Logic List Mailing Archive

SOQE 2021: Second-Order Quantifier Elimination, Virtual

3-5 Nov 2021

FIRST CALL FOR PAPERS

SOQE 2021
KR 2021 WORKSHOP ON
SECOND-ORDER QUANTIFIER ELIMINATION AND RELATED TOPICS


Virtual
3-5 November 2021


http://2021.soqe.org/


GENERAL INFORMATION

The Second Workshop on Second-Order Quantifier Elimination and Related 
Topics will be held online on 6-8 November 2021. SOQE will be associated 
with the 18th International Conference on Principles of Knowledge 
Representation and Reasoning (KR 2021).

AIMS AND TOPICS


Second-order quantifier elimination (SOQE) is the problem of equivalently 
reducing a formula with quantifiers upon second-order objects such as 
predicates to a formula in which these quantified second-order objects no 
longer occur. In slight variations, SOQE is known as forgetting, 
projection, predicate elimination, and uniform interpolation. It can be 
combined with various underlying logics, including propositional, model, 
description and first-order logics. SOQE and its variations bear strong 
relationships to Craig interpolation, definability and computation of 
definientia, the notion of conservative theory extension, abduction and 
notions of weakest sufficient and strongest necessary condition, and 
generalizations of Boolean unification to predicate logic. It is 
attractive as a logic-based approach to various computational tasks, for 
example, the computation of circumscription, the computation of modal 
correspondence properties, forgetting in knowledge bases, knowledge-base 
modularization, abductive reasoning and generating explanations, the 
specification of non-monotonic logic programming semantics, view-based 
query processing, and the characterization of formula simplifications in 
reasoner preprocessing.

Topics of interest include, but are not limited to:


   * Abduction
   * Access interpolation
   * Algorithms for SOQE and related tasks
   * Applications of SOQE and related techniques
   * Automation and tools
   * Boolean equation solving / Boolean unification and SOQE
   * Characterizations of formula classes on which SOQE succeeds
   * Circumscription
   * Conservative theory extensions
   * Craig interpolation
   * Definability and computation of definienda
   * Elimination in formula simplifications
   * Elimination methods and calculi for theorem proving
   * Forgetting and projection in answer set programming
   * Forgetting and uniform interpolation
   * Historical aspects of SOQE
   * Ontology modularization and content extraction
   * Query processing and rewriting on the basis of definability
   * Relationships between elimination and decidability
   * Separability and inseparability


The workshop aims to bring together researchers working on SOQE and all 
these related topics to present, discuss and compare issues shared by 
problems emerging from different special contexts, interesting open 
research problems (perhaps with partial solutions), new applications and 
implementation techniques.

SUBMISSION


We invite submissions of high-quality research on variants of SOQE and 
related topics, including work that describes applications, new systems or 
relevant data releases.


Submissions will be reviewed by the program committee, which will select a 
balanced program of high-quality contributions.


Submissions can be one of the following type:


Regular paper: up to 11 pages + bibliography Short paper: up to 5 pages + 
bibliography


Both regular and short papers should be written in English, formatted in 
the style of the Springer Publications format for Lecture Notes in 
Computer Science (LNCS). For details on the LNCS style, see Springer?s 
Author Instructions. Paper should be submitted electronically via 
https://easychair.org/conferences/?conf=soqe2021


Submissions must contain enough substance that it they can be cited in 
other publications and may not have appeared before.


PROCEEDINGS


The workshop proceedings will be submitted to CEUR-WS.org for online 
publication in advance of the event.


Proceedings of the workshop will be published as CEUR workshop 
proceedings.


REGISTRATION     Details will be announced on the workshop 
webpage. It is expected that submissions are presented at the workshop by 
at least one of the authors.


IMPORTANT DATES


   2 Jul 2021		Paper Submission (1st round)
   6 Aug 2021		Author Notification (1st round)
   9 Sep 2021		Paper Submission (2nd round)
   7 Oct 2021		Author Notification (2nd round)
   23 Oct 2021		Camera-Ready Version due
   3-5 Nov 2021	SOQE Workshop (1 day)


PROGRAM COMMITTEE CHAIRS


   Renate A. Schmidt        The University 
of Manchester, UK    Christoph Wernhard      
Berlin, Germany    Yizheng Zhao        
        Nanjing University, China
--
[LOGIC] mailing list
http://www.dvmlg.de/mailingliste.html
Archive: http://www.illc.uva.nl/LogicList/

provided by a collaboration of the DVMLG, the Maths Departments in Bonn and Hamburg, and the ILLC at the Universiteit van Amsterdam