/***********************************************************************************
用Gvim写的, 解法就是求出后缀数组后,算h值最大,并且在'#'两侧的两个串
***********************************************************************************/
#include <iostream>
#include <functional>
#include <algorithm>
#include <cstring>
#include <cstdio>
#include <cmath>
using namespace std;
#define L(x) ((x) << 1)
#define R(x) ((x) << 1 | 1)
//#define ONLINE_JUDGE
typedef double LF;
const LF eps = 10e-6;
const int MAXN = 2000005; //the max length of string
const int MAXC = 128; //the max value of a character
char ss[MAXN], ch[MAXN];
int wa[MAXN], wb[MAXN], wv[MAXN], wc[MAXC], dp[MAXN][22]; //!!!notice wc
int rk[MAXN],h[MAXN], r[MAXN * 3], sa[MAXN * 3];
int inc[22];
int c0(int *r, int a, int b)
{
return r[a] == r[b] &&
r[a + 1] == r[b + 1] &&
r[a + 2] == r[b + 2];
}
int c12(int k, int *r, int a, int b)
{
if(2 == k)
{
return r[a] < r[b] || r[a] == r[b] && c12(1,r,a + 1,b + 1);
}
else
{
return r[a] < r[b] || r[a] == r[b] && wv[a + 1] < wv[b + 1];
}
}
inline int F(int x, int tb)
{
return x / 3 + (1 == x % 3 ? 0 : tb);
}
inline int G(int x, int tb)
{
return x < tb ? x * 3 + 1 : (x - tb) * 3 + 2;
}
void sort(int *r, int *a, int *b, int n, int m)
{
int i;
for(i = 0; i < n; i++)
{
wv[i] = r[ a[i] ];
}
for(i = 0; i < m; i++)
{
wc[i] = 0;
}
for(i = 0; i < n; i++)
{
wc[ wv[i] ]++;
}
for(i = 1; i < m; i++)
{
wc[i] += wc[i - 1];
}
for(i = n - 1; i >= 0; i--)
{
b[ --wc[ wv[i] ] ] = a[i];
}
return;
}
void dc3(int *r, int *sa, int n, int m)
{
int i, j, *rn = r + n, *san = sa + n, ta = 0, tb = (n + 1) / 3, tbc = 0, p;
r[n] = r[n + 1] = 0;
for(i = 0; i < n; i++)
{
if(i % 3 != 0)
{
wa[tbc++] = i;
}
}
sort(r + 2, wa, wb, tbc, m);
sort(r + 1, wb, wa, tbc, m);
sort(r, wa, wb, tbc, m);
for(p = 1,rn[ F(wb[0], tb) ] = 0, i = 1; i < tbc; i++)
{
rn[ F(wb[i], tb) ] = c0(r, wb[i - 1], wb[i]) ? p - 1: p++;
}
if( p < tbc)
{
dc3(rn, san, tbc, p);
}
else
{
for(i = 0; i < tbc; i++)
{
san[ rn[i] ] = i;
}
}
for(i = 0; i < tbc; i++)
{
if(san[i] < tb)
{
wb[ta++] = san[i] * 3;
}
}
if(1 == n % 3)
{
wb[ta++] = n - 1;
}
sort(r, wb, wa, ta, m);
for(i = 0; i < tbc; i++)
{
wv[ wb[i] = G(san[i], tb) ] = i;
}
for(i = 0, j = 0, p = 0; i < ta && j < tbc; p++)
{
sa[p] = c12(wb[j] % 3, r, wa[i], wb[j]) ? wa[i++] : wb[j++];
}
for( ; i < ta; p++)
{
sa[p] = wa[i++];
}
for( ; j < tbc; p++)
{
sa[p] = wb[j++];
}
return;
}
void calheight(int *r, int *sa, int n)
{
for(int i = 0; i < n; ++i)
{
rk[ sa[i] ] = i;
}
for(int i = 0, k = 0; i < n; ++i)
{
if(rk[i] == n - 1)
{
h[ rk[i] ] = k = 0;
}
else
{
if(k > 0)
{
--k;
}
int j = sa[ rk[i] + 1 ];
while(r[i + k] == r[j + k])
{
++k;
}
h[ rk[i] ] = k;
}
}
return ;
}
void test(int n)
{
for(int i = 0; i < n; ++i)
{
printf("%d %d %d %d\n", i, sa[i], rk[i], h[i]);
}
return ;
}
void preprocess()
{
inc[0] = 1;
for(int i = 1; i < 22; ++i)
{
inc[i] = inc[i - 1] << 1;
}
return ;
}
void initRMQ(int ind)
{
int cap = static_cast<int>( log(ind + 0.0) / log(2.0) ), mid;
for(int i = 0; i < ind; ++i)
{
dp[i][0] = h[i];
}
for(int j = 1; j <= cap; ++j)
{
for(int i = 0; i + inc[j] - 1 < ind; ++i)
{
mid = i + inc[j - 1];
dp[i][j] = min(dp[i][j - 1], dp[mid][j - 1]);
}
}
return ;
}
int query(int x, int y) //query the minimum number between the range of h[x, y];
{
int k = static_cast<int>( log(y - x + 1.0) / log(2.0) );
return min(dp[x][k], dp[y - inc[k] + 1][k]);
}
void ace()
{
#ifndef ONLINE_JUDGE
freopen("in.txt", "r", stdin);
#endif
int n, m;
int maxi;
while (gets(ss))
{
gets(ch);
m = strlen(ss);
