The Schur polynomials form a basis for the space of polynomials described by this adjective.
The Schur polynomials form a basis for the space of polynomials described by this adjective. According to Cayley's theorem, a group is isomorphic to a subgroup of one of these groups, which each contain a subgroup half its size known as an alternating group. When all of its entries are real, a Hermitian matrix is equivalent to a matrix described by this adjective. An equivalence relation obeys reflexivity, transitivity, and this property. An even function has this property with respect to the line x = 0, A parabola has this property about the line x = negative b divided by 2 a.  For 10 points, give this term which describes a shape that can be reflected along an axis in its center, such as a star or a circle.
The Schur polynomials form a basis for the space of polynomials described by this adjective.
symmetric [accept word forms]