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A Proposal for Reasoning in Agents: Restricted Entailment

机译:代理推理的建议:限制范围

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摘要

Johnson-Laird proposes a semantic theory of human reasoning taking into account finite human capacities. We cast this into logical formalism and define a notion of restricted semantic entailment. Corresponding to any set of logical structures, R, there is a restricted entailment with parameter R. The family of restricted entailments, generated as R varies over sets of structures, is shown to be a complete lattice and to approximate ordinary entailment in the sense of domain theory, A given restricted entailment, |=R say, can be modelled in a modal language with an operator ↓_R. The modal language is sound and complete and there is a correspondence result: X |=_R φ iff ↓_R X ||-↓_R φ, where X is a set of first-order sentences and φ is first-order. This forms the basis for the proposal that |=_R be identified with agent reasoning and that ↓_R encapsulate an agent. The existence of the lattice structure mentioned above means that several agents can be integrated into a super-agent or else distilled into a sub-agent by taking joins or meets.
机译:约翰逊·莱德(Johnson-Laird)提出了一种人类推理的语义理论,其中考虑了有限的人类能力。我们将其转换为逻辑形式主义,并定义了语义限制的概念。对应于任何逻辑结构集R,都有一个带参数R的受限制蕴涵。随R在结构集之间变化而生成的受限制蕴涵族显示为一个完整的晶格,并且在以下意义上近似于普通蕴涵领域理论,给定的有限蕴涵| = R可以用操作符↓_R以模态语言建模。情态语言是健全且完整的,并且存在对应结果:X | = _Rφiff↓_R X ||-↓_Rφ,其中X是一组一阶句子,而φ是一阶。这构成了以下建议的基础:使用代理推理确定| = _R,并封装↓_R代理。上面提到的晶格结构的存在意味着可以通过结合或相遇将几种活性剂整合为超级活性剂,或将其蒸馏为子活性剂。

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