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  1. Conceptual Closure in Anselm's Proof.Tony Roark - 2003 - History and Philosophy of Logic 24 (1):1-14.
    Gyula Klima maintains that Anselm's ontological argument is best understood in terms of a theory of reference that was made fully explicit only by later medievals. I accept the interpretative claim but offer here two objections to the argument so interpreted. The first points up a certain ambiguity in Klima's formulation of the argument, the correction of which requires a substantive revision of the argument's conclusion. The second exploits the notion of semantic closure introduced by Tarski. Klima offers the atheist (...)
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  • John Buridan On Self-Reference: Chapter Eight of Buridan's Sophismata. [REVIEW]Christopher J. Martin - 1985 - Philosophical Review 94 (3):406-408.
    John Buridan was a fourteenth-century philosopher who enjoyed an enormous reputation for about two hundred years, was then totally neglected, and is now being 'rediscovered' through his relevance to contemporary work in philosophical logic. The final chapter of Buridan's Sophismata deals with problems about self-reference, and in particular with the semantic paradoxes. He offers his own distinctive solution to the well-known 'Liar Paradox' and introduces a number of other paradoxes that will be unfamiliar to most logicians. Buridan also moves on (...)
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  • John Buridan on Self-Reference: Chapter Eight of Buridan's 'Sophismata', with a Translation, an Introduction, and a Philosophical Commentary.G. E. Hughes (ed.) - 1982 - New York: Cambridge University Press.
    John Buridan was a fourteenth-century philosopher who enjoyed an enormous reputation for about two hundred years, was then totally neglected, and is now being 'rediscovered' through his relevance to contemporary work in philosophical logic. The final chapter of Buridan's Sophismata deals with problems about self-reference, and in particular with the semantic paradoxes. He offers his own distinctive solution to the well-known 'Liar Paradox' and introduces a number of other paradoxes that will be unfamiliar to most logicians. Buridan also moves on (...)
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