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In mathematics, the distributive property of binary operations is a generalization of the distributive law, which asserts that the equality (+) = + is always true in elementary algebra.
Community of Acquests and Gains: Each spouse owns an undivided half-interest in all property acquired during the marriage, except for property acquired by gift or inheritance during the marriage, which is separate property; or which traces to separate property acquired before the marriage, which remains separate property; or which is acquired during a period when the couple are permanently ...
In addition, it is known that the following statements are equivalent for any complete lattice L: [2]. L is completely distributive.; L can be embedded into a direct product of chains [0,1] by an order embedding that preserves arbitrary meets and joins.
In mathematics, a distributive lattice is a lattice in which the operations of join and meet distribute over each other. The prototypical examples of such structures are collections of sets for which the lattice operations can be given by set union and intersection.
The typical diagram of the definition of a universal morphism. In mathematics, more specifically in category theory, a universal property is a property that characterizes up to an isomorphism the result of some constructions.
Enjoy a classic game of Hearts and watch out for the Queen of Spades!
In probability theory, the conditional expectation, conditional expected value, or conditional mean of a random variable is its expected value evaluated with respect to the conditional probability distribution.
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.