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- Property_B abstract "In mathematics, Property B is a certain set theoretic property. Formally, given a finite set X, a collection C of subsets of X, all of size n, has Property B if we can partition X into two disjoint subsets Y and Z such that every set in C meets both Y and Z. The smallest number of sets in a collection of sets of size n such that C does not have Property B is denoted by m(n).The property gets its name from mathematician Felix Bernstein, who first introduced the property in 1908.".
- Property_B wikiPageID "915558".
- Property_B wikiPageRevisionID "577561303".
- Property_B hasPhotoCollection Property_B.
- Property_B subject Category:Set_families.
- Property_B type Abstraction100002137.
- Property_B type Family108078020.
- Property_B type Group100031264.
- Property_B type Organization108008335.
- Property_B type SetFamilies.
- Property_B type SocialGroup107950920.
- Property_B type Unit108189659.
- Property_B type YagoLegalActor.
- Property_B type YagoLegalActorGeo.
- Property_B type YagoPermanentlyLocatedEntity.
- Property_B comment "In mathematics, Property B is a certain set theoretic property. Formally, given a finite set X, a collection C of subsets of X, all of size n, has Property B if we can partition X into two disjoint subsets Y and Z such that every set in C meets both Y and Z. The smallest number of sets in a collection of sets of size n such that C does not have Property B is denoted by m(n).The property gets its name from mathematician Felix Bernstein, who first introduced the property in 1908.".
- Property_B label "Property B".
- Property_B label "Propriété B".
- Property_B sameAs Propriété_B.
- Property_B sameAs m.03pkvg.
- Property_B sameAs Q3407588.
- Property_B sameAs Q3407588.
- Property_B sameAs Property_B.
- Property_B wasDerivedFrom Property_B?oldid=577561303.
- Property_B isPrimaryTopicOf Property_B.