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Why Unsupervised Deep Networks Generalize

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abstract

Promising resolutions of the generalization puzzle observe that the actual number of parameters in a deep network is much smaller than naive estimates suggest. The renormalization group is a compelling example of a problem which has very few parameters, despite the fact that naive estimates suggest otherwise. Our central hypothesis is that the mechanisms behind the renormalization group are also at work in deep learning, and that this leads to a resolution of the generalization puzzle. We show detailed quantitative evidence that proves the hypothesis for an RBM, by showing that the trained RBM is discarding high momentum modes. Specializing attention mainly to autoencoders, we give an algorithm to determine the network's parameters directly from the learning data set. The resulting autoencoder almost performs as well as one trained by deep learning, and it provides an excellent initial condition for training, reducing training times by a factor between 4 and 100 for the experiments we considered. Further, we are able to suggest a simple criterion to decide if a given problem can or can not be solved using a deep network.

fields

hep-th 1

years

2025 1

verdicts

CONDITIONAL 1

representative citing papers

A Two-Phase Perspective on Deep Learning Dynamics

hep-th · 2025-04-17 · conditional · novelty 4.0

Learning in deep networks is proposed to consist of a fast memorization phase followed by a slow compression phase that drives generalization, with mutual information between hidden layers and inputs as a progress measure.

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  • A Two-Phase Perspective on Deep Learning Dynamics hep-th · 2025-04-17 · conditional · none · ref 23 · internal anchor

    Learning in deep networks is proposed to consist of a fast memorization phase followed by a slow compression phase that drives generalization, with mutual information between hidden layers and inputs as a progress measure.