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Data S1. Materials and methods

Table S1. Scanning parameters in the three study parts

Table S2. Effects of the different reward contrasts in the ROIs, separately computed for the three samples

Table S3. Residual effects of RR and RPE in the ROIs

Fig. S1. Mean (± 1 SEM) parameter estimates of the RPE and the RR regressors in MB, VS and MOFC in each of the three samples. Voxel-wise parameter estimates are averaged across all voxels of an anatomically predefined ROI and across Paradigm A and B. Parameter estimates of the RPE and RR regressors represent common and regressor-specific effects. Significant differences (P < 0.05 in a paired t test) between RPE and RR within a ROI are marked with an asterisk. The interaction effects of the factors ROI and RPE/RR model in a repeated measures ANOVA were significant in each sample: (A) Sample 1: F3,57 = 6.910, P < 0.001, partial η2 = 0.267 (B) Sample 2: F1.46,20.37 = 5.587, P = 0.018, partial η2 = 0.285, Greenhouse-Geisser corrected. (C) Sample 3: F1.86,42.85 = 20.893, P < 0.001, partial η2 = 0.476, Greenhouse-Geisser corrected.

Fig. S2. (A) Mean (± 1 SEM) parameter estimates of the orthogonalized RPE and RR regressors representing residual regressor-specific effects in MB, VS and MOFC. Voxel-wise parameter estimates are averaged across all voxels of an anatomically predefined ROI and across Paradigm A and B. The interaction effect of the factors ROI and RPE/RR model in a repeated measures ANOVA was significant, F2.39,138.41 = 27.545, P < 0.001, partial η2 = 0.322, Greenhouse-Geisser corrected. Significance of the parameter estimates in one-sample t tests against zero (P < 0.05) is indicated by an asterisk. (B) Mean logarithmic residual variance (± 1 SEM) of the GLMs containing either the RPE or the RR regressor, averaged across all voxels of an anatomically predefined ROI and across Paradigm A and B. Additionally, the main effect of each ROI has been subtracted to increase the presentability of the subtle differences between both models. Smaller logarithmic residual variances represent superior model fit. The interaction effect of the factors ROI and RPE/RR model in a repeated measures ANOVA was significant, F2.51,145.47 = 5.202, P = 0.003, partial η2 = 0.082, Greenhouse-Geisser corrected. Significant differences (P < 0.05 in a paired t test) between logarithmic residual variances of RPE and RR within a ROI are marked with an asterisk.

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