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check whether integer is even or odd using bit manupulation (#7099)
* even_or_not file added * Updated DIRECTORY.md * modified DIRECTORY.md * Update bit_manipulation/even_or_not.py * updating DIRECTORY.md * Rename even_or_not.py to is_even.py * updating DIRECTORY.md Co-authored-by: luciferx48 <laukik.22010776@gmail.com> Co-authored-by: Christian Clauss <cclauss@me.com> Co-authored-by: github-actions <${GITHUB_ACTOR}@users.noreply.github.com>
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* [Count 1S Brian Kernighan Method](bit_manipulation/count_1s_brian_kernighan_method.py)
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* [Count Number Of One Bits](bit_manipulation/count_number_of_one_bits.py)
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* [Gray Code Sequence](bit_manipulation/gray_code_sequence.py)
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* [Is Even](bit_manipulation/is_even.py)
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* [Reverse Bits](bit_manipulation/reverse_bits.py)
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* [Single Bit Manipulation Operations](bit_manipulation/single_bit_manipulation_operations.py)
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bit_manipulation/is_even.py
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bit_manipulation/is_even.py
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def is_even(number: int) -> bool:
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"""
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return true if the input integer is even
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Explanation: Lets take a look at the following deicmal to binary conversions
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2 => 10
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14 => 1110
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100 => 1100100
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3 => 11
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13 => 1101
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101 => 1100101
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from the above examples we can observe that
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for all the odd integers there is always 1 set bit at the end
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also, 1 in binary can be represented as 001, 00001, or 0000001
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so for any odd integer n => n&1 is always equlas 1 else the integer is even
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>>> is_even(1)
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False
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>>> is_even(4)
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True
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>>> is_even(9)
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False
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>>> is_even(15)
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False
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>>> is_even(40)
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True
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>>> is_even(100)
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True
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>>> is_even(101)
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False
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"""
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return number & 1 == 0
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if __name__ == "__main__":
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import doctest
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doctest.testmod()
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