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- Post's_lattice abstract "In logic and universal algebra, Post's lattice denotes the lattice of all clones on a two-element set {0, 1}, ordered by inclusion. It is named for Emil Post, who published a complete description of the lattice in 1941. The relative simplicity of Post's lattice is in stark contrast to the lattice of clones on a three-element (or larger) set, which has the cardinality of the continuum, and a complicated inner structure. A modern exposition of Post's result can be found in Lau (2006).".
- Post's_lattice wikiPageID "15536340".
- Post's_lattice wikiPageRevisionID "577151827".
- Post's_lattice hasPhotoCollection Post's_lattice.
- Post's_lattice subject Category:Logic.
- Post's_lattice subject Category:Universal_algebra.
- Post's_lattice comment "In logic and universal algebra, Post's lattice denotes the lattice of all clones on a two-element set {0, 1}, ordered by inclusion. It is named for Emil Post, who published a complete description of the lattice in 1941. The relative simplicity of Post's lattice is in stark contrast to the lattice of clones on a three-element (or larger) set, which has the cardinality of the continuum, and a complicated inner structure. A modern exposition of Post's result can be found in Lau (2006).".
- Post's_lattice label "Post's lattice".
- Post's_lattice label "Замкнутые классы булевых функций".
- Post's_lattice sameAs m.03mdj8d.
- Post's_lattice sameAs Q13424705.
- Post's_lattice sameAs Q13424705.
- Post's_lattice wasDerivedFrom Post's_lattice?oldid=577151827.
- Post's_lattice isPrimaryTopicOf Post's_lattice.