AT_rco_contest_2019_qual_b ファーマーXの収穫計画

题目描述

开始家庭菜园的 X 正在制定蔬菜的养护和收获计划。 X 的庭院由 $N$ 行 $N$ 列的地块组成,在第 $i$ 行 $j$ 列的地块上种有品质为 $A_{i,j}$ 的蔬菜。每个地块的蔬菜只能被收获一次。 X 最多可以执行 $M$ 次以下两种操作中的任意一种。每次操作都需要指定一个尚未被收获的地块。如果指定的地块已经被收获,则什么也不做。 - (1)**养护**:将选中地块上的蔬菜品质增加 $1$。 - (2)**收获**:从选中的地块及其周围的地块收获蔬菜。收获需满足以下条件: - 设选中地块上的蔬菜品质为 $K$。 - 从选中地块出发,只能沿着上下左右方向,经过“尚未被收获且品质为 $K$ 的蔬菜所在的地块”,连通得到的地块集合记为 $S$。($S$ 包含选中的地块本身。) - 若 $S$ 中包含的地块数量不少于 $K$,则收获 $S$ 中所有地块上的蔬菜。 - 若 $S$ 中包含的地块数量少于 $K$,则什么也不做。 请制定一个计划,使 X 收获的蔬菜品质总和尽可能大。 每个测试用例的得分以及本题的得分计算方式如下: - 单个测试用例中,X 收获的蔬菜品质总和即为该用例的得分。 - 总共有 $50$ 个测试用例。所有测试用例得分之和即为本题的得分。

输入格式

输入通过标准输入按以下格式给出。 ``` \(\begin{array}{lll} N ~ M & & \\ A_{ 0,0 } & \ldots & A_{ 0,N-1 } \\ \vdots & \ddots & \vdots \\ A_{ N-1,0 } & \ldots & A_{ N-1,N-1 } \end{array}\) ``` - $N$ 表示庭院的规模,满足 $N=50$。 - $M$ 表示允许的最大操作次数,满足 $M=2500$。 - $A_{i,j}$ 表示第 $i$ 行 $j$ 列地块上蔬菜的品质,满足 $1\leq A_{i,j}\leq 9$。

输出格式

每行输出一个操作,最多输出 $M$ 行。 ``` \(\begin{array}{lll} \mathit{op}_0 & r_0 & c_0 \\ \mathit{op}_1 & r_1 & c_1 \\ \vdots & & \\ \end{array}\) ``` 当 $\mathit{op}_i$ 为养护操作时,输出 `1`,为收获操作时输出 `2`,后跟操作目标地块的行号 $r_i$ 和列号 $c_i$,用空格分隔。

说明/提示

### 关于测试用例的生成 每个测试用例由测试用例生成器随机生成。 测试用例生成器会从 $[1, 9]$ 区间的整数中均匀随机生成 $A_{i,j}$。 测试用例生成器可通过页面底部的链接获取。 ### 生成器、测试器与样例输入数据 测试用例生成器、测试器及样例输入数据可通过以下链接获取。 [生成器・测试器・样例输入数据](https://github.com/recruit-communications/rco-contest-2019/tree/master/qual_B/tester) ### 可视化工具 我们提供了一个可视化工具,可以根据输入文件和输出文件计算得分并可视化结果。 - 该可视化工具已在桌面版 [Google Chrome](https://www.google.co.jp/chrome/browser/desktop/index.html) 和 [Mozilla Firefox](https://www.mozilla.org/firefox/new/) 的最新版上通过测试。不能保证在所有浏览器环境下都能正常运行,特别是在 Internet Explorer 上已确认无法运行。 - 可视化工具计算的得分并非本次竞赛的最终得分。请在 AtCoder 上提交解答以获得正式评分。可视化工具计算的得分不保证与竞赛得分一致。 - 使用该可视化工具造成的任何损失,主办方概不负责,请知悉。 可视化工具及其使用方法可通过以下链接获取。 [可视化工具](https://github.com/recruit-communications/rco-contest-2019/tree/master/qual_B/visualizer) ### 样例解释 1 庭院说明与得分如下: 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) 该样例不满足 $N=50,\ M=2500$ 的限制。 