Trials in which we could not collect any eye-tracking data were excluded before the calculation (∼0.4%). As mentioned in the Procedure, chance level varies with the choice of items. Therefore, chance is a little different for each observer, but the average matches our calculation in the Procedure. Variations in chance as shown by error bars in
Figure 3 were still taken into account when we did the statistical analysis. Instead of using a one sample test against chance level, we regarded the chance as another sample and used a paired
t test. Since our data were proportions obtained from a count, arcsine transformation was used to transform them to make them more suitable for statistical analysis. Analyses were done on transformed data, but figures were drawn with untransformed data.
Figure 3 shows the results of eye position analysis. On prime-present trials, the percentage of items in no match category was below chance (paired
t test,
t(11) = −2.92,
p < 0.05, Cohen’s
d = −0.84), demonstrating there was some priming effect during the free-viewing period. The probability that attended items matched the prime color and shape was above chance level (paired
t test,
t(11) = 3.46,
p < 0.01, Cohen’s
d = 1.00). There was no significant deviation from chance for the probabilities of attending items that matched only the color (paired
t test,
t(11) = 0.23,
p = 0.82, Cohen’s
d = 0.07) or only the shape (paired
t test,
t(11) = −1.81,
p = 0.10, Cohen’s
d = −0.52), suggesting that the whole item served as a prime rather than the component features. On prime-absent trials, evidence for priming is weak. Items with neither the prime color nor the prime shape were attended less often than predicted by chance, but this was marginally significant (paired
t test,
t(11) = −2.18,
p = 0.0516, Cohen’s
d = −0.63). Neither color or shape had any significant advantage in drawing the eyes, with probabilities about chance level (paired
t tests, color:
t(11) = 0.96,
p = 0.36, Cohen’s
d = 0.28; shape:
t(11) = 1.32,
p = 0.21, Cohen’s
d = 0.38).