Dynamical regimes and associated metrics
(a) Examples of firing rate times series of the model depending on the strength of interaction between nodes (global coupling, G) and noise intensity (sigma). On the left column, the interactions are weak (G=0.27, sigma-bottom=0.022, sigma-top=0.056) and the activity is sparse. On the right column, connections are tighter (G=0.65, sigma-bottom=0.022, sigma-top=0.056) and a stable coactivation pattern appears in an ordered fashion. In the middle (bottom) global coupling and noise are at optimal values (G=0.56, sigma=0.036) and allow the emergence of structured patterns (coactivation cascades) of different sizes and durations. (b) Analysis of in-silico stimulation revealed that the same dynamical regime around the optimal point reaches the highest change in complexity (color scale: max(sPCI) in parameter space G, sigma). (c) Results of the four resting state metrics that we studied across dynamical regimes i.e in the parameter space of the model. (c, top left) results of the fluidity of the spontaneous firing rate activity (Variance(dFC) with a sliding window of 3s and 1s step-size). In (c, top right) we show the results of bursting potential assessed by the fastest change in the residual sum of squares across sources’ membrane potential. (c, bottom left) presents the size of the functional repertoire defined by the number of unique configurations of binarized firing rate activity (with a threshold at r=0.7). (c, bottom right) Lempel-Ziv complexity of binarized firing rate activity (with a threshold at r=0.7).