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Abstract: ALF [AGNvS94] is a structure editor for one of Martin-Löf's monomorphic type theories. It has been designed as an interactive environment for theorem proving and program development. Formulation of Natural Deduction via the Curry-Howard Isomorphism is a simple matter, and meta-theoretic proofs about Natural Deduction (e.g. normalisation proofs) are also straightforward. Adapting ALF's nomenclature to handle Sequent Calculus systems with proof terms is, however, a non-trivial exercise. If not... (Update)
Context of citations to this paper: More
...by the EU(BRA 7232, working group GENTZEN ) and the UK s EPSRC. First, the suitability of various logical frameworks (ALF [AGNvS94, Ada95b] SEQUEL [Tar93, Ada95a] and Isabelle [Pau94, Ada96a] was investigated, but none of these were found to have the ease of use wanted for...
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BibTeX entry: (Update)
A. A. Adams. ALF as a Tool for Proving Properties of Sequent-Calculus Systems. Unpublished Research Report, 1995. http://citeseer.ist.psu.edu/adams95alf.html More
@misc{ adams95alf,
author = "A. Adams",
title = "{ALF} as a Tool for Proving Properties of Sequent-Calculus Systems",
note = "Unpublished Research Report",
year = "1995",
url = "citeseer.ist.psu.edu/adams95alf.html" }
Citations (may not include all citations):
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A user's guide to ALF
- Altenkirch, Gaspes et al. - 1994
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calculus structure isomorphic to sequent calculus structure (context) - Herbelin - 1994
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- Dyckhoff, Pinto - 1995
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the relation between intuitionistic and classical arithmetic (context) - Gentzen
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