(LightOJ 1149) Factors and Multiples
题目链接:http://lightoj.com/volume_showproblem.php?problem=1149
Description
You will be given two sets of integers. Let's call them set A and set B. Set A contains n elements and set B contains m elements. You have to remove k1 elements from set A and k2 elements from set B so that of the remaining values no integer in set B is a multiple of any integer in set A. k1 should be in the range [0, n] and k2 in the range [0, m]. You have to find the value of (k1 + k2) such that (k1 + k2) is as low as possible. P is a multiple of Q if there is some integer K such that P = K * Q. Suppose set A is {, , , } and set B is {, , , }. By removing and from A and from B, we get the sets {, } and {, , }. Here none of the integers , or is a multiple of or . So for this case the answer is (two from set A and one from set B). Input
Input starts with an integer T (≤ ), denoting the number of test cases. The first line of each case starts with an integer n followed by n positive integers. The second line starts with m followed by m positive integers. Both n and m will be in the range [, ]. Each element of the two sets will fit in a bit signed integer. Output
For each case of input, print the case number and the result. Sample Input Sample Output
Case :
Case :
方法:二分匹配,求最大匹配数
#include <iostream>
#include <cstring>
#include <cstdlib>
#include <cstdio>
#include <math.h>
#include <algorithm>
#include <queue>
using namespace std; #define met(a,b) memset(a,b,sizeof(a))
#define ll long long
#define N 505
int Map[N][N],vis[N],used[N];
int a[N],b[N];
int n,m;
int han(int u)
{
for(int i=;i<=m;i++)
{
if(!vis[i] && Map[u][i])
{
vis[i]=;
if(!used[i] || han(used[i]))
{
used[i]=u;
return ;
}
}
}
return ;
}
int main()
{
int t,con=;
scanf("%d",&t);
while(t--)
{
scanf("%d",&n);met(Map,);
for(int i=;i<=n;i++)
scanf("%d",&a[i]);
scanf("%d",&m);
for(int i=;i<=m;i++)
scanf("%d",&b[i]);
for(int i=;i<=n;i++)
{
for(int j=;j<=m;j++)
if(b[j]%a[i]==)
Map[i][j]=;
}
met(used,);int sum=;
for(int i=;i<=n;i++)
{
met(vis,);
sum+=han(i);
} printf("Case %d: %d\n",con++,sum);
}
return ;
}
(LightOJ 1149) Factors and Multiples的更多相关文章
- Pairs Forming LCM (LightOJ - 1236)【简单数论】【质因数分解】【算术基本定理】(未完成)
Pairs Forming LCM (LightOJ - 1236)[简单数论][质因数分解][算术基本定理](未完成) 标签: 入门讲座题解 数论 题目描述 Find the result of t ...
- Sigma Function (LightOJ - 1336)【简单数论】【算术基本定理】【思维】
Sigma Function (LightOJ - 1336)[简单数论][算术基本定理][思维] 标签: 入门讲座题解 数论 题目描述 Sigma function is an interestin ...
- Goldbach`s Conjecture(LightOJ - 1259)【简单数论】【筛法】
Goldbach`s Conjecture(LightOJ - 1259)[简单数论][筛法] 标签: 入门讲座题解 数论 题目描述 Goldbach's conjecture is one of t ...
- (最长公共子序列+推导)Love Calculator (lightOJ 1013)
http://www.lightoj.com/volume_showproblem.php?problem=1013 Yes, you are developing a 'Love calcula ...
- (状压) Marriage Ceremonies (lightOJ 1011)
http://www.lightoj.com/volume_showproblem.php?problem=1011 You work in a company which organizes mar ...
- A New Function(LightOJ 1098)积性函数前缀和的应用
题意:要求对于1~n,每个数的约数(不包括1和其本身)的和. 题解:由于题目数据有2*10^9之大,因而不能直接暴力.需要考虑积性函数的特性,由于必定有重复的约数出现,因而可以对重复约数所在的区间进行 ...
- Harmonic Number (LightOJ 1234)(调和级数 或者 区块储存答案)
题解:隔一段数字存一个答案,在查询时,只要找到距离n最近而且小于n的存答案值,再把剩余的暴力跑一遍就可以. #include <bits/stdc++.h> using namespace ...
- (LightOJ 1030)期望dp
You are x N grid. Each cell of the cave can contain any amount of gold. Initially you are . Now each ...
- (LightOJ 1004) Monkey Banana Problem 简单dp
You are in the world of mathematics to solve the great "Monkey Banana Problem". It states ...
随机推荐
- 精彩,sinox.org官网贴满winxp死亡大字报
sinox杀死windowxp不可避免,不用说,微软还自己掐死他!!! 中国人会升级正版 windows7吗?昨天也许会,但今天不会了,因为 sinox大字报出来了! 这下举国皆知了. 换装sinox ...
- Pivot运算符用于在列和行之间
本文导读:T-SQL语句中,Pivot运算符用于在列和行之间对数据进行旋转或透视转换,PIVOT命令可以实现数据表的列转行,同时执行聚合运算,UNPIVOT则与其相反,实现数据的行转列. PIVOT通 ...
- iOS动画详解(一)
Core Graphics Framework是一套基于C的API框架,使用了Quartz作为绘图引擎.它提供了低级别.轻量级.高保真度的2D渲染.该框架可以用于基于路径的绘图.变换.颜色管理.脱屏渲 ...
- The Sorrows of Young Werther
The Sorrows of Young Werther J.W. von Goethe Thomas Carlyle and R.D. Boylan Edited by Nathen Haskell ...
- C#-获取datagriview选中行中某一列的值
获取选中行中某一列的值: int index = dg_Product.CurrentRow.Index; //取得选中行的索引 txt_ProductId.Text = dg_Product.Row ...
- Sublime Text 3 安装插件管理 Package Control
自动安装: 1.通过快捷键 ctrl+` 或者 View > Show Console 菜单打开控制台 2.粘贴对应版本的代码后回车安装 适用于 Sublime Text 3: import ...
- yum -------包安装库
elrepo: http://elrepo.org/tiki/tiki-index.php CentOSPlus: http://wiki.centos.org/zh/AdditionalR ...
- [010]转+修正---C++的贪吃蛇程序(未用面向对象封装)
在网上看到一段贪吃蛇程序,自己心痒下了下来又稍微做了一点修改. 没有用面向对象的方式来进行封装,下次准备试试. 需要在windows环境下进行编译 #include<iostream> # ...
- iOS 8创建交互式通知
iOS 8提供了一个令人兴奋的新API来创建交互式通知(interactive notifications),它能让你在你的应用之外为用户提供额外的功能.我发现网上还没有关于如何实现它的比较好的示例教 ...
- Windows批处理(cmd/bat)常用命令小结
转载自:“趣IT”微信公共号 前言 批处理文件(batch file)包含一系列 DOS命令,通常用于自动执行重复性任务.用户只需双击批处理文件便可执行任务,而无需重复输入相同指令.编写批处理文件非常 ...