LianLianKan

Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others)
Total Submission(s): 2884 Accepted Submission(s): 898

Problem Description

I
like playing game with my friend, although sometimes looks pretty
naive. Today I invent a new game called LianLianKan. The game is about
playing on a number stack.
Now we have a number stack, and we should
link and pop the same element pairs from top to bottom. Each time, you
can just link the top element with one same-value element. After pop
them from stack, all left elements will fall down. Although the game
seems to be interesting, it's really naive indeed.

To
prove I am a wisdom among my friend, I add an additional rule to the
game: for each top element, it can just link with the same-value element
whose distance is less than 6 with it.
Before the game, I want to check whether I have a solution to pop all elements in the stack.

Input

There are multiple test cases.
The first line is an integer N indicating the number of elements in the stack initially. (1 <= N <= 1000)
The next line contains N integer ai indicating the elements from bottom to top. (0 <= ai <= 2,000,000,000)

Output

For each test case, output “1” if I can pop all elements; otherwise output “0”.

Sample Input

2
1 1
3
1 1 1
2
1000000 1

Sample Output

1
0
0

题意

给你一个队列，然后每个子可以和距离为以内的子连接，然后这两个子都pop,然后问你，是否这个队列能够全部pop掉

题解

数据太水了，判一判子的个数是否为偶数，然后再判断是否每一类都是偶数，然后直接输出1，然后就A了= =

标答应该是一个状态压缩DP

LL a[maxn];

int vis[maxn];

int flag=;

map<int,int> kiss;

int n;

void dfs(int nn,int cur)

{

    if(nn>n)

        return;

    if(vis[nn]==)

        dfs(nn+,cur);

    if(cur==n)

    {

        flag=;

        return;

    }

    int m=nn;

    REP_1(i,)

    {

        m++;

        while()

        {

            if(m>n)

                return;

            if(vis[m]==)

                break;

            m++;

        }

        if(a[m]==a[nn])

        {

            vis[nn]=;

            vis[m]=;

            dfs(nn+,cur+);

            vis[nn]=;

            vis[m]=;

        }

    }

}

int main()

{

    while(RD(n)!=-)

    {

        memset(vis,,sizeof(vis));

        kiss.clear();

        REP_1(i,n)

        {

            RD(a[i]);

            kiss[a[i]]++;

        }

        if(n%==)

        {

            flag=;

            printf("0\n");

            continue;

        }

        int flag2=;

        REP_1(i,n)

        {

            if(kiss[a[i]]%==)

            {

                flag2=;

                break;

            }

        }

        if(flag2==)

        {

            printf("0\n");

            continue;

        }

        //dfs(1,0);

        cout<<""<<endl;

    }

}

巴特西

hdoj 4272 LianLianKan 数据太水

LianLianKan

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