Knockoffs and importances for heterogeneous data with conditional residuals and random forests
Project description
heteroknockoffpy
Knockoffs and PRISM importances for heterogeneous (mixed numeric/categorical) data, using conditional residuals and random forests.
Installation
pip install heteroknockoffpy
categorical_method='forest' requires R and rpy2. Install the ranger R package before using it.
Knockoffs
from heteroknockoffpy import knockoff
import numpy as np
rng = np.random.default_rng(0)
# X is a polars DataFrame; categorical columns must have dtype pl.Categorical
Xk = knockoff.get_knockoffs(
X,
method="second_order", # "second_order" | "GAN" | "GAN_torch" | "SCIP"
rng=rng,
categorical_method="forest",
)
categorical_method
Controls how categorical columns are encoded before knockoffs are generated.
| value | behavior |
|---|---|
'forest' |
Fits a ranger random forest per categorical column; uses predicted class-probability logits as a soft numeric encoding |
'linear' |
Same, but with logistic regression — lighter and faster |
'ohe' |
Hard one-hot-encodes categories as floats; no probability smoothing |
'scip' |
For numeric columns, operates on conditional residuals `X_j − E[X_j |
'scip' is the most statistically principled approach for mixed data. 'forest' or 'linear' are convenient defaults when a quick approximation is acceptable.
conditional_expectations
A pl.DataFrame of shape (n, p_numeric) giving E[X_j | X_{-j}] for each numeric column. Only relevant when categorical_method='scip'.
from heteroknockoffpy import rbridge
# compute once, reuse across multiple knockoff draws
ce = rbridge.get_forest_conditional_expectations(X)
Xk1 = knockoff.get_knockoffs(X, method="GAN", rng=rng,
categorical_method="scip",
conditional_expectations=ce)
Xk2 = knockoff.get_knockoffs(X, method="GAN", rng=rng,
categorical_method="scip",
conditional_expectations=ce)
If conditional_expectations=None (the default) and categorical_method='scip', the package computes them internally using R ranger::ranger. Pass a pre-computed frame to avoid refitting the forest on every call.
Importances
All importance functions return a np.ndarray of length 2p — scores for [x_1, …, x_p, x̃_1, …, x̃_p]. Use wFromImportances to convert these to knockoff W-statistics for variable selection.
Both PRISM functions train a single MLP on [X, Xk] while sweeping a lambda regularization path. At the end of each lambda stage a snapshot of importances is recorded; the returned importances are the mean across all snapshots. The regularization path defaults to logspace(1, -2, 50); pass lambda_path and/or a_path to override. epochs is distributed evenly across stages.
PRISM-W — prismWImportances
Records first-layer column norms ‖W[:,j]‖₂ at each lambda stage. Fast — no extra forward passes per snapshot.
from heteroknockoffpy.importance import prismWImportances
imp = prismWImportances(
X=X, Xk=Xk, y=y,
layers=[64, 32],
outcome_type="continuous", # "continuous" | "count" | "categorical" | None (inferred)
model_type="mlp", # "mlp" | "pairwise" | "additive"
epochs=500,
)
PRISM-G — prismGImportances
Records per-feature output sensitivity φⱼ = mean|ŷ(x+σeⱼ) − ŷ(x−σeⱼ)| / 2σ at each lambda stage. More directly tied to the model's predictions than PRISM-W, but requires extra forward passes per snapshot.
from heteroknockoffpy.importance import prismGImportances
imp = prismGImportances(
X=X, Xk=Xk, y=y,
layers=[64, 32],
outcome_type="continuous",
local_grad_method="auto_diff", # "auto_diff" | "bandwidth"
bandwidth=None, # only used when local_grad_method="bandwidth"
model_type="mlp",
epochs=500,
)
model_type
| value | behavior |
|---|---|
'mlp' |
Standard MLP on [X, Xk] with group regularization on first-layer columns |
'pairwise' |
Adds a learnable filter that creates convex combinations of xⱼ and x̃ⱼ, forcing explicit per-feature competition |
'additive' |
Feature-wise sub-networks with separate group regularization for X and Xk channels |
Variable selection
from heteroknockoffpy.importance import wFromImportances, selection_threshold
W = wFromImportances(imp)
threshold = selection_threshold(W, fdr=0.1)
selected = [j for j, w in enumerate(W) if w >= threshold]
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