Handbook of Philosophical Logic, Volume 11
Dov M. Gabbay, Franz Guenthner
Springer Science & Business Media, Mar 31, 2004 - Computers - 323 pages
It is with great pleasure that we are presenting to the community the second edition of this extraordinary handbook. It has been over 15 years since the publication of the first edition and there have been great changes in the landscape of philosophical logic since then. The first edition has proved invaluable to generations of students and researchers in formal philosophy and language, as well as to consumers of logic in many applied areas. The main logic article in the Encyclopaedia Britannica 1999 has described the first edition as 'the best starting point for exploring any of the topics in logic'. We are confident that the second edition will prove to be just as good! The first edition was the second handbook published for the logic commu nity. It followed the North Holland one volume Handbook of Mathematical Logic, published in 1977, edited by the late Jon Barwise. The four volume Handbook of Philosophical Logic, published 1983-1989 came at a fortunate temporal junction at the evolution of logic. This was the time when logic was gaining ground in computer science and artificial intelligence circles. These areas were under increasing commercial pressure to provide devices which help and/or replace the human in his daily activity. This pressure required the use of logic in the modelling of human activity and organisa tion on the one hand and to provide the theoretical basis for the computer program constructs on the other.
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analysis applied arithmetic assert assumption axioms believe Cantor's diagonalization ccpo classical logic closure consider consistent context contradiction deductive defined definition denumerably infinite denumerably infinite list dialethic digits example fact false fictional characters fictional discourse fictional worlds finite fixed point follows formal system formula Frege function Godel number Godel sentence Gupta Halbach hence Herzberger Holmes Incompleteness Theorem inconsistency induction inference infinite regress interpretation intuitive irrational number Journal of Philosophical Journal of Symbolic Kripke language Lemma liar paradox liar sentence logic of fiction matrix maximum account metafictive metalanguage metatheorem minimal fixed point modal modal logic natural numbers negation objects Philosophical Logic predicate logic problem PrOn proof provability question real numbers recursive reference Rosser's Rosser's Theorem rule Russell's paradox self-application self-non-application self-reference set theory stage stipulation Suppose Symbolic Logic Tarski Tarskian semantic theory of truth tion transfictive transfinite true truth value unprovable Wittgenstein