Table 3.
p-Value of correlation between coefficients and distance | BIC of linear fit to mean | BIC of quadratic fit to mean | BIC of exponential fit to mean | % confidence that the model with the best BIC is better than the other models: 100% × (1-Bayes factor) | ||
---|---|---|---|---|---|---|
Corr | ||||||
Within quadrant | 4.28E−49 | −1228.52 | −1224.77 | −1224.63 | 84.68 Lin > quad |
85.69 Lin > exp |
Between quadrants | 5.05E−24 | −1187.35 | −1188.31 | −1188.43 | 41.76 Exp > lin |
5.85 Exp > quad |
Pcorr | ||||||
Within quadrant | 9.33E−36 | −1086.76 | −1218.09 | −1261.53 | 100 Exp > lin |
99.99999996 Exp > quad |
Between quadrants | 9.37E−05 | −1487.55 | −1534.07 | −1526.42 | 99.999999992 Quad > lin |
97.81 Quad > exp |
All columns quantify the data plotted in Figure 9. For each connection, we computed the mean cortical distance across hemispheres and mean correlation/partial correlation coefficient across runs, hemispheres, and subjects. Thus, for within a quadrant, we considered 210 connections: two sets (dorsal and ventral) of 105 coefficients each (number of within-quadrant connections), and for between quadrants, there are 225 coefficients (number of between-quadrant connections). The first column presents the p-value of testing the statistical significance of correlation between functional connectivity measures and cortical distances. Goodness of fit (columns 2–4) was evaluated using the BIC. A smaller BIC (more negative) implies a better fit relative to the other models. Bold values indicate the best BIC. To test differences between measures of goodness of fit, a Bayes factor was computed. We present the percent confidence that one model is better than the others tested (columns 5–6). Bold font indicate a strong confidence that one model is a better choice than the others.
BIC, Bayesian Information Criterion.