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- Milliken–Taylor_theorem abstract "In mathematics, the Milliken–Taylor theorem in combinatorics is a generalization of both Ramsey's theorem and Hindman's theorem. It is named after Keith Milliken and Alan D. Taylor.Let denote the set of finite subsets of , and define a partial order on by α<β if and only if max α<min β. Given a sequence of integers and k > 0, let Let denote the k-element subsets of a set S. The Milliken–Taylor theorem says that for any finite partition , there exist some i ≤ r and a sequence such that .For each , call an MTk set. Then, alternatively, the Milliken–Taylor theorem asserts that the collection of MTk sets is partition regular for each k.".
- Milliken–Taylor_theorem wikiPageID "4277566".
- Milliken–Taylor_theorem wikiPageRevisionID "551325388".
- Milliken–Taylor_theorem subject Category:Ramsey_theory.
- Milliken–Taylor_theorem subject Category:Theorems_in_discrete_mathematics.
- Milliken–Taylor_theorem comment "In mathematics, the Milliken–Taylor theorem in combinatorics is a generalization of both Ramsey's theorem and Hindman's theorem. It is named after Keith Milliken and Alan D. Taylor.Let denote the set of finite subsets of , and define a partial order on by α<β if and only if max α<min β. Given a sequence of integers and k > 0, let Let denote the k-element subsets of a set S.".
- Milliken–Taylor_theorem label "Milliken–Taylor theorem".
- Milliken–Taylor_theorem sameAs Milliken%E2%80%93Taylor_theorem.
- Milliken–Taylor_theorem sameAs Q6859648.
- Milliken–Taylor_theorem sameAs Q6859648.
- Milliken–Taylor_theorem wasDerivedFrom Milliken–Taylor_theorem?oldid=551325388.