Formally proves mathematical theorems and verifies algorithm correctness using Lean 4 and the Aristotle API.
The Aristotle Prover skill integrates Harmonic’s Aristotle formal theorem prover directly into Claude Code, allowing developers and researchers to translate natural language mathematical claims into verified Lean 4 proofs. It streamlines the verification process for complex mathematical statements, convergence guarantees, and algorithm correctness, automatically handling the translation of informal logic into formal code while providing counterexamples for false claims. This is particularly useful for safety-critical systems, cryptography, and theoretical machine learning where formal proofs are essential for ensuring reliability.
主要功能
01Translates natural language math questions into formal Lean 4 prompts
02Automatically fills 'sorry' stubs in existing Lean source files
03Supports hybrid workflows combining formal Lean code with English proof hints
04Generates verified counterexamples for incorrect mathematical claims
051 GitHub stars
06Provides automated submission and result polling via the Aristotle API
使用场景
01Formally verifying the correctness of complex sorting or optimization algorithms
02Bridging the gap between informal mathematical research and formal Lean 4 code
03Proving the convergence guarantees and regret bounds of machine learning estimators
