release(v2.0.0): promote alpha to stable, fix PyPI naming, add v2 non-regression suite
- Bump Cargo.toml + pyproject.toml from 2.0.0-alpha.1 to 2.0.0. - Restore PyPI distribution name to 'optimizr' (continuity with v1.4.x). Rust crate stays 'optimiz-rs'; both expose Python module 'optimizr'. - README: new 'What's New in v2.0.0' section listing every advertised primitive (solve_volterra, solve_fractional_ode, linear_bsde_constant_coeffs, mean_reverting_mckean_vlasov, historical_var_py, etc.) with corrected install command 'pip install optimizr'. - tests/test_v2_api.py: 20-test non-regression suite with analytic ground-truth checks for every v2 primitive plus a parametrised guard over the v1.x public surface. - CHANGELOG: 2.0.0 entry documenting the release. Build verification: - maturin develop --release --features python-bindings -> optimizr-2.0.0 wheel built - pytest tests/test_v2_api.py: 20 passed, 0 failed - cargo test --lib --no-default-features: 124 passed; 5 pre-existing failures (mrsjd, ou_estimator, hurst_random_walk, hjb_solver_symmetry, regime_switching) unchanged since v1.1.
This commit is contained in:
@@ -4,6 +4,29 @@ All notable changes to **optimiz-rs** are documented in this file. The format
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follows [Keep a Changelog](https://keepachangelog.com/en/1.1.0/) and the project
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adheres to [Semantic Versioning](https://semver.org/spec/v2.0.0.html).
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## [2.0.0] - 2026-05-14
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### Added — public release of the v2 API
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- Promoted `2.0.0-alpha.1` to the stable `2.0.0` release.
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- **PyPI distribution name re-aligned to `optimizr`** (continuity with the
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v1.4.x line). The Rust crate stays `optimiz-rs`; both expose the same
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Python module name `optimizr`.
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- New non-regression suite `tests/test_v2_api.py` (20 tests) exercising
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every advertised v2 primitive against an analytic ground truth:
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`historical_var_py`, `solve_fractional_ode`, `solve_volterra`,
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`linear_bsde_constant_coeffs`, `mean_reverting_mckean_vlasov`, plus a
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parametrised guard over the v1.x public surface.
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- README rewritten to document the v2 Python API and the corrected
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installation command (`pip install optimizr`).
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### Notes
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- No source-level breaking change relative to `2.0.0-alpha.1`.
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- All v1.x Python entry points remain exposed (`differential_evolution`,
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`fit_hmm`, `viterbi_decode`, `mcmc_sample`, `grid_search`, `mutual_information`,
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`shannon_entropy`, etc.) — verified by `test_public_symbol_exposed`.
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## [2.0.0-alpha.1] - 2026-05-12
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### Added — top-level reorganisation and new generic primitives
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+1
-1
@@ -1,6 +1,6 @@
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[package]
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name = "optimiz-rs"
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version = "2.0.0-alpha.1"
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version = "2.0.0"
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edition = "2021"
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authors = ["HFThot Research Lab <contact@hfthot-lab.eu>"]
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description = "High-performance optimization algorithms in Rust with Python bindings"
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@@ -6,13 +6,33 @@
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**High-performance optimization algorithms in Rust with Python bindings**
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[](https://github.com/ThotDjehuty/optimiz-r/releases)
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[](https://github.com/ThotDjehuty/optimiz-r/releases)
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[](LICENSE)
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[](https://www.rust-lang.org/)
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[](https://www.python.org/)
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Optimiz-rs provides blazingly fast, production-ready implementations of advanced optimization and statistical inference algorithms. Built with Rust for maximum performance and exposed to Python through PyO3, it delivers 50-100× speedup over pure Python implementations.
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## ✨ What's New in v2.0.0
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This release adds **Python bindings for the v1.1 generic numerical primitives** and ships **eight brand-new CPU-only modules** covering rough volatility, mean-field control, BSDEs and robust inference. All v1.x APIs remain available — `import optimizr as opt` is unchanged.
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New Python primitives (all importable directly from `optimizr`):
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- **`solve_fractional_ode(h0, alpha, t_horizon, n_steps, rhs)`** — Caputo fractional ODE Adams scheme.
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- **`solve_volterra(g, kernel, t_horizon, n_steps)`** — second-kind Volterra integral equation.
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- **`linear_bsde_constant_coeffs(a, b, c, terminal, n_steps, t_horizon, theta=0.5)`** — backward SDE θ-scheme.
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- **`mean_reverting_mckean_vlasov(initial, theta, sigma, n_steps, t_horizon, seed)`** — N-particle McKean–Vlasov simulator (returns `paths_flat`, `n_particles`, `n_steps`, `time_grid`).
