In mathematics, the distributive property of binary operations is a generalization of the distributive law, which asserts that the equality x ⋅ ( y + z...

Möbius function. Completely multiplicative functions also satisfy a distributive law. If f is completely multiplicative then f ⋅ ( g ∗ h ) = ( f ⋅ g )...

properties of elements. Of operations: associative property commutative property of binary operations between real and complex numbers distributive property...

word, was coined), in a 1982 paper by Sergei Matveev (under the name distributive groupoids) and in a 1986 conference paper by Egbert Brieskorn (where...

The generalized distributive law (GDL) is a generalization of the distributive property which gives rise to a general message passing algorithm. It is...

generalization of the dot product formula to Riemannian manifolds is a defining property of a Riemannian connection, which differentiates a vector field to give...

Distributive may refer to: Distributive property, in algebra, logic and mathematics Distributive pronoun and distributive adjective (determiner), in linguistics...

+a_{0}={a_{2}}{(x-r_{1})(x-r_{2})}} Expand the right side using distributive property: a 2 x 2 + a 1 x + a 0 = a 2 ( x 2 − r 1 x − r 2 x + r 1 r 2 ) {\displaystyle...

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...

enough to determine the multiplication operation uniquely. The distributive property also provides information about the addition operation; by expanding...

Intellectual property (IP) is a category of property that includes intangible creations of the human intellect. There are many types of intellectual property, and...

Distributive justice concerns the socially just allocation of resources, goods, opportunity in a society. It is concerned with how to allocate resources...

{r} _{2}+\mathbf {r} )\times \mathbf {F} _{2}+\cdots } Now the distributive property of the cross product implies M ′ = ( r 1 × F 1 + r 2 × F 2 + ⋯ )...

{\displaystyle 1{\xrightarrow {\eta ^{S}\eta ^{T}}}ST} . Distributive property Beck, Jon (1969). "Distributive laws". Seminar on Triples and Categorical Homology...

three applications of the distributive property. In contrast to the FOIL method, the method using distributivity can be applied easily to products with...

circuit as a Boolean expression, and use De Morgan's law and the distributive property to convert it to CNF. However, this can result in an exponential...

c+3c^{2}a+3c^{2}b+6abc.} This can be computed by hand using the distributive property of multiplication over addition and combining like terms, but it...

A ∩ ( B ∩ C ) {\displaystyle (A\cap B)\cap C=A\cap (B\cap C)} ⁠ Distributive property: ⁠ A ∪ ( B ∩ C ) = ( A ∪ B ) ∩ ( A ∪ C ) {\displaystyle A\cup (B\cap...

inverse. At the same time, semirings are a generalization of bounded distributive lattices. The smallest semiring that is not a ring is the two-element...

bumping into the number 10. The distributive property of multiplication and addition, plus the commutative property of multiplication are also briefly...

y ⋅ z ) . {\displaystyle (x\cdot y)\cdot z=x\cdot (y\cdot z).} Distributive property Holds with respect to multiplication over addition. This identity...

into the development of algebraic notation in the 1600s, since the distributive property implies this as a natural hierarchy. As recently as the 1920s, the...

(x\vee z)} such that one of these properties suffices to define distributivity for lattices. Typical examples of distributive lattice are totally ordered sets...

with limits that are strict and even small." According to Belloc, the distributive state (the state which has implemented distributism) contains "an agglomeration...

has a distributive right to exclude others (i.e. the right to command a "fair share" of personal property). In anarchist theory, private property typically...

definition of even integers, the integer properties of closure under addition and multiplication, and the distributive property. Despite its name, mathematical...

and then extended to all quaternions by using the distributive property and the center property of the real quaternions. The Hamilton product is not...

If Q is not a subgroup of S, then the tentative, more general distributive property that one may consider S ∩ (QT) = (S ∩ Q)(S ∩ T) is false. In particular...

choice is to join—a barrier that takes cooperation to overcome. The distributive property (cost to resist the locally dominant choice) alone is not a network...

property also holds: x 1 ∧ x 2 ∧ ⋯ ∧ x k = 0. {\displaystyle x_{1}\wedge x_{2}\wedge \cdots \wedge x_{k}=0.} Together with the distributive property of...