Free choice and homogeneity

Journal article


Goldstein, Simon. (2019). Free choice and homogeneity. Semantics and Pragmatics. 12, pp. 1-47. https://doi.org/10.3765/sp.12.23
AuthorsGoldstein, Simon
Abstract

This paper develops a semantic solution to the puzzle of Free Choice permission. The paper begins with a battery of impossibility results showing that Free Choice is in tension with a variety of classical principles, including Disjunction Introduction and the Law of Excluded Middle. Most interestingly, Free Choice appears incompatible with a principle concerning the behavior of Free Choice under negation, Double Prohibition, which says that Mary can’t have soup or salad implies Mary can’t have soup and Mary can’t have salad. Alonso-Ovalle 2006 and others have appealed to Double Prohibition to motivate pragmatic accounts of Free Choice. Aher 2012, Aloni 2018, and others have developed semantic accounts of Free Choice that also explain Double Prohibition.

This paper offers a new semantic analysis of Free Choice designed to handle the full range of impossibility results involved in Free Choice. The paper develops the hypothesis that Free Choice is a homogeneity effect. The claim possibly A or B is defined only when A and B are homogenous with respect to their modal status, either both possible or both impossible. Paired with a notion of entailment that is sensitive to definedness conditions, this theory validates Free Choice while retaining a wide variety of classical principles except for the transitivity of entailment. The homogeneity hypothesis is implemented in two different ways, homogeneous alternative semantics and homogeneous dynamic semantics, with interestingly different consequences.

Keywordsfree choice; homogeneity; alternative semantics; dynamic semantics
Year2019
JournalSemantics and Pragmatics
Journal citation12, pp. 1-47
PublisherLinguistic Society of America
ISSN1937-8912
Digital Object Identifier (DOI)https://doi.org/10.3765/sp.12.23
Open accessPublished as ‘gold’ (paid) open access
Publisher's version
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Open
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