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OT-LiNGAM

Optimal Transport LiNGAM.
Scikit-learn-compatible causal discovery for linear non-Gaussian systems.

Documentation · PyPI

PyPI version Supported Python versions: 3.11–3.14 Lint status Coverage Documentation status License

otlingam is a Python package for causal discovery in linear non-Gaussian structural equation models. It learns causal orders by maximizing the Wasserstein non-Gaussianity of standardized regression residuals and estimates edge weights with adaptive Lasso.

✨ Features

  • Exhaustive causal-order learning: ExhaustiveOTLiNGAM uses subset dynamic programming to find a globally optimal order.
  • Scalable greedy learning: GreedyOTLiNGAM constructs an order by sequentially selecting the most non-Gaussian residual.
  • Optimal transport ICA: OTICALiNGAM uses OTICA with FastICA initialization in the classical ICA-LiNGAM pipeline.
  • Exact empirical criterion: Computes one-dimensional Wasserstein scores directly from ordered residuals and Gaussian quantiles.
  • LiNGAM integration: Exposes causal orders and weighted adjacency matrices through the established LiNGAM estimator API.
  • scikit-learn integration: Native BaseEstimator integration with familiar fit, get_params, set_params, and clone support.

⚡ Method

The estimators assume the linear structural equation model

$$ X_j = \sum_{k \in \mathrm{Pa}(j)} B_{jk} X_k + \varepsilon_j, $$

where the graph is acyclic and the structural noises are mutually independent, centered, and have finite nonzero variances. Causal-order identification additionally requires at most one Gaussian structural noise.

For a candidate order $\sigma$, let $R_j(\sigma)$ be the population residual obtained by regressing $X_j$ on its predecessors under $\sigma$. The oracle Wasserstein order objective is

$$ G(\sigma) = \sum_{j = 1}^{d} \mathcal{W}_2\left( \mathrm{std}(R_j(\sigma)), \mathcal{N}(0, 1) \right)^2. $$

Given $n$ observations, let $\widehat{R}_j^{(i)}(\sigma)$ be the ordinary least-squares residual for observation $i$. OTLiNGAM maximizes the empirical order objective

$$ \widehat{G}n(\sigma) = \sum{j = 1}^{d} \mathcal{W}2\left( \mathrm{std}\left( \frac{1}{n} \sum{i = 1}^{n} \delta_{\widehat{R}_j^{(i)}(\sigma)} \right), \mathcal{N}(0, 1) \right)^2. $$

At the population level, the maximizers of $G$ are exactly the topological orders under the stated assumptions. A topological order exposes the independent structural noises as regression residuals, whereas an incorrect order may mix several noises and reduce the total objective. Each empirical one-dimensional Wasserstein distance is evaluated exactly by sorting the standardized residuals and comparing them with the Gaussian reference quantiles.

🚀 Installation

python -m pip install otlingam

🔧 Usage

Example

The following example simulates a linear non-Gaussian structural equation model, learns a causal order with GreedyOTLiNGAM, and compares the true and estimated weighted adjacency matrices.

import matplotlib.pyplot as plt
import numpy as np
from otlingam import GreedyOTLiNGAM, disorder

rng = np.random.default_rng(42)
n_samples = 5000
adjacency_matrix = np.array(
    [
        [0.0, 0.0, 0.0, 0.0, 0.0],
        [0.8, 0.0, 0.0, 0.0, 0.0],
        [0.0, -0.7, 0.0, 0.0, 0.0],
        [0.5, 0.0, 0.9, 0.0, 0.0],
        [0.0, -0.6, 0.0, 0.7, 0.0],
    ]
)
noise = rng.uniform(-1.0, 1.0, size=(n_samples, 5))
X = noise @ np.linalg.inv(np.eye(5) - adjacency_matrix).T

model = GreedyOTLiNGAM().fit(X)

print("Estimated causal order:", model.causal_order_)
print("Disorder:", disorder(model.causal_order_, adjacency_matrix))

fig, axes = plt.subplots(1, 2, figsize=(10, 4), layout="constrained")
matrices = (adjacency_matrix, model.adjacency_matrix_)
titles = ("True adjacency matrix", "Estimated adjacency matrix")
for ax, matrix, title in zip(axes, matrices, titles, strict=True):
    image = ax.imshow(matrix, cmap="RdBu_r", vmin=-1.0, vmax=1.0)
    ax.set_title(title)
    ax.set_xlabel("Parent")
    ax.set_ylabel("Child")
fig.colorbar(image, ax=axes, label="Edge weight")

plt.show()

ExhaustiveOTLiNGAM provides global order optimization at an exponential cost in the number of variables. GreedyOTLiNGAM provides a quadratic-time alternative. Set fit_intercept=False when the observations are already centered. The default fit_intercept=True centers the data and exposes the fitted intercepts through intercept_.

📊 Reproducing Results

Clone the repository, create and activate a virtual environment, then install the exact package versions used for the paper:

python -m pip install -r scripts/requirements.txt

Keep the repository folder layout unchanged: do not move, rename, or flatten its folders, because the experiment scripts resolve paths relative to their file locations.

Run the experiment scripts from the repository root:

python scripts/statistical-performance.py --nd
python scripts/statistical-performance.py --heterogeneity
python scripts/statistical-performance.py --k
python scripts/runtime-scaling.py

Alternatively, run all experiments sequentially on Windows, Linux, or macOS:

python run-all.py

The runner uses the active Python interpreter and stops if an experiment fails.

These commands write varying-nd-disorder.pdf, noise-heterogeneity-disorder.pdf, varying-k-performance.pdf, and runtime-scaling.pdf to figures/. The paper settings (including random seed 42, sample sizes, dimensions, graph configurations, and run counts) are defined as constants near the top of each script.

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Key dates

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  • Released:
Newer release available (0.5.3)

1 maintainer

PyPI data
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Avatar for felixlaplante0 from gravatar.com felixlaplante0

Credits

Author: Félix Laplante

License expression

GPL-3.0-only
View SPDX License List

Requires

Python >=3.11

Provides Extra

test docs

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Release history Release notifications | RSS feed

0.5.3

30 files

This release

0.5.2 This release

30 files

0.5.1

30 files

0.5.0

30 files

0.4.3

2 files

0.3.1

2 files

0.3.0

2 files

0.2.6

2 files

0.2.5

2 files

0.2.4

2 files

0.2.3

2 files

0.2.2

2 files

0.2.1

2 files

0.2.0

2 files

0.1.0

2 files

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