A non-constant polynomial, P(x), with integer coefficients cannot evaluate to only prime integers.

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There is no non-constant polynomial f ∈ ℤ[X] such that f(x) is prime for every x ∈ ℤ. There is no non-constant polynomial f ∈ ℤ[X] such that f(x) is prime for every x ∈ ℤ.
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