Programme
Venue/Registration
- Location: Room 104, Ullmann Building, Technion (Israel Institute of Technology; map), Haifa
- Registration: See the FLoC website for more information about the venue and information on how to register for the workshop
Invited Speakers
-
Tomer Libal, University of Luxembourg and
The American University of Paris
"Do Lawyers Use Automated Reasoning?" -
Renate Schmidt, The University of Manchester
"Advances and Challenges in the Development and Application of Forgetting Tools"
Proceedings
The ARQNL 2022 workshop proceedings are available at: Download the ARQNL 2022 workshop proceedings as a single PDF file:Schedule
(See also the ARQNL programme at the FLoC EasyChair website.)Thursday, 11 August 2022
09:00-10:30 | Session 1 |
09:00-09:15 | Christoph Benzmüller and Jens Otten Opening of the ARQNL Workshop |
09:15-10:30 | Invited Talk Renate Schmidt (The University of Manchester) Advances and Challenges in the Development and Application of Forgetting Tools |
10:30-11:00 | Coffee Break |
11:00-12:30 | Session 2 |
11:00-11:30 | Ana de Almeida Borges Towards a Coq formalization of a quantified modal logic |
11:30-12:00 | Tiziano Dalmonte, Andrea Mazzullo and
Ana Ozaki Reasoning in Non-normal Modal Description Logics |
12:00-12:30 | Annika Kanckos Intuitionistic derivability in Anderson's variant of the ontological argument |
12:30-14:00 | Lunch Break |
14:00-15:30 | Session 3 |
14:00-15:00 | Invited Talk Tomer Libal (University of Luxembourg & The American University of Paris) Do Lawyers Use Automated Reasoning? |
15:00-15:30 | Thomas Neele (Re)moving Quantifiers to Simplify Parameterised Boolean Equation Systems |
15:30-16:00 | Coffee Break |
16:00-17:30 | Session 4 |
16:00-16:30 | Jens Otten Advancing Automated Theorem Proving for the Modal Logics D and S5 |
16:30-17:00 | Xavier Parent and Christoph
Benzmüller Automated verification of deontic correspondences in Isabelle/HOL - First results |
17:00-17:30 | Alexander Steen, Geoff Sutcliffe,
Tobias Gleißner and Christoph Benzmüller Solving QMLTP Problems by Translation to Higher-order Logic (presentation only) |