Matrix of a Hermitian form
= Matrix of a Hermitian form
For a basis $(v_i)$, the matrix $A$ of a <Hermitian form> has entries $A_{ij}=H(v_i,v_j)$. With the convention that $H$ is linear in its first argument, coordinate columns $x,y$ satisfy $H(x,y)=x^TA\overline y$.