ss[m++] = '#';
ss[m++] = '\0';
strcat(ss, ch);
n = strlen(ss);
ss[n++] = '\0';
for (int i = 0; i < n; ++i)
{
r[i] = ss[i];
}
dc3(r, sa, n, MAXC);
calheight(r, sa, n);
maxi = 0;
for (int i = 0; i < n - 1; ++i)
{
if (h[i] > maxi)
{
if (sa[i] < m && sa[i + 1] > m || sa[i + 1] < m && sa[i] > m)
{
maxi = h[i];
}
}
}
printf("%d\n", maxi);
}
return ;
}
int main()
{
preprocess();
ace();
return 0;
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nn.output = 'softmax'; % use softmax outputopts.numepochs = 5; % Number of full sweeps through dataopts.batchsize = 1000; % Take a mean gradient step over this many samplesopts.plot = 1; % enable plottingnn = nntrain(nn, tx, ty, opts, vx, vy); % nntrain takes validation set as last two arguments (optionally)[er, bad] = nntest(nn, test_x, test_y);assert(er < 0.1, 'Too big error');```[](https://bitdeli.com/free "Bitdeli Badge")
SPOJ 1811 LCS - Longest Common Substring(后缀自动机)
传送门 题意:如题 这题其实就是SAM上跳fail的一个应用,我们一开始匹配的节点就在root,随着扔进去匹配不同的字符,我们不断的跳fail直到匹配到当前的字符,如果跳的图中pos变为-1了,即为跳回root之前的最初的未加入任何字符节点,这则表示失配,更新cnt就好了 如果找到一个pos不为-1的即匹配成功,那么我们更新cnt为len[pos]和cnt中较小的那个再加一即可(加一表示...
HDU 4013 图论 树的最小表示
/******************************************************************************* 去年上海赛区热身赛的一道题,树的最小表示模板题。解法就是用二进制枚举所有可能的联通子图,然后 求所有联通子图的最小表示,要注意的是对于某一个联通子图,最小表示需要枚举联通子图里的所有的点,然 后从这些点开始进行dfs,dfs过程中进
HDU 4121 模拟
/**************************************************************************************************** 坑爹的模拟题~注意这两种情况:黑方的将能直接飞过去杀了红方的将,还有将走一步能把红方别的子给吃了。。。 ******************************************
HDU 3644 计算几何 模拟退火
/* * ===================================================================================== * * Filename: hdu3644.cpp * * Description: Calculate Geometry -- Simulated annealing * *
HDU 4049 状态压缩DP
/******************************************************************************* 去年北京赛区网络赛水题,状态压缩DP,一开始TLE,然后发现是没初始化,应该用空间换时间来着, 接着WA,搞了半天没搞明白。。。最后发现发现一个小小的纰漏~~~ 解法就是建立状态dp[M][1 << N],用第一个状态表示
HDU 1512 左式堆 + 并查集
/* * ===================================================================================== * * Filename: hdu1512.cpp * * Description: Leftist Heap + Union Find Set * * Version
HDU 4036 物理坑爹题
/******************************************************************************* 坑爹的地方比较多,首先所有质量都是没用的,因为无摩擦力;其次坐标最好都用double表示;还有那个 土豆是的坐标是相对于第一个peak的坐标,第四貌似有土豆可以不在peak的范围内。。。以后找min/max值 还是用第一个元素做标记
HDU 3656 DLX重复覆盖
/********************************************************************************* 纠结了良久,这个题是DLX的重复覆盖问题,以前还没见过,最后套了晓天大牛的模板,水过了。 还是模板题。。。因为最后的答案必然是某两点的距离,所以离散化一下所有距离后二分再套用DLX 重复覆盖模板就能AC了~赞一下神函数uniq
HDU 4123 树状DP+RMQ
/****************************************************************************************************************** 尼玛。。。神题。。。居然能卡RMQ的log2的。。。解法就是先用树状DP预处理整棵树,得到每个节点距离其他节点的最大值, 这个时间复杂度是O(n),然后在得到的
HDU 4031 树状数组 区间更新及点询问
/******************************************************************************* 去年成都赛区网络赛一道题,树状数组在区间更新中的应用。树状数组一般支持的是改点,查区间,但 是这道题要求的是改区间,查点,这就要变通一下,具体可以看代码,另外要考虑的一个问题是,如何统计? 这里的处理方法就是把总共的攻击次数-防御
HDU 4046 树状数组
/******************************************************************************* WA了N多次。。。结果是忘记初始化st数组了。。。悲剧得1B。。。 解法就是考虑修改位置id的字符,观察左右"wbw"是否被更改,如果被更改了,那么就更新下,这个地方要 特别小心。。。具体可以见代码~ ************
HDU 3657 网络流
/*************************************************************************************** 去年网络赛的一道题,现在看来也不是很难。做个HDU上那道方格取数的话,这道题大致就有想法了, 但这道题有个问题是,必选点的处理,我的做法是如果该点为偶数点,则在源点与该点间建一条流量为oo 的边,如果该点为奇数点,
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