H - Roads not only in Berland

Time Limit:2000MS     Memory Limit:262144KB     64bit IO Format:%I64d
& %I64u

Description

Berland Government decided to improve relations with neighboring countries. First of all, it was decided to build new roads so that from each city of Berland and neighboring countries it became possible to reach all the others. There are n cities
in Berland and neighboring countries in total and exactly n - 1 two-way roads. Because of the recent financial crisis, the Berland Government is strongly pressed for money, so to build a new
road it has to close some of the existing ones. Every day it is possible to close one existing road and immediately build a new one. Your task is to determine how many days would be needed to rebuild roads so that from each city it became possible to reach
all the others, and to draw a plan of closure of old roads and building of new ones.

Input

The first line contains integer n (2 ≤ n ≤ 1000) — amount of cities in Berland and neighboring countries. Next n - 1 lines
contain the description of roads. Each road is described by two space-separated integers aibi (1 ≤ ai, bi ≤ n, ai ≠ bi)
— pair of cities, which the road connects. It can't be more than one road between a pair of cities. No road connects the city with itself.

Output

Output the answer, number t — what is the least amount of days needed to rebuild roads so that from each city it became possible to reach all the others. Then output t lines
— the plan of closure of old roads and building of new ones. Each line should describe one day in the format i j u v — it means that road between cities i and j became
closed and a new road between cities u and v is built. Cities are numbered from 1. If the answer is not unique, output any.

Sample Input

Input
2
1 2
Output
0
Input
7
1 2
2 3
3 1
4 5
5 6
6 7
Output
1

3 1 3 7

这道题目是简单的并查集应用,直接给出AC代码
#include <iostream>
#include <string.h>
#include <stdlib.h>
#include <algorithm>
#include <math.h>
#include <stdio.h> using namespace std;
int father[1005];
int find(int x)
{
if(x!=father[x])
father[x]=find(father[x]);
return father[x];
}
struct Node
{
int x,y;
}c[1005];
int num;
int tag[1005];
int res[1005];
int main()
{
int n;
int a,b;
scanf("%d",&n);
for(int i=1;i<=1000;i++)
father[i]=i;
int cnt=0;int num=0;
for(int i=1;i<=n-1;i++)
{
scanf("%d%d",&a,&b);
int fa=find(a);
int fb=find(b);
if(fa!=fb)
{
father[fa]=fb;
}
else
{
c[cnt].x=a;
c[cnt++].y=b;
}
}
memset(tag,0,sizeof(tag));
int cot=0;
for(int i=1;i<=n;i++)
{
if(!tag[find(i)])
{
res[cot++]=find(i);
num++;
tag[find(i)]=1;
}
}
printf("%d\n",num-1);
int tot=1;
for(int i=0;i<num-1;i++)
{
printf("%d %d",c[i].x,c[i].y);
printf(" %d %d\n",res[0],res[tot]);
tot++;
}
return 0; }

CodeForces Roads not only in Berland(并查集)的更多相关文章

  1. Codeforces Round #375 (Div. 2) D. Lakes in Berland 并查集

    http://codeforces.com/contest/723/problem/D 这题是只能把小河填了,题目那里有写,其实如果读懂题这题是挺简单的,预处理出每一块的大小,排好序,从小到大填就行了 ...

  2. Codeforces Round #376 (Div. 2) C. Socks---并查集+贪心

    题目链接:http://codeforces.com/problemset/problem/731/C 题意:有n只袜子,每只都有一个颜色,现在他的妈妈要去出差m天,然后让他每天穿第 L 和第 R 只 ...

  3. Codeforces 766D. Mahmoud and a Dictionary 并查集 二元敌对关系 点拆分

    D. Mahmoud and a Dictionary time limit per test:4 seconds memory limit per test:256 megabytes input: ...

  4. Codeforces Round #541 (Div. 2) D 并查集 + 拓扑排序

    https://codeforces.com/contest/1131/problem/D 题意 给你一个n*m二维偏序表,代表x[i]和y[j]的大小关系,根据表构造大小分别为n,m的x[],y[] ...

