framework
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framework:complete-latticesComplete Lattices
Central mathematical structure explored throughout the paper; ordered sets with special properties for all suprema and infima.
Neighborhood — ranked by edge-count
Concepts (3)
concept
- Hilary A. PriestleystudiesAuthor of the primer on ordered sets and complete lattices for computer science.
- Closure Operatorsassociated_withOperators X → X'' on subsets of objects or attributes, satisfying extensivity, monotonicity and idempotence.
- Family of all subsets of a set X, ordered by set inclusion; serves as a canonical example of a complete lattice.
Frameworks (1)
framework
- Galois Connectionsassociated_withKey order-theoretic structure relating polar maps between posets; appears in concept lattice theory.
Related by similarity (8)
cosine ≥ 0.65 · no typed edgeEntities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.
- Hierarchical structure of concurrent expert processes envisioned for real-time monitoring applications.
- Poset with join and meet operations satisfying associativity, commutativity, idempotency, and absorption laws.
- Alexander’s diagram where child nodes can belong to multiple parents, representing overlapping sets and complex urban structure, in contrast to tree.
- Central algebraic structure in FCA that orders formal concepts and preserves information from formal contexts.
- Strongest form of compositional theory requiring full decomposability and meaningful parts.
- Question posed for the driving test many-valued context.
- Induced substructure of concept lattice containing only concepts with frequent intent above a minimum support threshold.