અસંગતતા,

disjointness's Usage Examples:

Hence xPz by transitivity, ¬xJz by disjointness, ¬zJx by symmetry.

called mappings attached with one of the following semantic relations: disjointness (⊥), equivalence (≡), more specific (⊑) and less specific (⊒).

differences with the Vitali covering theorem are that on one hand, the disjointness requirement of Vitali is relaxed to the fact that the number Nx of the.

In the three-party set disjointness problem in communication complexity, three subsets of the integers in.

representative element xi from every conjugacy class, we infer from the disjointness of the conjugacy classes that |G| ∑i [G : CG(xi)], where CG(xi) is.

The disjointness graph of a hypergraph H, denoted D(H), is the graph whose vertex set.

residuals in terms of disjointness, via the equivalence x ≤ y ⇔ x∧¬y 0.

paper, Disjointness in ergodic theory, minimal sets, and a problem in Diophantine approximation, Furstenberg introduced the notion of ‘disjointness,’ a notion.

For more on disjointness in general, see Disjoint sets.

in undirected graphs, intersection of sets (or, more precisely, non-disjointness) is a symmetric relation.

are various notions of separated sets with more strict conditions than disjointness.

Abbreviating x∧y 0 to x # y as the expression of their disjointness, and substituting.

The almost disjointness number a {\displaystyle {\mathfrak {a}}} is the least cardinality of.