Positive semidefinite matrix
= Positive semidefinite matrix
= Positive semidefiniteness
{synonym}
= Positive semidefinite
{synonym}
A real symmetric or complex Hermitian matrix $A$ is positive semidefinite when $x^\dagger Ax\geq0$ for every <vector> $x$, equivalently when all its <eigenvalue>[eigenvalues] are nonnegative.