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Product 3633-7-R1
N-[(1R)-1-(2-Fluorophenyl)ethyl]cyclopropanamine hydrochloride
Product Number
3633-7-R1
CAS
MDL Number
MFCD32066859
Molecular Formula
C11H15ClFN
Molecular Weight
215.7
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![N-[(1R)-1-(2-Fluorophenyl)ethyl]cyclopropanamine hydrochloride](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZAAAAJYCAYAAABM7LCIAAAACXBIWXMAABgIAAAYCAGI6z6gAAACLnpUWHRtb2xTb3VyY2UAAHichZRtb5swEID/ysmfFxtjwksUUkWtqk1q92FppX2bHHBSJMCVIW//fmdIEwgbCZCzffecfeez5w/HIoe9MlWmy5hw6hBQZaLTrNzG5P3teRKSh8U8QSM0LKuYfNT154yxw+FAkw9VyKMuaaIL0upnxyrr2RwE1WbLXMfh7Pfry6phJllZ1bJMFFJVNquawRedyLpZxX+mYIU0+6xkrTkrzL719sd17OvQY5WSayyPqFsiCpssV7DRppA17F2H4ut8g60qlZG1SmF9wmFBPYx9MX990smuUGWNTeshS2S+qs0uwYFC5yrZoTNs/HiKScEJyHW1qpVROiZopdCDrHWxNEaewLasneQgXZACpAdyCtIHGYAMQUYguYMf6jkacLTgHm5AruwK3k6fCsPI4RGfn81//3nG9LkxwXDwBx71rJjSQIgAAur4gXcVoUDhUzdCcTY5A2NciDqOJXG6TjPh1JsKAROH+qGVX32XRpGVHhVu4FykQ8OpHwCnvotCUO43IhLX3lnXWmIG2SWFi/lal2mnCVkak7XNO5r8UpsKF2YT6xLQJlUGS5i0lu2uLL7PWafXdrqu3IErr+dqAIg+YHd0HPD6gN3/cWDaB2y1jAP+YIY7QDAIOhwHwj5gS/cCLP8FRH2gKfRxwuq7SHsw7jA3hdAepDvMzY63B+8OIwbx30Vutv3rbA+zzDolzr6uGGwOrh/WuZsY3siLv/uSsQiNwg3VAAAyq0lEQVR4Xu3dC7yNVf7Hcfe75JLEhFTSvyhSdHFJpUTTTOWSaGJCJuWuicqoxivDv0iTQiIU3esol8qlSIYoInJL7jnI/W7957f+8zyz93L2PnuvZz/n7Gfvz/v1el797bX2Pvvs/5z13c+65lEAAFjIYz4AAEAsCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQAAAVggQAIAVAgQAYIUAAQBYIUAAAFYIEACAFQIEAGCFAAEAWCFAAABWCBAAgBUCBABghQABAFghQADEZP/+/apFixaqfv36auvWrWYx0hABAiCq06dPq9dff12VL19e5cmTR18lSpRQQ4cOVcePHzerI40QIAAiWrBggbr66qvd4DCviy++WGVkZJhPQ5ogQACcYfPmzeq+++4LC4vf/e53atKkSWrmzJnq0ksvDStr2rSpWrVqlfkySHEECADXkSNH1NNPP62KFy/uhkPRokXVU089pQ4dOuTWO3HihBoxYoQqXbq0W69gwYLq0UcfVXv27Al5RaQyAgSANnXqVFWlSpWwO4tWrVqpn3/+2azqyszMVF27dlUFChRwn1O2bFk1atQodfLkSbM6UgwBAqS5ZcuWqYYNG4YFR+3atdW8efPMqhEtX75cNWnSJOw1atasqWbPnm1WRQohQIA09euvv6pOnTqp/Pnzu43+Oeeco8aMGaNOnTplVo/J+++/r6pVqxYWJHfddZdav369WRUpgAAB0oxMvR02bJgqVaqU28gXKlRI9e7dW/32229m9bgdPXpUDR48WJUsWdJ9/cKFC6v+/furAwcOmNURYAQIkEY++eQTVb169bA7hObNm6s1a9aYVT3btm2b+tOf/qTy5s3r/qyKFSuq8ePH67UlCD4CBEgDP/74o7rtttvCgqNGjRpqxowZZtWEW7Rokbr22mvDfvY111yjFi5caFZFwBAgQArbu3ev6tGjh55i6zTeMvV2+PDhOb6KfOLEiapSpUru+5A7k/bt26stW7aYVREQBAiQgmQK7SuvvKLKlSvnNtgyWN6lSxe1a9cus3qOOXjwoHriiSdUkSJF3Pcla06eeeYZvQYFwUKAAClmzpw5qlatWmFdRo0bN1bff/+9WTXXbNy4UbVs2TLsPVatWlW98847ZlUkMQIESBEbNmxQd999d1ijfMEFF6h3333XrJo05s6dq6644oozwu67774zqyIJESBAwMnU2AEDBuipsk4jLLvlPvvss3pKbbKT7rZXX31Vr0Fx3r90t3Xu3DlXu9uQPQIECCiZCvvGG2/oqbFOwysD0/fff38gz+uQAf+ePXuGDfifffbZ6vnnn8/xAX/EhgABAuibb77RBzuFdv3Uq1dPPx50q1evVs2aNQv73S655BL16aefmlWRywgQIEDkzkLuMMzFeXInkmqL8yQwJDhCg0SCRQIGyYEAAQJAxjJkTEPGNpzGVMY8ZOwjlbcHka4r6cKSrizn95Yurl69eukuL+QuAgRIcjKLSmZThX4Tl9lWMusqXchgugyqmxs/jh492nrjR3hHgABJStZtyJTW0OCQ9R2yzsNva9eu1V1IL774ourTp4964IEH9HXrrbfq9yT/dR7r27evrjd9+nTfd92V6b2NGjUK+0yuvPJKPR0YOY8AAZKMfNt+6KGHwr5ty4pyWVnuxyFNsjp81qxZujvshhtu0DvzhjbQ8V6yylwa+YEDB+qw82OFuSw4lIWHoT9XFibKAkXkHAIESBJyTKzsUWUeEyt7WSW6v//w4cNqypQp6ve//322gSHjLtJYyyWbIsodiPzXeSx0XCarS47EbdOmjcrIyEjodFwJJtkCJfT4XQmvJ598Uoci/EeAAElAdsWV3XFDG17ZPVd20U2kFStWqI4dO4Y1us4lM7vq1KmjA0vGFr766iu1Y8cO8yWytH37dn2CoSwIlHPRza1UnEvGLWStx+bNm82XsCabMcqmjKEz02TTRtm8Ef4iQIBcJOdwyHkcoY2snNch53YkkjTuLVq0OKNBL1OmjD6VUO4O9u3bZz7Nk927d+sJANK4m4Eldz1//vOfE3oOiWwPL9vEh/4cuVOS7eThDwIEyAVy8p+cABjafSQnBMpJgYns5pE7mFtuuSWsUS1QoIAeL/j444/VsWPHzKf44tChQ2rSpEnq5ptvDnsvMs7zl7/8Re3Zs8d8ihVZCyMHVp133nnuz5A7EznYSg64QmIRIEAOkimncua4ue+T3AXIGeWJIgFlbgsiYxHdunXL9em/S5Ys0eek58uXz31v8nmMGzcuYYshZW2MHKEbuj+YHLErR+3mVGimAwIEyCHSjVS7du2wb+ANGzZUy5YtM6t68sUXX4Qd3CR3HBIcybYx4apVq864O5J/xzruEguZVixhFfozqlWrpt5//32zKiwQIIDPfv75Z9WqVauwRqxKlSpq6tSpZlVPZBbXX//617Bv9jfeeKMeOE9mMk5SuXJl9z1L99Pnn39uVvNk9uzZqmbNmmH/P2jSpIlavny5WRVxIEAAn0h3zO233x7WjSSDyU8//XTC10bs3LkzbHNFmVr72muvmdWSlnQ5yTiF8/6lW++5554zq3kia2hefvllVbZs2bCfI5tQJnoCQbogQACfyGBu6Dfe++67L6HTVx2yuaB0yzg/56qrrkro7KacJJ9Z6LqS7t27J2xcxCED9jLVODTYZeEm4keAAD6RfnangZKBcz/Mnz8/7Bu1TI1N5Cyu3LBy5cqwLq17773Xl99JPjvnZ8iCRMSPAAF8IntDOQ2UH+d0yLoHZ32FTFVNpUZQFgdedtllYSGS6DsRmfXmvP4///lPsxgxIEAAn/gZILKpoLPlifTjT5gwwawSeNLVFDquI91ZiUSAeEeAAD7xK0DWrVunzj33XP26MuNKxg1SlYRI6J3IkCFDzCrWCBDvCBDAJ34EiKzovvzyy93XlW3UU51MPHDGRCQwZZ1LIhAg3hEggE/