description$20530$ - meaning and definition. What is description$20530$
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What (who) is description$20530$ - definition

FAMILY OF FORMAL KNOWLEDGE REPRESENTATION LANGUAGES
Description Logic; Description Logics; Description logics; SHOIN; Concept assertion

Description logic         
Description logics (DL) are a family of formal knowledge representation languages. Many DLs are more expressive than propositional logic but less expressive than first-order logic.
Land description         
LOCATION DESCRIBED IN ORDER TO DELINEATE A SPECIFIC PIECE OF REAL PROPERTY
Legal description
A land description location of the written words which delineate a specific piece of real property. Also known as a "Legal Description".
Species description         
  • Linnaeus]]'s ''[[Systema Naturae]]'', published in 1735.
FORMAL DESCRIPTION OF A NEW TAXON
Scientific description; Species paper; Type description; Species naming; User:Jimpscott/Species Naming; Species Naming; Describing a species; New species; Taxon description; Scientifically described; Patronym (taxonomy); Protologue; Description (biology); Species diagnosis; Patronymic taxon; Described species
A species description is a formal description of a newly discovered species, usually in the form of a scientific paper. Its purpose is to give a clear description of a new species of organism and explain how it differs from species which have been described previously or are related.

Wikipedia

Description logic

Description logics (DL) are a family of formal knowledge representation languages. Many DLs are more expressive than propositional logic but less expressive than first-order logic. In contrast to the latter, the core reasoning problems for DLs are (usually) decidable, and efficient decision procedures have been designed and implemented for these problems. There are general, spatial, temporal, spatiotemporal, and fuzzy description logics, and each description logic features a different balance between expressive power and reasoning complexity by supporting different sets of mathematical constructors.

DLs are used in artificial intelligence to describe and reason about the relevant concepts of an application domain (known as terminological knowledge). It is of particular importance in providing a logical formalism for ontologies and the Semantic Web: the Web Ontology Language (OWL) and its profiles are based on DLs. The most notable application of DLs and OWL is in biomedical informatics where DL assists in the codification of biomedical knowledge.