Authors: Ervin Goldfain
In this sequel to [4-6], we argue that the equations of General Relativity (GR) follow from constrained maximization of Rényi Entropy. This finding is entirely consistent with our earlier derivation of Feynman’s Path Integrals from constrained maximization of Rényi Entropy. An unforeseen conclusion is that three fundamental constants of Nature, (Planck’s, Newton’s and cosmological constants) emerge as Lagrange multipliers of the maximization procedure.
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