Let us define the integer $p$ as follow:
$$p= \sum_{i=1}^{m}(2^{k+2})^{i}-r2^{k+2}-2w+1+3a$$
How one can calculate $s_2(p)$ the sum of binary digits of $p$. Here all the arguments are integers.
Let us define the integer $p$ as follow:
$$p= \sum_{i=1}^{m}(2^{k+2})^{i}-r2^{k+2}-2w+1+3a$$
How one can calculate $s_2(p)$ the sum of binary digits of $p$. Here all the arguments are integers.
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