  We compare numerical estimates from different sources for the ordering
temperature $T_g$ and the critical exponents of the Ising spin glass in
dimension three with binomial ($\pm J$) interactions. Corrections to finite
size scaling turn out to be important especially for parameters such as the
Binder cumulant. For non-equilibrium parameters it is easier to approach the
large size limit and to allow for corrections to scaling. Relying principally
on such data, a crossing point defines the freezing temperature $T_g$; the
possibility that the ordering temperature is zero can definitively be excluded.
We estimate an ordering temperature $T_g = 1.195(15)$, with associated
estimates of the critical exponents for which corrections to finite size
scaling are well under control. Among the parameters evaluated is the leading
dynamic correction to scaling exponent $w$.
