- In mathematics, the
distributive property of
binary operations is a
generalization of the
distributive law,
which ****erts that the
equality x ⋅ ( y + z...
- In mathematics, a
distributive lattice is a
lattice in
which the
operations of join and meet
distribute over each other. The
prototypical examples of...
-
common type of
distributivity is the one
defined for lattices,
where the
formation of
binary suprema and
infima provide the
total operations of join ( ∨...
-
Distributivity An
operation ∗ {\displaystyle *} is
distributive with
respect to
another operation + {\displaystyle +} if it is both left
distributive...
- the "meet" and "join"
operations,
which must obey
certain axioms; it is
distributive if
these two
operations obey the
distributive law. The
union and intersection...
-
binary operation ◃ {\displaystyle \triangleleft } such that for
every a , b , c ∈ R {\displaystyle a,b,c\in \mathrm {R} } the self-
distributive law holds:...
-
German mathematician Issai Schur. The
Hadamard product is ****ociative and
distributive.
Unlike the
matrix product, it is also commutative. For two matrices...
-
operation on a
vector space is commutative, left
distributivity and
right distributivity are equivalent, and, in this case, only one
distributivity requires...
-
requires but a
single operation, and
generalizes the
distributivity condition for lattices. A join-semilattice is
distributive if for all a, b, and x...
-
Biquadratic Equation which is
satisfied by the
Symbol of
Linear or
Distributive Operation on a Quaternion". The London, Edinburgh, and
Dublin Philosophical...
