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By studying the ${\cal N}=1$ holographic minimal model at the "critical"level, we obtain the lowest ${\cal N}=2$ higher spin multiplet of spins$(\frac{3}{2}, 2, 2, \frac{5}{2})$ in terms of two adjoint fermion types forgeneric $N$. We subsequently determine operator product expansions between thelowest and second lowest (${\cal N}=2$) higher spin multiplet of spins $(3,\frac{7}{2}, \frac{7}{2}, 4)$, and the corresponding Vasiliev's oscillatorformalism with matrix generalization on $AdS_3$ higher spin theory in theextension of $OSp(2|2)$ superconformal algebra. Under the large $N$ limit(equivalent to large central charge) in the extension of ${\cal N}=2$superconformal algebra in two dimensions, operator product expansions provideasymptotic symmetry algebra in $AdS_3$ higher spin theory.

A Supersymmetric Enhancement of ${\cal N}=1$ Holographic Minimal Model