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give rise to a similar inference which is also referred to as "free choice" though researchers disagree as to whether it forms a
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244:. To resolve this paradox, some researchers have proposed analyses of free choice within nonclassical frameworks such as
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operator. For example, the following
English sentences can be interpreted to mean that the addressee can watch a movie
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544:(2007). "Free choice and the theory of scalar implicatures". In Sauerland, U.; Stateva, P. (eds.).
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Simons, Mandy (2005). "Dividing things up: The semantics of or and the modal/or interaction".
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Minimal models in semantics and pragmatics: Free choice, exhaustivity, and conditionals
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Zimmerman, Thomas Ede (2000). "Free choice disjunction and epistemic possibility".
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140:{\displaystyle (\Diamond P\lor \Diamond Q)\rightarrow (\Diamond P\land \Diamond Q)}
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that they can also play video games, depending on their preference:
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260:. Others have proposed ways of deriving free choice inferences as
19:"paradox of free choice" redirects here. Not to be confused with
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489:"Free choice permission and the counterfactuals of pragmatics"
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650:
Giannakidou, Anastasia (2001). "The meaning of free choice".
615:
Aloni, Maria (2007). "Free choice, modals and imperatives".
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This symbolic logic formula above is not valid in classical
275:, but also arise with other flavors of modality as well as
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Presupposition and implicature in compositional semantics
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Free choice inferences are a major topic of research in
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is a phenomenon in natural language where a linguistic
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Willer, Malte (2018). "Simplifying with free choice".
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271:Free choice inferences are most widely studied for
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54:You can watch a movie or you can play video games.
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268:lexical entries for disjunction and modality.
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326:Simplification of disjunctive antecedents
39:interpretation when it interacts with a
548:. Palgrave Macmillan. pp. 71–120.
530:(Thesis). University of Amsterdam ILLC.
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240:. This observation is known as the
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35:appears to receive a logical
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264:which arise on the basis of
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416:Natural Language Semantics
366:. In Zalta, Edward (ed.).
193:{\displaystyle \Diamond P}
170:{\displaystyle \Diamond Q}
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1339:Distributional semantics
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70:in classical systems of
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1071:Subsective modification
875:Propositional attitudes
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83:Free Choice Principle
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262:scalar implicatures
64:philosophical logic
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233:{\displaystyle Q}
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1407:expanding it
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1304:Type shifter
1274:Quantization
1224:Continuation
1091:Veridicality
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971:Exhaustivity
936:Cumulativity
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830:Conditionals
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371:. Retrieved
367:
360:Aloni, Maria
281:conditionals
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250:linear logic
241:
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28:
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1601:Logic stubs
1576:Modal logic
1219:Context set
1193:Type theory
1076:Subtrigging
840:Disjunction
767:Proposition
316:Modal logic
306:Disjunction
277:imperatives
152:modal logic
72:modal logic
37:conjunctive
33:disjunction
29:Free choice
1560:Categories
1513:pragmatics
1369:Pragmatics
1016:Mirativity
782:Speech act
737:Entailment
732:Denotation
542:Fox, Danny
373:2021-01-14
200:, for any
1566:Semantics
1456:semantics
1168:Mereology
1104:Formalism
986:Givenness
911:Cataphora
899:Phenomena
890:Vagueness
820:Ambiguity
772:Reference
752:Intension
742:Extension
623:: 65–94.
599:122826485
474:125934921
395:: 57–74.
311:Hans Kamp
266:classical
185:◊
162:◊
129:◊
126:∧
120:◊
114:→
105:◊
102:∨
96:◊
1322:See also
1207:Concepts
1081:Telicity
916:Coercion
870:Negation
865:Modality
815:Anaphora
672:10533949
637:16471990
513:27379239
436:14338992
362:(2016).
331:Sluicing
295:See also
825:Binding
1254:Monads
801:Topics
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256:, and
1511:This
1454:This
1399:logic
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