proof-writer

To convert an informal claim into a formal LaTeX proof, provide the proposition to trigger a five-stage workflow: claim extraction, literature scanning, strategy selection, step-by-step derivation, and LaTeX typesetting for publication-ready output.

The best way to structure a mathematical proof for LaTeX is through a five-stage pipeline that extracts claims, scans literature for supporting lemmas, selects a proof strategy, derives steps with justifications, and typesets the final argument.

Literature scanning supports formal proof writing by locating relevant lemmas and theorems from references, which are then used to justify each step during the derivation stage. This ensures rigorous argument sequences with clear logical dependencies.

Yes, you can use this formal proof workflow for academic theorem development. It is designed to formalize propositions from manuscripts and produce fully formatted, verifiable LaTeX proof sections suitable for academic papers.

You need to provide references for notation and existing theorems to support the literature scanning stage. The structured pipeline accesses these references to ensure rigorous justification at each step of the formal proof derivation.

When formalizing mathematical claims, you can use proof strategies such as direct proof, induction, and contradiction. The strategy selection stage evaluates the formalized proposition and chooses the most suitable method to derive a rigorous, verifiable argument.