  The Stieltjes constants $\gamma_k(a)$ appear as the coefficients in the
regular part of the Laurent expansion of the Hurwitz zeta function $\zeta(s,a)$
about $s=1$. We generalize the integral and Stirling number series results of
[4] for $\gamma_k(a=1)$. Along the way, we point out another recent asymptotic
development for $\gamma_k(a)$ which provides convenient and accurate results
for even modest values of $k$.
