Subject Area
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A Subject Area is a set of interrelated concepts that is regularly accessed by some experts.
- AKA: Domain, Conceptual Domain, Subject Field.
- Context:
- It can be a Subdomain.
- It can be Represented by a Model (be modeled).
- It can include Agents that can act and are versed within the Domain.
- It can be the subject of an Academic Discipline, a Business, a ...
- It can range from being a General Subject Area to a Specialized Subject Area.
- Example:
- a Computing Science Subject Area such as:
- a Mathematics Subject Area such as:
- Biology Subject Area such as:
- Business Subject Area such as:
- …
- Counter-Example(s):
- See: Function Domain, Domain Independent Relation, Domain Dependent Relation, Semantic Relation, Controlled Vocabulary.
References
2009a
- (WordNet, 2009) ⇒ https://vocabulary.one/en/word/sphere
- sphere: a particular environment or walk of life; "his social sphere is limited"; "it was a closed area of employment"; "he's out of my orbit" territory over which rule or control is exercised; "his domain extended into Europe"; "he made it the law of the land"
- a knowledge domain that you are interested in or are communicating about; "it was a limited domain of discourse"; "here we enter the region of opinion"; "the realm of the occult"
2009b
- (Wiktionary, 2009) ⇒ http://en.wiktionary.org/wiki/Domain
- A geographic area owned or controlled by a single person or organization; A sphere of influence; A group of related items, topics, or subjects ...
2008
- (Corbett, 2008) ⇒ Dan R. Corbett. (2008). “Graph-based Representation and Reasoning for Ontologies.” In: Studies in Computational Intelligence, Springer. [http://dx.doi.org/10.1007/978-3-540-78293-3 DOI:10.1007/978-3-540-78293-3.
- QUOTE: An ontology in a given domain [math]\displaystyle{ M }[/math] with respect to a canon is a tuple (TCM, TRM, IM), where
- TCM is the set of concept types for the domain [math]\displaystyle{ M }[/math] and TRM is the set of relation types for the domain M.
- “IM is the set of individuals for the domain M.
- QUOTE: An ontology in a given domain [math]\displaystyle{ M }[/math] with respect to a canon is a tuple (TCM, TRM, IM), where