Metaphysics, Sophistry, and Illusion: Toward a Widespread Non-Factualism

Oxford: Oxford University Press (2021)
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Abstract

This book does two things. First, it introduces a novel kind of non-factualist view, and it argues that we should endorse views of this kind in connection with a wide class of metaphysical questions, most notably, the abstract-object question and the composite-object question (so, more specifically, the book argues that there’s no fact of the matter whether there are any such things as abstract objects or composite objects—or material objects of any other kind). Second, the book explains how these non-factualist views fit into a general anti-metaphysical view called neo-positivism, and it explains how we could argue that neo-positivism is true. Neo-positivism is (roughly) the view is that every metaphysical question decomposes into some subquestions—call them Q1, Q2, Q3, etc.—such that, for each of these subquestions, one of the following three anti-metaphysical views is true of it: non-factualism, or scientism, or metaphysically innocent modal-truth-ism. These three views can be defined (very roughly) as follows. Non-factualism about a question Q is the view that there’s no fact of the matter about the answer to Q. Scientism about Q is the view that Q is an ordinary empirical-scientific question about some contingent aspect of physical reality, and Q can’t be settled with an a priori philosophical argument. And metaphysically innocent modal-truth-ism about Q is the view that Q asks about the truth value of a modal sentence that’s metaphysically innocent in the sense that it doesn’t say anything about reality and, if it’s true, isn’t made true by reality.

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Mark Balaguer
California State University, Los Angeles

Citations of this work

How to ground powers.David Builes - 2024 - Analysis 84 (2):231-238.
In defense of Countabilism.David Builes & Jessica M. Wilson - 2022 - Philosophical Studies 179 (7):2199-2236.
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Platonism in Metaphysics.Markn D. Balaguer - 2016 - Stanford Encyclopedia of Philosophy 1 (1):1.
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