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October 11, 2018 13:26
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xor.py
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""" xor.py | |
My attempt to complete the challenge at: | |
https://www.geeksforgeeks.org/calculate-xor-1-n/ | |
""" | |
import timeit | |
from functools import reduce | |
def mod(n): | |
"""use the modulos to speed up the calculation""" | |
remainder = n % 4 | |
if remainder == 0: | |
return n | |
elif remainder == 1: | |
return 1 | |
elif remainder == 2: | |
return n + 1 | |
elif remainder == 3: | |
return 0 | |
else: | |
return normal(n) | |
def normal(n): | |
"""normal brute force attempt""" | |
nums = range(1, n+1) | |
return reduce(xor, nums) | |
def xor(a, b): | |
"""calculates the xor of two numbers""" | |
return a ^ b | |
def normal_times(n): | |
setup_code = """ | |
from __main__ import normal, xor | |
""" | |
test_code = """ | |
n = {} | |
x = normal(n) | |
""".format(n) | |
ntimes = timeit.repeat( | |
setup = setup_code, | |
stmt = test_code, | |
repeat = 3, | |
number = 10000 | |
) | |
print(f' normal: {min(ntimes)}') | |
def mod_times(n): | |
setup_code = """ | |
from __main__ import mod, normal, xor | |
""" | |
test_code = """ | |
n = {} | |
x = mod(n) | |
""".format(n) | |
ntimes = timeit.repeat( | |
setup = setup_code, | |
stmt = test_code, | |
repeat = 3, | |
number = 10000 | |
) | |
print(f'modulos: {min(ntimes)}') | |
if __name__ == '__main__': | |
n = 6 | |
normal_times(n) | |
mod_times(n) | |
n_xor = normal(n) | |
m_xor = mod(n) | |
print(f'normal({n}) => {n_xor}') | |
print(f' mod({n}) => {m_xor}') | |
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