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See:
Description
| Class Summary | |
| ListFactory | Factory for collection types. |
| OWLAndImpl | A conjunction of expressions. |
| OWLAnnotationInstanceImpl | OWLAnnotationInstanceImpl.java Created: Fri May 09 09:33:05 2003 |
| OWLAnnotationPropertyImpl | An OWLProperty whose range is a class (a
collection of domain objects). |
| OWLClassAxiomImpl | |
| OWLClassImpl | An OWL Class represents a named class within an ontology. |
| OWLConcreteDataImpl | A place holder for concrete data. |
| OWLConcreteDataTypeImpl | A place holder for concrete data types. |
| OWLConnectionImpl | OWL Connection The class gives access to a concrete implementation of the OWL API |
| OWLConnectionImpl.PhysicalURIResolver | The resolver for RDF physical URIs. |
| OWLDataAllRestrictionImpl | A universally quantified restriction over a datatype propperty. |
| OWLDataCardinalityRestrictionImpl | A CardinalityRestriction that applies to an OWLDataProperty. |
| OWLDataEnumerationImpl | An OWLDataEnumeration is a collection of OWLDataValues, e.g. a data oneOf. |
| OWLDataFactoryImpl | Provides a single access point for the creation of objects within an ontology. |
| OWLDataPropertyImpl | An OWLProperty whose range is some concrete data type. |
| OWLDataQuantifiedRestrictionImpl | A Restriction over an OWLDataProperty that is
quantified. |
| OWLDataRestrictionImpl | A Restriction that particularly applies to an OWLDataProperty. |
| OWLDataSomeRestrictionImpl | An existentially quantified restriction over a datatype property. |
| OWLDataValueRestrictionImpl | A restriction over a datatype property with a given value. |
| OWLDifferentIndividualsAxiomImpl | An axiom asserting that a number of individuals are different. |
| OWLDisjointClassesAxiomImpl | An axiom asserting the disjointness of a number of classes. |
| OWLEntityImpl | |
| OWLEnumerationImpl | An OWLEnumeration is a collection of OWLIndividuals. |
| OWLEquivalentClassesAxiomImpl | An axiom asserting the equivalence of a number of classes. |
| OWLEquivalentPropertiesAxiomImpl | An axiom asserting the equivalence of a number of properties. |
| OWLFrameImpl | A frame packages up a top-level description of a class, and consists of a number of superclasses and a number of restrictions. |
| OWLImplHelper | Created: Wed Jan 22 14:21:47 2003 |
| OWLIndividualAxiomImpl | |
| OWLIndividualImpl | An individual object. |
| OWLNamedObjectImpl | A superclass for all named things (anything that has a
URI associated with it). |
| OWLNaryBooleanDescriptionImpl | A super class encompassing And and Or expressions. |
| OWLNotImpl | The complement of a description. |
| OWLObjectAllRestrictionImpl | A universally quantified restriction over a datatype property. |
| OWLObjectCardinalityRestrictionImpl | A CardinalityRestriction that applies to an OWLObjectProperty. |
| OWLObjectImpl | A top level class for the kinds of things that are found in Ontologies. |
| OWLObjectPropertyImpl | An OWLProperty whose range is a class (a
collection of domain objects). |
| OWLObjectQuantifiedRestrictionImpl | A Restriction over an OWLObjectProperty that is
quantified. |
| OWLObjectRestrictionImpl | A Restriction that particularly applies to an OWLObjectProperty. |
| OWLObjectSomeRestrictionImpl | An existentially quantified restriction over a datatype property. |
| OWLObjectValueRestrictionImpl | A restriction over an individual property with a given value. |
| OWLOntologyImpl | Represents an OWL ontology. |
| OWLOrImpl | A disjunction of expressions. |
| OWLPropertyAxiomImpl | |
| OWLPropertyImpl | A Property in an OWL ontology. |
| OWLSameIndividualsAxiomImpl | An axiom asserting that a number of individuals are the same. |
| OWLSubClassAxiomImpl | An axiom asserting a subclass relationship between a pair of Descriptions. |
| OWLSubPropertyAxiomImpl | An axiom asserting a subclass relationship between a pair of Properties. |
A basic implementation of the OWL API.
© The University of Manchester, 2002.
This package provides a simple in-memory implementation of the OWL API.
A number of assumptions are made about the implementation. In particular, we assume that, for example, that when adding a class to an ontology, the implementation of the class comes from this package. This means that we cannot mix and match interface implementations.
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