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zrdUs7z6a6EoLqu79sz5dlKdAIHcBARwbhs7Ma8AzmprTVl9sQjhN9e79iezGtywBAjMVUAAz5V3TsUF8Jxg51P2unL1p4tQvKru2ocWIezOp4uqBAjkJiCAc9uYL+AcNxaa5eq2sBTurLfbZ2Z5AUMTIBBdQABHJx2hoC/gEZDjtjh69tpF/VJ/Syj6S+rtrZvjVleNAIEcBQRwjlsTwDluLWwuVzcXS+Hcers9P8sLGJoAgagCAjgq50jFBPBI0PHbNGV1Xx/Cz2107S/Gr64iAQI5CQjgnLb19VkFcI5bOznz5vLam0Kx+7yNbuvh2V7C4AQIRBEQwFEYRy4igEcGj9uuKavPhRDeX3ft8+NWVo0AgZwEBHBO2/o/X8C3/0kIxcNC0b911PH74qIQ+jNDKD4/at8cmhX9B8Kbzzsyy6jNytq/Cn3/xlPDaWe9qHv3iTD2hwCBBRQQwDku/eQXcH9mKMI7Rx2/D5efDP4Q7hi1bw7NBgTwies0ZfWnoS++XO8ce0oO1zMjAQLxBQRwfNP5V7zy9ge+tGb84oo2UKq+0S4wnULXP3r1iV87XHwkLBWX13ce++3pTGYSAgTGEhDAY0nH7JMqCFP1jWk3oVrNcvWeUIQn1V17zoTGMgoBAiMJCOCRoKO2SRWEqfpGxZtWsaNldU9RhGuv2m5/dlqTmYYAgXkLCOB5C8+jfqogTNV3HoYTqdmcU70m7PYvrrutvzeRkYxBgMBIAgJ4JOiobVIFYaq+UfGmV6wpq50Qwh/UXfsD05vORAQIzEtAAM9Ldp51UwVhqr7ztJxA7aPl2o+E0L+9XyqeUN957H9MYCQjECAwgoAAHgE5eotUQZiqb3TA6RVsyuq/hxAO1V37pOlNZyICBOYhIIDnoTrvmqmCMFXfeXtOoP4by0u//XjY/eTu7u6VV3/6pl+dwEhGIEBgzgICeM7AcymfKghT9Z0L4vSKNstr7yiK/p+sd+1Z05vORAQIxBYQwLFFx6iXKghT9R3DdCI9mrL6chH6X1nvtuqJjGQMAgTmJCCA5wQ717KpgjBV37liTqt4U1av6EP4mY2ufei0JjMNAQKxBQRwbNEx6qUKwlR9xzCdUI+mrD4ZQvjzumufNaGxjEKAQGQBARwZdJRyqYIwVd9RUKfTpDl77bKw1L/n/qVDT7nmzvd/aDqTmYQAgZgCAjim5li1UgVhqr5juU6oT1Ou3RpC/6i6a58wobGMQoBARAEBHBFztFKpgjBV39Fgp9PoyIXPPf2Mu++6u+iXrlnfufHodCYzCQECsQQEcCzJMeukCsJUfce0nVCvplz91SIsPWe9O/ZtExrLKAQIRBIQwJEgRy2TKghT9R0Vd1rNNlequ4s+/FbdtT82rclMQ4DAfgUE8H4FU/w+VRCm6pvCeCI9m5XVa0JfvLroHnL6enjvVycyljEIEIggIIAjII5eIlUQpuo7OvC0GjZl9Zd9CJ/Z6NpnTGsy0xAgsB8BAbwfvVS/TRWEqfqmcp5I36a85GkhLN16fyiedU137MaJjGUMAgT2KSCA9wmY5OepgjBV3yTI02ralFUbQnF+3R07b1qTmYYAgb0KCOC9yqX8XaogTNU3pfWEejdldV/fh5/f2Gn/44TGMgoBAnsUEMB7hEv6s1RBmKpvUuzpNG/KtTeE0L+w7tqHTWcqkxAgsFcBAbxXuZS/SxWEqfqmtJ5Y782y+mwIYWuja394YqMZhwCBgQICeCDYJI6nCsJUfSeBPo0hmuW1Hw9Ff8PufV895+rP/d7ONKYyBQECexEQwHtRS/2bVEGYqm9q74n1b5arjxZFuHe9a//RxEYzDgECAwQE8ACsyRxNFYSp+k4GfhqDvPbs1QtPWSo+VhS7/+Kq7ZveMY2pTEGAwFABATxUbArnUwVhqr5TMJ/YDE259p9D6J9cd+3KxEYzDgECMwpMO4BP/Bd+X1w0410W6dhjQ+i/FIrwzlEv3YfLQyg+H97y2ItH7avZgwpsltWJv5ryv/UhtGMSFaG4OPT97pg9c+nVF+EDV3ftkVzmNWdaAQGc1n+P3fszTwZh0X9gjwX29rO+eOHJ4H/LeU/cWwG/iinQrKy+I/TFM3ZDeFPMut+qVhFCXfThzj6Ez32rs4v2nwvgRdv4/u477QDe3938OrbAFXfcfLKkL+DYsnuu15