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Order, Algebra and Logics

机译:阶数,代数与逻辑

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摘要

Recent years have witnessed a marked flourishing of research activity on the many and varied interactions between logic and what might usefully be called order algebra, the study of ordered algebraic structures. The use of algebraic methods has proved particularly fruitful in the development of non-classical logics-including families of modal logics, substructural logics and fuzzy logics-with ordered structures playing a central role in this relationship. Conversely, methods more traditionally associated with logic, such as algorithmic presentations of algebras via Hilbert or Gentzen systems, have provided new approaches to tackling problems in order algebra. The aim of this special issue is to showcase the richness and scope of the interactions between these two fields.
机译:近年来,目睹了对逻辑与有序代数(即有序代数结构的研究)之间的多种相互作用的研究活动的显着发展。代数方法的使用在非经典逻辑(包括模态逻辑,子结构逻辑和模糊逻辑)的发展中被证明特别有用,而有序结构在这种关系中起着核心作用。相反,更传统地与逻辑相关的方法,例如通过Hilbert或Gentzen系统的代数算法表示法,为解决有序代数问题提供了新的方法。本期特刊旨在展示这两个领域之间互动的丰富性和范围。

著录项

  • 来源
    《Journal of logic and computation》 |2010年第4期|P.759-760|共2页
  • 作者单位

    Department of Mathematics, Vanderbilt University,1326 Stevenson Center, Nashville, TN 37240, USA;

    rnDepartment of Mathematics, Vanderbilt University,1326 Stevenson Center, Nashville, TN 37240, USA;

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  • 入库时间 2022-08-17 13:03:43

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