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- **`historical_var_py(losses, alpha)`** — empirical Value-at-Risk estimator.
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- Plus: `path_signature`, `random_signature`, `signature_kernel`, `persistent_homology`, `bottleneck_distance`, `spectral_cluster_py`, `mmd_gaussian`, `quadratic_impact_control_py`, and more.
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A full non-regression suite for the v2 public API lives in `tests/test_v2_api.py` (analytic ground-truth checks for every advertised primitive).
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```bash
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pip install --upgrade optimizr
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python -c "import optimizr; print(optimizr.solve_fractional_ode(1.0, 0.5, 1.0, 100, lambda t,h: 0.0)['h'][-1])"
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```
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## ✨ What's New in v1.1.0
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This release adds a broad collection of **CPU-only generic numerical primitives**, all purely additive:
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@@ -33,7 +53,7 @@ All new modules are exposed via the **Rust API only** in this release; Python bi
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🎉 **Production Ready** - First stable release with comprehensive documentation
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📚 **ReadTheDocs** - Full documentation at https://optimiz-r.readthedocs.io
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🏗️ **Published to crates.io** - Install with `cargo add optimiz-rs`
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🐍 **Published to PyPI** - Install with `pip install optimiz-rs`
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🐍 **Published to PyPI** - Install with `pip install optimizr`
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🔒 **Stable API** - Semantic versioning from v1.0.0 forward
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## Features
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@@ -67,15 +87,19 @@ All new modules are exposed via the **Rust API only** in this release; Python bi
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### From PyPI (Python)
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```bash
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pip install optimiz-rs
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pip install optimizr
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```
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> **Note**: the historical PyPI distribution name is `optimizr` (no dash). The Python import name is also `optimizr`: `import optimizr as opt`.
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### From crates.io (Rust)
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```bash
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cargo add optimiz-rs
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```
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> The Rust crate is `optimiz-rs` (with dash); its library name is `optimizr` (no dash) — matching the Python module.
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### From Source
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```bash
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+2
-2
@@ -3,8 +3,8 @@ requires = ["maturin>=1.0,<2.0"]
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build-backend = "maturin"
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[project]
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name = "optimiz-rs"
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version = "2.0.0a1"
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name = "optimizr"
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version = "2.0.0"
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description = "High-performance optimization algorithms in Rust with Python bindings"
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authors = [
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{name = "HFThot Research Lab", email = "contact@hfthot-lab.eu"}
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@@ -0,0 +1,162 @@
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"""Non-regression tests for the optimiz-rs v2 public API.
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Each test exercises one of the v2 primitives advertised in the README and
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the public blog post and checks it against an analytic ground truth.
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Run with: pytest tests/test_v2_api.py -v
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"""
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from __future__ import annotations
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import math
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import numpy as np
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import pytest
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import optimizr as opt
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# ---------------------------------------------------------------------------
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# 1. Risk measures -- historical VaR
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# ---------------------------------------------------------------------------
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def test_historical_var_gaussian():
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"""VaR_0.95 of N(0,1) losses is the 0.95-quantile ~= 1.6449."""
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rng = np.random.default_rng(0)
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losses = rng.standard_normal(200_000).tolist()
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v95 = opt.historical_var_py(losses, 0.95)
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assert math.isclose(v95, 1.6449, abs_tol=2e-2), f"got {v95}"
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def test_historical_var_monotone_in_alpha():
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rng = np.random.default_rng(1)
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losses = rng.standard_normal(50_000).tolist()
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v90 = opt.historical_var_py(losses, 0.90)
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v95 = opt.historical_var_py(losses, 0.95)
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v99 = opt.historical_var_py(losses, 0.99)
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assert v90 < v95 < v99
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# ---------------------------------------------------------------------------
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# 2. Volterra -- fractional ODE (Caputo / Adams scheme)
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# ---------------------------------------------------------------------------
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def test_solve_fractional_ode_constant_rhs_matches_power_law():
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"""For Caputo D^alpha h = c with h(0) = h0, the closed form is
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h(t) = h0 + c * t^alpha / Gamma(alpha + 1)."""
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alpha = 0.7
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h0 = 1.0
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c = 2.0
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T = 1.0
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out = opt.solve_fractional_ode(h0, alpha, T, 400, lambda t, h: c)
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assert set(out.keys()) >= {"t_grid", "h"}
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h_T = out["h"][-1]
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expected = h0 + c * T ** alpha / math.gamma(alpha + 1.0)
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assert math.isclose(h_T, expected, rel_tol=2e-2), f"got {h_T}, expected {expected}"
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def test_solve_fractional_ode_zero_rhs_is_constant():
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"""If the right-hand side is zero, the Caputo ODE preserves h0."""
