Given an N*N matrix with each entry equal to 0 or 1. You can swap any two rows or any two columns. Can you find a way to make all the diagonal entries equal to 1?
InputThere are several test cases in the input. The first line of each test case is an integer N (1 <= N <= 100). Then N lines follow, each contains N numbers (0 or 1), separating by space, indicating the N*N matrix.OutputFor each test case, the first line contain the number of swaps M. Then M lines follow, whose format is “R a b” or “C a b”, indicating swapping the row a and row b, or swapping the column a and column b. (1 <= a, b <= N). Any correct answer will be accepted, but M should be more than 1000.
If it is impossible to make all the diagonal entries equal to 1, output only one one containing “-1”. Sample Input20 11 021 01 0
Sample Output
1R 1 2-1 题意:给一个只有0 1的矩阵,是否能通过交换两行或者两列使对角线全为1 题解:二分图匹配x和y,输出方法是关键,两遍循环取对应的xy不相同的进行交换记录交换的行或者列(由矩阵知识可知行和列交换一种就行了) 刚开始因为but M should be more than 1000. 这句话我非要作死输出1000个,话说题目能不能不要瞎写啊!!!
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