8CJB27dq5r/n444+bxSlLBtad8R5ZJ5KIxYYEiHcECOCTRAeIrGFwXk/2lEq3k/hCp0XLinWvg+oEiHcECOCTRAaIHJTkfAM///zzE7pvVpCELjb0ulCSAPGOAAF8ksgAadasmX4dma6bzse3yop1ZzxENmD0sosvAeIdAQL4JFEBIntmOa/z4IMPmsVpR/bOcj4P2QreFgHiHQEC+CQRAXL06FHdZSWvUb58eX1IE5Rq2rSp/kxkDYztti0EiHcECOCTRARI6MC51z7/VCJbwTu7Dsv2LTYIEO8IEMAnXgNEDj5y+vsvvPBCvV07/uvuu+/Wn42c6mizSSUB4h0BAvjEa4CMHj2au48o5GRD5/OR0xfjRYB4R4AAPvEaILItuzxXDp/yYzfaVOCcsS4zsuL9jAgQ7wgQwCdeAkROynOeO2jQILMY/zF58mT3c8rIyDCLoyJAvCNAAJ94CZDevXvr58lAsSwiRNYOHjzoHkDVpk0bszgqAsQ7AgTwiW2AyBYdFStW1M+TM80RnbM/WLFixeI6KpgA8Y4AAXxiGyArVqxwnzdq1CizGIb33nvP/bzmzJljFkdEgHhHgAA+sQ2QF154wX3eTz/9ZBbDkJmZ6a4JGThwoFkcEQHiHQEC+MQ2QFq0aKGfI2tAEJtatWrpz6xRo0ZmUUQEiHcECOAT2wBxjqrt0KGDWYQIHnnkEf2ZFS1aNOZt7gkQ7wgQwCc2AbJ9+3b3OSNGjDCLEcGYMWPcz23Dhg1mcZYIEO8IEMAnNgEig8DOc2bOnGkWIwLZ4j7ez40A8Y4AAXxiEyAy68p5zqZNm8xiRLBt2zb3cxs5cqRZnCUCxDsCBPCJTYD069dP15e+fK9HtqYb58RGWYQZCwLEOwIE8IlNgHTp0kXXP++888wiZKNSpUr6s+vUqZNZlCUCxDsCBPCJTYC0bdtW169evbpZhGxccskl+rO79957zaIsESDeESCAT2wC5I477tD1ZSdexKdu3br6s5N1NLEgQLwjQACf2ATITTfdpOs3aNDALEI25DOTz04+w1gQIN4RIIBPbAKEOxB73IHkPAIE8IlNgDAGYo8xkJxHgAA+sQkQZmHZYxZWziNAAJ/YBAjrQOyxDiTnESCAT2wCJHQl+i+//GIWI4LQPcRefPFFszhLBIh3BAjgE5sAmT17tvucWbNmmcWIYN68ee7nNmPGDLM4SwSIdwQI4BObALHZ0wlKjR071v3c1q9fbxZniQDxjgABfGITIKJUqVL6OQ8++KBZhAh69OihP7PChQurkydPmsVZIkC8I0AAn9gGSLNmzfRzLrzwQrMIEdSpU0d/ZjfccINZFBEB4h0BAvjENkCGDh3qPm/jxo1mMQx79+5V+fPn15/XgAEDzOKICBDvCBDAJ7YB8u2337rPe+2118xiGDIyMtzPK56JBwSIdwQI4BPbAJEzvcuVK6efF+u2HOmsc+fO+rOS8Y+DBw+axRERIN4RIIBPbANEdO3aVT+vQIECaseOHWYx/uPYsWOqTJky+rO68847zeKoCBDvCBDAJ14CZOHChe5zn3/+ebMY//Hxxx+7n9OUKVPM4qgIEO8IEMAnXgJEOJsD1qxZ0yzCf7Rs2VJ/RiVLllSHDh0yi6MiQLwjQACfeA2Q5557zn3+tGnTzOK0t2HDBt3FJ59Phw4dzOJsESDeESCAT7wGyG+//abOPvts/fz69eubxWmvW7du+rPJmzevWrFihVmcLQLEOwIE8InXABFPPvmk+xqfffaZWZy2du3apYoVK6Y/l+bNm5vFMSFAvCNAAJ8kIkB2796tSpQooV/jyiuvjHmbjlTn3H3IJRsp2iBAvCNAAJ8kIkDEM888477O8OHDzeK0s3z5cnfs45ZbbjGLY0aAeEeAAD5JVIAcPXpUH3Err3PWWWeprVu3mlXSyo033qg/i4IFC6pVq1aZxTEjQLwjQACfJCpAhIx/OK91++23p+1phbK1i/M59OzZ0yyOCwHiHQEC+CSRASLatWvnvt6QIUPM4pS3Zs0adzxIzj+XWWpeECDeESCATxIdIPv373e7smQMYP78+WaVlCVbllx11VX6d8+XL5/64osvzCpxI0