Description

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" 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" alt=" " />

Output

aaarticlea/jpeg;base64,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" alt=" " />
 

Sample Input

3 3 1
1 2
2 3
1 2 3
1 1 3
3 1 3

Sample Output

1
1
3
 

Data Constraint

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tzJFDntfPbgmPMbbrFXt3se2T/QFsQK/vwnnYE8gH9abvkAW0/9lEjbMe+iZ9yafvAfmx7bbtSytvjZpdfM9CmgwysSwc7DyYjs2FiMGMZZD861gxgY0cbOA7LZ6h3jGneD9gmcQLvOadxOZ31GOM1jpg6zuuSiTkC+9NWnHvaikLcxBxtLpFtj0D7ZQAa2xbN9vQF1rE9x2FAZvvActpq1GCLnNcMyy61M+sSc7blPCjETxux/NrxA7GTixmQIe+pbyvHRjiPa6aObWirMc60b9ZxTrxP2WN1jgDHeU1Ttwf7HtmfNk17jLmDrnv6Ue+cZ8lj2jj7oUu2ow04p622SN6xLXH8bV9QSjkXN738CnRmdE5bZDCZmTtK3o+DzLgfnSbrKXPHS8eZejJo8Zn6qWMsY6dPZzsPauzHuaRO1qfuo7D/JaNCfazPzMBz4BzZP7GNbcWySwPUCOd5NA7MQQYyjsExgXbkPQPlDO1H/axjH145JstjBrf2CzkX9qE9531Zf+Q82S6ajlBXtJjXzRAnbZBcHPXNOV6DtuJ4acctxjg4R7aPtjC+vwTbjee1IkeA42wZmUtgajjGU44zgx5737mRHIfv6Qj7oi+x004UdGI55zTWnZwHtqE+2pJ9WJ42JyfQb84NtsnxeR9dSikFbm7qMkiM0NmxfB6UgA5w/ut07GTTOR4ZdNKJsm06bDpgllGoK2Wsb2/gYR86d9jrlLegfradyzzQpE1yjKdCLJgRjgec0zwwHPnLP+e2FeMM20ZfjsM5cMyQQW6MYQ9iY3/MAvtQaAtiSIk2bDvqlM+cf/Yd9+eVOGdt0+a8AvVQBzGQd5xf6plhPcuzL7Dv2GZH2ptt0t6UI22Vdj1S/8gtciRwnLn9L8H2Y7tQWPZUkgPX4Lz3zn3Mq8RBPrF87DvIm/FYbBOjTp7QboG45vNhG/ZJvpZSysjNTR2d5DjowWiyngqDz9GOnQ73KYPIHpwDnfE8MGTAHzv1v+XIgL7HPCA9pa2eC+ee86e9GfAY2Eae0z4YpnEgfaqWbJv9yTO02huwyU/W0V7sM8+WET/nNJ/HVn3kyJzvrwHH3jKa17hFjgSO8xLfx6eCdi+lCTmw9x1lHec4/hG6l3NhzjWgjVbkUCnFx81N3R50gPMgeZTVHR6d9F5HfotB6imsbiuO91xdzwD5MA7qBs5uINBjVU5eM3GllPI33K2pK6WUUkopx6mpK6WUUko5ATV1pZRSSiknoKaulFJKKeUE1NSVUkoppZyAmrpSSimllBNwc1PHowTmx37ws3+eHfacRynweIKtZ4Y9hb99vAGPN1n1PLJSSimlFLgLU8cDOWcDtLXsKOy79dDOGYwXD5Od4aGtGMMjz5Qat8GcUifHp46aulJKKaWs4qamLoYIEzQ/vDembs9YsRwTlf/kMD7Qdau+Lah/679WsJw6jpBtMXHEks+2B8yWUkopxc1NTV0usc4mLMsoWzNpLGPfmKnMymGq8q+5MFXXjB3HwRAGPrNPjn+EeVv25zMxpX5eL4FBJe7xf1he2+dvYBZyy8y+BrQHGuW8aJvXPLdSSinlrXIzU5fLrpgvXjE/ubcOQzQO/hiD2aBhhGKeAkYFA8FyyrVLqNTPPhgqIIb8H0j2h2v316WOGM0U6srM3bVZO45J3IF9MUDzvYYvQdqb+l97NpH6OQ7nE3ifti2llFLKy3EzU4fhiQFikOdzzFtMXdaljAYu+2fWCfOEsYohiwncMmWYjXEmLbN97IeRSh3UnWV7sD8lsfM+Zo7X50A9mCHqeGnGNnpufEeJPiMx86WUUkp5WW5i6jAtmZniPYM8M2oYIozAaDy2ZpPYh+1Yx7bshynLfXbsN87YzaYs+3AMXoH31Jl9KCy7NlPHcdguJpPPqTt1PJXMcM1x59yea8Yyu8krbUC8l+A8iONa2ZoNzTk85/xLKaWU8nRuYupGo8b72fxg2viMKYg5yywdJguzgbFhGcYEs8NrCvuxnnq2TBnbUD+FulIn5iTH5pjXiEniHFIX7xMrn1n+VDhnygxGjHM7EtsWxEIdQJtR16jFS5L6Z2NaSimllNfhpj+UwGRgsGJScrmTZRgi3mOQMFozMYO5vIfBoqQ+lm8ZihgxjFyM2AzL2YZyyZTFVELqSlwxipf23wIzumXoAvVttccRiHU0ccT53Fm/a9TUlVJKKWu5ianDmGAwMC8xQYFlmU1i+Z6BiYEbTQr7UdiP5axPXSPsCxia2dRxfPanXDMkGMeYtpg69sn5UNdTTN01Q/c3xGTNJaZ0C85na5+5pD1HaH/WPeX8SymllPJ8bnb5NWYL0xYTBKyL0WL5nqmbDROzZjFE2Y/ZMkwLnzFM86VYjrM1U0W9Y0zzfhATF3jPOY3LR9N3DbYbDR3tsBUb57Vloq5BTHMstBnGi2O9BrThbFJpy7FtSymllPIy3PTyK2Ao9gZ5lm+Zutmg8H6ckRv3w0SwnjKbs9F0sT2Fz9RPHWOJUQNmveYZQPbjXFJnDN4Rst9o1jB0s6mjPkzYpdm1Lah/y7xxviyfz+WlSLxjO2DyaM9SSimlvCw3N3UM+LNJYQYphmA2dRizeaZqNCtsj2nYml2bYTuOw7bEQIlhpMToUcb69i7Lsk9mpjBkxL812zbDcdl2LtQ3wmeWz7Nfl5gvu6Y9acNx+WhaXxJipp1znKfMXpZSSinlODc3dZiLeZAfTdZTiak7AjNUewbtKXAOmLfZGLHsqME8SkxZKaWUUsrIzU3dHhih55qh1TNBzBTuma2XMI2llFJKKde4W1NXSimllFKOU1NXSimllHIClpq68cb8lpaWlpaWlpZ7LUaWm7ripNp5qXZeqp2XaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY16dSPxvLqjz7pjO/6TxXPgOXVP3Xf+rxjAsr95UPFz4jhKOygv1c7La2lHXzH+Jx7gmZo88H1efgT62qf8p5st/qbvA/o+HgD/nPhfg9fSjnaan3/K2IF2z3lGK+3Ff/r5m/b/W+14zmv+m9O9YO03l0b9Uo1EQs+miGWzoaGTIVm3mP83K/Xx3x/4LxAk6FP+cwP1cG5PedAwCTzHRj3EcNSYcX6phy80n4lj/s8WL4E1wUu1M/Na2tHHUPfYz/GeZc8xRex79L/n7JkP9j/6f6hzHPptzoU+kP3p+472n6/Na2nHuXOucxtuLTsK+x5pN9p3S6OMtfO4vMW4DWMmdXJ86nhu/K+Btd9cGvVLNRJJQMdAQvBKkrGM+kdjxTLKFmw3fwmSVBTqOvJ/WyGdIXVSZsO4xV7Hxv4sH89jD7bjHNLBpWMdO+qXwprgpdqZeQ3tGFTTV4yM/dge9DUM/vRx9JcZoLfq24M+ecsYsJw6j8B29KHsQz9IX83nI6ZiFa+lHWz18yyjLfbagOVom39pOZr3o+MG9dPOMxmLjpBt0ZBY8vleZliDtd9cGvVLNhLJkI6EpCBZk5h8hpi9Pdh2/MuS/dLZ0HGlnmskDpI9Hc2lv3qol23Yj+3Zls8U/trJX51jbFvkuHxZeU/s7PsaWBN8C9qM85kHAXKK5ZQjptrCmbQL6MOgEL3I+yMzDTZeWrv0GfRBvAb6muR/1s/QxnxnWE9fk+8Iy1Mf9Vzrt+jnxvp5z/cwfeAR5m2pIzmwZVouQZuw70ubitf43tH+aWviDlkWbWZYFu343uS7QltRWM75j3VuwXHmdmefHP8I87bJSWJK/bxegnwZ+2vKtX2eymvot4KlUf9