  Our interest lies in describing the zero behaviour of Gauss hypergeometric
polynomials $F(-n,b; c; z)$ where $b$ and $c$ are arbitrary parameters. In
general, this problem has not been solved and even when $b$ and $c$ are both
real, the only cases that have been fully analyzed impose additional
restrictions on $b$ and $c$. We review recent results that have been proved for
the zeros of several classes of hypergeometric polynomials $F(-n,b; c; z)$
where $b$ and $c$ are real. We show that the number of real zeros of $F(-n,b;
c; z)$ for arbitrary real values of the parameters $b$ and $c$, as well as the
intervals in which these zeros (if any) lie, can be deduced from corresponding
results for Jacobi polynomials.
