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Violating the Second Law of Thermodynamics in a Dynamical System Through Equivalence Closure Via Mutual Information Carriers of a 5-Tuple Measure Space

Authors: Deep Bhattacharjee

Time and space average of an ergodic systems following the 5-tuple relations (A,~,J,Σ,μ) through the initial increment from a+bθ to a+c+bθ indicates the entropy to be reserved in the deterministic yet dynamical and conservative systems to hold for the set S_p= S_1 ∑_(i=2)^∞_S_i keeping S as the entropy ∃(S_∞=⋯S_3=S_2 )>S_1 obeying the Poincare ́ recurrence theorem throughout the constant attractor A. This in turn states the facts of the equivalence closure as the property of the induced systems to resemblance an entropy conserving scenarios.

Comments: 22 Pages, 5 Figures, TechRxiv (Computations), Ergodic Theory

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Submission history

[v1] 2021-10-22 04:13:21

Unique-IP document downloads: 252 times

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