Answer by Ross Millikan for The number of (at most) $n-1$ distinct integers $1\le x_1,\dots,x_k\le p$ is at most $n^kp^{n-1}$

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Answer by Ross Millikan for The number of (at most) $n-1$ distinct integers $1\le x_1,\dots,x_k\le p$ is at most $n^kp^{n-1}$

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