Skip to main content
Top
Published in: Journal of Logic, Language and Information 2/2018

16-11-2017

Yoad Winter’s Elements of Formal Semantics, 2016, Edinburgh Advanced Textbooks in Linguistics (Edinburgh University Press)

Paperback, pp. 258. ISBN 978 0 7486 4043 0

Author: Edward L. Keenan

Published in: Journal of Logic, Language and Information | Issue 2/2018

Log in

Activate our intelligent search to find suitable subject content or patents.

search-config
loading …

Abstract

Elements of Formal Semantics (EFS) has already been reviewed twice (Rett in Glossa 1(1):42, 2016; Erlewine in Comput Linguist 42(4):837–839, 2017). As well, the website for the work is accompanied by evaluative quotes by noted scholars. All are very positive concerning its clarity and its utility as an introduction to formal semantics for natural language. As I agree with these evaluations my interest in reiterating them in slightly different words is limited. So my reviews of the content chapters will be accompanied by a Reflections section consisting of my own reflections on the foundations of model theoretic semantics for natural language as laid out in EFS. The issues I address—alternate ways of accomplishing the tasks Winter treats—should not be included in an introductory work but they may be helpful for those who teach classes for which EFS is an appropriate text. They might also help with queries about the content of the text by those using it. I note that a mark of a clear text is that it allows the reader to reflect on its content not its presentation.

Dont have a licence yet? Then find out more about our products and how to get one now:

Springer Professional "Wirtschaft+Technik"

Online-Abonnement

Mit Springer Professional "Wirtschaft+Technik" erhalten Sie Zugriff auf:

  • über 102.000 Bücher
  • über 537 Zeitschriften

aus folgenden Fachgebieten:

  • Automobil + Motoren
  • Bauwesen + Immobilien
  • Business IT + Informatik
  • Elektrotechnik + Elektronik
  • Energie + Nachhaltigkeit
  • Finance + Banking
  • Management + Führung
  • Marketing + Vertrieb
  • Maschinenbau + Werkstoffe
  • Versicherung + Risiko

Jetzt Wissensvorsprung sichern!

Springer Professional "Technik"

Online-Abonnement

Mit Springer Professional "Technik" erhalten Sie Zugriff auf:

  • über 67.000 Bücher
  • über 390 Zeitschriften

aus folgenden Fachgebieten:

  • Automobil + Motoren
  • Bauwesen + Immobilien
  • Business IT + Informatik
  • Elektrotechnik + Elektronik
  • Energie + Nachhaltigkeit
  • Maschinenbau + Werkstoffe




 

Jetzt Wissensvorsprung sichern!

Springer Professional "Wirtschaft"

Online-Abonnement

Mit Springer Professional "Wirtschaft" erhalten Sie Zugriff auf:

  • über 67.000 Bücher
  • über 340 Zeitschriften

aus folgenden Fachgebieten:

  • Bauwesen + Immobilien
  • Business IT + Informatik
  • Finance + Banking
  • Management + Führung
  • Marketing + Vertrieb
  • Versicherung + Risiko




Jetzt Wissensvorsprung sichern!

Footnotes
1
There is some discussion in the literature about the origin of “currying”. It is named for the logician Haskell B. Curry (1930), who built (explicitly) on the somewhat earlier work of Moses Schoenfinkel (1924). And Hindley and Seldin (2008) note that the core idea (but not the explicit formalization) is already present in Frege (1893). I give all references here.
 
