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Abductive reasoning in neural-symbolic systems

机译:神经符号系统中的归纳推理

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Abduction is or subsumes a process of inference. It entertains possible hypotheses and it chooses hypotheses for further scrutiny. There is a large literature on various aspects of non-symbolic, subconscious abduction. There is also a very active research community working on the symbolic (logical) characterisation of abduction, which typically treats it as a form of hypothetico-deductive reasoning. In this paper we start to bridge the gap between the symbolic and sub-symbolic approaches to abduction. We are interested in benefiting from developments made by each community. In particular, we are interested in the ability of non-symbolic systems (neural networks) to learn from experience using efficient algorithms and to perform massively parallel computations of alternative abductive explanations. At the same time, we would like to benefit from the rigour and semantic clarity of symbolic logic. We present two approaches to dealing with abduction in neural networks. One of them uses Connectionist Modal Logic and a translation of Horn clauses into modal clauses to come up with a neural network ensemble that computes abductive explanations in a top-down fashion. The other combines neural-symbolic systems and abductive logic programming and proposes a neural architecture which performs a more systematic, bottom-up computation of alternative abductive explanations. Both approaches employ standard neural network architectures which are already known to be highly effective in practical learning applications. Differently from previous work in the area, our aim is to promote the integration of reasoning and learning in a way that the neural network provides the machinery for cognitive computation, inductive learning and hypothetical reasoning, while logic provides the rigour and explanation capability to the systems, facilitating the interaction with the outside world. Although it is left as future work to determine whether the structure of one of the proposed approaches is more amenable to learning than the other, we hope to have contributed to the development of the area by approaching it from the perspective of symbolic and sub-symbolic integration.
机译:绑架是或包含推理过程。它接受可能的假设,并选择假设以进行进一步审查。关于非符号,潜意识绑架的各个方面都有大量文献。还有一个非常活跃的研究团体致力于绑架的象征性(逻辑)表征,通常将其视为假设-演绎推理的一种形式。在本文中,我们开始弥合绑架的符号和亚符号方法之间的差距。我们有兴趣从每个社区的发展中受益。尤其是,我们对非符号系统(神经网络)使用高效算法从经验中学习并执行大量并行计算替代归纳解释的能力感兴趣。同时,我们想从符号逻辑的严格性和语义清晰度中受益。我们提出了两种方法来处理神经网络中的绑架。其中之一使用Connectionist Modal Logic,并将Horn子句转换为情态子句,以产生一个神经网络集合,以自上而下的方式计算归纳解释。另一种则结合了神经符号系统和归纳逻辑编程,并提出了一种神经体系结构,该体系对替代的归纳解释进行更系统,自下而上的计算。两种方法都采用标准的神经网络体系结构,众所周知,这种体系结构在实际的学习应用中非常有效。与该领域以前的工作不同,我们的目的是通过神经网络为认知计算,归纳学习和假设推理提供机制的方式促进推理和学习的集成,而逻辑为系统提供严谨和解释的能力,促进与外界的互动。尽管剩下的工作是确定一种提议的方法的结构是否比另一种更易于学习,但我们希望通过从符号和亚符号的角度来探讨该领域,从而为该地区的发展做出贡献积分。

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