The Closure Audit Theorem
The Closure Audit Theorem
This theorem establishes a classification-by-elimination result for classical gravity, showing that once closure, covariance, orthogonality, and symmetry exhaustion are imposed, exactly one admissible gravitational structure remains up to equivalence. Frameworks with extra degrees of freedom, multiple scales, tuned closure, or residual functional freedom are structurally excluded.
Classical gravity Gravitational closure Structural no-go theorem Uniqueness theorem Quadratic closure Covariant field theory Degrees of freedom Symmetry reduction Gravitational admissibility Foundations of gravity Theoretical physics Classification theorem
Classical gravity Gravitational closure Structural no-go theorem Uniqueness theorem Quadratic closure Covariant field theory Degrees of freedom Symmetry reduction Gravitational admissibility Foundations of gravity Theoretical physics Classification theorem
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