On prime values of reducible quadratic polynomials
W. Narkiewicz, T. Pezda (2002)
Colloquium Mathematicae
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It is shown that Dickson’s Conjecture about primes in linear polynomials implies that if f is a reducible quadratic polynomial with integral coefficients and non-zero discriminant then for every r there exists an integer such that the polynomial represents at least r distinct primes.