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UEsDBBQAAAAIAOq1kjTf8Y+nNwIAAGYEAAAPAG8ARFRfU1NoX2lzby4xcnRmU0RaAJgAAAAACADn3s0rY2RgaRFhYGAwYIAAHyBmZAUzWUWBhPKz/f/CLW7KcNfbf//MjFuOkYmBgQmomxkkKyDB8J9RngEkBlKrACQUQGwBEYg4I0RcCIdaRSAbAFVUDQAHaF5FRBtWnkYbVp5GdVPNbtQwEOaMxDvMA7CrbAsSUk8rsQUOhUrl6MvEHicjvHY0tluFqu/OOLssVZdenDgZf38zfjRS/MZgzLwsdho2Fx8vjCPvu7YGjMOmu7x8ND7FUvqgL53xkYPxdkTJVDrYCmO4enp69/bR2BSSaB1cGSHXmUGIYmf6UKm70gpzz/Twi6P7YKrdmAnFGasS2Ph80cHPHRjuADPkUXHay5Ry5j4Q+CQw8jBSLpB5iBigJIiJM4Fg4bTWs/AVg88W44LDGWom1+pSX5DjEfbnbq1SlByODz14nYJbpXsScCxkFS82CNjeLrjXqKwj+/Lv90Kh8goJqzYl2WPkqQYsBGUkwGkiFIyWIHnINVuaCvccuMwg1OocoBT2aEs+l9Sv2o8kiw5F+NR1Swq5es+WKTYx3tfcxDyQZlM4DqA2G3svavgc9G73/W73Mh3tVbUH0YHiUMZG13a722+r0oDet61QPx9qG88rhhxn1dwCyoDRgfZepNXrUNG5zxtyXPdN2SlY7axQTqG2zXrReq3J6yQ983uqVhYh2BPmqtLWsI3qLBVJE1vgPQ7UnFoMth4TryXtdWD0U5jPA/oi6JZs2zBMoeZXwtIhgh8xzC/ZDno0hSngrILOCLaK21S1YYZ+ae4zdI5W1Av9f8b/9uVwdnWPerGOtGu4Sa42vbgQLKNwxNWR0LQ0qyJ1Ce1c1ec54l495IKtob/xdAOei9tPorEcY22A2myKdga0klIGd0A5NVmv/Js/UEsDBBQAAAAIAOq1kjTt3dxNJAIAAJwDAAAPAG8ARFRfU1NoX2lzby4ycnRmU0RaAJgAAAAACADn3s0rY2RgaRFhYGAwYIAAHyBmZAUzWUWBhPKz/f/CLW7KcNfbf//MjFuOkYmBgQmomxkkKyDB8J9RngEkBlKrACQUQGwBEYg4I0RcCIdaRSAbAFVUDQAHaF5FRBtWnkYbVp5GXVNLb9swDN55wP4DjxvQFE677pJTsGZYDhuKdcAuuigSZROTJZeimqVF//soJwGKHqwHIfJ7kH42LGFpbCo0L27ql1c3V8ZjCF1bo039sru+fjYhJ5Fd1ENnQqJoghssF5QO1kw2rl5ePrx/Ni7HzPoOVobRd6ZnxNSZXazYrfSFeSTc/6XkP5vqlmay7I1TCqFcdfCd+gEZDMH95uf9Rg8dBOsks4bmm7MJdgi1oAfJoBDVIciAEDH1MkAO821zt10IW0oX7cq4OxzfUuqh1OJwEtpRJGnxaEXLeSoKJJRTuWwU/miUFV6gDBSkoesp1+gbg5ESjXWEkBmi5R6LwM4mvycvw5z/e/Oa8ZHpTJqSY7QFoVCfbGyhlEnvbBUd8mzAYGMoLfesX9FPpc75rx2YcilnQWoBen8AV5kxCWgv0Um5VPPVbjht2wBfGtaYGVV7CLWodCioYyD0NBvCmtf8AKtvrHuoGvGgKvWD9e3XhbPR1dhoJ6ACE7L6MaK/AAvf1ovRTvBRxQS2cyEVaxOVLJynQ5P0CfYUYxPVY0Ke+2Cr5FFLau14eEv6mEsOHvM/jNqoH3e/1AOnJKWeyO5J5wAfqqKVSQvpzlhyrDPNk4nNQkV7U1+53h6SHRWgiG1+Ph3FNbIqcNSJioc2fqHGI9DcJKERC8Sceh0ZGTRy0yakCirFrZy6VE5tigihW3jWqQJfsbVxUDY6m2c6+qO8+w9QSwMEFAAAAAgA6rWSNMlqRUT/AAAAbgEAAA8AbwBEVF9TU2hfaXNvLjNydGZTRFoAmAAAAAAIAOfezStjZGBpEWFgYDBggAAfIGZkBTNZRYGE8rP9/8Itbspw19t//8yMW46RiYGBCaibGSQrIMHwn1GeASQGUqsAJBRAbAERiDgjRFwIh1pFIBsAVVQNAAdoXkVEG1aeRhtWnkY9j8FOwzAMhjkj8Q5+gKk4LduAikMPXDlsHH1JU6eNSNORpAWp2ruTTi2XX7H/3/6cmXzUgqQL5ibq0op8n1PDWuOiVrpWYFHMpAcXY23TA0k7Y0mrTvrAEaHyRtryen24n0kNdvApByV5bpBaz+yQajsylilBk+GfL+OaJxqVoIv0Dal0gg45AhwQgjWKA+QZPmKG0PdpJqWgUt8ZnDgMdoxmcEsAfm/6H/k8QegSnUOENxB5diheoA+b+w7HIpU76KTVQUm3GjVMMp0Hz4hrR+yhMVqPYQE1xrNakNsiAR/nagdyYi9bhs60HdSrd05rIZqe4fiKCW42SPr63R9QSwMEFAAAAAgA6rWSND7G59MmHgAAFh8AAA4AbwBEVF9TU2hfaXNvLmpwZ1NEWgCYAAAAAAgA597NK2NkYGkRYWBgMGCAAB8gZmQFM1lFgYTys/3/wi1uynDX23//zIxbjpGJgYEJqJsZJCsgwfCfUZ4BJAZSqwAkFEBsARGIOCNEXAiHWkUgGwBVVA0AB2heRUQnVp5GG1aeRqWWZzQcbrf2R0sIwug9jCEYow6iRy8TYUi0UaIbDBEEiRZB9DKJESREJ3obncSMMgjRozNKEiF6SQgn/+d513O+vB/OOmff6/pwr32tvfZv3Wvte19+uVwGMBrqGugCyMgAALK/B3A5B9D6e/u/xT9F/q81yC4/AIDUgAhABAUZCEAOJKMAkl0SADf+9kn1bwPg/wUZOQUl1ZWr1DTXaP8aGhkB5GQUFOSUFFRUlJR/s6F/8wBKIBWTgLTGFWaEw1WQL4vMs7Q8akHN2o+spqO7YFnHR5E019jYOTi5hIRvioiKweTkFW4pKmlp6+jq6RsYmt27b25haWXt5Ozi6uaO8vDzD3gcGBT85HlUdMyL2Lh4zMtX6diM15lZ+QWFRcUlpWXv6+obGnFNzS2t3XhCT29fP3FgbHxicmr6y8zsCml1bX3j67fvm3v7B4dHxyenv37/w0UGoPgP+v+XC/iXi5ySkoLy6j9cZOSB/xiAlFQC0leYNBBXHXyZQTLPqFk00/JqP9IIyprusjo+Gr3GBoatCO39g/Yvsv8ZWOT/iuw/YP/NNQugoyD7+3gUQIA64IL+W348QOQfFQFqr72rlya7R24AXgZcvXkz4ir4orV2VovRzxcmbFIUSzmMzbMDC1uuKhdmf0pzssyWigAHykQDU+myIAY+Wi8kS6xVxKRF4yk4TZbfXxyy7w8qLNwi8kfzL8fowkgj4pW3TLSgdb0ygWohjdlDymNCA7XhAvOMAx/r3pFHs1bSL1RomIo4A8vZM4v9M9/SvhKAzmAowLUcpEATWxDq3tX7MnKE5nj3L/Ni7RbCqr1QDLRw53UOKsd9tPKgRVt59kECd8Vdx3vWgK/ulS2HX2bupBLJmbzppLt3RHNE0t/K+zx2fSM1I6LpBIgx4TQkxmsAmKjpZAojKejS+49+pWcIJkbe4v9MjtBhAfy3rBsiRRcIY7+kdTjTlziFtPLT7YJcl6Jv+bUBBJmoAMiaqFcYX/CeHo9faN5KdwtNnXa8sCAgtW0Gz/wxekzOGYN+uXKDzQP6zvhqTKNQCuHEPMsuWuXxSx2ncvt54po10mp+EDcBB23pRA01688+YlMd6nDDS171WFTay3lW8J2PN9u+tn4S9qvxKXXfTB5SvjleGG23aS/GQcixiVP2mq39FYsZxIqeha+EUtzbJXf/fCrWh18U3v1ts0AssvJk4/JuKyKCtMvldT5a+f86Vxrtb31c650AE2pft4qg+3CDLuT6n6gQ87LAqnPvXWxZvnV9aLbB6Nesz32PkuWJ4XLbSZ8mDNYG6DwBEmfpE6WvZG6Gk9RPwSeE0ECjqRDU7vPesGtTIdKUDGV6K0uMp5Fz+nveKT5UszObbNOPp5V1thvb63qgMUXk2624BboBCVJgRuCqT8olwD3lis2M+yIrWv1Mtuc3YXSOdLxxYDi23vIKHvDQTwzO+54tmHfFQqR3pXOoGkcT0kXSSwmDBYG6CUEQUmguQVHFs+h7GM0ee7Skv/unkUihycYylzHYgtq+4moyvfzvPbT4z59y5a8Hlmy+5D1tPmLCPeAlXAJ2jbavDxo2N2T0WFf2xcMgZdvnRiyasNoGJD2fquEx0uvjhoHr1gq0ahFmReMW52pSeiFUFf5RLUx86TT+lwo3R+5HE3dr7zY3Ui5QG2aktPEDSSCuvAWRTJ0mjrhtVwr17ZQt0+pcmPv3citU2Fftk7qA4iE+Zef6zKdOvWpAqVO1r3g7l6nUgJEtbmWqXAu0vE+d3TxqNsoMbM7uyfunPBuVvV0BjuEMK93l/TH/LYyr6YXFc7s9ytaAtTFU1sR0IJf2LZRgTZIjBiV+CCyBVezOtCNA/ZQZdZ9EmZqvHpzsaa0EEtQjOmXbTtF7sviv+E6xWjhUd2MAte2dpcxrPavoJQn1BqVvX7Oxls4Rtda1rUOnC0JAFtm21nacbrIElzfg2w0IQzjNfXAMujnpMUyAZMWkcIegpVv1Q/pP+ynxTPZUkMRXUnVaTWJIXq0/TahCKYW/gD0NVaEdDAX16bTSXwJo+Mpl5g2o0o9Lwn548jAP9ONEptlIzBvKYaqes3xNy0usnnbMU2OzoWaaLU+RpefEsL6HAz/Njwc2wUwGKF86bBPji3s3h7vFpQkO/HweH8rEPpSLCryKpOZfjmQQvBrJwH+kFodUKnplUvFotjboHsyPPtqOJqT3AeZlzIPA6HitZhj5FTeoCCLpNhUL4l+6BgCTa0beFveLpjxS1lLgvTt5k5fsJmszbk+L52UJdtuVKIq9vz/lahnXBISJO1ri2k23rx/YGlps8901aeRYsa8r21/42vKm93VSoYMPo5UQhpJb4+Hl30mwJBOjI6bSVwaOnqLUOH5NOSKMHlJQhr8PW+HNjHo0KKsdfedhomwbYxmPbwTD2EjkLFva8iUg6knIp8dyb7V6muTVpJMq/ZdqqQcvAQUjxZtcWVQyGjyQDSL6Cbgptq4/Xj7Kp0Ro0mF81pbp85zN7MCx0uQbU2NwmYuTUJRGZRb86rPZx10W8hitW9FO+P4+T5pO8lPoXjjejrUp+6MdaHLHvxJkJM/hLwpuauuqT0C0tR/IqSst9iruOB509/LPYz7cXGQZwA/dKLzg3P1UEh0CC7lfilSxd5P2YPflfUl8j2ptezdO9wPU1q3W6wzxjpTp8woE4nncnQEHqt7jeq1PGbYGV4Llum0I6MKOlwP1wvAyRL+/i34L3fsiJH9ovhZDavlhSveZccwFaPcSEK1CQ5Jk+K7QZNYHa8UlVbkfZ/CxJkNUp8dPk/cXCmjKPLAja4PFHk35OuMS6OXmOksJoGbIEeyx0tv1S0D8g7eHnyQ2LhbdK9zcl3Mg+teFm7ELYZ+r3a9/+4r94exoOXSbPZj1T4nubuezMvclxkNPqPWqccveCD6XyX2Re4++3VRDLYP3Tyz7yTWrRJPg/tR5K5U0vPwo7la8khRg50INeWo6p7dbPuuBy8gRrGnD1SQg2A1C3xumeG983T6ZDrTzPzZFbp1RGgmkDKUqZzwn73QZpc/JDYbODfoV67t0JphZCo9PVNa+cIjcoi9/IgG6/QnEebMpfdwxVt/vux14NwTuWwS9qFUrcFveIQ+y0NiTW0X2nsx2xXrBAuIDsxCcVnZI/7ifzpo3+qP6B9QeqdgeVqqFeixZczU2HfMVVMwUskuK6m95rUEaJStJ9xhj0imlbNE3IDLt8cwRDIimrmSWxil/NMQcjhRqfl24Co9Y0Aac3Z88qsprNXIxlUl+H9Zf7D6Z30wX0nr+508FrJKboGAezr7l0oybOAr1VblZjaR9ylERQHHlzTiKfRT5JVdsbAWKUUYxCSixaKOKrUKWl96F3cSNH6La4WFNv10aq9JX4mDcp0ecW4LP8T/KhpmWEAkIywLd8eo4tpNyqWBBZz+1uWALddawqSeUCuH0h0bm9NZTU0ayljU14yHqLnJ1PeKDJXkTPhikqc63m0RPz2IIJWIA++3+u18AdbUFjDAmuDit0jUZHtyeHmTN3YzX4R1ocCi8VidgTmejLI5QhlOIJOS044L00z7rOgsVxukxtoAjinTxLBFsLzzlyYk04ruKqmA06xC3JefHuG4VTxVXy+dUzgdCDxALq1/2OvCcmjQ8W47sXL/l00DNol2BbzBKhXEwTDefoHhEL5HFATpmzL/lMvSBoUsswmn032sCWS2P4w/jJCeXA4dUZB2xyctxY90SzjeJopDlWBXv88HWi+V5I+t3w2OqQ0JJoQoao95F8RcbQYYLwWaDTq5pENXePGhbnrRcg4H4M3MNjKC0vosMeg3WY4kRXXqITMjzafwoXUPtHKNj297fRA10Br93OTWnejGdW+/68tiH/rTq19o4uqhtsrJh8GlbMRaSnaCMEO3AGUMVerx3QHITtbAUmAPatiatCBDKugtZ0Yvyp3e759mhbjjtfa4QvpLCiQzK+d19C+M4KNbjxKRUrvvbf+m7jGXnN+ekWFFw7Ls/DiS4Z7NEiF6hAQl6HxYwPtwF9sWdCih4ftXPCBcbykAYiYkj3sek3pDQCQZFWfR2SiE50Sq0+YtBkUYU+pMX4FNjvB10EmakAf10ganDlaCViYopxOSBPcHIUA2e4MefGzYUBZLeVVdeSM4vzX6zxsPBXOJxaNbkwmnNFcmqMdKjNNXkGtL9TgX5vbz6CbwB/dLizXXT22o+U3+Lh+PZsl5ljBdmKGCT6HOSfF0Evc2NhW/V077OEZHi+0kDB7MzSSdCHqTYnML33D26aM71VOS/C9cXWtkZ8SU50XRMFjfkDN8iTJGMxjIR46HNg30ojvhZBXx5bqr/CL3t6VmveSu6ZzpTnPgw616GTLCkU5EOo8ER8lc6dmGl9ov58WaIHH4N7DJ5+zd3z5P71dFhV88Nn+Ob8pXbfBg0Sv8UGDHFSZbgWhLgLbZq7oLx26DEu5VocN0vmfnoJM1hq9tX34WNqjOCRtX4gh7tc/jMWU57O7ZMN0y+mv2hhD5A0awNss98Hi7MQ8kMyu9WegWiF1Xc8Gqw8aO36vAJdPX6gWO8iFyoOkIeZ/4ZaUxthW502Uf0R7xqbvQn2x6q2Xm4Eei9ZLjbk0Gwj+q6ltcWkGL39//xnjZp7WxtY1Bhz0C8XrV1PQ6UlKl4WLHHL1vU/mHd/Lbm+ULASlk7PamhaZLUMs42RqJsGS+MTUC2KX+17M1zC5aYCVnQp8wSGXWeg1SID33Qu33j6Sk3vtWu6HpbnmeWeUaFlacSl1Hp6dP7VoXhwG2nK9mFqBOIlAJtIES7+zAYoSFbfitYL5thQyHi4rqnHRh3ml3qEcY2NaV+1X6z9fGLAr33qqtBTgQl/x3VkRcOAp2DYlZ4sR5p+VqV0TJy1ixRJ/vxnRf1CzcjGlOYUUou2I73QTe7Z3diG65M52z2jq23q22czy01iEh4UxXl6ZJz5uFam5PZPti/CjnbHe/phE6oAFfOvsPegpbsTlNI9oxBx0jpAFnLmdkfv+OyVJ8cT8nSNhYtVHhjUY/0Y2uZooM5CwDnJTnOuM45GdteH9tFyvTHPT4bA4HWK2DplshlFQio71VivixIgp1r737l7HKbjfg08G23FotHbHw8wvJ9x0RtNFPrR5D2oEyw7+tsdd2LUT62yYZq3h92EFvhOePdn20Vi8jTEPdHyMY3jhw6PZNFU5kQmm23Fixn9SqwldMxMAk8n1YRruxxRRTEhyScHjBJivvEWQzVmShkUj72Sqil2WA33bpjLGUI+Pqt6AEZP+MHJgq6lQgVYDPEb4LNxHeCXNrgXwsR+0y4L8uyuEe+FjfyvWhyuOI8uK6h2C3AHjJgGlhx18V0UTvSp/mCs2MqfTmFvnB0dm6o3Dc0BDdaEaMfgHwR5C0pTN0/LiOjf1xKE7QRFOt+b5XE2Y+ZFYYokzlR64mXxu7awiSsLNxfPsgYjI0cjgNlaNoQbyzyXQ/S6U3n0sUbZRjX1ZrHWGBta62KZ/Kb4I+AOWtiw4XPedyXdfNh/VcLiStd14MWe5FG1mNzCPiZ4irwjtonv5IFCcfxaph5mqH1iBeXKHbD8osNKDTlK9N6Z96el+xpxgc+jtFiT/MUo1H/atrF+QWaKrvuE+3EeSsj6BpR/NP1fEFL57o0QE2zq++tpCInUqtkVIh+LWdXvQ/b8A8UMvtxpFwOY+Keso0tDRQz3zkW7yDbXpHX3pHf1u+TrRczs7Bcl0p8KtDU2ZZJ6V7T3NXW8nCfoe5DJYj48L19SIziPYmjRAozfCdw1+K5ytWy70D3k6RVXnuTLFUtZBeWg7DZfzBnHRUnnH2nqYFhA8nk1Njx2Mr7fHKma+RC3Nbm2w2qC6HNpmNEaYbh5xBV3vFhh/HFgTO7+JmtSm8yy6qQwXvO5EuotNe2cy1S3ne/t0NWk4K9qirnzMOpsznYjZDoW3YVSEFmu82nOh+zrWtb/NYidvj61+YotsRufL2RZCe0F97TlbB4/RSxHLsxcbieTC+hCprWakk48zTDSgdU2m+qcbbEwIbTWWstC7FGu3iWLjcgoagIcGQfkxWTXX0O2r3TGtA/gV79PBKdI/RyK/dLk7XqQWiZa/yuDiUJBTpwaE7KQa/6+gkaMP82jm3woQ8axysFVBWg6NQUxyVh373a9YLCluSmXpIP+gq9+SyO5po3LPBnD+Q8A21FO9wLWux0+PM6xJiknMIa1PaBHaeQtZGMa8V8H8O7efqhlweTZI43v9gZlbBEKow5t0ZfTPpB2uYVm7IU6Pajj+jDQsNXhit5ZqdqfUusxOYFB4Nw0+aBUov6B1pgC2yX+wGaiXdgdL0aXRBEylSpFrMGHHZwzREumE/9SNxQLoqyBY/niN37PWeLjbkvDgeNWXQengRmpYmfnAgPL1rEc9MGJPGR9AL5DF+P9x4Zyxo3jokfNjdyw+3pv5t3co2zLYKRg7Fe0JCEqabOeOFkWvgxA7imroJxEMeR1NBDfih1Orapv8Nu1GEpmDPA3eL/TZvrlR+RFtwa+ikKCGdJoYPjSEa62mlC8QiWn9fXq1UnitLWdDPuZz3tF3gFG0UK1c/rPBUzWm+cbNa+b9pLgtUDxdIXJHhH31AMqrtXyuwzvDje/0Y+QrBWedLqwcfflY6zQZn1AeOn2OpQCjYf1WfjsLvn+e7srp+G0ncnRxkcRMmK7WVm3TeCBQ7MFeIcF0RiYzA6aeAmH+nAR9SB+3H2n//Y63OlxJx7lnySG5hbONUiKDDf8daZIm5vEaamLaDrnEXpaZr6LIW+at8IOsl957uZbMM0tULlEP3cb0OCTK3IO45xg4IKmR35Fi1xqRTZEZV00aUUNLUvGzAtQgZkBpzL6VQR/TwRQ2TLzFOYeBFAfrwIxV1zDZSTpLJGe7I+6U2BSKArdb6WKKJ2d62ALanAipsupnPsFEmiPuJlMM4ZHzkzaZCvWMazdIZGxh7rb9G9bokBsr8pLKPeXH/rlBYGvYfy3wIjQlIEVaJKvfgPuIQsiLKvhupUNLSQeB6XNRfp6qoQnmlurWm3mpYgaHjD1o0ts8UR3raiCdPe7lmRktTuav9ey8rFcDDPwEB/HbGG4tBNcw/kngaeml50RhChUVh6X99AqqPRhgMuqMyYt8OZSkWCEOm8jRS0mhZLXnMeXqpwzm/HP3H4Agkp77gyopU8rJ0Ff2pQFfDyuDTv7cttSItM1qtH625QnlhMma5acIE98vvz7d/ZtsRQGXFfpBZoEIxiPGDMjpvoxY0NbaUIFRgcN78qdbnHf9h6VLkUFyJa9k3B3slWy7yxWWoeqdcCdU17lzMqgdZ+Ie81wKIMSKPgHozGWNpQjIdd8bxQnFRjC55+ElNAR35iiWtMXewnG69ImdnagpVS3PJVJci0A2uQt/JADoKguakbffBLAPu5aueuJCHBiClUuc/aaD7j4HTdaygPhCErRrrP/vnsEPDe/k9MMP2rqWpp7OQb4kawR8yE2eZv9uiKdtWVhdvflRqL01f+qMHzODFTvbSByatmWXD0OyJbEbiJUZdOzV9C07n0k8c5POuk1w7Q/lkN79GaVK4VnoerLTc8Zlqa0YON9tAx4TvH3OLA+7xjnq83HIS7v+8Dgu0/VDNuWqMvAcmdH45/Jw03Fg6Me3RPSjjJ19kPuTVhN6nNN5ZMcn5umJWImzXW62YbE/kO+sJGlfjKUdCMuAfNzdnwzoaG8RKp+U9PUfl3oeuon++aLAsjSd17INeWdBaVQNqHTiajPYK/jT/E8Q2u/Jqo8m/bvnJA4HqVkYUuzs6e41U3xEE9PXmiR++8FK8zDobWkrkYtZ1Xy/MvXO2BGIQY7U73KFftcHxX8onZYTrXQqPpe7YL5mc/sTB+ZH7pPTVWI2/AAXrIO6ZF10C2tnTVOWZHK/I3i8HY2Dhi9Ce4rilBPxfRGK9R4b6Oq4eJuniGC2R1L7d7HcAk68z8GapV4zez2HJqg2nLqaugO1tfvySBfyirBJrcecLx8YoiSH/KMwArCrBikWTdLb/LpR5ZqRG55/P2Tr0WS7kHtNKlBdLKgljDjdT3ntDVNvygi8Mqj2TOezzRfU5Sfhp3mDCXYKTJHYj1z0C4waORsev7Lg9XQKapsHznByF9QQO/MJBUBt69nyXsUZ1cpwMkdwG0PmqnuLgIQoIsaNnSeFIiNMmV5HJyubtS80hYHasbVF+qv07+0PT6Kno17azN//Zx78L+QaYdi9tcl/fCz7SqHvRIxwlv7r2LMT5I58Xk7nREFdf8iGfJjKf1SkzQzo3tOg2VLH/Z4QInGx1XreGqGMuh0l4tSezeeW4ZLNexIVjwy/S+wZPrRz4LBTAgneSNTZyEvu6fxQ3NYQMAPv/fQ4bcshAo5Ri/CpYi0o3KyMAZBQW0S9fhaIlC8mh9xWYhOGq7Kt/KFO7rE8DYRreBEsRKSkj1O12ZQchyRyR+tJWR5bizOYZLsxNCKKQHeA9NRTsKrZnWKTYtVrCeE6+zOms+WmceYno9QbHtc+00wWAvFPu2XA9UgQcuzqiulcuVS8eLjjo5x7PUGrByiaxoSjmn3XguHvbGB+qfwdS+Q9dEz+KxzUzcoHZm6tnQp4gY7cKktcfbeVX4QDrZjEe6aE/zT7qte2KarhnJ9oGKjio/pjt1JivaqM1w1GUKpACvBNBTrHp0/rr2R73gtEtrz7TP73r+SeBwzMGZvIVLW+PTx2nn6Tg6oJ20aKL4nQctQM5Vc4RgBMP77QCOc52SRqKsUYDLjTe7c0rWqgSXiF8Su+UsojEH/FhFYa2vlFBBvfXRiXazh9DGINg3waexLMgvI75SmMX9zSChg5/dRECr/K7uD7T3xsP1VeDg67u/VHbwrekEtsdLrRgD+093OPTSnff16DA1S/xflqTxt9x8cpiSWbXsO3IWN9iBGXBFBL4izEFKD5qZNhf4ekx7XdvZ8F7bSz6BlCfUH2DnN0Pf6yyX0uX/MOoYrdyBNqhLLJfR8g5SO9/uQSdaXLEC6/g7lqYVtUdFMz0x+q0XUGRNW55Rj8tFvDCdQH/uzgiEu7mWs7jKydzGmdm2zdsMKgw+5JcmCPLDbyYG2SPGJBpUZfah1r8vAfCnsPgP+lXTWS/SxRIy7VQaiuWC8PRlbIcL0o79lHYJwvXcQrnpnEikA2s5LI3ctPfW1BQ8lvOlApWb+4D2T6HEtlQnl8Xb9HpWuUbJM+Y373tmStLVxZovDAWjP1dIS6amARwX5B3oOch4k3zrPbIsky8BNq1W26QaXEdrjm01fdcXcL2YlYIIqgjjxCHuFHDAkL1eKtbb2/HEUTfDPAsKMYr3TK1bVGH8KNfRSuxcmdLNMkAv+NJgRPaTP0ozBtP8Ml616KUNZxbvZN19SzD7JkOrFVqKnIX7yK3tFdShcL6DCm9mHe+wJibGmLtK16t4Ob6i6M42aZmUgyRkCjd7dmgegUM3nZuTu2FYM1nlNF68nsfZvbv2J74QSVpmvYTwh03MA6MNMerSOKwjkKQb8CwKzMzs5epmBs5VSbZ44Ei74dpgUDl5h8mmOVjQylyDtXlR8Nlr8p65YNT1ldftNRoHvLoBABaEzn9kbeWYqu9tvVL4OJFdb35Mp0OF8HqAcEv79gNAeMWG5n0TaILVT/9fD7rq3jo1x5k7CjwKKcXrcGUaPKK9s50pQN+qEjObSa4yK0IxD7sEJF2Axjo/0aKmMHIVddyNZ9qbGck9hKLpkzweYn8aZwT/n53U4heJYUp2QQl3so1GG3K35DuapO1tE6aCQwpYEmBsn/Zrku9jjIoN7G4PaXu2fOAjt8VRH+x7L0UABp0AtTy40dS8OJqW7uW2nybLIqaxD50V+X8KTd5zSX8Gkmlb5aVgm+e0wkaoRZ7a7hWF8GN/S8YK5FwCtCIh2Z7cc+4THq13zNDpGI7M8zJ+1Ky5SX1caobjtXSNpaCC48Qxx/qG+l109ELP0KPeH8EVlE2RZGxsrPIkA4UBqzUMiWSQPeI6GHxbrG+fXKnq82hBaZrzS0w1KJFBMsxAp3fn6AET0m9nho+Y34a9ktpd24vZZtKqH4qb1DBN+sp5wxMiv8zDZJn4LBHgvakU00SC/wpQ9TTFrp4kg7OeroLlv8tCDNCuKsSCSEGePCaRPWqALqGGf4O7VPyzUJyVkAufy0pSeteUonSFTAy1b40s+f0Iou2yzFeiOGZZ2cVCGaFZ6LtGt5UsVZodS4Urne/zc8Z4KAHMheJchTLjxAkYg5tgTLCiCib4ZumRocg78niRdwyXM/8FUEsDBBQAAAAIAOq1kjT4dXlT3wAAADABAAAOAG8ARFRfU1NoX2lzby5ydGZTRFoAmAAAAAAIAOfezStjZGBpEWFgYDBggAAfIGZkBTNZRYGE8rP9/8Itbspw19t//8yMW46RiYGBCaibGSQrIMHwn1GeASQGUqsAJBRAbAERiDgjRFwIh1pFIBsAVVQNAAdoXkVEG1aeRhtWnkY1j7FuwzAMRDsX6D/wCwLZaSdPBZKMXbJykWRKJipQLiU5BYz8e9UiXY4cjnePO2oNA1op/Cd+jcP4NuJMIZhfTVbiYI7HHUOWWl3qi8EgnDD4xWqhauBd2abpfn953tHnlLX7YEKl2WBUIjHoUiMzdQduTLdPlvkVmx9wtTqj7wgOQxkNnDiEVjgLVJKSFQpLTARlyRUKfTUST3DjusD1/HE9H3piz4DHQGfg0lICp5YFfN5IbXwccMlV88oetvxNqRzgZKvtH4C3Ao6gFZoh9NLAjrSq9R00/ld0+KcfUEsDBBQAAAAIAOu1kjTy1eNTIgUAADEMAAAJAG8AaW5kZXguaHRtU0RaAJgAAAAACADn3s0rY2RgaRFhYGAwYIAAHyBmZAUzWUWBhPKz/f/CLW7KcNfbf//MjFuOkYmBgQmomxkkKyDB8J9RngEkBlKrACQUQGwBEYg4I0RcCIdaRSAbAFVUDQAHal5FRCdWnkYbVp5GtVfbbtw2EH1Ogf7DVAGKBIh27RQp3HZXgBPb8T64NWwDfSkQUNJoxYYSVZJysvn6nqEkW2sn6A0FvPaSIudy5swZeVWHxmRff7WqWZX4+2TVcFBUh9Cl/Eevb9fJG9sGbkN6s+s4oWJYrZPAH8NSbv9ERa2c57DW3qZHR69+SA+Te1OtanidqD7U1s2uX1zRpbNlXwQ67jqjCxW0bR/d23LLToW9q7gXztl0FH9V2jAVjuOheN3o9j05NuvEh51hXzOHhALCH6MuvE+odlytk8Xit+EnHj1cyKN/aeQ/Wvgv1x/e/SZNadN6doFCzRFKslX83gE8W1hDNTsmHJTiBx0MZyc3766v63eo4mo57ODRciQGvua23A3fxuo8DbaTM6W+JWX0tl0nTm/rMAShhuCeBt1RdqM7v1qqjOZPdFtRtmkrK0/EFwwNDv5pAvle8Hk0IqR22WhsFVQOnuTWlezWyUGSjTfl4ZNVcHtrbJR0O6aEJJMs7r+NZDRUsi+c7oSwtCTbcopisaNnVzdnh8+nmHSzJe+KdXIf2uL3bpvMgqAPugz1Ojl8eYRSsmA3LkbfhisUfS8SWH6dneiq6r34R0t468jrdov8fG0DeTQutwXDeqjp+vTn69PF6vVVFj/L19lZbwzlTukWPXWLjLbjUUQYnO10Qbf2Ixu/oBMVFDqbCtVSztR7LqmCu0rnqI1TxXv4XUwYL0O5D+tyH1espQrjlpTNUWFYAQtlTExtqNjELxAku+cRyIZCC19+lBqPpHlsQ1ydfuyMaqOmCHE65WAwsPOkWqQAtegd+1ixl3cV22Q3pwhykykvSIJ8+NJZ77VwR/KuUSL2gBj1ABGCpdZqz+TE04Jg4VyZygtcYkf7ATKcs3kQwAezN7OCbLIza8pUCkGldlxIzHKZji+jxTMFf7Wuwv3jaByBISGNqGC+Ua3ueqMCxyZRXQdIlJAA2fveFwy65trosBNRwbmSlAu6UkXw82DyVLasixHg7tHBQczc91WlCw0BRhgT+T5EyoIChNTEb2TV3Fxk30MsHEP3h0ANt1swb+zt08tNGsTEC1k6znfDWfHwhSRK7RGtgDKUNje9c3Keq4rnuV1wqftGAL2DERUECazpZbGIUZ4BZ+Z2luPdadiH4DSsPKhTLui4nTWMbqSLkGOhTNGP+PbBNiAGtsxuDspbp8qIpBS9M73/AkCgCf3Smt1DP0MkyBwc3yGUmenjsZ+FqJTHIs7s6lYGJfj6Wf5OVRjuplCdnkeHC7rArJZIVXQQSz7aRemBEPAJro9AzeM52aGTEbdH56Nwn9Qdu+dhNRD129GXzHmPokLBdqQKZ62ncrDi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Head Brain Perfusion FE_EPI.Protocol UEsDBBQAAAAIAC10tDhxsVSPrQEAAPUCAAALAHAARkVfRVBJLjFydGZTRFsAmAAAAAAIANjLh+BjZGBpEWFgYDBggAAfIGZkBTNZRYHEv/93/92be2fx6hWPWj4x45ZjZGJgYALqZgbJCkgw/GeUZwCJgdQqAAkFEFtABCLOCBEXwqFWEcgGAFVUDQAHJtMySHiAh014gIdNdVKxbhsxDO1coP/AuUCMu0u61FOBeghQFEHPoxZZonREddJVomy4Rv69PNVpigRZJEIk33t84kVldr3SsVA7zOL74dOgLDrXrWfQ0ffd7e1FuRSZD0GCTrmcZh2VW/KvQTkz6VyQO/iSSYft4+OH9xdlUkhZ6mGrMtpO+YwYO3UIFbutVKgj4eknRXunqunVorNVRqSs6GXoYJykHQuDItj/UNQBUIFSnSNDGDmcIaTogRPMFGmm3wj7/oaiE4ZocCMUAgrXa0XZvY3iUgafkoX98PHmhOQnpuhfYIzyFBDKlJqq3cM9rIiiQCasRjJGR2CaEXS067unI8IkaFBQ3GU6Ep8b2cojHqPhsoFvOnt8gnTacMpNasZSAxegCKGVnDRjlgoWEeR4s/aMD/f/7KkFbYNvJXVZBKFQiq/NGHffx12T/9T2PAaaKQFnvdJi9Dx9vmasYBaDC9OBwjpJxiCKLFgqopmFqWyeOa7R13PUMxkoXO25KT0RT3DXgf2bEQf2iXX4z783vxp1qXk1okzy183nFqfKkBzwhGBkUbOWzTmkUMuL0WXz3v0BUEsDBBQAAAAIAC10tDikbGnx5AAAAEYBAAALAHAARkVfRVBJLjJydGZTRFsAmAAAAAAIANjLh+BjZGBpEWFgYDBggAAfIGZkBTNZRYHEv/93/92be2fx6hWPWj4x45ZjZGJgYALqZgbJCkgw/GeUZwCJgdQqAAkFEFtABCLOCBEXwqFWEcgGAFVUDQAHJtMySHiAh014gIdNLU9BTgMxDOSMxB/8AVB2C6eekHiGL97E2UZk7dTJglDVv+MWLuOxPWONL2gjT0jSyx1iW6f5bcbEOYcbVpJ1CofDBbPKGEt1EjCbbiSYm51nzPFE1nkEeLdC9Xi9Pj1eMGpVcz0c0TgFXI1ZAi5153B0BX4V/v4skl5xjxM2soTRo5T7/T4H+PgR2kqEHklglI2xBIBbszBk3SVB8cWJvWSFRisD+bCfdK8JRMdNWFVWNpe5b4bOUSV1GAq6DHI/xbgbDYbGlvdeVO7nbKPxx6FpH8/NNHLvRdYXz+5p4b/4Kw+/UEsDBBQAAAAIAC10tDhaS/G6EAEAAJIBAAALAHAARkVfRVBJLjNydGZTRFsAmAAAAAAIANjLh+BjZGBpEWFgYDBggAAfIGZkBTNZRYHEv/93/92be2fx6hWPWj4x45ZjZGJgYALqZgbJCkgw/GeUZwCJgdQqAAkFEFtABCLOCBEXwqFWEcgGAFVUDQAHJtMySHiAh014gIdNTZDBbsIwDIZ3nrR38ANsXVKoqIZ24MCBy4RgR19C6kK0NOnidGxCvPs8VMQUybH8/fZv+YQptxpNYHcJtt/rsiqxobZVf9GbsNdqMjlhG0POOy+JwpaPjhlbezCJKStYJGf8/Hx+uD+hjT4mUcIcEzUK94koKNz5gdRcFPjl6PjhQjPFwWrsTWrQyhKXuaUCXQF7Z4lhVqhnedB10iU6WNjPAjbE0Q/ZxQBlUcE36KK+Sd43wAfxJ87wClVdQsdXtAQXnvqDYRKk62L6Dy7XK2iNzTGBno217Xq1kWIGHvo+EbN4jkjD23Yx5lMFzU8wnbP8CGxNgOw6krVmwGRjaK4e2xt70eLtrtPGT45z9wtQSwMEFAAAAAgALXS0OINykIzIJAAAKicAAAoAcABGRV9FUEkuanBnU0RbAJgAAAAACADYy4fgY2RgaRFhYGAwYIAAHyBmZAUzWUWBxL//d//dm3tn8eoVj1o+MeOWY2RiYGAC6mYGyQpIMPxnlGcAiYHUKgAJBRBbQAQizggRF8KhVhHIBgBVVA0ABybTMkh6gIdNeICHTaV5a1hSedvvMisrUzJLHQ/QdLKypPLUmLI6auUUnSbLUqac8kDGlJp4YqWWpGZM9ZSlk2g+SllGlmZ5gFFUpqcDKimlJgIVHiAhFZewWOzlvPt695f9YV/7xU9eLNb63/fvvn8HMH0w9QPzdgXsDADMzADADPsDTD3AVuy//9lr6ib/03uYmf4CbGYBocAFc7PFwDQbM3MbM1MzQMDOOeO/LgD+98tsmvn0GTMtZs2eY4ldUD0PmGZmbj5tuvmMGdOnY++mYu8D021mzP9x3eaZtvuOWyw+u2B92rXiWUu2VDYu3N+uWepx4lz67Dl29g4/OC5b7rpi5SpPL2+fDT/5bt22PSBwx85dBw7+cij48JGQ8N9OnoqIjIqOjYs/n0BPTMq4eCmTeTkr+/qNf928lXf7Tv69kn+XlnHuPyh/+qyq+nnNi5e1TYLmllbh36/+0yF+39kl+fCxWyZXfP7yVTkwOKT9Pjo2rpuAJ/VTdZkB5v9d+v+1LhusrmnTp5tPt5iqy2xawtQFNtNn/Lhu5vzN+yyOn7VdvD5t1oIt14orG2cv8divWXjiXPscu6WesmXaqdL+qez/rbD0/6/K/ruw/1NXNzDX3AwDz9wGAAHkd/iS4TSjvdBbS7sMypzhFi1X8HsoXXCwiy/7sQr+qCWiriagp5Z4YU+dkVkMQ6gNIZNEgBNMwOzlTAVrAX1JU998GOyXOtKJqO2ILeyEuhHN4MBGtiYTzUHfQDOh0/yFkaRFWpbaUivQtWosLpmA535EGduqOwpc6BdRNpSkkfA/+1dQ85XYGdxNwEVIwLM1AVkE5JUJ0IbchcT5iMR4BXUSKWhX8DjJuhgjq1/qQKeEdK1xV5mAKqYuDLvp7JkNJsDDAjlgjq7yx23V8Gt0JiBzw1uI7ChsfYUElSTi7VDxy/YxArx9JGXHGRNQyX/mUQz9GrnEH9lsAn5slAx21Hf+66R0bAb1SHQf24qnJik/3qUSsmjGcc+K+IiKl/EhianD35AhWKGxVWB3T5k5wZ5hAqiUHlxzoYfm5rNBR8nF6pFsElFCq48vi6z9KfbRwDw4onmn3KF+c6FtE2MF2T5QsaCJk8u8+hd+HfJbvbEcjM7Z+BArvYwHJkMtKvjWRhPw4RXri1BG6QjM8js+kxWPVRd8dRH6FmtOieFAyLPOCqIXW9ULxVD11uB3ZuMPE1wlpOtr83PpNwHdli3z6LHHHG/WZBNBGYZf0LOpT2Zxro5RYPLMnOKBX9kwB5I5S9aZgN/n7PvPkzm7KAdTJr7uP/M95hyPSgndTwvLr4sBuzeUVSScqvNnv9ZPPvtKvBxmBsfIQWc6M6wjZZmG8aX+gJy8cDi4q28WHPtvOk0QMi+vNUS/05hzD8fE22ha02QfF7Bt6R5NfQs0kKj/huyPPgvNOWVj4FiGLswEpJPh5FZfd64C1+3U31rXT7C0VBMDNZ2FN/vJFlHdt2r1qPlwfleNHGdN56M2JgBHP7g8/QdmxneoJu/82WwN5YNSdgX1g6v7jcFGJ4OTAL9Ww6t+lFr+JjrQQNyCXyR5ZgIWWqesXRtHhLezkGW3QS1I2Gfc2IecYoe1xahS3Eg1sSWD4QJ73lJDaGGOCVj7Y1GkK3+PB+uYhFP5hrEIicDOuRWx1NSkOSr7dbnl9LwW0sxnaEsXAsqJ0+CNBzr9Uo3MkkxfSfqeNBkf3uVJsLE348vstFHaPGQ5NwODTpixx017a1QWLCjY+DAHgjcjtq3Q16PtlVdTk1Nxe2e5PDQAWtcrru0jauQXBTyz4Kw8hwjvVH1TjYBVVa/nUsMWtSUZ48DJhQ2jhdXICNqbD6YhPoatMAe1CT2n3I+Nxb1RdH6ySJ0MqkQ1cIkwZIW2H21q+w7K72LIj9Amr49Zz4zdhP9BK9pkLPQ7rp0zgCw1FjIsEXfN6z667lu3uHE+XdycTx30VbYQ8W+LI/N1DdoLJqBpj6AJwuVt0Xz1WynDWSgbh2XY9l9D6K+YvfxnBGR+gQB1ax9nu6RAsEc57NpklVg20OfsS05LcSkbykcfyq0JIa7NJCdtgs6CmbIafCLIkOEKDNCfV90aoXBsiUyApjCFokkdF37kVyJEBc5yOETYPQapifDNga0UCV912ATcJiCLlej8d5AcanXTX3jPW0OWk2dDJ+nnFEdfiKvqQMs+WKA+n++D/MV/4ukcGfFdKb4/BiCHYa0JmP4v2D5C5h8RCgeX8Uq1Fk3D5e6VMuNRmVBAUUnx9ylqrpo1PRLCIT4mwA5JTNQSkcV87eHci7AtagvNfLyd4RoNWpKcP4aKZmnA9DOzJtPwTu1MvqSX8B16nBvUat8dw2Eiv2i9W3u2dfmdLMH6tpf0KrECOvmBoK6ANqMtqGDYBCxgXx7zkMWaAAlXKdUNPdOQCgwBdDk0Z0ji442u6AKfc93HU6LKTEALfmM7mRUvVYH6vE1dWgm67THnBQATG6WWPPwQ3gKm0Wt9MrwK1EF/MRxRibmAs9f8l1Rbgb43v89CcGXldf+oFLdFBM3tb1oOs34Xx03eZjFEU4mxZtS0+x0//ghWKJiNqeRGEKfOvHG8pC+EbhsojvffeqBL9wcHnY+zgut+PP/YTJPYY6y93T835ZphNt2d4ACz+g/6pom5q+NeU6YN5799zo2MD/XZL/b0dxgWBsYsMMqlHyDNFdv318lhVH3Le54H1HS8P3eroNC55j3/mRp8agJk6+o6H42FG4uNl+4NOGDz+RUcmrl+A7acRbhW8CpBswuXHiTzD94HH7/XCDYTrZ9zoPJBxiI4ViP5WZxy7i/2PPOigUI8TJPZasZY1hcCLyHB2J5lOkSgK/pKtAf2wUc0X//zjR6Yhtj+Hvhmlqbvij/Kw6jxhjFyt