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Riemannian Walk for Incremental Learning: Understanding Forgetting and Intransigence

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arxiv 1801.10112 v3 pith:ZIQFGL6F submitted 2018-01-30 cs.CV

classification cs.CV
keywords forgettingintransigencebetterknowledgeproblemalgorithmsincrementallearning
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Incremental learning (IL) has received a lot of attention recently, however, the literature lacks a precise problem definition, proper evaluation settings, and metrics tailored specifically for the IL problem. One of the main objectives of this work is to fill these gaps so as to provide a common ground for better understanding of IL. The main challenge for an IL algorithm is to update the classifier whilst preserving existing knowledge. We observe that, in addition to forgetting, a known issue while preserving knowledge, IL also suffers from a problem we call intransigence, inability of a model to update its knowledge. We introduce two metrics to quantify forgetting and intransigence that allow us to understand, analyse, and gain better insights into the behaviour of IL algorithms. We present RWalk, a generalization of EWC++ (our efficient version of EWC [Kirkpatrick2016EWC]) and Path Integral [Zenke2017Continual] with a theoretically grounded KL-divergence based perspective. We provide a thorough analysis of various IL algorithms on MNIST and CIFAR-100 datasets. In these experiments, RWalk obtains superior results in terms of accuracy, and also provides a better trade-off between forgetting and intransigence.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Online Continual Learning with Maximally Interfered Retrieval

    cs.LG 2019-08 accept novelty 7.0 of 10

    Selecting replay samples by estimated loss increase after a virtual update improves online continual learning performance over random replay.

  2. The Bayesian Approach to Continual Learning: An Overview

    stat.ML 2025-07 conditional novelty 2.0 of 10

    A review of Bayesian continual learning that taxonomizes existing algorithms and asserts that the author's own CIAM is the only Bayesian class-incremental learning method.

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