USACO 6.4 Wisconsin Squares
Wisconsin Squares
It's spring in Wisconsin and time to move the yearling calves to the yearling pasture and last year's yearlings to the greener pastures of the north 40.
Farmer John has five kinds of cows on his farm (abbreviations are shown in parentheses): Guernseys (A), Jerseys (B), Herefords (C), Black Angus (D), and Longhorns (E). These herds are arranged on the 16 acre pasture, one acre for each small herd, on a 4 x 4 grid (labeled with rows and columns) like this:
1 2 3 4
+-------
1|A B A C
2|D C D E
3|B E B C
4|C A D E
In the initial pasture layout, the herds total 3 A's, 3 B's, 4 C's, 3 D's, and 3 E's. This year's calves have one more D herd and one fewer C herd, for a total of 3 A's, 3 B's, 3 C's, 4 D's, and 3 E's.
FJ is extremely careful in his placement of herds onto his pasture grid. This is because when herds of the same types of cows are too close together, they misbehave: they gather near the fence and smoke cigarettes and drink milk. Herds are too close together when they are on the same square or in any of the eight adjacent squares.
Farmer John must move his old herd out of the field and his new herd into the field using his old brown Ford pickup truck, which holds one small herd at a time. He picks up a new herd, drives to a square in the yearling pasture, unloads the new herd, loads up the old herd, and drives the old herd to the north 40 where he unloads it. He repeats this operation 16 times and then drives to Zack's for low-fat yogurt treats and familiar wall decor.
Help Farmer John. He must choose just exactly the correct order to replace the herds so that he never puts a new herd in a square currently occupied by the same type of herd or adjacent to a square occupied by the same type of herd. Of course, once the old cows are gone and the new cows are in place, he must be careful in the future to separate herds based on the new arrangement.
Very important hint: Farmer John knows from past experience that he must move a herd of D cows first.
Find a way for Farmer John to move the yearlings to their new pasture. Print the 16 sequential herd-type/row/column movements that lead to a safe moving experience for the cows.
Calculate the total number of possible final arrangements for the 4x4 pasture and calculate the total number of ways those arrangements can be created.
PROGRAM NAME: wissqu
TIME LIMIT: 5 seconds
INPUT FORMAT
Four lines, each with four letters that denote herds.
SAMPLE INPUT (file wissqu.in)
ABAC
DCDE
BEBC
CADE
OUTPUT FORMAT
16 lines, each with a herd-type, row and column. If there are multiple solutions (and there are), you should output the solution for which the concatenated string ("D41C42A31 ... D34") of the answers is first in lexicographic order.
One more line with the total number of ways these arrangements can be created.
SAMPLE OUTPUT (file wissqu.out)
D 4 1
C 4 2
A 3 1
A 3 3
B 2 4
B 3 2
B 4 4
E 2 1
E 2 3
D 1 4
D 2 2
C 1 1
C 1 3
A 1 2
E 4 3
D 3 4
14925 ——————————————————————————————————————————————————————————题解
这是一道不需要任何优化的题
然而我不断的T
是因为我没读题……
题目中不止说了八连块,还说了当前要放置小奶牛的块不能有同种类的大奶牛
所以要不要放是九个块共同决定的……
【只有一组数据点还是样例!不走心!】
/*
ID: ivorysi
LANG: C++
PROG: wissqu
*/
#include <iostream>
#include <cstdio>
#include <cstring>
#include <queue>
#include <cmath>
#include <set>
#include <vector>
#include <algorithm>
#define siji(i,x,y) for(int i=(x);i<=(y);++i)
#define gongzi(j,x,y) for(int j=(x);j>=(y);--j)
#define xiaosiji(i,x,y) for(int i=(x);i<(y);++i)
#define sigongzi(j,x,y) for(int j=(x);j>(y);--j)
#define inf 0x5f5f5f5f
#define ivorysi
#define mo 97797977
#define hash 974711
#define base 47
#define fi first
#define se second
#define pii pair<int,int>
#define esp 1e-10
typedef long long ll;
using namespace std;
char c[][];
int calc[][][];
int dirx[]={-,,,,,-,-,,};
int diry[]={,,-,,,-,,-,};
int num[]; bool used[][];
char tempchange[];
int row[],col[];
int ans;
bool flag;
void init() {
siji(i,,) {scanf("%s",c[i]+);}
siji(i,,) {
siji(j,,) {
siji(z,,) {
int xx=i+dirx[z],yy=j+diry[z];
if(xx>= && xx<= && yy>= && yy<=) {
++calc[xx][yy][c[i][j]-'A'+];
}
}
}
}
siji(i,,) num[i]=;
++num[];
}
void PRINT() {
siji(i,,) {
printf("%c %d %d\n",tempchange[i],row[i],col[i]);
}
}
void dfs(int dep) {
if(dep>) {
++ans;
if(!flag) {PRINT();flag=;}
return;
}
siji(z,,) {
if(num[z]==) continue;
siji(i,,) {
siji(j,,){
if(used[i][j]) continue;
if(calc[i][j][z]==) {
used[i][j]=;
--num[z];
siji(k,,) {
int xx=i+dirx[k],yy=j+diry[k];
if(xx>= && xx<= && yy>= && yy<=) {
--calc[xx][yy][c[i][j]-'A'+];
++calc[xx][yy][z];
}
}
if(!flag) {
tempchange[dep]='A'+z-;
row[dep]=i;
col[dep]=j;
} dfs(dep+);
used[i][j]=;
++num[z];
siji(k,,) {
int xx=i+dirx[k],yy=j+diry[k];
if(xx>= && xx<= && yy>= && yy<=) {
++calc[xx][yy][c[i][j]-'A'+];
--calc[xx][yy][z];
}
}
}
}
}
} }
void solve() {
init();
siji(i,,) {
siji(j,,) {
if(calc[i][j][]==) {
used[i][j]=;
--num[];
siji(k,,) {
int xx=i+dirx[k],yy=j+diry[k];
if(xx>= && xx<= && yy>= && yy<=) {
--calc[xx][yy][c[i][j]-'A'+];
++calc[xx][yy][];
}
}
if(!flag) {
tempchange[]='D';
row[]=i;
col[]=j;
}
dfs();
used[i][j]=;
++num[];
siji(k,,) {
int xx=i+dirx[k],yy=j+diry[k];
if(xx>= && xx<= && yy>= && yy<=) {
++calc[xx][yy][c[i][j]-'A'+];
--calc[xx][yy][];
}
}
}
}
}
printf("%d\n",ans);
}
int main(int argc, char const *argv[])
{
#ifdef ivorysi
freopen("wissqu.in","r",stdin);
freopen("wissqu.out","w",stdout);
#else
freopen("f1.in","r",stdin);
#endif
solve();
return ;
}
USACO 6.4 Wisconsin Squares的更多相关文章
- USACO 3.2 Magic Squares
Magic SquaresIOI'96 Following the success of the magic cube, Mr. Rubik invented its planar version, ...
