2015
DOI: 10.1111/phpr.12269
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Vagueness and the Laws of Metaphysics

Abstract: This is a paper about the nature of metaphysical laws and their relation to the phenomenon of vagueness. Metaphysical laws are introduced as analogous to natural laws, and metaphysical indeterminism is modeled on causal indeterminacy. This kind of indeterminacy is then put to work in developing a novel theory of vagueness and a solution to the sorites paradox.This paper introduces a theory of vagueness according to which borderline cases are the result of indeterministic metaphysical laws. Section 1 introduces… Show more

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Cited by 11 publications
(4 citation statements)
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“…See Dasgupta (2014: 12) and Sider (2011: 145). For more on the laws of metaphysics, see Wasserman (2017), Wilsch (2015;, Glazier (2016), Schaffer (2017a;2017b), and Barker (2020).…”
Section: Simple Generalismmentioning
confidence: 99%
“…See Dasgupta (2014: 12) and Sider (2011: 145). For more on the laws of metaphysics, see Wasserman (2017), Wilsch (2015;, Glazier (2016), Schaffer (2017a;2017b), and Barker (2020).…”
Section: Simple Generalismmentioning
confidence: 99%
“…There seem to be various ways of implementing this idea. To mention but one, Wasserman (2018) and Emery (2019), though in different contexts, both suggest that we should allow for the possibility of indeterministic cases of grounding. Here is Wasserman's explanation of his law-based theory of vagueness:…”
Section: Logical Spacementioning
confidence: 99%
“… 5 I am assuming here that there is such a thing as the result of applying a given law to a given state, even when that state is merely possible. Although this assumption is controversial ((Wasserman, 2015 )), it is made plausible by the widely held (see Skiles 2020 for references) principles of Necessitation (necessarily, if a grounds b , then necessarily, if a obtains, b obtains) and Internalism (necessarily, if a grounds b , then necessarily, if a and b obtain, then a grounds b ). Necessitation and Internalism together entail that necessarily, if a grounds b , then necessarily, if a obtains, a grounds b .…”
mentioning
confidence: 99%