Japan
Time Limit: 1000MS   Memory Limit: 65536K
Total Submissions: 24151   Accepted: 6535

Description

Japan plans to welcome the ACM ICPC World Finals and a lot of roads must be built for the venue. Japan is tall island with N cities on the East coast and M cities on the West coast (M <= 1000, N <= 1000). K superhighways will be build. Cities on each coast are numbered 1, 2, ... from North to South. Each superhighway is straight line and connects city on the East coast with city of the West coast. The funding for the construction is guaranteed by ACM. A major portion of the sum is determined by the number of crossings between superhighways. At most two superhighways cross at one location. Write a program that calculates the number of the crossings between superhighways.

Input

The input file starts with T - the number of test cases. Each test case starts with three numbers – N, M, K. Each of the next K lines contains two numbers – the numbers of cities connected by the superhighway. The first one is the number of the city on the East coast and second one is the number of the city of the West coast.

Output

For each test case write one line on the standard output: 
Test case (case number): (number of crossings)

Sample Input

1
3 4 4
1 4
2 3
3 2
3 1

Sample Output

Test case 1: 5
题意:两列数字连线,统计线段交叉的产生的点数(交于同一个数字的不算)。两线段相交等价于两端点的值一大一小,一小一大。
#include <cstdio>
#include <string.h>
#include <algorithm>
using namespace std;
const int MAXN=;
struct Node{
int east,west;
}road[MAXN];
int k;
int bit[MAXN];
bool comp(Node no1,Node no2)
{
if(no1.east!=no2.east)
{
return no1.east < no2.east;
}
else
{
return no1.west < no2.west;
}
}
void add(int i,int x)
{
while(i<MAXN)
{
bit[i]+=x;
i+=(i&-i);
}
}
int sum(int i)
{
int s=;
while(i>)
{
s+=bit[i];
i-=(i&-i);
}
return s;
}
int main()
{
int T;
scanf("%d",&T);
for(int cas=;cas<=T;cas++)
{
memset(bit,,sizeof(bit));
scanf("%*d%*d%d",&k);
for(int i=;i<k;i++)
{
scanf("%d",&road[i].east);
scanf("%d",&road[i].west);
}
sort(road,road+k,comp);
long long res=;
for(int i=k-;i>=;i--)
{
res+=sum(road[i].west-);//注意-1,交于同一点不计crossing
add(road[i].west,);
}
printf("Test case %d: %lld\n",cas,res);
} return ;
}

POJ3067(树状数组:统计数字出现个数)的更多相关文章

  1. POJ2481(树状数组:统计数字 出现个数)

    Cows Time Limit: 3000MS   Memory Limit: 65536K Total Submissions: 15405   Accepted: 5133 Description ...

  2. POJ3928(树状数组:统计数字出现个数)

    Ping pong Time Limit: 1000MS   Memory Limit: 65536K Total Submissions: 2641   Accepted: 978 Descript ...

  3. HDU 5997 rausen loves cakes(启发式合并 + 树状数组统计答案)

    题目链接  rausen loves cakes 题意  给出一个序列和若干次修改和查询.修改为把序列中所有颜色为$x$的修改为$y$, 查询为询问当前$[x, y]$对应的区间中有多少连续颜色段. ...

  4. poj Ping pong LA 4329 (树状数组统计数目)

    Ping pong Time Limit: 1000MS   Memory Limit: 65536K Total Submissions: 2302   Accepted: 879 Descript ...

  5. poj3067树状数组求逆序数

    Japan plans to welcome the ACM ICPC World Finals and a lot of roads must be built for the venue. Jap ...

  6. [bzoj1901][zoj2112][Dynamic Rankings] (整体二分+树状数组 or 动态开点线段树 or 主席树)

    Dynamic Rankings Time Limit: 10 Seconds      Memory Limit: 32768 KB The Company Dynamic Rankings has ...

  7. HDU 4417 - Super Mario ( 划分树+二分 / 树状数组+离线处理+离散化)

    题意:给一个数组,每次询问输出在区间[L,R]之间小于H的数字的个数. 此题可以使用划分树在线解决. 划分树可以快速查询区间第K小个数字.逆向思考,判断小于H的最大的一个数字是区间第几小数,即是答案. ...

  8. BZOJ 2683: 简单题(CDQ分治 + 树状数组)

    BZOJ2683: 简单题(CDQ分治 + 树状数组) 题意: 你有一个\(N*N\)的棋盘,每个格子内有一个整数,初始时的时候全部为\(0\),现在需要维护两种操作: 命令 参数限制 内容 \(1\ ...

  9. FZOJ 2245 动态树(离散+离线+ 树状数组)

    Problem 2245 动态树 Accept: 17    Submit: 82Time Limit: 3000 mSec    Memory Limit : 65536 KB  Problem D ...

随机推荐

  1. 五分钟了解 Service Mesh

      1 背景   1.1 多语言   微服务理念是提倡不同业务使用最适合它的语言开发,现实情况也确实如此,尤其是AI的兴起,一般大型互联网公司存在 C/C++.Java.Golang.PHP.Pyth ...

  2. 局部描述符表LDT的作用+定义+初始化+跳转相关

    [0]写在前面 0.1)本代码的作用: 旨在说明局部描述符表的作用,及其相关定义,初始化和跳转等内容: 0.2)文末的个人总结是干货,前面代码仅供参考的,且source code from orang ...

  3. html学习笔记(1)--处理特殊字符以及其他的一些小细节

    冬日深夜,照着一本html的书籍练习,忍不住将一些常识记下来.书名是:<HTML与CSS入门经典> by [美] Julie Meloni(这是一位女士) 1.在大多数浏览器中,<s ...

  4. runsv

    runsv(8) manual page http://smarden.org/runit/runsv.8.html Name runsv - starts and monitors a servic ...

  5. Learning an Optimal Policy: Model-free Methods

    http://www.mit.edu/~9.54/fall14/slides/Reinforcement%20Learning%202-Model%20Free.pdf [基于所有.单个样本]

  6. 性能测试--Jmeter的Non GUI模式、集群

    Jmeter的Non GUI模式.集群 一.Non GUI模式 1.一般情况下在NonGUI模式下运行jmeter,有两个好处: 节省系统资源,能够产生更大的负载 可以通过命令行参数对测试场景进行更精 ...

  7. mybatis 运算符转义收录

    在ibatis配置文件写SQL语句的时候对于一些比如“<”,">","<>","&"," ' &q ...

  8. 使用AXIS2作为Client訪问WebService

    使用AXIS2,能够方便的构建WebService的server端,也能够非常方便的作为Cilent,来訪问别的WebService. 以下依据工作中的经历,整理了一下,作为Cilent訪问WebSe ...

  9. drawable canvas使用

    /** * Drawable 就是一个可画的对象, * 其可能是一张位图(BitmapDrawable), * 也可能是一个图形(ShapeDrawable), * 还有可能是一个图层(LayerDr ...

  10. ubuntu部分常用操作指令记录

    # 以ROOT权限打开图形文件管理界面: sudo nautilus # 给某个文件添加可执行权限,例如: sudo chmod +x /usr/lib/jdk/bin/java # 修改某个文件或文 ...