Dilworth's theorem/Definition: Difference between revisions
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imported>Richard Pinch (In an ordered set the maximal size of an antichain is equal to the minimal number of chains which together cover the set.) |
imported>Chris Day No edit summary |
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In an ordered set the maximal size of an antichain is equal to the minimal number of chains which together cover the set. | In an ordered set the maximal size of an antichain is equal to the minimal number of chains which together cover the set. |
Latest revision as of 17:33, 2 February 2009
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Dilworth's theorem [r]: In an ordered set the maximal size of an antichain is equal to the minimal number of chains which together cover the set.