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Algebraic perspectives on substructu...

Fazio, Davide.

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Algebraic perspectives on substructural logics

Record Type:	Electronic resources : Monograph/item
Title/Author:	Algebraic perspectives on substructural logics/ edited by Davide Fazio, Antonio Ledda, Francesco Paoli.
other author:	Fazio, Davide.
Published:	Cham :Springer International Publishing : : 2021.,
Description:	x, 193 p. :ill., digital ;24 cm.
Contained By:	Springer Nature eBook
Subject:	Logic, Symbolic and mathematical. -
Online resource:	https://doi.org/10.1007/978-3-030-52163-9
ISBN:	9783030521639

Algebraic perspectives on substructural logics
Algebraic perspectives on substructural logics[electronic resource] /edited by Davide Fazio, Antonio Ledda, Francesco Paoli. - Cham :Springer International Publishing :2021. - x, 193 p. :ill., digital ;24 cm. - Trends in logic, studia logica library,v.551572-6126 ;. - Trends in logic, studia logica library ;v.55..

This volume presents the state of the art in the algebraic investigation into substructural logics. It features papers from the workshop AsubL (Algebra & Substructural Logics - Take 6) Held at the University of Cagliari, Italy, this event is part of the framework of the Horizon 2020 Project SYSMICS: SYntax meets Semantics: Methods, Interactions, and Connections in Substructural logics. Substructural logics are usually formulated as Gentzen systems that lack one or more structural rules. They have been intensively studied over the past two decades by logicians of various persuasions. These researchers include mathematicians, philosophers, linguists, and computer scientists. Substructural logics are applicable to the mathematical investigation of such processes as resource-conscious reasoning, approximate reasoning, type-theoretical grammar, and other focal notions in computer science. They also apply to epistemology, economics, and linguistics. The recourse to algebraic methods -- or, better, the fecund interplay of algebra and proof theory -- has proved useful in providing a unifying framework for these investigations. The AsubL series of conferences, in particular, has played an important role in these developments. This collection will appeal to students and researchers with an interest in substructural logics, abstract algebraic logic, residuated lattices, proof theory, universal algebra, and logical semantics.

ISBN: 9783030521639

Standard No.: 10.1007/978-3-030-52163-9doiSubjects--Topical Terms:

532051
Logic, Symbolic and mathematical.

LC Class. No.: QA10 / .A54 2021

Dewey Class. No.: 511.3

Algebraic perspectives on substructural logics
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245 0 0 $a Algebraic perspectives on substructural logics $h [electronic resource] / $c edited by Davide Fazio, Antonio Ledda, Francesco Paoli.
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520 $a This volume presents the state of the art in the algebraic investigation into substructural logics. It features papers from the workshop AsubL (Algebra & Substructural Logics - Take 6) Held at the University of Cagliari, Italy, this event is part of the framework of the Horizon 2020 Project SYSMICS: SYntax meets Semantics: Methods, Interactions, and Connections in Substructural logics. Substructural logics are usually formulated as Gentzen systems that lack one or more structural rules. They have been intensively studied over the past two decades by logicians of various persuasions. These researchers include mathematicians, philosophers, linguists, and computer scientists. Substructural logics are applicable to the mathematical investigation of such processes as resource-conscious reasoning, approximate reasoning, type-theoretical grammar, and other focal notions in computer science. They also apply to epistemology, economics, and linguistics. The recourse to algebraic methods -- or, better, the fecund interplay of algebra and proof theory -- has proved useful in providing a unifying framework for these investigations. The AsubL series of conferences, in particular, has played an important role in these developments. This collection will appeal to students and researchers with an interest in substructural logics, abstract algebraic logic, residuated lattices, proof theory, universal algebra, and logical semantics.
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