B. Black Square
time limit per test

1 second

memory limit per test

256 megabytes

input

standard input

output

standard output

Polycarp has a checkered sheet of paper of size n × m. Polycarp painted some of cells with black, the others remained white. Inspired by Malevich's "Black Square", Polycarp wants to paint minimum possible number of white cells with black so that all black cells form a square.

You are to determine the minimum possible number of cells needed to be painted black so that the black cells form a black square with sides parallel to the painting's sides. All the cells that do not belong to the square should be white. The square's side should have positive length.

Input

The first line contains two integers n and m (1 ≤ n, m ≤ 100) — the sizes of the sheet.

The next n lines contain m letters 'B' or 'W' each — the description of initial cells' colors. If a letter is 'B', then the corresponding cell is painted black, otherwise it is painted white.

Output

Print the minimum number of cells needed to be painted black so that the black cells form a black square with sides parallel to the painting's sides. All the cells that do not belong to the square should be white. If it is impossible, print -1.

Examples
input
5 4
WWWW
WWWB
WWWB
WWBB
WWWW
output
5
input
1 2
BB
output
-1
input
3 3
WWW
WWW
WWW
output
1
Note

In the first example it is needed to paint 5 cells — (2, 2), (2, 3), (3, 2), (3, 3) and (4, 2). Then there will be a square with side equal to three, and the upper left corner in (2, 2).

In the second example all the cells are painted black and form a rectangle, so it's impossible to get a square.

In the third example all cells are colored white, so it's sufficient to color any cell black.

先找出最长b距离,再判断是否可以实现。

AC代码:

 #include<bits/stdc++.h>
using namespace std; const int INF=<<; char mp[][];
int maxx=,maxy=,minx=INF,miny=INF; int main(){
int n,m;
cin>>n>>m;
int ans=,t=n*m;
for(int i=;i<n;i++){
for(int j=;j<m;j++){
cin>>mp[i][j];
if(mp[i][j]=='B'){
ans++;
maxx=max(i,maxx);
maxy=max(j,maxy);
minx=min(i,minx);
miny=min(j,miny);
}
}
}
if(ans==t){
if(n==m)
cout<<<<endl;
else
cout<<-<<endl;
}
else if(ans==){
cout<<<<endl;
}
else{
int temp=maxx-minx+;
int temp2=maxy-miny+;
int cnt=max(temp,temp2);
// cout<<cnt<<endl;
int res=cnt*cnt-ans;
if(cnt<=min(n,m))
cout<<res<<endl;
else
cout<<-<<endl;
}
return ;
}

CF-828B的更多相关文章

  1. ORA-00494: enqueue [CF] held for too long (more than 900 seconds) by 'inst 1, osid 5166'

    凌晨收到同事电话,反馈应用程序访问Oracle数据库时报错,当时现场现象确认: 1. 应用程序访问不了数据库,使用SQL Developer测试发现访问不了数据库.报ORA-12570 TNS:pac ...

  2. cf之路,1,Codeforces Round #345 (Div. 2)

     cf之路,1,Codeforces Round #345 (Div. 2) ps:昨天第一次参加cf比赛,比赛之前为了熟悉下cf比赛题目的难度.所以做了round#345连试试水的深浅.....   ...

  3. cf Round 613

    A.Peter and Snow Blower(计算几何) 给定一个点和一个多边形,求出这个多边形绕这个点旋转一圈后形成的面积.保证这个点不在多边形内. 画个图能明白 这个图形是一个圆环,那么就是这个 ...

  4. ARC下OC对象和CF对象之间的桥接(bridge)

    在开发iOS应用程序时我们有时会用到Core Foundation对象简称CF,例如Core Graphics.Core Text,并且我们可能需要将CF对象和OC对象进行互相转化,我们知道,ARC环 ...

  5. [Recommendation System] 推荐系统之协同过滤(CF)算法详解和实现

    1 集体智慧和协同过滤 1.1 什么是集体智慧(社会计算)? 集体智慧 (Collective Intelligence) 并不是 Web2.0 时代特有的,只是在 Web2.0 时代,大家在 Web ...

  6. CF memsql Start[c]UP 2.0 A

    CF memsql Start[c]UP 2.0 A A. Golden System time limit per test 1 second memory limit per test 256 m ...

  7. CF memsql Start[c]UP 2.0 B

    CF memsql Start[c]UP 2.0 B B. Distributed Join time limit per test 1 second memory limit per test 25 ...

  8. CF #376 (Div. 2) C. dfs

    1.CF #376 (Div. 2)    C. Socks       dfs 2.题意:给袜子上色,使n天左右脚袜子都同样颜色. 3.总结:一开始用链表存图,一直TLE test 6 (1)如果需 ...

  9. CF #375 (Div. 2) D. bfs

    1.CF #375 (Div. 2)  D. Lakes in Berland 2.总结:麻烦的bfs,但其实很水.. 3.题意:n*m的陆地与水泽,水泽在边界表示连通海洋.最后要剩k个湖,总要填掉多 ...

  10. CF #374 (Div. 2) D. 贪心,优先队列或set

    1.CF #374 (Div. 2)   D. Maxim and Array 2.总结:按绝对值最小贪心下去即可 3.题意:对n个数进行+x或-x的k次操作,要使操作之后的n个数乘积最小. (1)优 ...

随机推荐

  1. struts2 Eclipse 中集成strust2开发框架实例

    下面通过建立一个小的实例具体来说明Eclipse 集成struts2,以下实例采用的为 struts2 版本为 struts2 2.2.3.1 为应用. 1. 下载struts2的开发包 第一步: 在 ...

  2. spring mvc 及NUI前端框架学习笔记

    spring mvc 及NUI前端框架学习笔记 页面传值 一.同一页面 直接通过$J.getbyName("id").setValue(id); Set值即可 二.跳转页面(bus ...

  3. 已知段地址,求CPU寻址范围

    已知段地址为0001H,仅通过变化偏移地址寻址,则CPU的寻址范围是? 物理地址 = 段地址×16 + 偏移地址 所以物理地址的范围是[16×1H+0H, 16×1H+FFFFH] 也就是[10H×1 ...

  4. 使用nginx+nginx-rtmp-module+ffmpeg搭建流媒体服务器

    参考: 1,使用nginx+nginx-rtmp-module+ffmpeg搭建流媒体服务器笔记(一)http://blog.csdn.net/xdwyyan/article/details/4319 ...

  5. GstAppSrc简介

    Description The appsrc element can be used by applications to insert data into a GStreamer pipeline. ...

  6. Java for LeetCode 122 Best Time to Buy and Sell Stock II

    Say you have an array for which the ith element is the price of a given stock on day i. Design an al ...

  7. Canvas动画按钮

    在线演示 本地下载

  8. Matlab图像处理(03)-基本概念

    概念定义 动态范围:灰度跨跃的值域称为动态范围.上限取决于饱和度,下限取决于噪声. 对比度:一幅图像中最高和最低灰度级间的灰度差. 空间分辨率:图像中可辨别的最小细节的度量.常用度量每单位距离线对数和 ...

  9. linux系统调用mount全过程分析【转】

    本文转载自:https://blog.csdn.net/skyflying2012/article/details/9748133 系统调用本身是软中断,使用系统调用,内核也陷入内核态,异常处理,找到 ...

  10. Spring Boot2.0之全局捕获异常

    全局捕获异常,很明显的错误404返回给客户,很不好呀.整个web请求项目全局捕获异常,比如空指针直接返回给客户啊,那多操蛋呀~ 看这几个常用的注解: @ExceptionHandler 表示拦截异常 ...