Literature
go back to reference Barwise, J., & Cooper, R. (1981). Generalized quantifiers in natural language. Linguistics and Philosophy, 4, 159–219.CrossRef Barwise, J., & Cooper, R. (1981). Generalized quantifiers in natural language. Linguistics and Philosophy, 4, 159–219.CrossRef
go back to reference Curry, H. B. (1930). Grundlagen der Kombinatorischen Logik. American Journal of Mathematics, 52(3), 509–536.CrossRef Curry, H. B. (1930). Grundlagen der Kombinatorischen Logik. American Journal of Mathematics, 52(3), 509–536.CrossRef
go back to reference De Swart, H. (1996). Quantification over time. In J. van der Does & J. van Eijck (Eds.), Quantifiers, logic and language (pp. 311–337). Stanford: CSLI. De Swart, H. (1996). Quantification over time. In J. van der Does & J. van Eijck (Eds.), Quantifiers, logic and language (pp. 311–337). Stanford: CSLI.
go back to reference Dehaene, S. (2014). Consciousness and the brain: Deciphering how the brain codes our thoughts. New York: Viking Penguin. Dehaene, S. (2014). Consciousness and the brain: Deciphering how the brain codes our thoughts. New York: Viking Penguin.
go back to reference Dennett, D. C. (2017). From bacteria to Bach and back: The evolution of minds. New York City: W.W Norton & Co. Dennett, D. C. (2017). From bacteria to Bach and back: The evolution of minds. New York City: W.W Norton & Co.
go back to reference Erlewine, M. Y. (2017). Review of Elements of formal semantics: An introduction to the mathematical theory of meaning in natural language. Computational Linguistics, 42(4), 837–839.CrossRef Erlewine, M. Y. (2017). Review of Elements of formal semantics: An introduction to the mathematical theory of meaning in natural language. Computational Linguistics, 42(4), 837–839.CrossRef
go back to reference Fauconnier, G. (1979). Implication reversal in natural language. In F. Guenthner & S. Schmidt (Eds.), Formal semantics for natural language. Dordrecht: D. Reidel. Fauconnier, G. (1979). Implication reversal in natural language. In F. Guenthner & S. Schmidt (Eds.), Formal semantics for natural language. Dordrecht: D. Reidel.
go back to reference Frege, G. (1893). Grundgesetze der Arithmetik. Vol 1. Section 4. Verlag Hermann Pohle, Jena. Noted in Hindley and Seldin 2008. Footnote 2, p. 3. Frege, G. (1893). Grundgesetze der Arithmetik. Vol 1. Section 4. Verlag Hermann Pohle, Jena. Noted in Hindley and Seldin 2008. Footnote 2, p. 3.
go back to reference Hindley, J. R., & Seldin, J. P. (2008). Lambda-Calculus and Combinators. New York: CUP.CrossRef Hindley, J. R., & Seldin, J. P. (2008). Lambda-Calculus and Combinators. New York: CUP.CrossRef
go back to reference Heim, I., & Kratzer, A. (1998). Semantics in generative grammar. Malden: Blackwell. Heim, I., & Kratzer, A. (1998). Semantics in generative grammar. Malden: Blackwell.
go back to reference Keenan, E. L. (1981). A Boolean approach to semantics. In J. Gronendijk, et al. (Eds.), Formal methods in the study of language (pp. 343–379). Amsterdam: Mathematics Center, University of Amsterdam. Keenan, E. L. (1981). A Boolean approach to semantics. In J. Gronendijk, et al. (Eds.), Formal methods in the study of language (pp. 343–379). Amsterdam: Mathematics Center, University of Amsterdam.
go back to reference Keenan, E. L. (1982). Eliminating the universe (a study in ontological perfection). In D. Flickinger, et al. (Eds.), WCCFL 1. Stanford: Stanford Linguistics Association. Keenan, E. L. (1982). Eliminating the universe (a study in ontological perfection). In D. Flickinger, et al. (Eds.), WCCFL 1. Stanford: Stanford Linguistics Association.
go back to reference Keenan, E. L. (1993). Natural language, sortal reducibility and generalized quantifiers. The Journal of Symbolic Logic, 58(1), 314–325.CrossRef Keenan, E. L. (1993). Natural language, sortal reducibility and generalized quantifiers. The Journal of Symbolic Logic, 58(1), 314–325.CrossRef
go back to reference Keenan, E. L. (2002). Some properties of natural language quantifiers: Generalized quantifier theory. Linguistics and Philosophy, 25, 627–654.CrossRef Keenan, E. L. (2002). Some properties of natural language quantifiers: Generalized quantifier theory. Linguistics and Philosophy, 25, 627–654.CrossRef
