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copy text from [http://www.opencycle.net/ OpenCycle] of which Jon Awbrey is the sole author
In [[logic]] and [[mathematics]] generally, and in the [[theory of relations]] specifically, relations fall into various types according to their specific properties, often as expressed in the [[axiom]]s or [[definition]]s that they satisfy. An enumeration of the most important of these types of relations is carried out the remainder of the article.
(Text In Preparation)
==See also==
{|
| valign=top |
* [[Arity|Arity, Adicity]]
* [[Binary relation]]
* [[Triadic relation]]
* [[Category theory]]
* [[Function (mathematics)|Function]]
| valign=top |
* [[Logic of relatives]]
* [[Operation (mathematics)|Operation]]
* [[Operator]]
* [[Multigrade operator]]
* [[Parametric operator]]
| valign=top |
* [[Relation (mathematics)|Relation]]
* [[Relation composition]]
* [[Relation construction]]
* [[Theory of relations]]
* [[Universal algebra]]
|}
(Text In Preparation)
==See also==
{|
| valign=top |
* [[Arity|Arity, Adicity]]
* [[Binary relation]]
* [[Triadic relation]]
* [[Category theory]]
* [[Function (mathematics)|Function]]
| valign=top |
* [[Logic of relatives]]
* [[Operation (mathematics)|Operation]]
* [[Operator]]
* [[Multigrade operator]]
* [[Parametric operator]]
| valign=top |
* [[Relation (mathematics)|Relation]]
* [[Relation composition]]
* [[Relation construction]]
* [[Theory of relations]]
* [[Universal algebra]]
|}