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Alexander Peysakhovich

Researcher at Facebook

Publications -  80
Citations -  4072

Alexander Peysakhovich is an academic researcher from Facebook. The author has contributed to research in topics: Reinforcement learning & Behavioral economics. The author has an hindex of 21, co-authored 75 publications receiving 3285 citations. Previous affiliations of Alexander Peysakhovich include Yale University & Harvard University.

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Fair Division Without Disparate Impact

TL;DR: It is shown analytically that removing disparate impact in outcomes breaks several of CEEI's desirable properties such as envy, regret, Pareto optimality, and incentive compatibility, and the algorithm is modified in two ways.
Proceedings Article

Robust Multi-agent Counterfactual Prediction

TL;DR: In this article, the authors consider the problem of using logged data to make predictions about what would happen if we changed the ''rules of the game'' in a multi-agent system.
Journal ArticleDOI

Paying (for) Attention: The Impact of Information Processing Costs on Bayesian Inference

TL;DR: In this paper, the authors study Bayesian agents for whom computing posterior beliefs is costly; such agents face a tradeoffs between economizing on attention costs and having more accurate beliefs, and show that even small processing costs can lead to significant departures from the standard costless inference model.
Journal ArticleDOI

The Good, the Bad, and the Unflinchingly Selfish: Pro-sociality can be Well Predicted Using Payoffs and Three Behavioral Types

TL;DR: This final analysis adds further evidence to the literature that human “cooperative phenotypes” are indeed meaningful, relatively orthogonal person-level traits and cannot be well proxied for by other measures in psychology.
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Discovering Context Effects from Raw Choice Data

TL;DR: This work introduces an extension of the Multinomial Logit model, called the context dependent random utility model (CDM), which allows for a particular class of choice set effects and shows that the CDM can be thought of as a second-order approximation to a general choice system, can be inferred optimally using maximum likelihood and, importantly, is easily interpretable.