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Abstract: We discuss a pragmatic approach to integrate computer algebra into proof planning. It is based on the idea to separate computation and verification and can thereby exploit the fact that many elaborate symbolic computations are trivially checked. In proof planning the separation is realized by using a powerful computer algebra system during the planning process to do non-trivial symbolic computations. Results of these computations are checked during the refinement of a proof plan to a... (Update)
Active bibliography (related documents): More All
2.5: Non-trivial Symbolic Computations in Proof Planning - Sorge (2000) (Correct)
0.5: Randomization and Heavy-Tailed Behavior in Proof Planning - Meier (2000) (Correct)
0.5: Specialized External Reasoners in Proof Planning - Melis, Sorge (2000) (Correct)
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0.0: Unknown - (Correct)
BibTeX entry: (Update)
@misc{ sorge-nontrivial,
author = "Planning Volker Sorge",
title = "Non-trivial Symbolic Computations in Proof",
url = "citeseer.ist.psu.edu/758209.html" }
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4 Towards a Mathematical Assistant (context) - Group, Gammaoup - 1997
4 Algebraic Programming with Magma (context) - Cannon, Playoust - 1998
3 PDS --- A Three-Dimensional Data Structure for Proof Plans - Cheikhrouhou, Sorge - 2000
3 Integration eines Computeralgebrasystems in eine logische Be.. (context) - Sorge - 1996
2 VSDITLU: a verifiable symbolic definite integral table look-.. - Adams, Gottliebsen et al. - 1999
2 Specialized External Reasoners in Proof Planning - Melis, Sorge - 2000
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