Natural deduction calculi for classical and intuitionistic S5
Author:
Affiliation:
1. Laboratoire d'Informatique de Paris Nord, Universite Sorbonne Paris Nord, Paris, France
2. Dipartimento di Informatica, Universita degli Studi di Verona, Verona, Italy
Funder
Computazione, Infinito e Reversibilità
Publisher
Informa UK Limited
Subject
Logic,Philosophy
Link
https://www.tandfonline.com/doi/pdf/10.1080/11663081.2023.2233750
Reference42 articles.
1. Avron, A. (1996). The method of hypersequents in the proof theory of propositional non-classical logics. InLogic: from foundations to applications (Staffordshire, 1993)(pp. 1–32). Oxford Sci. Publ. Oxford University Press.
2. A proof-theoretic investigation of a logic of positions
3. Barendregt, H. P. (1992). Lambda calculi with types. InHandbook of logic in computer science, vol. 2 of Handb. Log. Comput. Sci.(pp. 117–309). Oxford University Press.
4. Deep sequent systems for modal logic
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1. A Natural Deduction Calculus for S4.2;Notre Dame Journal of Formal Logic;2024-05-01
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