Relation between classical and intuitionistic sequent calculi of temporal logic

Romas Alonderis

doi:10.15388/LMR.2001.34620

Articles

Romas Alonderis

Institute of Mathematics and Informatics

Published 2001-12-17

https://doi.org/10.15388/LMR.2001.34620

PDF

How to Cite

Alonderis, R. (2001) “Relation between classical and intuitionistic sequent calculi of temporal logic”, Lietuvos matematikos rinkinys, 41(spec.), pp. 403–407. doi:10.15388/LMR.2001.34620.

Download Citation

Abstract

There is not abstract.

PDF

This work is licensed under a Creative Commons Attribution 4.0 International License.

Downloads

Download data is not yet available.

Most read articles by the same author(s)

Romas Alonderis, Haroldas Giedra, A derivation-loop method for temporal logic , Lietuvos matematikos rinkinys: Vol. 60 (2019): Ser. A
Haroldas Giedra, Romas Alonderis, Applications of logic of correlated knowledge to quantum mechanics , Lietuvos matematikos rinkinys: Vol. 59 (2018): Ser. A
Romas Alonderis, Regimantas Pliuškevičius, Sequent systems for PLTL , Lietuvos matematikos rinkinys: Vol. 54 (2013): Ser. A
Romas Alonderis, Regimantas Pliuškevičius, Aida Pliuškevičienė, Finite sequent calculi for PLTL , Lietuvos matematikos rinkinys: Vol. 56 (2015): Ser. A
Romas Alonderis, A labeled sequent calculus for propositional linear time logic , Lietuvos matematikos rinkinys: Vol. 53 (2012): Ser. A
Romas Alonderis , Proof-search of propositional intuitionistic logic sequents by means of classical logic calculus , Lietuvos matematikos rinkinys: Vol. 48 (2008)
Romas Alonderis, Brodsky’s coding method for propositional logic , Lietuvos matematikos rinkinys: Vol. 58 (2017): Ser. A
Romas Alonderis, Regimantas Pliuškevičius, Cut, invariant rule, and loop-check free sequent calculus for PLTL , Lietuvos matematikos rinkinys: Vol. 52 (2011)
Romas Alonderis, More efficient proof-search for sequents of temporal logic , Lietuvos matematikos rinkinys: Vol. 63 (2022): Ser. A
Romas Alonderis , Specialization of antecedent negation loop-rule for a fragment of propositional intuitionistic logic sequent calculus , Lietuvos matematikos rinkinys: Vol. 50 (2009)

1 2 > >>