tI9FZjINtkoEkJRF4j9i8kqBJkKNQN9vzeq1jGkkcR6BuOhD24YtG7Nk/BoO4Sdhr5Fypj7iPfBmeizXBt0DbdARzB0hbHml7E2fSDuj8Oacx19FxXnYGXlo72o4cpx+i76DPSF9H23E8+iPgde4Hs18MUPou+jFeKVumYoRjsn20Yh++c+nD4Fr/mzp4ZX8MS/pB6qUc6cNHY5DzfileWjvOh3Ol7XnlXNED0JVlaVPOZT6fjBcxdEC7jdrRhhmHtqB+9kkfSQzsw3L2h2vtnjpiNFOoi3pZf81gc0ziDuxLe6c9XoKX1m8VS6P+20ZKUo6Jy2cEJUGSVLyyju1YN0PCsDwJQBKybZKbBHtKciSOGMnEN5P4KRyL47As+5OoY8d0BOJkf17ZJ50j9eRcjnRu17Am+B60TYzAqPVT2t7C2bQjp8cOPbCcciZeWrv0O+kbyHX6j/SXHC99R7ZhXUgfxXK+PxT2o7A90KdtGQO2oS/iO0Y/RR0xI1nOMgrLtuoIrKc++lziY5/EQTkCx+P4fP857/E8X4KX1i5tlvbhc7RLO2Zdymjgsn/0o52iH9vm/LfGC9qZutiWdiOPcsyMPbxP7ox96gz7UxI774mNOnh9DtRDe1PHS/HS+q1iadQv0UgkCwXxeU2CHDF1JCHJHPOWBEgysZ6kPGKC6HCoKyVxsD/nuTXoQOoejzPHSd0xiHPHli9NCsfmleXUwT5zeQmsCb4HbUbb0m60Ydo5bXgmzqQd3wvOZ0sjlrGObc7CS2pH+2TQ5D25Tj9J/vM9YF36sK0+kH3o12hftuEzfTDb8j79UPqmue/iODkur8D79GEU3tMPz/vOsC1xxKTyyhjAOTw1BzgH9qEtXpKX1I7YMqbwPu2b9hvN2da5R2fWsS37pZ05f/ajfl4pLBvJPtEPeD9qR2HZtfGT47AdWkW71J06ngrnRXvPcf8NL6nfSpZG/VKNRDIiPCVJnYQAXknirB9JwmWbQDKQZEm4I6RjG0kce4nN8iQxXxSOyz6cA8uok/esSwc51kXysj2vxJ8vK9tQXjKpR6wJvkf0T2dAe0M6lzNxJu347nM+W3mObnvrrLykdmO7pM/JMgZ3vg98D/hupB9KH8l2rEufxTZowTYpWcY+symjb8p3Lt8x6qHPzbFZTrlGjg+pi5JYc5yjUB/t/JR9jvCS2tFPBd5zjpxzIHY+c8yYM7QA2p52oq2jGec8asd+rKeecbwJbJN2pq7UGe1YHk0uwfZsl3GMOnifWKPnU+GcKS/JS+q3kqVRv0QjkRQkGK+ITyKSJOMXnQ4p60mSGZIw2ya5+UxdfGb/I9DBJcGpM/tuHTPkS8Wx8uWJyWNf1hPLkS8K+yd2XvM+BuUlsSb4HmljoL04P/R7bqdyz5xJO74fnE8GgRF0i45n4aW1o18k38l/cp3vQPqN9F28Z6DN9wPYD9In0X9B+j6WpY70ayPpZ2HrO0b9MSOUSxoSf/q41EVJ/ew/xn4NjkU7P2WfI7zG9y7nyTkC7c17lkU7vhtb5xIzyD5Am1NG/bfanW1Yj64cn+PMsJxtKLzfI+MfpK7ERf1buXENcvGlDR28hn4rWBr1SzTS7MjTWbBsTga++FsJmE4I0llRx5jkJNo1ODb1pDOkkGBbA84IxyCB2ZbjJH5eKdSZ80mcW7DvaA6B7bfO+W+xJvgetNPY8aXtn9Op3Dtn0o6c53y2NGIZ6156cL4lL6kdfQV5zyttlX4igzbLxr5xi/RX6TeB/i91sz51zWQfth/Xc0yWsR+v1LEHfR3bReP0kxw/5zOuP4LB1HGOtDvnmzYOLIvJvXTuW2NbDDL7RdvUNRLtxnYOHJ/9KVumcGTUnlfqyjgK0fMoxMM+r8FL6reSpVH/bSORrIg/ik6SkBQYqSRmIGHmBIQkEeuoi3rzhaEellEvUN+cZGPi5gtE0pNgeT8mb8hfOqzjWNTDF4jPiZX1SfDx/RHS4Y3xvRTWBN+Ddho7P9qMc2T5rJudM2qX7+cIy/gen4mX1I68Tm7zOvaNWZc+dgv6ly1TQL837pf+lW1zvBHWbfVR6QOBPjRGYmQe9KmLPjt9J/uwbPxuXyPf/afsc4SX1I42j9maNWJd2u3Suc9tR7vFEGW/aMxndOXzCMfJODdCvWNM837ANokTeM85jcu3xs092C7xA+2wFdtzsfabS6N+iUZCSL64JGCMUUBQEpV1vCc5xyQKLKew75jAYydC3SyjjEk2dhqziaKuJBnLWDcmXb4wxAgkYY6T5B6/oHwevyjXyDG3vlB/izXBt6B9OJ8xdwANWD7qfQbOpB2gD+eUQQ6i3aypndfSjjbc6hvp17b6HL4zc3+bPgvm/ejHWDd/l8b+M/14tmVAZ91Yxv236qPvzLFZx+f0r0dhv9f43r+WdrQX57sFy2mPGbQez4/34/dn3A+tWU+Zx5LRdLE9hc/UTx1jGfOLvBmPB+zHuaTOMZ+ukf3GMTvj9UvxWvq9NkujfslGIklGQWcQd++LSvIkWUnKrXpYH8M31kG9LAskbpI1iRYSw9aXDLIfx2LfwPGol+OPX4w9aAuOkX1eA2uCb4F+nA9l1J73tN/RjsXCmbQLaIRW0XE2HGfhtbQb+62Qfmfs38Lch9FnjQN+9LgG9XBOvKIXx6LP5LjUkT/KU/L9zOct2DeDOXlAnUdygeMlf8bC8peAul6Drbam3XI+czuh0zzGjeMN29Nmo557sB3HYVtioEQ7SnSijPXt6cE+mfjIeBktLzF+98dCfS8F9RlZGvXKRiKJZyf/VJK4JG3g81MS56l/NQb241hHvmh8YZLkL5nUI9YEL+fWju8HA00GhrPxWtoxqI8DO8Rkjf3dUeh3ju73t/1ywDjEUIyQC/SHt+a1tKPt5nMeTdZTiak7An8IHDHM1+AcMG9zzrDsqMF8baz95tKorY00dkAv0Rkd5SnH4kv+WoYOzmwMzs7ZtSPvOcf8hT/PQJlZrd1s9I7CIPya/c8W/OG710e+hPH4W1ZrhwbPNUOrtSPPMJNb3IN2YO03l0Z99sHlzFQ7L29Buxg7/sq/l0HhJej3zku1c2PVb2nUTXIv1c5LtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1DRSS0tLS0tLS8u9FyPLTV1xUu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkbdJPdS7bxUOy/Vzku1c2PVb2nUTXIv1c5LtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRn3WJOefSn/8+HH5P0VeSTsoL9XOS7XzUu3cWPVbGvUZk/zbt28P/0Scc6upK/dItfNS7bxUOzdW/ZZGfbYkx8R9+fLlYaaOc6upK/dItfNS7bxUOzdW/ZZGfdYkr6kr90y181LtvFQ7N1b9lkZ91iSvqSv3TLXzUu28VDs3Vv2WRn3WJK+pK/dMtfNS7bxUOzdW/ZZGfdYkr6kr90y181LtvFQ7N1b9lkZ91iSvqSv3TLXzUu28VDs3Vv2WRn3WJP/x48fDuX369OlxyfloB+Wl2nmpdl6qnRurfkujPluS//z58+Gc5nJGc8d5FSfVzku181Lt3Fj1Wxp1k9xLtfNS7bxUOy/Vzo1Vv6VRN8m9VDsv1c5LtfNS7dxY9VsadZPcS7XzUu28VDsv1c6NVb+lUTfJvVQ7L9XOS7XzUu3cWPVbGnWT3Eu181LtvFQ7L9XOjVW/pVHTSC3eUpxUOy/Vzku1c2PVb2nUTXIv1c5LtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkbdJPdS7bxUOy/Vzku1c2PVb2nUTXIv1c5LtfNS7bxUOzdW/ZZGfbYk//37958vX748nFfK169fH9eei7Np95aodl6qnZdq58aq39Koz5bkHz58+PPx48fHT3/+fPr06eEcv3///rjkPLSD8lLtvFQ7L9XOjVW/pVGfPcl//vz5cI5nnK1rB+Wl2nmpdl6qnRurfkujPnuS//jx4+EcO1NX7olq56Xaeal2bqz6LY367EnOpdjxcuyZaAflpdp5qXZeqp0bq35Loz5zkvODibMaOmgH5aXaeal2XqqdG6t+S