Compact Spaces and Spaces of Maximal Complete Subgraphs

DOI10.2307/2000007zbMath0554.54009OpenAlexW4231219600MaRDI QIDQ3217243

John Ginsburg, Murray G. Bell

Publication date: 1984

Full work available at URL: https://doi.org/10.2307/2000007

zbMATH Keywords

binary subbasespace of all maximal complete subgraphszero-dimensional supercompact spaces

Mathematics Subject Classification ID

Compactness (54D30)

Related Items (22)

Extensions of ordered sets having the finite cutset property ⋮ Ladders in ordered sets ⋮ Cutsets of Boolean lattices ⋮ Antichain cutsets of strongly connected posets ⋮ Chains, antichains, and fibres ⋮ A chain decomposition theorem ⋮ Maximal chains and cutsets of an ordered set: A Menger type approach ⋮ The Menger property for infinite ordered sets ⋮ A length-width inequality for partially ordered sets with two-element cutsets ⋮ Infinite ordered sets spanned by finitely many chains ⋮ Cut-sets in infinite graphs and partial orders ⋮ Normally supercompact spaces and completely distributive posets ⋮ Search and sweep numbers of finite directed acyclic graphs ⋮ Finite antichain cutsets in posets ⋮ The PT-order, minimal cutsets and Menger property ⋮ Minimum cutsets for an element of a Boolean lattice ⋮ Compactness and subsets of ordered sets that meet all maximal chains ⋮ Antichain cutsets ⋮ On the treatment of incomparability in ordering semantics and premise semantics ⋮ Finite cutsets and finite antichains ⋮ A characterization of a topology on the countably infinite random graph ⋮ Wide posets with fixed height and cutset number

Cites Work

• Antichains and Finite Sets that Meet all Maximal Chains
• A Characterization of Comparability Graphs and of Interval Graphs
• Partially Ordered Sets
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