Recasting Gradient-Based Meta-Learning as Hierarchical Bayes

By Erin Grant, Chelsea Finn, Sergey Levine, Trevor Darrell, T. Griffiths. 2018

553 citations recorded by the source corpus.

Meta-learning allows an intelligent agent to leverage prior learning episodes as a basis for quickly improving performance on a novel task. Bayesian hierarchical modeling provides a theoretical framework for formalizing meta-learning as inference for a set of parameters that are shared across tasks. Here, we reformulate the model-agnostic meta-learning algorithm (MAML) of Finn et al. (2017) as a method for probabilistic inference in a hierarchical Bayesian model. In contrast to prior methods for meta-learning via hierarchical Bayes, MAML is naturally applicable to complex function approximators through its use of a scalable gradient descent procedure for posterior inference. Furthermore, the identification of MAML as hierarchical Bayes provides a way to understand the algorithm's operation as a meta-learning procedure, as well as an opportunity to make use of computational strategies for efficient inference. We use this opportunity to propose an improvement to the MAML algorithm that makes use of techniques from approximate inference and curvature estimation.

Subfields: Artificial Intelligence, Optimization & Training

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In Artificial Intelligence

  1. Sergey Levine
  2. Chelsea Finn
  3. Yoshua Bengio
  4. Pieter Abbeel
  5. Ruslan Salakhutdinov
  6. Trevor Darrell
  7. Quoc V. Le
  8. Mohit Bansal

In Optimization & Training

  1. Sergey Levine
  2. Yoshua Bengio
  3. Chelsea Finn
  4. Simon Lacoste-Julien
  5. Razvan Pascanu
  6. Aryan Mokhtari
  7. Pieter Abbeel
  8. Peter Richtárik

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