Table 4 shows results of stepwise multivariate linear regression analyses. Significant predictors of mean GCIPL thickness were mean RNFL thickness (β = 0.37,
P < 0.001), age (β = −0.083,
P < 0.001), axial length (β = −0.87,
P = 0.001), and sex (β = −1.62,
P = 0.005). A separate analysis including only 280 subjects with refractive errors greater than −8.00 D produced similar results. These four factors accounted for 47.2% of GCIPL thickness variability. After average RNFL thickness was removed from the model, the effect of axial length was nullified, whereas age (β = −0.191,
P < 0.001) and sex (β = −0.105,
P = 0.023) remained significant predictors (not shown in
Table 4). When both RNFL thickness and age were removed, sex (β = −0.102,
P = 0.022), and axial length (β = −0.13,
P = 0.005) still had statistically significant effects. Extrapolation from regression equations indicated that average GCIPL thickness decreases by 0.101% per year of increased age and by 1.06% per each 1-mm increase in axial length. There were sectoral differences in the age-related GCIPL thinning rate, with the inferonasal and superonasal sectors showing the fastest and most similar thinning (0.13% and 0.12% per year, respectively), followed by the superior and inferior sectors (0.09% each), the superotemporal sector (0.074%), and the inferotemporal sector (0.072%). The effect of axial length was more pronounced in the inferior sector (1.34% decrease in thickness with each millimeter increase in axial length) and less pronounced in the superotemporal sector (0.86%). To confirm that GCIPL is not dependent on disc size, a separate multivariate analysis was performed that included only subjects of European and African descent because of the observed significant difference in optic disc size between these two groups. The factors entered in the model were RNFL thickness (β = 0.39,
P < 0.001), age (β = −0.07,
P = 0.002), CCT (β = −0.025,
P = 0.012), and sex (β = −1.70,
P = 0.017). None of the optic disc parameters influenced GCIPL thickness measurements. Because axial length correlated with age (
R 2 = 0.017,
P = 0.025), sex (point-biserial
R 2 = 0.03,
P = 0.003), and CCT (
R 2 = 0.03,
P = 0.003), a separate regression model assessing the influence of factors obtained from the fundus on average GCIPL after adjusting for these correlations produced slight changes in the results. Age, axial length, sex, and CCT were forced into the regression model. Age (β = −0.86,
P < 0.001) and sex (β = −1.60,
P = 0.004) remained statistically significant. Axial length (β = −0.76,
P = 0.007) and average RNFL thickness (β = 0.362,
P < 0.001), entered in a forward stepwise fashion, were also statistically significant. However, the total
R 2 relating age, sex, and CCT to average GCIPL was 0.19, the addition of axial length increased the
R 2 by 0.035 only, and the addition of RNFL increased the
R 2 further by a substantial 0.26. In total, the combined influence of age, sex, CCT, axial length, and RNFL thickness explains approximately 50% of the variability in GCIPL thickness.