The Closure Audit Theorem

Key Points

• The theorem aims to classify gravitational structures by eliminating non-compliant frameworks based on specific criteria.
• Defined constraints: closure, covariance, orthogonality, and symmetry are applied.
• Analyzed the impact of extra degrees of freedom and multiple scales on gravitational frameworks.
• Identified and excluded frameworks with tuned closure or residual functional freedom.
• Established that only one admissible gravitational structure exists under the imposed criteria.
• Demonstrated that frameworks with additional complexities are structurally incompatible.
• Highlighted the stringent nature of closure, covariance, orthogonality, and symmetry in determining valid structures.