Erkenntnis 74 (3):351-362 (2011)
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The supporter of vague objects has been long challenged by the following ‘Argument from Identity’: 1) if there are vague objects, then there is ontically indeterminate identity; 2) there is no ontically indeterminate identity; therefore, 3) there are no vague objects. Some supporters of vague objects have argued that 1) is false. Noonan (Analysis 68: 174–176, 2008) grants that 1) does not hold in general, but claims that ontically indeterminate identity is indeed implied by the assumption that there are vague objects of a certain special kind (i.e. vague objects*). One can therefore formulate a ‘New Argument from Identity’: 1′) if there are vague objects*, then there is ontically indeterminate identity; 2) there is no ontically indeterminate identity; therefore, 3′) there are no vague objects*. Noonan’s strategy is to argue that premiss 1′) is inescapable, and, as a consequence, that Evans’s alleged defence of 2) is a real challenge for any supporter of vague objects. I object that a supporter of vague objects who grants the validity of Evans’s argument allegedly in favour of 2) should reject premiss 1′). The threat of the New Argument from Identity is thus avoided
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DOI | 10.1007/s10670-010-9257-8 |
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References found in this work BETA
Can There Be Vague Objects?Gareth Evans - 2004 - In Tim Crane & Katalin Farkas (eds.), Metaphysics: A Guide and Anthology. Oxford University Press.
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Citations of this work BETA
Indeterminate Identities, Supervaluationism, and Quantifiers.Achille C. Varzi - 2020 - Analytic Philosophy 61 (3):218-235.
Metaphysical Vagueness Without Vague Objects.Ali Abasnezhad & C. S. I. Jenkins - 2018 - Thought: A Journal of Philosophy 7 (4):278-283.
Interrelations and Dissimilarities Between Distinct Approaches to Ontic Vagueness.Marc Andree Weber - 2013 - Metaphysica 14 (2):181-195.
Indeterminate Comprehension.Jonathan A. Simon - 2014 - Thought: A Journal of Philosophy 3 (1):39-48.
Leibnizian Identity and Paraconsistent Logic.Ali Abasnezhad - 2020 - History and Philosophy of Logic 41 (3):236-243.
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