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A recursive, reflective POETRY algorithm variant using Goedel-Prover-V2

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Gödel's Poetry

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A recursive, reflective POETRY algorithm variant using Goedel-Prover-V2

Gödel's Poetry is an advanced automated theorem proving system that combines Large Language Models (LLMs) with formal verification in Lean 4. The system takes mathematical theorems—either in informal natural language or formal Lean syntax—and automatically generates verified proofs through a sophisticated multi-agent architecture.

Gödel's Poetry architecture


Table of Contents


What Does Gödel's Poetry Do?

Gödel's Poetry is an AI-powered theorem proving system that bridges the gap between informal mathematical reasoning and formal verification. The system:

  1. Accepts theorems in multiple formats:

    • Informal natural language (e.g., "Prove that the square root of 2 is irrational")
    • Formal Lean 4 syntax (e.g., theorem sqrt_two_irrational : Irrational (√2) := by sorry)
  2. Automatically generates verified proofs through a multi-agent workflow:

    • Formalization: Converts informal statements into formal Lean 4 theorems
    • Semantic Checking: Validates that formalizations preserve the original meaning
    • Proof Generation: Creates proofs using specialized LLMs trained on Lean 4
    • Search Query Generation: Generates queries for retrieving relevant theorems from knowledge bases
    • Vector Database Querying: Queries a Lean Explore vector database to retrieve relevant theorems and lemmas
    • Proof Sketching: Decomposes difficult theorems into manageable subgoals
    • Verification: Validates all proofs using the Lean 4 proof assistant
    • Recursive Refinement: Iteratively improves proofs until they are complete and verified
  3. Leverages state-of-the-art technology:

    • Custom fine-tuned models (Goedel-Prover-V2, Goedel-Formalizer-V2)
    • Integration with frontier LLMs (GPT-5, Qwen3)
    • The Kimina Lean Server for high-performance Lean 4 verification
    • LangGraph for orchestrating complex multi-agent workflows

The system is designed for researchers, mathematicians, and AI practitioners interested in automated theorem proving, formal verification, and the intersection of natural and formal languages.


Quick Starts

Quick Starts assume a clean PyPI install (pip install goedels-poetry) and configuration via environment variables only. Each backend section is self-contained—pick your provider and follow the steps. The OpenAI decomposer endpoint is always required, so every section sets OPENAI_API_KEY.

Quick Start: Ollama

  1. Install Gödel's Poetry
pip install goedels-poetry
  1. Start Ollama and pull models (once)
ollama pull kdavis/goedel-formalizer-v2:32b
ollama pull kdavis/Goedel-Prover-V2:32b
ollama pull qwen3:30b
  1. Set your OpenAI key
export OPENAI_API_KEY="your-openai-key"
  1. Run a quick check
goedels_poetry --help

Quick Start: vLLM (local server on port 8002)

  1. Install Gödel's Poetry
pip install goedels-poetry
  1. Start vLLM locally on http://localhost:8002/v1 with these models (avoid 8000/8001 used by Kimina/Lean Explore):

    • Goedel-LM/Goedel-Formalizer-V2-32B
    • Goedel-LM/Goedel-Prover-V2-32B
    • Qwen/Qwen3-30B-A3B-Instruct-2507

    Example (multi-model) start:

    python -m vllm.entrypoints.openai.api_server \
      --served-model Goedel-LM/Goedel-Formalizer-V2-32B \
      --served-model Goedel-LM/Goedel-Prover-V2-32B \
      --served-model Qwen/Qwen3-30B-A3B-Instruct-2507 \
      --host 0.0.0.0 --port 8002
    
  2. Configure environment

export OPENAI_API_KEY="your-openai-key"
export FORMALIZER_AGENT_LLM__PROVIDER="vllm"
export FORMALIZER_AGENT_LLM__URL="http://localhost:8002/v1"
export FORMALIZER_AGENT_LLM__MODEL="Goedel-LM/Goedel-Formalizer-V2-32B"

export PROVER_AGENT_LLM__PROVIDER="vllm"
export PROVER_AGENT_LLM__URL="http://localhost:8002/v1"
export PROVER_AGENT_LLM__MODEL="Goedel-LM/Goedel-Prover-V2-32B"

export SEMANTICS_AGENT_LLM__PROVIDER="vllm"
export SEMANTICS_AGENT_LLM__URL="http://localhost:8002/v1"
export SEMANTICS_AGENT_LLM__MODEL="Qwen/Qwen3-30B-A3B-Instruct-2507"

export SEARCH_QUERY_AGENT_LLM__PROVIDER="vllm"
export SEARCH_QUERY_AGENT_LLM__URL="http://localhost:8002/v1"
export SEARCH_QUERY_AGENT_LLM__MODEL="Qwen/Qwen3-30B-A3B-Instruct-2507"
  1. Run a quick check
goedels_poetry --help

