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Spring-Block Theory of Feature Learning in Deep Neural Networks.

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  • 1University of Basel, Departement Mathematik und Informatik, Spiegelgasse 1, 4051 Basel, Switzerland.

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Deep neural networks learn features by collapsing data into simpler geometries. A new phase diagram and mechanical theory reveal how noise and nonlinearity impact learning effectiveness across network layers, linking feature learning to generalization.

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Area of Science:

  • Artificial Intelligence
  • Machine Learning
  • Computational Neuroscience

Background:

  • Deep neural networks (DNNs) exhibit feature learning by progressively reducing data dimensionality.
  • Understanding the emergence of this low-dimensional geometry from microscopic dynamics remains a challenge for current theories.

Purpose of the Study:

  • To elucidate the role of nonlinearity and noise in feature learning within DNNs.
  • To develop a theoretical framework explaining how feature learning progresses across network layers.

Main Methods:

  • Constructed a noise-nonlinearity phase diagram for DNNs.
  • Developed a macroscopic mechanical theory to model feature learning dynamics.

Main Results:

  • Identified distinct regimes where shallow or deep layers learn more effectively based on noise and nonlinearity.
  • The proposed mechanical theory successfully reproduces the observed phase diagram.
  • Established a link between feature learning across layers and model generalization.

Conclusions:

  • Nonlinearity and noise critically influence the effectiveness of feature learning in DNNs.
  • A macroscopic mechanical perspective provides a unifying theory for understanding feature learning and generalization in deep networks.