In an $n*m$ maze, the right-bottom corner is the exit (position $(n,m)$ is the exit). In every position of this maze, there is either a $0$ or a $1$ written on it.

An explorer gets lost in this grid. His position now is $(1, 1)$, and he wants to go to the exit. Since to arrive at the exit is easy for him, he wants to do something more difficult. At first, he'll write down the number on position $(1, 1)$. Every time, he could make a move to one adjacent position (two positions are adjacent if and only if they share an edge). While walking, he will write down the number on the position he's on to the end of his number. When finished, he will get a binary number. Please determine the minimum value of this number in binary system.

An explorer gets lost in this grid. His position now is $(1, 1)$, and he wants to go to the exit. Since to arrive at the exit is easy for him, he wants to do something more difficult. At first, he'll write down the number on position $(1, 1)$. Every time, he could make a move to one adjacent position (two positions are adjacent if and only if they share an edge). While walking, he will write down the number on the position he's on to the end of his number. When finished, he will get a binary number. Please determine the minimum value of this number in binary system.

The first line of the input is a single integer $T\ (T=10)$, indicating the number of testcases.

For each testcase, the first line contains two integers $n$ and $m \ (1 \le n, m \le 1000)$. The $i$-th line of the next $n$ lines contains one 01 string of length $m$, which represents $i$-th row of the maze.

For each testcase, the first line contains two integers $n$ and $m \ (1 \le n, m \le 1000)$. The $i$-th line of the next $n$ lines contains one 01 string of length $m$, which represents $i$-th row of the maze.

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