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Area of Science:

  • Artificial Intelligence
  • Machine Learning
  • Computational Neuroscience

Background:

  • Neural network training commonly employs gradient descent.
  • Neuroevolution, utilizing stochastic mutation, is an alternative training paradigm.
  • These methods are often perceived as fundamentally distinct approaches.

Purpose of the Study:

  • To establish an analytical connection between neuroevolution and gradient descent.
  • To demonstrate the equivalence under specific conditions and for various network architectures.
  • To bridge the understanding between two major families of neural network training algorithms.

Main Methods:

  • Analytical derivation of the equivalence in the limit of small mutations.
  • Numerical simulations to validate the correspondence for finite mutations.
  • Testing on both shallow and deep neural network models.

Main Results:

  • Training neural networks via conditioned stochastic mutation (neuroevolution) is analytically equivalent to gradient descent with Gaussian white noise for small mutations.
  • This equivalence is observable in numerical simulations for finite mutations.
  • The correspondence applies to both shallow and deep neural networks.

Conclusions:

  • Neuroevolution and gradient descent are fundamentally linked training methods.
  • This finding unifies perspectives on neural network optimization.
  • The study provides a theoretical bridge between evolutionary and gradient-based learning.