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Computer-aided verification in mechanism design

机译:机械设计中的计算机辅助验证

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摘要

In mechanism design, the gold standard solution concepts are dominantstrategy incentive compatibility and Bayesian incentive compatibility. Thesesolution concepts relieve the (possibly unsophisticated) bidders from the needto engage in complicated strategizing. While incentive properties are simple tostate, their proofs are specific to the mechanism and can be quite complex.This raises two concerns. From a practical perspective, checking a complexproof can be a tedious process, often requiring experts knowledgeable inmechanism design. Furthermore, from a modeling perspective, if unsophisticatedagents are unconvinced of incentive properties, they may strategize inunpredictable ways. To address both concerns, we explore techniques from computer-aidedverification to construct formal proofs of incentive properties. Because formalproofs can be automatically checked, agents do not need to manually check theproperties, or even understand the proof. To demonstrate, we present theverification of a sophisticated mechanism: the generic reduction from Bayesianincentive compatible mechanism design to algorithm design given by Hartline,Kleinberg, and Malekian. This mechanism presents new challenges for formalverification, including essential use of randomness from both the execution ofthe mechanism and from the prior type distributions. As an immediateconsequence, our work also formalizes Bayesian incentive compatibility for theentire family of mechanisms derived via this reduction. Finally, as anintermediate step in our formalization, we provide the first formalverification of incentive compatibility for the celebratedVickrey-Clarke-Groves mechanism.
机译:在机制设计中,黄金标准解决方案的概念是主导策略激励兼容性和贝叶斯激励兼容性。这些解决方案的概念使(可能不成熟的)投标人免于参与复杂的战略制定的需要。虽然激励性质很容易陈述,但它们的证明是针对该机制的,并且可能非常复杂,这引起了两个问题。从实践的角度来看,检查复杂的证明可能是一个繁琐的过程,通常需要专家知识丰富的机械设计。此外,从建模的角度来看,如果不老练的代理人不相信激励属性,那么他们可能会以无法预测的方式制定战略。为了解决这两个问题,我们探索了来自计算机辅助验证的技术,以构造激励属性的形式证明。因为可以自动检查形式证明,所以座席不需要手动检查属性,甚至不需要了解证明。为了演示,我们提出了一种复杂机制的验证:从贝叶斯激励兼容机制设计到Hartline,Kleinberg和Malekian给出的算法设计的通用简化。这种机制为形式验证提出了新的挑战,包括机制执行和先前类型分布中对随机性的必要使用。作为直接后果,我们的工作也将贝叶斯激励相容性正式化为通过这种减少而产生的整个机制。最后,作为形式化的中间步骤,我们为著名的维克瑞-克拉克-格罗夫斯机制提供了激励相容性的第一个形式化验证。

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