Neuron Populations Exhibit Divergent Selectivity with Scale [R]

Reddit r/MachineLearning Papers

Summary

This paper introduces 'Rosetta Neurons'—universal neurons across diverse neural networks—and shows they scale as a sublinear power law, becoming more selective and monosemantic with scale, enabling data filtering that nearly matches oracle performance.

Hi! We just released a paper where we study “Rosetta Neurons”: universal neurons across different neural networks, and their relationship to scaling laws, specialization, and monosemanticity. Would love to kick off a discussion and get the community's thoughts. Main Findings: We find that the universal Rosetta Neurons scale as a sublinear power law: larger models have more of them, but they occupy a shrinking fraction of all neurons. They also become more selective/monosemantic and more specialized with scale. We can use a single Rosetta Neuron to filter data for continued pretraining and nearly match oracle data filtering. Paper: https://arxiv.org/abs/2606.03990 Summary thread: https://x.com/_AmilDravid/status/2062959617941074069?s=20 Code: https://github.com/avdravid/rosetta-neuron-scaling Project page: https://avdravid.github.io/rosetta-neuron-scaling/ https://preview.redd.it/sus4wqc9g38h1.png?width=1806&format=png&auto=webp&s=4aac2b2209779cb05e1c73cdaadac860318f0162
Original Article

Similar Articles

Generalized Neurons

ML at Berkeley

The article explores the Universal Approximation Theorem in deep learning, analyzing the representation capacity of individual neurons and neural network layers using ReLU activation functions.

Dropout Universality: Scaling Laws and Optimal Scheduling at the Edge-of-Chaos

arXiv cs.LG

This paper develops a mean-field theory of dropout as a perturbation at the edge of chaos in neural networks, deriving scaling laws for correlation decay and establishing distinct universality classes for smooth and ReLU-like activations. It also yields optimal dropout scheduling that reduces test loss with no extra computational cost.