Abstract
Besides the usual business of solving paradoxes, there has been recent philosophical work on their essential nature. Lycan characterises a paradox as “an inconsistent set of propositions, each of which is very plausible.” Building on this definition, Paseau offers a numerical measure of paradoxicality of a set of principles: a function of the degrees to which a subject believes the principles considered individually (all typically high) and of the degree to which the subject believes the principles considered together (typically low). We argue (a) that Paseau's measure fails to score certain paradoxes properly and (b) that this failure is not due to the particular measure but rather that any such function just of credences fails to adequately capture paradoxicality. Our analysis leads us to conclude that Lycan's definition also fails to capture the notion of paradox.
Item Type: | Journal article |
---|---|
Form of publication: | Postprint |
Keywords: | paradox, measure, credence |
Faculties: | Philosophy, Philosophy of Science and Religious Science > Munich Center for Mathematical Philosophy (MCMP) Philosophy, Philosophy of Science and Religious Science > Munich Center for Mathematical Philosophy (MCMP) > Logic Philosophy, Philosophy of Science and Religious Science > Munich Center for Mathematical Philosophy (MCMP) > Epistemology |
Subjects: | 100 Philosophy and Psychology > 120 Epistemology 100 Philosophy and Psychology > 160 Logic |
ISSN: | 2161-2234 |
Language: | English |
Item ID: | 28356 |
Date Deposited: | 30. Jun 2016, 08:11 |
Last Modified: | 04. Nov 2020, 13:07 |