Abstract This paper introduces a formal methodology for verified boundary testing in neuro-symbolic AI systems via canonical audit checkpoints. Instead of focusing on success rates, this framework posits that the scientific value of a system depends on its ability to mathematically prove its own failure limits via the Boundary Proof Principle. Core Concepts: Unattacked Success: A critique of current AI evaluations that view results as proof of correctness without characterizing the failure limits. Falsification Checkpoints: Specific test cases where the correct outcome is REJECT. Audit Table: A formal specification of 53 checkpoints across seven layers of the verified stack. Verification & Integrity: The theoretical integrity of the associated implementation is sealed with the Master Law Hash: dd76dc54c1c23c46b5aebf9582237ab5acb672eaa59da67cb8dbe274c7866bd5 Related Publications: This document provides the theoretical basis for the results in: Main Paper: 10.5281/zenodo.20065953 Reproduction Log: 10.5281/zenodo.20063061
Nick Askamp (Thu,) studied this question.
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