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- Countable_set abstract "In mathematics, a countable set is a set with the same cardinality (number of elements) as some subset of the set of natural numbers. A set that is not countable is called uncountable. The term was originated by Georg Cantor. The elements of a countable set can be counted one at a time and although the counting may never finish, every element of the set will eventually be associated with a natural number.Some authors use countable set to mean a set with the same cardinality as the set of natural numbers.The difference between the two senses of countable set is in how they handle finite sets. Under the first definition finite sets are considered to be countable, while under the second definition they are not. To resolve this ambiguity, the term at most countable is sometimes used for the first definition, and countably infinite for the second.The term denumerable can also be used to mean countably infinite, or countable, in contrast with the term nondenumerable.".
- Countable_set thumbnail Aplicación_2_inyectiva_sobreyectiva02.svg?width=300.
- Countable_set wikiPageID "6026".
- Countable_set wikiPageRevisionID "604382185".
- Countable_set hasPhotoCollection Countable_set.
- Countable_set id "CountableSet".
- Countable_set title "Countable Set".
- Countable_set subject Category:Basic_concepts_in_infinite_set_theory.
- Countable_set subject Category:Cardinal_numbers.
- Countable_set subject Category:Infinity.
- Countable_set type Abstraction100002137.
- Countable_set type BasicConceptsInInfiniteSetTheory.
- Countable_set type CardinalNumber113597585.
- Countable_set type CardinalNumbers.
- Countable_set type Cognition100023271.
- Countable_set type Concept105835747.
- Countable_set type Content105809192.
- Countable_set type DefiniteQuantity113576101.
- Countable_set type Idea105833840.
- Countable_set type Measure100033615.
- Countable_set type Number113582013.
- Countable_set type PsychologicalFeature100023100.
- Countable_set comment "In mathematics, a countable set is a set with the same cardinality (number of elements) as some subset of the set of natural numbers. A set that is not countable is called uncountable. The term was originated by Georg Cantor.".
- Countable_set label "Abzählbare Menge".
- Countable_set label "Aftelbare verzameling".
- Countable_set label "Conjunto contável".
- Countable_set label "Conjunto numerable".
- Countable_set label "Countable set".
- Countable_set label "Ensemble dénombrable".
- Countable_set label "Insieme numerabile".
- Countable_set label "Zbiór przeliczalny".
- Countable_set label "Счётное множество".
- Countable_set label "مجموعة قابلة للعد".
- Countable_set label "可數集".
- Countable_set label "可算集合".
- Countable_set sameAs Spočetná_množina.
- Countable_set sameAs Abzählbare_Menge.
- Countable_set sameAs Conjunto_numerable.
- Countable_set sameAs Multzo_zenbakarri.
- Countable_set sameAs Ensemble_dénombrable.
- Countable_set sameAs Insieme_numerabile.
- Countable_set sameAs 可算集合.
- Countable_set sameAs 가산_집합.
- Countable_set sameAs Aftelbare_verzameling.
- Countable_set sameAs Zbiór_przeliczalny.
- Countable_set sameAs Conjunto_contável.
- Countable_set sameAs m.01t8j.
- Countable_set sameAs Q185478.
- Countable_set sameAs Q185478.
- Countable_set sameAs Countable_set.
- Countable_set wasDerivedFrom Countable_set?oldid=604382185.
- Countable_set depiction Aplicación_2_inyectiva_sobreyectiva02.svg.
- Countable_set isPrimaryTopicOf Countable_set.