=+3. Let N follow Zipfs distribution. Demonstrate that Es(Nk) = (s k) (s) Es(Nk | q

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=+3. Let N follow Zipf’s distribution. Demonstrate that Es(Nk) = ζ(s − k)

ζ(s)

Es(Nk | q divides N) = qkζ(s − k)

ζ(s)

Es(Nk | N prime) =



p pk−s



p p−s for k a natural number with s>k + 1.

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