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- W2169223887 abstract "Abstract Let L be a finite distributive lattice. Let Sub 0 ( L ) be the lattice ﹛ S | S is a sublattice of L ﹜ [ ﹛∅﹜ and let ℓ * [Sub 0 ( L )] be the length of the shortest maximal chain in Sub 0 ( L ). It is proved that if K and L are non-trivial finite distributive lattices, then ℓ * [Sub 0 ( K × L )] = ℓ * [Sub 0 ( K )] + ℓ[Sub 0 ( L )]. A conjecture from the 1984 Banff Conference on Graphs and Order is thus proved." @default.
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- W2169223887 date "2011-06-01" @default.
- W2169223887 modified "2023-09-30" @default.
- W2169223887 title "Maximal Sublattices of Finite Distributive Lattices. III: A Conjecture from the 1984 Banff Conference on Graphs and Order" @default.
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- W2169223887 doi "https://doi.org/10.4153/cmb-2011-002-6" @default.
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