/yhmhCg4T1U5FpLmg4MFTqJiYxXUSZg8bsMyRa0pc0EqPZr7Zgi8M4gjDPQtspeg91LhPbdwXofZJmjUNf55dOnrxix2I4soNYSEdekb9XFGNybr/J78pXGV+GeZkMEzR6uzUASrbWAZTWcPqzCr9f0Pbx3omOUPTnNBNCgoZ+Kh3klD/AmgIc3Zxrww/vShb88F6eA5UcK1pwQHyJgMyuD1BXmYSKC5nIcKmh7hfzE/Uxo4v9Q79ZvTCZr8Te1ToKkMyWlfVEJz5OqOVmeNPVGqwNbQO3irtpw52CVMB3qr5BO8/J37DPIadlVn3xafXE6zodv9a6PIvuWir3Ute5pxZEUDKw/6H+wcArU9SJ8tOgn4dXt056qeCPDTw2sNlaW5AZ8fUTlyEWSu4cdS2/e5fas01kRDZHUXoMJaB4NFYq5P3EbMYtwfXRXpwmIJC5ItPONeaPH6ULzdDU9YFVlOWHGAKGHY4gVE3pujpNbcfBKikppjfGi3Q2h4/IaeW6wADrxrK6zOtdpt9hvsZeaSkE/ob0WBOxgLHQTpA2C/r6JtVsDyTZYNHlNWnFTQjTnK8uPRdf0gZq+0rPxibqe13Vch8jaW9icnO96KRJ/H28xB7eB/YWkVR1VUG4X6iwBPxMUawgHnxooOqHujNduy+2S8ZGfTUBbbJPxpWSSK8VN/9hY8vrsvz9Ij0bmkxqMeScfhURLxyx9u9K4zlMAD8TtnpWUbD7B/4NrmRKpybsU/3YjpQNdCh/4mSfmhn1v1YtbukFd7q2HDhYBXQexjwSYrZhFTD+/ckYl5Sl+NqYkNSlW76uoySPZhWsqxSnhRY/Lu4IZtlrra3J/j7BNOfcGYv4ZJTkIc94HxD/AZXqkOVlg7P555QIzvZt2cdR4gSHH5WBPaqHkSKdnKF6sZmtlpSYgBqJB32LbGNUwxUAfCjnUoJ04nG7p4v1V0WQCPp6ndDdpho50gjLLNrAm9rESHHWWrAfXdfPuwRh2M4jG/DWedYk8G3g0QOua7UW2iu5iUzvrt5cM1kZcrF5DC9HODn/sTIB3bLnYHkSnEDSXiLphW8Wf1iCheiQHnSWJ35hjGLnMW/CeU9tgCP3yRZozFhN0gN+ZZAJOT0u+sD5R9MPXCyQU6wADvrGrnecTpce/PKuLAVvskspydHw1SyU2PjDmyHG0yQJQniiDyviiEPRCCiHCyNLluMzR9+wWj2ObWecmUmOaQUDtQQ1r+JPf5neBl8f8DGg1kkanKQIv1q98FFWru6nFNdXG6AqSJp77POe5t2Me8VH8jta4mJNkZCmdFPKH6NWKWa5ABqUKb46d6UWK5fuquilU3NvHpPYwlPqlVMqsjiE055+qDW+feeleLg5jRMyBtPjt9a76TVMzI2Eu3G9+3Uz/gxYn6iK1Fw/xT6Gi6i6wMo66R+dI0UlMAITbg47DaQYG1c53RLgxxzY8Jv6sLNnfXWg4im4JNJANC34zAWeumYB9oopULy0NnRNjWBt1y26CPzuFeg++0eJblvPguRdkM4A6ij1ddo/npnaO/5WonYZR6PEXGv6Wl8cV16thtZyc0zdNMr7xbsiEnHjxG+dlveGk+oskpyr2ASWaU/bsz19te/g/FOHKof47+ta8MmQbvGRmxf2jUTpHzsW418sb6hpQUS9Z4AIt9d5zTqoNynwlQpb+MEJpn8gco69WvMjYxfPumqB8H7xCUGHKZqu4Z/iN9frFYv5V0SXCwpR1/SNW8MxtWiUzLpSyS6PMzH3nd/TfUd2lV+/le2daWvX9mJt9P2DZlciArt7ygxeNj2EaNnRh8HLPnkTGKrgusFp761Y6WU2ePcSzfl+lTvJwaG++jU09i0SQvDmcd37Wuj8mu2M3Ee7xVolT7jpKG4Uq6Qd9qBJZrPcqLVUi2AKPTMZK8hGKsd4r1+0w/LBk4JDm6LFeuk9gx2iCbi2psdzFCYnv82ijX/i+YeEYuYUMr+Sr3p60apgQEJ0GeO7aGZ23yrDhIC1tR7zKovqntvDdSxFyEFBuEV66umHAejtjE/2GgpBeH/RoyLF6opk8J5Qcm5SXV5MQ5t7+DiOevy2pvq/6+19ML9uxdKXbtU0Yu2stW7u5rTjnY+TphO4DcElzPidrPEcEBwgRV98Jlpe4KDLkW/VjKmORlpCDutIvwM/QeZA5stcEZD9rJWgycbl4Eow5uFn2aYgTpnC0K0iEAsREPI2v2Y15W3pwU9harVA4YhF67ENIX9R5bwa+I+W4scAEzOfCf1AFIRIPOXnWlHFKogvQzBTAN8XfYAdbS5vZCzyhhYkToHYzfCNI6/+FY9wytsae8m4PDnmThGeKuE8W84vvhssDLyMxsrcnIOvIpFsFnAFf0p3kR6GfqATtaky47XUz0724W2W9w3fBz3E6lwugD28NinHKnHHQrLE0Ba85X9rPdog8lHQyLxPxT1Tg1Gs8wjqw6AXJt98b5jRv0AiZyHa2yg9rOJZUFlC+c1tyw3ezN3d6Wa3SWRZQC46KnvSFhH40AaeGzjsIwzjcGhoDLLV8G35UA6X7EVIVP6jHG8Jb8LiO8TrRvEFvCNPO8n+CUV0FdPyqsDnJQadKddOa6z4UNDoGCnMDcNZHh5JoOrW0Z2RPxV2yum+FxJMG7xnvIG9+1SX0H5vnOw58pzlRCZqnpEXD+MUZx7SuufVbFaL59JJmdGln/daSXJ9m/US2l9SRqp8wzi2cCq0ZzWGr/wmt7wjffekZaAQ46eI2pugXIbbCljAnDf+K31mttKkG/KinYOKILOkmXwGfxYMqPoaTVIs1IPsGegqjqjKc7QQ3h4+xHMb8tJQgDXZXkjQ25mw/0QGmhJiAbS7vcrjDSimouTaQZBerCkxC0+PByyHK3Ko1JwxNtb+8K+AMJpHykuVBfPWVqDwsTYZ4pxVhKkEQsCSlAIOK7DBmoT9QCbgqmLQQDt6vIV/2bCAE4Z06HiPHjaXGBkxSTmD6nrNNAn49jB3g8qiRiTmkqaUkDlNY3TpWatFQfubN1PDYsiHHUOUHbsxUEn8WvxH3utDjLzSDPdAaVS2ag/jCNNJLUsGDaPwKmFY6HFz4Y8fZB3Fd1UaLMJCJMbf2fbAcUt9J7E8GcyXz6OeE+9tnNiSid3R8+E5ucovjNyyTzf76sgIaHJV2XfBAvVN2dvC84RqyxLPCrSlkeXG8nIwP66NDspG/oEz29Pp1x0uH+bbVJgD/j7fhIkHyEXgH+PknbIl4KUewIoLTx3Bz6U6oLQuznk1LKHEpBEwDkuGHmzXKKYwEgjzvbvCSCXiKfpQNk+dD2OD5htUZ07hQM9aKph0WyC/8nrvgkJkcmrSlKjCBtRdA3eACP6L8PhF9e/a/vpt4ZlhkgW4KcedzIymTZweSCA6DEumE4DB8rRyeCHrvqvl605jF6R7QU5Dl9tBp8GM+U2eXUxTpaIcdfgEWi4x8GSZyt/TxRbh3rCzsOMEZ9TGy5BhaYxs1yTXbvQqqOcJaCAvQ+bvJLbVldRgxy6bCJrIUvxTDKRydT7SDzuDg8hTXcedfJZ/PN5RII33Likulh3sHazPz6Ke5a7yooEq9R4B5lSL3l8ZU/VU3vX2BIbaJb0VyIj+khAwF/4ObNCy6Dw9ii4U9owLaItmBxLnXJ33lO4DUoyKLIwjlBfbAc0LDfGlYA7bcHQYqtlNxNLU64YiySKhTyli7gEnmX20DwYVm8AHjNRInFsLwIGauroaeh+T6KQxOm82J2OEJOT5suHCYZ7+mpvGOJixNlpH2J91jvKBfpLJVuBA2a8lXSZ4DlI+1U/jI7A0RTNblqbELsvII7R/2HTABrymuGNTZbCkIMARJP72vJqfbtxVwqwa8GeZdaqtipa9ddnw/+SXa5Pe5kHfTiLFqUxNP+zVP54Lb9VzTWfNh7CHRIdRYk5scpCGmGzdgZJaFT1KwbY0rzEf5cntVSf+IEz1MekzzSN+X9ehTpLQnBMSEYy1+6fvxTwdC3zUUQ01n2fMj0