Bayes’s theorem had accurately predicted multiple-look visual identification performance from one-look data in two previous studies when the prior probabilities of the visual stimuli were equal. In this study, prior probabilities were manipulated to determine whether these values were important in determining agreement between man and statistical man. The prior probabilities of the stimuli, four gap orientations in Landolt rings, were .7, .1, .1, and .1 for four Ss and .3, .3, .3, and .1 for three Ss. One-look data were used to predict two-look and four-look performance. In the 7-1-1-1 condition, the empirical percent correct increased as a function of repeated observations for the rare stimuli, but not for the high-probability stimuli. In the 3-3-3-1 condition, Ss improved over repeated observations for both types of stimuli. Predictions of multiple-look performance under unequal prior probability conditions in this study were less accurate than those under equal prior probability conditions in previous studies. Three possible determinants of this difference were discussed.