CF1395B-Boboniu Plays Chess
CF1395B-Boboniu Plays Chess
题目:
题目描述:
Boboniu likes playing chess with his employees. As we know, no employee can beat the boss in the chess game, so Boboniu has never lost in any round.
You are a new applicant for his company. Boboniu will test you with the following chess question:
Consider a $ n\times m $ grid (rows are numbered from $ 1 $ to $ n $ , and columns are numbered from $ 1 $ to $ m $ ). You have a chess piece, and it stands at some cell $ (S_x,S_y) $ which is not on the border (i.e. $ 2 \le S_x \le n-1 $ and $ 2 \le S_y \le m-1 $ ).
From the cell $ (x,y) $ , you can move your chess piece to $ (x,y’) $ ( $ 1\le y’\le m, y’ \neq y $ ) or $ (x’,y) $ ( $ 1\le x’\le n, x’\neq x $ ). In other words, the chess piece moves as a rook. From the cell, you can move to any cell on the same row or column.
Your goal is to visit each cell exactly once. Can you find a solution?
Note that cells on the path between two adjacent cells in your route are not counted as visited, and it is not required to return to the starting point.
输入格式:
The only line of the input contains four integers $ n $ , $ m $ , $ S_x $ and $ S_y $ ( $ 3\le n,m\le 100 $ , $ 2 \le S_x \le n-1 $ , $ 2 \le S_y \le m-1 $ ) — the number of rows, the number of columns, and the initial position of your chess piece, respectively.
输出格式:
You should print $ n\cdot m $ lines.
The $ i $ -th line should contain two integers $ x_i $ and $ y_i $ ( $ 1 \leq x_i \leq n $ , $ 1 \leq y_i \leq m $ ), denoting the $ i $ -th cell that you visited. You should print exactly $ nm $ pairs $ (x_i, y_i) $ , they should cover all possible pairs $ (x_i, y_i) $ , such that $ 1 \leq x_i \leq n $ , $ 1 \leq y_i \leq m $ .
We can show that under these constraints there always exists a solution. If there are multiple answers, print any.
样例:
样例输入 1:
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样例输出 1:
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样例输入 2:
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样例输出 2:
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思路:
实现:
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