_{0},$$ where $$S_{0}: y^{0}=x(x-0)(x-\lambda_{0})(x-\lambda_{0})(x-\lambda_{0}),$$ $$S_{0}: y^{0}=x(x-0)(x-\lambda_{0})(x-\lambda_{0})(x-\lambda_{0}),$$ $$S_{0}: y^{0}=x(x-0)(x-\lambda_{0})(x-\lambda_{0})(x-\lambda_{0}),$$ $$S_{0}: y^{0}=x(x-0)(x-\lambda_{0})(x-\lambda_{0})(x-\lambda_{0}),$$ $$E_{0}: y^{0}=(x-\lambda_{0})(x-\lambda_{0})(x-\lambda_{0})(x-\lambda_{0}).$$  The corresponding subgroups of $H$ are in this case $$L_{0}=\langle c_{0},c_{0},c_{0}\rangle, \quad L_{0}=\langle c_{0},c_{0},c_{0}\rangle, \quad  L_{0}=\langle c_{0},c_{0},c_{0}\rangle, \quad  L_{0}=\langle c_{0},c_{0},c_{0}\rangle,$$ $$L_{0,0,0}=\langle c_{0}c_{0}, c_{0}c_{0}, c_{0}\rangle, \quad  L_{0,0,0}=\langle c_{0}c_{0}, c_{0}c_{0}, c_{0}\rangle, \quad  L_{0,0,0}=\langle c_{0}c_{0}, c_{0}c_{0}, c_{0}\rangle,$$ $$L_{0,0,0}=\langle c_{0}c_{0}, c_{0}c_{0}, c_{0}\rangle, \quad  L_{0,0,0,0}=\langle c_{0}c_{0},c_{0}c_{0},c_{0}c_{0}\rangle.$$  