//*********************************************** // Author: Fritz Ammon // Date: 30 August 2014 // Sieve of Eratosthenes v3 // Revised: 4 February 2016 // Was not optimally utilizing all bits. //*********************************************** #include <iostream> #include <cstring> using namespace std; typedef unsigned long long ull; void mark(ull a[], ull i); bool check(ull a[], ull i); const ull NUM_BYTES = 3920; // Must divide evenly with 4 so as not to corrupt mem. const ull LAST_ODD = 2 * (NUM_BYTES * 8 - 1) + 3; // 2n + 3; just determining the last odd to refine algo. int main() { ull s[NUM_BYTES / 8]; ull p, i; bool done = false; ull count = 1; if (NUM_BYTES % 8 != 0) return 0; // Must align to reach NUM_BYTES. memset(s, -1, NUM_BYTES); // Init all bits to 1 (-1 on unsigned). p = 3; while (!done) { i = p; if ((i *= i) > LAST_ODD) // Can stop once P^2 > last odd num. { done = true; continue; } while (i <= LAST_ODD) { mark(s, i); // Turn bit off. i += (2 * p); // Continue marking multiples of p. } while (!check(s, (p += 2))); } std::ios_base::sync_with_stdio(false); // Speed up output. cout << "2 (1)\n"; for (ull c = 3; c <= LAST_ODD; c += 2) { if (check(s, c)) cout << c << " (" << ++count << ")\n"; } return 0; } void mark(ull a[], ull i) { // i - 3 comes from the formula 2n + 3 = i. // We use 2n + 3 = i instead of 2n + 1 = i because we start our list of odds with 3. // In other words, the odd number 3 should correspond to the index 0. // i is the actual odd number, so to get the index of that odd number in the bitwise index, // we need to rearrange the formula to i - 3 / 2 = n. // 128 comes from taking the index divided by 64, so that's (i - 3) / 2 / 64. // We need to divide by 64 in order to manipulate the bits of the correct element (ull) in the array. a[(i - 3) / 128] &= ~(static_cast<ull> (1) << (63 - (((i - 3) / 2) % 64))); } bool check(ull a[], ull i) { return (a[(i - 3) / 128] & (static_cast<ull> (1) << (63 - (((i - 3) / 2) % 64)))) != 0; }
Standard input is empty
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