TEASE-LP: Workshop on Trends, Extensions, Applications and Semantics of Logic Programming

Logic programming is a framework for expressing programs, propositions and relations as Horn clause theories, and for automatic inference in these theories. Horn clause theories are famous for its well-understood declarative semantics, in which models of logic programs are given inductively or coinductively. At the same time, Horn clauses give rise to efficient inference procedures, usually involving resolution. Logic programming found applications in type inference, verification, and AI. While logic programming was originally conceived for describing simple propositional facts, it was extended to account for much more complex theories. This includes first-order theories, higher-order theories, inductive and coinductive data, and stochastic/probabilistic theories.

The aim of this workshop is to bring together researchers that work on extensions of logic programming and inference methods, and to foster an exchange of methods and applications that have emerged in different communities.

Invited Speakers

Keynote Speaker

Picture of Luke Ong
Luke Ong

Topics

The central idea of this workshop is to discuss the theory of logic programming and associated
topics that have as well the goal to automatically infer knowledge and proofs. Our intent is
to bring together researchers that work on the numerous topics that contribute to automatic
inference and foster an exchange that may lead to an advance in the theory of logic programming.
The topics that we have in mind are

  • Proof theory (e.g. focalised and uniform proofs),
  • Logic programming beyond the classical Horn clause theories (e.g. coinduction, higher-order Horn clauses, probabilities, categorical logic, inductive LP),
  • Extensions of logic programming (e.g. DataLog, description logic, relational programming),
  • Advanced implementations (e.g. λProlog, ELPI, miniKanren),
  • Type theory (e.g. polarised λ-calculus, proofs-as-programs, types for logic programming),
  • Semantics (e.g. classical, categorical, algebraic, coalgebraic) , and
  • Applications of logic programming

Programme Committee