English

Criticality & Deep Learning I: Generally Weighted Nets

Artificial Intelligence 2017-06-01 v2 Machine Learning

Abstract

Motivated by the idea that criticality and universality of phase transitions might play a crucial role in achieving and sustaining learning and intelligent behaviour in biological and artificial networks, we analyse a theoretical and a pragmatic experimental set up for critical phenomena in deep learning. On the theoretical side, we use results from statistical physics to carry out critical point calculations in feed-forward/fully connected networks, while on the experimental side we set out to find traces of criticality in deep neural networks. This is our first step in a series of upcoming investigations to map out the relationship between criticality and learning in deep networks.

Keywords

Cite

@article{arxiv.1702.08039,
  title  = {Criticality & Deep Learning I: Generally Weighted Nets},
  author = {Dan Oprisa and Peter Toth},
  journal= {arXiv preprint arXiv:1702.08039},
  year   = {2017}
}
R2 v1 2026-06-22T18:28:45.066Z