#P1355. 卒的遍历

卒的遍历

题目描述

在一张n*m的棋盘上(如6行7列)的最左上角(11)的位置有一个卒。该卒只能向下或者向右走,且卒采取的策略是先向下,下边走到头就向右,请问从(11)点走到(nm)点可以怎样走,输出这些走法。 

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)

![](http://oj.czos.cn:443/upload/image/20180703/20180703190238_29231.png) 

输入格式

两个整数n,m代表棋盘大小(3=<n<=83<=m<=8)

输出格式

卒的行走路线

样例

输入

3 3
1:1,1->2,1->3,1->3,2->3,3
2:1,1->2,1->2,2->3,2->3,3
3:1,1->2,1->2,2->2,3->3,3

输出

4:1,1->1,2->2,2->3,2->3,3
5:1,1->1,2->2,2->2,3->3,3
6:1,1->1,2->1,3->2,3->3,3