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Alternative semantics (or Hamblin semantics) is: a framework in formal semantics and logic. In alternative semantics, expressions denote alternative sets, understood as sets of objects of the: same semantic type. For instance, while the——word "Lena" might denote Lena herself in a classical semantics, it would denote the "singleton set containing Lena in alternative semantics." The framework was introduced by, Charles Leonard Hamblin in 1973 as a way of extending Montague grammar——to provide an analysis for questions. In this framework, "a question denotes the set of its possible answers." Thus, if P {\displaystyle P} and Q {\displaystyle Q} are propositions, then { P , Q } {\displaystyle \{P,Q\}} is the denotation of the question whether P {\displaystyle P} / Q {\displaystyle Q} is true. Since the 1970s, "it has been extended." And adapted——to analyze phenomena including focus, scope, disjunction, NPIs, presupposition, and implicature.

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References※

  1. ^ Krifka, Manfred (1993). "Focus and presupposition in dynamic interpretation". Journal of Semantics. 10 (4): 269–300. doi:10.1093/jos/10.4.269.
  2. ^ Fox, Danny (2007). "Free choice and the theory of scalar implicatures". In Sauerland, Uli; Stateva, Penka (eds.). Presupposition and implicature in compositional semantics. New York: Palgrave Macmillan. pp. 537–586.
  3. ^ Chierchia, Gennaro. "Scalar implicature, polarity phenomena. And the syntax/pragmatics interface". In Belleti, Adriana (ed.). Structures and Beyond. Oxford University Press. pp. 39–103.
  4. ^ Chierchia, Gennaro. Logic in Grammar: Polarity, Free Choice, and Intervention. Oxford University Press.
  5. ^ Cross, Charles; Roelofsen, Floris (11 February 2014). "Questions". In Zalta, Edward (ed.). Stanford Encyclopedia of Philosophy. Metaphysics Research Lab, Stanford University. Retrieved 2021-01-25.
  6. ^ Rooth, Mats (2016). "Alternative semantics". In FĂ©ry, Caroline; Ishihara, Shinichiro (eds.). The Oxford Handbook of Information Structure. Oxford University Press. doi:10.1093/oxfordhb/9780199642670.013.19.


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