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„Formal“ Construction of Concept Lattice

  • This algorithm works on a finite context (G,M,I) with a lexographic ordering
  • The lexographically smallest extent is ;
    • for i=1 we have {1,...,i-1} =
  • For an arbitrary X⊆G, one can find the lexographically next concept extent by checking all elements y ∈ G – X (beginning with the lexographically largest) until X ≺ i X ⊕ i for the first time.
    • ⊕ denotes the operation of extending the object set
  • X ⊕ i = ((X ∩ {1,...,i-1}) ⋃ {i})‘‘
  • X ⊕ i is the lexographically next extent

Speaker notes:

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