Rats were trained over a number of sessions on an eight-arm radial maze with eight trials on each session. Each of four arms on the maze contained a different pattern formed by sequences of reward (two pellets) or nonreward (no pellets) over successive trials within sessions. The patterns were single alternation, double alternation, and two patterns in which four rewards or four nonrewards were preceded and followed by two nonrewards or two rewards, respectively. The other four arms on the maze served as control arms and always contained one pellet. It was found that rats tracked all of these patterns when they were required to climb over barriers to enter and leave arms. However, rats showed no ability to extrapolate patterns beyond the training trials. These findings, and a further analysis of arm-choice stereotypy, led to the conclusion that rats tracked by using a trial-number strategy.Phelps and Roberts (1991) reported three experiments in which quantity of reward was varied across trials on each arm of a four-arm radial maze within daily sessions. It was found that rats could track two patterns simultaneously over successive trials. In two experiments, these patterns consisted of either (1) long strings of reward or nonreward or (2) single-and double-alternation patterns of reward and nonreward. In another experiment, monotonically increasing. and decreasing patterns of reward magnitude were used. Pattern tracking was measured by the order in which arms of the maze were entered within successive trials. Accurate tracking of these predictable patterns was indicated by low ranks of arm entry on trials when an arm contained reward and high ranks of arm entry on trials when an arm contained nonreward. Patterns that changed in a less predictable, quasi-random manner were not well tracked.Tracking on the radial maze was studied further in three experiments reported here, in which procedures different from those employed by Phelps and Roberts were used. The four-arm radial maze used by Phelps and Roberts puts a severe limitation on the number of patterns that can be studied. Problems arise if four predictable patterns are used, one assigned to each arm of the maze. All four patterns may program a reward on the same trial. Because the arms of the maze can only be entered in sequential order, it is necessary that one rewarded arm will be entered first and be assigned the lowest possible rank of 1, whereas another rewarded arm will be