proof-checker

To verify mathematical proofs in LaTeX, you can use an automated verification workflow that performs cross-model adversarial review, identifies logical gaps, and generates structured audit reports for formal papers across math, logic, and theoretical computer science.

Cross-model adversarial review is a verification mechanism where external reviewer backends challenge a mathematical proof iteratively, identifying logical gaps and attempting gap-fixing through re-review cycles to ensure mathematical derivations are rigorous.

Yes, this verification workflow handles multi-lemma arguments with structured dependencies by applying phase-driven ledger construction, hypothesis discharge tracking, and dependency analysis to formal LaTeX proofs.

You generate a proof audit report by feeding a LaTeX proof file into the verification workflow, which produces audit artifacts including PROOF_AUDIT.md, proof_audit_report.tex, and PROOF_CHECK_STATE.json through its audit-generation pipeline.

Yes, the proof verification workflow applies to formal papers written in LaTeX across domains including theoretical computer science, math, and logic, handling complex multi-lemma arguments and structured dependencies.

Automated proof verification relies on cross-model backends and iterative gap-fixing cycles, but complex formal proofs may still contain subtle logical gaps that require explicit derivations and multiple re-review cycles to fully discharge.