A10327 | Little Artem and Graph
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题目描述
Little Artem is given a graph, constructed as follows: start with some $k$ -clique, then add new vertices one by one, connecting them to $k$ already existing vertices that form a $k$ -clique.
Artem wants to count the number of spanning trees in this graph modulo $10^{9}+7$ .
Artem wants to count the number of spanning trees in this graph modulo $10^{9}+7$ .
输入格式
First line of the input contains two integers $n$ and $k$ ( $1<=n<=10000$ , $1<=k<=min(n,5)$ ) — the total size of the graph and the size of the initial clique, respectively.
Next $n-k$ lines describe $k+1$ -th, $k+2$ -th, ..., $i$ -th, ..., $n$ -th vertices by listing $k$ distinct vertex indices $1<=a_{ij}<i$ it is connected to. It is guaranteed that those vertices form a k-clique.
Next $n-k$ lines describe $k+1$ -th, $k+2$ -th, ..., $i$ -th, ..., $n$ -th vertices by listing $k$ distinct vertex indices $1<=a_{ij}<i$ it is connected to. It is guaranteed that those vertices form a k-clique.
输出格式
Output a single integer — the number of spanning trees in the given graph modulo $10^{9}+7$ .
输入输出样例
输入 #1
3 2 1 2
输出 #1
3
输入 #2
4 3 1 2 3
输出 #2
16
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评测结果:Accepted