an easy problem(贪心)

An Easy Problem

Description

As we known, data stored in the computers is in binary form. The problem we discuss now is about the positive integers and its binary form.

Given a positive integer I, you task is to find out an integer J, which is the minimum integer greater than I, and the number of ‘1‘s in whose binary form is the same as that in the binary form of I.

For example, if "78" is given, we can write out its binary form, "1001110". This binary form has 4 ‘1‘s. The minimum integer, which is greater than "1001110" and also contains 4 ‘1‘s, is "1010011", i.e. "83", so you should output "83".

Input

One integer per line, which is I (1 <= I <= 1000000).

A line containing a number "0" terminates input, and this line need not be processed.

Output

One integer per line, which is J.

Sample Input

1
2
3
4
78
0

Sample Output

2
4
5
8
83

Source

POJ Monthly,zby03

【思路】：会发现 78 ：1001110

83：1010011

83的二进制是78二进制从右往做扫扫到01，将这个1左移一位，剩下的1右移

网上有种方法一行代码的大神 渣渣我直接看不懂

这是哪门子贪心？orz  bb我要狗带了

【代码】

 1 //    Presentation Error（展示错误orz）    mlgb没换行符报错 第一次出现这种错误整个人都蒙圈了
 2 #include<iostream>
 3 #include<cstdio>
 4 #include<cstdlib>
 5 #include<cstring>
 6 using namespace std;
 7 int er[100001];
 8 int main()
 9 {
10     int n;
11     while(cin>>n&& n)//当能输出且不为零时
12     {
13         int k=0,tot=0;
14         memset(er,0,sizeof(er));
15         while(n)//计算二进制
16         {
17             er[++k]=n%2;
18             n/=2;
19         }
20         k++;
21         for(int i=1;i<=k;i++)
22         {
23             if(er[i]==1)//找1的个数
24             {
25                 tot++;
26                 er[i]=0;
27             if(er[i+1]==0)//从低位到高位找01
28             {
29                 er[i+1]=1;//找到了就改为1； 相当于左移了
30                 break;
31                 }
32             }
33         }
34         for(int i=1;i<=tot-1;i++)
35         {
36             er[i]=1;//将tot-1个1放在末尾，（右移），tot-1是因为其中一个左移了
37         }
38         int sum=0;
39         for(int i=k;i>=1;i--)//将二进制转换为十进制输出
40         {
41             sum=sum*2+er[i];
42         }
43         printf("%d\n",sum);
44     }
45     return 0;
46 }