Dordrecht, Netherland: Springer (2010)
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| Abstract |
This book provides a detailed exposition of one of the most practical and popular methods of proving theorems in logic, called Natural Deduction. It is presented both historically and systematically. Also some combinations with other known proof methods are explored. The initial part of the book deals with Classical Logic, whereas the rest is concerned with systems for several forms of Modal Logics, one of the most important branches of modern logic, which has wide applicability.
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| Keywords | algorithm |
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| ISBN(s) | 9789048187843 9048187842 9400732430 |
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References found in this work BETA
Natural Deduction: A Proof-Theoretical Study.Dag Prawitz - 1965 - Stockholm, Sweden: Dover Publications.
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Citations of this work BETA
Two Proofs of the Algebraic Completeness Theorem for Multilattice Logic.Oleg Grigoriev & Yaroslav Petrukhin - 2019 - Journal of Applied Non-Classical Logics 29 (4):358-381.
Axiomatic and Dual Systems for Constructive Necessity, a Formally Verified Equivalence.Lourdes del Carmen González-Huesca, Favio E. Miranda-Perea & P. Selene Linares-Arévalo - 2019 - Journal of Applied Non-Classical Logics 29 (3):255-287.
JUNE 2015 UPDATE: A BIBLIOGRAPHY: JOHN CORCORAN's PUBLICATIONS ON ARISTOTLE 1972–2015.John Corcoran - manuscript
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