The ambiguity in motion correspondence was not a required condition because the elemental motions increased the flicker-seen time in the other two, unidirectional CCW and CW, conditions as well, if not up to a dominant level (
Supplementary Movie S4). A repeated-measures analysis of variance (ANOVA) with speed and solvability as two factors revealed a significant main effect of speed (
F(1, 9) = 35.6,
p < 0.001,
η2 = 0.42), a significant main effect of solvability (
F(1.37, 12.32) = 10.5,
p = 0.004,
η2 = 0.13), and their interaction (
F(2, 18) = 16.54,
p < 0.001,
η2 = 0.03). Under significant interaction, the simple main effects of speed were significant in the bistable (
F(1, 9) = 75.6,
p < 0.001,
η2 = 0.65), unidirectional CCW (
F(1, 9) = 18.4,
p = 0.002,
η2 = 0.37), and unidirectional CW (
F(1, 9) = 19.63,
p = 0.002,
η2 = 0.41) conditions, indicating that the presence of elemental grating motions biased the solution against global rotation irrespective of solvability. Nevertheless, the degree of the bias differed across conditions. When the elemental gratings were drifting, the simple main effect of solvability was significant (
F(2, 18) = 17.0,
p < 0.001,
η2 = 0.30), and multiple comparisons with Shaffer's method confirmed that the differences were significant between bistable and CW (
t(9) = 4.4,
p < 0.01) and between bistable and CCW (
t(9) = 4.8,
p < 0.01) but not between CW and CCW (
p > 0.10). In addition, the simple main effect was not significant when the elemental gratings were static (
F(1.1, 9.94) = 3.41,
p = 0.09,
η2 = 0.19). These results suggest that when the elemental gratings were drifting, the suppression of global rotation was stronger in the bistable condition than in the unidirectional conditions. Thus, this pattern of results could be related to solvability, although the difference in the flicker-seen time might have simply reflected the difference in the number of colors available (i.e., two colors versus three colors) to achieve motion correspondence. In any event, the interim conclusion is that local motions defined by the drifts of sinusoidal modulations help individuate the elements at their locations whether the global apparent motion based on the color is bistable or not.