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- Pólya_enumeration_theorem abstract "The Pólya enumeration theorem (PET), also known as the Redfield–Pólya Theorem, is a theorem in combinatorics that both follows and ultimately generalizes Burnside's lemma on the number of orbits of a group action on a set. The theorem was first published by John Howard Redfield in 1927. In 1937 it was independently rediscovered by George Pólya, who then greatly popularized the result by applying it to many counting problems, in particular to the enumeration of chemical compounds.The Pólya enumeration theorem can also be incorporated into symbolic combinatorics and the theory of combinatorial species.".
- Pólya_enumeration_theorem wikiPageID "4396962".
- Pólya_enumeration_theorem wikiPageRevisionID "573659262".
- Pólya_enumeration_theorem title "Polya Enumeration Theorem".
- Pólya_enumeration_theorem urlname "PolyaEnumerationTheorem".
- Pólya_enumeration_theorem subject Category:Articles_containing_proofs.
- Pólya_enumeration_theorem subject Category:Enumerative_combinatorics.
- Pólya_enumeration_theorem subject Category:Graph_enumeration.
- Pólya_enumeration_theorem subject Category:Theorems_in_combinatorics.
- Pólya_enumeration_theorem comment "The Pólya enumeration theorem (PET), also known as the Redfield–Pólya Theorem, is a theorem in combinatorics that both follows and ultimately generalizes Burnside's lemma on the number of orbits of a group action on a set. The theorem was first published by John Howard Redfield in 1927.".
- Pólya_enumeration_theorem label "Pólya enumeration theorem".
- Pólya_enumeration_theorem label "Théorème de dénombrement de Pólya".
- Pólya_enumeration_theorem label "Теорема Редфилда — Пойа".
- Pólya_enumeration_theorem label "波利亞計數定理".
- Pólya_enumeration_theorem sameAs P%C3%B3lya_enumeration_theorem.
- Pólya_enumeration_theorem sameAs Théorème_de_dénombrement_de_Pólya.
- Pólya_enumeration_theorem sameAs 포여_열거_정리.
- Pólya_enumeration_theorem sameAs Q1037559.
- Pólya_enumeration_theorem sameAs Q1037559.
- Pólya_enumeration_theorem wasDerivedFrom Pólya_enumeration_theorem?oldid=573659262.