“…Additionally, Transfer Entropy (TE) exists, which allows identification of a cause-effect relationship by not accounting for straightforward and uniquely shared information [15]. TE has been applied to many complex problems from diverse research fields e.g., oscillation analysis [16], finance [17,18], sensors [19][20][21][22], biosignals [23,24], thermonuclear fusion [25], complex networks [26], geophysical phenomena [27,28], industrial energy consumption network [29] and algorithmic theory of information [30]. In addition, TE has been implemented in non-Gaussian distributions, such as: multivariate exponential, logistic, Pareto (type I-IV) and Burr distributions [31].…”