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Maximality of bi-intuitionistic propositional logic

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Поле Значение
 
Заглавие Maximality of bi-intuitionistic propositional logic
 
Автор Olkhovikov, G.
Badia, G.
 
Тематика ABSTRACT MODEL THEORY
BI-ASIMULATIONS
BI-INTUITIONISTIC LOGIC
LINDSTRÖM THEOREM
ABSTRACTING
COMPUTER CIRCUITS
ABSTRACT LOGIC
ABSTRACT MODEL THEORY
BI-ASIMULATION
BI-INTUITIONISTIC LOGIC
EXPRESSIVE POWER
FIRST ORDER LOGIC
INTUITIONISTIC PROPOSITIONAL LOGIC
LINDSTROM THEOREM
MAXIMALITY
PROPERTY
FORMAL LOGIC
 
Описание In the style of Lindström's theorem for classical first-order logic, this article characterizes propositional bi-intuitionistic logic as the maximal (with respect to expressive power) abstract logic satisfying a certain form of compactness, the Tarski union property and preservation under bi-asimulations. Since bi-intuitionistic logic introduces new complexities in the intuitionistic setting by adding the analogue of a backwards looking modality, the present paper constitutes a non-trivial modification of the previous work done by the authors for intuitionistic logic (Badia and Olkhovikov, 2020, Notre Dame Journal of Formal Logic, 61, 11-30). © 2021 The Author(s). Published by Oxford University Press. All rights reserved.
 
Дата 2024-04-08T11:06:01Z
2024-04-08T11:06:01Z
2022
 
Тип Article
Journal article (info:eu-repo/semantics/article)
info:eu-repo/semantics/submittedVersion
 
Идентификатор Olkhovikov, G & Badia, G 2022, 'Maximality of bi-intuitionistic propositional logic', Journal of Logic and Computation, Том. 32, № 1, стр. 1-31. https://doi.org/10.1093/logcom/exab058
Olkhovikov, G., & Badia, G. (2022). Maximality of bi-intuitionistic propositional logic. Journal of Logic and Computation, 32(1), 1-31. https://doi.org/10.1093/logcom/exab058
0955-792X
Final
All Open Access; Green Open Access
https://arxiv.org/pdf/2104.03052
https://arxiv.org/pdf/2104.03052
http://elar.urfu.ru/handle/10995/131256
10.1093/logcom/exab058
85134367148
000744750400001
 
Язык en
 
Права Open access (info:eu-repo/semantics/openAccess)
 
Формат application/pdf
 
Издатель Oxford University Press
 
Источник Journal of Logic and Computation
Journal of Logic and Computation