0 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) 第一次操作(`2 0 0`)时,从 $(0,0)$ 出发,$S$ 包含的地块为 $(0,0),\ (0,1),\ (0,2),\ (1,1)$ 共 $4$ 个,不满足收获条件。注意与 $(1,1)$ 斜对角相邻的 $(2,0)$ 不属于 $S$。 0 ![](data:image/png;base64,%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) 接下来的 4 次操作(`1 1 0` 重复 4 次)将 $(1,0)$ 处蔬菜的品质从 $1$ 依次提升到 $5$。 0 ![](data:image/png;base64,%20iVBORw0KGgoAAAANSUhEUgAAAJYAAACWCAYAAAA8AXHiAAAACXBIWXMAAAsTAAALEwEAmpwYAAAgAElEQVR42u19e3Qk5XXn76uq7q5+P9SSWu/RSKNhBjw8El4GmwUMBIxNYsdr7GB2DWQX50ESO5tkNye72SQn62WXNZs1Obbjk/VrbTCsMV4wGBtjm+Fl3oYZRhpppNboNZJa/X5VV33f/tGqmq7u1oxU1epWz9Q9Z86Z0xrV9K3v9917v3vvd38k9ulPM+Hqq4FSCW0pHAfXs8/imUsuQToSARhDuwqlFPl8Hh6PB6xN9RAEAQcPHoQgXH01fJ/6FNpdbvjAB4D+/rbXI51Ow+v1tr0eXNtaqkoplXAm6CHLMiTpzNCDgyWWbIvFssQSC1iWWMCyxAKWJZZYwLLEApYlFrAsscQCliUWsCyxgGWJJRawLNnhIph9QDabRSKRMP1FRFFEKBQCIaQlL6JYLGJ5eRkcZ26v8TyPSCTSsgXNZrOIx+Om3iNjDA6HA52dna0DViaTwfLysukX4vf7EQwGWwYsVQ+zwLLb7S0FVjKZxPLysun36PF4WgusUqlkejEAtAxQquTzefA8b/p7NOJdmJFCoQCe5009gzFm/j2Y+WVKKUoN6IPaCd2S+Xy+Ic9ptS7FYrH9YyzGmA5YgiDA7/cbQrsoii21WoVCQfv/OY4z7JbNWgszoigKKKU6LxAOhw2B3eFw7BxgiaKI3t7elrsDIyLLsva9eZ5Hfxu2OZdKJQ1EjDFtPdou3VANLLvd3vJYqRFu0GazteURvxJYAOB0Olv2XUwBS5Iknem12WxtCaxCoaDbLC6Xq+2BxRhrX2BVxiWEkLbd6ZV6tHqnNxJYrdwgDQWW3W5vywXJ5/OaHq3e6WbjxMq0RyvXgzO7IJUnkHYFVvURXRTFttOBUgpJknZMWHLWu0JKqS5ObNcDSPVBqtXAMpVukCRJy9vwPA+O46AoCgqFAhKJBLLZrKYsx3FwOBzwer3w+/0QBGFHpCXqHdEB1OghyzIopeB5HqIowuPxwOfzwWaz7Qg96p3Q1fXI5/NIJpM166HqsR3rITTCWqlFy7W1NSwvLyOXy4EQov1R/02xWEQymcT8/Dx8Ph/C4TB8Pt+OO0nFYjGsrKxorr7SKsuyjGKxiEQiAUIIfD4fOjo64Pf7dwSw1O8qCAJisRhWV1d1elSvRyKR2Jb1MAWsyvgqk8kgnU6DMVY3+1y5OEB5RkEmk0EoFGppMrISWBzHYW1tDZRSMMbq7uCN9Ojo6EBfX19L9VAtKgDE43HNxW9Fj0AggMHBwdYBq/IkpcYquuCN43S7gzEGSqnudxhjWF1dhSRJGB4ebklMUJ1UVBRlQz1UPatLJIwxLC8vQ1GUhixKI1Imp1qPU+mxtrYGAOjv7zflGhtisSq/rNPpRCAQgNPp1Px8ediFpPVuybKs2zHpdBoLCwst2fH1iuiqaw8Gg5oehBBQSlEsFuvqwXEcYrEYCCEYGBhoScqk3nqIoohAIAC3262d2iv1iMfjUBRFtx6xWAyCIJgqBwmN2iEA0NnZiUgkAkHQP9bhcMDtdiMYDKKzsxMzMzM1Fm9lZUV7Ac08EVYDi1KqubV6Lt3lciEQCKCrqwvRaBS5XE5nFeLxOLxeLwKBQMstVldXFyKRyIZ6BINBdHd3Y3p6GtlsVrNQHMdheXkZbrfbcOzIGV0QQojOvKqxUjWoqsXhcGDv3r11h4vNz883facriqLTo7u7G4ODg6fsUlBzdqOjozXZbcYYYrFYjSvabpEkSdODEIJIJLLh5qgUm82GsbGxGgARQrCwsNBci6Wae7VNg1KKUCi0pWfs2rULExMTmsUghCCbzaJQKDQtQUkIQU9Pj5ZKALAlS0MIwfDwMN59910dkDKZDGRZbmrCeHBwUNc2s9XTXX9/PyYmJnQxpizLyGQy8Hg8zQOWWZclCAKCwaCurZkQgng8jp6enqYBy2w9TRAEdHV1YWFhQXMllFLtxNssMbsedrsdgUAAq6urmvWmlCKXyxkCVksze263W3fyIIToYpZ2kWoAtasewWCwJjyRJMlQo2BLgeVwOGoOAKU2HPlYr07ajnq4XK4aEFWnX9oCWNW5lcqEXbtJO3bN1tsgjXr/LX0biqLU7JBW9oybkWo9Tnc6bhc9jG6YLWtPKUUqldJl1b1eryFAVGe9K4vAzQB1Op2uafAzcpKrLgA3U49SqaSL5xhjcLvdhjpNqnOLajrCiBUTjCzI8ePHNUBQSrFr1y5DCcFCoaA7pjPGDJ1AjAJrZmZGtyN7e3sRDoe3/KxMJgNKqfYsdXGbIZIkYW5uTouFGGPo6elBV1fXlp9VaTBU12j0ts6W7RzHcRAEQav/AeWCpxHLl0wma3x8szLWqmVS9WCMIZvNGjoBLS0t6RZEFMWm5bCq9QBgaOSBmtit1IPjOMMbxBCwKlt3CSFIJpNbvvCZSCSQyWR0QDNiLcyIz+fTASmVSm35wufKykpNOcXn8zUtVrTZbDVuT60DbkVWV1d1rc1qz7zRDbJlYBFC4PV6a0zmzMzMpo+muVwOx48f1z1DTTQ2Uzo7O3WuWHWPm7Va2WwWJ06c0LlTM5ddjUpHR4dOD0op5ufnN61HoVDA0tKS7t9TSk21MxkK+YPBYM0ukSQJk5OTNXFTdVyTSCQwOTlZ87NwONz0nnm3263jrSGEoFgs4siRI8jn8xvqoR5gpqendZuJMQa/39/UQroKLIfDoQNGLpfD+Pj4KddDDUfGx8drYt3e3l5T62HoTMxxHAYHB2sAks/nMT4+Dp/PB6fTqYFP7SLIZDJad2m1yW22tVL16OnpwbFjx3SLUiwWcfToUXg8Hrjdbi11oF5YyOVyyGQyOktFKYXH42lJywxQrr1OTU1pACGEoFAoYHx8HF6vt0aPU62Hx+NBd3e3qe8jmNntIyMjukVRv2AqlapJSVRahUolHA4HRkZGWpa/8ng8GB4extTUlK4niTGGdDqNdDqt+6xefkfdHLt27WpZgtflcmFwcBAzMzM171rVo7rxsjohyhiD3W7H0NCQaT0EmMgYezwejJ1zDqLRKIrFIihjqPw67KSG+hMIAJ7j4PV6MTQ4CGLe9Jj6da/Xi/379yMajSKfz9eNTTaKVziOg8fjwdDQUEOy72ae4ff7NT0KhcKG37keaNTYeWhoqCE6CK5nn1UzbYYeIhKCvYwhkUggnU7XTDuptzACz8Pn98OrtnaYGf3DccBTTyF54ADkQMDwswghCIVCSCaTSKZSYOs9Z9WzotReeEopeEEo3zoKBJBIJGB2gFEul8PPf/wjOEWD1+jYyXcej8eRTqdP5rfWXzNb3+dEXR/GYLPZ4PP54Pf78doLvyivlcHdLggCXnjuIMhTX/wiu+GWWxrC96eBhzGUZLmcWV9PHNrsds3HkzpWzIwkV1Yg7tsHvkE3mCtzQqVSSavwq1fY1DxeI2trADAxdQzn3vl5OC+41jRTLAFAGQMYA0cIAg6CDpGDKAC5ErCSp0hJJ+MxQggaNdnLSQsQ0pFIw5hJK1+xff1PM4T6fOCdzm2pz9nt9qad8jiOB2w+FL19DacgXgSwQBmwflmaOAnINkwSYAAcRILQzhzKZ6aw6gi1YZteb1zZtupgjeO2ZHusr/UKLLGAZYkFLEssYFliiQUsSyxgWWIByxJLLGBZYgHLkrNVBOsVnPmidjacLOOQ9UYAgFjAsmTLYJIpwBgGwi4Mh5wIOgVwhKAgU6xlSxhfySKRlgCeA8eTnQWsdDqNWCxmmk5NbU9uVQdmoVDA/Py86WY9QRBa1p6sCl1v6bnn/YO4+7I+dHnssPMcBI6AkPLPZYWhqDC8OpfC3z87g4MTa+Ds/M4BVi6Xawh1L9AYAkajkslkkEwmG8Kw2mp5764AHr7tPPR6T3HZdL2X8Ma9HbhxbwceeusEPvv4USykiuAasAYNYVht10Ee1Rar3pCSrUor3wVVKP74/YP4wofGtvy7Hz+/Gxf1eXHnI0fw3NE1cDZzG2xbGFYrbxdv9s9OAFYj9GiVLpQxfOKiHnz+xtEN/81bixn8dCqOw8v1L7PuCbvw0O+ci/f0e0FZCy1W9TAMnufhcrkM7Vqjv9dIYFXe0vF4PMaGYbRoykzE68Df3bAbDkFvK2YTBfztMzP46kvzgELLx0AGQODxu5f14j9eO4x+/0mX2eN14D9fvxu/8+1DKCp0ZwDL5XJh9+7d7XeCWtdDja8EQWgrPWiJ4k/eN4DdIX2v8ffeWcEdDx9GMiOB2HiQiit2DMA/HTyOx99dxVd/ex9u2tuh/ey3zu3EJYM+/PxY3HC81VCGVZvNtiPc2lalel5DO7GYUQYEPDb82VX6a1uvzadx9/eOIFVQwNn4mnwVAcDZeSylJNz58Lt4Z0nvHu//0BggGbdYpoCl0mxUAqvdqXvbjq9QpviDKwaqPmJ44IU5rGSk016GIgRYShfxv19d0F1/uKDXg719HlCDwZZpvkKLYbXlfhwfe49+PEEiL+OJI6sg3OY2OQHBTybXkCzIus//+MpBQKbNB1Y1UdOZwrDaLkSYDIDf60C3R//ep+N5LK8VNl2uIQR4ZymLbEk/Lej6PSHDNR/LYtWJsdqGbJwB3V4bbFXlmLeXMlsGBC3IKMp6t+cTBQyGXYYuim07J/ROyVNt+EKrGFY32hw7VQ9R4GtObqmCsRHamaLeFToEDsMhp6Grp6bSDZVHdJVhFShP64vH4zWDKQRBgMfj0Vi1doLUI8LUYpV1PaqnFfI8D6/Xi1Ao1HK3KVMKVmVT3DZjNT9XVa3QzhN0eezrTpc0B1iV8ZU6jiiVSiEajWp0a/XIAXK5HJaWluDz+dDb29tyt1M9uVkURaRSKczOzmrlqnp65PN5TY/+/v7WAIwA8bwMuerktrtD3PJFZ7vLBldVGUfgCcIuY+EN1whgqRQf09PT2vTgjdIOhBDwPI9MJoPJyUksLi7uGGARQpBKpTA1NVXDCnYqPcbHx1uiBwGwmCwiX9Kf3PZ3u2F3bt5mMAac2+2psVgcITWZ/KYAq/KlVw9GVWOXSoaw6oVRmUmPHTu2YyyWSs+2FT0AYHl5GdPT0y3JY/1sSt9d4hcFXDsaLE+b2eTp8ro9IfhFoQa4RoFlirq3nvA8D5/Ph1AoBKfTCZ7nNXbVeDyObDZbszgqw6oZRk8zwNpID7/fj2AwqNUxVVcei8WQy+Vq9Egmkzh+/Hhz+7EEDg+8OIfbfy1yMlay8bj7sn78YjqBXImeMjqijGE45MTvXd5X998ZTXcbBlaxWKxxE8FgED09PTUnK7vdDrvdjmAwiFwuh8XFRaRSKV3v08rKStMHw27EsBoOhxGJRDbUIxAIaHpUjhQnhGBtbU0bYtYM4TiCXx6L45nJOK4dDWqff3h/GH//GyP4iyenkM+VAIEDt54wZQCYwgDKcP3+MO69aRRDQbGuJSs0M0FKKdXII1U