0000000000049386

AUTHOR

Jānis Bārzdiņš

showing 2 related works from this author

UML Style Graphical Notation and Editor for OWL 2

2010

OWL is becoming the most widely used knowledge representation language. It has several textual notations but no standard graphical notation apart from verbose ODM UML. We propose an extension to UML class diagrams (heavyweight extension) that allows a compact OWL visualization. The compactness is achieved through the native power of UML class diagrams extended with optional Manchester encoding for class expressions thus largely eliminating the need for explicit anonymous class visualization. To use UML class diagram notation we had to modify its semantics to support Open World Assumption that is central to OWL. We have implemented the proposed compact visualization for OWL 2 in a UML style …

UML toolClass (computer programming)Computer sciencebusiness.industryProgramming languageApplications of UMLWeb Ontology Languagecomputer.software_genreNotationVisualizationClass diagramArtificial intelligenceOpen-world assumptionbusinesscomputerNatural language processingcomputer.programming_language
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Learning with belief levels

2008

AbstractWe study learning of predicate logics formulas from “elementary facts,” i.e. from the values of the predicates in the given model. Several models of learning are considered, but most of our attention is paid to learning with belief levels. We propose an axiom system which describes what we consider to be a human scientist's natural behavior when trying to explore these elementary facts. It is proved that no such system can be complete. However we believe that our axiom system is “practically” complete. Theorems presented in the paper in some sense confirm our hypothesis.

CompletenessAxiom systemsbusiness.industryComputer Networks and CommunicationsApplied Mathematics010102 general mathematicsInductive inference02 engineering and technologyInductive reasoning01 natural sciencesBelief levelsPredicate (grammar)EpistemologyTheoretical Computer ScienceTheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGESComputational Theory and Mathematics020204 information systems0202 electrical engineering electronic engineering information engineeringLearningArtificial intelligence0101 mathematicsbusinessAction axiomAxiomMathematicsJournal of Computer and System Sciences
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