peter-1995.bib
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@inproceedings{Baumgartner:Stolzenburg:CME:Tableaux:95,
author = {Peter Baumgartner and Frieder Stolzenburg},
title = {{Constraint Model Elimination and a PTTP-Implementation}},
pages = {201--216},
url = {rheinfels.pdf},
era = {A},
abstract = {In constraint logic programming, proof procedures for {\em
Horn} clauses are enhanced with an interface to efficient
constraint solvers. In this paper we show how to
incorporate constraint processing into a general, non-Horn
theorem proving calculus. \par A framework for a new
calculus is introduced which combines model elimination
with constraint solving, following the lines of
B{\"u}rckert (1991). A prototype system has been
implemented rapidly by only combining a PROLOG technology
implementation of model elimination and PROLOG with
constraints. Some example studies, e.g. taxonomic
reasoning, show the advantages and some problems with this
procedure.},
crossref = {TABLEAUX:95}
}
@misc{Baumgartner:Furbach:Stolzenburg:95b,
author = {Peter Baumgartner and Ulrich Furbach and Frieder
Stolzenburg},
title = {{Computing Answers and Logic Programming by Model
Elimination Based Theorem Proving}},
year = {1995},
howpublished = {Proc. of the Workshop ``Automated Reasoning: Bridging the
Gap between Theory and Practice''},
note = {Leeds, England},
optannote = { }
}
@techreport{Baumgartner:Schumann:RMESETHEO:TechRep:5:95,
author = {Peter Baumgartner and Johann Schumann},
title = {{Implementing Restart Model Elimination and Theory Model
Elimination on top of SETHEO}},
institution = {Universit{\"a}t Koblenz-Landau},
type = {Fachberichte Informatik},
address = {Institut f{\"u}r Informatik, Rheinau 1, D-56075
Koblenz},
url = {http://www.uni-koblenz.de/fb4/publikationen/ gelbereihe/RR-5-95.ps.gz},
year = {1995},
number = {5--95},
abstract = {This paper presents an implementation for the efficient
execution of Theory Model Elimination (TME), TME by
Linearizing Completion, and Restart Model Elimination (RME)
on top of the automated theorem prover {\small SETHEO}.
These calculi allow for theory reasoning using a Model
Elimination based theorem prover. They are described in
detail and their major properties are shown. Then, a
detailed description how TME by Linearizing Completion and
RME can be implemented on top of {\small SETHEO}'s Abstract
Machine (SAM) is given. Due to the flexibility of the
Abstract Machine and its input language LOP, only simple
transformations of the input formula are sufficient to
obtain an efficient implementation. Only for RME, one
machine-instruction of the SAM had to be modified slightly.
We present results of experiments comparing plain {\small
SETHEO} with an implementation of TME with PTTP (PROTEIN)
and the {\small SETHEO} implementation presented here.}
}
@article{Baumgartner:Stolzenburg:DeduktionstreffenBericht:95,
author = {Peter Baumgartner and Frieder Stolzenburg},
title = {{Jahrestreffen der GI-Fachgruppe 1.2.1 Deduktion}},
journal = {KI},
year = 1995,
volume = 9,
number = 6,
pages = {80-81},
note = {Conference report}
}
@proceedings{TABLEAUX:95,
booktitle = {Theorem Proving with Analytic Tableaux and Related
Methods},
title = {Theorem Proving with Analytic Tableaux and Related
Methods},
year = {1995},
editor = {Peter Baumgartner and Reiner H{\"a}hnle and J. Posegga},
publisher = {Springer},
volume = {918},
series = {Lecture Notes in Artificial Intelligence}
}