$BR^3_{1}(Q^3_{2},-)\quad U=(\iota , (2 3) , (2 3))\quad D=((2 3) , \iota , \iota)\quad \hbox{order 4} \quad c_1 = 2, c_2 = 0$\hfil\break $BR^3_{2}(Q^3_{2},Q^3_{2})\quad U=(\iota , \iota , (1 2))\quad D=(\iota , \iota , (1 2))\quad \hbox{order 2} \quad S, c_1 = 2, c_2 = 0$\hfil\break $BR^3_{3}(-,Q^3_{2})\quad U=((2 3) , \iota , \iota)\quad D=((2 3) , (2 3) , (2 3))\quad \hbox{order 4} \quad c_1 = 4, c_2 = 2$\hfil\break $BR^3_{4}(Q^3_{1},-)\quad U=((1 3 2) , (1 3 2) , (1 3 2))\quad D=\iota\quad \hbox{order 6} \quad c_1 = 6, c_2 = 0$\hfil\break $BR^3_{5}(Q^3_{1},-)\quad U=((1 3) , \iota , (1 3))\quad D=\iota\quad \hbox{order 4} \quad c_1 = 4, c_2 = 2$\hfil\break $BR^3_{6}(Q^3_{1},-)\quad U=((1 3) , (1 3) , (1 3))\quad D=\iota\quad \hbox{order 4} \quad c_1 = 6, c_2 = 0$\hfil\break