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Jan Meyer
2026-03-07 10:39:20 +01:00
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DAS/Relations.md
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@@ -45,6 +45,6 @@ A binary relation is a relation $R$ between _exactly two_ elements $a in R$ and
An **Order** is a mathematical way to sort, rank or compare elements within a set, where some elements come "before" and "after" others. An **Order** is a mathematical way to sort, rank or compare elements within a set, where some elements come "before" and "after" others.
A _binary relation_ is called an order if it is... A _binary relation_ is called an order if it is...
- [x] a *reflexive relation* - [!] a *reflexive relation*
- [x] a *antisymmetric relation* - [!] a *antisymmetric relation*
- [ ] a *transitive relation* - [!] a *transitive relation*