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Jiugta6v2j1RKfVlY8yhk519umfL8/zqLMv22rJly/03btx403SvltUhMHkBAnjy5swYSaDf7x+ilDJKqS9Za3WkspTZRkBrfbmI3NtauzcwCCAQV4AAjutJtQkK5Hn+cxHxzrl9Jzht56YqiuKGqqp4tnDndp4Fj1uAAB63MPXHIpDn+U9EZI1zbs+xTEDR3woceeSRx65atepjInKhtfYPoUEAgTgCBHAcR6pMUKAoinNE5LAsy56/sLBw1gSn7uxUWusvKqWelGVZsbCwUF8lzQ8CCOyiAAG8i4C8fLIC/X5/vyzLvldV1SeGw+HLJzt7t2fTWn9fRPblvtrdPgesPp4AARzPkkoTECiK4nve+/0IgQlg72AKrfUN3vtznXP1gy74QQCBXRAggHcBj5dOVkBr/Wml1CFLS0uPH41Gl012dmarBfr9vu31erNLS0tPHo1G30YFAQR2XoAA3nk7XjlhgaIoNiul/nswGDx6wlMz3TYC9QVwSillrd0PGAQQ2HkBAnjn7XjlBAW01tcqpXYzxtxngtMy1Q4E5ubmnlZV1QVZln14MBicCBICCOycAAG8c268aoICWusHicjFWZb942AweN0Ep2aqOxDQWg9F5JncoIMjgsDOCxDAO2/HKyckoLW+QkT2tNbuM6EpmWYFAnme/0optYGnJq0AiyEI7ECAAOZYJC1QFMXDROTrZVm+azgcvjHpZjvWXFEU3/LeP9xau6ZjS2e5CEQRIICjMFJkXAL1DSBE5PHW2rXjmoO6Oy+gtf6V9/6tzrm/3fkqvBKBbgoQwN3c99asWmu9WFXV6dx0I80tqy+OE5HMWrt/mh3SFQLpChDA6e5N5zvTWp8rIs+y1t6z8xiJAhx88MFr165d+wul1OuNMW9PtE3aQiBJAQI4yW2hqVpAa32T9/57zrmDEElXoCiKK0XkFmPMgel2SWcIpCdAAKe3J3QkInmev0cp9VJr7QwgaQvkef4OpdSrrLWr0u6U7hBIS4AATms/6GZZQGt9jYj8wlr7RFDSF6gvxlJKXWSM+aP0u6VDBNIQIIDT2Ae62E4gz/MtSqm3WWv56lELTkd9Yw6l1DOMMfdqQbu0iEASAgRwEttAE9sK5Hn+SaXUvLX2bsi0Q0BrvU5EPm6tvXs7OqZLBJoXIICb3wM62E5Aa11fVXudMYaHLrTodGitN9f3iB4Oh4e1qG1aRaAxAQK4MXomviOB+vPEqqo+OBwOT0GpPQJa6++KyAE8q7k9e0anzQoQwM36M/t2Av1+v59l2Sf47m/7jobW+l0icjx3LWvf3tFxMwIEcDPuzHoHAlrrb3rvH+Gc4/7CLTwlRVHUv714vnNu1ML2aRmBiQoQwBPlZrK7Esjz/IYsy35pjHnIXY3lz9MTKIqivnnKJdbaZ6TXHR0hkJYAAZzWfnS+m+UA/rIxJu88RgsB6ntDe+/3cM7t3cL2aRmBiQoQwBPlZrK7EtBa1++ADx8MBl+9q7H8eXoCWusLvfcHOuf2Sq87OkIgLQECOK396HQ3s7Ozb8+y7GTn3O6dhmjx4vM8f4VS6o1cCd3iTaT1iQkQwBOjZqK7EiiK4qqqqu7vnOOewneFlfCf17/F2G233Z515plnXppwm7SGQOMCBHDjW0ADtwsURbHZe383burf7jOhtb5RKXWGMeZV7V4J3SMwXgECeLy+VA8QyPN8UURK59zqgJcxNDGB5QC+1BjzzMRaox0EkhIggJPajm43o7WuA/hGa+0+3ZZo9+qXA/hGY8yD2r0SukdgvAIE8Hh9qR4gUAewUuoyY8xjAl7G0MQEiqL4X+99yV+kEtsY2klOgABObku629Dyr6A/75w7vLsK7V+51vqn3vvd+SpS+/eSFYxXgAAery/VAwTqd8BZlp0+GAxeHvAyhiYmUBTF5d77ffgqUmIbQzvJCRDAyW1JdxtaDuDXDQaDd3RXof0rL4ri4qqqHsA74PbvJSsYrwABPF5fqgcIaK19VVUvHg6HZwS8jKGJCRRF8a2qquq7YXFDlcT2hnbSEiCA09qPTndDAE/H9i8H8KP4Otl07CerGJ8AATw+WyoHCvAr6ECwRIfXv4L23h9greWBDInuEW2lIUAAp7EPdCEi9VXQvV6Pi7Bafhrqi7CqqtqHz4BbvpG0P3YBAnjsxEywUoH6HbD3nq8hrRQs0XHLX0NazSMJE90g2kpGgABOZitopH4HnGXZD40xj0ajvQJa6+uVUsoYc6/2roLOERi/AAE8fmNmWKEAt6JcIVTiw4qiuLG+pSi3okx8o2ivcQECuPEtoIHbBZZ/Bb3E11fafSbqAC7L8tLhcMjDGNq9lXQ/ZgECeMzAlF+5QP04wqqqZpxzMyt/FSNTE6ifB6yU+giPI0xtZ+gnNQECOLUd6XA/RVFcKSIHGGNWdZih9Uuvn4Y0MzPz9A0bNny/9YthAQiMUYAAHiMupcMEZmdn39/r9V5srSWAw+iSGa21fqWIvIH7QCezJTSSsAABnPDmdLG15c+Bn+ucO7uL62/7mrXWF4rIgQRw23eS/ichQABPQpk5Viyw/Ezgy40xj1rxixiYjIDW+loRWUMAJ7MlNJKwAAGc8OZ0sbXlryJtttbu2cX1t33NWuubq6q6mCug276T9D8JAQJ4EsrMsWKBPM9/rpSqnyXbW/GLGJiMgNb6ppmZmaM3bNjwmWSaohEEEhUggBPdmK62tW7dupeUZfleLsRq3wno9/unZVlWX0S3tn3d0zECkxcggCdvzox3IaC1XhIRZ61dB1Z7BIqiuGj5KUjcgrI920anDQoQwA3iM/WOBfI83yIiv3bO3Ruj9ghorTcrpc43xhzenq7pFIHmBAjg5uyZ+Q4E5ubmvlKW5dOccxlI7RDI8/yFWZa93xizezs6pksEmhcggJvfAzrYgYDWulJKLRhj5gFKX0Br/Wnv/VP4rUX6e0WH6QgQwOnsBZ1sI5Dn+a+VUrdYa/cBJn2B+upn7/23nHOHpN8tHSKQhgABnMY+0MV2AlrrkYgcaa3ljCZ+OoqiOK2qqpOdc9xCNPG9or20BPiXW1r7QTfbCBRFsSgi1xtj9gUmXQGt9TX183+ttY9Nt0s6QyA9AQI4vT2ho2WBPM8vVUo9gu8Ep3sk5ufn77d169ZrvfevHg6Hp6XbKZ0hkJ4AAZzentDRNgL1xVgi8kVr7R8Dk55Av9//sVJKOef2T687OkIgbQECOO396Xx3WuurRGR/a+1M5zESBMjz/FdZlr3eGPMPCbZHSwgkLUAAJ709NHfMMcf8/pYtWy7r9XpnDQaDYxFJR6Aoim9WVfUI59yadLqiEwTaI0AAt2evOttp/YQdpdRuxpi7dRYhwYXXXz0SkQVr7fEJtkdLCCQvQAAnv0U0+LznPe/3Nm/efHlVVRuHw+EsIs0LzM3NnVOW5TOcc3s13w0dINBOAQK4nfvWua611vWNOWaMMbt1bvGJLXh+fv7Zi4uL52VZ9r7BYPDyxNqjHQRaI0AAt2araFRrXYrITdZa3nU1eByKoviZiCwZYw5osA2mRqD1AgRw67ewOwsoiuJS7/2Bi4uLh5977rmf7c7K01lpnufnKKX+pCzLR49Go8vS6YxOEGifAAHcvj3rdMdFUfzSe39PvpbUzDHQWt+glDLGmBc10wGzIjA9AgTw9OxlJ1ayfv36+914443XKqUuMMZw4/8J7npRFN/33u/LRwATRGeqqRYggKd6e6dzcf1+/wdZlj1cKfUmY8wbpnOVaa0qz/MLReRxInKYc+4raXVHNwi0U4AAbue+db5rrfUmEVltre11HmPMALOzsyesWrXqdO/9+dwSdMzYlO+UAAHcqe2ersXmeb6lXpFzbvV0rSyt1dSf+3rvL3POHZRWZ3SDQLsFCOB271+nu5+bmzuiLEsrIlc45x7ZaYwxLV5rfYWI7G2t3XtMU1AWgc4KEMCd3frpWHhRFOd57w9VSl1tjHnwdKwqjVVoreuL3dYaY/YUkfqpVPwggEBEAQI4IialmhHQWl8pIg/w3n/MOcd9iSNsg9b6G/VFV4uLiy8699xzPxGhJCUQQGA7AQKYIzEVAnNzc5+rquoQpdQXjDHPmYpFNbQIrfWXReQxSql/Msb8dUNtMC0CUy9AAE/9FndngXme36SUuoeIfM5ae1h3Vh5vpUVR/KCqqvorXmdYa0+IV5lKCCCwvQABzJmYKgGt9dUisp/3/iLn3JOnanFjXszc3NywqqqDvfcL/Cp/zNiUR0BECGCOwdQJaK1/KCIPE5EfW2t5YMAKdlhrfb2I3H1paemF55xzztkreAlDEEBgFwUI4F0E5OVpCmit/0tEHui9v8o595A0u0yjK6315SJy/7IsXzEajT6URld0gcD0CxDA07/HnV1hv9//iyzL/k5ESh7e8P+PgdZ6nYh8tH604K233vrAjRs33tTZw8LCEWhAgABuAJ0pJyewbt26J5VleYH3vue9/9BwOHzJ5GZPdyat9RdEpL6z1Xestc9It1M6Q2B6BQjg6d1bVraNgNb6VhGpQ/hK59xDu4yjtf66iDxBRL5G+Hb5JLD2pgUI4KZ3gPknJlAUxSe898/13ldKqVdba0+b2OQJTKS1/oiI1L92LsuyPH40GtW38eQHAQQaEiCAG4Jn2uYEtNa/EJF7e+9/6pzbv7lOJjPzoYce+oA1a9Z8p356lIicZ60tJjMzsyCAwJ0JEMCcj04KLN/t6elKKeW9/7S1dnYaIbTWX1RKPUtEri7L8mXD4fAz07hO1oRAGwUI4DbuGj1HE9Ba/4/3fi+llHjvv+2ce2q04g0Wmpub+5T3vn6nu7Usy08Ph8NjGmyHqRFAYAcCBDDHAgERyfP8CqVU/TQlX1XVj4bDYSsfb5jn+Q+UUvvW6xCRH1hrn84GI4BAmgIEcJr7QlcNCWitv++9f0SWZb4sy/q2locPh8P6zlrJ/hx11FEnlmV5qvd+zXLwnsV9nJPdLhpD4LcCBDCHAYEd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a test case. It could be a geometric drawing but you have the chance to use creatviity here, so it can be any program. Your test case should run but have problems for others to correct.