arvind@utcsri.UUCP (08/12/87)
Date: Mon, 10 Aug 87 15:07:33 PDT From: Murray M. Schacher <mms@math.ucla.edu> Subject: Values of a polynomial Consider the polynomial: 4 3 2 f(t) = 600 t - 800 t + 420 t - 100 t + 9 which is irreducible in Z[t] and has only odd integers for values. Are there be infinitely many t in Z so that f(t) mod squares has only divisors which are 1 mod(3) ? Must there be infinitely many such in every arithmetic progression?