析取逻辑规划中基于论证的溯因

Kewen Wang
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引用次数: 21

摘要

在本文中,我们提出了一个基于论证的语义框架,称为DAS,用于析取逻辑编程。其基本思想是将析取逻辑程序转化为论证理论框架。我们提出的框架的一个独特之处在于将否定字面的脱节作为可能的假设来考虑,以表示不完整的信息。在我们的框架中,三种语义优先析取假设(PDH)、完全析取假设(CDH)和有充分根据的析取假设(WFDH)由三种可接受的假设定义,分别代表人工智能(AI)中的轻信推理、适度推理和怀疑推理。此外,我们的语义框架可以扩展到比析取程序(称为双析取逻辑程序)更广泛的类别。除了作为为析取逻辑规划建立论证理论框架的第一次认真尝试之外,DAS集成并自然地扩展了许多关键语义,如最小模型、扩展广义封闭世界假设(EGCWA)、良好基础模型和析取稳定模型。特别是对EGCWA和析取稳定语义进行了新颖有趣的论证理论刻画。因此,本文提出的框架不仅提供了一种在析取演绎数据库中进行论证(溯因)的新方法,而且为析取逻辑编程提供了一个简单、直观、统一的语义框架。
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Argumentation-based abduction in disjunctive logic programming

In this paper, we propose an argumentation-based semantic framework, called DAS, for disjunctive logic programming. The basic idea is to translate a disjunctive logic program into an argumentation-theoretic framework. One unique feature of our proposed framework is to consider the disjunctions of negative literals as possible assumptions so as to represent incomplete information. In our framework, three semantics preferred disjunctive hypothesis (PDH), complete disjunctive hypothesis (CDH) and well-founded disjunctive hypothesis (WFDH) are defined by three kinds of acceptable hypotheses to represent credulous, moderate and skeptical reasoning in artificial intelligence (AI), respectively. Furthermore, our semantic framework can be extended to a wider class than that of disjunctive programs (called bi-disjunctive logic programs). In addition to being a first serious attempt in establishing an argumentation-theoretic framework for disjunctive logic programming, DAS integrates and naturally extends many key semantics, such as the minimal models, extended generalized closed world assumption (EGCWA), the well-founded model, and the disjunctive stable models. In particular, novel and interesting argumentation-theoretic characterizations of the EGCWA and the disjunctive stable semantics are shown. Thus the framework presented in this paper does not only provide a new way of performing argumentation (abduction) in disjunctive deductive databases, but also is a simple, intuitive and unifying semantic framework for disjunctive logic programming.

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