data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAF8FJREFUeF7tnQl0VFW2hv/KWEkIIZBAEiCBJBAShpBggiFhBkFAGgUEAVEQQRGRhcvn69Z+9tN+q1tXdzu12iAqDhAQGwWbVpRGhibMU8IQMhCGzCHzPFTVW/8p700qAwkkbaVSZ6/FKlJ17xn2+e4+Z+8zXI3BYDBAitSAmTSgkQCaSfMyW6EBCaAEwawaaBbAs2fPws/PD7a2tr9o4SorK1FcXIygoKAW801LSwOvu3nz5i9aNmbWv39/ODk5YeDAgb943l01wyYAHjp0SMBnLuGQNDMzE2PGjGlSBMJXVVUFZ2dn5OTkoE+fPs0Ws7a2FnZ2dkYTr9F0aFUqKiqg1WolhB2kVRMAz5w5g549e4qkT506hWPHjiEhIQFz586Fm5sbHB0d8c477+DNN9/EZ599hsjISHFNSUkJAgMDkZubi+eee67dRSsqKhLpdevWzSStffv2ie8pP/zwAwha9+7dkZSUhH79+qGurg4FBQXCQvIh4u8ss4uLi/ief3t7e4v7eR/hDA4OvuPypqSkYMqUKXd8n7yhqQZMALx165aAiXL8+HFhZbKzs6HX6+Hg4CCsCi0UG87f3x+pqamiUflbREQELl++jEcffRTl5eXt1jXLQsAbyp49e1RgfvzxR1y/fl2UjZbQxsYGBIOgzZ8/XwBqb2+P+Ph4jB07VpSZ1yh1e+CBB5CcnIw1a9bccVlZz5kzZ97xffKGVgAsLCwUDUi5du0aTpw4gSFDhohuj/9fsmQJvvrqK6xatQpbtmwRv9HqsEvkmCwvLw9PPvmksEDtFYIfHR1tksy3336LkJAQ8R3HYtXV1XB1dUVNTY34jmW8ceMG5s2bJ8rAaziOZRkpSndMaCl8oO7mYbl06RIIsJT2a8DEAhK+/Px80VAc5xCsX0pysjJh76hVLSytb2MAd+/erQJoZ6PBmbiD0Ot0//Ei2tjaIjRqvCgbhQDOnj37P56vNWRgAiDh4z9KyqkD8Nj3ClwdNbjoNgZ+AYM63CvOykiHa14CPGuz4DVrPfIG1Tcqx5MxMTEmbfDNN9+oACZ+9jKiq44iQxsAfcRi5Gj732F70TkhUM07KbaGOvRIj4Nb6l541Oag+oE/osQ7QgVwzpw5d5ifvLw5DTQZAyoAnt31IWbmf4lT4S/B/97pJveWFtxC/J5tbdKoR0AIBkdNBLt3dn3sEt3d3UFHg10grW6fvS9iwPh5SPOtH1cRQI7dGsrXX3+tAnjlvScR2MsBmPc2nF1cxGV5Ccdhl5nYAlLNF9clOBK1Hn5imEGh5acow4iysjIM+f5p6EIfRGnYUhXABx98sE31lxfdXgNNAOQ4jnJu9yYMqLsJr0WvN0nh8oZXEHDpH23Wbe9PU8WAv1evXsLC0mk5ePAg2Ihbt25FTIgvIp2ycbX/DLWboxPSGMCdO3eqTkjyB6ugvW893Pv0hYeHhyjL4SfG4F63OuAOuuVej7yIq4GTVO+fDwQ9aurhwoULIiQ00XAeXv36o2TkoyIfOiEPPfRQm+svL2xZAyYAUukKgOe//QjjfB1RFfmEuJshGoY7Fi5ciKS/vojI0ZGAwYD87X+C+6yV0JUWoDYvHdrAMFReOgqXUVOQH/uG6OY8NqcID1UBkJ42x5m0hImJiSIkcp9jElL61ltaAjhu3DiTktMBUpyQlL89Bc3UF0TQmgDSwh5ZMQYzV65HfuzrcA4dD4NeB43G6Pk69B+M6rQL0FeVi99q0pNRfnIvCGBqwERRNgofEHr49J4JI8NRz4XZQa/To3jkEtUC0tGR0n4NmADIbq8hgBMHuqAs3NjtULZv344FCxYg5f1fY3RUFMrPHYDz8BgYaqtRm3MDDv0GieuqrybAro+v+Ky8cEQFkJaPHiu7XwaVFWFsbrpTCpJ9pqnfEcDx48eb1HDHjh0qgKkbnoZh8vPCYjIMQwiProzB7OdfQ8HXf0XvVW+g+mo8NDa2MOiMXrBD30DoyoqgK76F2pzrKNm/TQCY4j8BGRkZCAsLE7FMAnjx4kWhCwK4LtweOp0OxaH1ADLUI6X9GmgCIL1PSvw/PgYBLA0zdjscuzGoy7FR6ge/QVDxFXSfMB8FX70F7ZAIaP1HoC4/C7C1Q+XFI3CbsgQFf39b3Nvrk2QRM1QsIK1VQwC9vLwww+UqrnhNVWtE69MYwC+//FLtgtM+fAb6SesRHh4uwi28/sTqCRjtUm1MgzMg9FqVT+U7WkR9veesAKh044TOx8dHPCSEkGAu7leEOl0dikYsFkmzC3744Yfbr32ZguliBMKnAJiw5xNMGOCsAthQV3WJx+Fdmd1m9ZWNWaiO/WgBmQfjjIrQgs1yvYbEPvWzCwRqwoQJJnls27ZNtYDXNq1B3YR1JjMZzpmX0S03uc3lolNUHjAaRdqeJk5IVlaW6vHT8oUW/VtYwMIRi0TaDMNwKCKl/RowsYAM/vIf5cI/NwsAS34e9zTMquL6ZVz54i9q13a7YviGjobHr54Sl9DrZUPS+jW0gARwttsNXPKcpCZFKzlx4kSTpGNjY1Xgbny8FjXj1poAmLDhd6g7/X2btKKxtUPUSxuQ18NPDVDTknK2hA+H8oAMGDAAI4uPQKfXoWDYI6oFfOQR4/+ltE8DTQDk098QwOJQY7dz8uRJ0QWPGDEC6Z+8iiHV6XDw9kfZ8X82KYHTsGgx9lPE9s2TYtaC93Pqjg5JQwvYu3dvzHFPx0WPeuDYBTYGkLMvihNy85PnUBWzRgTLeT8/zzw7CTNWrEPNtYsoO/6dSbnsvfxQm31dfOc8Yhwq4g+h20PrkDH0ftUDpnPE6bvWAKQFXLzYqBcp7dOACYCErzGART93O3QgPv/8c+GEZHzyKu4JHQZbV3eU/LRdNKiuJB/68mI4DhgKjYMWhtoaFHz1piid5s/H1YUB7IIZkuE8riKenp54qFcmLvSq73IJ4KRJ9RaR137xxRcqgOmb16FizGoBHxctMH53bu0UzFz1vEi2KvksesxYLhwll7CJqEo6AxsXN+GU0GOnp0wA00Omi/FeQECA+FQAVMrHRQ1hJXEihpk/zNjtEkBOS0ppvwZMAGTMi/+Ekr//DOP9nFA43NjVbNiwQcTvli1bhqxPf48R7nZwf3CNsHQuYZNQemQXbJxd4TQ0SniYdXkZyN/GMAyAPx0TMTVav+HDhwsAG1vAuR5ZiHevD7twXeDkyZNNasgVOIoFzPxsPcrufUp4rPSi2WXHr7sPc/+8FRXnD0Jj7wh7rwEi9GLjZFxVo68sQ3VaApxColCw4y8CwJvB08Q6PwodjuYADC89KgC8NXSBCuDSpfXRgfY3g/WmYAIgG6AhgBMGOCF/aNPB9s