  We prove a quenched local central limit theorem for continuous-time random
walks in $\mathbb Z^d, d\ge 2$, in a uniformly-elliptic time-dependent balanced
random environment which is ergodic under space-time shifts. We also obtain
Gaussian upper and lower bounds for quenched and (positive and negative) moment
estimates of the transition probabilities and asymptotics of the discrete Green
function.
