  Using a simple combinatorial algorithm for generating finite and discrete
events as our numerical cosmology, we predict that the baryon/photon ratio at
the time of nucleogenesis is $\eta= 1/256^4$, $\Omega_{DM}/\Omega_B= 12.7$ and
(for a cosmological constant of $\Omega_{\Lambda}=0.6\pm 0.1$ predicted on
general grounds by E.D.Jones) that $0.325 > \Omega_M > 0.183 $. The limits are
set not by our theory but by the empirical bounds on the renormalized Hubble
constant of $0.6 < h_0 < 0.8$. If we impose the additional empirical bound of
$t_0 < 14 Gyr$, the predicted upper bound on $\Omega_M$ falls to 0.26. The
predictions of $\Omega_M$ and $\Omega_{\Lambda}$were in excellent agreement
with Glanz' analysis in 1998, and are still in excellent agreement with
Lineweaver's recent analysis despite the reduction of observational uncertainty
by close to an order of magnitude.
