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In [[mathematics]], a '''preordered class''' is a [[class (mathematics)|class]] equipped with a [[preorder]].
 
==Definition==
When dealing with a class ''C'', it is possible to define a class relation on ''C'' as a [[Subclass (set theory)|subclass]] of the power class ''C <math> \times </math> C'' . Then, it is convenient to use the language of [[relation (mathematics)|relations]] on a set.
 
A '''preordered class''' is a class with a [[preorder]] on it. ''Partially ordered class'' and ''totally ordered class'' are defined in a similar way. These concepts  generalize respectively those of [[preordered set]], [[partially ordered set]] and [[totally ordered set]]. However, it is difficult to work with them as in the ''small'' case because many constructions common in a [[set theory]] are no longer possible in this framework.
 
Equivalently, a preordered class is a '''thin category''', that is, a [[category (mathematics)|category]] with at most one morphism from an object to another.
 
==Examples==
*In any [[category (mathematics)|category]] ''C'', when ''D'' is a class of morphisms of ''C'' containing identities and closed under composition, the relation 'there exists a ''D''-morphism from ''X'' to ''Y''' is a preorder on the class of objects of ''C''.
*The class '''Ord''' of all [[ordinal number|ordinal]]s is a totally ordered class with the classical ordering of ordinals.
 
==References==
*Nicola Gambino and Peter Schuster, Spatiality for formal topologies
*{{cite book | last = Adámek | first = Jiří | coauthors = Horst Herrlich, and George E. Strecker | year = 1990 | url = http://katmat.math.uni-bremen.de/acc/acc.pdf | title = Abstract and Concrete Categories | publisher = John Wiley & Sons | id = ISBN 0-471-60922-6}}
 
[[Category:Order theory]]
[[Category:Set theory]]

Latest revision as of 02:33, 9 January 2013

In mathematics, a preordered class is a class equipped with a preorder.

Definition

When dealing with a class C, it is possible to define a class relation on C as a subclass of the power class C C . Then, it is convenient to use the language of relations on a set.

A preordered class is a class with a preorder on it. Partially ordered class and totally ordered class are defined in a similar way. These concepts generalize respectively those of preordered set, partially ordered set and totally ordered set. However, it is difficult to work with them as in the small case because many constructions common in a set theory are no longer possible in this framework.

Equivalently, a preordered class is a thin category, that is, a category with at most one morphism from an object to another.

Examples

  • In any category C, when D is a class of morphisms of C containing identities and closed under composition, the relation 'there exists a D-morphism from X to Y' is a preorder on the class of objects of C.
  • The class Ord of all ordinals is a totally ordered class with the classical ordering of ordinals.

References

  • Nicola Gambino and Peter Schuster, Spatiality for formal topologies
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