Schubert, A., \Second-order uni cation and type inference for Church-style polymorphism ". Technical Report, Institute of Informatics, Warsaw University, January 1997. Home/Search Document Not in Database Summary Related Articles Check |
This paper is cited in the following contexts:
Typability and Type Checking in System F Are Equivalent and.. - Wells (1998) (9 citations) (Correct)
....subtyping relation [Mit88, TU96, Wel95, Jim95] In the diagram, the system FCh is the Church style presentation of System F where only binding occurrences of variables are annotated with types. Schubert recently discovered the surprising result that typability in that system is undecidable [Sch98]. Note that the reduction from H 2CA to Sub [TU96] does not prove undecidable a fragment of Sub that matches with the partial reduction from F TC to F Typ [Wel96a, Wel96b] so it does not contribute to proving F Typ undecidable. Similarly, Goldfarb s original proof of undecidability for ....
A. Schubert. Second-order uni cation and type inference for Church-style polymorphism. In Conf. Rec. POPL '98: 25th ACM Symp. Principles of Prog. Languages, 1998.
Typability and Type Checking in System F Are Equivalent and.. - Wells (1998) (9 citations) (Correct)
....subtyping relation [Mit88, TU96, Wel95, Jim95] In the diagram, the system FCh is the Church style presentation of System F where only binding occurrences of variables are annotated with types. Schubert recently discovered the surprising result that typability in that system is undecidable [Sch98]. Note that the reduction from H 2CA to Sub [TU96] does not prove undecidable a fragment of Sub that matches with the partial reduction from F TC to F Typ [Wel96a, Wel96b] so it does not contribute to proving F Typ undecidable. Similarly, Goldfarb s original proof of undecidability for ....
A. Schubert. Second-order unication and type inference for Church-style polymorphism. In Conf. Rec. POPL '98: 25th ACM Symp. Principles of Prog. Languages, 1998.
Beta-Reduction As Unification - Kfoury (1996) (8 citations) (Correct)
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Schubert, A., \Second-order uni cation and type inference for Church-style polymorphism ". Technical Report, Institute of Informatics, Warsaw University, January 1997.
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