The call-by-need lambda calculus
Identifieur interne : 00B233 ( Main/Exploration ); précédent : 00B232; suivant : 00B234The call-by-need lambda calculus
Auteurs : John Maraist [Australie] ; Martin Odersky [Australie] ; Philip Wadler [Australie]Source :
- Journal of Functional Programming [ 0956-7968 ] ; 1998-05.
Abstract
We present a calculus that captures the operational semantics of call-by-need. The call-by-need lambda calculus is confluent, has a notion of standard reduction, and entails the same observational equivalence relation as the call-by-name calculus. The system can be formulated with or without explicit let bindings, admits useful notions of marking and developments, and has a straightforward operational interpretation.
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<front><div type="abstract">We present a calculus that captures the operational semantics of call-by-need. The call-by-need lambda calculus is confluent, has a notion of standard reduction, and entails the same observational equivalence relation as the call-by-name calculus. The system can be formulated with or without explicit let bindings, admits useful notions of marking and developments, and has a straightforward operational interpretation.</div>
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