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  Functor categories and two-level languages (1998) [18 citations — 5 self]

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by E. Moggi
In Foundations of Software Science and Computation Structures (FoSSaCS
http://www.disi.unige.it/person/MoggiE/ftp/fossacs98.ps.gz
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Abstract:

Abstract. We propose a denotational semantics for the two-level language of [GJ91, Gom92], and prove its correctness w.r.t. a standard denotational semantics. Other researchers (see [Gom91, GJ91, Gom92, JGS93, HM94]) have claimed correctness for lambda-mix (or extensions of it) based on denotational models, but the proofs of such claims rely on imprecise denitions and are basically awed. At a technical level there are two important dierences between our model and more naive models in Cpo: the domain for interpreting dynamic expressions is more abstract (we interpret code as -terms modulo -conversion), the semantics of newname is handled dierently (we exploit functor categories). The key idea is to interpret a two-level language in a suitable functor

Citations

565 Notions of computation and monads – Moggi - 1991
552 Partial evaluation and automatic program generation – Jones, Gomard, et al. - 1993
250 Foundations for Programming Languages – Mitchell - 1996
116 Functorial semantics of algebraic theories – Lawvere - 1963
101 A partial evaluator for untyped lambda calculus – Gomard, Jones - 1991
49 Kripke-style models for typed lambda calculus – Mitchell, Moggi - 1991
39 Polymorphic binding-time analysis – Henglein, Mossin - 1994
34 Semantics of local variables – O'Hearn, Tennent - 1992
32 A self-applicable partial evaluator for the lambda-calculus: Correctness and pragmatics – Gomard - 1992
30 Type algebras, functor categories and block structure – Oles - 1985
26 A categorical account of two-level languages – Moggi - 1997
12 Metalanguages and applications – Moggi - 1997
8 Program Analysis Matters – Gomard - 1991
8 Two-Level Functional Languages. Number 34 – Nielson, Nielson - 1992
5 A fully-abstract model for the pi-calculus – Fiore, Moggi, et al. - 1996
3 Continuation semantics in the typed lambda-calculus – Meyer, Wand - 1985