ZOJ Problem Set - 3365
Integer Numbers

Time Limit: 1 Second      Memory Limit: 32768 KB      Special Judge

The boy likes numbers. He has a sheet of paper. He have written a sequence of consecutive integer numbers on the sheet. The boy likes them.

But then the girl came. The girl is cruel. She changed some of the numbers.

The boy is disappointed. He cries. He does not like all these random numbers. He likes consecutive numbers. He really likes them. But his numbers are not consecutive any more. The boy is disappointed. He cries.

Help the boy. He can change some numbers. He would not like to change many of them. He would like to change as few as possible. He cannot change their order. He would like the numbers to be consecutive again. Help the boy.

Input

The first line of the input file contains n --- the number of numbers in the sequence (1 ≤ n ≤ 50000). The next line contains the sequence itself --- integer numbers not exceeding 109 by their absolute values.

There are multiple cases. Process to the end of file.

Output

Output the minimal number of numbers that the boy must change. After that output the sequence after the change.

Sample Input

6
5 4 5 2 1 8

Sample Output

3
3 4 5 6 7 8

Author: Andrew Stankevich
Source: Andrew Stankevich's Contest #11
思路:如果元素a[i],a[j]满足a[i] - i = a[j] - j,则a[i]和a[j]要么一同修改要么都不需修改。记录a[i]-i的最大出现次数cnt,cnt就是不需改变的数的最大个数,n-cnt就是需要改变的数的最少个数。
 
AC Code:
 #include <iostream>
#include <cstdio>
#include <cstring>
#include <cmath>
#include <vector>
#include <queue>
#include <map>
#include <algorithm>
#include <string> using namespace std; const int SZ = ;
int n, a[SZ];
map<int, pair<int, int> > cnt; int main()
{
while(scanf("%d", &n) != EOF)
{
cnt.clear();
for(int i = ; i < n; i++)
{
scanf("%d", a + i);
int x = a[i] - i;
if(cnt.find(x) == cnt.end())
{
cnt[x] = make_pair(i, );
}
else
{
cnt[x].second++;
}
}
int max = -, p;
for(map<int, pair<int, int> >::iterator it = cnt.begin(); it != cnt.end(); it++)
{
if((it->second).second > max)
{
max = (it->second).second;
p = (it->second).first;
}
}
printf("%d\n", n - max);
for(int i = a[p] - p; i < a[p]; i++)
printf("%d ", i);
printf("%d", a[p]);
for(int i = a[p] + ; i < a[p] + n - p; i++)
printf(" %d", i);
printf("\n");
}
return ;
}
 

Integer Numbers的更多相关文章

  1. ZOJ 3365 Integer Numbers

    Integer Numbers Time Limit: 1000ms Memory Limit: 32768KB This problem will be judged on ZJU. Origina ...

  2. NYOJ题目436sum of all integer numbers

    aaarticlea/png;base64,iVBORw0KGgoAAAANSUhEUgAAAr0AAAHKCAIAAACBiWRrAAAgAElEQVR4nO3dP1LjSts34G8T5CyEFB

  3. 【CSU 1556】Pseudoprime numbers

    题 Description Jerry is caught by Tom. He was penned up in one room with a door, which only can be op ...

  4. UVALive 7279 Sheldon Numbers (暴力打表)

    Sheldon Numbers 题目链接: http://acm.hust.edu.cn/vjudge/contest/127406#problem/H Description According t ...

  5. Educational Codeforces Round 2 A. Extract Numbers 模拟题

    A. Extract Numbers Time Limit: 20 Sec Memory Limit: 256 MB 题目连接 http://codeforces.com/contest/600/pr ...

  6. 关于Object数组强转成Integer数组的问题:Ljava.lang.Object; cannot be cast to [Ljava.lang.Integer;

    一.当把Object数组,强转的具体的Integer数组时,会报错. 代码如下: //数组强转报错演示 Object[] numbers = {1,2,3}; Integer[] ints = (In ...

  7. Code Signal_练习题_Circle of Numbers

    Consider integer numbers from 0 to n - 1 written down along the circle in such a way that the distan ...

  8. Codeforces 600A. Extract Numbers 模拟

    A. Extract Numbers time limit per test: 2 seconds memory limit per test: 256 megabytes input: standa ...

  9. SGU 140. Integer Sequences 线性同余,数论 难度:2

    140. Integer Sequences time limit per test: 0.25 sec. memory limit per test: 4096 KB A sequence A is ...

随机推荐

  1. Win10系统自带输入法的人机交互设计

    过了寒假回校以后,我的电脑重装了系统,为了提升系统运行的速度,自己装了一个内存条同时对硬盘进行了重新的分区,对电脑内的文件也进行了重新的整理,电脑的运行速度提高了很多.老多同学都说win10系统好用, ...

  2. 《我是一只it小小鸟》观后感

    在这个学期开始的时候我们的老师推荐给我们这本书.在很多的网站上只要一提到IT,总会有人推荐这本书,我在读这本书之前看了很多关于它的书评,其中有一位网友的一句话让我对它产生了很大的兴趣:“印象最深的是书 ...

  3. C语言语法树

  4. Java实现的词频统计——Web迁移

    本次将原本控制台工程迁移到了web工程上,依旧保留原本控制台的版本. 需求: 1.把程序迁移到web平台,通过用户上传TXT的方式接收文件: 2.在页面上给出链接 (如果有封皮.作者.字数.页数等信息 ...

  5. SpringCloud——服务网关

    1.背景 上篇博客<SpringCloud--Eureka服务注册和发现>中介绍了注册中心Eureka.服务提供者和服务消费者.这篇博客我们将介绍服务网关. 图(1) 未使用服务网关的做法 ...

  6. MVC、MVP、MVVM 模式

    一.前言 做客户端开发.前端开发对MVC.MVP.MVVM这些名词不了解也应该大致听过,都是为了解决图形界面应用程序复杂性管理问题而产生的应用架构模式.网上很多文章关于这方面的讨论比较杂乱,各种MV* ...

  7. 【C++】深度探索C++对象模型读书笔记--构造函数语义学(The Semantics of constructors)(四)

    成员们的初始化队伍(member Initia 有四种情况必须使用member initialization list: 1. 当初始化一个reference member时: 2. 当初始化一个co ...

  8. BZOJ 2004 公交线路(状压DP+矩阵快速幂)

    注意到每个路线相邻车站的距离不超过K,也就是说我们可以对连续K个车站的状态进行状压. 然后状压DP一下,用矩阵快速幂加速运算即可. #include <stdio.h> #include ...

  9. 【bzoj4709】[Jsoi2011]柠檬 斜率优化

    题目描述 给你一个长度为 $n$ 的序列,将其分成若干段,每段选择一个数,获得 $这个数\times 它在这段出现次数的平方$ 的价值.求最大总价值. $n\le 10^5$ . 输入 第 1 行:一 ...

  10. 【bzoj4011】[HNOI2015]落忆枫音 容斥原理+拓扑排序+dp

    题目描述 给你一张 $n$ 个点 $m$ 条边的DAG,$1$ 号节点没有入边.再向这个DAG中加入边 $x\to y$ ,求形成的新图中以 $1$ 为根的外向树形图数目模 $10^9+7$ . 输入 ...