= Kuratowski closure axioms
{wiki=Kuratowski_closure_axioms}
The Kuratowski closure axioms are a set of foundational properties that define closure operations in a topological space. These axioms provide a formal framework for understanding how closure can be characterized in the context of topology. The closure of a set, denoted as \\( \\overline\{A\} \\), can be thought of as the smallest closed set containing \\( A \\), or equivalently, the set of all limit points of \\( A \\) along with the points in \\( A \\).
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