扩展线性时间逻辑推理的可解释性

D. Neider, Rajarshi Roy
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引用次数: 0

摘要

线性时间逻辑(LTL)是一种最初为验证反应系统而开发的逻辑形式主义,现已成为解释复杂系统行为的流行模型。LTL作为解释的流行主要归因于它与自然语言的相似性,以及由于其简单的语法和语义而易于使用。为了帮助使用LTL进行解释,一项通常被称为线性时间逻辑公式推理的任务,或简称LTL推理,近年来越来越受到关注。粗略地说,这项任务要求根据记录的观察结果推断出描述系统的简洁LTL公式。从一组给定的正面和负面示例中推断LTL公式是一个经过充分研究的设置,有许多相互竞争的方法来解决这个问题。然而,对于LTL作为解释的广泛适用性,我们认为人们仍然需要考虑许多不同的设置。因此,在这篇远景论文中,我们讨论了LTL推理的不同问题设置,并强调了如何通过研究这些设置来扩展LTL推理的范围。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Expanding the Horizon of Linear Temporal Logic Inference for Explainability
Linear Temporal Logic (LTL), a logical formalism originally developed for the verification of reactive systems, has emerged as a popular model for explaining the behavior of complex systems. The popularity of LTL as explanations can mainly be attributed to its similarity to natural language and its ease of use owing to its simple syntax and semantics. To aid the explanations using LTL, a task commonly known as inference of Linear Temporal Logic formulas, or LTL inference in short, has been of growing interest in recent years. Roughly, this task asks to infer succinct LTL formulas that describe a system based on its recorded observations. Inferring LTL formulas from a given set of positive and negative examples is a well-studied setting, with a number of competing approaches to tackle it. However, for the widespread applicability of LTL as explanations, we argue that one still needs to consider a number of different settings. In this vision paper, we, thus, discuss different problem settings of LTL inference and highlight how one can expand the horizon of LTL inference by investigating these settings.
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