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Generalizing the theory of cooperative inference

机译:概括合作推理理论

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Cooperation information sharing is important to theories of human learning and has potential implications for machine learning. Prior work derived conditions for achieving optimal Cooperative Inference given strong, relatively restrictive assumptions. We relax these assumptions by demonstrating convergence for any discrete joint distribution, robustness through equivalence classes and stability under perturbation, and effectiveness by deriving bounds from structural properties of the original joint distribution. We provide geometric interpretations, connections to and implications for optimal transport, and connections to importance sampling, and conclude by outlining open questions and challenges to realizing the promise of Cooperative Inference.
机译:合作信息共享对人类学习理论很重要,并且对机器学习有潜在的影响。在有力的,相对限制性的假设下,先前的工作为实现最佳的合作推理推导了条件。我们通过证明任何离散关节分布的收敛性,通过等效类的鲁棒性和扰动下的稳定性以及通过从原始关节分布的结构特性得出界限的有效性来放宽这些假设。我们提供了几何学的解释,与最佳运输的联系和含义以及与重要性抽样的联系,并最后概述了实现合作推理前景的未解决问题和挑战。

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