PnuhfYETdaECSh+w4Yf8ZeNqx0Vm7virZbrLQtitgbVGxZ+Kf3C1p3iHC8/B1XGv2GPih8o9LPqC0LbUmywUftFQqx6XZCbIONfGufCO+r9TQDWJO1PkjGXOOg4Zodu4/09pNP49iYgOqtqI5iNZ9wMjykbRFfUe4f4fyplI8zqrffuJod21WmnmqtTxo4UrjD/AP5qApwO0w8oDt0NLzcWqND1z6YGxrh61PjABKx1J++Ti+ZHCLD1uG8Cwl4Y+8WnVXHJu7e0Qmo3aur+Nx+pjtv7PO5HQd/xaIsElBHGsIRiZPwp+R5xn/5UKeNne7Gs4DwB3zZlmZxlOSTpc9QSmdVgJsGmCmcb6Vt4rfxxbsVA/jdmBZyI8X+QbNnGkz8z0083rheur9o6BjVCmoMOFYi/9zUFi8nw154pPePlZPA/KuBZwCxZJ3/+ijaJAQqgWP8rwOzCtZRVgRknfn3lk3bt2r8ABofO+ft9RYwq/kBMLI2aWH74YzckyswzVvcQJpxFGyyek0GmtLqrIZybcka7zfGgrsb3fEZy6cDzhPO3Uq0z7g04WtdN0q8M39b9zf0ZrsGcykINP6d+ZUkI4qGBmsnWLhRB6Rlkezm8RO5dzv+Y30Md2HN5WPZ1dyIkc+kaW+93uHnJylH7xhmzohFVA8y6F7ZbaWS28pkCVlagBGvwxVj8XUPSqQskpTELOR4u41/J97/6UHf8uJwFXzcBpZjWRUVgK3kb9x5q2s6aG8FBDlqKvQyVJW9Lo2rDKsN16l09asrH8yFvK6S6dgNjD0ZNJ4bzCUxYgQakidGTGePoIS6y+2w/bsEw3lnreom0GKa14O07q3FW9BsC/QSWCi7r8Mvb4v3x6+4Nhyx/eY/Kwy8RoEu3b7hGFs29k31y5+bNett+FrwyNoSeYLBoJc3SSnPOxFD2swxHBVIcaUlUDlTGi5sX/9YetVGXzuz6tIi2ZoO0v7S3ykzPlO/4taG9QhW/l/EWg+DDx0FwVFYaOywBe/JH4FNTvEGev/lRCkW7zc6juzdKP+Nr3j3jUzEARUeGuKcZa7Hc0CY01g2HSptNALyCwqzfKUu1k8pElxiukexu/UZKKMw8pAlsTiUTeiKaMV46oRDwtf6ugpKtPfI7c75NX/95HlmpVjanzv9G2zAY5vU8o0cmbL4OrpO9id/g3GbRjXkQUXZRG4k4oPORnjJgqmPMSdTV+UeA3cztmH1/0pAEs9CVkIE1toHba7nxtUMcYV7UXkp0sJ+LffOtjNw9CHQiN9lgH9qGgGNtDf5Jc9CQ1bwlg0kxfYwWBaVO5/aaDAeD82NZBUvY1vGNMsbET+aF0Jb6H7GZcsbEtxeGmgtnafOy3LdOnk+qYTLwKYHiGwafZbEVA8MyhdPyQH1LrF3XJ4wpd87YCRj9JfLKgs1iFY3z3OBfIf1wWn3aBHwRBPmDY5M90g4+JmPRI/M3c1P2da1e7WrYwy5iVVryMgwHDPaoK4cDavfjf8eFIY4jpFWM3i7KR00UY6EmsAWaHa07H5LLzoJkPjBF6+Tt+GcGpU1iiT3229dF0PER/Kre8JjpS9MobhR2Pqs51Vo3rJ72uvXlCJtJmJ8J4eBAUkOD/wrzAe4Hn7DKtnjpxdhoSQWV84keKDgUXKyaiFIYEhqZm9syKs3d/XYaMx36Y7l/mnXwE+MSqzb6OzXPkyv3v+jQnnwU5fNnKt/xR/DzhKMJIElfkwVc50EGXsNMrzjjyV346dgRepDA276U4QLzgzv2fCLQXi9luNC/7GcMt767UnJu3ZadRgdNArLATi4RxBTDrKY+T+2ypg+06s4qPqYYNpID6KvJgFqvhj4XfDgiQFcdntj5/mZT5V6cePgtYdczzXNWKSRs4GHi+EiNA3/tgEcK/6SyYVAv+cxX75Pf94IuB9vZefT29gxCH8+DWhj8vNKYm5uwnXS7/0YhW3NDEq/FeDbTzW33xi0aHNZcqrcJ6PZd/jjlqIYv3xBqfhBSq6ATA0pBsW3zVl+bGFXx2gR199lJ4wMksG3cjQ2qSF7D70jOyC5/oTEoUdF3wb87JlxIsKs/SpMddn35UjxOcYBaLDQTO5+2x71dLzgoSbHvx5kpDLab8DYaTP7DVmuUaYiVDHKmc9B5mI2EmqKMmJQqsNywIJdRhbgZL51mYF5SbnEZXXQsBYSvyXFzw+gUdOUwNv/7DRY6XU4RtRv76DVai6CZoLkFNY+itjQDAL35gglJAsjG7AgxUxXPcuoZTrcsuLu1CQuWFUeUHB1F586fVDRDH46dnfxNom4tfUR/KA/IkLNsJvWumWrEAotWz4cdK4U6ti7soifObCBEQtE7jL+dC7W4CsMaAItWzGRAp0CA3tOkU2zVKC/W28otdy8Jeop5Y5ktplTZJwQHP5s9pt4BNX/Q46A2rKwlHLEXLJXvxqdahLz33DhAenu2tC81+7tYnXHAMBMS8TcoroJFOIcjon42U4rrf9EJyZZN/ZjS2B2qLnwEfj5pAv6QsqpcEgyx6Py5uEmHMRDehQuj98dSrpqA6seV4T4tdbHhsqMVttg+EdXs37CDZEUg5DgK5nJCJGt9oaZA48sejvgCDsy3cpMHZnumujX2LdTGiLL99sl3HzDajTTn+2SBNfyaeC58LbLWjikbyZz6WeMihG69ozMBD3zMG8PHS7AGqWwtBDTrlE3aYNY3PzOtazPeCrsMw2djZUU05VfMFWPw2COvIe1eqOnIwMZIwihmeppC0yZHDMvgM8LDcAZnmD0I0jRnKkuHD6VA7+2bXfiqcLQJvb1U8m1b3yotq2W30z6JK/pGvAZxKhkM7hYhmfyqcSui78yMYujNq388KHKQ8uFXHQJ+3g3APXKCqk6jbO1zrmFjqGTWm8lxqrP/fNPtF8+GA057kfXThvOx01+7cA6U3we1IboWxgb6jUC2IEn3rFi6WUfNdR9VBd9in3b840nnBiGNQvk7nttnTFbjF8Kp/XRXLQFZxu8uNO8Ygar5n53kFDVF3QBtlkA1oGzR9PE2DP8VQ8kGyWcLddqjw2+1kNGyqcZ3Ge+BMe8kmnUKegZ+tjTyHw/7KrnIssIlaO+YqwEivTc7Kqe1cLPZ1YHNFSRDS4iymUWA2aFaQjZYWcWaB9+YctCGA3J+sxoSsj8kzcOsV2b9kjS5yAbuT8MaQRfmeqFTrtKdv5c0G/3r9xQfjfKqX7BitB+XhV+haVBealFe5MtjH0TlM/IeD3TPbBCjNnz4Pihb7VqTCkB/T21NKiOO8TdvYWUXaUmkvkLYzWuXpYbv6nqUW9ovRHZUxUBhCg5hKtJhPP4w39hWrw3ORpdGQWf+HKw9w+7v8XfXfe8QGyKMYBA2ejMz/vmxMweL9qAK3BOQ3GbxN97PmMdYCPc0dWGRD+N2aXp8RglbBcHbsJ2Dnq322h03Feq2S+JFk7fBgeCpBUAD97C/L89GwrSHMlJlFBvML/AzVLWZGY+i89d84fSAVbzG8kjKzxBboge6iK4a7oV6nG5kIc4JiqbjghrqOx+bgM8n+Z3g83qoiMrvyf8Wi3lIbHvWkurHQBb2ZO9KnRSLcWcy/gusiNKPRwqCSC80FN2Eruul0DiX3ZPBQa7mw6Qxs1F7gdMasAXvAO/8N0wVSCT546KLiNW91Y6JHeNOIzYr2sdsigYwNxtOP+mK9tFsqEkK1z8LiXm0y37E/iMLKU3Tg7/R/iLArioQF0fDoJN7ogB2/WVPArxphObnmoDRyxqPzR3j7UUM0qJxNUuF0xe8QPKNGVUO8Xcj+r80Pn9ZqNzSgVhWdC9qQN/NigNn3qUPA5//XNk25jX9xsS5HdyB8wQnaqHfk/Z+XnrP1pq2KR3uEmHhMkuXV0xfbQL+xlgENz+CrfKfe14/UYTLQ39kvObPQRJlr6En9I0CBsBHhdhA0VCbYVAlUuHUUpgdSenJQAOgeeHo9hT4iTMW/k3AmwITsJ6G5bornk4jc+CSZrwzL0PVnZmGwePOjdKJ1MQn0bX2CDOQP6of4w4E7pdcZckgi6FncGuPUKfnXBir63nNK1yOvkd7sNyA8dsxrQUNvmbc40fu4DvxT9e9HuStanx8jH5e8bMY2eNZt8ZJ9W/Wk0FIk2lmfPZ43qy/tXbMx4W7iMjyJO0P78yACoxivuPMkF/alTwe+lY8Toavh4Vig1Vg8CCLjFcspmOUEGhkogFuulaX8F3tYzFbFCqwO9j7+amJHJH6R0bcGvvnL7G9Yn7nfu17p6O6sdbbior1EKU0NbYI7eTbVllZ+XlB/jXZ97pOVx84Cck3SSZqaXqijqbfdgXoNAGxIj35pshlhfm4U3P+TZbOh52aGvPgWFRCbalaqWtQIkGr15PvuwROLlkIywzb6Q+DtMwWwgJKZIK0O8Sih9ESkcCGTQDa1B5nZRHaxXLJZKrHR8JytUt0LG3EFcSLE3Ur6dRNGZUaalNRva+E+e5+DhTf/z1motzK1ZfE8Tz8fPT3wP04wpLQ3tfJv5+8/eWCelBIeEy6M16E+7cJOElwaewHs7v9x8cndGfY5VBz3uG6OrQVfUPioKtw+tuYvzSYAF/jE+aBtrFP7vLkZEJVb9R5KIYwyO+mYMBnEcnqd4WLRGXQZsrb8VJVV3Dhb65WKKTvHL/KMhxM+bktBbTPrLbMoS1sefTxWvg/Peo+FcN/agKgJYAXrfe6dHAaoYCVBBj3an/5cqXL3t5e3P3pWEhfdF4Nm9pjvCP61WwcaahjbEQ78GufYA3CzZNGJgj3a4wVIx+qknm9kbUzMx4Ph0m/m+M/kSUvtFK1CxYM6SdEP4s9PxGb0oXbvLt79RvOLq/POCQZ2xRuXe6ZYbxrYI+F+4DeiS0pdxJi16gbb4XfMq/hODNe6CO6LpAKjNeRBAuBNCcE641GHJd6wNe9MjHBmGu8Hdt6yYiNxWwcBO/A+qM/K+HtZvQeiQ45dId6P7Ww9atyb7UJ2G0CWH1Yg55UkfXWOHgbJFuEvhwWg29T72JNwv/myt46hvJ36ZUCaTWtWWo9GIx35BX2tOyLfg5pl/O1y2kjcc5HoVOM7wF7vVi9seiNz7HCBoDxEC6LcfvPm1FjmVxyuBNUjKDH0Q8u4LHUWEquCagayX2UclxLPPyibYRfVQ9GJerW4FXOscasokjfkRrwQ6oJMKYKr4LRLAc4Z1NH1Vv7XWLEJZ4zEGBFO9x+ZrlvZj2/W7j1zRltUbtId+blXMIALwFJVxegIWvJ10aIpxpejC730+M4Y/q9Fg/QJoZ3B4NAZ/ZLsrxeom/v9WBe2jvhNz21z8p3noKLXKF8CDQBXduhLc8TbvmerpmXaCeNnOpOS6nS3gRoMXNTpFSagIVkMXcXGkKy7Tv2kW7xl/3567eX43Eavpv63o3WdVf5oi6eViNVh2vBRtK8Z+2PXZ9rA+6kFkORAxHHPrlXFClCCAPro4fmdrfeNQF7JPu2okaAwaXfUIEDurVkHfsplaB1rfqJ8GvHpDmHQJZcm2pWdSBrNdYsj73of7xrfBl5EaWRWLpmf0c9V1vF3ehlC+8CvybpUKKR65cqf0vYU9M+VmHf6DMRwng4k/sITv1t9xaZNRnZFdoZkA4NS9ULtbziVM/RSe7Ei4HUxLHxBWamj/8LUEsDBBQAAAAIAC10tDgG37Tc6QAAAEcBAAAKAHAARkVfRVBJLnJ0ZlNEWwCYAAAAAAgA2MuH4GNkYGkRYWBgMGCAAB8gZmQFM1lFgcS//3f/3Zt7Z/HqFY9aPjHjlmNkYmBgAupmBskKSDD8Z5RnAImB1CoACQUQW0AEIs4IERfCoVYRyAYAVVQNAAcm0zJIeICHTXiAh001TzFOxDAQpEbiD1sjgZwcVKmQAImOgnIbx1471jnr3Nq+CEX3d3yn0MzOSKOZ2Q2luA4153ADs/iuf+3RknPqilGz79ThsKFLXMoYG1HoJM2a0S1y6tGZSUumouBNgo7D5fJwv6FJMUnzw4BCVqEXIlY4xkpqaA48B1qPge0LVtPhosWiaVPGW37uFbz/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-7.951387E-16 0 -5.46657859E-16 FeetHead RightLeft 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 230 1 1 240 230 240 -0.09376079 -2.66029739 -0.013469696 4.96961675E-17 9.9392335E-17 1.19775528E-16 AnteriorPosterior FeetHead 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 65535 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 65535 0 0 65535 0 0 0 0 0 Parallel 1 135 1 1 252 252 135 2.15733528 2.48018074 31.1453133 -7.951387E-16 0 -5.46657859E-16 FeetHead RightLeft 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 230 1 1 240 230 240 0.104732752 2.55339146 -0.262799978 -7.951387E-16 1.9878467E-16 5.71505941E-16 AnteriorPosterior FeetHead 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 10 2.9 0.89999997615814209 249.999985 27 249.999985 -0.14627099 -2.11274147 -3.50394249 -7.951387E-16 0 -5.46657859E-16 AnteriorPosterior FeetHead 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 230 1 1 240 240 230 0 0 0 -7.951387E-16 1.9878467E-16 5.71505941E-16 FeetHead RightLeft 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 230 1 1 240 240 230 0 0 0 -7.951387E-16 1.9878467E-16 5.71505941E-16 FeetHead RightLeft 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 230 1 1 240 230 240 0.104732752 2.55339146 -0.262799978 -7.951387E-16 1.9878467E-16 5.71505941E-16 AnteriorPosterior FeetHead 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 135 1 1 252 252 135 2.15733528 2.48018074 31.1453133 -7.951387E-16 0 -5.46657859E-16 FeetHead RightLeft 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 10 2.9 0.89999997615814209 252 27 252 -0.14627099 -2.11274147 -3.50394249 -7.951387E-16 0 -5.46657859E-16 AnteriorPosterior FeetHead 12 549.5 0 641.097729 0.34 803.155171 0.569998 972.258638 0.358705 1162.5 0.339988 825 1 0.35 0.35 1085.728969 1 0.89 0.64 1156.196265 0.96 1 0.98 3087 1 0.96 0.96 Parallel 1 230 1 1 240 240 230 -0.09376079 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