n2GXxlGGMMlfHOf+i6IeLLAvxNf/0DnfbBjTup+uWKfroXySAAAAAIAJa3ugH+8ojcF9HL5iZc+/xfA9jh99JtQL4eL7PFexvG0DXntfV4OpEO+kj0/kxMlkvwnlsDl3O+eAmboXyrHw40S38emfE0W9WtTzofwRchLiJOCXOusW1/FWZ932T3CdAAAAAOjR9kA/jjf9TI2/i3fXxtD/bkV7/BHS4+mvGPC6u7oaAAAAAAALMS2T4tYVA/nPQno4ni8q3uNCn9f8oKsBAAAAALAQAv3+Nob05KnvJl67vc/fv6qrAQAAAACwEAL9tNdCOZZ0v7Z5f8BrFvX83S+aEQAAAACAhRLoV4tj5h8p6k6f9olh/c6ilnT+dnVRn4RHx9xfqQkBAAAAAFgogX59T4byrvwbNdot1qnOawAAAAAAYMEE+vPzcignz71U1L2i7ofyDv6fizpe1HpNBAAAAADAMAn0AQAAAAAgAwJ9AAAAAADIgEAfAAAAAAAyINAHAAAAAIAMCPQBAAAAACADD4NAHwAAAAAAGu9+SAf6izQRAAAAAABM3p2QDvSXaSIAAAAAAJi8yyEd6L+siQAAAAAAYPLOh3Sgv0cTAQAAAADA5J0O6UD/mCYCAAAAAIDJOxjSgf7XmggAAAAAACYvjpGfCvRvaiIAAAAAAJi8xUU9DOlQf6VmAgAAAACAybsY0oH+Xk0EAAAAAACTFye+TQX6X2oiAAAAAACYvOdDOtC/rokAAAAAAKAZroV0qL9REwEAAAAAwOQdD+lA/z1NBAAAAAAAk7c2pAP9S5oIAAAAAACa4buQDvXXaiIAAAAAAJi8LSEd6B/TRAAAAAAA0Ay/hMGB/t9FLdVEAAAAAAAweS8Ek+MCAAAAAEAWvg6DA/07RT2liQAAAAAAYPJiYH87DA71v9dEAAAAAADQDLtCeuidI5oIAAAAAACa4XhIh/r7NREAAAAAADTDyZAO9d/RRAAAAAAA0AyfhHSof6qoJZoJAAAAAAAm72BRD8PgUP9KUZs0EwAAAAAATN7mov4K6bv1vyxqtaYCAAAAAIDJWlrURyF9t/6DUI69/6zmAgAAAACAydpQ1Dchfbf+f5oJAAAAAACaId6F/1UYfMc+AAAAAADQIKuKOhweH2MfAAAAAABoqOdDOc7+H5oCAAAAABi3/wcDd9U5epPizgAABqV0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4MjFEMjs8L21vPjxtZmVuY2VkIGNsb3NlPSIiIG9wZW49InsiPjxtcm93PjxtdGFibGUgY29sdW1uYWxpZ249ImxlZnQiPjxtdHI+PG10ZD48bWk+QTwvbWk+PG1mZW5jZWQ+PG1yb3c+PG1uPjE8L21uPjxtbz47PC9tbz48bW8+LTwvbW8+PG1uPjE8L21uPjxtbz47PC9tbz48bW8+JiN4QTA7PC9tbz48bW4+MjwvbW4+PC9tcm93PjwvbWZlbmNlZD48L210ZD48L210cj48bXRyPjxtdGQ+PG1pPkI8L21pPjxtZmVuY2VkPjxtcm93Pjxtbj4yPC9tbj48bW8+OzwvbW8+PG1vPiYjeEEwOzwvbW8+PG1uPjA8L21uPjxtbz47PC9tbz48bW8+LTwvbW8+PG1uPjE8L21uPjwvbXJvdz48L21mZW5jZWQ+PC9tdGQ+PC9tdHI+PC9tdGFibGU+PG1vPiYjeDIxRDI7PC9tbz48bW92ZXI+PG1yb3c+PG1pPkE8L21pPjxtaT5CPC9taT48L21yb3c+PG1vPiYjeDIxOTI7PC9tbz48L21vdmVyPjxtbz49PC9tbz48bWZlbmNlZD48bXJvdz48bW4+MTwvbW4+PG1vPjs8L21vPjxtbz4mI3hBMDs8L21vPjxtbj4xPC9tbj48bW8+OzwvbW8+PG1vPi08L21vPjxtbj4zPC9tbj48L21yb3c+PC9tZmVuY2VkPjwvbXJvdz48L21mZW5jZWQ+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bWk+ZDwvbWk+PG1mZW5jZWQgY2xvc2U9IiIgb3Blbj0ieyI+PG10YWJsZSBjb2x1bW5hbGlnbj0ibGVmdCI+PG10cj48bXRkPjxtaT4mI3gxMTE7PC9taT48bWk+aTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPnE8L21pPjxtaT51PC9taT48bWk+YTwvbWk+PG1vPiYjeEEwOzwvbW8+PG1pPkE8L21pPjxtZmVuY2VkPjxtcm93Pjxtbj4xPC9tbj48bW8+OzwvbW8+PG1vPi08L21vPjxtbj4xPC9tbj48bW8+OzwvbW8+PG1uPjI8L21uPjwvbXJvdz48L21mZW5jZWQ+PC9tdGQ+PC9tdHI+PG10cj48bXRkPjxtaT52PC9taT48bWk+dDwvbWk+PG1pPmM8L21pPjxtaT5wPC9taT48bW8+JiN4QTA7PC9tbz48bW92ZXI+PG1yb3c+PG1pPkE8L21pPjxtaT5CPC9taT48L21yb3c+PG1vPiYjeDIxOTI7PC9tbz48L21vdmVyPjxtbz49PC9tbz48bWZlbmNlZD48bXJvdz48bW4+MTwvbW4+PG1vPjs8L21vPjxtbz4mI3hBMDs8L21vPjxtbj4xPC9tbj48bW8+OzwvbW8+PG1vPi08L21vPjxtbj4zPC9tbj48L21yb3c+PC9tZmVuY2VkPjwvbXRkPjwvbXRyPjwvbXRhYmxlPjwvbWZlbmNlZD48bXNwYWNlIGxpbmVicmVhaz0ibmV3bGluZSIvPjxtbz4mI3gyMUQyOzwvbW8+PG1pPmQ8L21pPjxtZmVuY2VkIGNsb3NlPSIiIG9wZW49InsiPjxtdGFibGUgY29sdW1uYWxpZ249ImxlZnQiPjxtdHI+PG10ZD48bWk+eDwvbWk+PG1vPj08L21vPjxtbj4xPC9tbj48bW8+KzwvbW8+PG1pPnQ8L21pPjwvbXRkPjwvbXRyPjxtdHI+PG10ZD48bWk+eTwvbWk+PG1vPj08L21vPjxtbz4tPC9tbz48bW4+MTwvbW4+PG1vPis8L21vPjxtaT50PC9taT48bW8+JiN4QTA7PC9tbz48bWZlbmNlZD48bXJvdz48bWk+dDwvbWk+PG1vPiYjeDIyMDg7PC9tbz48bWkgbWF0aHZhcmlhbnQ9Im5vcm1hbCI+JiN4MjExRDs8L21pPjwvbXJvdz48L21mZW5jZWQ+PC9tdGQ+PC9tdHI+PG10cj48bXRkPjxtaT56PC9taT48bW8+PTwvbW8+PG1uPjI8L21uPjxtbz4tPC9tbz48bW4+MzwvbW4+PG1pPnQ8L21pPjwvbXRkPjwvbXRyPjwvbXRhYmxlPjwvbWZlbmNlZD48L21hdGg+sRBFBAAAAABJRU5ErkJggg==" style="width: 252.00px; height: 192.00px; margin-left: 0.00px; margin-top: 0.00px; transform: rotate(0.00rad) translateZ(0px); -webkit-transform: rotate(0.00rad) translateZ(0px);" title="rightwards double arrow open curly brackets table attributes columnalign left end attributes row cell A open parentheses 1 semicolon minus 1 semicolon space 2 close parentheses end cell row cell B open parentheses 2 semicolon space 0 semicolon minus 1 close parentheses end cell end table rightwards double arrow stack A B with rightwards arrow on top equals open parentheses 1 semicolon space 1 semicolon minus 3 close parentheses close
d open curly brackets table attributes columnalign left end attributes row cell đ i space q u a space A open parentheses 1 semicolon minus 1 semicolon 2 close parentheses end cell row cell v t c p space stack A B with rightwards arrow on top equals open parentheses 1 semicolon space 1 semicolon minus 3 close parentheses end cell end table close
rightwards double arrow d open curly brackets table attributes columnalign left end attributes row cell x equals 1 plus t end cell row cell y equals negative 1 plus t space open parentheses t element of straight real numbers close parentheses end cell row cell z equals 2 minus 3 t end cell end table close">