Euler

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def is_prime(x): divisibles = [d for d in range(2, x//2+1) if x % d == 0] return len(divisibles) == 0 def diff(first, second): second = set(second) return [item for item in first if item not in second] def sieve(x): r = range(2,x+1) i = 0 while i < len(r): multiple = [m for m in r[i+1:] if m % r[i] == 0] r = diff(r, multiple) i += 1 return r def prime_factors(n): """Returns all the prime factors of a positive integer""" factors = [] d = 2 while n > 1: while n % d == 0: factors.append(d) n /= d d = d + 1 if d*d > n: if n > 1: factors.append(int(n)) break return factors num = 600851475143 pfs = prime_factors(num) print(pfs)
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