Reflexivgebrauchsmöglichkeiten
Reflexivgebrau... appears to be a nonstandard or incomplete term, and there is no widely recognized concept by exactly that name in standard mathematics. If the intended term is reflexive algebra or reflexive relation, those topics have established meanings. This article outlines a cautious interpretation of a hypothetical concept that emphasizes reflexivity within algebraic structures.
A plausible interpretation would treat a Reflexivgebra as an algebraic structure built on a nonempty set A
Examples help grounding the idea. The equality relation on A is reflexive and is preserved by every
Relation to established topics includes reflexive relations, congruences and tolerances in universal algebra, and relational algebra