hdu1213How Many Tables （并查集裸题）

思路：不说了..模板题

#include <cstdio>#include <queue>#include <cstring>#include <iostream>#include <cstdlib>#include <algorithm>#include <vector>#include <map>#include <string>#include <set>#include <ctime>#include <cmath>#include <cctype>using namespace std;#define maxn 100000#define LL long longint cas=1,T;int pre[1005];int Find(int x){int r = x;while (r!=pre[r])r=pre[r];int i = x,j;while (pre[i]!=r){j=pre[i];pre[i]=r;i=j;}return r;}void mix(int x,int y){int fx = Find(x),fy=Find(y);if (fx!=fy){pre[fy]=fx;}}int main(){//freopen("in","r",stdin);scanf("%d",&T);while (T--){int n,m;scanf("%d%d",&n,&m);for (int i = 1;i<=n;i++)pre[i]=i;for (int i = 0;i<m;i++){int a,b;scanf("%d%d",&a,&b);mix(a,b);}int ans = 0;        for (int i = 1;i<=n;i++)if (pre[i]==i)ans++;printf("%d\n",ans);memset(pre,0,sizeof(pre));}//printf("time=%.3lf",(double)clock()/CLOCKS_PER_SEC);return 0;}

Description

Today is Ignatius' birthday. He invites a lot of friends. Now it's dinner time. Ignatius wants to know how many tables he needs at least. You have to notice that not all the friends know each other, and all the friends do not want to stay with strangers. 

One important rule for this problem is that if I tell you A knows B, and B knows C, that means A, B, C know each other, so they can stay in one table. 

For example: If I tell you A knows B, B knows C, and D knows E, so A, B, C can stay in one table, and D, E have to stay in the other one. So Ignatius needs 2 tables at least. 

 

Input

The input starts with an integer T(1<=T<=25) which indicate the number of test cases. Then T test cases follow. Each test case starts with two integers N and M(1<=N,M<=1000). N indicates the number of friends, the friends are marked from 1 to N. Then M lines follow. Each line consists of two integers A and B(A!=B), that means friend A and friend B know each other. There will be a blank line between two cases. 

 

Output

For each test case, just output how many tables Ignatius needs at least. Do NOT print any blanks. 

 

Sample Input

25 31 22 34 55 12 5 

 

Sample Output

24