Matches in DBpedia 2016-04 for { ?s ?p "In topology and related fields of mathematics, a topological space X is called a regular space if every non-empty closed subset C of X and a point p not contained in C admit non-overlapping open neighborhoods. Thus p and C can be separated by neighborhoods. This condition is known as Axiom T3. The term \"T3 space\" usually means \"a regular Hausdorff space\". These conditions are examples of separation axioms."@en }
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- Regular_space abstract "In topology and related fields of mathematics, a topological space X is called a regular space if every non-empty closed subset C of X and a point p not contained in C admit non-overlapping open neighborhoods. Thus p and C can be separated by neighborhoods. This condition is known as Axiom T3. The term \"T3 space\" usually means \"a regular Hausdorff space\". These conditions are examples of separation axioms.".
- Regular_space comment "In topology and related fields of mathematics, a topological space X is called a regular space if every non-empty closed subset C of X and a point p not contained in C admit non-overlapping open neighborhoods. Thus p and C can be separated by neighborhoods. This condition is known as Axiom T3. The term \"T3 space\" usually means \"a regular Hausdorff space\". These conditions are examples of separation axioms.".