Difference between revisions of "Class (philosophy)"
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| − | In [[philosophy]], a '''class''' is a kind of [[set]]. | + | In [[philosophy]], a '''class''' is a kind of [[Set (mathematics)|set]]. |
== Definition == | == Definition == | ||
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* [[Aristotle]] | * [[Aristotle]] | ||
* [[Philosophy]] | * [[Philosophy]] | ||
| + | * [[Property (philosophy)]] | ||
== External links == | == External links == | ||
Latest revision as of 11:34, 16 October 2016
In philosophy, a class is a kind of set.
Contents
Definition
Typical definitions of class:
- It is included in an extensional definition of the whole set (a list of set members)
- It matches an intensional definition of one set member
Types
By contrast, a "type" is an intensional definition; it is a description that is sufficiently generalized to fit every member of a set.
See also
External links
- Class (philosophy) @ Wikipedia
