“…The conformational entropy, which can be related to the degree of order of the arrays, is defined as (Equation (1)):S=−∑nPn lnPn where n is the coordination number of each Voronoi, i.e., the number of sides of the polygon, and P n is the fraction of the polygons having the coordination number n . That is, Voronoi tessellation method calculates the probability of the occurrence of four ( P 4 ), five (( P 5 ), six—which is a perfectly hexagonal lattice—( P 6 ), seven ( P 7 ), or eight ( P 8 ) As a reference, for a perfectly ordered hexagonal array, i.e., an ideal hexagonal lattice, the conformational entropy is 0, whereas the entropy of a completely random pattern is 1.71 [18,39,40,41,42,43].…”