go back to reference Keenan, E. L. (2016). In situ interpretation without type mismatches. Journal of Semantics, 32(1), 1–20. Keenan, E. L. (2016). In situ interpretation without type mismatches. Journal of Semantics, 32(1), 1–20.
go back to reference Keenan, E. L., & Faltz, M. L. (1985). Boolean semantics for natural language. New York City: D. Reidel. Keenan, E. L., & Faltz, M. L. (1985). Boolean semantics for natural language. New York City: D. Reidel.
go back to reference Keenan, E. L., & Moss, L. S. (2016). Mathematical structures in language. CSLI Lecture Notes No. 218. Keenan, E. L., & Moss, L. S. (2016). Mathematical structures in language. CSLI Lecture Notes No. 218.
go back to reference Keenan, E. L., & Stavi, J. (1986). A semantic characterization of natural language determiners. Linguistics and Philosophy, 9, 253–326.CrossRef Keenan, E. L., & Stavi, J. (1986). A semantic characterization of natural language determiners. Linguistics and Philosophy, 9, 253–326.CrossRef
go back to reference Keenan, E. L., & Westerstähl, D. (1997). Generalized quantifiers in linguistics and logic. In J. van Benthem & A. ter Meulen (Eds.), Logic and language (pp. 837–895). Amsterdam: North Holland. Keenan, E. L., & Westerstähl, D. (1997). Generalized quantifiers in linguistics and logic. In J. van Benthem & A. ter Meulen (Eds.), Logic and language (pp. 837–895). Amsterdam: North Holland.
go back to reference Ladusaw, W. (1983). Logical form and conditions on grammaticality. Linguistics and Philosophy, 6, 177–197.CrossRef Ladusaw, W. (1983). Logical form and conditions on grammaticality. Linguistics and Philosophy, 6, 177–197.CrossRef
go back to reference Liang, P., & Potts, C. (2015). Bringing machine learning and compositional semantics together. Annual Review of Linguistics, 1(1), 355–376.CrossRef Liang, P., & Potts, C. (2015). Bringing machine learning and compositional semantics together. Annual Review of Linguistics, 1(1), 355–376.CrossRef
go back to reference Montague, R. (1973). In J. Hintikka, J. Moravcsik & P. Suppes (Eds.), Approaches to Natural Language: Proceedings of the 1970 Stanford Workshop on Grammar and Semantics (pp. 221–242). Dordrecht: D. Reidel Pub. Co. (Reprinted in Formal Philosophy, pp. 247–271, by R. Thomason, Ed., 1974, New Haven: Yale University Press. Montague, R. (1973). In J. Hintikka, J. Moravcsik & P. Suppes (Eds.), Approaches to Natural Language: Proceedings of the 1970 Stanford Workshop on Grammar and Semantics (pp. 221–242). Dordrecht: D. Reidel Pub. Co. (Reprinted in Formal Philosophy, pp. 247–271, by R. Thomason, Ed., 1974, New Haven: Yale University Press.
go back to reference Peters, S., & Westershåhl, D. (2006). Quantifiers in language and logic. Oxford: OUP. Peters, S., & Westershåhl, D. (2006). Quantifiers in language and logic. Oxford: OUP.
go back to reference Rett, J. (2016). Book review of Yoad Winter’s. Elements of formal semantics. Glossa, 1(1), 42.CrossRef Rett, J. (2016). Book review of Yoad Winter’s. Elements of formal semantics. Glossa, 1(1), 42.CrossRef
go back to reference Schoenfinkel, M. (1924). Ueber die Bausteine der mathematischen Logik. Mathematische Annalen, 92, 305–316. (Trans. In J. Van Heijenoort From Frege to Gödel. Harvard University Press 1967, pp. 355–366.) Schoenfinkel, M. (1924). Ueber die Bausteine der mathematischen Logik. Mathematische Annalen, 92, 305–316. (Trans. In J. Van Heijenoort From Frege to Gödel. Harvard University Press 1967, pp. 355–366.)
go back to reference Wigner, E. P. (1960). The unreasonable effectiveness of mathematics in the natural sciences. Communication on Pure and Applied Mathematics, 13, 1–14.CrossRef Wigner, E. P. (1960). The unreasonable effectiveness of mathematics in the natural sciences. Communication on Pure and Applied Mathematics, 13, 1–14.CrossRef
go back to reference Winter, Y. (2001). Flexibility principles in Boolean semantics. Cambridge: MIT Press. Winter, Y. (2001). Flexibility principles in Boolean semantics. Cambridge: MIT Press.
Metadata
Title
Yoad Winter’s Elements of Formal Semantics, 2016, Edinburgh Advanced Textbooks in Linguistics (Edinburgh University Press)
Paperback, pp. 258. ISBN 978 0 7486 4043 0
Author
Edward L. Keenan
Publication date
16-11-2017
Publisher
Springer Netherlands
Published in
Journal of Logic, Language and Information / Issue 2/2018
Print ISSN: 0925-8531
Electronic ISSN: 1572-9583
DOI
https://doi.org/10.1007/s10849-017-9261-3

Premium Partner