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Topic: Scaling laws

Seminar
3 seminars
Seminar · Theoretical Physics

Wilsonian Renormalization of Neural Network Field Theories

Zohar Ringel · Perimeter Institute for Theoretical Physics

Tue, Sep 8, 2026 · 19:30 UTC

Zohar Ringel of the Hebrew University of Jerusalem presents a renormalisation-group approach to deep learning based on neural-network field theories. The seminar examines scaling laws, the removal of non-learnable field modes, benign overfitting and open questions about feature learning. The confirmed Quantum Matter seminar takes place in the Bob Room at Perimeter Institute on 8 September 2026, from 15:30 to 17:00 Toronto time.

Seminar · Computational Neuroscience

Learning and prediction in artificial deep neural networks: scaling, data manifolds, and universality

Yasaman Bahri · Google DeepMind

Wed, Jun 19, 2024 · 15:00 UTC

Developing scientifically-grounded theories for representation learning and generalization in artificial deep neural networks remains a grand challenge of fundamental interest to theoretical neuroscience and machine learning. I will discuss our work on one facet of this challenge — namely understanding generalization or “scaling laws” in learned neural networks as a function of basic control variables. I’ll discuss a taxonomy we develop that classifies different regimes of scaling behavior. We identify regimes where generalization exhibits universal scaling behavior and others where it can be

Seminar · Physics of Life

Is there universality in biology?

Nigel Goldenfeld · Massachusetts General Hospital and Brigham & Women's Hospital

Fri, Oct 30, 2020 · 14:00 UTC

It is sometimes said that there are two reasons why physics is so successful as a science. One is that it deals with very simple problems. The other is that it attempts to account only for universal aspects of systems at a desired level of description, with lower level phenomena subsumed into a small number of adjustable parameters. It is a widespread belief that this approach seems unlikely to be useful in biology, which is intimidatingly complex, where “everything has an exception”, and where there are a huge number of undetermined parameters. I will try to argue, nonetheless, that there are

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