David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Jack Alan Reynolds
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Metaphysica 10 (2):199-214 (2009)
One of the perennial questions of philosophy concerns the simple statements which say that an object is so and so or that such and such objects are so and so related: simple predicative statements. Do such statements have an ontological basis, and if so, what is that basis? The answer to this question determinesâor in any case, is expressive ofâa specific fundamental outlook on the world. In the course of the history of Western philosophy, various philosophers have given various answers to the question of predication. This essay presents the main, crucial answers: the paradigms and theories of predication of the Sophists (and of all later radical relativists), of Plato, of Aristotle, of the Aristotelian-minded non-nominalists, of Leibniz, and of Frege. In addition, the essay follows (to some extent) the most influentialâthe Aristotelian or mereologicalâparadigm of predication in its continuity and modification through the many centuries of its reign. However, the essay is not content to adopt the merely historical point of view; it also poses the question of adequacy. Prior to Frege, there was no philosophically adequate theory of predication, and the essay points out the shortcomings (besides aspects that can be viewed as advantages) of each pre-Fregean predication theory considered in it. Frege, in the nineteenth century, brought the philosophy of predication on the right track, but his own theory of predication has its own deficits. The essay ends with the presentation of a theory of predication that the author himself considers adequate.
|Keywords||Predication Plato Aristotle Leibniz Frege|
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References found in this work BETA
Uwe Meixner (2006). The Theory of Ontic Modalities. Ontos Verlag.
Franz von Kutschera (1998). Parts of Forms. An Essay Concerning Plato's Parmenides. Logical Analysis and History of Philosophy 1:57-74.
Uwe Meixner (1998). Negative Theology, Coincidentia Oppositorum, and Boolean Algebra. Logical Analysis and History of Philosophy 1:75-89.
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