Set up the Lean proving environment, validate toolchains, and prove downloaded OpenMath theorems locally. Assumes the theorem workspace was already created by the openmath-open-theorem skill.
This skill does not run benchmark providers, prompt-based agent comparisons, or trace persistence workflows. Those belong to the separate openmath-lean-benchmark skill.
Environment: Verify lean, lake, and elan are installed and match the workspace lean-toolchain.
External skills: Install required Lean proof skills from leanprover/skills. Preferred manual install: bash
npx leanprover-skills install lean-proof
npx leanprover-skills install mathlib-build
If you use preflight auto-install, first review the upstream repo and then pass an explicit target such as --install-dir .codex/skills or --install-dir .claude/skills so the write location is deliberate. Do not run auto-install without an explicit install dir.
Preflight: Run python3 scripts/check_theorem_env.py <workspace> (see references/preflight.md).
Prove: Use lean-proof / mathlib-build skills to complete the proof. See references/proof_playbook.md for the OpenMath-specific proving loop.
Verify: Confirm lake build -q --log-level=info passes and no sorry remains.
Submit: Use the openmath-submit-theorem skill to hash and submit the proof.
ScriptCommandUse whenPreflight checkpython3 scripts/check_theorem_env.py <workspace>After download, before proving; validates toolchain, required skills, and initial build.Preflight (auto)python3 scripts/check_theorem_env.py <workspace> --auto-install-skills --install-dir <path>Auto-install missing Lean skills during preflight into an explicit skills dir.
leanprover/lean4:v4.28.0 and mathlib4 v4.28.0 (set by openmath-open-theorem's download_theorem.py).lean-proof, mathlib-build. Optional: lean-mwe, lean-bisect, nightly-testing, mathlib-review, lean-setup. Manual npx leanprover-skills install ... is preferred; preflight auto-install additionally requires git, explicit user approval, and an explicit install dir.openmath-lean-benchmark skill.Load when needed (one level from this file):