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DTSTAMP;TZID=America/Vancouver:20221205T163000
DTSTART;TZID=America/Vancouver:20221205T163000
DTEND;TZID=America/Vancouver:20221205T171500

UID:20221205T163000@prima2022.primamath.org
SUMMARY:Equivariance in machine learning
DESCRIPTION:This talk will be about the interface of representation theory and machine learning. In machine learning, one sometimes wants to learn quantities which are invariant or equivariant with respect to a group. For example, the decision as to whether there is a tiger nearby should not depend on the precise position of your head and thus this decision should be rotation invariant. Another example: quantities that appear in the analysis of point clouds often do not depend on the labelling of the points, and are therefore invariant under a large symmetric group. I will explain how to build networks which are equivariant with respect to a group action. What ensues is a  fascinating interplay between group theory, representation theory and deep learning. Examples based on translations or rotations recover familiar convolutional neural nets, however the theory gives a blueprint for learning in the presence of complicated symmetry. These architectures appear very useful to mathematicians, but I am not aware of any major applications in mathematics as yet. Most of this talk will be a review of ideas and techniques well-known in to the geometric deep learning community. New material is joint work with Joel Gibson (Sydney) and Sebastien Racaniere (DeepMind).
STATUS:CONFIRMED
LOCATION:Junior Ballroom D
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