disjointness's Usage Examples:

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

The disjointness graph of G, denoted D(G), is constructed in the following way: for each.

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

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

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

Analogous disjointness theorems can be proved for the family of Taylor polynomials of a given.

Proof — Assume the ideal M is maximal with respect to disjointness from the filter F.

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

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

For more on disjointness in general, see Disjoint sets.

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

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

In practice, this is not a problem because if this disjointness does not hold, it can be assured by appending the domain and codomain.

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

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

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.

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.

"Ownership, encapsulation and the disjointness of type and effect".