Formalize mathematical statements and generate machine-verified proofs using Lean 4.
npx skills add https://github.com/scooter-lacroix/Maestro --skill prove
Please help me install this Agent Skill. Skill: prove Source: https://github.com/scooter-lacroix/Maestro/tree/main/maestro/skills/meta/prove Command: npx skills add https://github.com/scooter-lacroix/Maestro --skill prove
This Skill enables mathematicians to formalize and verify mathematical theorems using Lean 4 without needing to learn its complex syntax, bridging the gap between mathematical intuition and rigorous machine verification.
Use the prove skill to formalize and verify the statement that every group homomorphism preserves identity.
High-intent search queries and answers about installing and using this skill.
You can formalize theorems by using an automated 5-phase workflow that converts mathematical statements into verifiable Lean 4 proofs, bridging mathematical intuition and machine verification without requiring deep expertise.
Generating machine-verified proofs is best achieved through a structured process of research, design, testing, implementation, and verification that automates formalization and integrates tools like Loogle for lemma discovery.
Automated theorem proving handles proof strategy by leveraging tool integration with Loogle, WebSearch, and AI assistants to discover relevant lemmas and guide the formalization of mathematical statements effectively.
Yes, you can formally prove the Intermediate Value Theorem by following the guided workflow from initial research to a final machine-verified proof, ensuring rigorous mathematical validation and correctness.
No, you do not need prior formalization expertise, because this approach addresses the need for rigorous mathematical validation by automating the formalization of statements and generating machine-verified proofs.
Automating formal theorem proving requires a structured 5-phase workflow including research, design, testing, implementation, and verification, meaning user intervention is still necessary to guide the proof strategy.
AMGrobelnikCompile and verify Lean 4 code with Mathlib integration.
bnebDerive proofs by contradiction in Lean 4 using by_contra and absurd.
my04337Search Mathlib and Batteries lemmas to close Lean 4 proof goals.
Leo1349Generate rigorous mathematical proofs and validate claims in machine learning theory.