- USACO Section1.2 Palindromic Squares 解题报告
palsquare解题报告 —— icedream61 博客园(转载请注明出处)------------------------------------------------------------ ...
- USACO 1.2 Palindromic Squares (进制转换,回文)
/* ID:twd30651 PROG:palsquare LANG:C++ */ #include<iostream> #include<fstream> #include& ...
- [hash-bfs]USACO 3.2 Magic Squares 魔板
魔 板 魔板 魔板 题目描述 在成功地发明了魔方之后,拉比克先生发明了它的二维版本,称作魔板.这是一张有8个大小相同的格子的魔板: 1 2 3 4 8 7 6 5 我们知道魔板的每一个方格都有一种颜色 ...
- USACO 6.4 章节
The Primes 题目大意 5*5矩阵,给定左上角 要所有行,列,从左向右看对角线为质数,没有前导零,且这些质数数位和相等(题目给和) 按字典序输出所有方案... 题解 看上去就是个 无脑暴搜 题 ...
- USACO6.4-Wisconsin Squares:搜索
Wisconsin Squares It's spring in Wisconsin and time to move the yearling calves to the yearling past ...
- USACO 完结的一些感想
其实日期没有那么近啦……只是我偶尔还点进去造成的,导致我没有每一章刷完的纪念日了 但是全刷完是今天啦 讲真,题很锻炼思维能力,USACO保持着一贯猎奇的题目描述,以及尽量不用高级算法就完成的题解……例 ...
- USACO 6.5 All Latin Squares
All Latin Squares A square arrangement of numbers 1 2 3 4 5 2 1 4 5 3 3 4 5 1 2 4 5 2 3 1 5 3 1 2 4 ...
- 【USACO 3.2】Magic Squares
题意 4*2个格子分别为 1234 8765 的魔板有3种操作,A:上下两排互换,B:最后一列放到第一列前面,C:中间四个顺时针旋转1格. 现在给出目标状态,找出最少步数可从原始状态到达目标状态,且输 ...
随机推荐
- python中几种常用的数据类型
1.字典 字典的创建: dict1=dict((('name','PIG'),)),其中第一层()代表里面的内容是dict函数的输入参数.第二层和第三层代表字典中的各元素,也就是key和value组合 ...
- java内存溢出xms xmx
java内存堆栈不够用时我们会寻求java参数-Xms和-Xmx的帮助,网上也有许多前辈给出了例子,但很多人喜欢把-Xms和-Xmx的值设置成一样的,甚至我还见过有吧-Xms设的比-Xmx还要大(-X ...
- python安装包提示error: option --single-version-externally-managed not recognized
pip install mysql-connector-python-rf==2.2.2 安装包的时候提示错误信息:error:option--single-version-externally-ma ...
- 贪心问题 POJ 2393 Yogurt factory
题目:http://poj.org/problem?id=2393 题意:N周,每周生成牛奶(任意!),每周成本为c_i(1~5000),每周出货 y_i:出货可以使用该周生产的,也可以用之前的储存的 ...
- 半小时让你成为EXCEL高手
- List(JDK1.7)(1)
java.util包. 与Set不同, List允许重复的元素.即 e1.equals(e2). 部分方法定义 int size(); 返回列表中元素的个数,如果超过Integer.MAX_VALUE ...
- Ubuntu 15.04 双击运行 *.sh、*.py文件
源 起 之前一直在Windows下用AndoridStudio,今天试了一下在Linux系统Ubuntu 15.04中配置Android Studio: 过程和Windws下差不多,但是最后没有生成桌 ...
- [译]Quartz.NET 框架 教程(中文版)2.2.x 之第四课 更多关于Triggers
第四课 更多关于Triggers 跟作业任务类似,触发器也非常容易使用,但是在你能够充分掌握Quartz之前,你需要知道并理解许多触发器的客户化的参数.前面已经提到过,有许多不同类型的触发器供你选择, ...
- 基于受限玻尔兹曼机(RBM)的协同过滤
受限玻尔兹曼机是一种生成式随机神经网络(generative stochastic neural network), 详细介绍可见我的博文<受限玻尔兹曼机(RBM)简介>, 本文主要介绍R ...
- 2016-2017-2 《Java程序设计》第七周学习总结
20155313 2016-2017-2 <Java程序设计>第七周学习总结 第十二章 Lambda 12.1认识Lambda语法 12.1.1Lambda语法概览 在java中引入了La ...