a workshop of the 23nd International Conference on Theory and Applications of Satisfiability Testing
July 5, 2020, Alghero ,Italy
The aim of the Pragmatics of SAT (PoS) workshop series is to provide a venue for researchers working on designing and/or applying Boolean satisfiability (SAT) solvers and related solver technologies, including but not restricting to satisfiability modulo theories (SMT), answer set programming (ASP), and constraint programming (CP) as well as their optimization counterparts, to meet, communicate, and discuss latest results.
The success of solver technologies for declarative languages, such as SAT, in the last two decades is mainly due to both the availability of numerous efficient solver implementations and to the growing number of problems that can efficiently be solved through the declarative approach. Designing efficient solvers requires both understanding of the fundamental algorithms underlying the solvers, as well as in-depth insights into how to implement the algorithms for obtaining efficient and robust solvers.
Several competitive events are regularly organized for different declarative solving paradignms, including SAT competitions QBF evaluations, MaxSAT evaluations, SMT, ASP and CP competitions, etc., to evaluate available solvers on a wide range of problems. The winners of such events set regularly new standards in the area. If the systems themselves are widely spread, many details on their design or in their implementation can only be found in the source code of the systems.
The aim of the workshop is to allow researchers to share both fundamental theoretical insights into practical solvers, as well as new implementation-level insights and 'gory' technical details about their systems that may at times be difficult to publish in the main conferences on the declarative solving paradigms.
The first edition of PoS took place during FLoC 2010. The second edition took place before SAT 2011, in Ann Arbor. The third edition took place on June 16, 2012, between the second SAT/SMT Summer School (June 12 to 15) and the SAT conference (June 17-20). The fourth edition took place on July 8, once again between the SAT/SMT summer school and the SAT conference. The fifth edition took place during the Vienna Summer of Logic, just before the SAT conference. The sixth edition took place before the SAT conference, in Austin. The seventh edition took place before the SAT conference, in Bordeaux. The eighth edition, colocated with CP and ICLP, was organized on a more general topic of ``Pragmatics of Constraint Reasoning". The ninth edition took place during the Federated Logic Conference in Oxford. The decade edition took place in Lisbon.
The 2020 edition is thus the eleventh edition of the workshop dedicated to the practical aspects of SAT research.
Main areas of interest include, but are not restricted to:
Registration for the workshop is available on the main conference web site.
Registration fee for the workshop is 50€ before the conference, 70€ on site.
Registration fee includes coffee breaks.
The workshop welcomes three categories of papers:
Each submission will be reviewed by at least three members of the programme committee.
Authors should provide enough information and/or data for reviewers to confirm any performance claims. This includes links to a runnable system, access to benchmarks, reference to a public performance results, etc.
Unlike previous editions, there will be no workshop proceedings.
High-quality original papers will be selected by the PC for fast-track reviewing for potential publication in Journal on Satisfiability, Boolean Modeling and Computation (JSAT), subject to a second formal review process.
For any questions related to the workshop, the preferred solution to contact the organizers is to send
an email to
pos at pragmaticsofsat.org.
Matti Järvisalo Daniel Le Berre University of Helsinki Universite d'Artois Department of Computer Science / HIIT CNRS P.O. Box 68, FI-00014, Finland Rue Jean Souvraz SP 18 62307 Lens FRANCE https://www.cs.helsinki.fi/u/mjarvisa/ http://www.cril.fr/~leberre