CodeForces 658B Bear and Displayed Friends(好友在线查询)

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http://codeforces.com/problemset/problem/658/B

B. Bear and Displayed Friends
time limit per test
2 seconds
memory limit per test
256 megabytes
input
standard input
output
standard output

Limak is a little polar bear. He loves connecting with other bears via social networks. He has n friends and his relation with the i-th of them is described by a unique integer ti. The bigger this value is, the better the friendship is. No two friends have the same value ti.

Spring is starting and the Winter sleep is over for bears. Limak has just woken up and logged in. All his friends still sleep and thus none of them is online. Some (maybe all) of them will appear online in the next hours, one at a time.

The system displays friends who are online. On the screen there is space to display at most k friends. If there are more than k friends online then the system displays only k best of them — those with biggest ti.

Your task is to handle queries of two types:

  • "1 id" — Friend id becomes online. It's guaranteed that he wasn't online before.
  • "2 id" — Check whether friend id is displayed by the system. Print "YES" or "NO" in a separate line.

Are you able to help Limak and answer all queries of the second type?

Input

The first line contains three integers nk and q (1 ≤ n, q ≤ 150 000, 1 ≤ k ≤ min(6, n)) — the number of friends, the maximum number of displayed online friends and the number of queries, respectively.

The second line contains n integers t1, t2, ..., tn (1 ≤ ti ≤ 109) where ti describes how good is Limak's relation with the i-th friend.

The i-th of the following q lines contains two integers typei and idi (1 ≤ typei ≤ 2, 1 ≤ idi ≤ n) — the i-th query. If typei = 1 then a friendidi becomes online. If typei = 2 then you should check whether a friend idi is displayed.

It's guaranteed that no two queries of the first type will have the same idi becuase one friend can't become online twice. Also, it's guaranteed that at least one query will be of the second type (typei = 2) so the output won't be empty.

Output

For each query of the second type print one line with the answer — "YES" (without quotes) if the given friend is displayed and "NO" (without quotes) otherwise.

Examples
input
4 2 8300 950 500 2001 32 42 31 11 22 12 22 3
output
NOYESNOYESYES
input
6 3 950 20 51 17 99 241 31 41 51 22 42 21 12 42 3
output
NOYESNOYES
Note

In the first sample, Limak has 4 friends who all sleep initially. At first, the system displays nobody because nobody is online. There are the following 8 queries:

  1. "1 3" — Friend 3 becomes online.
  2. "2 4" — We should check if friend 4 is displayed. He isn't even online and thus we print "NO".
  3. "2 3" — We should check if friend 3 is displayed. Right now he is the only friend online and the system displays him. We should print "YES".
  4. "1 1" — Friend 1 becomes online. The system now displays both friend 1 and friend 3.
  5. "1 2" — Friend 2 becomes online. There are 3 friends online now but we were given k = 2 so only two friends can be displayed. Limak has worse relation with friend 1 than with other two online friends (t1 < t2, t3) so friend 1 won't be displayed
  6. "2 1" — Print "NO".
  7. "2 2" — Print "YES".
  8. "2 3" — Print "YES".

题意:

给定一些数据,查询朋友当前是否能够联系的上,并且输出结果。

操作有:

操作1 好友Id: 好友上线;

操作 2 好友Id :查询能否联系的上。


键入数据提示:

朋友数量 n ,可以显示的朋友数量(亲密度优先显示)k,操作的次数 q;

第一个朋友的亲密度............第 n 个朋友的亲密度。


思路:

引入一个 onl[ ] 数组,用来记录已经在线好友的亲密度(没有两个好友是一样的),用于查询 k 范围内在线好友的亲密度即可。

具体看下代码吧。


AC Code:

#include<cstdio>#include<cstring>#include<algorithm>using namespace std;const int MYDD = 1103+1.5e5;int fri[MYDD];//friendsint onl[16];//online 注意:1≤k≤min(6,n)bool cmp(int x,int y) {return x>y;}int main() {int n,k,q;while(scanf("%d%d%d",&n,&k,&q)!=EOF) {for(int j=1; j<=n; j++) {scanf("%d",&fri[j]);}memset(onl,0,sizeof(onl));while(q--) {int oper,id;//opertation scanf("%d%d",&oper,&id);if(oper==1) {onl[k]=fri[id];//当前在线的赋值给 onl[]数组sort(onl,onl+1+k,cmp);//注意排序空间 *wa_bug sort(onl+1,onl+1+k,cmp);}if(oper==2) {bool flag=false;//遍历在线的好友for(int j=0; j<k; j++) {//存在该亲密度的好友if(onl[j]==fri[id]) flag=true;}if(flag)puts("YES");elseputs("NO");}}}return 0;}




后:

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