symmetric elements
1Symmetric group — Not to be confused with Symmetry group. A Cayley graph of the symmetric group S4 …
2Symmetric difference — Venn diagram of The symmetric difference is the union without the intersection …
3Symmetric algebra — In mathematics, the symmetric algebra S ( V ) (also denoted Sym ( V )) on a vector space V over a field K is the free commutative unital associative K algebra containing V .It corresponds to polynomials with indeterminates in V , without choosing …
4Symmetric function — In mathematics, the term symmetric function can mean two different concepts. A symmetric function of n variables is one whose value at any n tuple of arguments is the same as its value at any permutation of that n tuple. While this notion can… …
5Symmetric bilinear form — A symmetric bilinear form is, as the name implies, a bilinear form on a vector space that is symmetric. They are of great importance in the study of orthogonal polarities and quadrics.They are also more briefly referred to as symmetric forms when …
6Symmetric multiprocessing — In computing, symmetric multiprocessing (SMP) involves a multiprocessor computer hardware architecture where two or more identical processors are connected to a single shared main memory and are controlled by a single OS instance. Most common… …
7Symmetric hypergraph theorem — The Symmetric hypergraph theorem is a theorem in combinatorics that puts an upper bound on the chromatic number of a graph (or hypergraph in general). The original reference for this paper is unknown at the moment, and has been called folklore [R …
8Symmetric inverse semigroup — In modern algebra, the set mathcal{I} X of all partial one one transformations on a set X forms an inverse semigroup, called the symmetric inverse semigroup (or monoid) on X . In general mathcal{I} X is not commutative. More details are available …
9symmetric difference — noun The set that contains all elements belonging to either of given two sets but not to the both; the relative complement of the intersection in the union of given two sets …
10symmetric group — noun A group whose elements are precisely all of the bijections of some set with itself and whose operation is composition of those bijections …
