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- Berit Brogaard (2008). Inscrutability and Ontological Commitment. Philosophical Studies 141 (1):21 - 42.There are two doctrines for which Quine is particularly well known: the doctrine of ontological commitment and the inscrutability thesis—the thesis that reference and quantification are inscrutable. At first glance, the two doctrines are squarely at odds. If there is no fact of the matter as to what our expressions refer to, then it would appear that no determinate commitments can be read off of our best theories. We argue here that the appearance of a clash between the two doctrines is illusory. The reason that there is no real conflict is not simply that in determining our theories’ ontological commitments we naturally rely on our home language but also (and more importantly) that ontological commitment is not intimately tied to objectual quantification and a reference-first approach to language. Or so we will argue. We conclude with a new inscrutability argument which rests on the observation that the notion of objectual quantification, when properly cashed out, deflates.
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I shall here discuss some matters related to the so-called radical indeterminacy or inscrutability arguments due to, e.g., Willard v. O. Quine, Hilary Putnam, John Wallace and Donald Davidson.1 These are arguments that, on the face of it, demonstrate that there is radical indeterminacy in what the expressions in a theory refer to and in what the ontology of the theory is. I will use “inscrutability argument” as a general label for these arguments. My main topic – after I have dealt with some issues that in the context are mere preliminaries – will be what the consequences of inscrutability for ontology might be. (The label ‘inscrutability’ is not ideal, as it suggests that the problem raised is primarily epistemic. But it is common to use the label in the context of Quine’s arguments. And it has the advantage over the alternative suggestion “indeterminacy” that it signals that we are here dealing with a special kind of indeterminacy, not only more widespread but also in principle irremediable.).
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Second-order axiomatizations of certain important mathematical theories—such as arithmetic and real analysis—can be shown to be categorical. Categoricity implies semantic completeness, and semantic completeness in turn implies determinacy of truth-value. Second-order axiomatizations are thus appealing to realists as they sometimes seem to offer support for the realist thesis that mathematical statements have determinate truth-values. The status of second-order logic is a controversial issue, however. Worries about ontological commitment have been influential in the debate. Recently, Vann McGee has argued that one can get some of the technical advantages of second-order axiomatizations—categoricity, in particular—while walking free of worries about ontological commitment. In so arguing he appeals to the notion of an open-ended schema—a schema that holds no matter how the language of the relevant theory is extended. Contra McGee, we argue that second-order quantification and open-ended schemas are on a par when it comes to ontological commitment.
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According to the familiar Quinean understanding of ontological commitment, (1) one undertakes ontological commitments only via theoretical regimentations, and (2) ontological commitments are to be identified with the domain of a theory’s quantifiers. Jody Azzouni accepts (1), but rejects (2). Azzouni accepts (1) because he believes that no vernacular expression carries ontological commitments. He rejects (2) by locating a theory’s commitments with the extension of an existence predicate. I argue that Azzouni’s two theses undermine each other. If ontological commitments follow from predications of existence, then ontological commitments can be expressed in the vernacular via negative existential sentences.
Truthmaking and ontological commitment How do we determine the ontological commitments of a theory? Quine told us to look to the quantifier.1 What must be in the domain of the quantifiers if the (regimented) sentences of the theory are all to be true? Those are the ontological commitments of the theory.
There are two different ways of understanding the notion of ‘ontological commitment’. A question about ‘what is said to be’ by a theory or ‘what a theory says there is’ deals with ‘explicit’ commitment; a question about the ontological costs or preconditions of the truth of a theory concerns ‘implicit’ commitment. I defend a conception of ontological commitment as implicit commitment, and argue that existentially quantified idioms in natural language are implicitly, but not explicitly, committing. I use the distinction between the two kinds of ontological commitment to diagnose a flaw in a widely used argument to the effect that existential quantification is not ontologically committing.
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