Fire Net HDU
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Suppose that we have a square city with straight streets. A map of a city is a square board with n rows and n columns, each representing a street or a piece of wall.
A blockhouse is a small castle that has four openings through which to shoot. The four openings are facing North, East, South, and West, respectively. There will be one machine gun shooting through each opening.
Here we assume that a bullet is so powerful that it can run across any distance and destroy a blockhouse on its way. On the other hand, a wall is so strongly built that can stop the bullets.
The goal is to place as many blockhouses in a city as possible so that no two can destroy each other. A configuration of blockhouses is legal provided that no two blockhouses are on the same horizontal row or vertical column in a map unless there is at least one wall separating them. In this problem we will consider small square cities (at most 4x4) that contain walls through which bullets cannot run through.
The following image shows five pictures of the same board. The first picture is the empty board, the second and third pictures show legal configurations, and the fourth and fifth pictures show illegal configurations. For this board, the maximum number of blockhouses in a legal configuration is 5; the second picture shows one way to do it, but there are several other ways.
Your task is to write a program that, given a description of a map, calculates the maximum number of blockhouses that can be placed in the city in a legal configuration.
A blockhouse is a small castle that has four openings through which to shoot. The four openings are facing North, East, South, and West, respectively. There will be one machine gun shooting through each opening.
Here we assume that a bullet is so powerful that it can run across any distance and destroy a blockhouse on its way. On the other hand, a wall is so strongly built that can stop the bullets.
The goal is to place as many blockhouses in a city as possible so that no two can destroy each other. A configuration of blockhouses is legal provided that no two blockhouses are on the same horizontal row or vertical column in a map unless there is at least one wall separating them. In this problem we will consider small square cities (at most 4x4) that contain walls through which bullets cannot run through.
The following image shows five pictures of the same board. The first picture is the empty board, the second and third pictures show legal configurations, and the fourth and fifth pictures show illegal configurations. For this board, the maximum number of blockhouses in a legal configuration is 5; the second picture shows one way to do it, but there are several other ways.
Your task is to write a program that, given a description of a map, calculates the maximum number of blockhouses that can be placed in the city in a legal configuration.
4.X......XX......2XX.X3.X.X.X.X.3....XX.XX4................0
51524
题意:就是让你在.处东西使得每两个东西不在同一行或者同一列除非他们之间有X阻隔他们,问你在最多可以放多少东西。
思路:首先看到这种题就想到了爆搜,因为这个矩阵才有4*4,所以我们可以枚举每个点放东西的情况下最多能放多少个东西取最大值,值得注意的事我们需要注意样例。
代码:
#include <iostream>#include<stdio.h>#include<cstdio>#include<iostream>#include<algorithm>#include<math.h>#include<string.h>#include<map>#include<queue>#include<vector>#include<deque>#define ll long long#define inf 0x3f3f3f3f#define mem(a,b) memset(a,b,sizeof(a))using namespace std;int n;char mp[5][5];int maxx,sum;int fun(int x,int y){ for(int i=y; i>=0; i--) { if(mp[x][i]=='o') { return 1; } if(mp[x][i]=='X') { break; } } for(int i=y;y<n;i++) { if(mp[x][i]=='o') { return 1; } if(mp[x][i]=='X') { break; } } for(int i=x; i>=0; i--) { if(mp[i][y]=='o') { return 1; } if(mp[i][y]=='X') break; } for(int i=x;i<n;i++) { if(mp[i][y]=='o') { return 1; } if(mp[i][y]=='X') break; } return 0;}void dfs(){ maxx=max(maxx,sum); for(int i=0;i<n;i++) { for(int j=0;j<n;j++) { if(mp[i][j]=='.'&&fun(i,j)==0) { sum++; mp[i][j]='o'; dfs(); mp[i][j]='.';//回溯 sum--; } } }}int main(){ while(~scanf("%d",&n)&&n) { int k=0; for(int i=0; i<n; i++) { scanf("%s",mp[i]); } maxx=-1;sum=0; dfs(); printf("%d\n",maxx); }}
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