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Assume $n > 1$. Let $D$ be a black box that picks a random vertex $v \in G _{n, p}$ and returns $\deg(v)$.
Describe an algorithm that, using $D$ as the only way to get information about edges in $G$, produces output whose expected value is $p$.

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Assume $n > 1$. Let $D$ be a black box that picks a random vertex $v \in G _{n, p}$ and returns $...

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