6M+a5Kf3dBBOygv1c5LtfNS7dxY9Vsa9RmTnB9FjIaO++oweWejHZSXauel2nmpdm6s+i2N+mxJjoHjsSY8ry5g6Grqyj1R7bxUOy/Vzo1Vv6VRny3J379//3BOc+kjTco9Ue28VDsv1c6NVb+lUTfJvVQ7L9XOS7XzUu3cWPVbGnWT3Eu181LtvFQ7L9XOjVW/pVE3yb2cQbtfv3493O/Iv3Ob4b+BcH8k90nOcM8kP4ahDSi8H++jvHfO8r1DOzSaiT57tz2wX7Rjf7S2cBbt3iLVzo1Vv6VRN8m9mLXLL5S5B3LrRyzjoL814LNvzATGkHq2jOG9YtaO/86S/6mMTrT/yLdv3/68e/fuYf2WqWMZ67Nf8sCCWbu3TrVzY9VvadRNci827Zi9wQQwoDOQM/hvgWFgHeaBc5xNXf6f77g/RoFls8G4V4zfO9oYI03ZMmvAcjRGa85xazsM3OfPnx8//f+/8tvLh3vDqF35h2rnxqrf0qhppBZvMcBgjYkj3q2ZnT32TN2Wgcu2lv/xa9GOtseAES9m+2j77pm6LUOebckNAxbtyr+pdm6s+i2NuknuxaBdBvGt+66usWfqGPxZjhkIme3Zm0G6NwzaQS6jjm19hD1Tt2e+OY7l8rlFu/Jvqp0bq35Lo26Se7Fo99IzdVumLuaxpu5loV1fcqaupq7ckmrnxqrf0qib5F5s2jHQY8iu3VMX9kwdRmFevmcW7hXj9452v3ZPXdgzdVvmO9v28mt5baqdG6t+S6Nuknsxa8egnl897g3me6Zu68Z66sMsjrN394xZO3RhVo1z2Jt53TN1gE5bP5SoIS+vTbVzY9VvadRNci9n0A5DgDHYuvSGIeAct4xBZowwD5T5F5X3zlm+d2i3db9kjNqWruiEsYtZx9xv1XGvtM/0Uu3cWPVbGnWT3MtZtYuZm8to7jCDuU+PYjJ0QMxnJJdX5zKbu8z0UdDx6H2W9wAxFyfVzo1Vv6VRN8m9GLTLZbhrZWtG58xwzgaYQZu1mguzbm8Jzrk4qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qjPluTMDHGfD+eVsncjvp2zafeWqHZeqp2XaufGqt/SqM+W5FwuGi/lxeBde3yGkXZQXqqdl2rnpdq5seq3NOqzJ7ntcQlPoR2Ul2rnpdp5qXZurPotjfrMSc7sHDN3Z5ylg3ZQXqqdl2rnpdq5seq3NOozJvn4SAwel3DGWTpoB+Wl2nmpdl6qnRurfkujPnOS86OJPMuMy7Bnox2Ul2rnpdp5qXZurPotjfrsSc5DTTnHM/4Cth2Ul2rnpdp5qXZurPotjfrsSZ6H39bUlXui2nmpdl6qnRurfkujPluS83T70cDlkSbzP4U/A+2gvFQ7L9XOS7VzY9VvadRnS3J+6Tr+T1B+/dofSpR7o9p5qXZeqp0bq35Lo26Se6l2Xqqdl2rnpdq5seq3NOomuZdq56Xaeal2XqqdG6t+S6Nuknupdl6qnZdq56XaubHqtzTqJrmXauel2nmpdl6qnRurfkujbpJ7qXZeqp2Xauel2rmx6rc0ahqpxVuKk2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2Nuknupdp5qXZeqp2XaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qjPnOQ/fvx4OL/v378/LjkX7aC8VDsv1c5LtXNj1W9p1GdN8t+/f/95//79w/nV1JV7o9p5qXZeqp0bq35Loz5rkn/8+PHPly9fHs6vpq7cG9XOS7XzUu3cWPVbGvUZk/zr168Ppo7ZOs6vpq7cG9XOS7XzUu3cWPVbGvXZkpz76LjsiqGrqSv3SrXzUu28VDs3Vv2WRn22JP/w4cODsYPR1HEp9mzmrh2Ul2rnpdp5qXZurPotjfpMSc5lV85nr8TsnQXOqTipdl6qnZdq58aq39Koz5zkvfxa7pVq56Xaeal2bqz6LY36zEn+8+fPh/NjBu+MtIPyUu28VDsv1c6NVb+lUZ81yTNLl3LG2bqzavcWqHZeqp2XaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2NmkZqaWlpaTleipNq58aq33JTV5xUOy/Vzku181Lt3Fj1Wxp1k9xLtfNS7bxUOy/Vzo1Vv6VRN8m9VDsv1c5LtfNS7dxY9VsadZPcS7XzUu28VDsv1c6NVb+lUTfJvVQ7L9XOS7XzUu3cWPVbGnWT3Eu181LtvFQ7L9XOjVW/pVE3yb1UOy/Vzku181Lt3Fj1Wxr1W0jyr1+//vn+/fvjp/PQDspLtfNS7bxUOzdW/ZZGfbYk//Lly8M5zaWmrtwT1c5LtfNS7dxY9Vsa9dmSHFP37t27x0/nph2Ul2rnpdp5qXZurPotjfpsSV5TVwxUOy/Vzku1c2PVb2nUZ0vymrpioNp5qXZeqp0bq35Loz5bkvOjCEwd55XCsjNyNu3eEtXOS7XzUu3cWPVbGvXZkzw/nDijsWsH5aXaeal2XqqdG6t+S6N+C0nOzN2nT58eP52HdlBeqp2Xauel2rmx6rc06reQ5Ji6z58/P346D+2gvFQ7L9XOS7VzY9VvadRnSvLfv38/nA+XXEMuv/Y5deWeqHZeqp2XaufGqt/SqM+W5MzIcU4pHz58+PPt27fHtefibNq9Jaqdl2rnpdq5seq3NOomuZdq56Xaeal2XqqdG6t+S6Nuknupdl6qnRerdvxYjNgpP378eFz65+HWlCwfb10Bnhrw/v37/67/+PHjn58/fz6u9cE5GEGHaDA+ySG3HFG4KjWCrug1rrdfteI8jCyN2tpIpdqZqXZezNrFoM0GADM3L+NWFn5klvuRMRCYBJb9+vXrYZkNs3a5tWhuf/RhGfoEzBvbjgYw+5uNnVW/pVGbk/ytU+28VDsvZu2YrcvgPs7KMfiPj31iNo5tRlMAmAmWWx8RZdYOLWK0RwOOViwbwbxjwGdYTrFi1W9p1OYkf+tUOy/VzotZO8wYMzsxdrkMO5s6Po/rRzAUs4mwYNYOTTDi8yzcbOrQbFw/kqdBbOlqwKrf0qhppBZvKU6qnRezdhg3Bnsu1TFjkxkflo2mLqZvvKQX2G5v3b1j1m7UaLwMPpu6mL5cNh+hjr11Bqz6LY3anORvnWrnpdp5MWsXUwcZ/Jm92TN1W/fO1dTdhlEjdMHIYcr3TN3WvXM1dbdhadTmJH/rVDsv1c6LWbvR1EEMGiZuNHUZ/Lcu0zFLZL0vy6zdbLyjUe6zC5cuv2afLbNuwKrf0qjNSf7WqXZeqp0Xs3azqWO2DUNAGQ1DjMH4YwrI9hgJI2btZlMHub9xNHXA5/HHFIFl/aHEepZG3cHFS7XzUu28mLVjQJ+NWi7XzYYhzzjLZTwMXWbpjJdewawdRno2arkMO5u6cRYv8J5l1h9JgFW/pVGbk/ytU+28VDsvVu0wbcROme+pwqzNpg7ya8kUtrFeugPOwUhMGmU25aybTR2wHAOe/dDYei9dsOq3NGprI5VqZ6baeal2XqqdG6t+S6Nuknupdl6qnZdq56XaubHqtzTqMyc508+5kdR6D8glDNpxqWDrht3cn4NGW4yXfdifn+2PZP9sw/tZ4yPb3AriuXfQhjab2x7Qh3VbcA8W3znOkdetRyu8hL63gniKk2rnxqrf0qjPmOTc88FAwUBgv4fgEveqHW2e+3cYvOd7cMZBf8vUsYz12Q8d519ssSxmke1Yv3Wj97VtbsW9akc7xXDRVvP3B/NFm2b9TH41GSOXukbT9lL63op71a5cp9q5seq3NOozJjkDAIPC2bk37RisGYgpW2YNWM5Az6wL8W9th37jr7Zmo4BBGD8D9bAsRuHINreEOO4J2onvDGYr+sygA9uwDo23TBbLZoNGnaOeL6HvLbk37cpxqp0bq35Loz5bktP5M4jcy6Wa1+QetGMAzk/lt2Z29tgzdVsDerbFbMDWAM9xWZbjH9nmlhDHraFdaVO+L5i1WYtL7Jm62cBBjD68lL635B60K8+j2rmx6rc06rMlObMAmQng3CgMKAwmZ+MetGMQJ46nmug9U7c3eHOcmAgG//mYme1JfUe2uSXEcWtoT+J4jlHaMnWzOQuZAYSX0veWEEdxUu3cWPVbGvXZkpzBgQEnf+UzMPB5viR0Bu5Bu5eeqXvuoJ8ZoEumbt7mlhDHraFtaCfa9iVm6qLpbOrY7m9NXbUrL0G1c2PVb2nUZ0ryvUGFgYDl93A/zktyb9rRzgz2lGuDb7Sat9savGddoyfbhtksHNnmlhDHPXHknrqRLVMHozkLyQl4KX1vyb1pV45T7dxY9Vsa9dmSfL4JGzJIXBuobNyrdgy8DOzEx0C9Zab3TB1gDEYNc+ktA/p8Yz1QD/tF4yPb3BJiu0fQCs2IDw33TNSeqcMYzrPiMYrhJfS9JfeqXblOtXNj1W9p1GdLcgYPOv8MEAxSDDJbA5Adg3bokVmakQzcW7ow4KNhZmowCnMdmf1hkKdsmfkj29wKg3YYKdp+nDGDtOVs3gAjxrnFrMeMjcb+pfS9FWfrM98S1c6NVb+lUZ8xyRlIOK+UexkMXhqjdrn8NpfZ3PE56xj059k+PrM822xpfGSbW0E8RjBjac8Ulo2M3z+M2dZs30voeyuIpzipdm6s+i2Nuknu5R60Y9AmjktlHvTLfWiXy6zXyjxT99ahTYqTaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39KoaaQWbylOqp2Xauel2rmx6rc06ia5l2rnpdp5qXZeqp0bq35Lo26Se6l2Xqqdl2rnpdq5seq3NOomuZdq56Xaeal2XqqdG6t+S6Nuknupdl6qnZdq56XaubHqtzTqJrmXauel2nmpdl6qnRurfkujbpJ7qXZeqp2Xauel2rmx6rc06ia5l2rnpdp5qXZeqp0bq35Loz5bkn/8+PHhnObCP5X//fv341bngPMqTqqdl2rnpdq5seq3NOqzJfmHDx/+/Pr16/HTP7x///7Ply9fHj+dh3ZQXqqdl2rnpdq5seq3NOqzJ/nXr19POUsH7aC8VDsv1c5LtXNj1W9p1GdPcmbpPn369PjpXLSD8lLtvFQ7L9XOjVW/pVGfOcmZpeP8fv78+bjkXLSD8lLtvFQ7L9XOjVW/pVGfOcnPPEsH7aC8VDsv1c5LtXNj1W9p1GdN8m/fvj2c21ln6aAdlJdq56Xaeal2bqz6LY36rEnOr2B5vMmZaQflpdp5qXZeqp0bq35Loz5jkn///v3hvHg9M+2gvFQ7L9XOS7VzY9VvadRnTHLuo2Om7uy0g/JS7bxUOy/Vzo1Vv6VRN8m9VDsv1c5LtfNS7dxY9VsadZPcS7XzUu28VDsv1c6NVb+lUTfJvVQ7L9XOS7XzUu3cWPVbGnWT3Eu181LtvFQ7L9XOjVW/pVE3yb1UOy/Vzku181Lt3Fj1Wxp1k9xLtfNS7bxUOy/Vzo1Vv6VR00gtLS0tLcdLcVLt3Fj1W27qipNq56Xaeal2XqqdG6t+S6Nuknupdl6qnZdq56XaubHqtzTqJrmXauel2nmpdl6qnRurfkujbpJ7qXZeqp2Xauel2rmx6rc06ia5l2rnpdp5qXZeqp0bq35Lo26Se6l2Xqqdl2rnpdq5seq3NOomuZdq56Xaeal2XqqdG6t+S6M+W5L//v37z+fPnx/OK+Xjx49/fv369bjFeTibdm+Jauel2nmpdm6s+i2N+mxJ/uHDh4eCuQPM3Pv37x+WnY12UF6qnZdq56XaubHqtzTqMyU5Ro7z+fLly+OSf/j06dOfd+/ePX46D+2gvFQ7L9XOS7VzY9VvadRnS3IutTIrl8utman7+vXrw+cz0Q7KS7XzUu28VDs3Vv2WRn3GJMfYcV4p3GN3Rs6o3Vuh2nmpdl6qnRurfkujPluSc+l1nKn7/v37w6XXMxq7dlBeqp2Xauel2rmx6rc06jMlOUaO85kvtWLoek9duSeqnZdq56XaubHqtzTqMyX5z58/H86npq7cO9XOS7XzUu3cWPVbGvXZkpxLr/wwIpdfMXoYOn4BezbaQXmpdl6qnZdq58aq39Koz5bkPNYEA8d5pcyPODkLZ9PuLVHtvFQ7L9XOjVW/pVE3yb1UOy/Vzku181Lt3Fj1Wxp1k9xLtfNS7bxUOy/Vzo1Vv6VRN8m9VDsv1c5LtfNS7dxY9VsadZPcS7XzUu28VDsv1c6NVb+lUTfJvVQ7L9XOS7XzUu3cWPVbGjWN1OItxUm181LtvFQ7N1b9lkbdJPdS7bxUOy/Vzku1c2PVb2nUTXIv1c5LtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkbdJPdS7f6Xr1+/PrRJyufPnx/X3B/Vzku181Lt3Fj1Wxr12ZL89+/fD4M550V59+7dw2B/Rszaffny5c+HDx8eP/0/6Pfx48ddzdgv2rL/z58/H9f8Y+osWpu1G5l1RL9RIwqfZy7peO8Qc3FS7dxY9Vsa9dmSnAGCwuACmb35/v37w+czYdMODT59+vQQN4P6r1+/Htf8w7dv3x5MOOu3zBnLWJ/9MH/v379/eA81dWu4pCPfPdaFmDe0Ddd0vHfM2r11qp0bq35Loz5Tkv/48eNfAwgwYDBwnA2LdgziMdt7povlGADMOOe1tR06jpdUZ73Zh88UTAPr7xWLdiNHdJyJRuMfVdd0vHeM2pV/qHZurPotjfpMSc7AwfnMs3LMHJhmAo5yz9pxOS2XwWn/WZM99kwd9bF8HPizLWZwhmWYj3vlnrUbea6OgFZoMGr2VB3vEYt25d9UOzdW/ZZGfaYkZ3BghmaclWMQwtDV1K0ll1HR5Cnsmbo9w85xcrkPjbO+pu5leI6O44wp38VRsyM63jsW7cq/qXZurPotjfpsSc5gweDOeVEY3Pncy69reemZuiNmIMejoDkx3CvEaOBvZurQku8d++ZS+BEd7x2LduXfVDs3Vv2WRn32JGdgYcA4eg+QCYt2tP3Re7H2TF0u243Ls63lst2I8Xv3FB0DP4YYNTqDjkbtyj9UOzdW/ZZGffYkZ/DA1DFwnA2bdszOMBtD3Azg869fYc/UAToyaxS2bsK3YP7eHdExbBk2u45m7d461c6NVb+lUZ85yXPZyDjoH8GsHYP81j1vGeC3LsWhJ4Ygl1W5tLdVh4GzfO9mHdFnNHC851zHS+F2Hc+i3Vuk2rmx6rc06jMmObM8nBeDx6VZBDtn0i6X5eYym7vMEFEwA1Z9if+M8KvW3EdHwaxt/VFl1vGs2r0Fqp0bq35Lo26Se7ln7RjMie9SYbbmrcL5G6iO/4ZzLk6qnRurfkujbpJ7qXZeqp2Xauel2rmx6rc06ia5l2rnpdp5qXZeqp0bq35Lo26Se6l2Xqqdl2rnpdq5seq3NOomuZdq56Xaeal2XqqdG6t+S6OmkVq8pTipdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2Nuknupdp5qXZeqp2XaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2Nuknupdp5qXZeqp2XaufGqt/SqM+S5D9//vzz4cOHPz9+/Hhc8v/8/v37z8ePHx/OlcJ7ltlpB+Wl2nmpdl6qnRurfkujPkOSf/ny5eE8KJi7GUwchg9+/fr15/37938+ffr08NlMOygv1c5LtfNS7dxY9VsatT3JMWffvn378/3794dzmU0dn1nONuHr168PyzB4ZuzavWWqnZdq56XaubHqtzTqsyT5nqnbMnDZllczZ9HuLVLtvFQ7L9XOjVW/pVGfJcn3TF0uzY730HHfHcswfGbOot1bpNp5qXZeqp0bq35Loz5Lkj/F1OWSbE1duRXVzku181Lt3Fj1Wxr1WZL82uXXcXkvv5ZbU+28VDsv1c6NVb+lUZ8lyfdMXS61zj+UePfunf6xJu2gvFQ7L9XOS7VzY9VvadRnSfLMyG1dUuVxJhRMHIVHmnz+/PlxrZd2UF6qnZdq56XaubHqtzRqe5LHzM1lNHf88nV8+PAZDB1wLsVJtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkbdJPdS7bxUOy/Vzku1c2PVb2nUNFJLS0tLS0tLy70XI8tNXXFS7bxUOy/Vzku1c2PVb2nUTXIv1c5LtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkbdJPdS7bxUOy/Vzku1c2PVb2nUZ0nynz9//vnw4cOfHz9+PC75N9++ffvz7t27x09+2kF5qXZeqp0Xk3afPn16iJfC2Ba+fPny3+Vfv359WJfPc2HbwPj3/v37/677+PHjn+/fvz+udUDcRpZGbW2kkTHJMXczv3//fkhg1tfUlXug2nmpdl5s2sXYzeMa4xiGDhjf+DwaOGDfLMO8UU9M3K9fvx4M3rzPvWP97i2N2t5Bkbj8BZKk3TJ1/CXDchK4pq7cA9XOS7XzYtMOw4b5YpwLmLnPnz8/fvqHLVM3sjX2UU9N3RqWRn2WDuqSqQs1deVeqHZeqp0Xo3aYL+Lm1qLMsGH2RmZTxzbjWJg6MrtnxfrdWxr1WTqomrpiotp5qXZerNpxtYnCbURcmZphXOPcxjKPhczusZx6tuowQPxGlkZtbaSZmrpiotp5qXZerNplfMPUbXFtpi5QT+4v53We8bt3rPotjfosHVRNXTFR7bxUOy9W7TBfxD4at5HZ1F2DS7mX6rtXrPotjfosHVRNXTFR7bxUOy9W7Z5j6sYfQvBDC8bIES7Djj/AMGDVb2nUZ+mgjtwImmnnS8bPxFm0e4tUOy/VzotVO8YsYt8yYRi+LVOHaRtNHZ9zuRWDxz62H05Y9Vsatb2Dipmby5isJPTWNnZzxzkUJ9XOS7XzYtQus3QpW+ZtXD+WjIP8MCKTGvM6E8RtZGnU1kYq1c5MtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkZNI7V4S3FS7bxUOy9j39niLEaWm7ripNp5qXZeqp2XaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2Nuknupdp5qXZeqp2XaufGqt/SqM+S5D9//vzz4cOHPz9+/Hhc8v98+/btz8ePHx/OlcL7X79+Pa710g7KS7XzUu28VDs3Vv2WRn2GJP/y5cvDeVAwdyPfv3//8+7du4dXYD2fMYB22kF5qXZeTNrR16VvpJ8M9H9ZTp+Y91slfSd8/fr1f9Z9+vRJ9QcyMRcvVv2WRm1PcjoVZuLoeDiX2dRtwT50dnbaQXmpdl5M2v3+/fvBwL1///5xyT9wRYM+MP1l+s/RwGXfLMMUUk9M3NY+906/d26s+i2N+ixJng7miKnj8mtn6sotqXZebNph4IiZWbZAH8gfwyGzdZcMGn0mfxCPUE9NXVmFVb+lUZ8lyY+aunRwW/fe2WgH5aXaeTFqhxljlo3Zt9xjPDKbOj7PVzNyhePIH873Sr93bqz6LY36LEl+xNRx2YCOzfSX5SXaQXmpdl6M2mHmMGSfP3/+n0uoIaZuLLOpow7MIOt4NZo7Yi9erPotjfosSX7N1J3N0EE7KC/VzotVu/ygbLwMG2LqLs3UBfbPDy0wiSb6vXNj1W9p1GdJ8kumjr8wZ0PHX5osN9MOyku182LVLn3k1h+2s6k7Qn4J+5R9bk2/d26s+i2N+ixJng5m669QDNy4PJciaurKrah2XqzaPcfUcR9dluWevMB79tnqc++Vfu/cWPVbGrU9yWPm5pKOZm/93qUFE5xHcVLtvFi1S1+4ZcK2DB+3rNBPZhnvx1+/pr6tqyP3Sr93bqz6LY26Se6l2nmpdl6M2sW0pYzmLTNueyVPCsDE5V46CjN342NRDBB38WLVb2nUTXIv1c5LtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c6LVbvxNqLx8vk4yzo/UJ/Z2DyCJuttM6sznIeRpVFbG6lUOzPVzku182LWjsfHED/3No7PGcS8zT/8w7yx7WgAs7/Z2Fn1Wxq1OcnfOtXOS7XzUu28mLXDoGHMMHDjrNzWMwW535FZuhmWU6xY9VsaNY3U4i3FSbXzUu28mLXD1PEA6XkWbjZ1W//rN+QB1NZ/k2nVb2nU5iR/61Q7L9XOS7XzYtYOk5ZHyjALl8uws6mL6Rt/4RyoY2+dAat+S6NuB+Wl2nmpdl6qnRezdqOpyzMEuQy7Z+q27p2rqbsNS6NuB+Wl2nmpdl6qnRezdqOpgxi03GcXLl1+zT7jDy1MWPVbGrU5yd861c5LtfNS7byYtZtNHTBTh6EbTR1kFm+GZf2hxHqWRt0Oyku181LtvFQ7L2btmJGbjVouw86mbpzFC3mkifVHEmDVb2nU7aC8VDsv1c5LtfNi1S4mjcIvWEdYN5s6YDmzctmPH1dY76ULVv2WRm1tpFLtzFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkZ9liTnZ93cb7B1vwA/7Z7/Bx7b22kH5aXaeal2XqqdG6t+S6M+Q5LnKdmU2azl/+JlOTeW2v9VSmgH5aXaeal2XqqdG6t+S6O2Jzk/8WYmDvPGuRyZgWPWbuvn3jbaQXmpdl6qnZdq58aq39Koz5LkR0zd79+/H37WjanjvZ12UF6qnZdq56XaubHqtzTqsyT5NVPHJVjWU+afhFs5i3ZvkWrnpdp5qXZurPotjfosSX708iuXajF4zNbZaQflpdp5qXZeqp0bq35Loz5Lkj/lnro8Wdt+CbYdlJdq56Xaeal2bqz6LY36LEn+FFOXX8vW1JVbUe28VDsv1c6NVb+lUZ8lyfNvVHgdyb9K4VEmkEeazP8Y2Ug7KC/Vzku181Lt3Fj1Wxq1Pclj5uYSc8ds3PgcO8r4T47NcC7FSbXzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/V7n+ZZ23veUa22v0v/Hu/Ubt7/o8v1c5LtXNj1W9p1E1yL2btuCS+9V89uFzO42bmeyPDeCl9/h++7LO3373xFrXL44Q4d175HDB1lscMmbV761Q7N1b9lkbdJPdi045fKPMDFeLGGOTHK2Ec9LeMActYn/0wAeOMTk3d6/G32mUmLkYu5jymvKaurKDaubHqtzTqJrkXi3YM8szsUPZMF8sZ6Jnt4by2tsPAjZdUZ6PAPnymYDBYf6+8Ne0whPMlVTSKnpi7aLdXx71g0a78m2rnxqrf0qjTibY4y73CIJ2HPDOgM9NzhD1jkEF/vGSXbTEUMyzbukR4L7wl7WA0cCFmcSbPnKS+e4TYWlpablOMLDd1xck9a5dLcU8dmPeMQQb62WBwHIwHMBOU9TV1z+eltcvy2XxzuZVjAYYv6w2mrjipdm6s+i2Nuknu5Z61e+nZniOmLsejYPCI4V4hxnvlpbXbM3XUHVPHDCzbpIwzsvcG8RUn1c6NVb+lUTfJvVi0Y5DPpbZ5wJ/ZMwa5/Dou3zMLBt6SdjCa75B6bVi0K/+m2rmx6rc06ia5F5t2zPgwsBM3Rmz+BSVcMwbjfVn5ocTRmaR74q1pN/9SGdCzhryspNq5seq3NOomuRezdgzmW7M0MWrzrA5g6DACuayKUTDO9MBb0y6XV2P4eEXLLXN475i1e+tUOzdW/ZZG3ST3cibtcnl1LrNByGwRBVNnNAVA/GfhqHYYuazDFBpnWIH4i5Nq58aq39Kom+Re7lk7Bm3iu1SYqXmrcP73SrW7DOdfnFQ7N1b9lkZ9liRntoDB6NoDZ82X7GbaQXmpdl6qnZdq58aq39Koz5Dk3OPDeVByv9UWufxTU1duTbXzUu28VDs3Vv2WRm1Pcu7b4SZs7s/hXPZMHTN4+TdTNXXl1lQ7L9XOS7VzY9VvadRnSfJLpo5HLWDoMHZ7v9wz0g7KS7XzUu28VDs3Vv2WRn2WJL9k6riPLo9SqKkr90C181LtvFQ7N1b9lkZ9liTfM3VcmsXUhZg6Zu/G5UbaQXmpdl6qnZdq58aq39Koz5Lke6aORy+wfKvU1JVbUe28VDsv1c6NVb+lUZ8lya/9UCL08mu5B6qdl2rnpdq5seq3NOqzJHkeV5J75/bg17Lz/6C00g7KS7XzUu28VDs3Vv2WRm1P8vFfD41ly9yNz7M7w2wd51GcVDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvJi04/5v4qWMtwuNtxFxmxHr8nkubBt4vBf3k2cdT3/gB4YmiNvI0qitjVSqnZlq56XaebFpF2O39