Miller-Rabin Primality Test and Caching V
Once concern about Miller-Rabin Primality Test is that it is a probability one. That's true. It can check for primality is O(Log(N)) which is the best that one can get, but probabilistically. The probability of a false positive, however, is (1/4)^k, where k is the number of witnesses in your code. In my implementations I use k=100. Which makes the probability of a false positive equal to 1/(2^200). Now when I ask ChatGPT 5.1 for "what is like to have such a probability", one of its answers is: A chance of 1/(2^200) is equivalent to picking one special atom in Earth at random and hitting the wrong atom by mistake, ten thousand times in a row . Hence you're good. Example in this problem. Code is down below, cheers, ACC. Largest Prime from Consecutive Prime Sum - LeetCode ou are given an integer n . Return the largest prime number less than or equal to n that can be expressed as the sum of one or more consecutive prime numbers sta...