What are some examples of ontology?
What are some examples of ontology?
Game of Thrones is a rare example of a fantasy story with a very strange ontology but very realistic metaphysics. In the story, there are dragons, giants, zombies, and all sorts of other fantastic creatures that don’t exist in the real world.
What is the definition of protege?
protege(Noun) A person guided and protected by a more prominent person. His status as a protege of the great artist had many benefits, but was ultimately a burden.
What is protege software?
Protégé is a free, open source ontology editor and a knowledge management system. Protégé provides a graphic user interface to define ontologies. It also includes deductive classifiers to validate that models are consistent and to infer new information based on the analysis of an ontology.
What is Ontology Language?
Ontology language. In computer science and artificial intelligence, ontology languages are formal languages used to construct ontologies. They allow the encoding of knowledge about specific domains and often include reasoning rules that support the processing of that knowledge. Ontology languages are usually declarative languages,…
https://www.youtube.com/watch?v=LQ4iW3PO36E
Which is the best object oriented language?
Simula was the first object-oriented programming language. Java, Python , C++, Visual Basic .NET and Ruby are the most popular OOP languages today. The Java programming language is designed especially for use in distributed applications on corporate networks and the Internet.
How does ontology differ from physics?
there may be a difference between ontology and epistemology , which is the theory of how I can know about ‘objective facts’. physics is formal, as well as empiric. its formality is related to some kind of logical pattern/simetry of manifestation in space/time/whatever. but physics still not been only formal, like math.
What is ontology theory?
Ontology is the theory of objects and their ties. It provides criteria for distinguishing different types of objects (concrete and abstract, existent and nonexistent, real and ideal, independent and dependent) and their ties (relations, dependencies and predication).