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Contracting With a Reinforcement Learning Agent by Playing Trick or Treat

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arxiv 2410.13520 v1 pith:67VZN2FP submitted 2024-10-17 cs.GT

classification cs.GT
keywords agentpolicyprincipalactionsonlysettingsalgorithmapproximately
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We study principal-agent problems where a farsighted agent takes costly actions in an MDP. The core challenge in these settings is that agent's actions are hidden to the principal, who can only observe their outcomes, namely state transitions and their associated rewards. Thus, the principal's goal is to devise a policy that incentives the agent to take actions leading to desirable outcomes. This is accomplished by committing to a payment scheme (a.k.a. contract) at each step, specifying a monetary transfer from the principal to the agent for every possible outcome. Interestingly, we show that Markovian policies are unfit in these settings, as they do not allow to achieve the optimal principal's utility and are constitutionally intractable. Thus, accounting for history in unavoidable, and this begets considerable additional challenges compared to standard MDPs. Nevertheless, we design an efficient algorithm to compute an optimal policy, leveraging a compact way of representing histories for this purpose. Unfortunately, the policy produced by such an algorithm cannot be readily implemented, as it is only approximately incentive compatible, meaning that the agent is incentivized to take the desired actions only approximately. To fix this, we design an efficient method to make such a policy incentive compatible, by only introducing a negligible loss in principal's utility. This method can be generally applied to any approximately-incentive-compatible policy, and it generalized a related approach that has already been discovered for classical principal-agent problems to more general settings in MDPs.

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  1. Algorithmic Contract Theory: A Survey

    cs.GT 2024-12 accept novelty 1.0 of 10

    A survey of how contract theory, the economics of moral hazard, is being reframed through algorithms, computational complexity, and machine learning.

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