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» A Lambda Calculus with Forms
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LICS
2005
IEEE
14 years 1 months ago
Eager Normal Form Bisimulation
This paper describes two new bisimulation equivalences for the pure untyped call-by-value λ-calculus, called enf bisimilarity and enf bisimilarity up to η. They are based on eag...
Soren Lassen
CSL
2009
Springer
14 years 2 months ago
Enriching an Effect Calculus with Linear Types
We define an “enriched effect calculus” by extending a type theory for computational effects with primitives from linear logic. The new calculus, which generalises intuitionis...
Jeff Egger, Rasmus Ejlers Møgelberg, Alex S...
CSL
1999
Springer
13 years 12 months ago
Anti-Symmetry of Higher-Order Subtyping
This paper gives the first proof that the subtyping relation of a higherorder lambda calculus, Fω ≤, is anti-symmetric, establishing in the process that the subtyping relation...
Adriana B. Compagnoni, Healfdene Goguen
ICFP
1997
ACM
13 years 11 months ago
Strongly Typed Flow-Directed Representation Transformations
d Abstract) Allyn Dimock Harvard University Robert Muller Boston College Franklyn Turbak Wellesley College J. B. Wells∗ Glasgow University Topic Areas: compilation, lambda calcul...
Allyn Dimock, Robert Muller, Franklyn A. Turbak, J...
POPL
1996
ACM
13 years 11 months ago
From Region Inference to von Neumann Machines via Region Representation Inference
Region Inference is a technique for implementing programming languages that are based on typed call-by-value lambda calculus, such as Standard ML. The mathematical runtime model o...
Lars Birkedal, Mads Tofte, Magnus Vejlstrup