Modern Black-Scholes-Merton pricing, Greeks, and implied volatility for Python. Rust core. Drop-in py_vollib replacement.
Project description
pyvolr
Modern Black-Scholes-Merton pricing, Greeks, and implied volatility for Python. Rust core. Vectorized. Drop-in replacement for the abandoned py_vollib.
from pyvolr import bs
bs.price("c", S=100, K=105, T=0.5, r=0.05, sigma=0.2) # 4.581680167540007
⚡ Performance
| Scenario | pyvolr | py_vollib | speedup |
|---|---|---|---|
bs.price, scalar |
4.0 µs | 2.0 µs | 0.5× |
bs.price, 1k strikes |
25.4 µs | 2.16 ms | 85× |
bs.price, 10k strikes |
157 µs | 21.73 ms | 139× |
bs.price, 100k strikes |
1.48 ms | 217.53 ms | 147× |
bs.price, 1M strikes |
15.18 ms | 2,204 ms | 145× |
bs.greeks (all 5), 10k |
593 µs | 85.82 ms | 145× |
bs.implied_vol, scalar |
3.9 µs | 13.9 µs | 3.6× |
black76.price, scalar |
3.8 µs | 2.2 µs | 0.6× |
black76.price, 10k strikes |
171 µs | 23.45 ms | 137× |
black76.implied_vol, scalar |
3.9 µs | 15.0 µs | 3.9× |
Vectorize anything you can — that's where pyvolr wins. For a single scalar price call, py_vollib's pure-Python path edges out pyvolr because the PyO3 FFI roundtrip + numpy broadcasting setup costs a few microseconds; even a 2-element array call already favors pyvolr. Black-76's profile tracks BSM's exactly because the Rust core delegates to bsm::price with q=r rather than duplicating math.
Reproduce with python bench/compare_py_vollib.py. Numbers above: Apple M4 Pro / Python 3.10.20 / numpy 2.2.6 / pyvolr 0.1.0 vs py_vollib 1.0.1.
📦 Install
pip install pyvolr
Or via uv:
uv pip install pyvolr
Pre-built wheels are published for Linux (x86_64, aarch64), macOS (Intel, Apple Silicon), and Windows (x86_64) across Python 3.10–3.14, plus free-threaded builds for 3.13t and 3.14t.
Tested on
| 3.10 | 3.11 | 3.12 | 3.13 | 3.14 | |
|---|---|---|---|---|---|
| Linux | ✅ | ✅ | ✅ | ✅ | ✅ |
| macOS | ✅ | ✅ | ✅ | ✅ | ✅ |
| Windows | — | — | ✅ | ✅ | ✅ |
Every push and PR runs the full pytest + cargo test suites across the matrix above. Windows × {3.10, 3.11} are skipped intentionally to keep CI minutes reasonable — the wheels themselves still build for those combinations and are published. Free-threaded wheels (3.13t, 3.14t) are built and exercised through cibuildwheel's in-wheel test pass on every release across Linux/macOS/Windows.
From source (requires Rust):
git clone https://github.com/yipjunkai/pyvolr
cd pyvolr
uv venv --python 3.12 && source .venv/bin/activate
uv pip install -e ".[dev,test]"
maturin develop --release
🚀 Quick start
import numpy as np
from pyvolr import bs
# Scalar
bs.price("c", S=100, K=105, T=0.5, r=0.05, sigma=0.2)
# Vectorized — broadcast over any combination of inputs
strikes = np.linspace(80, 120, 41)
prices = bs.price("c", S=100, K=strikes, T=0.5, r=0.05, sigma=0.2)
# All five Greeks in one call
greeks = bs.greeks("c", S=100, K=strikes, T=0.5, r=0.05, sigma=0.2)
# {"delta": [...], "gamma": [...], "theta": [...], "vega": [...], "rho": [...]}
# Implied volatility from a market price
bs.implied_vol(price=5.20, flag="c", S=100, K=100, T=0.25, r=0.05)
# Broadcasting works in any dimension
strike_grid = np.linspace(80, 120, 5).reshape(-1, 1)
vol_grid = np.linspace(0.10, 0.40, 4).reshape(1, -1)
surface = bs.price("c", S=100, K=strike_grid, T=0.5, r=0.05, sigma=vol_grid)
# shape (5, 4)
# Black-76 for options on futures / forwards — same API, F replaces S, no q.
from pyvolr import black76
black76.price("c", F=100, K=105, T=0.5, r=0.05, sigma=0.2)
✨ Features
- Black-Scholes-Merton pricing — calls and puts with continuous dividend yield
- Black-76 pricing — European options on futures/forwards (
pyvolr.black76), same vectorized API asbs - Analytical Greeks — delta, gamma, theta, vega, rho (with documented sign and unit conventions)
- Robust implied volatility — Newton-Raphson seeded by Manaster-Koehler, bisection fallback for OTM tails and tiny-vega regimes
- Full numpy broadcasting — any combination of inputs in any shape, scalar-in scalar-out
py_vollibdrop-in shim —pyvolr.compat.py_vollibmirrors the upstream module tree (includingpy_vollib.black) for one-import-line migration- Rust core, no compiler needed — abi3 wheels for Python 3.10–3.14 × {Linux, macOS, Windows}
- Free-threaded Python ready — dedicated wheels for 3.13t and 3.14t; the Rust core releases the GIL around the math, so pricing scales across threads without a process pool
- Typed end-to-end — pyright-strict library code, full type stubs for the Rust extension
🗺️ Coming soon
- Jäckel "Let's Be Rational" implied volatility (2-iteration convergence)
- Bachelier (normal model, for negative rates)
- Higher-order Greeks (vanna, vomma, charm, speed, zomma, color)
- SIMD batch evaluation +
rayonparallelism for large arrays - American options (CRR binomial → finite difference)
- Volatility surface fitting (SVI, SSVI)
🔄 Migrating from py_vollib
Replace your imports — the signatures and 'c'/'p' flag convention are preserved exactly:
# Before
from py_vollib.black_scholes import black_scholes
from py_vollib.black_scholes.greeks.analytical import delta
from py_vollib.black_scholes.implied_volatility import implied_volatility
from py_vollib.black import black # futures options
# After
from pyvolr.compat.py_vollib.black_scholes import black_scholes
from pyvolr.compat.py_vollib.black_scholes.greeks.analytical import delta
from pyvolr.compat.py_vollib.black_scholes.implied_volatility import implied_volatility
from pyvolr.compat.py_vollib.black import black # futures options
The compat shim also preserves py_vollib's unit conventions: vega is per-1% vol, theta is per-day, rho is per-1% rate, and implied_volatility takes flag as its last argument. For new code, prefer the modern pyvolr.bs API — it accepts numpy arrays, broadcasts naturally, uses per-unit conventions consistently, and returns all Greeks in a single call.
