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Statements

Subject Item
dbr:Resolvable_space
rdf:type
yago:Possession100032613 yago:Relation100031921 yago:WikicatPropertiesOfTopologicalSpaces yago:Abstraction100002137 yago:Property113244109
rdfs:label
Resolvable space
rdfs:comment
In topology, a topological space is said to be resolvable if it is expressible as the union of two disjoint dense subsets. For instance, the real numbers form a resolvable topological space because the rationals and irrationals are disjoint dense subsets. A topological space that is not resolvable is termed irresolvable.
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dbc:Properties_of_topological_spaces
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5705219
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951197174
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dbr:Isolated_point dbr:Glossary_of_topology dbr:Topology dbr:Real_numbers dbr:Irrational_number dbr:Product_topology dbr:Rational_number dbr:Locally_compact dbr:Topological_space dbr:Submaximal_space dbc:Properties_of_topological_spaces dbr:Dense_subset
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In topology, a topological space is said to be resolvable if it is expressible as the union of two disjoint dense subsets. For instance, the real numbers form a resolvable topological space because the rationals and irrationals are disjoint dense subsets. A topological space that is not resolvable is termed irresolvable.
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wikipedia-en:Resolvable_space