mlsanityData to 7 Oct 2026

Decoupled Rationalization with Asymmetric Learning Rates: A Flexible Lipschitz Restraint

arXiv 2305.13599 ↗First posted 23 May 2023cs.LG cs.CLcited by 14

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Abstract (arXiv)

A self-explaining rationalization model is generally constructed by a cooperative game where a generator selects the most human-intelligible pieces from the input text as rationales, followed by a predictor that makes predictions based on the selected rationales. However, such a cooperative game may incur the degeneration problem where the predictor overfits to the uninformative pieces generated by a not yet well-trained generator and in turn, leads the generator to converge to a sub-optimal model that tends to select senseless pieces. In this paper, we theoretically bridge degeneration with the predictor's Lipschitz continuity. Then, we empirically propose a simple but effective method named DR, which can naturally and flexibly restrain the Lipschitz constant of the predictor, to address the problem of degeneration. The main idea of DR is to decouple the generator and predictor to allocate them with asymmetric learning rates. A series of experiments conducted on two widely used benchmarks have verified the effectiveness of the proposed method. Codes: hrefhttps://github.com/jugechengzi/Rationalization-DRhttps://github.com/jugechengzi/Rationalization-DR.

Key facts. Cited by 14 papers in the map (data through 7 Oct 2026). Builds on 32 of its 45 references that are in the map. First posted on arXiv 23 May 2023.

Builds on

32 of 45 references.

References · 32

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20 more
  1. 2019Interpretable Neural Predictions with Differentiable Binary Variablescited by 126
  2. 2020Learning to Faithfully Rationalize by Constructioncited by 113
  3. 2019Rethinking Cooperative Rationalization: Introspective Extraction and Complement Controlcited by 96
  4. 2020An Information Bottleneck Approach for Controlling Conciseness in Rationale Extractioncited by 69
  5. 2018Deriving Machine Attention from Human Rationalescited by 54
  6. 2022Rethinking Lipschitz Neural Networks and Certified Robustness: A Boolean Function Perspectivecited by 48
  7. 2019Bi-level Actor-Critic for Multi-agent Coordinationcited by 38
  8. 2021Understanding Interlocking Dynamics of Cooperative Rationalizationcited by 36
  9. 2022Can Rationalization Improve Robustness?cited by 36
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  14. 2019Lipschitz Generative Adversarial Netscited by 24
  15. 2022Learning to Scaffold: Optimizing Model Explanations for Teachingcited by 20
  16. 2022FR: Folded Rationalization with a Unified Encodercited by 18
  17. 2021The Irrationality of Neural Rationale Modelscited by 16
  18. 2021Distribution Matching for Rationalizationcited by 14
  19. 2023MGR: Multi-generator Based Rationalizationcited by 12
  20. 2022Making a (Counterfactual) Difference One Rationale at a Timecited by 10

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Citing papers per year: 2023: 2; 2024: 7; 2025: 5.

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