7-3 Summit (25分)
 

A summit (峰会) is a meeting of heads of state or government. Arranging the rest areas for the summit is not a simple job. The ideal arrangement of one area is to invite those heads so that everyone is a direct friend of everyone.

Now given a set of tentative arrangements, your job is to tell the organizers whether or not each area is all set.

Input Specification:

Each input file contains one test case. For each case, the first line gives two positive integers N (≤ 200), the number of heads in the summit, and M, the number of friendship relations. Then M lines follow, each gives a pair of indices of the heads who are friends to each other. The heads are indexed from 1 to N.

Then there is another positive integer K (≤ 100), and K lines of tentative arrangement of rest areas follow, each first gives a positive number L (≤ N), then followed by a sequence of L distinct indices of the heads. All the numbers in a line are separated by a space.

Output Specification:

For each of the K areas, print in a line your advice in the following format:

  • if in this area everyone is a direct friend of everyone, and no friend is missing (that is, no one else is a direct friend of everyone in this area), print Area X is OK..

  • if in this area everyone is a direct friend of everyone, yet there are some other heads who may also be invited without breaking the ideal arrangement, print Area X may invite more people, such as H. where H is the smallest index of the head who may be invited.

  • if in this area the arrangement is not an ideal one, then print Area X needs help. so the host can provide some special service to help the heads get to know each other.

Here X is the index of an area, starting from 1 to K.

Sample Input:

  1. 8 10
  2. 5 6
  3. 7 8
  4. 6 4
  5. 3 6
  6. 4 5
  7. 2 3
  8. 8 2
  9. 2 7
  10. 5 3
  11. 3 4
  12. 6
  13. 4 5 4 3 6
  14. 3 2 8 7
  15. 2 2 3
  16. 1 1
  17. 2 4 6
  18. 3 3 2 1

Sample Output:

  1. Area 1 is OK.
  2. Area 2 is OK.
  3. Area 3 is OK.
  4. Area 4 is OK.
  5. Area 5 may invite more people, such as 3.
  6. Area 6 needs help.

题意:

给N个点,M条边。K个询问。每个询问给出L个点,问这L个点是不是两两相连的。

如果两两相连:

  存不存在一个其它的点,与这L个点都有连接:

    有:Area i may invite more people, such as 这个点.

    没有:Area i is OK.

不是两两相连:Area i needs help.

 

题解:

 
看懂题意发现挺简单的嘛,不需要并查集,直接邻接矩阵存储,直接暴力就ok了,考试的时候一遍过,惊喜!
 

AC代码:

  1. #include<bits/stdc++.h>
  2. using namespace std;
  3. int e[][];
  4. int a[];
  5. int v[];
  6. int n,m;
  7. int main(){
  8. cin>>n>>m;
  9. memset(e,,sizeof(e));
  10. for(int i=;i<=m;i++){
  11. int u,v;
  12. cin>>u>>v;
  13. e[u][v]=e[v][u]=;//邻接矩阵存储
  14. }
  15. int k;
  16. cin>>k;
  17. int num;
  18. for(int i=;i<=k;i++){//k个询问
  19. cin>>num;
  20. memset(v,,sizeof(v));//v来标记所询问的num个点
  21. for(int j=;j<=num;j++) {
  22. cin>>a[j];
  23. v[a[j]]=;//做上标记
  24. }
  25. int f=;//是不是两两相连
  26. for(int j=;j<=num;j++){
  27. for(int p=j+;p<=num;p++){
  28. if(e[a[j]][a[p]]!=) f=;
  29. break;
  30. }
  31. }
  32. if(!f) cout<<"Area "<<i<<" needs help.";
  33. else{//如果是两两相连
  34. int ans=-;//是否存在
  35. for(int j=;j<=n;j++){//查询存不存在一个点与这num个点都相连
  36. if(v[j]) continue;//本身是num个点里的不算
  37. int ff=;
  38. for(int p=;p<=num;p++){
  39. if(e[a[p]][j]!=){
  40. ff=;
  41. break;
  42. }
  43. }
  44. if(ff) {//满足与num中的每个点都相连
  45. ans=j;//存在
  46. break;
  47. }
  48. }
  49. if(ans!=-){//存在
  50. cout<<"Area "<<i<<" may invite more people, such as "<<ans<<".";
  51. }else{//不存在
  52. cout<<"Area "<<i<<" is OK.";
  53. }
  54. }
  55. if(i!=k) cout<<endl;//行末无空行
  56. }
  57. return ;
  58. }

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