  This paper provides a class of complex symmetric weighted composition
operators on $H^2(\mathbb{D})$ to includes the unitary subclass, the Hermitian
subclass and the normal subclass obtained by Bourdon and Noor. A
characterization of algebraic weighted composition operator with degree no more
than two is provided to illustrate that the weight function of a complex
symmetric weighted composition operator is not necessarily linear fractional.
\end{abstract}
