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  1. From absolute to local mathematics.J. L. Bell - 1986 - Synthese 69 (3):409 - 426.
    In this paper (a sequel to [4]) I put forward a "local" interpretation of mathematical concepts based on notions derived from category theory. The fundamental idea is to abandon the unique absolute universe of sets central to the orthodox set-theoretic account of the foundations of mathematics, replacing it by a plurality of local mathematical frameworks - elementary toposes - defined in category-theoretic terms.
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  • In contradiction: a study of the transconsistent.Graham Priest - 1987 - New York: Oxford University Press.
    In Contradiction advocates and defends the view that there are true contradictions, a view that flies in the face of orthodoxy in Western philosophy since Aristotle. The book has been at the center of the controversies surrounding dialetheism ever since its first publication in 1987. This second edition of the book substantially expands upon the original in various ways, and also contains the author’s reflections on developments over the last two decades. Further aspects of dialetheism are discussed in the companion (...)
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  • Time, change and contradiction.Joseph Wayne Smith - 1990 - Australasian Journal of Philosophy 68 (2):178 – 188.
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  • A question about rest and motion.Frank Jackson & Robert Pargetter - 1988 - Philosophical Studies 53 (1):141 - 146.
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  • The limits of change.Chris Mortensen - 1985 - Australasian Journal of Philosophy 63 (1):1 – 10.
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  • Inconsistent mathematics.Chris Mortensen - 2008 - Studia Logica.
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