Quick Start: LM Studio

  1. Install Gödel's Poetry
pip install goedels-poetry
  1. Start LM Studio with the OpenAI-compatible server enabled (default http://localhost:1234/v1) and load/download these models in the UI:

    • mradermacher/Goedel-Formalizer-V2-32B-GGUF
    • mradermacher/Goedel-Prover-V2-32B-GGUF
    • lmstudio-community/Qwen3-30B-A3B-Instruct-2507-GGUF
  2. Configure environment

export OPENAI_API_KEY="your-openai-key"
export FORMALIZER_AGENT_LLM__PROVIDER="lmstudio"
export FORMALIZER_AGENT_LLM__URL="http://localhost:1234/v1"
export FORMALIZER_AGENT_LLM__MODEL="mradermacher/Goedel-Formalizer-V2-32B-GGUF"

export PROVER_AGENT_LLM__PROVIDER="lmstudio"
export PROVER_AGENT_LLM__URL="http://localhost:1234/v1"
export PROVER_AGENT_LLM__MODEL="mradermacher/Goedel-Prover-V2-32B-GGUF"

export SEMANTICS_AGENT_LLM__PROVIDER="lmstudio"
export SEMANTICS_AGENT_LLM__URL="http://localhost:1234/v1"
export SEMANTICS_AGENT_LLM__MODEL="lmstudio-community/Qwen3-30B-A3B-Instruct-2507-GGUF"

export SEARCH_QUERY_AGENT_LLM__PROVIDER="lmstudio"
export SEARCH_QUERY_AGENT_LLM__URL="http://localhost:1234/v1"
export SEARCH_QUERY_AGENT_LLM__MODEL="lmstudio-community/Qwen3-30B-A3B-Instruct-2507-GGUF"
  1. Run a quick check
goedels_poetry --help

Running the Kimina Lean Server

The Kimina Lean Server is required for Gödel's Poetry to verify Lean 4 proofs. It provides high-performance parallel proof checking.

Option 1: Install from PyPI (Recommended)

The easiest way to install and run the Kimina Lean Server is via PyPI:

  1. Install the server package:

    pip install kimina-ast-server
    
  2. Set up the Lean workspace (installs Lean 4, mathlib4, and dependencies):

    Run the setup command to automatically install and configure everything:

    # Setup in current directory
    kimina-ast-server setup
    
    # Or setup in a specific directory
    kimina-ast-server setup --workspace ~/lean-workspace
    
    # Setup and save configuration to .env file
    kimina-ast-server setup --workspace ~/lean-workspace --save-config
    

    This will automatically:

    • Install Elan (the Lean version manager)
    • Install Lean 4 (default version v4.15.0)
    • Clone and build the Lean REPL
    • Clone and build the AST export tool
    • Clone and build mathlib4 (Lean's math library)

    ⚠️ Note: This process can take 15-30 minutes depending on your system, primarily due to building mathlib4.

  3. Start the server:

    # If you ran setup in current directory
    kimina-ast-server
    
    # Or if workspace is elsewhere, set the environment variable first
    export LEAN_SERVER_WORKSPACE=~/lean-workspace
    kimina-ast-server
    
    # You can also use the explicit run command
    kimina-ast-server run
    

    The server will start on http://0.0.0.0:8000 by default.

  4. Verify the server is running (in a new terminal):

    curl --request POST \
      --url http://localhost:8000/api/check \
      --header 'Content-Type: application/json' \
      --data '{
        "codes": [{"custom_id": "test", "proof": "#check Nat"}],
        "infotree_type": "original"
      }' | jq
    

    You can also visit http://localhost:8000/docs for interactive API documentation.

