Selfish optimization and collective learning in populations
Alex McAvoy, Yoichiro Mori, Joshua B. Plotkin

TL;DR
This paper demonstrates that in populations, selfish, gradient-based learning can lead to optimal outcomes in social dilemmas like the prisoner's dilemma, especially when partner choice is flexible, contrasting with outcomes in stable pairs.
Contribution
It shows that ephemeral encounters and flexible partner choice in populations enable selfish learners to achieve optimal payoffs, a phenomenon not observed in stable pair interactions.
Findings
Selfish learning in populations can reverse suboptimal dynamics seen in stable pairs.
Flexible partner choice in large populations leads to optimal social dilemma outcomes.
Population size and encounter dynamics influence the effectiveness of selfish learning.
Abstract
A selfish learner seeks to maximize their own success, disregarding others. When success is measured as payoff in a game played against another learner, mutual selfishness typically fails to produce the optimal outcome for a pair of individuals. However, learners often operate in populations, and each learner may have a limited duration of interaction with any other individual. Here, we compare selfish learning in stable pairs to selfish learning with stochastic encounters in a population. We study gradient-based optimization in repeated games like the prisoner's dilemma, which feature multiple Nash equilibria, many of which are suboptimal. We find that myopic, selfish learning, when distributed in a population via ephemeral encounters, can reverse the dynamics that occur in stable pairs. In particular, when there is flexibility in partner choice, selfish learning in large populations…
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Taxonomy
TopicsEvolutionary Game Theory and Cooperation · Evolution and Genetic Dynamics · Mathematical and Theoretical Epidemiology and Ecology Models
