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Entropy (disorder), S, is defined by S=k(ln[0]), where k is Boltzmann's constant, and [0] is the number of states in the closed system. Anentropy (order), A, arises from the entropy of the system as A=k(ln(ln[0]))=k(ln(S/k)) and represents a subsystem of continuous, maximally unchanged states.
Life may originate with the infrequent occurence of substantial anentropy. For instance, the universe has an entropy SU~1086 erg/deg (Guth). Its anentropy involves an unchanging maximum ln((1086 erg/deg)/k)=[0]A,U~235 continuous states, enough to occasion sufficient order for at least one system to evolve biologically.
Life may originate with the infrequent occurence of substantial anentropy. For instance, the universe has an entropy SU~1086 erg/deg (Guth). Its anentropy involves an unchanging maximum ln((1086 erg/deg)/k)=[0]A,U~235 continuous states, enough to occasion sufficient order for at least one system to evolve biologically.