Rough sets semantics for the three-valued extension of first-order Priest's da Costa logic

Fuente: arXiv
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Auteurs principaux: Castiglioni, José Luis, Ertola-Biraben, Rodolfo C.
Format: Preprint
Publié: 2025
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author Castiglioni, José Luis
Ertola-Biraben, Rodolfo C.
author_facet Castiglioni, José Luis
Ertola-Biraben, Rodolfo C.
contents We provide a rough sets semantics for the three-valued extension of first-order Priest's da Costa logic, which we studied in [Castiglioni, J.L. and Ertola-Biraben, R.C. Modalities combining two negations. {\em Journal of Logic and Computation} 11:341--356, 2024]. This semantics follows the usual pattern of the semantics for first-order classical logic.
format Preprint
id arxiv_https___arxiv_org_abs_2505_09302
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Rough sets semantics for the three-valued extension of first-order Priest's da Costa logic
Castiglioni, José Luis
Ertola-Biraben, Rodolfo C.
Logic
Logic in Computer Science
03G10, 03E72,
F.4.1
We provide a rough sets semantics for the three-valued extension of first-order Priest's da Costa logic, which we studied in [Castiglioni, J.L. and Ertola-Biraben, R.C. Modalities combining two negations. {\em Journal of Logic and Computation} 11:341--356, 2024]. This semantics follows the usual pattern of the semantics for first-order classical logic.
title Rough sets semantics for the three-valued extension of first-order Priest's da Costa logic
topic Logic
Logic in Computer Science
03G10, 03E72,
F.4.1
url https://arxiv.org/abs/2505.09302