  This article classifies the real forms of Lie Superalgebra by Vogan diagrams,
developing Borel and de Seibenthal theorem of semisimple Lie algebras for Lie
superalgebras. A Vogan diagram is a Dynkin diagram of triplet
$(\mathfrak{g}_{C},\mathfrak{h_{\bar{0}}},\triangle^{+})$, where
$\mathfrak{g}_{C}$ is a real Lie superalgebra, $\mathfrak{h_{\bar{0}}}$ cartan
subalgebra, $\triangle^{+}$ positive root system. Although the classification
of real forms of contragradient Lie superalgebras is already done. But our
method is a quicker one to classify.
