data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAE+xJREFUeF7tnQd4VUUWx//vpRFCSEiAUEMJYAe72NsCSzUsqCBFESt2RUFEUaoNFxfddUFaCCXUBELvXQVBEBfpxSAtENJJffv95znX3PRL8RJyzidfzHtz78w585t25szE4XK5XBARC9hkAYcAaJPlJVtlAQFQQLDVAoUCuG3bNqxZswYcnR0Ox2Xz89prr0XLli1tNZhkfnEtUADAFStWoHHjxhc3l4v8ttDQ0Iv8RnmdXRYwAfjjjz8iODjYKAt7wOzsbHh5eZk+q1y5MpKSkozeUafRPealVuaXX35B27ZtLWczf/58NGvWTD2Xv6x/xe+JiYmqcfv6+lou+5X6gAnAzz//HJ06dVK60lgPPPAAJk2ahP379yM8PByffPIJ3nvvPQwZMgTLly/HwIED0aFDB2zfvh01a9bE3XffDQ7fl1oIS8OGDS1lk5CQoBoNhb38ww8/bHpeA7hw4UK0adMGw4cPx4ABA0wNj9ORoqSkxqe/P3v2rNEILClwhSY2Afjpp58aAFLf+vXr49ChQ+qn0+nE6dOnERQUhDNnzqBKlSrqOw8PD7BHDAgIUCbiZ3+FhIWFWcomIiIC9957rwEggezRowcWLFiA6667DosXL0arVq2wa9cuvPzyy3juuecUhCkpKWDPefLkSdxzzz1o1KgRMjMz8fvvv6NJkyYG1FYK06BBAyvJr+i0JgDZw3Xu3PmyWXQUtwgiCFbks88+MxoXe8CHHnoId9xxB0aPHo0777wTubm5GDp0qIKMPf/XX3+NWbNmoXv37njjjTdw/Phx9e+JJ57Ahg0bFMz8/cCBA1aKodJa7b0tZ1CGHjABOGLECAUgpYKXB3JG3gdfLwfOOX2x1//Gv1StOGcNPJi4GBVy01W+foN3qV5HD4NWF0psXHp6UZQiuse/1IpabTyXujx2vt8EIIccDeC5pNNoOPNxTAx6Gu279DK5YwhBcFAQcnJyii27Cy444ACHO1h055w6dUq9+7vl8/FUwgRU+uQI9uzZY+TH4c+KfPzxxwaAderUwZCWNREW+Ofiysq7rKbtPHo1TmZ5G49ZbTxW8ytL6U0ADhs2zKikzJQEnJv7Hqo9M66APr5enkh4sRk8ip6TF3jG+19bDWD37t2Lq666qkg7/frrr5g7d65a5HDFG7z+M9w+bCX4uZarr77akp3ZuHQPSN0azHgM272uRa3e/1Hz2Evh85wSMRGvpoxTje9or6VGeYvT3ZJSV0BiE4CcA+lKyko9i+jYxeje80mlZlZWllr5tm7dGkmnjqPisHZoNPUAfnu3LTIO7yrRFJ6jtqhKphDA4nowztE2b96M999/Xy0Ojh2NwwcffqQWCFquueaaEvPMm4CNS89vCSB79/gX1xpJgqpUwYbwUAT5OC2995oZh7Fx40ZjEUZvwIkTJ9Q7kpOTsXd9LHqcm4u4p5YYo4jVxmOpQGUssQnAwYMHGwDmpCdh0Yq1pnlTTEwMHnnkEaScPol6x7fj1PiBaBIdr1r43s61UK33UGQc3AlXZgacvpWQ+fs+pG1bpUzi/OIHVQE333wzoqKi1GqyKFm5ciUCAwPV13RbcAjv16+f6g21cOVqReg60gBmpyVi+bxZCH/qJUybNg1du3Y1GpWVdzJtk3lnVCPRwyp1ZI/KBUrPnj0xZ85s1JvcFkd6LjIA5I6OiNsCJgA/+ugjA7jcc8lYsGy1aVXMSfqRI0eQHH/C3QNOO4ijQ59A3eHz8fvHveD08UXyumjU/+YHHOrTHA3G/IgDvdygOEZ+r1w5ugekG6WoYY89YN4tQLp93n33XezcudOot+uvv95SHbJxaQB14+Lv0dHRysdJnUJWj0Xyhhh41wpDnaExiJ8yHEkrp6FS87YI+Ft3eIdehYPP3oQq4S8hafUM5Jw9VQBA6uTp6akaTZcuXZSbp8a3D+Nwj4WGTlYbjyVFy1hiE4CDBg0yKgmZqZi/ZGWhK8eTcYdRY/QTQGkDuRxA7icb3IuRP5zchLkoWbXK3WtqIYB0gO/YscOoxKZNm1oy9YcffmgssHTjuuGGG/D666+Dzue0hHgFYPruzajWawicfgFIXBrBLRO4srOQunkxPPyDkJN8Bh6VgxHQuhfORH1uAMgpAXeEuDDz8fFRPSD9jLGxsag1vgUOdos1VvBWG48lRctY4gIAGq6KzFTMW7yiUABr166NVzr9Hcln3UCVJKOmzkVqtkvNiSj+/v7FPlIYgFyQEEAt5wOg1s2VkYLYpatMuqUnnEbF4e1KUqXA93Wn/4Y1a9cZQzAhZA8YHx+P6dOn44UXXkDtCS0VgFoIvojbAiYAOenXleTMTkf0wmWmStJDZm5aMnyGtLFkw6wR61ChQgX1zLlz54p9dvXq1abvuQPzwQcf4KeffjI+v/FGa35JPq91c2SlIWbRctP0gkN+g/r1S3Qt6QJwOpGZlYW4uLgCEUMsPxcjx44dU07t0IjW2N91nlF2vR9tyYBXaGITgOxldCV55JzDnNglpko6fPgw6tWrh+zUJFRb+hXSd65HbkY64MpVQxXgUP/x/5vEnMae8Kp/fA5kDl9rbMKnpaUVG+aVH0D2JhxC8+4z33TTTZaqpKTGFRxQ2bJrqc70OKxdu9bo/XTDylt+Alhvchvs6xJz3o3HkqJlLLEJQG6+awC9XJmYNW+R8Ts38lnpDExwnUtVixBnRX941aiPkD4jcaRvS3hWCUGd4bFqMeIZXBPZ8UdxoLd7rpY+ZJUagu+66y78/PPPxZqJsYh5hQByEcFoHS233HKLJVNzDql188zNUI2LvRT3f1munLRkhKweg5BXRmNfl3oF3s15X07SafW5/v/8K2A2LEre8t9///1oMKUd9jw213gnPQEibguYAORKU68UvZGFmTELC9++ykhTAFqRtMErjbmfngsW9XxhANKNsmXLFqPnvPXWW61kryJbtG66cfF37q7QJ5mbnmKsguuOWIDfBnQAXDkIbN0L8PBC8trZcGVlwJWbA6dPRQWjBpC+0X379iE1NVWt7Nkr6unKfffdh7BpHbD70TlG2a02HkuKlrHEJgD79+9vAOfjyEbU3NhCAfRwOtGwsifST8SVSl2vsGY4GHcM6enufd2S4uFYgXmF23J0JP/wg9uXSLnttttKlbdORN00gNRtRvQCpRv9d7pX5yq4Rt+x2NuxOhqO26FcLQkx/1Er3sRFE1D/399hf8+r4VEp0ASg9gHqcK+85SeAjaPCsavTLANAq2W3pGgZS2wCkM5ePUxVcOZg2ux5hUbHNApriI0d61veNWgQsRtbt241dg0Y6FpYyH9+ABkKxUAJAqjl9ttvt2Rq6qYBpG75Gxd3d2p93d3SOwO//dWkD90vlPwANpnREf/7x0xDV6tlt1SoMpbYBODbb79tAFjR04UpM6P/3D/NzMSLL76IcePGwduVbXkIpl3yz5m4ui1M1q1bZ/qYADKa5bvvvjM+b968uSVTUzcNIHWbOivG1Ls3CgvDa4+1RUopXUvFZX48MUV97Vc5EMO/mYBrZnfGzvAoA0CrZbekaBlLbAKwb9++RqX4eQGRM+aaKomeffq2fJCTZ9egEeoMi0Z85AgkrZyKSs3bIaBFN3iHXo2Dz9xY7K4BFxeFCQM+dW/H3oIBoQyW3bRpk5GcMXxWpLjGxff4OnItu5aKyn/liSz1FbeVr/tyBa6d86gCUIsA+KflTAC++eabBnD+Pk5ETJ9t/M6FAwMzx48fbwBo2jVYEqHe6srO/GPXoApykhOK3TVgz1YamT17NnhcgIGgWhj+b0XeeustQ5dK3g5MjpqjfqfrpFq1asp75JFwFA6nJ5wVKyMnKR6u3FxqpPa6tZvJu05jZMbtdX8OB1b3exy1B07B0aHdVHEeCjGHeJ0ZsBDXRz+OHR2mGcWlJ0DEbQETgARMD1OVK3hg4tSZhc4B2Vv4jehg2YY1Jh/Exk2bDL8Zt6tKc+yTkclffPEF1q9fb6Rn5LIVyd+4Jk2bpc6zaOd4Ye/i3jPzpg+yODl58gRyEk/D6V8FuYnxCO/RG3secR/uiu8fi6bzumJ7+6nn3Xis6FnW0poAfO211wzgAit6YXxkVKGrYG41NW16A7KzskulLyHLyMw0xfMV9yB3Fxj6Tpk6dSq+//57jBo1Sk3uNbBcXVoR7vnqBVaArycmTJmhDh/RfVKcMGqnuDT06W179W/GK2r7OtFhjfvwUwM/JyIWr8GNsd2wrW2kkUafTbFS/is1bQEAdSURwHGTpxcKYI1qwUiO/spwiZTGOIGP9cXBgweNMCv6zEqCkN8zeplD8JdffllgdVmafHUaNq68uunGxQAJHjwi2LVSjyMj0R2JfT5SuaIvggPc+9yt3hqONZP/jUM+IbhpQXdsbTPZeKXVxnM+ZSkrz5gAfOWVV4xKCqrkg7GTpqrDN4zgZYye1e2vi2EEhksxwoSHh/JvcVl5f2l0072rfu+F/s5DT+y9b138JLb8fZJRXG7PibgtYAKQxxF1LxHsXwH/nRCpNtRZEVyFci+4sDkbe6lu3bqhXbt2apVMnx17LS4yuFhg0Cd3MniUk88zgpjbVpxfffPNN0XGBeoAWKbjKbW8UTIPPvigpTqkbnp+S93GTJxiHHKiboxz1FK3bl01BWjfvr0qO8+TsAx0iHMBwc+4NagP8RNuNpC8wpWudhvdtuQpbG410bCd1bJbUrSMJTYB2KdPHwPAagEVETn2a+w7laYCSbkKLWwuRKAYPv/0009jzJgx6qjjzJkzwbBzRgbzgHv+VR/dKYSxevXq6h9DmPIL4+gINH96p8fj0/9GqgPlWvIfLC/J7tRNA1iUbrpxcc+5V69eGDt2LOgGInwcBXSgqV6B6/TcFsy7TcjvuWLnT5b5gfUv4fsW4w0ArZa9JN3K8vcmAOlo1pVUPdBPnZuY3vgDsMWyZyutB59bbgx/4lnc8xFGEfPqDf3zzuW91ak4nklhpfMMb4sWLSy9On/jom5RTQapcCmtW1FDrtaHjTDvdYqFpSd0XK1zlU4I184eh3cCNioAz7fxWFK0jCU2Ach5nj5qGVKlkgJwQ0Zd5LYaaITT/5X6ETTnkqG42+c3BeCyZctU9jzURKCsiB26zZk1EyODlio/4qaHvzWKa7XxWNGzrKUtcDsWhx3G/NWqWQP1I61FvFxK5Y89s0Ktoinne0Wb1q1mjRA0mNL+UhbX9G7na8uxfqf7yhLepMAoaRG3BQq9H5BDHU+uXW7CuSTnZhcidunGhc3zzz+PkJCQCyn+FfdsoQBecVqKQpetBQTAy7ZqykfBBMDyUc+XrZYC4GVbNeWjYAJg+ajny1ZLAfCyrZryUTADQN7zzG2z8nIDPSNgGHXNLUQR+yygAORBIT8/v1IFh16Ke/RKE5Sq8/1qwAsYGMqI5PMXH08HjvdepvTdvXu3CjoQsccCCsBFixaBjlItPMTNY5D5ZenSpSXuQvBMLw9j5xUGkzIgtCjR7+VeK8+lFCdj+j+Jf8VuUeHwKf1C4d2yLzKXjlQh8j7/GAGHfzVk71gIz2btkPO/5fDpNAKuxBNwBNRQr+UzlEM9FhrZyGVB9sDHXBWAeW8cYEQLz3/wIm2GTPH2ewYhMGqFkR08hB0ZGak28dl78I4WAtyxY0d1iz73khnpwr1Xev65b8uQLt4exSgZ7uHOmDEDvFxIP8fhn4A+++yzCnyGcTH0is9xc59l4ZCZkZGBiYOew4jrGDSq7gD5w3IO+A3YhOxfVyFjzrvwvKUzvJp3R/bmmXBUDYX3fc8jpT9v4/rzmd15birw9vaGXBhkD4QKQIYb8cYrDkmMgyMgjHXjBYsE4tFHHwUjiim8P4ZRHrxT75133gGje3nQnFfg8mYFbuHxu6pVq6rLKHnEkjDyeQZn8ioMnu/gHXn6OUaOMNiV5eA/loFnOHhmhLeN8nde2cvwrilD+2Dkq92RuWIUKn182LBayoAw+IQPhdftXdVnOQc2IWf/JniE3oysLVFwVm+intHyc75jksX9DRB7qqZ85KoAZPhQSReOl2QOHQNXUrr831t9bnnEP9Gv6lar2eRL78CPbdyn+Bjj2Lt37wt8nzx+vhYwVsE88MNIDfaEWi40JP1yfp5DOhdfjNQWsc8C4ge0z/aSs/y9YGHAbgtID2h3DZTz/AXAcg6A3eoLgHbXQDnPXwAs5wDYrb4AaHcNlPP8BcByDoDd6guARdQAbzvgdXW8ckTk0llAACzGtgyw0MJdIu5Ty9/6vbgwCoAl2DMvhDop78phZA7vrRG5MAsIgALghRF0gU8LgBaGYMYzFveHti+wLsrl4wKgLEJsBV8AtNX8krkAKAzYagEB0FbzS+YCoDBgqwUEQFvNL5kLgMKArRYQAG01v2QuAAoDtlpAALTV/JK5ACgM2GoBAdBW80vmAqAwYKsFBEBbzS+ZC4DCgK0WEABtNb9kLgAKA7ZaQAC01fySuQAoDNhqAQHQVvNL5gKgMGCrBQRAW80vmQuAwoCtFhAAbTW/ZC4ACgO2WkAAtNX8krkAKAzYagEB0FbzS+YCoDBgqwUEQFvNL5kLgMKArRYQAG01v2QuAAoDtlpAALTV/JK5ACgM2GoBAdBW80vmAqAwYKsFBEBbzS+ZC4DCgK0WEABtNb9kLgAKA7ZaQAC01fySuQAoDNhqAQHQVvNL5gKgMGCrBQRAW80vmQuAwoCtFhAAbTW/ZC4ACgO2WkAAtNX8krkAKAzYagEB0FbzS+YCoDBgqwUEQFvNL5kLgMKArRYQAG01v2QuAAoDtlpAALTV/JL5/wEfuc0+QisByQAAAABJRU5ErkJggg==

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average length of the names in the Long Names list is 3The total number of names in the Long Names list is 3Enter a name itemitemGrace,Sarah,Lauren,Daniel,Christopher,Jose,Makayla,Alex,Owen,Angelina,Victor,Molly,Jada,Jared,IsraelLauren,Daniel,Christopher,Makayla,Angelina,Victor,Israel7.1428571428571437