Network (poj1144)

A Telephone Line Company (TLC) is establishing a new telephone cable network. They are connecting several places numbered by integers from 1 to N . No two places have the same number. The lines are bidirectional and always connect together two places and in each place the lines end in a telephone exchange. There is one telephone exchange in each place. From each place it is
possible to reach through lines every other place, however it
need not be a direct connection, it can go through several exchanges.
From time to time the power supply fails at a place and then the
exchange does not operate. The officials from TLC realized that in such a
case it can happen that besides the fact that the place with the
failure is unreachable, this can also cause that some other places
cannot connect to each other. In such a case we will say the place
(where the failure

occured) is critical. Now the officials are trying to write a
program for finding the number of all such critical places. Help them.

Input

The input file consists of several blocks of lines. Each block describes one network. In the first line of each block there is the number of places N < 100. Each of the next at most N lines contains the number of a place followed by the numbers of some places to which there is a direct line from this place. These at most N lines completely describe the network, i.e., each direct connection of two places in the network is contained at least in one row. All numbers in one line are separated
by one space. Each block ends with a line containing just 0. The last block has only one line with N = 0;

Output

The output contains for each block except the last in the input file one line containing the number of critical places.

Sample Input

5
5 1 2 3 4
0
6
2 1 3
5 4 6 2
0
0

Sample Output

1
2

Hint

You need to determine the end of one line.In order to make it's easy to determine,there are no extra blank before the end of each line.

无向图求割顶;

模板题;

 1 #include<iostream>
 2 #include<string.h>
 3 #include<algorithm>
 4 #include<queue>
 5 #include<math.h>
 6 #include<stdlib.h>
 7 #include<stack>
 8 #include<stdio.h>
 9 #include<ctype.h>
10 #include<map>
11 #include<vector>
12 using namespace std;
13 vector<int>vec[1000];
14 char ans[10000];
15 bool flag[10000];
16 int pre[1000];
17 int low[1000];
18 int tr[1000];
19 int sizee = 0;
20 int dfs(int u,int fa);
21 int main(void)
22 {
23     int n;
24     while(scanf("%d",&n),n!=0)
25     {
26         sizee = 0;
27         int t;
28         memset(flag,0,sizeof(flag));
29         memset(pre,0,sizeof(pre));
30         memset(low,0,sizeof(low));
31         memset(tr,0,sizeof(tr));
32         for(int i = 0; i < 1000; i++)
33             vec[i].clear();
34         while(scanf("%d",&t),t!=0)
35         {
36             int i,j;
37             int id;
38             gets(ans);
39             int  l = strlen(ans);
40             int sum = 0;
41             for(i = 0; i <= l; )
42             {
43                 if(ans[i]>='0'&&ans[i]<='9')
44                 {
45                     sum = 0;
46                     for(j = i; ans[j]!=' '&&ans[j]!='\0'&&j <= l; j++)
47                     {
48                         sum = sum*10;
49                         sum+=ans[j]-'0';
50                     }
51                     i = j;
52                     vec[t].push_back(sum);
53                     vec[sum].push_back(t);
54                 }
55                 else i++;
56             }
57         }
58         dfs(1,-1);
59         int sum = 0;
60         for(int i = 1; i <= n; i++)
61         {
62             sum+=tr[i];
63         }
64         printf("%d\n",sum);
65     }
66     return 0;
67 }
68 int dfs(int u,int fa)
69 {
70     pre[u] = low[u] = ++sizee;
71     int child = 0;
72     for(int i = 0; i < vec[u].size(); i++)
73     {
74         int ic  = vec[u][i];
75         if(!pre[ic])
76         {
77             child++;
78             int lowv = dfs(ic,u);
79             low[u] = min(low[u],lowv);
80             if(lowv >= pre[u])
81             {
82                 tr[u] = 1;
83             }
84         }
85         else if(pre[ic] < pre[u]&&ic!=fa)
86         {
87             low[u] = min(low[u],pre[ic]);
88         }
89     }
90     if(fa < 0&& child == 1)tr[u] = 0;
91     return low[u];
92 }