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import math | |
def prime_factorize(n): | |
factors = [] | |
number = math.fabs(n) | |
while number > 1: | |
factor = get_next_prime_factor(number) | |
factors.append(factor) | |
number /= factor | |
if n < -1: # If we'd check for < 0, -1 would give us trouble | |
factors[0] = -factors[0] | |
return tuple(factors) | |
def get_next_prime_factor(n): | |
if n % 2 == 0: | |
return 2 | |
# Not 'good' [also] checking non-prime numbers I guess? | |
# But the alternative, creating a list of prime numbers, | |
# wouldn't it be more demanding? Process of creating it. | |
for x in range(3, int(math.ceil(math.sqrt(n)) + 1), 2): | |
if n % x == 0: | |
return x | |
return int(n) | |
szamok = [645, 711, 417, 197, 208, 527, 910, 481, 574, 528, 256, 768, 625, 686, 759, 714, 192] | |
print(len(szamok)) | |
for szam in szamok: | |
print(szam, *prime_factorize(szam)) | |
print(sum(szamok)) |
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