Admissibility, compatibility, and deducibility in first-order sequent logics
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512.54.05:004.42.021 (1)
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LYALETSKI, Alexander. Admissibility, compatibility, and deducibility in first-order sequent logics. In: Computer Science Journal of Moldova, 2015, nr. 3(69), pp. 289-303. ISSN 1561-4042.
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Computer Science Journal of Moldova
Numărul 3(69) / 2015 / ISSN 1561-4042 /ISSNe 2587-4330

Admissibility, compatibility, and deducibility in first-order sequent logics
CZU: 512.54.05:004.42.021

Pag. 289-303

Lyaletski Alexander
 
Taras Shevchenko National University of Kyiv
 
 
Disponibil în IBN: 26 noiembrie 2015


Rezumat

The paper is about the notions of admissibility and compat- ibility and their significance for deducibility in different sequent logics including first-order classical and intuitionistic ones both without and with equality and, possibly, with modal rules. Re- sults on the coextensivity of the proposed sequent calculi with usual Gentzen and Kanger sequent calculi as well as with their equality and modal extensions are given.

Cuvinte-cheie
First-order classical logic, sequent calculus, admissibility, compatibility, validity,

first-order intuitionistic logic, first-order modal logic, deducibility, coextensivity