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GAGA: Deciphering Age-path of Generalized Self-paced Regularizer

arXiv 2209.07063 ↗First posted 15 Sep 2022cs.LG math.OCcited by 0

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Abstract (arXiv)

Nowadays self-paced learning (SPL) is an important machine learning paradigm that mimics the cognitive process of humans and animals. The SPL regime involves a self-paced regularizer and a gradually increasing age parameter, which plays a key role in SPL but where to optimally terminate this process is still non-trivial to determine. A natural idea is to compute the solution path w.r.t. age parameter (i.e., age-path). However, current age-path algorithms are either limited to the simplest regularizer, or lack solid theoretical understanding as well as computational efficiency. To address this challenge, we propose a novel underlineGeneralized underlineAge-path underlineAlgorithm (GAGA) for SPL with various self-paced regularizers based on ordinary differential equations (ODEs) and sets control, which can learn the entire solution spectrum w.r.t. a range of age parameters. To the best of our knowledge, GAGA is the first exact path-following algorithm tackling the age-path for general self-paced regularizer. Finally the algorithmic steps of classic SVM and Lasso are described in detail. We demonstrate the performance of GAGA on real-world datasets, and find considerable speedup between our algorithm and competing baselines.

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References · 8

  1. 2014OpenML: networked science in machine learningcited by 526
  2. 2017Robust Loss Functions under Label Noise for Deep Neural Networkscited by 443
  3. 2021Curriculum Learning: A Surveycited by 259
  4. 2018Manipulating Machine Learning: Poisoning Attacks and Countermeasures for Regression Learningcited by 225
  5. 2017Active Self-Paced Learning for Cost-Effective and Progressive Face Identificationcited by 19
  6. 2020Self-Paced Deep Regression Forests with Consideration on Underrepresented Examplescited by 10
  7. 2015What Objective Does Self-paced Learning Indeed Optimize?cited by 8
  8. 2021On the structure of regularization paths for piecewise differentiable regularization termscited by 1

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