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- Sperner's_theorem abstract "Sperner's theorem, in discrete mathematics, describes the largest possible families of finite sets none of which contain any other sets in the family. It is one of the central results in extremal set theory, and is named after Emanuel Sperner, who published it in 1928.This result is sometimes called Sperner's lemma, but the name "Sperner's lemma" also refers to an unrelated result on coloring triangulations. To differentiate the two results, the result on the size of a Sperner family is now more commonly known as Sperner's theorem.".
- Sperner's_theorem wikiPageExternalLink index.php?title=Sperner%27s_theorem.
- Sperner's_theorem wikiPageExternalLink sperner.shtml.
- Sperner's_theorem wikiPageExternalLink 1945-04.pdf.
- Sperner's_theorem wikiPageID "748844".
- Sperner's_theorem wikiPageRevisionID "580515853".
- Sperner's_theorem first "K.".
- Sperner's_theorem id "S/s130500".
- Sperner's_theorem last "Engel".
- Sperner's_theorem title "Sperner theorem".
- Sperner's_theorem subject Category:Articles_containing_proofs.
- Sperner's_theorem subject Category:Factorial_and_binomial_topics.
- Sperner's_theorem subject Category:Set_families.
- Sperner's_theorem comment "Sperner's theorem, in discrete mathematics, describes the largest possible families of finite sets none of which contain any other sets in the family. It is one of the central results in extremal set theory, and is named after Emanuel Sperner, who published it in 1928.This result is sometimes called Sperner's lemma, but the name "Sperner's lemma" also refers to an unrelated result on coloring triangulations.".
- Sperner's_theorem label "Sperner's theorem".
- Sperner's_theorem sameAs m.0yt1p55.
- Sperner's_theorem sameAs Q15305447.
- Sperner's_theorem sameAs Q15305447.
- Sperner's_theorem wasDerivedFrom Sperner's_theorem?oldid=580515853.
- Sperner's_theorem isPrimaryTopicOf Sperner's_theorem.