Given squarefree $N\in\mathbb Z$ what is the maximum fraction of factors (not necessarily prime) that have $r\in(0,1)$ fraction of their bit positions having same value?
What if squarefreeness is relaxed?
Given squarefree $N\in\mathbb Z$ what is the maximum fraction of factors (not necessarily prime) that have $r\in(0,1)$ fraction of their bit positions having same value?
What if squarefreeness is relaxed?
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