The registration fee for a workshop is $50.00 for registration by 21 June, 1996. The registration fee for registration after this date is $80.00.
Workshops will only be held if there are a minimum of 10 registrants by 21 June, 1996.
A schematization is a finite expression together with a mechanism
for effectively generating the elements of the set. In addition,
it should be possible to compute the unifying intersection
of infinite term sets by manipulating their finite schematizations.
The aim of the workshop is to bring together researchers working on
schematizations and to discuss the different approaches as well as
their applications in clausal theorem proving, term rewriting,
unification theory, finite model building, and other areas.
Program Committee:
Miki Hermann (CRIN-CNRS Nancy & INRIA Lorraine, France);
Gernot Salzer (Technische Universität Wien, Austria)
schema@logic.tuwien.ac.at.
For further information and program click here.
The workshop addresses all issues involved with applying
visiualization in the context of formal reasoning, specification, or
verification. Such topics include, but are not limited to:
Program Committee:
Gerard Allwein (Indiana University, USA)
gtall@phil.indiana.edu;
Joachim Posegga (Deutsche Telekom Research, Germany)
Posegga@FZ.Telekom.DE;
Peter H. Schmitt (University of Karlsruhe, Germany)
PSchmitt@ira.uka.de.
For further information click
here.
Program Committee:
Dieter Hutter (DFKI, Germany)
hutter@dfki.uni-sb.de;
David McAllester (AT&T Laboratories, USA)
dmac@research.att.com;
Christoph Walther (Technische Hochschule Darmstadt, Germany)
walther@inferenzsysteme.informatik.th-darmstadt.de.
For further information click here.
This workshop has been cancelled.
Implementation and experimentation are vital tasks in automated
theorem proving research. Heuristics, strategies, and even proof
procedures have to show their advantages in implementations and,
if appropriate, in comparison to other systems. On the other hand
experimental results have influence on theoretical studies,
e.g. heuristics for Davis-Putnam algorithms, resolution strategies,
or indexing techniques.
This workshop should give helpful hints and tips to such major tasks
as:
Program Committee:
Ulf Dunker (University of Paderborn, Germany)
dunker@uni-paderborn.de;
Hans Kleine Büning (University of Paderborn, Germany)
kbcsl@uni-paderborn.de;
Theo Lettman (University of Paderborn, Germany)
lettmann@uni.paderborn.de.
For further information click
here.
Program Committee:
William Farmer (MITRE Corporation, USA)
farmer@mitre.org;
Manfred Kerber (University of Birmingham, UK)
M.Kerber@cs.bham.ac.uk;
Michael Kohlhase (University of the Saarlandes, Germany)
kohlhase@cs.uni-sb.de.
For further information and program click
here.
The purpose of this workshop is to discuss recent results in the area
and to bring together researchers interested in all aspects of proof
search in type-theoretic languages and their underlying logics,
including, but not limited to, the following topics: foundations of
proof search, techniques and concepts related to proof construction,
logic programming, proof synthesis vs program synthesis, applications,
equational theories and rewriting, decision procedures, environments
for formal proof development.
Program Committee:
D. Galmiche (CRIN-CNRS Nancy, France)
Didier.Galmiche@loria.fr;
F. Pfenning (Carnegie Mellon University, USA);
N. Shankar (SRI, USA);
J. Smith (Chalmers Univ Göteborg, Sweden);
L. Wallen (Oxford University, UK).
For further information and program click
here.
The treatment of equality in sequent-based machine-oriented calculi has
a long history started by Kanger in 1957. The theoretical basis for
handling equality in sequent-based calculi has been developed by
Swedish logicians in the 1950s (Kanger and Prawitz) and by Soviet
logicians in the 1960s (Orevkov, Maslov et.al.).
The next generation of work in this area is based on rigid unification
(Gallier et.al.) formulated in 1987. Recently, this area witnessed
rapid development of new results and techniques (Degtyarev and
Voronkov, Matiyasevich, Voda and Komara, Plaisted), including new
results on rigid unification, the equality elimination method, rigid
superposition and rigid paramodulation.
The techniques of equality reasoning presented in the tutorial are
applicable to all known sequent-based methods of automated deduction,
including the tableau method, the connection method, model elimination
and the inverse method. We shall illustrate main results and ideas on
the tableau method and on the inverse method (as a typical non-local
top-down and a typical local bottom-up search method in sequent
calculi).
For further information click
here.
Workshop WP-1: 9:00-17:00
Term Schematizations
and Their Applications
Workshop WP-2: 9:00-17:00
Visual Reasoning
Workshop WP-3: 9:00-17:00
Automation of Proofs by Mathematical Induction
Workshop WP-4: 9:00-17:00
Empirical Studies in Logic Algorithms
Workshop WP-5: 9:00-17:00
Mechanization of Partial Functions
Workshop WP-6: 9:00-17:00
Proof Search in Type-Theoretic Languages
Tutorial WP-7: 9:00-12:00
Equality Reasoning in Semantic
Tableaux and
Other Sequent-Based Calculi
Anatoli Degtyarev (Uppsala University, Sweden)
Andrei Voronkov (Uppsala University, Sweden)
email: voronkov@csd.uu.se