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out = opt.solve_fractional_ode(3.14, 0.5, 1.0, 200, lambda t, h: 0.0)
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for hi in out["h"]:
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assert math.isclose(hi, 3.14, abs_tol=1e-9)
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# ---------------------------------------------------------------------------
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# 3. Volterra -- second-kind integral equation
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# ---------------------------------------------------------------------------
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def test_solve_volterra_zero_kernel_returns_g():
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"""If K(dt, y) = 0 the Volterra equation collapses to y(t) = g(t)."""
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out = opt.solve_volterra(lambda t: t, lambda dt, y: 0.0, 1.0, 50)
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grid = list(out["t_grid"])
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y = list(out["y"])
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assert len(grid) == len(y) == 51
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for ti, yi in zip(grid, y):
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assert math.isclose(yi, ti, abs_tol=1e-12)
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# ---------------------------------------------------------------------------
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# 4. BSDE -- linear theta scheme with constant coefficients
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# ---------------------------------------------------------------------------
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def test_linear_bsde_zero_coefficients_returns_terminal():
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"""a = b = c = 0 reduces the BSDE to dY = -Z dW with terminal Y_T = K;
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the unique solution is Y_t = K, Z_t = 0."""
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res = opt.linear_bsde_constant_coeffs(
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a_const=0.0, b_const=0.0, c_const=0.0,
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terminal=2.5, n_steps=100, t_horizon=1.0, theta=0.5,
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)
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y = list(res["y"])
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z = list(res["z"])
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assert len(y) == 101 and len(z) == 100
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for yi in y:
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assert math.isclose(yi, 2.5, abs_tol=1e-9)
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for zi in z:
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assert math.isclose(zi, 0.0, abs_tol=1e-9)
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def test_linear_bsde_pure_drift_grows_backward():
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"""With a > 0, b = c = 0 and Y_T = 1 we get Y_t = exp(a (T - t))."""
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a = 0.3
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T = 1.0
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res = opt.linear_bsde_constant_coeffs(
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a_const=a, b_const=0.0, c_const=0.0,
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terminal=1.0, n_steps=400, t_horizon=T, theta=0.5,
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)
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grid = list(res["time_grid"])
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y = list(res["y"])
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expected = [math.exp(a * (T - t)) for t in grid]
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err = max(abs(yi - ei) for yi, ei in zip(y, expected))
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assert err < 5e-3, f"max error {err}"
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# ---------------------------------------------------------------------------
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# 5. McKean-Vlasov -- mean-reverting toward the empirical mean
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# ---------------------------------------------------------------------------
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def test_mean_reverting_mckean_vlasov_shapes_and_invariance():
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"""Empirical mean is conserved in expectation by mean-reversion to it."""
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n_part = 200
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n_steps = 500
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initial = np.linspace(-1.0, 1.0, n_part).tolist()
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out = opt.mean_reverting_mckean_vlasov(
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initial=initial, theta=1.0, sigma=0.0,
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n_steps=n_steps, t_horizon=1.0, seed=42,
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)
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assert set(out.keys()) >= {"paths_flat", "n_steps", "n_particles", "time_grid"}
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assert out["n_particles"] == n_part
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assert out["n_steps"] == n_steps + 1
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paths = np.array(out["paths_flat"]).reshape(n_steps + 1, n_part)
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mean0 = float(np.mean(initial))
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# With sigma = 0 and mean-reversion to the empirical mean,
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# the cross-sectional mean must be preserved exactly.
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assert math.isclose(float(np.mean(paths[-1])), mean0, abs_tol=1e-9)
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# ---------------------------------------------------------------------------
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# 6. Module surface -- guard against accidental API removal
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# ---------------------------------------------------------------------------
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V2_PUBLIC_API = (
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# v2.0 newcomers advertised in the blog post and README
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"solve_fractional_ode",
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"solve_volterra",
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"linear_bsde_constant_coeffs",
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"mean_reverting_mckean_vlasov",
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"historical_var_py",
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# v1.x primitives that must remain available (backward compat)
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"differential_evolution",
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"fit_hmm",
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"viterbi_decode",
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"mcmc_sample",
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"grid_search",
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"mutual_information",
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"shannon_entropy",
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)
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@pytest.mark.parametrize("name", V2_PUBLIC_API)
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def test_public_symbol_exposed(name):
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assert hasattr(opt, name), f"optimizr.{name} is missing"
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assert callable(getattr(opt, name)), f"optimizr.{name} is not callable"
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