Sr7+yLpVs3to9du+ciA364ubL20qLf/Z6627p8wM8cJUDgQQQEsGcxu4AAnt1qpJNHV571pL6///fuu3/pgpd95sa/nmfb15x16aNPObR7W1Hc/4z17Zs/Ms9eahNYBAEBvAhbjnVHARxLMmqdo+Xqa/tQnFZ37YujFv47xZqyemMR+nvWu61/M88+ahNYFAEBvCibjnFPARxDMXqNVz/qex522imn3RaK8M/Wt9vfj94ghHB0pfrHoQ/vuue+ey74t5+79Uvz6KEmgUUTEMCLtvH93FcA70dvrr/dLFd/qgjFP6279tnzaNSU1Xv70L97o9u6fh711SSwiAICeBG3vtc7C+C9yo3yu6asPhhCeH3dtb8es2FTVs8LIVxVd+1TY9ZVi8CiCwjgRX8BQ+4vgIdojX62WV793lAUR+uufXzM5kfL6i/6vq/rna33xayrFoFFFxDAi/4ChtxfAA/RSnK2Kau3F0X4+Pp2nH9n8NGV6mf7PnxH3bXPT3IhTQkcYAEBfICXG/1qAjg6aeyC166sPv5wX/zZoX73/Jfs3PTJ/dR/w/Ilj7m/WPrE8aK/8KXbW3+5n1p+S4DA/ysggL2K2QUE8OxWCU9uLlevLIqwUnftlfsZoymrN/d92N7Yaf/9fur4LQECDy4ggL2M2QUE8OxWCU8eCc88fEZ5+LZQ9FfU21sP/O1lA/80K6sXF33xli90xy84Em45PvDnjhMgMIOAAJ4ByZG/ERDA2TyFpqyuCEV4Yb3dPnMvQzcr1S2hD2+tu/Yte/m93xAg8K0FBPC3NnLi6wICOKu30JTVTX3o377Rbf3KkME3y9UfK0Lx/LprLxnyO2cJEBgmIICHeS32aQGc1f6Pnr12Ub+0+7a7Hvlt5x/5s3fcN8vwRy587iln3P2FTxS7S/9y/dPHxv23bc0yoDMEDpCAAD5Ay5z7VQTw3IljN2jKtV8uivCZ9e1j/26W2kdX1l7V9+Gsujv247Ocd4YAgb0LCOC92y3eLwVwdju/trz02w+H3duWwtKTrupu/PNvdoHXl5f+/d2w+5HjYemCl3Y3fiq7yxqYQGYCAjizhSUdVwAn5d9r883l1Z8piqV/WHfHfuSb1WjKtf/U97sf3djZ+oW99vI7AgRmFxDAs1s5KYCzfQNNWX08LBUvre889rsPdonmnLXLwm5/bd2135HtJQ1OIDMBAZzZwpKOK4CT8u+neVOu/nAoimvq7fa7HzSAV6oPhb5/Xd1t/cZ++vgtAQKzCwjg2a2cFMBZv4FmuXpPUYT3rnftG/72RY6W1Uv6Pjy73mm/L+sLGp5AZgICOLOFJR1XACfl32/z1519yXcfWlr63VNPDee/6K/aL56od8Pjqkfce2/4xP27u5dd8+mbPrTfHn5PgMDsAgJ4disnBXD2b2CzrF4finB8Y7u9+sRlmpXqdX0fHrLRtVdlfzkXIJCZgADObGFJxxXASfljNH/DyuqZx/viE0shXHyi3m4INx8u+vNfsr31+Rj11SBAYHYBATy7lZMC+EC8gc3l6upQhAf+jug+3LKx0153IC7mEgQyExDAmS0s6bgCOCl/zOabZfWZIoSv1F37uJh11SJAYHYBATy7lZMC+MC8gaZc+2pR7L52fXtrpr+i8sBc3EUITEhAAE9oGZMfRQBPfkWzDHji/44UivCkumvPmeW8MwQIzEdAAM/H9WBWFcDZ7/X6R3/vE792+PhHwlJxeX3nsd/O/kIuQCBjAQGc8fJGH10Aj04eu2FTVn8a+uLL9c6xp8SurR4BAsMEBPAwr8U+LYCz3v/RlbUX9X1//anhtLNe1L37c1lfxvAEDoCAAD4ASxztCgJ4NOp5NGrK6kTovr/u2ufPo76aBAgMExDAw7wW+7QAznb/m8trbwrF7vM2uq2HZ3sJgxM4YAIC+IAtdK7XEcBz5Z1n8aas7utD+LmNrv3FefZRmwCB2QUE8OxWTgrgLN/A5nJ1c1GEx/hLN7Jcn6EPsIAAPsDLjX41ARyddN4Fj569dlG/1N8Siv6Senvr5nn3U58AgdkFBPDsVk4K4OzeQLNc3RaWwp31dvvA3/3sDwECkxEQwJNZRQaDCOAMlvR/R7yuXP3pIhSvqrv2ocXJf/GRPwQITElAAE9pG1OfRQBPfUPfMF9TVl8sQvjN9a79yawGNyyBBREQwAuy6CjXFMBRGMco0iyv/looisvqrj1zjH56ECAwXEAADzdb3F8