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素数的几种求法
阅读量:339 次
发布时间:2019-03-04

本文共 925 字,大约阅读时间需要 3 分钟。

素数筛法

素数筛法埃氏和线式的思想差不太多,都是采用事先打表的思想进行初始化,以供后面使用。

MaxFactor埃氏筛法

bool is_pri[N+5];void prime(){   	for(int i=0;i<=N;i++)		is_pri[i]=true;		//is_pri[0] = false;//由于输入情况有可能小于2	is_pri[1] = true;	for(int i = 2; i <= N; i ++){   		if(is_pri[i]){   			for(int j = 2*i; j <= N; j+=i)				is_pri[j] = false;		}	}}

MaxFactor线式筛法

int pri[N+10];void prime(){   	memset(pri, 0, sizeof(pri));		pri[1] = 0; //0表示素数		for(int i = 2; i <= N; i ++){   		if(!pri[i]){   			for(int j = i*i; j <= N; j += i)				pri[j] = 1;		}		}}

普通的求法

int m, pri[max];void prime(int n){   	int i, j;	memset(pri, 0, sizeof(pri));	for( i = 2; i <= n; i ++){   		for( j = 2; j <= sqrt(i); j ++){   			if(i%j == 0)				break;		}		if(j > sqrt(i))			pri[m++] = i;	}}
int m, pri[max];void prime(int n){   	int i, j;	memset(pri, 0, sizeof(pri));	for( i = 2; i <= n; i ++){   		for( j = 2; j <= sqrt(i); j ++){   			if(i%j == 0)				break;		}		if(j > sqrt(i))			pri[m++] = i;	}}

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