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A Reconstruction of the Lloyd-Topor Transformation using Partial Evaluation

A Reconstruction of the Lloyd-Topor Transformation using Partial Evaluation
A Reconstruction of the Lloyd-Topor Transformation using Partial Evaluation
The Lloyd-Topor transformation is a classical transformation that translates extended logic programs with logical connectives and explicit quantifiers into normal logic programs. In this paper we show that this translation can be achieved in a natural way by specialising a meta-interpreter for extended logic programs. For this we use the Logen partial evaluation system, extended to handle coroutining.
Leuschel, Michael
c2c18572-66cf-4f84-ade4-218ce3afe78b
Craig, Stephen-John
70e3474a-2043-482f-9e1c-27f68e9aba16
Hill, Pat
0bf9f4f2-5637-48e4-9590-a7c923a92862
Leuschel, Michael
c2c18572-66cf-4f84-ade4-218ce3afe78b
Craig, Stephen-John
70e3474a-2043-482f-9e1c-27f68e9aba16
Hill, Pat
0bf9f4f2-5637-48e4-9590-a7c923a92862

Leuschel, Michael and Craig, Stephen-John (2005) A Reconstruction of the Lloyd-Topor Transformation using Partial Evaluation. Hill, Pat (ed.) Pre-Proceedings of LOPSTR'05, Imperial College, London, United Kingdom.

Record type: Conference or Workshop Item (Paper)

Abstract

The Lloyd-Topor transformation is a classical transformation that translates extended logic programs with logical connectives and explicit quantifiers into normal logic programs. In this paper we show that this translation can be achieved in a natural way by specialising a meta-interpreter for extended logic programs. For this we use the Logen partial evaluation system, extended to handle coroutining.

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More information

Published date: 2005
Additional Information: Event Dates: September 2005
Venue - Dates: Pre-Proceedings of LOPSTR'05, Imperial College, London, United Kingdom, 2005-09-01
Organisations: Electronics & Computer Science

Identifiers

Local EPrints ID: 261198
URI: http://eprints.soton.ac.uk/id/eprint/261198
PURE UUID: 330339e7-028a-4ba6-a54f-932c2cec9d3a

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Date deposited: 07 Sep 2005
Last modified: 14 Mar 2024 06:49

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Contributors

Author: Michael Leuschel
Author: Stephen-John Craig
Editor: Pat Hill

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