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G. Priest (1979)
The logic of paradoxJournal of Philosophical Logic, 8
J. Beall, R. Brady, A. Hazen, G. Priest, Greg Restall (2006)
Relevant Restricted QuantificationJournal of Philosophical Logic, 35
Thierry Libert (2003)
ZF and the axiom of choice in some paraconsistent set theoriesLogic and Logical Philosophy, 11
Greg Restall (1992)
A Note on Naive Set Theory in LPNotre Dame J. Formal Log., 33
Z. Weber (2010)
TRANSFINITE NUMBERS IN PARACONSISTENT SET THEORYThe Review of Symbolic Logic, 3
Z. Weber (2010)
Extensionality and Restriction in Naive Set TheoryStudia Logica, 94
Z. Weber (2009)
Paradox and foundation
A. Hunter (1998)
Paraconsistent logics
A. Weir (2004)
There are no true contradictions
G. Priest (1991)
Minimally inconsistent LPStudia Logica, 50
G. Priest (1997)
Beyond the Limits of Thought
N. Rescher (1969)
Many Valued Logic
G. Priest (2001)
An introduction to non-classical logic
[John Bell played a pivotal role in my intellectual life. I was first shown the beauty of mathematics at school, by a particularly gifted teacher. Inspired by this, I went up to Cambridge to read the subject. The process was disillusioning. With only few exceptions, the lectures were dull and boring. It was not uncommon for a lecturer to spend an hour writing on the blackboard with his or her back to the audience. Supervisors obviously derived pleasure from solving the problems that I could not solve, but this was with all the emotional engagement of cross-word puzzle solving. The sense of intellectual excitement that I had experienced at school evaporated.]
Published: Jan 27, 2011
Keywords: Classical Logic; Relevant Logic; Paraconsistent Logic; Underlying Logic; Inaccessible Cardinal
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