Figure 2.

Real time pattern identification. Time series of the components of the center of mass vector R given by equation (3), here on the base graph $G_{12}^{\left(2\right)}$ for a window [t_L,t_U] = [1,10] and influx probability p = 0.074. Every color corresponds to one component of the center of mass vector. We start from an empty base graph, which is gradually occupied. A stationary state has evolved after about 200 time steps. The trajectory of R₂ (green) fluctuates around zero. The corresponding bit position is non-determinant, see text. The trajectories of the five components R₇, R₉, R₁₀, R₁₁, R₁₂ fluctuate around 0.4 and those of the 6 components R₁, R₃, R₄, R₅, R₆, R₈ around −0.4, The corresponding bit positions are determinant. Together there are 11 determinant bits, hence the dimension of the pattern module is d_M = 11, and we can infer that the system has evolved toward a stationary 12-group architecture.