Install from Source

If you prefer to install from source, please refer to the Kimina Lean Server repository for detailed installation instructions.

Alternative: Docker (Production)

For production deployments, you can use Docker. See the Kimina Server README for Docker deployment options.

Running the Lean Explore Server

The Lean Explore Server is required for Gödel's Poetry to query the vector database for relevant theorems and lemmas. It provides semantic search capabilities across Lean 4 declarations.

Option 1: Install from PyPI (Recommended)

The easiest way to install and run the Lean Explore Server is via PyPI:

  1. Install the server package:

    pip install lean-xplore
    
  2. Download local data:

    leanexplore data fetch
    

    This downloads the database, embeddings, and search index needed for local searches. This step is required for the local backend.

    ⚠️ Note: The local backend must be used (not the remote API) because the remote API uses a Mathlib version incompatible with that required by Gödel's Poetry.

  3. Start the HTTP server:

    leanexplore http serve --backend local
    

    The server will start on http://localhost:8001/api/v1 by default.

  4. Verify the server is running (in a new terminal):

    curl --request POST \
      --url http://localhost:8001/api/v1/search \
      --header 'Content-Type: application/json' \
      --data '{"query": "natural numbers", "package_filters": ["Mathlib"]}' | jq
    

    You can also visit http://localhost:8001/docs for interactive API documentation (if available).

Install from Source

If you prefer to install from source, please refer to the Lean Explore repository for detailed installation instructions.

For more information, see the Lean Explore documentation.

Using the Command Line Tool

Once installed, you can use the goedels_poetry command to prove theorems:

Prove a Single Formal Theorem

goedels_poetry --formal-theorem "import Mathlib\n\nopen BigOperators\n\ntheorem theorem_54_43 : 1 + 1 = 2 := by sorry"

Formal theorems supplied on the command line (or via files) must include their full Lean preamble—imports, options, namespaces, and any comments required to state the theorem. Gödel's Poetry no longer prepends the default header for user-supplied formal problems. (The default header is still added automatically when an informal theorem is formalized by the system.)

Prove a Single Informal Theorem

goedels_poetry --informal-theorem "Prove that the sum of two even numbers is even"

Batch Process Multiple Theorems

Process all .lean files in a directory:

goedels_poetry --formal-theorems ./my-theorems/

Process all .txt files containing informal theorems:

goedels_poetry --informal-theorems ./informal-theorems/

For batch processing, the tool will:

  • Read each theorem from its file
  • Attempt to generate and verify a proof
  • Save results to .proof files (for successful proofs) or .failed-proof files (for failed proofs, validation failures, or errors) alongside the originals

Get Help

goedels_poetry --help

Enable Debug Mode

To see detailed LLM and Kimina server responses during execution, set the GOEDELS_POETRY_DEBUG environment variable:

On Linux/macOS:

export GOEDELS_POETRY_DEBUG=1
goedels_poetry --formal-theorem "import Mathlib\n\nopen BigOperators\n\ntheorem theorem_54_43 : 1 + 1 = 2 := by sorry"

On Windows (Command Prompt):

set GOEDELS_POETRY_DEBUG=1
goedels_poetry --formal-theorem "import Mathlib\n\nopen BigOperators\n\ntheorem theorem_54_43 : 1 + 1 = 2 := by sorry"

On Windows (PowerShell):

$env:GOEDELS_POETRY_DEBUG=1
goedels_poetry --formal-theorem "import Mathlib`n`nopen BigOperators`n`ntheorem theorem_54_43 : 1 + 1 = 2 := by sorry"

When debug mode is enabled, all responses from:

  • FORMALIZER_AGENT_LLM - Formalization responses
  • PROVER_AGENT_LLM - Proof generation responses
  • SEMANTICS_AGENT_LLM - Semantic checking responses
  • SEARCH_QUERY_AGENT_LLM - Search query generation responses
  • DECOMPOSER_AGENT_LLM - Proof sketching/decomposition responses
  • KIMINA_SERVER - Lean 4 verification and AST parsing responses
  • LEAN_EXPLORE_SERVER - Vector database search responses

will be printed to the console with rich formatting for easy debugging and inspection.


