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  • poj 3518 Prime Gap

    Prime Gap
     1 #include<cmath>
     2 #include<cstdio>
     3 #include<algorithm>
     4 #include<iostream>
     5 #include<string>
     6 #include<cstring>
     7 #include<vector>
     8 using namespace std;
     9 #define max 100000
    10 int prime[max+5];
    11 //bool vis[max+5];
    12 void get_prime(int n){
    13     //memset(vis,false,sizeof(vis));
    14     prime[0]=2;
    15     prime[1]=2;
    16     int i=3,index=2;
    17     for(;index<=n;i+=2){
    18         //cout<<i<<endl;
    19         //cout<<prime[index-1]<<endl;
    20         int half=sqrt(i*1.0)+1;
    21         int j=1;
    22         while(j<index&&half>prime[j]){//不知道为什么j<index可以去掉。去掉也是对的。
    23             //cout<<i<<" "<<j<<" "<<prime[j]<<endl;
    24             if(i%prime[j]==0){
    25                 break;
    26             }
    27             j++;
    28         }
    29         if(half<=prime[j]){
    30             prime[index++]=i;
    31         }
    32     }
    33     //cout<<prime[index-1]<<endl;
    34 }
    35 int main(){
    36     int n;
    37     get_prime(max);
    38     while(cin>>n&&n){
    39         int i=1;
    40         while(prime[i]<n){
    41             i++;
    42         }
    43         if(prime[i]==n){
    44             cout<<0<<endl;
    45         }
    46         else{
    47             cout<<prime[i]-prime[i-1]<<endl;
    48         }
    49     }
    50     return 0;
    51 }
    Time Limit: 5000MS   Memory Limit: 65536K
    Total Submissions: 8766   Accepted: 5148

    Description

    The sequence of n − 1 consecutive composite numbers (positive integers that are not prime and not equal to 1) lying between two successive prime numbers p and p + n is called a prime gap of length n. For example, ‹24, 25, 26, 27, 28› between 23 and 29 is a prime gap of length 6.

    Your mission is to write a program to calculate, for a given positive integer k, the length of the prime gap that contains k. For convenience, the length is considered 0 in case no prime gap contains k.

    Input

    The input is a sequence of lines each of which contains a single positive integer. Each positive integer is greater than 1 and less than or equal to the 100000th prime number, which is 1299709. The end of the input is indicated by a line containing a single zero.

    Output

    The output should be composed of lines each of which contains a single non-negative integer. It is the length of the prime gap that contains the corresponding positive integer in the input if it is a composite number, or 0 otherwise. No other characters should occur in the output.

    Sample Input

    10
    11
    27
    2
    492170
    0

    Sample Output

    4
    0
    6
    0
    114

    Source

     
    分析:
     
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  • 原文地址:https://www.cnblogs.com/Deribs4/p/4297778.html
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