A(z), B(s), D(s) are polynomials.
A(s) is a polynomial on top of the integers, and D(s) is a monic polynomial not necessarily with integer coefficients.
B(s) is not necessarily monic.
I have:
A(s) = B(s)D(s)
Does that imply B(s) is on top of the integers? if so, how do I prove it?