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Conservative Extensions of Polymorphic PCF (1996)  (Make Corrections)  (1 citation)
Yohji Akama



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Abstract: We prove that product and sum types are definable in polymorphic PCF with call-by-name evaluation strategy. This establishes polymorphic PCF and its extensions can be conservatively extended by product and sum types and recursive types. 1. Introduction When we employ typed -calculi to investigate a complex programming language, it is often useful to concentrate first on a "basic but sufficient" typed -calculus and then on its extensions by the corresponding syntax constructs. One of such basic ... (Update)

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.... x j (C B) j (p i C) j (if0 I BB) j (case S of x:B j x:B) Akama has proved that PCF f Theta; g poly conservatively extends PCF poly [4]; he employs the technique of defining sum and product types in the second order polymorphic lambda calculus. We believe that an alternate...

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BibTeX entry:   (Update)

Y. Akama. Conservative extensions of polymorphic PCF. In M. Takeichi, T. Ida, and A. Ohori, editors, Second Fuji International Workshop on Functional and Logic Programming, pages 48--62. World Scientific, 1996. http://citeseer.ist.psu.edu/akama96conservative.html   More

@misc{ akama96conservative,
  author = "Y. Akama",
  title = "Conservative extensions of polymorphic PCF",
  text = "Y. Akama. Conservative extensions of polymorphic PCF. In M. Takeichi, T.
    Ida, and A. Ohori, editors, Second Fuji International Workshop on Functional
    and Logic Programming, pages 48--62. World Scientific, 1996.",
  year = "1996",
  url = "citeseer.ist.psu.edu/akama96conservative.html" }
Citations (may not include all citations):
268   Proofs and Types (context) - Girard, Lafont et al. - 1989  ACM
224   Semantics of Programming Languages: Structures and Technique.. (context) - Gunter - 1992
51   the expressive power of programming languages - Felleisen - 1990
17   Fully abstract translations between functional languages (context) - Riecke - 1993  ACM   DBLP
13   Delimiting the scope of effects - Riecke - 1993  ACM   DBLP
4   A fixed point extension of the second order lambda-calculus:.. (context) - Amadio - 1988
4   Extensions to type systems can preserve operational equivale.. (context) - Riecke, Subramanian - 1994

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