It is also difficult to explain why Bruno et al. find a smaller spatiotopic effect than ours, only 7% compared with our 18%. However, let us be clear. Despite their repeated claims throughout their manuscript that they find “no significant change in apparent duration following retinotopic adaptation” (Bruno et al.,
2010, abstract), their spatiotopic adaptation results
are in the predicted direction and statistically significant. Their Figure 6A (Experiment 6) reports the data for the largest group of subjects (
n = 11). The spatiotopic effect for their “standard-first” condition (most similar to ours) is 7.3%, with standard errors around 3.6%. Student's
t (given by the ratio of the mean to the standard error) is 2.03, which is significant (
p(one-tailed) = 0.035,
df = 10). Obviously, as the hypothesis being tested is compression (no one has ever suggested that adaptation to a fast-moving grating should lead to an expansion of time), the test must be
one-tailed. The standard-first condition is the most relevant condition, as adaptation effects decay with time, but the “standard random” condition was also significant (
p = 0.047,
t = 1.85). Even in the “standard-second” condition, when the effects have had up to 2 s to decay, the effect was marginally significant (
p = 0.068,
t = 1.62). In addition, Experiment 5, also similar to ours, shows a significant effect (
p = 0.03). So with two separate subject groups and three different paradigms, they show time compression of around 7%, about 2 standard errors from zero (see
Table 1 for individual
p-values). We would need original data to analyze the variance of all these data, but the probability of all four different conditions producing effects in the predicted direction with these
p-values is clearly very low indeed. It would also be interesting if Bruno et al. were to reanalyze their data excluding the non-naive subjects, to see if they affected either the significance or the magnitude of the effects.