Examples

Example 1: Simple Arithmetic

goedels_poetry --formal-theorem \
  "import Mathlib\n\nopen BigOperators\n\ntheorem add_comm_example : 3 + 5 = 5 + 3 := by sorry"

Example 2: Informal Theorem

goedels_poetry --informal-theorem \
  "Prove that for any natural numbers a and b, a + b = b + a"

Example 3: Batch Processing

Create a directory with theorem files:

mkdir theorems
cat <<'EOF' > theorems/test1.lean
import Mathlib

open BigOperators

theorem test1 : 2 + 2 = 4 := by sorry
EOF

cat <<'EOF' > theorems/test2.lean
import Mathlib

open BigOperators

theorem test2 : 5 * 5 = 25 := by sorry
EOF

goedels_poetry --formal-theorems ./theorems/

Results will be saved as test1.proof and test2.proof.


How It Works

Gödel's Poetry orchestrates a set of specialized agents over OpenAI-compatible LLM endpoints plus two external services (Kimina Lean Server and Lean Explore). The flow depends on whether the input is informal or already formal Lean.

Core loop (formal theorems)

  • Prover Agent tries to solve the Lean theorem with the configured prover LLM.
  • Proof Checker verifies the proof via Kimina; failures trigger self-correction and retry limits.
  • Vector Search (when needed) uses the Search Query agent + Lean Explore to fetch related lemmas.

Informal path (adds formalization)

  • Formalizer Agent converts natural language to Lean.
  • Syntax & Semantics Checks ensure the formal statement matches intent (Semantics Agent).
  • Then the core loop proceeds as above.

Decomposition for hard problems

  • Decomposer (OpenAI) sketches a proof and splits it into subgoals.
  • Subgoals are proved recursively with the Prover + Proof Checker cycle.
  • Successful subproofs are merged into the final Lean proof.

Providers and endpoints

  • LLMs use OpenAI-compatible endpoints from Ollama, vLLM, or LM Studio (one set of env vars per agent).
  • The decomposer always uses OpenAI (OPENAI_API_KEY).
  • Kimina Lean Server verifies proofs; Lean Explore provides vector search. These can be remote as long as URLs are set.

Developer Guide

Development Setup

  1. Clone and install with development dependencies:

    git clone https://github.com/KellyJDavis/goedels-poetry.git
    cd goedels-poetry
    make install
    

    This will:

    • Create a virtual environment using uv
    • Install all dependencies
    • Set up pre-commit hooks for code quality
  2. Activate the environment (if needed):

    source .venv/bin/activate  # Linux/macOS
    .venv\Scripts\activate     # Windows
    

Testing

The project includes comprehensive unit and integration tests.

Unit Tests Only (Fast)

make test

This runs all tests except those requiring Lean installation.

Integration Tests (Requires Lean Server)

Integration tests verify the Kimina Lean Server integration. These tests require a running Kimina Lean server.

First-time setup:

You can set up the Kimina server using the PyPI package (recommended):

# Install integration test dependencies
uv sync

# Install Kimina server from PyPI
pip install kimina-ast-server

# Set up Lean workspace (installs Lean 4, mathlib4, and dependencies - takes 15-30 minutes)
kimina-ast-server setup

# Or setup in a specific directory
kimina-ast-server setup --workspace ~/lean-workspace

If you prefer to install from source, please refer to the Kimina Lean Server repository for detailed installation instructions.

Run integration tests:

# Terminal 1: Start the Kimina server
kimina-ast-server

# Or if workspace is in a different location
export LEAN_SERVER_WORKSPACE=~/lean-workspace
kimina-ast-server

# Terminal 2: Run the tests
cd ../goedels-poetry
make test-integration

The tests will automatically connect to http://localhost:8000. To use a different URL:

export KIMINA_SERVER_URL=http://localhost:9000
make test-integration

Note: Integration tests require Python 3.10+ and a running Lean server with proper REPL configuration.

All Tests

make test-all

This runs both unit and integration tests sequentially.