I4Cx2f/25Tz/ja8dP/Wwf+vWNbuv6LIY2JIEFFBDAC7j0PV9ZAO+ZbswfNmX1wRDCI+quvXDMvnoRIDBMQAAP81rs0wJ48vvfLNeeU4T+XUUI37XetX88+YENSGCBBQTwAi9/8NUF8GCysX/QlKufCqH4WN21zx67t34ECAwTEMDDvBb7tACe9P43ly95ZVEsvazu2lMnPajhCBA4KSCAPYTZBQTw7FYJTjZl9ZW+CDdsbLfXJGivJQECAwUE8ECwhT4ugCe7/qZce2cI/dPqrj17skMajACBbxAQwB7E7AICeHarEU9ed+7q45aOF7f1ffGCjZ1jbxuxtVYECOxDQADvA2/hfiqAJ7nyplz9cAhFX3ftd05yQEMRIPCgAgLYw5hdQADPbjXSyWZ57UdD0b916SFL51/1yRtvH6mtNgQIRBAQwBEQF6aEAJ7cqpuy+nTfh1s3dtofmtxwBiJA4JsKCGAPZHYBATy71QgnN1eq64o+/ETdtaeP0E4LAgQiCwjgyKAHupwAntR6m7K6tw/9qze6rVdMajDDECAwk4AAnonJoZMCAngyD2GzrN63FMKF61177mSGMggBAoMEBPAgrgU/LIAn8QCa5YufHIpDf1iE3eesdze9exJDGYIAgcECAngw2QL/QABPYvlNWX08hHB33bVPncRAhiBAYE8CAnhPbAv6IwGcfPFNufriEIrmrlOOP+rIHbfcnXwgAxAgsGcBAbxnugX8oQBOvvSmrD4f+vCeeqd9QfJhDECAwL4EBPC++BbsxwI46cKbcvWXiqJ47vp2+8ikg2hOgEAUAQEchXFBigjgZIs+Ep55+Izy8D0hhJfXXfvaZINoTIBANAEBHI1yAQoJ4GRL3ixXP1D0xUq9016QbAiNCRCIKiCAo3Ie8GICOMmCm5W11dD3bd8vXbSxc+N/TTKEpgQIRBcQwNFJD3BBAZxkuU1Z/VUI4Y66ay9JMoCmBAjMRUAAz4X1gBYVwKMvtllefXkoiv9Qd+0pozfXkACBuQoI4LnyHrDiAnj0hTZl9T9DH95e77T/evTmGhIgMFcBATxX3gNWXACPutDNsvr1IoRL66591KiNNSNAYBQBATwK8wFpIoBHW+Rrzrr00acc2t3pi/6nNra3bhitsUYECIwmIIBHoz4AjQTwaEs8urL2B33fn1537T8YralGBAiMKiCAR+XOvJkAHmWBR8+pLu93w2/df3944jWfaT86SlNNCBAYXUAAj06ecUMBPMrymrK6M4Tw4bprv3+UhpoQIJBEQAAnYc+06ZW3Hzk5+ZvPe+Cf/kQXaFbWfiH0/dV1154WvbiCBAhMSkAAT2odhll0gaas/lcI4Y11175s0S3cn8BBFxDAB33D7peNQFNWvxNC/5S621rOZmiDEiCwZwEBvGc6PyQQT2CzvPgJRTj08RD659Xd1m/Eq6wSAQJTFRDAU92MuRZKoFmu/qQowtfWu/bJC3VxlyWwwAICeIGX7+rTEGjKS64I4dAvF/cefsz6F9574n8B7Q8BAgsgIIAXYMmuOG2Bpqz+ug/hlo2u/efTntR0BAjEFBDAMTXVIjBQoCmro30IV2507ekDf+o4AQKZCwjgzBdo/LwFmrL6ahGKV613x34+75uYngCBoQICeKiY8wQiCTTl2o0h9E+ou/YxkUoqQ4BARgICOKNlGfXgCLzhnEufcv/u7u+H/tCz6533v+/g3MxNCBCYVUAAzyrlHIGIAk1Z/UUfwmc3uvbpEcsqRYBARgICOKNlGfVgCDTLa3Uo+mtPXb7r4S/6oz868VdP+kOAwAIKCOAFXLorpxVoyuquPvS/s9FtXZF2Et0JEEgpIIBT6uu9cAKbZfXmogg/WG+3Zyzc5V2YAIFvEBDAHgSBkQSOhGeeekZ5+EtFEV62vt1ujtRWGwIEJioggCe6GGMdPIHNleq6og/fV3ft4w/e7dyIAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggoAAjoCoBAECBAgQGCoggIeKOU+AAAYAj2oAAAAlSURBVAECBCIICOAIiEoQIECAAIGhAgJ4qJjzBAgQIEAggsD/BmgUZsNxx9X8AAAAAElFTkSuQmCCThis block creates a pinwheel. The input says how many branches that come from the center of the pinwheel.