Web88 If a(x) is a non constant integer polynomial let U(a(x)) be the number of integer values of x for which a(x) = 1 and let P(a(x)) be the number of integer values for which a(x) is prime or 1.Clearly U(a(x)) P(a(x)) for all integer polynomials. And if deg a(x) = 1 then U(a(x)) 2.Theorem 1: If a(x) is an integer polynomial of degree n WebVestibulum ante ipsum primis in faucibus orci luctus et ultrices posuere cubilia Curae; Suspendisse nec faucibus velit. Quisque eleifend orci ipsum, a bibendum lacus suscipit sit.
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