Given a collection of number segments, you are supposed to recover the smallest number from them. For example, given {32, 321, 3214, 0229, 87}, we can recover many numbers such like 32-321-3214-0229-87 or 0229-32-87-321-3214 with respect to different orders of combinations of these segments, and the smallest number is 0229-321-3214-32-87.

Input Specification:

Each input file contains one test case. Each case gives a positive integer N (<=10000) followed by N number segments. Each segment contains a non-negative integer of no more than 8 digits. All the numbers in a line are separated by a space.

Output Specification:

For each test case, print the smallest number in one line. Do not output leading zeros.

Sample Input:

5 32 321 3214 0229 87

Sample Output:

22932132143287
通过样例可以看到 321 3214 32的顺序 321是 3214子串,很明显应该321在前,大小比较上也是 321 < 3214,而32却在321和3214后面,因为32是3214子串,14明显比32小,323214 比321432大,
所以根据这个去排序,然后凑成一个串去掉前导0.
代码:
#include <iostream>
#include <cstdio>
#include <cstring>
#include <vector>
#include <algorithm>
#include <set>
#include <map>
using namespace std;
string s[];
int n;
bool cmp(string a,string b){
if(a.size() < b.size() && a == b.substr(,a.size()))
{
return a < b.substr(a.size(),b.size());
}
else if(a.size() > b.size() && b == a.substr(,b.size()))
{
return a.substr(b.size(),a.size()) < b;
}
else return a < b;
}
int main() {
string str;
scanf("%d",&n);
for(int i = ;i < n;i ++) {
cin>>s[i];
}
sort(s,s + n,cmp);
for(int i = ;i < n;i ++)
str += s[i];
int i = ;
while(i < str.size() && str[i ++] == '');
i --;
cout<<str.substr(i,str.size());
}

1038 Recover the Smallest Number (30)(30 分)的更多相关文章

  1. 1038 Recover the Smallest Number (30 分)

    1038 Recover the Smallest Number (30 分) Given a collection of number segments, you are supposed to r ...

  2. PAT甲1038 Recover the smallest number

    1038 Recover the Smallest Number (30 分) Given a collection of number segments, you are supposed to r ...

  3. PAT 1038 Recover the Smallest Number[dp][难]

    1038 Recover the Smallest Number (30 分) Given a collection of number segments, you are supposed to r ...

  4. PAT 甲级 1038 Recover the Smallest Number (30 分)(思维题,贪心)

    1038 Recover the Smallest Number (30 分)   Given a collection of number segments, you are supposed to ...

  5. 1038. Recover the Smallest Number (30)

    题目链接:http://www.patest.cn/contests/pat-a-practise/1038 题目: 1038. Recover the Smallest Number (30) 时间 ...

  6. pat 甲级 1038. Recover the Smallest Number (30)

    1038. Recover the Smallest Number (30) 时间限制 400 ms 内存限制 65536 kB 代码长度限制 16000 B 判题程序 Standard 作者 CHE ...

  7. 1038 Recover the Smallest Number (30分)(贪心)

    Given a collection of number segments, you are supposed to recover the smallest number from them. Fo ...

  8. PAT 1038 Recover the Smallest Number (30分) string巧排序

    题目 Given a collection of number segments, you are supposed to recover the smallest number from them. ...

  9. 1038. Recover the Smallest Number (30) - 字符串排序

    题目例如以下: Given a collection of number segments, you are supposed to recover the smallest number from ...

随机推荐

  1. RabbitMQ与Redis做队列比较

    本文仅针对RabbitMQ与Redis做队列应用时的情况进行对比 具体采用什么方式实现,还需要取决于系统的实际需求简要介绍RabbitMQRabbitMQ是实现AMQP(高级消息队列协议)的消息中间件 ...

  2. django form 表单验证

  3. 【BZOJ4804】欧拉心算 莫比乌斯反演+线性筛

    [BZOJ4804]欧拉心算 Description 给出一个数字N Input 第一行为一个正整数T,表示数据组数. 接下来T行为询问,每行包含一个正整数N. T<=5000,N<=10 ...

  4. POJ 1845-Sumdiv【经典数学题目---求因子和】

    转载请注明出处:http://blog.csdn.net/lyy289065406/article/details/6648539 優YoU  http://user.qzone.qq.com/289 ...

  5. TFS 中工作项的定制-修改工作流

    我们都会用到TFS中的工作项.一般来说,最主要的会用到任务.bug这些工作流来进行项目管理里.但我们发现,实际上,有些模板中的工作流并不能完全符合我们的需要,因此我们会进行工作流的定制操作.下面就会通 ...

  6. 函数的光滑化或正则化 卷积 应用 两个统计独立变量X与Y的和的概率密度函数是X与Y的概率密度函数的卷积

    http://graphics.stanford.edu/courses/cs178/applets/convolution.html Convolution is an operation on t ...

  7. Android笔记之使用ZXing扫描二维码

    ZXing发布版下载地址:https://github.com/zxing/zxing/releases 为了能让官方Demo跑起来,先把ZXing核心部分core复制到自己的工程里 还要把andro ...

  8. win7 32位下载安装redis并安装php_redis扩展

    redis打包文件下载地址:http://files.cnblogs.com/files/cuiwenyuan/Redis-3.2.100-Windows-32.zip php_redis.dll下载 ...

  9. 自定义弹窗 VS AlertDialog分享弹窗

    一.摘要 弹窗通常用于提示用户进行某种操作,比如:点击分享按钮,弹窗分享对话框:双击返回按钮,弹窗退出对话框:下载文件,提示下载对话框等等,分享对话框/退出对话框/下载对话框,都可以直接使用Alert ...

  10. 在线工具集合(新增cron quartz表达式在线生成……)

    缘起 平时工作,须要一些工具.经过一些使用,对照,保留一些比較方便好用的在线工具 工具会持续更新中.. . 在线编译&&反编译  http://www.showmycode.com/ ...