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Bridging learning theory and dynamic epistemic logic

机译:衔接学习理论与动态认知逻辑

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摘要

This paper discusses the possibility of modelling inductive inference (Gold 1967) in dynamic epistemic logic (see e.g. van Ditmarsch et al. 2007). The general purpose is to propose a semantic basis for designing a modal logic for learning in the limit. First, we analyze a variety of epistemological notions involved in identification in the limit and match it with traditional epistemic and doxastic logic approaches. Then, we provide a comparison of learning by erasing (Lange et al. 1996) and iterated epistemic update (Baltag and Moss 2004) as analyzed in dynamic epistemic logic. We show that finite identification can be modelled in dynamic epistemic logic, and that the elimination process of learning by erasing can be seen as iterated belief-revision modelled in dynamic doxastic logic. Finally, we propose viewing hypothesis spaces as temporal frames and discuss possible advantages of that perspective.
机译:本文讨论了在动态认知逻辑中建模归纳推理(Gold 1967)的可能性(参见例如van Ditmarsch等人2007)。通用目的是为设计极限学习中的模态逻辑提出语义基础。首先,我们分析了识别中涉及的各种认识论概念,并将其与传统的认识论和正态逻辑方法相匹配。然后,我们对通过擦除(Lange等,1996)和迭代认知更新(Baltag and Moss 2004)进行的学习进行了比较,这是在动态认知逻辑中进行的。我们表明,可以在动态认知逻辑中对有限标识进行建模,并且可以将通过擦除消除学习的过程视为在动态正则逻辑中对迭代的信念修订进行建模。最后,我们建议将假设空间视为时间框架,并讨论该观点的可能优势。

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