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Editorial: Fuzzy Logic Corner

机译:社论:模糊逻辑角

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The Fuzzy Logic Corner of the Journal of Logic and Computation is intended to provide a platform for new developments in the field of Mathematical Fuzzy Logic. We welcome high-quality submissions on a range of topics, including t-norms and related operators, ordered algebraic structures and other semantics for fuzzy logics, proof theory and applications to automated reasoning, relationships to vagueness and probability, and logical foundations of fuzzy computing and fuzzy sets. It is our hope that this corner, by concentrating on the deeper mathematical and computational aspects of Fuzzy Logic, will help promote the field to a wider audience within Logic and Computer Science. It is therefore our great pleasure to introduce here the first accepted paper for the corner, 'Complexity Issues in Axiomatic Extensions of Lukasiewicz Logic' by Petr Cintula and Petr Hajek. Lukasiewicz logics are credited as being the first formalized non-classical logics and play a significant role in several areas, including Algebra and Geometry. In particular, the infinite-valued Lukasiewicz logic is considered one of the most important fuzzy logics.
机译:逻辑与计算学报的模糊逻辑角旨在为数学模糊逻辑领域的新发展提供一个平台。我们欢迎就一系列主题提交高质量的论文,包括t范数和相关运算符,有序代数结构和其他模糊逻辑语义,证明理论及其在自动推理中的应用,与模糊性和概率的关系以及模糊计算的逻辑基础和模糊集。我们希望,通过集中精力深入研究模糊逻辑的数学和计算方面,这个角落将有助于将该领域推向逻辑和计算机科学领域的更多读者。因此,我们很高兴在这里介绍第一篇被接受的论文,作者是Petr Cintula和Petr Hajek撰写的“ Lukasiewicz Logic公理扩展中的复杂性问题”。 Lukasiewicz逻辑被认为是第一个形式化的非经典逻辑,并且在包括代数和几何在内的多个领域中发挥着重要作用。特别是,无限值Lukasiewicz逻辑被认为是最重要的模糊逻辑之一。

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