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- Cocountability abstract "In mathematics, a cocountable subset of a set X is a subset Y whose complement in X is a countable set. In other words, Y contains all but countably many elements of X. While the rational numbers are a countable subset of the reals, for example, the irrational numbers are a cocountable subset of the reals. If the complement is finite, then one says Y is cofinite.".
- Cocountability wikiPageID "801119".
- Cocountability wikiPageRevisionID "543810705".
- Cocountability hasPhotoCollection Cocountability.
- Cocountability subject Category:Basic_concepts_in_infinite_set_theory.
- Cocountability type Abstraction100002137.
- Cocountability type BasicConceptsInInfiniteSetTheory.
- Cocountability type Cognition100023271.
- Cocountability type Concept105835747.
- Cocountability type Content105809192.
- Cocountability type Idea105833840.
- Cocountability type PsychologicalFeature100023100.
- Cocountability comment "In mathematics, a cocountable subset of a set X is a subset Y whose complement in X is a countable set. In other words, Y contains all but countably many elements of X. While the rational numbers are a countable subset of the reals, for example, the irrational numbers are a cocountable subset of the reals. If the complement is finite, then one says Y is cofinite.".
- Cocountability label "Cocountability".
- Cocountability sameAs 쌍대가산집합.
- Cocountability sameAs m.03d1yy.
- Cocountability sameAs Q5139907.
- Cocountability sameAs Q5139907.
- Cocountability sameAs Cocountability.
- Cocountability wasDerivedFrom Cocountability?oldid=543810705.
- Cocountability isPrimaryTopicOf Cocountability.