Distributive
31Distributive property — In mathematics, and in particular in abstract algebra, distributivity is a property of binary operations that generalizes the distributive law from elementary algebra. For example: 2 × (1 + 3) = (2 × 1) + (2 × 3). In the left hand side of the… …
32Distributive law between monads — In category theory, an abstract branch of mathematics, distributive laws between monads are a way to express abstractly that two algebraic structures distribute one over the other one. Suppose that (S,μS,ηS) and (T,μT,ηT) are two monads on a… …
33Distributive-temporal case — The distributive temporal case specifies when something is done. In Hungarian This case ( nta) in Hungarian language can express how often something happens (eg. havonta monthly , naponta daily ); it can vary with the Distributive case at words… …
34Distributive homomorphism — A congruence θ of a join semilattice S is monomial, if the θ equivalence class of any element of S has a largest element. We say that θ is distributive, if it is a join, in the congruence lattice Con S of S, of monomial join congruences of S. The …
35Distributive pronoun — A distributive pronoun considers members of a group separately, rather than collectively. They include each, any, either, neither and others. to each his own each2,(pronoun) Merriam Webster s Online Dictionary (2007) Men take each other s measure …
36Distributive efficiency — In welfare economics, distributive efficiency occurs when goods and services are received by those who have the greatest need for them. Abba Lerner first proposed the idea of distributive efficiency in his 1944 book The Economics of Control.… …
37Distributive case — The distributive case (abbreviated distr) is used on nouns for the meanings of per or each. In Hungarian it is nként and expresses the manner when something happens to each member of a set one by one (e.g., fejenként per head , esetenként in some …
38Distributive category — In mathematics, a category is distributive if it has finite products and finite coproducts such that for every choice of objects A,B,C, the canonical map is an isomorphism, and for all objects A, the canonical map is an isomorphism. Equivalently …
39Distributive lattice/Proofs — Lemma 1Every totally ordered set is a distributive lattice with max as join and min as meet.ProofWe will show: : x vee (y wedge z) = (x vee y)wedge(x vee z)We may suppose yle z (If not, zle y and we may switch y and z.) Recall that yle z is… …
40distributive principle — noun also distributive law : a mathematical principle expressed by a distributive formula (as a(b+c+d)=ab+ac+ad) …