C8I0AAnyQ6QMSyZctUkSJF9Gued955ejFdOpDDtZzP8q9//atZbIUA8Y4AAXziR4CI0aNHu6978cUX64YwlYXOQpMFlcePHzerWCFAvCNAAJ/4FSDi8ccfd19bunakeysVTZgwQa80l9+zWrVqaufOnWYVawSIdwQI4BM/A0T8+c9/DguRRDauyWD8+PHueo+yZcuq1atXm1U8IUC8I0AAn/gdILIq/a677nJ/hnRnpcqYyIgRI9w7D5l55ceEgdAAGTlypFmMGBAggE/kW63TQF1zzTVq5cqVZhXPJERC70RkYN2PxjanyGmMod1zpUuX1mejJNovv/yi/vjHP7o/Rw6lYq+x+BEggE++++47PeXUaaSkO0b2cJL9rRIttNGVnyPrRIK22FDuCG6++Wb39zj33HPV999/b1bz5PDhw+pvf/ubuxGjecmphmvXrjWfhggIEMBH0ig+/PDDbl++XNKf/9JLL6kTJ06Y1T2R2VnOFF+5ZMV6ULY9kQ0Rf/e737nv/fLLL094Q/7WW2+pypUrhwVGq1at1GOPPaa3iHEeK1SokH4sVScmJBIBAuSAH374Qd10001hjZc0kp9//rlZ1RNZJyJjIc7PkIZRNmBM1l189+zZo7vgnPEOuWTF/cGDB82q1r799lvVoEGDsM++Tp066quvvnLryLnzHTt2DLtjrFChgho3blzg7uRyEgEC5KAPP/xQXXjhhWGN2R/+8Ae1bt06s6o1+eYcuu2JXLIVfDL18cvdlzTO5cuXd99j8eLF1csvv2xWtSaz0iScQkNBusVkPy0Za8nKkiVL1PXXXx/22dWtWzfQ40p+IkCAHCbbcshxtXKOt9NIFS5cWK+wTmS3iQSGs/WJc8lCvNw8HlcWAUoDboZos2bN1MaNG83qVuTz/cc//qFKlSrlvr50S/Xt21ft27fPrJ6lyZMnq/PPPz/sPbZt21YPvuO/CBAgl2zfvl2f5W12m7z++usJ6zaRxvTpp592NyF0rlq1aqnnn39ed93khJ9//lkNGjTojDEIGfeYOnWqWd1aRkZGWBeeXHfccYf66aefzKrZOnTokBo4cKAqWrSo+1oy+C6D8DIYDwIEyHWLFy9W1113XVijd/XVV6sFCxaYVa3JzC85Htc5Y925ZHC/RYsW+q4gUXcADmm0R40apc/vCB3jkEuCRLqrJOASQc4Fadq0adjPuPTSS9WsWbPMqnHbtGmTatOmzRnvXwbl0x0BAiSJSZMmndFtct9996nNmzebVa1JF45M8TW7tpxLtgvp1KmTevHFF9WMGTNi/tnSyMrCSVkAKHdV5p2Gc8mKeZktlqjgkEH4Rx99VB8u5fwMWTsi7z/Rs9xk0F0G30N/Hxmcl0H6dEWAAElEuk2eeuqpsG4TGVyW7p8jR46Y1T2RBXpdu3ZV5cqVO6OhD72kca5ataq+6tWrpxo3bqz/6zwW2nhndVWsWFH17t1brVixwnwL1mRWmdzByJRo5+fI3ZT8PpmZmWb1hJHB97Fjx4YN/ksXpAzWp9pWMrEgQIAkJGMGrVu3DmuIq1SpktDxglDyLXro0KF6MDt0TYTNJd1k0i32wgsvJDQ0HHIWSM2aNcN+ZpMmTXz5WZHInZwMysvgvPMeZNBePsNE7RYcBAQIkMS+/PJLVbt27bDGsmHDhmrp0qVm1YSSAX5pqGU7lgEDBqgHHnhAXxIwcgci/3Uek3K5G5gzZ46vg/Lr168P235ELulye//9982qOUbGeSQsQ9+TDOLLYH46IECAJCfdJmPGjAnrNsmfP78+ZCnVzwIRBw4c0Fu1yFRn5/eXKdCDBw9O2FiKVzNnztSD9qFB8qfWTdXmjavMqimFAAECQs4Al7EEs9tk2LBhKdltIlOZZUt32SDS+X1lNpfc9Wzbts2snutk0F4mEcggfqlieVSDGnnUI7cXVPPfelQdPbTHrJ4SCBAgYNasWaOaN28e9m1XZlXl5gLBRPv666/1Dsahv+O1116r/vWvf5lVk44M4g96vKu6t0EB9WybPOrVznnUhJ5l1cq5L6vTp5JzSxlbBAgQUDLNtkaNGmGN7K233qp+/PFHs2pgbNmyRW/DErpuRBYbTpw40aya9LZtXK4ynm+iA8S53hlUU21dPdusGlgECBBg0m0imyVKt4nT4Mq02u7du6u9e/ea1ZOWTFGWs89lyrLze8jOwrL4MZEbK+aGjUvfV2/1rxYWJLNG3aX27VpvVg0cAgRIAdJt8tBDD+nBdacBlvUdr7zyStLuxOt4++239XqS0Dupli1bJnxlfG46deKYWvbpYDXu0ZJuiIz9S2H1rw/6q+NHD5jVA4MAAVKIHMAkW4eENsay75VMsU02svV8o0aNwt6r7Bo8d+5cs2rKOPTbNjXn9T+pV7vkdYNkYt/z1Jqvx8usAbN60iNAgBT03nvvqQsuuCCscb777ruT4sz0Xbt26e1SQu+WzjnnHL3FSaRt1lPNzo2L1IfPXRvWrfXB4GvUzvWJP77XTwQIkKKOHj2q/v73v4ftxCtrKWThn6ytyGky1Vh2AA7d0FHGa3r16qWnKKejn76ZqCb1q/TfIPn3ncnsce3Vwb1bzKpJiQABUpwca3v//feHzWyS/akmTJiQsG3js/Ppp5+qSy65JOyOSI7clSnJ6e7E0YNq8UdPqrEPF3GD5LVHiqtvP3lGnTweff+z0DuYaJdf/HtlAEnlm2++0QdKhTbisimiPO6X1atX621PQn+mBIns3Itw+zM3qs9ebRnW8L/5eFW1/tt3zKouMygiXX7x75UBJKU33nhDVapUyW3Q5c5E7lDkTiVRZApxz549w3bqla4r2WAxFVfNJ9K2NXPVu89cGRYAHw9rpDI3f2dW9T0gspN7PxlArpG1FU888YRea+E08DJW8uyzz+qxE1syZfjVV18N2yJeBss7d+6sB88Rm9OnT6kfvxytJvQ+xw2J0Q/lV5uWh+82QIAAyDWy1uKee+4J62KS2VvvvvuuWTVbMv32iiuuCHst2bn3u+/O/OaM2Bw7tFctfLuXGtO1oA6KFV+MCCsnQADkOlknklXjL+tKshMphN55J3LfPeKz79d1av2St8/YS4sAAZAUpPtJVq6b3U9dunTJsvspUjeYbEnipRsMsSNAACQVGQDv0aNH1AHwrAbi27dvrzdDRM4hQAAkJZmCe9ttt4V1TUlomPtWyVRgOV8dOc8JkGiXn/x9dQCB98knn+jzRkJDQ66cXoyIM5lhkdXlJ39fHUBKkK4r6dZywkPuTHJjOxSEy4mQiCb3fjKAQJHpuE6AfPDBB2YxcgEBAiAQCJDkQ4AACAQCJPkQIAACgQBJPgQIgEAgQJIPAQIgEAiQ5EOAAAgEAiT5ECAAAoEAgYkAARATAgQmAgRATAgQmAgQADEhQGAiQADEhACBiQABEBMCBCYCBEBMCBCYCBAAMSFAYCJAAMSEAIGJAAEQEwIEJgIEQEwIEJgIEAAxIUBgIkAAxIQAgYkAARATAgQmAgRATAgQmAgQADEhQGDyLUDyvJpHX7GIte4Pe35QfRb2UXXeq6PKTSinCo4pqM6ZcI5qktFEvbD8BbX/+H7zKVqsrw8gMgIEJt9a1Xga7ezqHjt1TD301UMq3+h8bt2srtLjS6s3175pPj3b1weQPQIEJt9a1Xga7Wh1T5w6oW6adpMuL/5acX0HsmDHArX76G51/NRxtePwDjVj8wz18PyHdXlWrxPt9QHEhgCBybdWNZ5GO1rdft/002UXvXWRWrtvrVkcZteRXar1563Nh6O+PoDYECAw+daqxtNoR6q79dBWVWhMIVV4bGE9/mEr0usDiB0BApNvrWo8jXakus8ufVY/3mFuB7MoLpFeH0DsCBCYfGtV42m0I9V1xj4yNmWYRXGJ9PoAYkeAwORbqxpPox2pbqVJlfTjWw5uMYviEun1AcSOAIHJt1bVabTjuUxFxhbRjx85ecQsikuk1wcQOwIEJt9aVTMcYrlMBAiQPAgQmHxrVeNptCPVpQsLSB4ECEy+tarxNNqR6jKIDiQPAgQm31rVeBrtSHWZxgskDwIEJt9a1Xga7Uh1petKNkxkISGQ+wgQmHxrVeNptKPV7b2wty6TrUzW7VtnFofJPJKp2nzexnw46usDiA0BApNvrWo8jXa0urJhYuOMxrq8xLgSqu83fdXXO75We4/t1WU7D+9UMzfPVN3md2MzRcBHBAhMvrWq8TTa2dU9evKo6jSvU7bbuZedUFa9te4t8+nZvj6A7BEgMPnWqsbTaMdad8XuFarXwl6q9nu1dViEHig1fMVwdeD4AfMpWqyvDyAyAgQmWlUAMSFAYCJAAMSEAIGJAAEQEwIEJgIEQEwIEJgIEAAxIUBgIkAAxIQAgYkAARATAgQmAgRATAgQmAgQADEhQGAiQADEhACBiQABEBMCBCYCBEBMCBCYCBAAMSFAYCJAAMSEAIGJAAEQEwIEJgIEQEwIEJgIEAAxIUBgIkAAZOvLL79U8+bNcwPkD3/4g9q3b59ZDWmGAAEQkdx1VK9eXYdG//793QCRq3z58mrs2LHq1KlT5tOQJggQABEdP37cDZDSpUurSZMmqTp16oQFifxb7lCQfggQAGrz5s3q0KFD5sPatGnTdFDUqFFDbdiwQT82ZcoUVbly5bAgadOmjdq0aZPxbKQyAgRIY9u3b1fNmzdX+fPnV0888YRZ7HruuefU/v37wx47fPiw+tvf/qaKFSvmhkjRokXVwIEDI4YRUgsBAqSx06dPq2uuucZt/Ddu3GhWydYvv/yi2rZtG3Y3cv7556vJkyebVZFiCBAgDRw9elQdOHDAfFj7+uuvVd68eXXD37JlS7M4ZvPnz1d169YNC5Lrr79eLVmyxKyKFEGAAClMupl69OihypYtqx566CGz2NWuXTu30Z87d65ZHDO5oxk3bpyqUKGC+3r58uVTHTt2VDt27DCrI+AIECDF3Xbbbbohl3GO77//3izWtmzZoooXL67r9e3b1yyOm4yXPPbYY6pQoUJukJx11llqyJAh6tixY2Z1BBQBAqSISA3zjz/+qAoWLKgb8caNG5vFrsGDB+srkdatW6fuvPPOsG6tiy66SH300UdmVQQQAQIEmHQZvfzyy6p27drqnnvuMYtd0o3lNODvvvuuWey7zz77TF122WVhQXLzzTerlStXmlURIAQIEHCxjF/s3btXnXPOObrOBRdcoI4cOWJW8d2JEyfUyJEjVZkyZdz3W6BAAdWtWze1e/ceszoCgAABAk7GL0qUKKEb5CuuuCLi1iKjRo1yG+6///3vZnGO2b17t3r44Yd1eDjvp3Llumr8+Onq5Mms3zuSEwECJLnZs2erVq1aqaZNm5pFrmeffdZtjF955RWzWDt58qQOGKlTqlSpXF/s98MPP6ibbrpJFSx49r/vjhqpiy9+VLVs+bZatGiLWRVJigABklws4xfSJVW1alVdR7qqpMsqK3PmzFHlypVTn3/+uVmUa6ZN+0I1aNBT1ao1RF111av66tVrptq8md1+kx0BAiS5WMcv3nnnHTdoevbsaRa7MjMzzYdy3fHjJ9X48ctUw4avuyFy7bVj1ciRi/59p3TcrI4kQYAAuUy2DxkwYIBq1qyZ7mbKinRLOeEg3VWRyDRdqSPTdlevXm0WJ73MzENq0KC56uqrR7tB0rTpRPXxx2vU6dNmbeQ2AgTIZTKgHc/4hQyYb9261ayiyfkdsmBQ6kkgBdXKlb+qDh0+dENErvbt31fff89q9mRCgAC5TLqkpGsqlvELJ2jat29vFru6dOni1vvkk0/M4kCZPn2tuv32yWFB8sQTX6idOw+aVZELCBAgCcjguNPoy6B5JLJYUOrI5ocLFy40i7Vff/1VnX322erqq6/WO+UG3ZEjJ/59Z7ZYXXfda26I3HDDa2r06G/VsWNZd/khZxAgQJIIHb+Q7UeyIuMlRYoU0fXq1aunV6JnRc4vlx14U8m2bQfU449/HnY30qLFZDVz5jqzKnIIAYKU53yzj0U8dRNNNjqMZfxCBtyd9zlhwgSzOOUtXbpdtW37XliQdOr0sVq9epdZFT7Lnb8UIAfFEwrx1I1EFsj16dNHnxUuay7kjkLGNpo0aaJeeOGFM072CyVbrjvvIdL4xcGDB1WlSpV0nYoVK0Y85yOVnTp1Wn3wwY/qllvecENEZm4988w8tWfPmdOcnTp1676q1qyJPo3ZqZuVaGWmeOoGlbe/FCAA4gmFeOqaZDdcCQA5/8J5nayu0qVLqzfffNN8urZr1y49fiH1LrnkEnX8eNZrICZOnOi+Xv/+/c3itHHgwDE1fPhCVb/+GLfBbtTodTVr1vqweqF3Kz16TA8rM0Vr+KOVmeKpG1R2fylAgMQTCvHUDSUbBcq2HPJcOVdD7kAWLFig932SEJDDlGbMmKH3gHLO3YhE7lKc9/G///u/ZrEmYx/169fXdR555BGzOO1s2vSb6t59uttoy5TfUM7jDRqM0/+NNh04WsMfrcwUT92givy/YiBFxBMK8dQN1a9fP/08Oeti7dq1ZnEYucto3bq1+bBLAqdGjRr69WTPKplVlZVFixap0aNHmw+ntYULN6u+fWf9O7zDZ585jfnLLy/W/+3SJSOsPFS0hj9amSmeukEV/18KEDDxhEI8dR2yqE9O3itcuLAe/0iE6dOnu++lc+fOZjHi5DTm0uV1443j9f8dadPGaA1/tDJTPHWDKr6/FCCA4gmFeOo6nJ1wO3ToYBZ50rx5c/26MjNr2bJlZjHiENqYy55b8n/ff/8HRq3/F63hj1ZmiqduUMX3lwIEUDyhEE9dhzP2kZERuVvEhuxl5Zwp3qhRI7MYcQhtzGVh4q23TtT/njfvZ6Nm9IY/WpkpnrpBFd9fChBATijEc8XDmVIrBzslWq9evfRry+LB7MZWEJnZmE+d+oP+d+vW75yxSaNZN1S0MlM8dYMqvr8UIIDMcIjlioezMjzSNute/Pbbb3o9yeLFi80ixMFszE+cOKXuuONN/diMGeHBbNYN5ZTFc6Wy+P5SgACKJxTiqevwM0BEpO1KELusGvOMjDX6sT/+cUrYUbpZ1XWY4RDLlcri+0sBAiieUIinrsPPLiwkRlaNuaxmlyN05XFZ1e7Iqq4jWpkpnrpBFd9fChBA8YSCWXfFihXq8ccfV3Xr1lVlypRRJUuW1Gs0HnzwQb13lfBrEB2JE6kx/+KLDfpx2TLe2dk3Ul0RrcwUT92giu2vCggwMxSiMes6/87qkum1b731lm/TeJE40Rrzdu3+f2PGN99cof8drW60MlM8dYMqtr8qIMDMUIjGrCtnarz00kv6pD/ZxHDfvn16QLtVq1a6XpUqVXTXlWyYmMiFhEisaI35119v1mWyMePhwyei1o1WZoqnblDF9lcFBJgZCtHEWle2I5F6svGh6N27t/63bGWybl308ykyMzNVmzZtzIfho+wac9kOXspfe21p1LrRykzx1A2q7P9SgICLNRREdnXlLkTGPtq1a6fryeaIQvavcg6EkjPL+/bt++9vtl/r42mlbOfOnWrmzJmqW7du2W6miMTLrjH/7rvturxx49ej1o1WZoqnblDxv2KkvOxCIVSkus7jzlWtWjU1ZMgQvQuvQ04A7NSpU7bbuZctW1aPnSDnxNKYP/rof3fzjVQ3WpkpnrpBdeZfCoAzmCEgdxlydrmcAWKSmVuygrx27do6LEIPlBo+fHhaHgCV22JpzOWgKTlwKlrdaGWmeOoGFQECxEHO95CuKAkHCRIJCiBdESCAhY0bN+oAqVChglkEpA0CBLCwZs0aHSAyIA6kKwIEiOK6665Tb7/9tlq/fr0e75DTAWXF+eWXX64D5NZbbzWfAqQNAgSIwhw8N2dTrVy50nwKkDYIECCKJUuW6CNlZf8r2XVXuqxq1qyp+vTpo7Zt22ZWR8DI4VJ79vizi3I6IEAApCXZjVe2cq9Xb4xasWKnWYwYECAA0tLevUfctRpvv01XpA0CBEBakq4rAsQbAgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWiJAvCNAAKQlAsQ7AgRAWtqz55CqVWuovqZMWWYWIwYECIC0lJm5T1WqdJe+xo+fbhYjBgQIgLS0a1emKlKkgr5eeeV1sxgxIEAApKVff/1V5cmTR1///Oc/zWLEgAABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpiQDxjgABkJYIEO8IEABpaceOHW6AdO/e3SxGDAgQAGlp1KhRboBUrlzZLEYMCBAAaWf//v2qQoUKboDINW3aNLMaskGAAEg7/fr1c4OjePHi+r/Vq1dXx44dM6siCgIEQFpZu3atKly4sA6N66+/Xg0fPtwNk2HDhpnVEQUBAiCt3HnnnTos8uXLp5YsWaJOnDihLr30Uv1YqVKl1M6dO82nIAICBEDa+Oyzz9y7jY4dO7qPz5gxw328U6dOIc9ANAQIgLQgdxqXXXaZDomzzjpLbd++Pay8RYsW7p3J0qVLw8qQNQIEQFoYOXKke5cxZMgQs1itWbNGFSpUSJc3bNjQLEYWCBAAKW/37t2qTJkyOhwuuuiiiLOtevfu7YbM1KlTzWIYCBAAKa9bt25uMHz00UdmsWvfvn2qfPnyul6VKlXU4cOHzSoIQYAASGk//PCDKlCggA6FW265xSw+w5gxY9ywGTRokFmMEAQIgJR288036zCQEJEwyc6pU6dU7dq19XNkkeHmzZvNKvgPAgRAyvrwww/duwnpxorVl19+qfLmzauf17ZtW7MY/0GAAEhJMlB+4YUX6hAoW7asHkiPR6tWrfRzJUgWLFhgFkMRIABSlEzVde4+XnrpJbM4W5s2bVJFixbVz69bt646ffq0WSXtESAAUo4sEixZsqRu/C+//HK9iNDGU0895YbQuHHjzOK0R4AASDkdOnRwG37ZvsTWoUOH1Pnnn69fR7Z/l23g8V8ECICUsnjxYr0diTT6snGiV5MnT3bD6LHHHjOL0xoBAiBlyDjFddddpxt72bJ93bp1ZpW4+fGaqYIAAZAy3nzzTV/uFhJ9V5MqCBAAKcHv8YpEjaukEgIEQErwe8ZUomZ2pRICBEDg5dSaDa9rS1INAQIg8HJq1bjX1e2phgABEGg5vW+V7f5aqYgAARBYubVzbrw7/KYqAgRAYOXW2R3xnjGSqggQAIGU26cHxnrKYSojQAAEUm6fXx7rOeupjAABEDg//fSTKlSokG68GzZsaBbnmJEjR7ohJlN80w0BAiBwWrRooRtt2V5k6dKlZnGOkcWEl112mX4vZ511ltqxY4dZJaURIAACZcaMGe63/gcffNAsznGyrYnzfjp27GgWpzQCBEBgyDf+Sy+9VDfWpUqVUjt37jSr5ArZYNG5I1qyZIlZnLIIEACBMXz4cPfb/rBhw8ziXLN27Vq91bu8r+uvv94sTlkECIBA2LVrlypdurRupKtXr550s5769evnhptsK58OCBAAgdC1a1e3gZ42bZpZnOtk+3jZRl7en2wrL9vLpzoCBEDSW758ucqfP79unG+77TazOGnINvJOyA0cONAsTjkECICkd+ONN+pGuWDBgmrVqlVmcdKQvblkO3l5r8WKFdPbzKcyAgRAUnvvvffcb/Xdu3c3i5PO/Pnz3d2BW7dubRanFAIEQNI6evSoqlatmm6My5Urp/bs2WNWSUr33nuvfs8SJLLdfKoiQAAkrcGDB7t3H6NGjTKLk9Yvv/yiu7DkfdepU0d3baUiAgRAUtq6dasqUaKEboRr1aqlTp48aVZJarK9vBN+Y8eONYtTAgECICndf//9bgM8e/Zsszjpyfbyss28vP9zzz1Xbz+faggQAEln0aJFelsQaXzvuususzgwpkyZ4oZgnz59zOLAI0AAJJXTp0+r+vXr60a3SJEiasOGDWaVQGnQoIH+XWT7edmGPpUQIACSysSJE91v7f379zeLA0e2m3fupmQb+lRCgABIGgcPHlSVKlXSjW3FihXVgQMHzCqBJNvOO6E4c+ZMsziwCBAASWPAgAFuQzthwgSzOLBk23nZfl5+r//5n//R29KnAgIEQFLYuHGjHvOQRrZevXp6LCSVDB061A3HESNGmMWBRIAASAr33HOPblxl9fbChQvN4sCT7edlG3r5HWVb+szMTLNK4BAgAHLdnDlz3G/n7du3N4tTRkZGhvt7yvb0QUeAAMhVssK8TJkyulGV2UpylkbVqlVT9ipatKh7pzV9+nTz4wgUAgRArlq8eLH7rTzdLum2CzICBECu+/3vf69q1qypty954IEHUv5q1KiRql27duAXFhIgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAKwQIAMAKAQIAsEKAAACsECAAACsECADACgECALBCgAAArBAgAAArBAgAwAoBAgCwQoAAAKwQIAAAK/8H/ILonw9pxB4AAAAASUVORK5CYII=)