2PXkHwzfoutjX11f7hsBhnsQvmjAPjiY0t4PzeOTjfo37mgwA2XvL06aefqgBmff48SiJXqn+zDDdefwIhlfWWtbVyOc57AVmDJ4o4JIWzHhynsmwNLaAA0KDHrZB6AB977LHWkpe/t0EDTQAkhIoFJICK0hum5dPbE45H2jYV1230/cjXeiAl6Qps7Y1LuphHQwAZAlnglYdzbvVzvwRw6tT6sAzz37x5swCOsb+cLS+gOOJJEyfEo4cbUi6eV2dTWqs/raYyBdfw2qycXGTn5EJjY4NxU6ZhZGkcDHoDcoPniweJXfDjjz/eWvLy9zZowATA9PR08B8l8YcvMN5Pi7zgh4XSlXWA/Mz9YQucD3wKmztYbOw7dzWyR8wSANLScOkUu3SmzUWwj/jk44xr/Sro0tLSJgB+/PHHqsXL3fpfKBz1hAmAF197DJGGtoeHWtLP9XI90sp0Yp3CwGW/RbBzngqgeDgvXcLy5cvboF55SWsaMAGQa/qaA5DeIcdwDCYzOFz8z00I0OWL6ay2iuM905EVNkdMnXF1Naf2CHOPHj1+DvYW4nS3KDU5AnjfffeZJP/RRx+pAObFvoj8sGUCYq4B5NrEa289i+gZc2Dr7Cbuqzh/ALqKUtg4OMG2hwcMNdVieo4Ok11PLzFWtXVxg85ggIPXQJSd+hHeYdFwLclCWnaecKo8py+Fq6eDKGvuEOPsBwF84gnjFKWU9mmgCYBsTMqVH7cIC3hjwANiZkBZJdI4O05V+fr6Cm+0OWFXenztNNgMHIFbQyaJ6S3CMnjwYDHgVxr0Ud9inHQerSZBKzltWv3UHH/YtGmTavHyt/8aeaGPYdCgQaAX3ZLwwaEMGzasxWtykhJwbcd7cI2ejZKDX2HasjWoiv0/1BVkoyJmkQpgTpBx/pczIStWrGif5uXdQgMmABI+BcCkfVvFYgR2wcpS9uZ0xu6ToRUC05Lc3P4WigsLkBdknPSnBfzuu+/UdKOiorDUrwQnnOqX4HOlcmMAN27cqFrAgi9/g5zhjwqvmuGTloQLHigc77V4TQ83xL/0MOx6ecOh32CU3srBxeP/FpePmLMUE4OcxdLB7KC56gOzcuVKiVAHaMAEQMX747hMATAjYA72799vsnTdoSAdNrn1iwluV46+Pj6wif8XnCPvR4ZPmLCkQ4cOFTE9xhXffvtt8d3jA8twXBuhjjUJ4PTppusQGQpSwjCFO15C1tDF4m+mwxCPG6pF/O9OhMPYmAAvlKUmiNu8nWwQ1N0Wy+NKRJyTVleTbJxdyR5cDyC3JUhpvwaaAKjE55L/FYtxvlqk+88WYRNOod2uG7ubonBOmF0oN0AtD6jAUYdRajLc/nj//febJPvBBx+oABb//bfICH5E7HhjIJrXK/G8uylLc/fQ8jNtl9Obxc9Zg4xrADkGfPrppzsqG6tOxwTAhlNQKfu3YWx/RxxzCBfjO66GoWPALnfv3r0CDmVzT0MNMsRCC6d0i+fPnxf3El7+1rdvX/VyOiDnzp0TK2xWDKpCnH24CYAzZswwaZz3339fBbBk5/8gfchC4UWzS+dYk2NLRbidlABxrHn16lXxyQC4Ugc+UBy70onhXmha0IaBb5aZaTMuypkQSuYg4ypoArh69WqrBqejKm8CYMNFAqk/bccYH1uUhT8GNjz3+3I+mBaLAWFhGVxchGXkdwSOjUUw2