3EQ6HMTg4eNpcllqoDoVCNZN6m82wyhgrj7is0KO/vx8DAwOb1sPtdtekIZrNsErsPO5+9Agykj7NcM8VAzj0ucvw2WuHMRQUQUsKaEEGYww37OvAk//mQnz/9gM4v+ckG4isMJ01KxoElmEizD179mhxh6IoW9qhKkNrNpvVMaxmMpmmMqzyPI/h4WEoiqKdZLdCuUIIwcjICN5++20duNLpdFMZVgmAqdU8Pvf4JP7XLXtg50/ai+GgiPs+OIr7Pjh62uf86ROT+O8V/45S1IB1Wy2WyrHicrng8XgMmX2O42oIJDmOa1ib86aP2XY7nE4nvF6vIR4flX+5eoB/pYtsCrgI8JUX53DPY0cNgeG+X8ziyfGY7jNJoVhKS4YirZbeK3S5XGcEw2ogEKhh6miFHhxP8JWX53Hh/b/EE0dim/qdeF7Gx771Nv70/x3Fhb2eKmAxLKWLhgL4ll7/stvtZwTDKsdxsNlsupRL5d+bbbmm1vK4+cuv48CQH3dd3IOrdgfR4bZppR9JoXhtLo1vvr6I7/9qGeAIoFBcNqj3PEWZYiZeMHQ0FFq9INXAasdGQUJIze2eVupBABAHj18tpHHP/00ClIE4BDjtHBgD8jm5nBUVCLj1PBVlwPuH9cxr0XgB6XQRnENoL2DVK+y2IzOpmkjdaXpwHAEqsumF9Qw9Z+dq0gqRDid6fPrrYs9MrpWtWTNcYXU7MmC8c7SVDKv19BAEwdC9QsZYTeWhaXoAEAUOfMX7p2AaiDb7/S/u98FTVdL5P28sAXyTMu+yLOOdd97RnYBGRkYQDAa3/J9XZ69VGuBmiCRJePvtt3VA6u/vN0QWpTJyVD6rWYleVlLw1zeO4EDEo9WdV7Ml3P7gIS0hetq0CyG4ancAzooi9LFYHofnUobcoCFgEULgdDohSZIuRbBVYKnUbNXPblbGWmWYqLS0Ko/OVq1vNcOqw+FoXjctBUY7XPiNils2K9kSOj12rOZKm4q7faKAW87t1H32P56bBWzGr9xv2c7xPF/DsJpIJDSgbWWXq8xaqrXq6OhoagxSzbCaTCa3rMfq6mpNeauZDKvgCF6Z029Qj53HpQO+TTXoUYXhtosiGO04uaar2RIe+tXypi1eQ4ClskRVn+6mp6c3fcTOZrOYnZ3VuQ6e55vOWRgOh2tYRWdnZ7ekx+LiYk0uLhQKNe+2Ek/w4JsndB85bRzuuLj3tDd0qKTgIwe68A8f1l/J//pri0jkzaVLGsawWigUMDk5edrEYCwW0/q2KkVlCW2muN1uXbZdTWwePXr0tJzKa2trOHbsWE2MGAgEmtq8yHEEMys5PFWVNf+t8zpx/4f2gBaUmvYZyhioTHH3+wbw9Y/v1/0sUZBx3y9moZhMl5hiWJ2amtIn1IpFjI+Pw+VyIRgMQhRF8DwPWZaRz+e1duXqk5fD4TDN6Glos/M8uru7EY1GdQCRJAkTExNwu90IBAI6PXK5HOLxOIrFYg0ZpiiKGBwcbH7eysbhDx+bwKHPXQZ7xcWKe64YwHV7QvijH0zg0IksKCs37+3vduHPrhrCdXtCNc+68+F3sZgoaPmtpgILgEb+ODc3pxVwVdDl83nNclUGw9WJREop3G43du3a1TKGVbW1eG5uDoqi6PTI5XKa5arUg+O4ugyrw8PDLUuIHlvL457HJvClj+zV/WxflxtP33UhshJFQVa04Ws1qR+F4Q9/MIHvvbHUkDlZprJ4gUAATqcTs7OzOo7kzfD4McYQDofR09PTkGSimYgmGAzC4/FgdnYW6XRap8dmEqMdHR3o7+83PVvLbFz2lZfnkSyW8J1PnFfr9u0c3Pb6309hDLd++x08emilYcPXBNUFGK1t8TyP0ZERxGIxLK+sQFGUuhl1j 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