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<!DOCTYPE html>
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<div class="article-content-text">Hello World !!! NFLS 202108 一个蒟蒻 膜你抄屏幕在深夜微微发亮 思想在那虚树路径上彷徨
平面的向量交错生长 织成 忧伤的网 剪枝剪去我们的疯狂 SPFA告诉我前途在何方 01背包装下了忧伤 笑颜 洋溢脸庞 键盘微凉 鼠标微凉 指尖流淌 代码千行 凸包周长 直径多长
一进考场 全都忘光 你在OJ上提交了千百遍 却依然不能卡进那时限 双手敲尽代码也敲尽岁月 只有我一人 写的题解 凋零在OJ里面 tarjan陪伴强联通分量
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线性规划 动态规划 时间爆炸 如何优化 我在OI中辗转了千百天 却不让我看AK最后一眼 我用空间换回超限的时间 随重新编译 测完样例 才发现漏洞满篇 原来CE 是因选错语言
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<div class="article-content-text">PKUSC2023 游记 by xiaruize Day -1 早上提前从学校走人,成功水掉whk /tx
高铁座位又挤又硬,差评 Day 0 上午 入营仪式感觉是招生讲座(讲招生又不招你/tuu) 属实又被机房的配置震撼到,这机器真的是给写代码用的? 只能说,pku有钱任性
食堂不错,冰激凌好评,价格极低 下午 T1 字符串,求 kmp 后的那个 j ,每次改一个字符 说实话,这题没学过 kmp 的都做出来了,学过 kmp 的应该都没做出来
因为正解和 kmp 半毛钱关系都没有 /tuu T2 期望 nmsl 题 想了3个档的分,实现3h,获得0个档的分,最后思路假了 状压 dp 有一个档没打 qwq T3
树上dp + 背包dp 喜提12分 总共获得 66 分的好成绩 Day 1 上午 继续招生讲座 讲了还是不招你qwq 下午 T1 建一棵树打个暴力,可以把随机的档冲过去
Subtask1 好像都是写的块状链表,只有我segment_tree 还 MLE 了。 空间限制我cnmd Subtask2 写了一个 8×1078\times
10^78×107 的做 ...</div>
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<div class="article-content-text">ABC293 F - Zero or One 题意 TTT 组数据,每组一个正整数 nnn,保证
2≤n≤10182\leq n \leq 10^{18}2≤n≤1018 ,对于每个 nnn 求满足条件的 bbb 的个数,使得 nnn 的 bbb 进制表示只包含 000 或
111 思路 官方题解给出了一种正经的做法,这里给出一种简单的数据分治做法 对于每个数 nnn ,考虑将对答案的贡献分为以下三类: n−1n-1n−1 , nnn
显然这两种情况下的表示分别为 10, 11 位数 ≤3\leq 3≤3 位数为 222 时可以在 n\sqrt{n}n 的周围暴力枚举约 100010001000 个 位数为
333 时同理在 n3\sqrt[3]{n}3n 周围暴力枚举 枚举进制 bbb ,暴力检查 时间复杂度: 情况1: O(1)O(1)O(1) 情况2:
O(1000∗logn)O(1000*\log{n})O(1000∗logn) 情况3: O(n4)O(\sqrt[4]{n})O(4n) 显然不会超时 警示后人 不要用
pow !!!不要用 ...</div>
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<div class="article-content-text">网络流 - 最大流 概念 如上图(a)中, sss 为源点 ttt 为汇点 s→as \rightarrow
as→a 上的 333 为这条边的流量 最大流为:假设从源点有足够的流量进入网络,最后能汇到汇点的最大流量 Ford-Fulkerson
再次观察这个图,容易想到一个感性的做法,即从 sss 开始 dfs,直到不能继续增加流量为止 如上图为一种可行的方式 但是,反复尝试发现,这个方式并不一定能找到最优解,因为每次
dfs 得到的路径并不一定为最优路径 因此,需要在算法中支持撤销操作 使用反向边来达成这一目标,即每次通过后建一条流量等于通过流量的反向边 如图,即为选定
s→a→d→c→e→ts \rightarrow a \rightarrow d \rightarrow c \rightarrow e \rightarrow
ts→a→d→c→e→t 这条路径后的残量网络(显然,流量=最小边权) 上图为该算法的完整流程
1234567891011121314151617181920212223242526272829303132int n, m, s, t ...</div>
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p.s.严厉谴责出题人在题目页面放蜘蛛啊,很难受qwq 思路 暴力建图显然需要 O(n2)O(n^2)O(n2) , 无法通过本题 考虑是否可以优化,
发现同样的公因子可能被建多条边, 导致边数达到 n2n^2n2 级别 如何解决这个问题? 可以对于每个公因子建一个点, 将所有有这个因子的数全部与这个点连边, 入边边权为
111 , 出边为 000 进一步优化, 可以发现, 只需要对质因子建点 对于这张图跑 Dijkstra 即可 Code
123456789101112131415161718192021222324252627282930313233343536373839404142434445464748495051525354555657585960616263646566676869707172737475767778798081828384858687888990919293949596979899100101102103104105106107108109110111112113114115116/*
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<div class="article-content-text">C. Interesting Sequence By xiaruize 思路 手模一下样例一
10=(1010)210 = (1010)_210=(1010)2 , 发现需要将 212^121 位的 111 去掉 此时,就需要与一个 212^121 位为 000
的数, 同时其它位不能使 101010 改变, 且这个数 ≥10\geq 10≥10 那么, 这个数的最小值显然为
(1100)2=12(1100)_2=12(1100)2=12 总结上面的过程, 得到以下这些结论 n&x=xn \And x=xn&x=x , 否则是 -1
考虑 n−xn - xn−x 的值的二进制表示 (即 nnn 中需要改为 000 的二进制位的值), 发现所有的 111 必须是 nnn 中最低且连续的, 否则 -1 设
n−xn-xn−x 中最高位的 111 在 2k2^k2k 位上, 那么 2k+12^{k+1}2k+1 位在 nnn 中一定为 000 , 否则 -1 否则答案为
2k+1−n+x2^{k+1}-n+x2k+1−n+x samples n= ...</div>
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