aiu3DfOM1f5PBo4YN8sy9MhYuJ+/fr1YPDmfe4d63dvadTtoLxUOy/Vzku182LTLv/iEoMWMHP8D/ORLVM3wjq2GaGemro1LI2aRmrxluKk2nmpdl6M2mG+iJv/XZ4ZNszeyGzq2Gac3Usdmd2zYv3uLY26HZSXauel2nmpdl6s2nHfHIX74Lg3bgZTx7mNZb5ky+wey6lnqw4DxG9kadTWRirVzky181LtvFi1yz1xe//a8tpMXaAe6khd84zfvWPVb2nU7aC8VDsv1c5LtfNi1Q7zRex798Bdu6duhku5l+q7V6z6LY26HZSXauel2nmpdl6s2j3H1I0/hOCHFvPjS7gMO/4Aw4BVv6VRt4PyUu28VDsv1c6LVTsupRL7lgnD8G2ZOkzbaOr4nMutGDz2sf1wwqrf0qjbQXmpdl6qnZdq58WoXWbpUrbM27h+LDFt/DAi99LN60wQt5GlUVsbqVQ7M9XOS7XzUu3cWPVbGvVbTfK9XxGZaAflpdp5qXZeqp0bq35Loz5LknPPAdPQ/KpnZJ66TmFbO5xHcVLtvFi1476q9H9jP5nHZVC2brbn8RhZzx/DW4/KsMA5FC9W/ZZGfYYkpyNKpzN3ODF1xvsHrnEG7d4q1c6LWbsYtPmPWvrQeRkPq+Vm+vxqkr4UU8cy/rOBkX7v3Fj1Wxq1Pcn565ObQPPXZk1dMVDtvJi1o7/MfxYYZ+XoH8dfVubXlnO/iZlj+bitiX7v3Fj1Wxr1WZK8pq6YqHZezNphxugrY+xyGXY2dXwe148wo8dsnZF+79xY9Vsa9VmSfM/UAZcc6IRYT+ESgvXywchZtHuLVDsvZu0wbhg2/tilX8wl19nUxfSx3Qzb7a27d/q9c2PVb2nUZ0nyS6ZuBDNHZ0ax0w7KS7XzYtYupg64bYVz4TLsnqnb+uO3pq7cCqt+S6M+S5IfNXWQSwtHtr1n2kF5qXZezNqNpg5i0DBxo6lLH7l1+ZUrHdY/ivu9c2PVb2nUZ0ny55g6+yXYdlBeqp0Xs3azqWO2jVtTKKOpw8xxnvMjTrI9JtBIv3durPotjfosSR6jNnZYQKfEX5UxcLn82ufUlVtS7byYtaPvm41aLsOOpg6YkWM56wFDl1k646VX6PfOjVW/pVHbkzxmbi4xd8zgYeDGdfyVae2URjiX4qTaebFql0utFPrFEczabOoAA5h9KGxjvsLBORQvVv2WRt0k91LtvFQ7L9XOS7VzY9VvadRNci/Vzku181LtvFQ7N1b9lkbdJPdS7bxUOy/Vzku1c2PVb2nUTXIv1c5LtfNS7bxUOzdW/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1DRSi7cUJ9XOS7XzMvadLc5iZLmpK06qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2Nuknupdp5qXZeqp2XaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY36LEn+8+fPPx8+fPjz48ePxyX/hm0+f/78cM5fvnx5XOqlHZSXauel2nmxavf169eH2Cm8D79///7vcsa/ke/fv//5+PHj/6z/9u3b41onnIeRpVFbG2kEg5bExbhtkS/FGcxcOIN2b5Vq56XaeTFrlwmJd+/e/fn169fj0n/MG8sweAHzxrajAcz+ZmNn1W9p1OYkh0+fPj0kKYnNuWyZuhi6S7N4RuzavWWqnZdq58WsHeMYxgwDN87KMeaxbOT9+/cPs3QzLKdYseq3NOqzdFCXTB0Jf6YZutDBxUu181LtvJi1w9Qxjs2zcLOpY/JiXD+Sq1rWCQ6rfkujNif5yJ6pyxeAv3D464b3lDOYvLNo9xapdl6qnRezdpg0rkwBs3AYOS7DzqYuYx5j4gx17K0zYNVvadRn6aD2TF2SePyrJcvM9xbAWbR7i1Q7L9XOi1m70dRh5jByTFTsmbqt8a2m7jYsjfosHdSeqct083gTKfAlYPbOzFm0e4tUOy/VzotZu9HUQQxa7rMLly6/Zp/xhxYmrPotjdqc5CN7pi5/tcxJzJfAfgn2LNq9Raqdl2rnxazdbOqAmTrGstHUAZ/HH1MElvWHEutZGvVZOqj8BTL/dcIMHQk+/hIos3ezAbRxFu3eItXOS7XzYtYu94WP5DLsbOoyHo5Xo3jPMvNTIKz6LY3a3kEleecymjvM2/wQRus9BSOcS3FS7bxUOy9W7cZxbr7CxLrZ1AHLmZXLfoyB9nHPqt/SqK2NVKqdmWrnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2Nuknupdp5qXZeqp2XaufGqt/SqGmklpaWlpaWlpZ7L0aWm7ripNp5qXZeqp2XaufGqt/SqJvkXqqdl2rnpdp5qXZurPotjbpJ7qXaeal2Xqqdl2rnxqrf0qib5F6qnZdq56Xaeal2bqz6LY26Se6l2nmpdl6qnZdq58aq39Kom+Reqp2Xauel2nmpdm6s+i2Nuknupdp5qXZeqp2XaufGqt/SqM+S5D9//vzz4cOHPz9+/Hhc8g985hy3ypcvXx63csI5FCfVzku182LS7tOnTw/xUhjbAuNWln/9+vVhXT7PZRzjvn379uf9+/f/Xffx48c/379/f1zrgLiNLI3a2kgjY5Jj7kZI5M+fPz9++ge+CO/evfvz+/fvxyVOzqDdW6Xaeal2XmzaxdjN4xrjF+MYMI7xeZ6kYN8sw7xRT0zcr1+/HgzevM+9Y/3uLY3a3kGRuBi3JO2c/FsYk3kLu3ZvmWrnpdp5sWmHYWO8YpwLmLl5omLL1I2wjm1GqKembg1Loz5LB3XU1JHIR7YzcBbt3iLVzku182LULmMWtxJlhm2+yjSbOrYZx7jUwasZ63dvadRn6aCOmrr5rx4zZ9HuLVLtvFQ7L1btuG+Own1wXJmawdRxbmOZx0Jm91hOPVt1GCB+I0ujtjbSzBFTd6ZZOjiLdm+Rauel2nmxapfxDVO3xbWZukA91JG6bPeVW/VbGvVZOqgjpu5Ms3RwFu3eItXOS7XzYtUO80Xse/fAXbunbiZPheg9dWtYGvVZOqhrpi7r50eemDmLdm+Rauel2nmxavccU8eVqSxjMoMxcITLsLZJDqt+S6M+Swd17UbQ3JNwJs6i3Vuk2nmpdl6s2jFZQexbJgzDt2XqGO9GU8fnXG7F4LGP7YcTVv2WRm3voGLm5jIma74Q818qdjin4qTaeal2XozaZZYuZcu8jevHknGQH0bkXrp5nQniNrI0amsjlWpnptp5qXZeqp0bq35Lo26Se6l2XqqdF5N2XGIjXso4wzPO7uRKxl4Zr3DMV0a4rMez0ywQc/Fi1W9p1E1yL9XOS7XzYtKOS3cYOH75P8IPxjB8+WFZfkg2Grjsm2WYQuqJidva597p986NVb+lUTfJvVQ7L9XOi027PL5ivIdqfojtkfuOMXjzjfrUU1NXVmHVb2nUTXIv1c5LtfNi1A4zxiwbs2+5aX5kNnV8ZiZvhDrG2T0j/d65seq3NGoaqcVbipNq58WoHWYOQ8a/ihovoYaYurHMpo468gtKXo3mbj7HFl8xstzUFSfVzku182LVjnviiH3rURZHZuoC++eHFphEE/3eubHqtzTqJrmXauel2nmxaodhI/ate+BmU3eE/BL2Kfvcmn7v3Fj1Wxp1k9xLtfNS7bxYtXuOqeM+uizLPXmB9+yzNfN3r/R758aq39Kom+Reqp2XaufFql1m1rZM2Jbh4747LsFmGe/HX7+mPtO9df3eubHqtzTqJrmXauel2nkxahfTljKat8y47RUeiQKYuPGhxczcjY9FMUDcxYtVv6VRN8m9VDsv1c5LtfNS7dxY9VsadZPcS7XzUu28VDsv1c6NVb+lUZ8lybmvg0sDuVQwwiWC8bIB94aYbu7dox2Ul2rnpdp5sWqX+xcp49g1XjpnjBvhEnueK5j1tsvlM5yHkaVRWxtpJM9fosw37eZekvGLkO3H+0qMnEG7t0q181LtvJi145mAxM+kxPjwaMYxlo2/TMa8se047mV/s7Gz6rc0anOSA7/GIklj3mZTFwM3Jnx+vm+frbNr95apdl6qnRezdoxXGDMM3Dgrx3jGshF+xDL/KzhgOcWKVb+lUZ+lg9ozdVv/zBqjNz9zychZtHuLVDsv1c6LWTvGMMaueRZuNnVbY17IJMfWbUoGrPotjdqc5CN7pg6yLmWevrZyFu3eItXOS7XzYtYOk5bnBDILl3FsNnUxfYx7M9Sxt86AVb+lUZ+lg9ozdSQ9s3LjXy3jF8LMWbR7i1Q7L9XOi1m70dQxdjGGcRl2z9Rt3TtXU3cblkZ9lg5qz9TlHoQRvhBsOxo9I2fR7i1S7bxUOy9m7UZTBzFo8xh36fJr9rFOaFj1Wxq1OclH9kwdX4KaunJvVDsv1c6LWbvZ1AEzdYxv8xjH5/kRJ8Cy/lBiPUujPksHlb9AZqOWqWhuEA18MVg2G0AbZ9HuLVLtvFQ7L2btmJGbjVouw86mLuMh+wTes8z6Iwmw6rc0ansHleSdy2juMHb8dZJ13FNnvadghHMpTqqdl2rnxardOM6NExTAutnUAcvPNu5Z9VsatbWRSrUzU+28VDsv1c6NVb+lUTfJvZxRO2ZV5/tGXoPcTJyy+j6TM2qXS0ErGLWjrLzx+4zavRWqnRurfkujbpJ7uSftmNbHjM2XvZnyJ04K7/cGX/bjsgL1cO9H6rsG+1DvFhwfk8GxeeVzwNTt7beCe9IOTWjHsb253zT3nlIwvXuXbtg22rIdr3y+9nDv6LMFdXL/UI4/X3K6Zfvd8tjl76h2bqz6LY26Se7lHrRjsGUgZxAfDR0GgAE7RoBBms9bv8gKqYvtMBSXfsgyDvpb5i8zcTFy1M3n1FlT94+Rpg1o89E05Z+ER08+09bosmfU2JZtkgujgZ6hDrbhGFumjvXUk5u8yaExHrhl+92DduV5VDs3Vv2WRt0k93Ir7TBG+SUVr5fM1wjma2sQD0dNXQxZzMaWqWMZdY1Qb4wCdRN/ymgYVnAr7Wgz2pm2uGa+RmgfYt7T5Cmmju2oJ3HM5FjjrC51jnqyX7Rj3UpupV35e6qdG6t+S6NOx9jiLCsZB+5xZucoDL7svwV1UyezMrn8GgN2iT1TNxq4wLZbx89M0N4s1GuwWjtMFu3PcWnnvcvge6APbbrVRhg06h4vv6LJtfbcM3VbhpxttzTiWNSRGeEVEEdLS8ttipHlpq44WaldZk+eY+Ygl0N5vQTmY8uk7bFl6hj4t2LFeMREYPiy/uymLrOSe4b6GrQLJoscuEQM1lH2TN2W+U7+cS7kSNbfytQVJ9XOjVW/pVE3yb2s1o6BlcH0qTN1mcF5jYGXeI6aOraLicAYsE3KpcuFr8Fq7f5mpo79nqL3UZ5r6ijkU7Q7MqP7kqzWrrwc1c6NVb+lUTfJvdxKOwZVBlKOzyuf93hNQwdbpg4wC/PyLbNwK26lHYY3Zgqzds3Mvpahgz1TN5rvwLa02crZ1D3aZ3qpdm6s+i2Nuknu5R60Y7DFtDH4z5fnctluNHRs95ID856p4zgcewSj8FoG5ancg3bolXbaapfZ0LH9S5pz6t4ydZmVG2cTieWtG/Ly91Q7N1b9lkbdJPdyT9ox2GOuRmPHQDx+xswxiL+UqYtpnM0b5PJqjs8rx37KZcfX5J60o00wWKM5pr22Zjpf0tSRH7TDPNNLPGiV48+Pp7k196RdeRrVzo1Vv6VRN8m93LN2mALim8vWzMxzoJ5rdY8xvLQh+VuI6V7BZKXd5nLthy5HwKxt1T2aO7TCrLMcXWPO7wFiKk6qnRurfkujbpJ7WakdgyzHu1buafC9Z2irVTCjOeu0VeaZubINbVWcVDs3Vv2WRt0k91LtvFQ7L9XOS7VzY9VvadRnSXIu3XCJbevyEPfisI5zpXAvz73cW/U3tIPyUu28VDsvJu3G2xTGHwlx/2uWc2VkHNvmMv7QiXEwtzRQGAfv6ZaUIxC3kaVRWxtpZEzy+abrXDbMZUEuRfElGL8kVs6g3Vul2nmpdl5s2sXYzePaeJ9pfoA2Gjhg3yzLOBgTx6TG3q/e7xnrd29p1PYOisTlL5Ak7Zz8/DUy/zoyv4x8iZu+b4ldu7dMtfNS7bzYtMsv/Mf7XTFz8wO3t0zdCOu2fkhWU7eGpVGfpYPaM3Vbs3Jsw7b38oiE53IW7d4i1c5LtfNi1A7zRdxMQmSGDbM3Mps6thnHwtSR2T0r1u/e0qjP0kHtmToSneWZdoZMadfUlVtR7bxUOy9W7TI5wZWnrXELU8e5jWUeC/NfgKjHOvYRv5GlUVsbaWbP1EFMHIUvRZK7l1/Lrah2XqqdF6t2Gd8Yv7a4NlMXqIc6Utc843fvWPVbGvVZOqhLpm5m6/4CI2fR7i1S7bxUOy9W7TBfxL53D9xs6q7BhMal+u4Vq35Loz5LB3XU1OXGU1syb3EW7d4i1c5LtfNi1e45pm78IQRXqxgjR7gMO/4Aw4BVv6VRn6WDOnIjKEmd+xLOwFm0e4tUOy/VzotVOyYriH3LhGH4tkwdY91o6vicy62Mhexj++GEVb+lUds7qJi5uczJSgKT1LYkvgTnWZxUOy/VzotRu8zSpWyZt3H9WDLe8cOI3Es3rzNB3EaWRm1tpFLtzFQ7L9XOS7VzY9VvadRNci/Vzku182LVbnwKwPjL/9yPTNm6L4t7kLOe2Z4jP0a7VziH4sWq39Kom+Reqp2XaufFrF0MGpfsRjBz8zIe/cRtK7nBnsuAmDqWWf93dr93bqz6LY26Se6l2nmpdl7M2jFbl+d0jrNyzMiNN+Hnxvz5vivMHMu3btg30O+dG6t+S6Nuknupdl6qnRezdpgxZt7mB7DPpo7P4/oRZvSYrTPS750bq35Lo6aRWrylOKl2XszaYdwwbFxK5VJsLrnOpi6mL4/AGGG7vXX3DnG3uIuR5aauOKl2XqqdF7N2MXXAYy44Fy7D7pm6rXvn7KaueLHqtzTqJrmXauel2nkxazeaOohBw8SNpo5tWL51+ZUfSzDLZ6TfOzdW/ZZG3ST3Uu28VDsvZu1mU8dsG/fHUUZTt/e/QbM9JtBIv3durPotjbpJ7qXaeal2Xszabf3f61yGHU0d5D8QsB4wdJmlM156hX7v3Fj1Wxp1k9xLtfNS7bxYtculVkqePRcwa7OpAwxg9qGwjfUZdcA5FC9W/ZZG3ST3Uu28VDsv1c5LtXNj1W9p1E1yL9XOS7XzUu28VDs3Vv2WRm1Pcp58Pl5W4H6P+dJC7gXJNry33hMyYtfuLVPtvFQ7L1bt8mtkyvxDlyyf/80b4+A47rE+90da4TyMLI3a2kiQhE6S8zlPOx9NG4mdhOd+EIzf1v0jNszavXWqnZdq58WsXZ4dyPg23teIeZvHvPz4ZTSA2d9s7Kz6LY3anORb5C8aZvAg/8NwTORsY77hF86m3Vui2nmpdl7M2jFuYcwwcOOsHGMcy0aYuGAyY4blFCtW/ZZGfbYOisQf/2rZMnD8ZcOy+TKtjbNp95aodl6qnRezdoxl/Bp5noWbTV2eMZj1I/k189ZDpQ1Y9VsatTnJZzBy/BUyJnOSeJyavpT0Js6k3Vuj2nmpdl7M2jFe5bYhZuEwckxWzKYupm9r0oI69tYZsOq3NOozdVAk+vxgzS1Tl0uyNXXlVlQ7L9XOi1m70dRh5jByXIbdM3Vb987V1N2GpVGfpYPaMnSQJCbxQy+/lltT7bxUOy9m7UZTBxnbcp9duHQlKvtY7ye36rc0anOSh9nQkbgxbEnw+YcSfAnG2TsjZ9DurVLtvFQ7L2btGLfmpzbkaQ+jqQM+jz+mCCzrDyXWszRqewe1l+jjLByfKZi43Hdn/YfUIx1cvFQ7L9XOi1k7xqzZqOUy7GzqMiM3jnO8Z5n1RxJg1W9p1OYkz71xW2VMXBKf2bysO4OhA86lOKl2XqqdF6t2MWmU+TajXHmaYTkTGNmPMbC3HN2GpVFbG6lUOzPVzku181Lt3Fj1Wxp1k9xLtfNS7bxUOy/Vzo1Vv6VRN8m9VDsv1c5LtfNS7dxY9VsadZPcS7XzUu28VDsv1c6NVb+lUTfJvVQ7L9XOS7XzUu3cWPVbGjWN1NLS0tLS0tJy78VI/5QopZRSSjkBNXWllFJKKSegpq6UUkop5QTU1JVSSimlnICaulJKKaWUE1BTV0oppZRyAmrqSimllFJOQE1dKaWUUoqeP3/+DxjG/anhZx9eAAAAAElFTkSuQmCC" alt=" " />

