Noûs 48 (2):824-845 (2014)
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Abstract |
The Negation Problem states that expressivism has insufficient structure to account for the various ways in which a moral sentence can be negated. We argue that the Negation Problem does not arise for expressivist accounts of all normative language but arises only for the specific examples on which expressivists usually focus. In support of this claim, we argue for the following three theses: 1) a problem that is structurally identical to the Negation Problem arises in non-normative cases, and this problem is solved once the hidden quantificational structure involved in such cases is uncovered; 2) the terms ‘required’, ‘permissible’, and ‘forbidden’ can also be analyzed in terms of hidden quantificational structure, and the Negation Problem disappears once this hidden structure is uncovered; 3) the Negation Problem does not arise for normative language that has no hidden quantificational structure. We conclude that the Negation Problem is not really a problem about expressivism at all but is rather a feature of the quantificational structure of the required, permitted, and forbidden
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Keywords | metaethics Negation Problem Frege-Geach problem expressivism |
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Reprint years | 2015 |
DOI | 10.1111/nous.12068 |
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References found in this work BETA
Spreading the Word: Groundings in the Philosophy of Language.Simon Blackburn - 1984 - Clarendon Press.
Lectures on the Ethics of T. H. Green, Mr. Herbert Spencer and J. Martineau.Henry Sidgwick - 1871 - Thoemmes Press.
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Citations of this work BETA
Non-Descriptive Relativism: Adding Options to the Expressivist Marketplace.Matthew Bedke - 2018 - Oxford Studies in Metaethics 13:48-70.
A Primitive Solution to the Negation Problem.Derek Shiller - 2016 - Ethical Theory and Moral Practice 19 (3):725-740.
The Unity of Moral Attitudes: Recipe Semantics and Credal Exaptation.Derek Shiller - 2018 - Canadian Journal of Philosophy 48 (3-4):425-446.
The Frege-Geach Problem and Blackburn’s Expressivism.Hung Chi-Ho & Chiu Yui Plato Tse - 2020 - Philosophia 48 (5):2021-2031.
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