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- Mar 10, 2012

- 835

Let $f(x)$ be a polynomial with integer coefficients. Show that $f(n)$ is composite for infinitely many integers $n$.

EDIT: As Bacterius has pointed out we need to assume that $f(x)$ is a non-constant polynomial.

EDIT: As Bacterius has pointed out we need to assume that $f(x)$ is a non-constant polynomial.

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