Epinet for Content Cold Start
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Abstract (arXiv)
The exploding popularity of online content and its user base poses an evermore challenging matching problem for modern recommendation systems. Unlike other frontiers of machine learning such as natural language, recommendation systems are responsible for collecting their own data. Simply exploiting current knowledge can lead to pernicious feedback loops but naive exploration can detract from user experience and lead to reduced engagement. This exploration-exploitation trade-off is exemplified in the classic multi-armed bandit problem for which algorithms such as upper confidence bounds (UCB) and Thompson sampling (TS) demonstrate effective performance. However, there have been many challenges to scaling these approaches to settings which do not exhibit a conjugate prior structure. Recent scalable approaches to uncertainty quantification via epinets have enabled efficient approximations of Thompson sampling even when the learning model is a complex neural network. In this paper, we demonstrate the first application of epinets to an online recommendation system. Our experiments demonstrate improvements in both user traffic and engagement efficiency on the Facebook Reels online video platform.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Builds on 9 of its 37 references that are in the map. First posted on arXiv 20 Nov 2024.
Builds on
9 of 37 references.
References · 9
- 2020Scaling Laws for Neural Language Modelscited by 6,411
- 2022Training Compute-Optimal Large Language Modelscited by 2,927
- 2024Actions Speak Louder than Words: Trillion-Parameter Sequential Transducers for Generative Recommendationscited by 184
- 2020Neural Thompson Samplingcited by 127
- 2020Neural Contextual Bandits with Deep Representation and Shallow Explorationcited by 71
- 2015Bootstrapped Thompson Sampling and Deep Explorationcited by 40
- 2020Hypermodels for Explorationcited by 37
- 2022Ensembles for Uncertainty Estimation: Benefits of Prior Functions and Bootstrappingcited by 19
- 2017Variational Gaussian Dropout is not Bayesiancited by 13
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Citing papers per year: 2026: 1.
1 paper.