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0.1.4

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adhs

Adaptive Hierarchical Shrinkage

Published23 Jun 2026
Direct dependencies13
Transitive dependenciesNot calculated

README

Version 0.1.4 documentation

Scikit-Learn-compatible implementation of Adaptive Hierarchical Shrinkage

This directory contains an implementation of Adaptive Hierarchical Shrinkage that is compatible with Scikit-Learn. It exports 2 classes:

  • ShrinkageClassifier
  • ShrinkageRegressor

Installation

adhs Package

The adhs package, which contains the implementations of Adaptive Hierarchical Shrinkage, can be installed from PyPI:

$ pip install adhs

Alternatively, the package can be installed by cloning:

$ git clone git@github.com:arnegevaert/adaptive-hierarchical-shrinkage.git
$ cd adaptive-hierarchical-shrinkage
$ pip install .

Note that this will install the version corresponding to the latest commit on the master branch, which may or may not be stable.

Experiments

To be able to run the scripts in the experiments directory, some extra requirements are needed. These can be installed in a new conda environment as follows:

$ git clone git@github.com:arnegevaert/adaptive-hierarchical-shrinkage.git
$ cd adaptive-hierarchical-shrinkage
$ conda create -n shrinkage python=3.10
$ conda activate shrinkage
$ pip install .[experiments]

For more info on reproducing the experiments, see experiments/README.md.

Basic API

This package exports 2 classes and 1 method:

  • ShrinkageClassifier
  • ShrinkageRegressor
  • cross_val_shrinkage

ShrinkageClassifier and ShrinkageRegressor

Both classes inherit from ShrinkageEstimator, which extends sklearn.base.BaseEstimator. Adaptive hierarchical shrinkage can be summarized as follows:

\hat{f}(\mathbf{x}) = \mathbb{E}_{t_0}[y] + \sum_{l=1}^L\frac{\mathbb{E}_{t_l}[y] - \mathbb{E}_{t_{l-1}}[y]}{1 + \frac{g(t_{l-1})}{N(t_{l-1})}}

where $g(t_{l-1})$ is some function of the node $t_{l-1}$. Classical hierarchical shrinkage (Agarwal et al. 2022) corresponds to $g(t_{l-1}) = \lambda$, where $\lambda$ is a chosen constant.

  • __init__() parameters:
    • base_estimator: the estimator around which we "wrap" hierarchical shrinkage. This should be a tree-based estimator: DecisionTreeClassifier, RandomForestClassifier, ... (analogous for Regressors)
    • lmb: $\lambda$ hyperparameter
    • random_state: random state for reproducibility
    • shrink_mode: 6 options:
      • "no_shrinkage": dummy value. This setting will not influence the base_estimator in any way, and is equivalent to just using the base_estimator by itself. Added for easy comparison between different modes of shrinkage and no shrinkage at all.
      • "hs": classical Hierarchical Shrinkage (from Agarwal et al. 2022): $g(t_{l-1}) = \lambda$.
      • "hs_entropy": Adaptive Hierarchical Shrinkage with added entropy term: $g(t_{l-1}) = \lambda H(t_{l-1})$.
      • "hs_log_cardinality": Adaptive Hierarchical Shrinkage with log of cardinality term: $g(t_{l-1}) = \lambda \log C(t_{l-1})$ where $C(t)$ is the number of unique values in $t$.
      • "hs_global_permutation": Same as "hs_permutation", but the data is permuted only once for the full dataset rather than once in each node.
      • "hs_permutation": Adaptive Hierarchical Shrinkage with:
\begin{aligned}
g(t_{l-1}) &= \frac{1}{\alpha(t_{l-1})}\\
\alpha(t_{l-1}) &= 1 - \frac{\Delta_\mathcal{I}(t_{l-1}, { }_\pi x(t_{l-1})) + \epsilon}{\Delta_\mathcal{I}(t_{l-1}, x(t_{l-1}))+ \epsilon}
\end{aligned}
  • reshrink(shrink_mode, lmb, X): changes the shrinkage mode and/or lambda value in the shrinkage process. Calling reshrink with a given value of shrink_mode and/or lmb on an existing model is equivalent to fitting a new model with the same base estimator but the new, given values for shrink_mode and/or lmb. This method can avoid redundant computations in the shrinkage process, so can be more efficient than re-fitting a new ShrinkageClassifier or ShrinkageRegressor.
  • Other functions: fit(X, y), predict(X), predict_proba(X), score(X, y) work just like with any other sklearn estimator.

cross_val_shrinkage

This method can be used to efficiently run cross-validation for the shrink_mode and/or lmb hyperparameters. As adaptive hierarchical shrinkage is a fully post-hoc procedure, cross-validation requires no retraining of the base model. This function exploits this property.

Tutorials

  • General usage: Shows how to apply hierarchical shrinkage on a simple dataset and access feature importances.
  • Cross-validating shrinkage parameters: Hyperparameters for (augmented) hierarchical shrinkage (i.e. shrink_mode and lmb) can be tuned using cross-validation, without having to retrain the underlying model. This is because (augmented) hierarchical shrinkage is a fully post-hoc procedure. As the ShrinkageClassifier and ShrinkageRegressor are valid scikit-learn estimators, you could simply tune these hyperparameters using GridSearchCV as you would do with any other scikit-learn model. However, this will retrain the decision tree or random forest, which leads to unnecessary performance loss. This notebook shows how you can use our cross-validation function to cross-validate shrink_mode and lmb without this performance loss.

Experiments

To reproduce the experiments from the paper, see experiments/README.md.

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