题目就是要求两点到一个点的路径中重叠的点的个数。

特殊性质一是一条链,我们可以通过讨论两个起点和一个终点的相对位置直接得出答案。

特殊性质二的两个起点相同,就是要我们求树上两点之间的点的个数,求出两点LCA,预处理点到根节点的距离,再根据LCA是不是根节点决定距离相减或相加就可以了。

考虑100分的,仍然要LCA,然后分类讨论就可以了......

我们记num[i]为i到根节点的点的个数(包括根节点和它自己)

第一种是LCAab和LCAcb相等,那么我们求LCAac,答案就是num[LCAac]+num[B]-num[LCAab]+1。(这里的一个点到根节点的个数包括根节点和它本身。)

第二种是LCAab和LCAcb不相等,如果LCAab和LCAcb中有一个是B的,那么答案就是1,如果都不是B,那么我们再求LCALCAab LCAcb这个时候它们的LCA必是其中的一个(可用反证法证明),如果是LCAab,那么答案就是num[B]-num[LCAcb]+1,否则就是LCAcb,答案为num[B]-num[LCAab]+1。

LCA用树上倍增或者欧拉迹+ST就可以啦(欧拉迹数组似乎要开很大QAQRE好久)

 #include<iostream>
#include<cstdio>
#include<cstring>
#include<cstdlib>
#include<algorithm>
#include<cmath>
#define N 600001
using namespace std;
int n,m,p,t,ans,head[N*],next[N*],to[N*],visit[N],deep[N*],ji[N*],num,ti,ge[N],f[N][],qwq[N][];
void add(int u,int v){
num++;
next[num]=head[u];
to[num]=v;
head[u]=num;
num++;
next[num]=head[v];
to[num]=u;
head[v]=num;
}
void dfs(int x,int nu,int d){
if (!visit[x]) visit[x]=++ti;
ji[ti]=x;
deep[ti]=d;
ge[x]=nu;
for (int i=head[x],v;i!=;i=next[i]){
v=to[i];
if (!visit[v]) {
dfs(v,nu+,d+);
ji[++ti]=x;
deep[ti]=d;
}
}
}
void ST(){
int tmp=(int)(log(ti)/log());
for (int i=;i<=ti;i++){
f[i][]=deep[i];
qwq[i][]=ji[i];
}
for (int j=;j<=tmp;j++)
for (int i=;i<=ti;i++){
int k=<<(j-);
if (i-k<=ti)
if (f[i][j-]<f[i+k][j-]){
f[i][j]=f[i][j-];
qwq[i][j]=qwq[i][j-];
}
else{
f[i][j]=f[i+k][j-];
qwq[i][j]=qwq[i+k][j-];
}
}
}
int lca(int x,int y){
int a=min(visit[x],visit[y]);
int b=max(visit[y],visit[x]);
int tmp=(int)(log((b-a)+)/log());
if (f[a][tmp]<f[b-(<<(tmp))+][tmp])
return qwq[a][tmp];
else return qwq[b-(<<(tmp))+][tmp];
}
void work(int a,int b,int c){
int d=,e=;
d=lca(a,b);
e=lca(b,c);
if (d==e){
int x=lca(a,c);
printf("%d\n",ge[x]+ge[b]-*ge[d]+);
}
else if ((d==b)||(e==b)) printf("1\n");
else {
int x=lca(d,e);
if (x==d) printf("%d\n",ge[b]-ge[e]+);
else if (x==e) printf("%d\n",ge[b]-ge[d]+);
}
}
int main(){
scanf("%d%d%d",&n,&m,&p);
for (int i=,u,v;i<n;i++){
scanf("%d%d",&u,&v);
add(u,v);
}
dfs(,,);
ST();
for (int i=,u,v,w;i<=m;i++){
scanf("%d%d%d",&u,&v,&w);
work(u,v,w);
}
return ;
}

神奇的代码

(似乎JZ评测集下会爆栈...根节点设为n/2也可以)(明明20万数据莫名60万才过了QAQ)

还有一个水水的程序(输入数据还好良心,告诉你性质)

 #include<iostream>
#include<cstdio>
#include<cstring>
#include<cstdlib>
#include<algorithm>
#include<cmath>
#define N 500001
using namespace std;
int n,m,p,t,ans,head[N*],next[N*],to[N*],visit[N],deep[N*],ji[N*],num,ti,ge[N],f[N][],qwq[N][];
void add(int u,int v){
num++;
next[num]=head[u];
to[num]=v;
head[u]=num;
num++;
next[num]=head[v];
to[num]=u;
head[v]=num;
}
void shui1(){
for (int i=,u,v,w;i<=m;i++){
scanf("%d%d%d",&u,&v,&w);
if ((v>=u)&&(v>=w)) printf("%d\n",v-max(u,w)+);
else if (((v>=u)&&(v<=w))||(v<=u)&&v>=w) printf("1\n");
else if ((v<=u)&&(v<=w)) printf("%d\n",min(u,w)-v+);
}
}
void dfs(int x,int nu,int d){
if (!visit[x]) visit[x]=++ti;
ji[ti]=x;
deep[ti]=d;
ge[x]=nu;
for (int i=head[x],v;i!=;i=next[i]){
v=to[i];
if (!visit[v]) {
dfs(v,nu+,d+);
ji[++ti]=x;
deep[ti]=d;
}
}
}
void ST(){
int tmp=(int)(log(ti)/log());
for (int i=;i<=ti;i++){
f[i][]=deep[i];
qwq[i][]=ji[i];
}
for (int j=;j<=tmp;j++)
for (int i=;i<=ti;i++){
int k=<<(j-);
if (i-k<=ti)
if (f[i][j-]<f[i+k][j-]){
f[i][j]=f[i][j-];
qwq[i][j]=qwq[i][j-];
}
else{
f[i][j]=f[i+k][j-];
qwq[i][j]=qwq[i+k][j-];
}
}
}
int lca(int x,int y){
int a=min(visit[x],visit[y]);
int b=max(visit[y],visit[x]);
int tmp=(int)(log((b-a)+)/log());
if (f[a][tmp]<f[b-(<<(tmp))+][tmp])
return qwq[a][tmp];
else return qwq[b-(<<(tmp))+][tmp];
}
void shui2(){
for (int i=,u,v,w,x;i<=m;i++){
scanf("%d%d%d",&u,&v,&w);
x=lca(u,v);
if (x==) printf("%d\n",ge[u]+ge[v]-);
else printf("%d\n",ge[u]+ge[v]-*ge[x]+);
}
}
void work(int a,int b,int c){
int d=,e=;
d=lca(a,b);
e=lca(b,c);
if (d==e){
int x=lca(a,c);
printf("%d\n",ge[x]+ge[b]-*ge[d]+);
}
else if ((d==b)||(e==b)) printf("1\n");
else {
int x=lca(d,e);
if (x==d) printf("%d\n",ge[b]-ge[e]+);
else if (x==e) printf("%d\n",ge[b]-ge[d]+);
}
}
int main(){
scanf("%d%d%d",&n,&m,&p);
for (int i=,u,v;i<n;i++){
scanf("%d%d",&u,&v);
add(u,v);
}
if ((p==)||(p==)||(p==)||(p==)||(p==)){
shui1(); return ;
}
ti=;
dfs(,,);
ST();
if ((p==)||(p==)||(p==)){
shui2(); return ;
}
for (int i=,u,v,w;i<=m;i++){
scanf("%d%d%d",&u,&v,&w);
work(u,v,w);
}
return ;
}

水水程序

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