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On the Limits of Black-Box Reductions in Mechanism Design

机译:在机制设计中的黑匣子减少限制

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We consider the problem of converting an arbitrary approximation algorithm for a single-parameter optimization problem into a computationally efficient truthful mechanism. We ask for reductions that are black-box, meaning that they require only oracle access to the given algorithm and in particular do not require explicit knowledge of the problem constraints. Such a reduction is known to be possible, for example, for the social welfare objective when the goal is to achieve Bayesian truthfulness and preserve social welfare in expectation. We show that a black-box reduction for the social welfare objective is not possible if the resulting mechanism is required to be truthful in expectation and to preserve the worst-case approximation ratio of the algorithm to within a subpolynomial factor. Further, we prove that for other objectives such as makespan, no black-box reduction is possible even if we only require Bayesian truthfulness and an average-case performance guarantee.
机译:我们考虑将单个参数优化问题转换为计算有效的真实机制的问题。我们要求减少是黑盒子,这意味着它们只需要Oracle访问给定的算法,特别是不需要明确了解问题约束。众所周知,这种减少是可能的,例如,当目标是实现贝叶斯真实性并保持社会福利的目标时,可以实现社会福利目标。我们表明,如果所产生的机制需要真实的预期并保持算法的最差情况近似比,则无法实现社会福利目标的黑匣子减少。此外,我们证明,对于其他目的,如MakEspan,即使我们只需要贝叶斯真实性和平均案例的性能保证,也可以没有黑匣子减少。

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