Makefile Targets

The repository provides several convenient Make targets:

Target Description
make install Install the virtual environment and pre-commit hooks
make check Run all code quality checks (linting, type checking, dependency audit)
make test Run unit tests with coverage (excludes integration tests)
make test-integration Run integration tests (requires Lean installation)
make test-all Run all tests (unit + integration)
make build Build wheel distribution package
make clean-build Remove build artifacts
make publish Publish to PyPI (requires credentials)
make docs Build and serve documentation locally
make docs-test Test documentation build without serving
make help Display all available targets with descriptions

Code Quality Tools

The make check target runs:

  • uv lock - Ensures lock file consistency
  • pre-commit - Runs linting and formatting (Ruff)
  • mypy - Static type checking
  • deptry - Checks for obsolete dependencies

Configuration

Default Configuration Parameters

Configuration is stored in goedels_poetry/data/config.ini:

[FORMALIZER_AGENT_LLM]
model = kdavis/goedel-formalizer-v2:32b
num_ctx = 40960
max_retries = 10
max_remote_retries = 5

[PROVER_AGENT_LLM]
model = kdavis/Goedel-Prover-V2:32b
num_ctx = 40960
max_self_correction_attempts = 2
max_depth = 20
max_pass = 32
max_remote_retries = 5

[SEMANTICS_AGENT_LLM]
model = qwen3:30b
num_ctx = 262144
max_remote_retries = 5

[SEARCH_QUERY_AGENT_LLM]
model = qwen3:30b
num_ctx = 262144
max_remote_retries = 5

[DECOMPOSER_AGENT_LLM]
model = gpt-5-2025-08-07
max_completion_tokens = 50000
max_remote_retries = 5
max_self_correction_attempts = 6

[KIMINA_LEAN_SERVER]
url = http://0.0.0.0:8000
max_retries = 5

[LEAN_EXPLORE_SERVER]
url = http://localhost:8001/api/v1
package_filters = Mathlib,Batteries,Std,Init,Lean

Configuration Parameters Explained

Formalizer Agent:

  • model: The LLM used to convert informal theorems to Lean 4
  • num_ctx: Context window size (tokens)
  • max_retries: Maximum attempts to formalize a theorem
  • max_remote_retries: Maximum remote API retry attempts for network/API errors

Prover Agent:

  • model: The LLM used to generate proofs
  • num_ctx: Context window size (tokens)
  • max_self_correction_attempts: Maximum proof generation self-correction attempts
  • max_depth: Maximum recursion depth for proof decomposition
  • max_pass: Maximum number of proof attempts before triggering decomposition
  • max_remote_retries: Maximum remote API retry attempts for network/API errors

Semantics Agent:

  • model: The LLM used to validate semantic equivalence
  • num_ctx: Context window size (tokens)
  • max_remote_retries: Maximum remote API retry attempts for network/API errors

Search Query Agent:

  • model: The LLM used to generate search queries for vector database retrieval
  • num_ctx: Context window size (tokens)
  • max_remote_retries: Maximum remote API retry attempts for network/API errors

Decomposer Agent:

  • model: The OpenAI model used for proof sketching
  • max_completion_tokens: Maximum tokens in generated response
  • max_remote_retries: Maximum remote API retry attempts for network/API errors
  • max_self_correction_attempts: Maximum decomposition self-correction attempts

Kimina Lean Server:

  • url: Server endpoint for Lean verification
  • max_retries: Maximum retry attempts for server requests

Lean Explore Server:

  • url: Server endpoint for the Lean Explore vector database
  • package_filters: Comma-separated list of package names to filter search results (e.g., "Mathlib,Batteries,Std,Init,Lean")

Overriding Configuration with Environment Variables

The recommended way to customize configuration is using environment variables. This approach doesn't require modifying files and works great for different environments (development, testing, production):

Format: SECTION__OPTION (double underscore separator, uppercase)

Examples:

# Use a different prover model
export PROVER_AGENT_LLM__MODEL="custom-model:latest"

# Change the Kimina server URL
export KIMINA_LEAN_SERVER__URL="http://localhost:9000"

# Change the Lean Explore server URL
export LEAN_EXPLORE_SERVER__URL="http://localhost:8002/api/v1"

# Change package filters for vector database searches
export LEAN_EXPLORE_SERVER__PACKAGE_FILTERS="Mathlib,Batteries"

# Use a smaller context window for faster testing
export PROVER_AGENT_LLM__NUM_CTX="8192"

# Run with custom configuration
goedels_poetry --formal-theorem "import Mathlib\n\nopen BigOperators\n\ntheorem theorem_54_43 : 1 + 1 = 2 := by sorry"