🤔 Why pyvolr exists
py_vollib has been broken on Python 3.12+ since the release — a transitive dependency imports DBL_MIN / DBL_MAX from CPython's internal _testcapi test module, which isn't shipped with modern Python distributions. The fix is two lines (sys.float_info.{min,max} are the correct sources), but py_lets_be_rational hasn't released since 2017, py_vollib since 2020, and the maintainers are gone.
Full backstory: docs/why.md.
📁 Project structure
pyvolr/
├── crates/core/ # Rust numerical core
│ └── src/
│ ├── lib.rs # PyO3 bindings (flat-array entry points)
│ ├── bsm.rs # BSM pricing, d1/d2, forward price
│ ├── black76.rs # Black-76 (futures options) — delegates to BSM with q=r
│ ├── greeks.rs # Delta, gamma, theta, vega, rho
│ ├── iv.rs # Newton + Manaster-Koehler + bisection IV solver
│ └── normal.rs # erf-based standard normal CDF / PDF
├── python/pyvolr/
│ ├── bs.py # BSM public API (numpy-broadcast wrappers)
│ ├── black76.py # Black-76 public API
│ ├── _core.pyi # Type stubs for the Rust extension
│ └── compat/py_vollib/ # Drop-in shim mirroring py_vollib's tree
├── tests/ # pytest + hypothesis property tests
├── .github/workflows/ # ci, release, release-please, differential, fuzz, security, scorecard, stale
├── Cargo.toml # Rust workspace
└── pyproject.toml # maturin build backend + project config
📚 API reference
| Function | Returns | Vectorized over |
|---|---|---|
bs.price(flag, S, K, T, r, sigma, q=0) |
option price | all numeric inputs |
bs.delta(flag, S, K, T, r, sigma, q=0) |
∂Price/∂S | all numeric inputs |
bs.gamma(S, K, T, r, sigma, q=0) |
∂²Price/∂S² | all numeric inputs |
bs.vega(S, K, T, r, sigma, q=0) |
∂Price/∂σ (per unit vol) | all numeric inputs |
bs.theta(flag, S, K, T, r, sigma, q=0) |
−∂Price/∂T (per year) | all numeric inputs |
bs.rho(flag, S, K, T, r, sigma, q=0) |
∂Price/∂r (per unit r) | all numeric inputs |
bs.greeks(flag, S, K, T, r, sigma, q=0) |
dict of all five Greeks |
all numeric inputs |
bs.implied_vol(price, flag, S, K, T, r, q=0) |
σ (NaN on bound violation) | price + numeric inputs |
black76.price(flag, F, K, T, r, sigma) |
option price on a forward | all numeric inputs |
black76.{delta,gamma,vega,theta,rho}(...) |
Greeks for Black-76 | all numeric inputs |
black76.greeks(flag, F, K, T, r, sigma) |
dict of all five Greeks |
all numeric inputs |
black76.implied_vol(price, flag, F, K, T, r) |
σ (NaN on bound violation) | price + numeric inputs |
pyvolr.compat.py_vollib.… |
py_vollib-shaped scalars | n/a (scalar API) |
flag accepts 'c'/'C' (call), 'p'/'P' (put), or an array thereof.
🛡️ Sustainability
py_vollib died because nobody was paid to maintain it. pyvolr is engineered to outlive its maintainer:
- One-click releases via release-please + PyPI Trusted Publishing — PyPI publication needs no stored credentials (OIDC), and release-please authenticates as a repo-scoped GitHub App rather than a user PAT, so the credential survives a maintainer handoff
- Nightly differential tests against
py_vollibon a Python 3.10 sidecar to catch numerical drift - Wide CI matrix (Python 3.10–3.14 × Linux/macOS/Windows) — the specific failure mode that killed the predecessor
- All GitHub Actions pinned with weekly Dependabot bumps, hardening against supply-chain attacks
- Hand-off plan documented in GOVERNANCE.md
Commercial sponsorship channels will be added if demand warrants. For now the best support is real-world use, good bug reports, and PRs.
🤝 Contributing
See CONTRIBUTING.md. Particularly welcome: new pricing models (Bachelier, American), higher-order Greeks, SIMD/vectorization work, and property tests for edge cases.
📄 License
Dual-licensed under MIT or Apache 2.0, at your option.
Algorithms are reimplemented from published references (Hull, Merton, Manaster-Koehler); no third-party source code is incorporated.
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