Generating sets for lattices of dimensio
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Bill Sands
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Article
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1980
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Elsevier Science
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English
β 596 KB
The dimension of a partially ordered set P is the smallest integer n (if it exists) such that the partial order on P is the intersection of n linear orders. It is shown that if L is a lattice of dimension two containing a sublattice isomorphic to the modular Iatiice Mz,+,, then every generating set