SETS 2104

1st International Workshop about Sets and Tools (SETS 2014)

Affiliated to ABZ 2014

AIM

Sets and constructs built upon them like relations, functions, sequences are
the main modeling ingredients of formalisms such as VDM, Z, B, or Event-B.
Sets also occur in the formalization of mathematics, as evidenced by the large
library of the Mizar proof system for example. In addition, still in the
domain of theorem proving, there is an increasing interest to automate set
theory (which is known to be a difficult problem), with some concrete
realizations, such as mp (the "main prover" of Atelier B) or Muscadet (an
automated theorem prover for natural deduction, which gives some good
performances in set theory). Sets are also the main features of some
programming languages like the former SetL language or the more recent {log}
language (pronounced as setlog).

The workshop aims at bringing together researchers interested in set theory,
especially to design tools for dealing with set theory, such as interactive or
automated theorem provers, proof checkers, theories for general purpose proof
tools, constraint solvers, programming languages etc. These tools may be
dedicated or general purpose tools. Contributions by theoreticians working on
set theories or fragments of set theories in the aim of designing concrete
tools, and by practitioners using set-based tools are both welcome. We are
also interested by contributions providing some comparisons between set
modeling techniques and other formalisms, such as type theory (and variants)
for instance. Finally, regarding the domains of application, we mainly expect
contributions in the framework of formal methods, but not exhaustively, and
contributions reporting formalizations of mathematics using set theory for
example could be of interest for this workshop as well.

TOPICS

Topics of interest for this workshop include all aspects of set theory and
corresponding tools. More specifically, some suggested topics are:

* Proof tools for sets
* Constraint solvers for sets
* Set-based programming languages
* Automated deduction in set theory
* Set theories for SMT solvers
* Encoding of sets in provers
* Use of set-based tools in formal methods
* Use of set-based tools in mathematics
* Comparison of set-based tools
* Comparison between set and type theories
* Experience reports

PROGRAMME CO-CHAIRS

David Delahaye (Cnam, France)
Catherine Dubois (Ensiie, France)

PROGRAMME COMMITTEE

Maximiliano Cristia (CIFASIS, Universidad Nacional de Rosario, Argentina)
David Deharbe (Universidade Federal do Rio Grande do Norte, Brazil)
Mamoun Filali (CNRS, IRIT, France)
Michael Leuschel (University of Düsseldorf, Germany)
Stephan Merz (Inria Nancy - Grand Est, Loria, France)
Dominique Pastre (Université Paris Descartes, France)
Gianfranco Rossi (Università di Parma, Italy)
Mark Utting (University of Waikato, New Zealand)
Benjamin Werner (Inria Saclay - Île-de-France, École Polytechnique, France)
Freek Wiedijk (Radboud University Nijmegen, The Netherlands)
Wolfgang Windsteiger (RISC Institute, JKU Linz, Austria)