MLLGMay 16, 2018

Regularization Learning Networks: Deep Learning for Tabular Datasets

arXiv:1805.06440v332 citationsHas Code
Originality Incremental advance
AI Analysis

This addresses a performance gap in deep learning for tabular data, offering more interpretable models, though it is incremental as it builds on existing regularization methods.

The paper tackles the problem of deep neural networks underperforming gradient boosting trees on tabular datasets by proposing Regularization Learning Networks, which use a new hyperparameter tuning scheme to apply different regularization coefficients to each weight, resulting in comparable performance to gradient boosting trees and up to 99.8% sparsity in network edges.

Despite their impressive performance, Deep Neural Networks (DNNs) typically underperform Gradient Boosting Trees (GBTs) on many tabular-dataset learning tasks. We propose that applying a different regularization coefficient to each weight might boost the performance of DNNs by allowing them to make more use of the more relevant inputs. However, this will lead to an intractable number of hyperparameters. Here, we introduce Regularization Learning Networks (RLNs), which overcome this challenge by introducing an efficient hyperparameter tuning scheme which minimizes a new Counterfactual Loss. Our results show that RLNs significantly improve DNNs on tabular datasets, and achieve comparable results to GBTs, with the best performance achieved with an ensemble that combines GBTs and RLNs. RLNs produce extremely sparse networks, eliminating up to 99.8% of the network edges and 82% of the input features, thus providing more interpretable models and reveal the importance that the network assigns to different inputs. RLNs could efficiently learn a single network in datasets that comprise both tabular and unstructured data, such as in the setting of medical imaging accompanied by electronic health records. An open source implementation of RLN can be found at https://github.com/irashavitt/regularization_learning_networks.

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