In all three experiments, we extracted two measures: gaze preference (i.e., the proportion of time gaze was directed at the specific content, measured by the eye-tracking system) and the subjective visual preference (i.e., the participants’ reports on the percentage of time they looked at certain content). The first experiment had three types of visual content (food, attractive faces, and IAPS images), the second experiment had two other types of visual content (gender and skin color), and the third had two other types of visual content (faces and text). The participants’ ability to report their visual preferences was evaluated by a Spearman correlation between each participant's estimate and acquired gaze preferences for each type of visual content. To examine the overall relation, an omnibus analysis was performed to examine whether the Spearman correlation coefficients are significantly larger than zero across all visual content and experiments. To that end, each Spearman correlation coefficient was transformed to a Pearson correlation coefficient (
Rupinski & Dunlap, 1996). Then, a Fisher's
r-to-
z transformation was carried out on the approximated Pearson correlation coefficients (
Silver & Dunlap, 1987). The random-effects model was used to compute the mean correlation coefficient across visual contents without limiting the variability across visual contents. Because the omnibus analysis yields a single measure that is compared to zero, no correction for multiple comparisons was applied. The degree of heterogeneity (i.e., τ
2) was estimated using the Hunter–Schmidt estimator (
Hunter & Schmidt, 2004;
Viechtbauer, 2005). In addition to the estimate of τ
2, the
Q-test for heterogeneity (
Cochran, 1954) is reported. Studentized residuals and Cook's distances were used to examine whether the correlation coefficients were outliers and/or influential in the context of the model (
Viechtbauer & Cheung, 2010). Correlations with a studentized residual exceeding the 100 × (1 − 0.05/(2 ×
k))th percentile of the standard normal distribution were considered potential outliers, where
k was defined as the number of studies included in the omnibus analysis (i.e., using a Bonferroni correction with a two-tailed α = 0.05). Two correlation coefficients were detected as outliers; hence, to validate the results, another omnibus analysis was performed without it. Furthermore, to take the dependency between correlations into account (some correlations were based on the same samples), we performed another omnibus analysis using the sample-wise approach (
Hunter & Schmidt, 2004) that considers the averages of the correlation coefficients of each experiment while defining the sample size as the actual number of participants (the number of data points used for one correlation from the experiment and not the sum of all data points). The meta-analysis was performed using the metafor R package (
Viechtbauer, 2010).