Multiple overrides:

export PROVER_AGENT_LLM__MODEL="kdavis/Goedel-Prover-V2:70b"
export PROVER_AGENT_LLM__MAX_SELF_CORRECTION_ATTEMPTS="3"
export PROVER_AGENT_LLM__MAX_PASS="64"
export DECOMPOSER_AGENT_LLM__MODEL="gpt-5-pro"
export KIMINA_LEAN_SERVER__MAX_RETRIES="10"
# Provide the full preamble plus theorem body when invoking formal problems
goedels_poetry --formal-theorem "import Mathlib\n\nopen BigOperators\n\ntheorem theorem_54_43 : 1 + 1 = 2 := by sorry"

Environment variables are optional - if not set, the system uses values from config.ini.

For more details and advanced configuration options, see CONFIGURATION.md.

Alternative: Modifying config.ini Directly

If you prefer, you can still modify the configuration file directly:

# Find the installation path
uv run python -c "import goedels_poetry; print(goedels_poetry.__file__)"

# Edit the config.ini in the installation directory
# Typically: .venv/lib/python3.x/site-packages/goedels_poetry/data/config.ini

Note: Direct file changes persist until you reinstall or update the package, while environment variables are more flexible and don't require reinstallation.

Contributing

We welcome contributions! Please see CONTRIBUTING.md for detailed guidelines.

Quick contribution workflow:

  1. Fork the repository
  2. Clone your fork: git clone git@github.com:YOUR_NAME/goedels-poetry.git
  3. Install development environment: make install
  4. Create a feature branch: git checkout -b feature-name
  5. Make your changes and add tests
  6. Run quality checks: make check
  7. Run tests: make test
  8. Commit with descriptive messages
  9. Push and create a pull request

Code quality requirements:

  • All tests must pass (make test)
  • Code must pass linting and type checking (make check)
  • New features should include tests and documentation
  • Follow the existing code style and conventions

Project Structure

goedels-poetry/
├── goedels_poetry/           # Main package
│   ├── agents/               # Multi-agent system components
│   │   ├── formalizer_agent.py
│   │   ├── prover_agent.py
│   │   ├── proof_checker_agent.py
│   │   ├── search_query_agent.py
│   │   ├── vector_db_agent.py
│   │   ├── sketch_*.py       # Proof sketching agents
│   │   └── ...
│   ├── config/               # Configuration management
│   ├── data/                 # Prompts and config files
│   │   ├── config.ini
│   │   └── prompts/
│   ├── parsers/              # AST parsing utilities
│   ├── cli.py                # Command-line interface
│   ├── framework.py          # Core orchestration logic
│   └── state.py              # State management
├── tests/                    # Test suite
├── Makefile                  # Development automation
├── pyproject.toml            # Package configuration
├── CHANGELOG.md              # Version history
└── README.md                 # This file

Note: The Kimina Lean Server is a separate repository that must be installed and run independently.


License

This project is licensed under the Apache License 2.0. See the LICENSE file for details.


Acknowledgments

  • Kimina Lean Server: Built on Project Numina's excellent Lean verification server
  • Lean 4: The formal verification system that powers proof checking
  • LangChain & LangGraph: Frameworks for LLM orchestration
  • Mathlib4: Comprehensive mathematics library for Lean

Citation

If you use Gödel's Poetry in your research, please cite:

@software{goedels_poetry,
  author = {Davis, Kelly J.},
  title = {Gödel's Poetry: Recursive Automated Theorem Proving},
  year = {2025},
  url = {https://github.com/KellyJDavis/goedels-poetry}
}

For the Kimina Lean Server:

@misc{santos2025kiminaleanservertechnical,
  title={Kimina Lean Server: Technical Report},
  author={Marco Dos Santos and Haiming Wang and Hugues de Saxcé and Ran Wang and Mantas Baksys and Mert Unsal and Junqi Liu and Zhengying Liu and Jia Li},
  year={2025},
  eprint={2504.21230},
  archivePrefix={arXiv},
  primaryClass={cs.LO},
  url={https://arxiv.org/abs/2504.21230}
}

Support


Ready to prove some theorems? 🚀

goedels_poetry --informal-theorem "Prove that the sum of the first n natural numbers equals n(n+1)/2"

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