(Enter summary)
Abstract: A purely syntactic and untyped variant of Normalization by Evaluation
for the -calculus is presented in the framework of a two-level
-calculus with rewrite rules to model the inverse of the evaluation
functional. Among its operational properties gures a standardization
theorem that formally establishes adequacy of implementation in
functional programming languages. An example implementation in
Haskell is provided. The relation to usual type-directed Normalization
by Evaluation is... (Update)
Context of citations to this paper: More
..., but clearly s , since the set fr j r g = WF of strongly normalizing terms is closed under subterms. It has been shown elsewhere [AJ01] that strong normalization (and con uence) of combined reduction and expansion follows from the same property of reduction alone....
Cited by: More
Optimizing Generic Functions - Artem Alimarine And (2004)
(Correct)
Syntactic Analysis of eta-Expansions - In Pure Type
(Correct)
Short Proofs of Normalization for the simply-typed.. - Joachimski, Matthes (2002)
(Correct)
Similar documents (at the sentence level):
59.4%: Operational Aspects of Untyped Normalization by Evaluation - Aehlig, Joachimski (2003)
(Correct)
Active bibliography (related documents): More All
0.9: From Reduction-Based to Reduction-Free Normalization - Danvy (2004)
(Correct)
0.5: A Note On Rewriting Theory For Uniqueness Of Iteration - Okada, SCOTT (2000)
(Correct)
0.4: An Operational Foundation for Delimited Continuations.. - Biernacka, Biernacki.. (2004)
(Correct)
Similar documents based on text: More All
0.7: Term Rewriting for Normalization by Evaluation - Berger, Eberl, Schwichtenberg (1999)
(Correct)
0.7: Normalization by Evaluation with Typed Abstract Syntax - Danvy, Rhiger, Rose (2001)
(Correct)
0.7: Normalization By Evaluation - Berger, Eberl, Schwichtenberg (1998)
(Correct)
Related documents from co-citation: More All
2: Ideas and results in proof theory (context) - Prawitz - 1971
BibTeX entry: (Update)
Klaus Aehlig and Felix Joachimski. Operational aspects of normalization by evaluation. Submitted, 2001. http://citeseer.ist.psu.edu/aehlig01operational.html More
@misc{ aehlig01operational,
author = "K. Aehlig and F. Joachimski",
title = "Operational aspects of normalization by evaluation",
text = "Klaus Aehlig and Felix Joachimski. Operational aspects of normalization
by evaluation. Submitted, 2001.",
year = "2001",
url = "citeseer.ist.psu.edu/aehlig01operational.html" }
Citations (may not include all citations):
106
Lambda calculus notation with nameless dummies (context) - de Bruijn - 1972
46
On Mints' reductions for ccc-calculus (context) - Akama
33
Intuitionistic model constructions and normalization proofs
- Coquand, Dybjer - 1997
33
Number 1706 in Lecture Notes in Computer Science (context) - Danvy, evaluation - 1998
26
Categorical reconstruction of a reduction free normalization..
- Altenkirch, Hofmann et al. - 1995
12
The type free lambda calculus (context) - Barendregt - 1977
12
Normalization by evaluation
- Berger, Eberl et al. - 1998
7
Standardization and con uence for a lambda calculus with gen..
- Joachimski, Matthes - 2000
6
An inverse of the evaluation functional for typed {calculus (context) - Berger, Schwichtenberg - 1991
5
Theoretical Computer Science (context) - van Oostrom - 1997
3
Information Processing Letters (context) - Goldberg, odelization et al. - 2000
2
Structures in Computer Science (context) - Cubri, Peter et al. - 1998
2
A brief history of rewriting with extensionality
- di Cosmo - 1996
2
The simple type theory of normalisation by evaluation (context) - Vestergaard
1
odelization in the lambda calculus (context) - Goldberg - 1996
1
Some lambda calculi with categorial sums and products (context) - Dougherty
1
odelization in the untyped lambdacalculus (context) - Mogensen - 1999
1
Simulating expansions without expansions
- di Cosmo, Kesner - 1994
1
Available from httpwww (context) - Jay, The et al. - 1995
Documents on the same site (http://www.mathematik.uni-muenchen.de/~aehlig/): More
Linear Ramified Higher Type Recursion and Parallel.. - Aehlig, Johannsen..
(Correct)
Continuous Normalization for the Lambda-Calculus and Gödel's T - Aehlig, Joachimski
(Correct)
A Note on Böhm's Theorem - Aehlig, Joachimski (2002)
(Correct)
Online articles have much greater impact More about CiteSeer.IST Add search form to your site Submit documents Feedback
CiteSeer.IST - Copyright Penn State and NEC