bCc0uPvhIvr+HiaAD1oZReaAt/IkSMRFxeHlUE1OGIXpsbwGJ9rDOB7772nOiFl3/wONwY/rAa1uUeD+SohI3r03DHHMS3nbZ966ilw9oIPBKfX6IXze5bn9OnTIujNFTjK9k3Cy4UZnGnRHtsIewctMgKN+0DohDzzzDMd1QZWnU4TAGktKASwX1Ua8oYvEevtuEydY0R6nGxENpgyq0HrcuXKFfBIj1mzZgnYCCRDFxz8c5EnLSCtCrtdWiymERoaKj61FbmYF+SAwzahamMw7cZ7b999913VApbv+l/U+t2LfNdAdYO8smmdiRAgrufjg8Kl/VxLSItN60zHhNBxASq/4+rnUaNGCSvI+1hOwsd1irTabic3IiB4ODgeVizgs88+a9XgdFTlTQBk16JMxRHARXV78bn2QWj9QgVI9DhbEm4Ep9fa2mlvbGCO17h6hZ+0QCGnXkfw9KU4pBmhJs9pu8Z7Qngqg+KEVOx+FQH2hfjOcwFq9DbixARa1dsJweMeYXbDLQmtJh9CppeclAR92nE8VL4b6f6/QnrAr1QA165d21FtYNXpmADILlbphq7H7cbCyt1ih9nBusHw9Q/s8G2Z2RkZ6FORCj+7YjhMWYcDBmOsjlaHix4ay/fff6+GbuwOvoPIunhxyb5Kf9Td0V641tuc9e5tW44wB+PMSnrMS7jhaDyUiFazsYfeeoryiuY00ORwIo7XaMX8fH3RPXkPDOUtx886UqXVIxcgt7hCwMf9wOzWmxPuS6Hl5IyKspGoI8vRXFrUB8eSLBstN5ekSekYDTR7PBvHbwyNKEdedExWrafCsWHjnXCt3yWvsGQNyAMqLbn1ukDZJYBdoBEtuQoSQEtuvS5QdglgF2hES66CBNCSW68LlF0C2AUa0ZKrIAG05NbrAmWXAHaBRrTkKkgALbn1ukDZJYBdoBEtuQoSQEtuvS5QdglgF2hES66CBNCSW68LlF0C2AUa0ZKrIAG05NbrAmWXAHaBRrTkKkgALbn1ukDZJYBdoBEtuQoSQEtuvS5QdglgF2hES66CBNCSW68LlF0C2AUa0ZKrIAFsofX4YkS+uFA568aSG7kzl10C2ELr8FhinoLK82J4qivfjMTzrXk6fkunxXbmhu6sZZMA3qZl+E7j1157TZyy1VB44hdPyeeJCfKVXe1DWwJ4FwDytWM86o0HLcm3ZkoA26eBNnbBixYtEl0wD01SDlf/j2RsZYlKCyidELMiLwE0q/pl5hJAyYBZNSABNKv6ZeYSQMmAWTUgATSr+mXmEkDJgFk1IAE0q/pl5hJAyYBZNSABNKv6ZeYSQMmAWTUgATSr+mXmEkDJgFk1IAE0q/pl5hJAyYBZNXBbAMvKypCYmCjeMNmatPaWTN7Pl0PzjZv8lCI1QA20CODhw4fFC6dbewVq/s1kpJ7YD0Mr+vQPi4Gn/1Cxv6J79+7qi6dlM1i3BpoFkC965nJzvj28NbnwxnxM9yxu7TLxe9aKf4k3rNOy8sXXfHO5FOvWQLMA8s3oxcVGqDZs2ICUlBQsWbJEvOae2xR37tyJuXPnok+fPkj9y3xMjwqFpocPDEWZ4h4b3zBo7LSoS9wPjYMTdFePie8zlv8I7qeg8EXVUVFR1q19Wfvmu2C+GzcnJ0eoZ9OmTeLdvNymGB4ejl27dgkI+WpVds/p7y3BzMWrUHf2G2g8/WHjFSTgE2LQw1Cai9oTseLPtCV7UFVVZfzJYEBkZKRsAivXQLMWkNsRuQGHcvbsWdFd0nJ5e3uLt6bHxcVh9OjR4uXNuRuXY9pwH2EBYTAABp3xUxGNBrrUo+Kv5IW7xMumKXzr+NixY61c/bL6LTohW7duFcC1Jp6lSRjsZITqdlKt7YlTdb7ikqysLHCXmRSpgduGYfbt2wdfX19h9TpCGM65evWq6MKlSA1QAzIQLTkwqwYkgGZVv8xcAigZMKsGJIBmVb/MXAIoGTCrBiSAZlW/zFwCKBkwqwYkgGZVv8xcAigZMKsGJIBmVb/MXAIoGTCrBiSAZlW/zFwCKBkwqwYkgGZVv8xcAigZMKsGTADkFkwutXdycjJroRpnzrcVZWRkYOTIkZ2qXLIw7deACuChQ4fECui27IRrLltHR0ec3/oHGDIvotU9mndQ7oFTF0MbPEnckZaWhqlTp97B3fLSzq4BAWBpaSkSEhJa3QN8u8q4de+OzFciMHz6EugzL0CfeRH2EQtRe3437AJjoC/KgI3PMEBXC0NFIQwl2dBnXYbGvR+gsYFdYLTYvGQ3aj7qTu+AbdBE6K78BMOgCbg55r9F1rSE3bp1Q0BAQGfXqyxfGzUgAOQmdDasIlyKn5SUhJkzZyI1NRWFhYXiNIPg4GAcPXoUERERYrNSSEiI+H3hwoXo1s0F+b+PQvA942CoKYfG3gk2fYfBUJ4PW/8oGIqzgbpq1Bx4H/bRy2A7IAJVW1aL/0Ovg6GuGhqXXrAdGAH9zXho3LxQ/fcXoQ8cj9R71qtlY1kmTTJaRCmWrwEB4LFjx9Sul/t1X375ZbFnNzY2FitXrhRbNLkDzt3dXeyII6x8XRWP2eCe4fXr10Pr6IiiP8Zg6KwnUXtyG+wjFsBu+Azoc5KgcfNB7eEPYT92BfQZF1Cz7y1ol21G3YlYaHp4Cyto228kDNVlQHmBsJYEtHLjQugCxiEx9FlV09weKrthywdPqYE6Bty2bRv69u0rvvfw8BAnGHDrJDeoe3l5oaCgQP3t3LlzYl8vLSG3a/K4DWetIzR/m43AnsbtnB0lhqEzcG7gYpEc85k8ebJwlKR0DQ2oACYnJ4vuVYHwbqrX37YI+qQD6q3cHtzwdI+7+dtm+CykV9oJKxwdHS2P87ibhunE9zSJA9IbVo7laG+5W/OoaUV5TXOfDfPmIUly3Nfe1uic98tAdOdsF6splQTQapq6c1ZUAtg528VqSiUBtJqm7pwVlQB2znaxmlJJAK2mqTtnRSWAnbNdrKZUEkCraerOWVEJYOdsF6splQTQapq6c1ZUAtg528VqSiUBtJqm7pwV/X+sBPM+kkfw4QAAAABJRU5ErkJggg==

average

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==

Average length of long names is 2Length of LongNames is 2What name do you need to find?findGrace,Sarah,Lauren,Daniel,Christopher,Jose,Makayla,Alex,Owen,Angelina,Victor,Molly,Jada,KennedyLauren,Daniel,Christopher,Makayla,Angelina,Victor,Kennedy7.285714285714286carly