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An Information Theoretic Framework For Designing Information Elicitation Mechanisms That Reward Truth-telling

机译:设计信息启发机制的信息理论框架,以奖励真相

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摘要

In the setting where information cannot be verified, we propose a simple yet powerful information theoretical framework-the Mutual Information Paradigm-for information elicitation mechanisms. Our framework pays every agent a measure of mutual information between her signal and a peer's signal. We require that the mutual information measurement has the key property that any "data processing" on the two random variables will decrease the mutual information between them. We identify such information measures that generalize Shannon mutual information. Our Mutual Information Paradigm overcomes the two main challenges in information elicitation without verification: (1) how to incentivize high-quality reports and avoid agents colluding to report random or identical responses; (2) how to motivate agents who believe they are in the minority to report truthfully. Aided by the information measures, we found (1) we use the paradigm to design a family of novel mechanisms where truth-telling is a dominant strategy and pays better than any other strategy profile (in the multi-question, detail free, minimal setting where the number of questions is large); (2) we show the versatility of our framework by providing a unified theoretical understanding of existing mechanisms-Bayesian Truth Serum Prelec (2004) and Dasgupta and Ghosh (2013)-by mapping them into our framework such that theoretical results of those existing mechanisms can be reconstructed easily. We also give an impossibility result that illustrates, in a certain sense, the the optimality of our framework.
机译:在无法验证信息的环境中,我们提出了一个简单而强大的信息理论框架 - 相互信息范式 - 范围信息启发机制。我们的框架向每个代理支付信号和同伴信号之间的相互信息的度量。我们要求相互信息测量具有两个随机变量上任何“数据处理”的关键属性,都会减少它们之间的共同信息。我们确定了将香农共同信息推广的此类信息度量。我们的共同信息范式克服了信息引发的两个主要挑战,而无需验证:(1)如何激励高质量的报告并避免勾结的代理人勾结以报告随机或相同的响应; (2)如何激励那些认为自己是少数派的代理人真实地报告。在信息措施的帮助下,我们发现(1)我们使用范式设计了一个新型机制家族,在该家族中,真相是一种主要的策略,并且比任何其他策略概况都更好(在多个问题,免费,最小的设置中问题数量很大); (2)我们通过提供对现有机制的统一理论理解 - bayesian Truth Prelec(2004)和Dasgupta和Ghosh(2013)(通过将它们映射到我们的框架中,以使现有机制的理论结果可以可以可以可以可以可以可以可以可以可以可以,从而表明了我们框架的多功能性。容易重建。我们还给出了不可能的结果,从某种意义上说,我们的框架的最佳性。

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