
This theorem proves that homogeneous–isotropic classical gravity cannot admit a finite-time past boundary while remaining admissible under closure. Finite-time singular origins are shown to be structurally incompatible with conserved quadratic closure once symmetry exhausts all functional freedom. The result is classificatory and does not rely on specific cosmological dynamics, matter models, or energy conditions.
classical gravity homogeneous isotropic cosmology past completeness singularity avoidance gravitational closure structural classification symmetry reduction conserved quantities admissibility temporal boundaries finite quadratic norm classical cosmology
classical gravity homogeneous isotropic cosmology past completeness singularity avoidance gravitational closure structural classification symmetry reduction conserved quantities admissibility temporal boundaries finite quadratic norm classical cosmology
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