  5. POJ 2421 Constructing Roads (Kruskal算法+压缩路径并查集 )

    Constructing Roads Time Limit: 2000MS   Memory Limit: 65536K Total Submissions: 19884   Accepted: 83 ...

  6. codeforces div2 603 D. Secret Passwords(并查集)

    题目链接:https://codeforces.com/contest/1263/problem/D 题意:有n个小写字符串代表n个密码,加入存在两个密码有共同的字母,那么说这两个密码可以认为是同一个 ...

  7. CodeForces 698B Fix a Tree (并查集应用)

    当时也是想到了并查集,但是有几个地方没有想清楚,所以就不知道怎么写了,比如说如何确定最优的问题.赛后看了一下别人的思路,才知道自己确实经验不足,思维也没跟上. 其实没有那么复杂,这个题目我们的操作只有 ...

  8. Codeforces 977E:Cyclic Components(并查集)

    题意 给出nnn个顶点和mmm条边,求这个图中环的个数 思路 利用并查集的性质,环上的顶点都在同一个集合中 在输入的时候记录下来每个顶点的度数,查找两个点相连,且度数均为222的点,如果这两个点的父节 ...

  9. codeforces #541 D. Gourmet choice(拓扑+并查集)

    Mr. Apple, a gourmet, works as editor-in-chief of a gastronomic periodical. He travels around the wo ...

随机推荐

  1. 【MySQL】MySQL 常用语法之锁表与解锁表

    mysql 锁表语句: Lock锁整张表: 写锁定: LOCK TABLES products WRITE: 写锁,锁定之后,只有当前线程可以进行读操作和写操作,其他线程读操作和写操作均被堵塞.... ...

  2. 如果不得已需要全局变量,则使全局变量加前缀 g_(表示 global)

    如果不得已需要全局变量,则使全局变量加前缀 g_(表示 global). 例如: int g_howManyPeople; // 全局变量 int g_howMuchMoney; // 全局变量 #i ...

  3. 扫盲:java中关于路径的问题

    ../FileName:当前工程的上级目录. ./FileName:当前工程所在的目录. /FileName:当前工程所在磁盘的根目录(windows下). FileName:当前工程所在的目录.

  4. [转]anchorPoint 锚点解析

    转自:http://blog.csdn.net/cjopengler/article/details/7045638 anchor point 究竟是怎么回事? 之所以造成不容易理解的是因为我们平时看 ...

  5. Solr with Apache Tomcat

    配置教程 1 http://www.duntuk.com/how-install-apache-solr-46-apache-tomcat-7-use-drupal https://www.gotos ...

  6. 简单工厂模式(simple factory pattern)

    与一个对象相关的职责通常有3类: 1.对象本身所具有的职责(对象自身所具有的数据和行为) 2.创建对象的职责 3.使用对象的职责: 简单工厂模式的缺点: 1.简单工厂集中了所有产品的创建逻辑,职责过重 ...

  7. Oracle过程及函数的参数模式详解

    一.In.out.in out模式 在Oracle中过程与函数都可以有参数,参数的类型可以指定为in.out.in out三种模式. 三种参数的具体说明,如下图所示: (1)in模式 in模式是引用传 ...

  8. 网页中Span和Div的区别

    它们被用来组合一大块的HTML代码并赋予一定的信息,大部分用类属性class和标识属性id与元素联系起来,见CSS中级指南的类和id选择符. span和div的不同之处在于span是内联的,用在一小块 ...

  9. 关于BroadCastReceiver安全性的思考

    尊重原创:http://blog.csdn.net/yuanzeyao/article/details/38948863 BroadCastReceiver是Android 四大组件之中的一个,应用非 ...

  10. Hash表 hash table 又名散列表

    直接进去主题好了. 什么是哈希表? 哈希表(Hash table,也叫散列表),是根据key而直接进行访问的数据结构.也就是说,它通过把key映射到表中一个位置来访问记录,以加快查找的速度.这个映射函 ...