Emergent specialization from participation dynamics and multi-learner retraining
Sarah Dean, Mihaela Curmei, Lillian J. Ratliff, Jamie Morgenstern,, Maryam Fazel

TL;DR
This paper analyzes participation dynamics in data-driven online services, showing that risk-reducing behaviors lead to stable, segmented equilibria and that multiple learners with myopic updates can outperform traditional risk minimization.
Contribution
It introduces a general framework for risk-reducing participation dynamics and demonstrates that such dynamics naturally lead to stable, segmented equilibria with improved outcomes for multiple learners.
Findings
Stable equilibria are segmented with sub-populations assigned to single learners.
Repeated myopic updates with multiple learners outperform traditional risk minimization.
Simulated examples from real data illustrate the theoretical phenomena.
Abstract
Numerous online services are data-driven: the behavior of users affects the system's parameters, and the system's parameters affect the users' experience of the service, which in turn affects the way users may interact with the system. For example, people may choose to use a service only for tasks that already works well, or they may choose to switch to a different service. These adaptations influence the ability of a system to learn about a population of users and tasks in order to improve its performance broadly. In this work, we analyze a class of such dynamics -- where users allocate their participation amongst services to reduce the individual risk they experience, and services update their model parameters to reduce the service's risk on their current user population. We refer to these dynamics as \emph{risk-reducing}, which cover a broad class of common model updates including…
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Taxonomy
TopicsAdvanced Bandit Algorithms Research · Game Theory and Applications · Complex Network Analysis Techniques
Methodstravel james · SPEED: Separable Pyramidal Pooling EncodEr-Decoder for Real-Time Monocular Depth Estimation on Low-Resource Settings · Balanced Selection
