Information cohomology is computed in low degrees to establish multivariate mutual informations as k-coboundaries, with simplicial structures yielding free-energy interpretations and a topological minimum free energy complex.
Notes for a brief history of quantum gravity
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I sketch the main lines of development of the research in quantum gravity, from the first explorations in the early thirties to nowadays.
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Gravity is identified with the SU(2) Yang-Mills field of a modified Dirac equation that carries extra gauge symmetry for fundamental fermions in Minkowski space.
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The Poincar\'e-Boltzmann Machine: from Statistical Physics to Machine Learning and back
Information cohomology is computed in low degrees to establish multivariate mutual informations as k-coboundaries, with simplicial structures yielding free-energy interpretations and a topological minimum free energy complex.
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Sketch of a Gauge Model of Gravity with SU(2) Symmetry in Minkowski space
Gravity is identified with the SU(2) Yang-Mills field of a modified Dirac equation that carries extra gauge symmetry for fundamental fermions in Minkowski space.