Description of fast matrix multiplication algorithm: ⟨5×25×30:2460⟩

Algorithm type

X^{2} Y^{16} Z^{2} + X^{2} Y^{16} Z + 6 X Y^{16} Z + 4 X Y^{15} Z + 5 X^{4} Y^{8} Z^{4} + 6 X^{2} Y^{12} Z^{2} + X^{5} Y^{8} Z^{2} + 5 X^{2} Y^{12} Z + X^{4} Y^{8} Z^{2} + 25 X^{4} Y^{6} Z^{4} + 12 X^{3} Y^{8} Z^{3} + 10 X^{2} Y^{10} Z^{2} + X^{2} Y^{8} Z^{4} + 25 X Y^{12} Z + X Y^{8} Z^{5} + 5 X^{5} Y^{6} Z^{2} + 5 X^{2} Y^{9} Z^{2} + 5 X^{4} Y^{6} Z^{2} + 30 X^{4} Y^{4} Z^{4} + 4 X^{3} Y^{8} Z + 60 X^{3} Y^{6} Z^{3} + 97 X^{2} Y^{8} Z^{2} + 5 X^{2} Y^{6} Z^{4} + 10 X Y^{10} Z + 4 X Y^{8} Z^{3} + 5 X Y^{6} Z^{5} + 9 X^{5} Y^{4} Z^{2} + 12 X^{2} Y^{8} Z + 4 X^{2} Y^{4} Z^{5} + 17 X Y^{9} Z + 7 X Y^{8} Z^{2} + 2 X^{5} Y^{4} Z + 15 X^{5} Y^{3} Z^{2} + 6 X^{4} Y^{4} Z^{2} + 10 X^{3} Y^{6} Z + 72 X^{3} Y^{4} Z^{3} + 171 X^{2} Y^{6} Z^{2} + 6 X^{2} Y^{4} Z^{4} + 20 X^{2} Y^{3} Z^{5} + 79 X Y^{8} Z + 10 X Y^{6} Z^{3} + 7 X Y^{4} Z^{5} + 10 X^{5} Y^{3} Z + 18 X^{5} Y^{2} Z^{2} + X^{3} Y^{4} Z^{2} + 10 X^{2} Y^{6} Z + 24 X^{2} Y^{2} Z^{5} + 15 X Y^{6} Z^{2} + 5 X Y^{3} Z^{5} + 12 X^{5} Y^{2} Z + 25 X^{3} Y^{4} Z + 5 X^{3} Y^{3} Z^{2} + 173 X^{2} Y^{4} Z^{2} + 125 X Y^{6} Z + 26 X Y^{4} Z^{3} + 6 X Y^{2} Z^{5} + 25 X^{3} Y^{3} Z + 6 X^{3} Y^{2} Z^{2} + 12 X^{2} Y^{4} Z + 25 X^{2} Y^{3} Z^{2} + 16 X Y^{5} Z + 18 X Y^{4} Z^{2} + 30 X Y^{3} Z^{3} + 26 X^{3} Y^{2} Z + 10 X^{2} Y^{3} Z + 202 X^{2} Y^{2} Z^{2} + 185 X Y^{4} Z + 10 X Y^{3} Z^{2} + 32 X Y^{2} Z^{3} + 30 X^{3} Y Z + 22 X^{2} Y^{2} Z + 117 X Y^{3} Z + 22 X Y^{2} Z^{2} + 30 X Y Z^{3} + 6 X^{2} Y Z + 240 X Y^{2} Z + 6 X Y Z^{2} + 154 X Y Z

Algorithm definition

The algorithm ⟨5×25×30:2460⟩ could be constructed using the following decomposition:

⟨5×25×30:2460⟩ = ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨2×5×5:40⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨2×5×5:40⟩ + ⟨3×5×5:58⟩ + ⟨3×5×5:58⟩ + ⟨2×5×5:40⟩ + ⟨2×5×5:40⟩.

This decomposition is defined by the following equality:

Trace (Mul ((\begin{matrix} A_1_1 & A_1_2 & A_1_3 & A_1_4 & A_1_5 & A_1_6 & A_1_7 & A_1_8 & A_1_9 & A_1_10 & A_1_11 & A_1_12 & A_1_13 & A_1_14 & A_1_15 & A_1_16 & A_1_17 & A_1_18 & A_1_19 & A_1_20 & A_1_21 & A_1_22 & A_1_23 & A_1_24 & A_1_25 \\ A_2_1 & A_2_2 & A_2_3 & A_2_4 & A_2_5 & A_2_6 & A_2_7 & A_2_8 & A_2_9 & A_2_10 & A_2_11 & A_2_12 & A_2_13 & A_2_14 & A_2_15 & A_2_16 & A_2_17 & A_2_18 & A_2_19 & A_2_20 & A_2_21 & A_2_22 & A_2_23 & A_2_24 & A_2_25 \\ A_3_1 & A_3_2 & A_3_3 & A_3_4 & A_3_5 & A_3_6 & A_3_7 & A_3_8 & A_3_9 & A_3_10 & A_3_11 & A_3_12 & A_3_13 & A_3_14 & A_3_15 & A_3_16 & A_3_17 & A_3_18 & A_3_19 & A_3_20 & A_3_21 & A_3_22 & A_3_23 & A_3_24 & A_3_25 \\ A_4_1 & A_4_2 & A_4_3 & A_4_4 & A_4_5 & A_4_6 & A_4_7 & A_4_8 & A_4_9 & A_4_10 & A_4_11 & A_4_12 & A_4_13 & A_4_14 & A_4_15 & A_4_16 & A_4_17 & A_4_18 & A_4_19 & A_4_20 & A_4_21 & A_4_22 & A_4_23 & A_4_24 & A_4_25 \\ A_5_1 & A_5_2 & A_5_3 & A_5_4 & A_5_5 & A_5_6 & A_5_7 & A_5_8 & A_5_9 & A_5_10 & A_5_11 & A_5_12 & A_5_13 & A_5_14 & A_5_15 & A_5_16 & A_5_17 & A_5_18 & A_5_19 & A_5_20 & A_5_21 & A_5_22 & A_5_23 & A_5_24 & A_5_25 \end{matrix}), (\begin{matrix} B_1_1 & B_1_2 & B_1_3 & B_1_4 & B_1_5 & B_1_6 & B_1_7 & B_1_8 & B_1_9 & B_1_10 & B_1_11 & B_1_12 & B_1_13 & B_1_14 & B_1_15 & B_1_16 & B_1_17 & B_1_18 & B_1_19 & B_1_20 & B_1_21 & B_1_22 & B_1_23 & B_1_24 & B_1_25 & B_1_26 & B_1_27 & B_1_28 & B_1_29 & B_1_30 \\ B_2_1 & B_2_2 & B_2_3 & B_2_4 & B_2_5 & B_2_6 & B_2_7 & B_2_8 & B_2_9 & B_2_10 & B_2_11 & B_2_12 & B_2_13 & B_2_14 & B_2_15 & B_2_16 & B_2_17 & B_2_18 & B_2_19 & B_2_20 & B_2_21 & B_2_22 & B_2_23 & B_2_24 & B_2_25 & B_2_26 & B_2_27 & B_2_28 & B_2_29 & B_2_30 \\ B_3_1 & B_3_2 & B_3_3 & B_3_4 & B_3_5 & B_3_6 & B_3_7 & B_3_8 & B_3_9 & B_3_10 & B_3_11 & B_3_12 & B_3_13 & B_3_14 & B_3_15 & B_3_16 & B_3_17 & B_3_18 & B_3_19 & B_3_20 & B_3_21 & B_3_22 & B_3_23 & B_3_24 & B_3_25 & B_3_26 & B_3_27 & B_3_28 & B_3_29 & B_3_30 \\ B_4_1 & B_4_2 & B_4_3 & B_4_4 & B_4_5 & B_4_6 & B_4_7 & B_4_8 & B_4_9 & B_4_10 & B_4_11 & B_4_12 & B_4_13 & B_4_14 & B_4_15 & B_4_16 & B_4_17 & B_4_18 & B_4_19 & B_4_20 & B_4_21 & B_4_22 & B_4_23 & B_4_24 & B_4_25 & B_4_26 & B_4_27 & B_4_28 & B_4_29 & B_4_30 \\ B_5_1 & B_5_2 & B_5_3 & B_5_4 & B_5_5 & B_5_6 & B_5_7 & B_5_8 & B_5_9 & B_5_10 & B_5_11 & B_5_12 & B_5_13 & B_5_14 & B_5_15 & B_5_16 & B_5_17 & B_5_18 & B_5_19 & B_5_20 & B_5_21 & B_5_22 & B_5_23 & B_5_24 & B_5_25 & B_5_26 & B_5_27 & B_5_28 & B_5_29 & B_5_30 \\ B_6_1 & B_6_2 & B_6_3 & B_6_4 & B_6_5 & B_6_6 & B_6_7 & B_6_8 & B_6_9 & B_6_10 & B_6_11 & B_6_12 & B_6_13 & B_6_14 & B_6_15 & B_6_16 & B_6_17 & B_6_18 & B_6_19 & B_6_20 & B_6_21 & B_6_22 & B_6_23 & B_6_24 & B_6_25 & B_6_26 & B_6_27 & B_6_28 & B_6_29 & B_6_30 \\ B_7_1 & B_7_2 & B_7_3 & B_7_4 & B_7_5 & B_7_6 & B_7_7 & B_7_8 & B_7_9 & B_7_10 & B_7_11 & B_7_12 & B_7_13 & B_7_14 & B_7_15 & B_7_16 & B_7_17 & B_7_18 & B_7_19 & B_7_20 & B_7_21 & B_7_22 & B_7_23 & B_7_24 & B_7_25 & B_7_26 & B_7_27 & B_7_28 & B_7_29 & B_7_30 \\ B_8_1 & B_8_2 & B_8_3 & B_8_4 & B_8_5 & B_8_6 & B_8_7 & B_8_8 & B_8_9 & B_8_10 & B_8_11 & B_8_12 & B_8_13 & B_8_14 & B_8_15 & B_8_16 & B_8_17 & B_8_18 & B_8_19 & B_8_20 & B_8_21 & B_8_22 & B_8_23 & B_8_24 & B_8_25 & B_8_26 & B_8_27 & B_8_28 & B_8_29 & B_8_30 \\ B_9_1 & B_9_2 & B_9_3 & B_9_4 & B_9_5 & B_9_6 & B_9_7 & B_9_8 & B_9_9 & B_9_10 & B_9_11 & B_9_12 & B_9_13 & B_9_14 & B_9_15 & B_9_16 & B_9_17 & B_9_18 & B_9_19 & B_9_20 & B_9_21 & B_9_22 & B_9_23 & B_9_24 & B_9_25 & B_9_26 & B_9_27 & B_9_28 & B_9_29 & B_9_30 \\ B_10_1 & B_10_2 & B_10_3 & B_10_4 & B_10_5 & B_10_6 & B_10_7 & B_10_8 & B_10_9 & B_10_10 & B_10_11 & B_10_12 & B_10_13 & B_10_14 & B_10_15 & B_10_16 & B_10_17 & B_10_18 & B_10_19 & B_10_20 & B_10_21 & B_10_22 & B_10_23 & B_10_24 & B_10_25 & B_10_26 & B_10_27 & B_10_28 & B_10_29 & B_10_30 \\ B_11_1 & B_11_2 & B_11_3 & B_11_4 & B_11_5 & B_11_6 & B_11_7 & B_11_8 & B_11_9 & B_11_10 & B_11_11 & B_11_12 & B_11_13 & B_11_14 & B_11_15 & B_11_16 & B_11_17 & B_11_18 & B_11_19 & B_11_20 & B_11_21 & B_11_22 & B_11_23 & B_11_24 & B_11_25 & B_11_26 & B_11_27 & B_11_28 & B_11_29 & B_11_30 \\ B_12_1 & B_12_2 & B_12_3 & B_12_4 & B_12_5 & B_12_6 & B_12_7 & B_12_8 & B_12_9 & B_12_10 & B_12_11 & B_12_12 & B_12_13 & B_12_14 & B_12_15 & B_12_16 & B_12_17 & B_12_18 & B_12_19 & B_12_20 & B_12_21 & B_12_22 & B_12_23 & B_12_24 & B_12_25 & B_12_26 & B_12_27 & B_12_28 & B_12_29 & B_12_30 \\ B_13_1 & B_13_2 & B_13_3 & B_13_4 & B_13_5 & B_13_6 & B_13_7 & B_13_8 & B_13_9 & B_13_10 & B_13_11 & B_13_12 & B_13_13 & B_13_14 & B_13_15 & B_13_16 & B_13_17 & B_13_18 & B_13_19 & B_13_20 & B_13_21 & B_13_22 & B_13_23 & B_13_24 & B_13_25 & B_13_26 & B_13_27 & B_13_28 & B_13_29 & B_13_30 \\ B_14_1 & B_14_2 & B_14_3 & B_14_4 & B_14_5 & B_14_6 & B_14_7 & B_14_8 & B_14_9 & B_14_10 & B_14_11 & B_14_12 & B_14_13 & B_14_14 & B_14_15 & B_14_16 & B_14_17 & B_14_18 & B_14_19 & B_14_20 & B_14_21 & B_14_22 & B_14_23 & B_14_24 & B_14_25 & B_14_26 & B_14_27 & B_14_28 & B_14_29 & B_14_30 \\ B_15_1 & B_15_2 & B_15_3 & B_15_4 & B_15_5 & B_15_6 & B_15_7 & B_15_8 & B_15_9 & B_15_10 & B_15_11 & B_15_12 & B_15_13 & B_15_14 & B_15_15 & B_15_16 & B_15_17 & B_15_18 & B_15_19 & B_15_20 & B_15_21 & B_15_22 & B_15_23 & B_15_24 & B_15_25 & B_15_26 & B_15_27 & B_15_28 & B_15_29 & B_15_30 \\ B_16_1 & B_16_2 & B_16_3 & B_16_4 & B_16_5 & B_16_6 & B_16_7 & B_16_8 & B_16_9 & B_16_10 & B_16_11 & B_16_12 & B_16_13 & B_16_14 & B_16_15 & B_16_16 & B_16_17 & B_16_18 & B_16_19 & B_16_20 & B_16_21 & B_16_22 & B_16_23 & B_16_24 & B_16_25 & B_16_26 & B_16_27 & B_16_28 & B_16_29 & B_16_30 \\ B_17_1 & B_17_2 & B_17_3 & B_17_4 & B_17_5 & B_17_6 & B_17_7 & B_17_8 & B_17_9 & B_17_10 & B_17_11 & B_17_12 & B_17_13 & B_17_14 & B_17_15 & B_17_16 & B_17_17 & B_17_18 & B_17_19 & B_17_20 & B_17_21 & B_17_22 & B_17_23 & B_17_24 & B_17_25 & B_17_26 & B_17_27 & B_17_28 & B_17_29 & B_17_30 \\ B_18_1 & B_18_2 & B_18_3 & B_18_4 & B_18_5 & B_18_6 & B_18_7 & B_18_8 & B_18_9 & B_18_10 & B_18_11 & B_18_12 & B_18_13 & B_18_14 & B_18_15 & B_18_16 & B_18_17 & B_18_18 & B_18_19 & B_18_20 & B_18_21 & B_18_22 & B_18_23 & B_18_24 & B_18_25 & B_18_26 & B_18_27 & B_18_28 & B_18_29 & B_18_30 \\ B_19_1 & B_19_2 & B_19_3 & B_19_4 & B_19_5 & B_19_6 & B_19_7 & B_19_8 & B_19_9 & B_19_10 & B_19_11 & B_19_12 & B_19_13 & B_19_14 & B_19_15 & B_19_16 & B_19_17 & B_19_18 & B_19_19 & B_19_20 & B_19_21 & B_19_22 & B_19_23 & B_19_24 & B_19_25 & B_19_26 & B_19_27 & B_19_28 & B_19_29 & B_19_30 \\ B_20_1 & B_20_2 & B_20_3 & B_20_4 & B_20_5 & B_20_6 & B_20_7 & B_20_8 & B_20_9 & B_20_10 & B_20_11 & B_20_12 & B_20_13 & B_20_14 & B_20_15 & B_20_16 & B_20_17 & B_20_18 & B_20_19 & B_20_20 & B_20_21 & B_20_22 & B_20_23 & B_20_24 & B_20_25 & B_20_26 & B_20_27 & B_20_28 & B_20_29 & B_20_30 \\ B_21_1 & B_21_2 & B_21_3 & B_21_4 & B_21_5 & B_21_6 & B_21_7 & B_21_8 & B_21_9 & B_21_10 & B_21_11 & B_21_12 & B_21_13 & B_21_14 & B_21_15 & B_21_16 & B_21_17 & B_21_18 & B_21_19 & B_21_20 & B_21_21 & B_21_22 & B_21_23 & B_21_24 & B_21_25 & B_21_26 & B_21_27 & B_21_28 & B_21_29 & B_21_30 \\ B_22_1 & B_22_2 & B_22_3 & B_22_4 & B_22_5 & B_22_6 & B_22_7 & B_22_8 & B_22_9 & B_22_10 & B_22_11 & B_22_12 & B_22_13 & B_22_14 & B_22_15 & B_22_16 & B_22_17 & B_22_18 & B_22_19 & B_22_20 & B_22_21 & B_22_22 & B_22_23 & B_22_24 & B_22_25 & B_22_26 & B_22_27 & B_22_28 & B_22_29 & B_22_30 \\ B_23_1 & B_23_2 & B_23_3 & B_23_4 & B_23_5 & B_23_6 & B_23_7 & B_23_8 & B_23_9 & B_23_10 & B_23_11 & B_23_12 & B_23_13 & B_23_14 & B_23_15 & B_23_16 & B_23_17 & B_23_18 & B_23_19 & B_23_20 & B_23_21 & B_23_22 & B_23_23 & B_23_24 & B_23_25 & B_23_26 & B_23_27 & B_23_28 & B_23_29 & B_23_30 \\ B_24_1 & B_24_2 & B_24_3 & B_24_4 & B_24_5 & B_24_6 & B_24_7 & B_24_8 & B_24_9 & B_24_10 & B_24_11 & B_24_12 & B_24_13 & B_24_14 & B_24_15 & B_24_16 & B_24_17 & B_24_18 & B_24_19 & B_24_20 & B_24_21 & B_24_22 & B_24_23 & B_24_24 & B_24_25 & B_24_26 & B_24_27 & B_24_28 & B_24_29 & B_24_30 \\ B_25_1 & B_25_2 & B_25_3 & B_25_4 & B_25_5 & B_25_6 & B_25_7 & B_25_8 & B_25_9 & B_25_10 & B_25_11 & B_25_12 & B_25_13 & B_25_14 & B_25_15 & B_25_16 & B_25_17 & B_25_18 & B_25_19 & B_25_20 & B_25_21 & B_25_22 & B_25_23 & B_25_24 & B_25_25 & B_25_26 & B_25_27 & B_25_28 & B_25_29 & B_25_30 \end{matrix}), (\begin{matrix} C_1_1 & C_1_2 & C_1_3 & C_1_4 & C_1_5 \\ C_2_1 & C_2_2 & C_2_3 & C_2_4 & C_2_5 \\ C_3_1 & C_3_2 & C_3_3 & C_3_4 & C_3_5 \\ C_4_1 & C_4_2 & C_4_3 & C_4_4 & C_4_5 \\ C_5_1 & C_5_2 & C_5_3 & C_5_4 & C_5_5 \\ C_6_1 & C_6_2 & C_6_3 & C_6_4 & C_6_5 \\ C_7_1 & C_7_2 & C_7_3 & C_7_4 & C_7_5 \\ C_8_1 & C_8_2 & C_8_3 & C_8_4 & C_8_5 \\ C_9_1 & C_9_2 & C_9_3 & C_9_4 & C_9_5 \\ C_10_1 & C_10_2 & C_10_3 & C_10_4 & C_10_5 \\ C_11_1 & C_11_2 & C_11_3 & C_11_4 & C_11_5 \\ C_12_1 & C_12_2 & C_12_3 & C_12_4 & C_12_5 \\ C_13_1 & C_13_2 & C_13_3 & C_13_4 & C_13_5 \\ C_14_1 & C_14_2 & C_14_3 & C_14_4 & C_14_5 \\ C_15_1 & C_15_2 & C_15_3 & C_15_4 & C_15_5 \\ C_16_1 & C_16_2 & C_16_3 & C_16_4 & C_16_5 \\ C_17_1 & C_17_2 & C_17_3 & C_17_4 & C_17_5 \\ C_18_1 & C_18_2 & C_18_3 & C_18_4 & C_18_5 \\ C_19_1 & C_19_2 & C_19_3 & C_19_4 & C_19_5 \\ C_20_1 & C_20_2 & C_20_3 & C_20_4 & C_20_5 \\ C_21_1 & C_21_2 & C_21_3 & C_21_4 & C_21_5 \\ C_22_1 & C_22_2 & C_22_3 & C_22_4 & C_22_5 \\ C_23_1 & C_23_2 & C_23_3 & C_23_4 & C_23_5 \\ C_24_1 & C_24_2 & C_24_3 & C_24_4 & C_24_5 \\ C_25_1 & C_25_2 & C_25_3 & C_25_4 & C_25_5 \\ C_26_1 & C_26_2 & C_26_3 & C_26_4 & C_26_5 \\ C_27_1 & C_27_2 & C_27_3 & C_27_4 & C_27_5 \\ C_28_1 & C_28_2 & C_28_3 & C_28_4 & C_28_5 \\ C_29_1 & C_29_2 & C_29_3 & C_29_4 & C_29_5 \\ C_30_1 & C_30_2 & C_30_3 & C_30_4 & C_30_5 \end{matrix}))) = Trace (Mul ((\begin{matrix} A_3_1 & A_3_2 & A_3_3 & A_3_4 & A_3_5 \\ A_4_1 & A_4_2 & A_4_3 & A_4_4 & A_4_5 \\ A_5_1 & A_5_2 & A_5_3 & A_5_4 & A_5_5 \end{matrix}), (\begin{matrix} B_1_1 - B_6_1 + \frac{(a11 + a21 + 1) B_16_1}{a41} & B_1_2 - B_6_2 + \frac{(a11 + a21 + 1) B_16_2}{a41} & B_1_3 - B_6_3 + \frac{(a11 + a21 + 1) B_16_3}{a41} & B_1_4 - B_6_4 + \frac{(a11 + a21 + 1) B_16_4}{a41} & B_1_5 - B_6_5 + \frac{(a11 + a21 + 1) B_16_5}{a41} \\ B_2_1 - B_7_1 + \frac{(a11 + a21 + 1) B_17_1}{a41} & B_2_2 - B_7_2 + \frac{(a11 + a21 + 1) B_17_2}{a41} & B_2_3 - B_7_3 + \frac{(a11 + a21 + 1) B_17_3}{a41} & B_2_4 - B_7_4 + \frac{(a11 + a21 + 1) B_17_4}{a41} & B_2_5 - B_7_5 + \frac{(a11 + a21 + 1) B_17_5}{a41} \\ B_3_1 - B_8_1 + \frac{(a11 + a21 + 1) B_18_1}{a41} & B_3_2 - B_8_2 + \frac{(a11 + a21 + 1) B_18_2}{a41} & B_3_3 - B_8_3 + \frac{(a11 + a21 + 1) B_18_3}{a41} & B_3_4 - B_8_4 + \frac{(a11 + a21 + 1) B_18_4}{a41} & B_3_5 - B_8_5 + \frac{(a11 + a21 + 1) B_18_5}{a41} \\ B_4_1 - B_9_1 + \frac{(a11 + a21 + 1) B_19_1}{a41} & B_4_2 - B_9_2 + \frac{(a11 + a21 + 1) B_19_2}{a41} & B_4_3 - B_9_3 + \frac{(a11 + a21 + 1) B_19_3}{a41} & B_4_4 - B_9_4 + \frac{(a11 + a21 + 1) B_19_4}{a41} & B_4_5 - B_9_5 + \frac{(a11 + a21 + 1) B_19_5}{a41} \\ B_5_1 - B_10_1 + \frac{(a11 + a21 + 1) B_20_1}{a41} & B_5_2 - B_10_2 + \frac{(a11 + a21 + 1) B_20_2}{a41} & B_5_3 - B_10_3 + \frac{(a11 + a21 + 1) B_20_3}{a41} & B_5_4 - B_10_4 + \frac{(a11 + a21 + 1) B_20_4}{a41} & B_5_5 - B_10_5 + \frac{(a11 + a21 + 1) B_20_5}{a41} \end{matrix}), (\begin{matrix} C_1_3 & C_1_1 + C_1_4 & C_1_2 + C_1_5 \\ C_2_3 & C_2_1 + C_2_4 & C_2_2 + C_2_5 \\ C_3_3 & C_3_1 + C_3_4 & C_3_2 + C_3_5 \\ C_4_3 & C_4_1 + C_4_4 & C_4_2 + C_4_5 \\ C_5_3 & C_5_1 + C_5_4 & C_5_2 + C_5_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_6 & A_1_7 & A_1_8 & A_1_9 & A_1_10 \\ A_2_6 & A_2_7 & A_2_8 & A_2_9 & A_2_10 \end{matrix}), (\begin{matrix} B_11_1 - \frac{(a21 + a11) B_16_1}{a41} - \frac{(a21 + a11 + a31) B_21_1}{a51} - B_1_6 + B_6_6 - B_11_6 + \frac{(a21 + a11 + a31) B_21_6}{a51} & B_11_2 - \frac{(a21 + a11) B_16_2}{a41} - \frac{(a21 + a11 + a31) B_21_2}{a51} - B_1_7 + B_6_7 - B_11_7 + \frac{(a21 + a11 + a31) B_21_7}{a51} & B_11_3 - \frac{(a21 + a11) B_16_3}{a41} - \frac{(a21 + a11 + a31) B_21_3}{a51} - B_1_8 + B_6_8 - B_11_8 + \frac{(a21 + a11 + a31) B_21_8}{a51} & B_11_4 - \frac{(a21 + a11) B_16_4}{a41} - \frac{(a21 + a11 + a31) B_21_4}{a51} - B_1_9 + B_6_9 - B_11_9 + \frac{(a21 + a11 + a31) B_21_9}{a51} & B_11_5 - \frac{(a21 + a11) B_16_5}{a41} - \frac{(a21 + a11 + a31) B_21_5}{a51} - B_1_10 + B_6_10 - B_11_10 + \frac{(a21 + a11 + a31) B_21_10}{a51} \\ B_12_1 - \frac{(a21 + a11) B_17_1}{a41} - \frac{(a21 + a11 + a31) B_22_1}{a51} - B_2_6 + B_7_6 - B_12_6 + \frac{(a21 + a11 + a31) B_22_6}{a51} & B_12_2 - \frac{(a21 + a11) B_17_2}{a41} - \frac{(a21 + a11 + a31) B_22_2}{a51} - B_2_7 + B_7_7 - B_12_7 + \frac{(a21 + a11 + a31) B_22_7}{a51} & B_12_3 - \frac{(a21 + a11) B_17_3}{a41} - \frac{(a21 + a11 + a31) B_22_3}{a51} - B_2_8 + B_7_8 - B_12_8 + \frac{(a21 + a11 + a31) B_22_8}{a51} & B_12_4 - \frac{(a21 + a11) B_17_4}{a41} - \frac{(a21 + a11 + a31) B_22_4}{a51} - B_2_9 + B_7_9 - B_12_9 + \frac{(a21 + a11 + a31) B_22_9}{a51} & B_12_5 - \frac{(a21 + a11) B_17_5}{a41} - \frac{(a21 + a11 + a31) B_22_5}{a51} - B_2_10 + B_7_10 - B_12_10 + \frac{(a21 + a11 + a31) B_22_10}{a51} \\ B_13_1 - \frac{(a21 + a11) B_18_1}{a41} - \frac{(a21 + a11 + a31) B_23_1}{a51} - B_3_6 + B_8_6 - B_13_6 + \frac{(a21 + a11 + a31) B_23_6}{a51} & B_13_2 - \frac{(a21 + a11) B_18_2}{a41} - \frac{(a21 + a11 + a31) B_23_2}{a51} - B_3_7 + B_8_7 - B_13_7 + \frac{(a21 + a11 + a31) B_23_7}{a51} & B_13_3 - \frac{(a21 + a11) B_18_3}{a41} - \frac{(a21 + a11 + a31) B_23_3}{a51} - B_3_8 + B_8_8 - B_13_8 + \frac{(a21 + a11 + a31) B_23_8}{a51} & B_13_4 - \frac{(a21 + a11) B_18_4}{a41} - \frac{(a21 + a11 + a31) B_23_4}{a51} - B_3_9 + B_8_9 - B_13_9 + \frac{(a21 + a11 + a31) B_23_9}{a51} & B_13_5 - \frac{(a21 + a11) B_18_5}{a41} - \frac{(a21 + a11 + a31) B_23_5}{a51} - B_3_10 + B_8_10 - B_13_10 + \frac{(a21 + a11 + a31) B_23_10}{a51} \\ B_14_1 - \frac{(a21 + a11) B_19_1}{a41} - \frac{(a21 + a11 + a31) B_24_1}{a51} - B_4_6 + B_9_6 - B_14_6 + \frac{(a21 + a11 + a31) B_24_6}{a51} & B_14_2 - \frac{(a21 + a11) B_19_2}{a41} - \frac{(a21 + a11 + a31) B_24_2}{a51} - B_4_7 + B_9_7 - B_14_7 + \frac{(a21 + a11 + a31) B_24_7}{a51} & B_14_3 - \frac{(a21 + a11) B_19_3}{a41} - \frac{(a21 + a11 + a31) B_24_3}{a51} - B_4_8 + B_9_8 - B_14_8 + \frac{(a21 + a11 + a31) B_24_8}{a51} & B_14_4 - \frac{(a21 + a11) B_19_4}{a41} - \frac{(a21 + a11 + a31) B_24_4}{a51} - B_4_9 + B_9_9 - B_14_9 + \frac{(a21 + a11 + a31) B_24_9}{a51} & B_14_5 - \frac{(a21 + a11) B_19_5}{a41} - \frac{(a21 + a11 + a31) B_24_5}{a51} - B_4_10 + B_9_10 - B_14_10 + \frac{(a21 + a11 + a31) B_24_10}{a51} \\ B_15_1 - \frac{(a21 + a11) B_20_1}{a41} - \frac{(a21 + a11 + a31) B_25_1}{a51} - B_5_6 + B_10_6 - B_15_6 + \frac{(a21 + a11 + a31) B_25_6}{a51} & B_15_2 - \frac{(a21 + a11) B_20_2}{a41} - \frac{(a21 + a11 + a31) B_25_2}{a51} - B_5_7 + B_10_7 - B_15_7 + \frac{(a21 + a11 + a31) B_25_7}{a51} & B_15_3 - \frac{(a21 + a11) B_20_3}{a41} - \frac{(a21 + a11 + a31) B_25_3}{a51} - B_5_8 + B_10_8 - B_15_8 + \frac{(a21 + a11 + a31) B_25_8}{a51} & B_15_4 - \frac{(a21 + a11) B_20_4}{a41} - \frac{(a21 + a11 + a31) B_25_4}{a51} - B_5_9 + B_10_9 - B_15_9 + \frac{(a21 + a11 + a31) B_25_9}{a51} & B_15_5 - \frac{(a21 + a11) B_20_5}{a41} - \frac{(a21 + a11 + a31) B_25_5}{a51} - B_5_10 + B_10_10 - B_15_10 + \frac{(a21 + a11 + a31) B_25_10}{a51} \end{matrix}), (\begin{matrix} C_6_1 + C_6_4 & C_6_2 + C_6_5 \\ C_7_1 + C_7_4 & C_7_2 + C_7_5 \\ C_8_1 + C_8_4 & C_8_2 + C_8_5 \\ C_9_1 + C_9_4 & C_9_2 + C_9_5 \\ C_10_1 + C_10_4 & C_10_2 + C_10_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_11 & A_3_12 & A_3_13 & A_3_14 & A_3_15 \\ A_4_11 & A_4_12 & A_4_13 & A_4_14 & A_4_15 \\ A_5_11 & A_5_12 & A_5_13 & A_5_14 & A_5_15 \end{matrix}), (\begin{matrix} B_11_1 + \frac{(a21 + a11 + 2 a31) B_16_1}{a41} + \frac{(a21 + a11 + a31) B_21_1}{a51} + B_16_6 - \frac{(a21 + a11 + a31) B_21_6}{a51} + B_1_11 - B_6_11 + B_11_11 - B_16_11 & B_11_2 + \frac{(a21 + a11 + 2 a31) B_16_2}{a41} + \frac{(a21 + a11 + a31) B_21_2}{a51} + B_16_7 - \frac{(a21 + a11 + a31) B_21_7}{a51} + B_1_12 - B_6_12 + B_11_12 - B_16_12 & B_11_3 + \frac{(a21 + a11 + 2 a31) B_16_3}{a41} + \frac{(a21 + a11 + a31) B_21_3}{a51} + B_16_8 - \frac{(a21 + a11 + a31) B_21_8}{a51} + B_1_13 - B_6_13 + B_11_13 - B_16_13 & B_11_4 + \frac{(a21 + a11 + 2 a31) B_16_4}{a41} + \frac{(a21 + a11 + a31) B_21_4}{a51} + B_16_9 - \frac{(a21 + a11 + a31) B_21_9}{a51} + B_1_14 - B_6_14 + B_11_14 - B_16_14 & B_11_5 + \frac{(a21 + a11 + 2 a31) B_16_5}{a41} + \frac{(a21 + a11 + a31) B_21_5}{a51} + B_16_10 - \frac{(a21 + a11 + a31) B_21_10}{a51} + B_1_15 - B_6_15 + B_11_15 - B_16_15 \\ B_12_1 + \frac{(a21 + a11 + 2 a31) B_17_1}{a41} + \frac{(a21 + a11 + a31) B_22_1}{a51} + B_17_6 - \frac{(a21 + a11 + a31) B_22_6}{a51} + B_2_11 - B_7_11 + B_12_11 - B_17_11 & B_12_2 + \frac{(a21 + a11 + 2 a31) B_17_2}{a41} + \frac{(a21 + a11 + a31) B_22_2}{a51} + B_17_7 - \frac{(a21 + a11 + a31) B_22_7}{a51} + B_2_12 - B_7_12 + B_12_12 - B_17_12 & B_12_3 + \frac{(a21 + a11 + 2 a31) B_17_3}{a41} + \frac{(a21 + a11 + a31) B_22_3}{a51} + B_17_8 - \frac{(a21 + a11 + a31) B_22_8}{a51} + B_2_13 - B_7_13 + B_12_13 - B_17_13 & B_12_4 + \frac{(a21 + a11 + 2 a31) B_17_4}{a41} + \frac{(a21 + a11 + a31) B_22_4}{a51} + B_17_9 - \frac{(a21 + a11 + a31) B_22_9}{a51} + B_2_14 - B_7_14 + B_12_14 - B_17_14 & B_12_5 + \frac{(a21 + a11 + 2 a31) B_17_5}{a41} + \frac{(a21 + a11 + a31) B_22_5}{a51} + B_17_10 - \frac{(a21 + a11 + a31) B_22_10}{a51} + B_2_15 - B_7_15 + B_12_15 - B_17_15 \\ B_13_1 + \frac{(a21 + a11 + 2 a31) B_18_1}{a41} + \frac{(a21 + a11 + a31) B_23_1}{a51} + B_18_6 - \frac{(a21 + a11 + a31) B_23_6}{a51} + B_3_11 - B_8_11 + B_13_11 - B_18_11 & B_13_2 + \frac{(a21 + a11 + 2 a31) B_18_2}{a41} + \frac{(a21 + a11 + a31) B_23_2}{a51} + B_18_7 - \frac{(a21 + a11 + a31) B_23_7}{a51} + B_3_12 - B_8_12 + B_13_12 - B_18_12 & B_13_3 + \frac{(a21 + a11 + 2 a31) B_18_3}{a41} + \frac{(a21 + a11 + a31) B_23_3}{a51} + B_18_8 - \frac{(a21 + a11 + a31) B_23_8}{a51} + B_3_13 - B_8_13 + B_13_13 - B_18_13 & B_13_4 + \frac{(a21 + a11 + 2 a31) B_18_4}{a41} + \frac{(a21 + a11 + a31) B_23_4}{a51} + B_18_9 - \frac{(a21 + a11 + a31) B_23_9}{a51} + B_3_14 - B_8_14 + B_13_14 - B_18_14 & B_13_5 + \frac{(a21 + a11 + 2 a31) B_18_5}{a41} + \frac{(a21 + a11 + a31) B_23_5}{a51} + B_18_10 - \frac{(a21 + a11 + a31) B_23_10}{a51} + B_3_15 - B_8_15 + B_13_15 - B_18_15 \\ B_14_1 + \frac{(a21 + a11 + 2 a31) B_19_1}{a41} + \frac{(a21 + a11 + a31) B_24_1}{a51} + B_19_6 - \frac{(a21 + a11 + a31) B_24_6}{a51} + B_4_11 - B_9_11 + B_14_11 - B_19_11 & B_14_2 + \frac{(a21 + a11 + 2 a31) B_19_2}{a41} + \frac{(a21 + a11 + a31) B_24_2}{a51} + B_19_7 - \frac{(a21 + a11 + a31) B_24_7}{a51} + B_4_12 - B_9_12 + B_14_12 - B_19_12 & B_14_3 + \frac{(a21 + a11 + 2 a31) B_19_3}{a41} + \frac{(a21 + a11 + a31) B_24_3}{a51} + B_19_8 - \frac{(a21 + a11 + a31) B_24_8}{a51} + B_4_13 - B_9_13 + B_14_13 - B_19_13 & B_14_4 + \frac{(a21 + a11 + 2 a31) B_19_4}{a41} + \frac{(a21 + a11 + a31) B_24_4}{a51} + B_19_9 - \frac{(a21 + a11 + a31) B_24_9}{a51} + B_4_14 - B_9_14 + B_14_14 - B_19_14 & B_14_5 + \frac{(a21 + a11 + 2 a31) B_19_5}{a41} + \frac{(a21 + a11 + a31) B_24_5}{a51} + B_19_10 - \frac{(a21 + a11 + a31) B_24_10}{a51} + B_4_15 - B_9_15 + B_14_15 - B_19_15 \\ B_15_1 + \frac{(a21 + a11 + 2 a31) B_20_1}{a41} + \frac{(a21 + a11 + a31) B_25_1}{a51} + B_20_6 - \frac{(a21 + a11 + a31) B_25_6}{a51} + B_5_11 - B_10_11 + B_15_11 - B_20_11 & B_15_2 + \frac{(a21 + a11 + 2 a31) B_20_2}{a41} + \frac{(a21 + a11 + a31) B_25_2}{a51} + B_20_7 - \frac{(a21 + a11 + a31) B_25_7}{a51} + B_5_12 - B_10_12 + B_15_12 - B_20_12 & B_15_3 + \frac{(a21 + a11 + 2 a31) B_20_3}{a41} + \frac{(a21 + a11 + a31) B_25_3}{a51} + B_20_8 - \frac{(a21 + a11 + a31) B_25_8}{a51} + B_5_13 - B_10_13 + B_15_13 - B_20_13 & B_15_4 + \frac{(a21 + a11 + 2 a31) B_20_4}{a41} + \frac{(a21 + a11 + a31) B_25_4}{a51} + B_20_9 - \frac{(a21 + a11 + a31) B_25_9}{a51} + B_5_14 - B_10_14 + B_15_14 - B_20_14 & B_15_5 + \frac{(a21 + a11 + 2 a31) B_20_5}{a41} + \frac{(a21 + a11 + a31) B_25_5}{a51} + B_20_10 - \frac{(a21 + a11 + a31) B_25_10}{a51} + B_5_15 - B_10_15 + B_15_15 - B_20_15 \end{matrix}), (\begin{matrix} C_11_3 & C_11_1 + C_11_4 & C_11_2 + C_11_5 \\ C_12_3 & C_12_1 + C_12_4 & C_12_2 + C_12_5 \\ C_13_3 & C_13_1 + C_13_4 & C_13_2 + C_13_5 \\ C_14_3 & C_14_1 + C_14_4 & C_14_2 + C_14_5 \\ C_15_3 & C_15_1 + C_15_4 & C_15_2 + C_15_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_16 & A_1_17 & A_1_18 & A_1_19 & A_1_20 \\ A_2_16 & A_2_17 & A_2_18 & A_2_19 & A_2_20 \end{matrix}), (\begin{matrix} - \frac{(- a51 + a41) B_16_1}{a41} - \frac{(- a51 + a41) B_21_1}{a51} + B_16_6 + \frac{(- a51 + a41) B_21_6}{a51} + B_21_11 + \frac{(a41 + a51 + a21 + a31) B_1_16}{a11} + B_6_16 - B_11_16 + B_16_16 - B_21_16 & - \frac{(- a51 + a41) B_16_2}{a41} - \frac{(- a51 + a41) B_21_2}{a51} + B_16_7 + \frac{(- a51 + a41) B_21_7}{a51} + B_21_12 + \frac{(a41 + a51 + a21 + a31) B_1_17}{a11} + B_6_17 - B_11_17 + B_16_17 - B_21_17 & - \frac{(- a51 + a41) B_16_3}{a41} - \frac{(- a51 + a41) B_21_3}{a51} + B_16_8 + \frac{(- a51 + a41) B_21_8}{a51} + B_21_13 + \frac{(a41 + a51 + a21 + a31) B_1_18}{a11} + B_6_18 - B_11_18 + B_16_18 - B_21_18 & - \frac{(- a51 + a41) B_16_4}{a41} - \frac{(- a51 + a41) B_21_4}{a51} + B_16_9 + \frac{(- a51 + a41) B_21_9}{a51} + B_21_14 + \frac{(a41 + a51 + a21 + a31) B_1_19}{a11} + B_6_19 - B_11_19 + B_16_19 - B_21_19 & - \frac{(- a51 + a41) B_16_5}{a41} - \frac{(- a51 + a41) B_21_5}{a51} + B_16_10 + \frac{(- a51 + a41) B_21_10}{a51} + B_21_15 + \frac{(a41 + a51 + a21 + a31) B_1_20}{a11} + B_6_20 - B_11_20 + B_16_20 - B_21_20 \\ - \frac{(- a51 + a41) B_17_1}{a41} - \frac{(- a51 + a41) B_22_1}{a51} + B_17_6 + \frac{(- a51 + a41) B_22_6}{a51} + B_22_11 + \frac{(a41 + a51 + a21 + a31) B_2_16}{a11} + B_7_16 - B_12_16 + B_17_16 - B_22_16 & - \frac{(- a51 + a41) B_17_2}{a41} - \frac{(- a51 + a41) B_22_2}{a51} + B_17_7 + \frac{(- a51 + a41) B_22_7}{a51} + B_22_12 + \frac{(a41 + a51 + a21 + a31) B_2_17}{a11} + B_7_17 - B_12_17 + B_17_17 - B_22_17 & - \frac{(- a51 + a41) B_17_3}{a41} - \frac{(- a51 + a41) B_22_3}{a51} + B_17_8 + \frac{(- a51 + a41) B_22_8}{a51} + B_22_13 + \frac{(a41 + a51 + a21 + a31) B_2_18}{a11} + B_7_18 - B_12_18 + B_17_18 - B_22_18 & - \frac{(- a51 + a41) B_17_4}{a41} - \frac{(- a51 + a41) B_22_4}{a51} + B_17_9 + \frac{(- a51 + a41) B_22_9}{a51} + B_22_14 + \frac{(a41 + a51 + a21 + a31) B_2_19}{a11} + B_7_19 - B_12_19 + B_17_19 - B_22_19 & - \frac{(- a51 + a41) B_17_5}{a41} - \frac{(- a51 + a41) B_22_5}{a51} + B_17_10 + \frac{(- a51 + a41) B_22_10}{a51} + B_22_15 + \frac{(a41 + a51 + a21 + a31) B_2_20}{a11} + B_7_20 - B_12_20 + B_17_20 - B_22_20 \\ - \frac{(- a51 + a41) B_18_1}{a41} - \frac{(- a51 + a41) B_23_1}{a51} + B_18_6 + \frac{(- a51 + a41) B_23_6}{a51} + B_23_11 + \frac{(a41 + a51 + a21 + a31) B_3_16}{a11} + B_8_16 - B_13_16 + B_18_16 - B_23_16 & - \frac{(- a51 + a41) B_18_2}{a41} - \frac{(- a51 + a41) B_23_2}{a51} + B_18_7 + \frac{(- a51 + a41) B_23_7}{a51} + B_23_12 + \frac{(a41 + a51 + a21 + a31) B_3_17}{a11} + B_8_17 - B_13_17 + B_18_17 - B_23_17 & - \frac{(- a51 + a41) B_18_3}{a41} - \frac{(- a51 + a41) B_23_3}{a51} + B_18_8 + \frac{(- a51 + a41) B_23_8}{a51} + B_23_13 + \frac{(a41 + a51 + a21 + a31) B_3_18}{a11} + B_8_18 - B_13_18 + B_18_18 - B_23_18 & - \frac{(- a51 + a41) B_18_4}{a41} - \frac{(- a51 + a41) B_23_4}{a51} + B_18_9 + \frac{(- a51 + a41) B_23_9}{a51} + B_23_14 + \frac{(a41 + a51 + a21 + a31) B_3_19}{a11} + B_8_19 - B_13_19 + B_18_19 - B_23_19 & - \frac{(- a51 + a41) B_18_5}{a41} - \frac{(- a51 + a41) B_23_5}{a51} + B_18_10 + \frac{(- a51 + a41) B_23_10}{a51} + B_23_15 + \frac{(a41 + a51 + a21 + a31) B_3_20}{a11} + B_8_20 - B_13_20 + B_18_20 - B_23_20 \\ - \frac{(- a51 + a41) B_19_1}{a41} - \frac{(- a51 + a41) B_24_1}{a51} + B_19_6 + \frac{(- a51 + a41) B_24_6}{a51} + B_24_11 + \frac{(a41 + a51 + a21 + a31) B_4_16}{a11} + B_9_16 - B_14_16 + B_19_16 - B_24_16 & - \frac{(- a51 + a41) B_19_2}{a41} - \frac{(- a51 + a41) B_24_2}{a51} + B_19_7 + \frac{(- a51 + a41) B_24_7}{a51} + B_24_12 + \frac{(a41 + a51 + a21 + a31) B_4_17}{a11} + B_9_17 - B_14_17 + B_19_17 - B_24_17 & - \frac{(- a51 + a41) B_19_3}{a41} - \frac{(- a51 + a41) B_24_3}{a51} + B_19_8 + \frac{(- a51 + a41) B_24_8}{a51} + B_24_13 + \frac{(a41 + a51 + a21 + a31) B_4_18}{a11} + B_9_18 - B_14_18 + B_19_18 - B_24_18 & - \frac{(- a51 + a41) B_19_4}{a41} - \frac{(- a51 + a41) B_24_4}{a51} + B_19_9 + \frac{(- a51 + a41) B_24_9}{a51} + B_24_14 + \frac{(a41 + a51 + a21 + a31) B_4_19}{a11} + B_9_19 - B_14_19 + B_19_19 - B_24_19 & - \frac{(- a51 + a41) B_19_5}{a41} - \frac{(- a51 + a41) B_24_5}{a51} + B_19_10 + \frac{(- a51 + a41) B_24_10}{a51} + B_24_15 + \frac{(a41 + a51 + a21 + a31) B_4_20}{a11} + B_9_20 - B_14_20 + B_19_20 - B_24_20 \\ - \frac{(- a51 + a41) B_20_1}{a41} - \frac{(- a51 + a41) B_25_1}{a51} + B_20_6 + \frac{(- a51 + a41) B_25_6}{a51} + B_25_11 + \frac{(a41 + a51 + a21 + a31) B_5_16}{a11} + B_10_16 - B_15_16 + B_20_16 - B_25_16 & - \frac{(- a51 + a41) B_20_2}{a41} - \frac{(- a51 + a41) B_25_2}{a51} + B_20_7 + \frac{(- a51 + a41) B_25_7}{a51} + B_25_12 + \frac{(a41 + a51 + a21 + a31) B_5_17}{a11} + B_10_17 - B_15_17 + B_20_17 - B_25_17 & - \frac{(- a51 + a41) B_20_3}{a41} - \frac{(- a51 + a41) B_25_3}{a51} + B_20_8 + \frac{(- a51 + a41) B_25_8}{a51} + B_25_13 + \frac{(a41 + a51 + a21 + a31) B_5_18}{a11} + B_10_18 - B_15_18 + B_20_18 - B_25_18 & - \frac{(- a51 + a41) B_20_4}{a41} - \frac{(- a51 + a41) B_25_4}{a51} + B_20_9 + \frac{(- a51 + a41) B_25_9}{a51} + B_25_14 + \frac{(a41 + a51 + a21 + a31) B_5_19}{a11} + B_10_19 - B_15_19 + B_20_19 - B_25_19 & - \frac{(- a51 + a41) B_20_5}{a41} - \frac{(- a51 + a41) B_25_5}{a51} + B_20_10 + \frac{(- a51 + a41) B_25_10}{a51} + B_25_15 + \frac{(a41 + a51 + a21 + a31) B_5_20}{a11} + B_10_20 - B_15_20 + B_20_20 - B_25_20 \end{matrix}), (\begin{matrix} C_16_1 + C_16_4 & C_16_2 + C_16_5 \\ C_17_1 + C_17_4 & C_17_2 + C_17_5 \\ C_18_1 + C_18_4 & C_18_2 + C_18_5 \\ C_19_1 + C_19_4 & C_19_2 + C_19_5 \\ C_20_1 + C_20_4 & C_20_2 + C_20_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_21 & A_3_22 & A_3_23 & A_3_24 & A_3_25 \\ A_4_21 & A_4_22 & A_4_23 & A_4_24 & A_4_25 \\ A_5_21 & A_5_22 & A_5_23 & A_5_24 & A_5_25 \end{matrix}), (\begin{matrix} 2 \frac{a51 B_16_1}{a41} + 2 B_21_1 - B_21_6 + B_21_11 + \frac{B_1_16}{a11} - \frac{(a31 + a41 + a51 + 1) B_1_21}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_6_21}{a21 + a11} + B_11_21 - B_16_21 + B_21_21 & 2 \frac{a51 B_16_2}{a41} + 2 B_21_2 - B_21_7 + B_21_12 + \frac{B_1_17}{a11} - \frac{(a31 + a41 + a51 + 1) B_1_22}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_6_22}{a21 + a11} + B_11_22 - B_16_22 + B_21_22 & 2 \frac{a51 B_16_3}{a41} + 2 B_21_3 - B_21_8 + B_21_13 + \frac{B_1_18}{a11} - \frac{(a31 + a41 + a51 + 1) B_1_23}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_6_23}{a21 + a11} + B_11_23 - B_16_23 + B_21_23 & 2 \frac{a51 B_16_4}{a41} + 2 B_21_4 - B_21_9 + B_21_14 + \frac{B_1_19}{a11} - \frac{(a31 + a41 + a51 + 1) B_1_24}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_6_24}{a21 + a11} + B_11_24 - B_16_24 + B_21_24 & 2 \frac{a51 B_16_5}{a41} + 2 B_21_5 - B_21_10 + B_21_15 + \frac{B_1_20}{a11} - \frac{(a31 + a41 + a51 + 1) B_1_25}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_6_25}{a21 + a11} + B_11_25 - B_16_25 + B_21_25 \\ 2 \frac{a51 B_17_1}{a41} + 2 B_22_1 - B_22_6 + B_22_11 + \frac{B_2_16}{a11} - \frac{(a31 + a41 + a51 + 1) B_2_21}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_7_21}{a21 + a11} + B_12_21 - B_17_21 + B_22_21 & 2 \frac{a51 B_17_2}{a41} + 2 B_22_2 - B_22_7 + B_22_12 + \frac{B_2_17}{a11} - \frac{(a31 + a41 + a51 + 1) B_2_22}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_7_22}{a21 + a11} + B_12_22 - B_17_22 + B_22_22 & 2 \frac{a51 B_17_3}{a41} + 2 B_22_3 - B_22_8 + B_22_13 + \frac{B_2_18}{a11} - \frac{(a31 + a41 + a51 + 1) B_2_23}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_7_23}{a21 + a11} + B_12_23 - B_17_23 + B_22_23 & 2 \frac{a51 B_17_4}{a41} + 2 B_22_4 - B_22_9 + B_22_14 + \frac{B_2_19}{a11} - \frac{(a31 + a41 + a51 + 1) B_2_24}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_7_24}{a21 + a11} + B_12_24 - B_17_24 + B_22_24 & 2 \frac{a51 B_17_5}{a41} + 2 B_22_5 - B_22_10 + B_22_15 + \frac{B_2_20}{a11} - \frac{(a31 + a41 + a51 + 1) B_2_25}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_7_25}{a21 + a11} + B_12_25 - B_17_25 + B_22_25 \\ 2 \frac{a51 B_18_1}{a41} + 2 B_23_1 - B_23_6 + B_23_11 + \frac{B_3_16}{a11} - \frac{(a31 + a41 + a51 + 1) B_3_21}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_8_21}{a21 + a11} + B_13_21 - B_18_21 + B_23_21 & 2 \frac{a51 B_18_2}{a41} + 2 B_23_2 - B_23_7 + B_23_12 + \frac{B_3_17}{a11} - \frac{(a31 + a41 + a51 + 1) B_3_22}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_8_22}{a21 + a11} + B_13_22 - B_18_22 + B_23_22 & 2 \frac{a51 B_18_3}{a41} + 2 B_23_3 - B_23_8 + B_23_13 + \frac{B_3_18}{a11} - \frac{(a31 + a41 + a51 + 1) B_3_23}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_8_23}{a21 + a11} + B_13_23 - B_18_23 + B_23_23 & 2 \frac{a51 B_18_4}{a41} + 2 B_23_4 - B_23_9 + B_23_14 + \frac{B_3_19}{a11} - \frac{(a31 + a41 + a51 + 1) B_3_24}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_8_24}{a21 + a11} + B_13_24 - B_18_24 + B_23_24 & 2 \frac{a51 B_18_5}{a41} + 2 B_23_5 - B_23_10 + B_23_15 + \frac{B_3_20}{a11} - \frac{(a31 + a41 + a51 + 1) B_3_25}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_8_25}{a21 + a11} + B_13_25 - B_18_25 + B_23_25 \\ 2 \frac{a51 B_19_1}{a41} + 2 B_24_1 - B_24_6 + B_24_11 + \frac{B_4_16}{a11} - \frac{(a31 + a41 + a51 + 1) B_4_21}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_9_21}{a21 + a11} + B_14_21 - B_19_21 + B_24_21 & 2 \frac{a51 B_19_2}{a41} + 2 B_24_2 - B_24_7 + B_24_12 + \frac{B_4_17}{a11} - \frac{(a31 + a41 + a51 + 1) B_4_22}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_9_22}{a21 + a11} + B_14_22 - B_19_22 + B_24_22 & 2 \frac{a51 B_19_3}{a41} + 2 B_24_3 - B_24_8 + B_24_13 + \frac{B_4_18}{a11} - \frac{(a31 + a41 + a51 + 1) B_4_23}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_9_23}{a21 + a11} + B_14_23 - B_19_23 + B_24_23 & 2 \frac{a51 B_19_4}{a41} + 2 B_24_4 - B_24_9 + B_24_14 + \frac{B_4_19}{a11} - \frac{(a31 + a41 + a51 + 1) B_4_24}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_9_24}{a21 + a11} + B_14_24 - B_19_24 + B_24_24 & 2 \frac{a51 B_19_5}{a41} + 2 B_24_5 - B_24_10 + B_24_15 + \frac{B_4_20}{a11} - \frac{(a31 + a41 + a51 + 1) B_4_25}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_9_25}{a21 + a11} + B_14_25 - B_19_25 + B_24_25 \\ 2 \frac{a51 B_20_1}{a41} + 2 B_25_1 - B_25_6 + B_25_11 + \frac{B_5_16}{a11} - \frac{(a31 + a41 + a51 + 1) B_5_21}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_10_21}{a21 + a11} + B_15_21 - B_20_21 + B_25_21 & 2 \frac{a51 B_20_2}{a41} + 2 B_25_2 - B_25_7 + B_25_12 + \frac{B_5_17}{a11} - \frac{(a31 + a41 + a51 + 1) B_5_22}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_10_22}{a21 + a11} + B_15_22 - B_20_22 + B_25_22 & 2 \frac{a51 B_20_3}{a41} + 2 B_25_3 - B_25_8 + B_25_13 + \frac{B_5_18}{a11} - \frac{(a31 + a41 + a51 + 1) B_5_23}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_10_23}{a21 + a11} + B_15_23 - B_20_23 + B_25_23 & 2 \frac{a51 B_20_4}{a41} + 2 B_25_4 - B_25_9 + B_25_14 + \frac{B_5_19}{a11} - \frac{(a31 + a41 + a51 + 1) B_5_24}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_10_24}{a21 + a11} + B_15_24 - B_20_24 + B_25_24 & 2 \frac{a51 B_20_5}{a41} + 2 B_25_5 - B_25_10 + B_25_15 + \frac{B_5_20}{a11} - \frac{(a31 + a41 + a51 + 1) B_5_25}{a21 + a11} + \frac{(a31 + a41 + a51 + 1) B_10_25}{a21 + a11} + B_15_25 - B_20_25 + B_25_25 \end{matrix}), (\begin{matrix} C_21_3 & C_21_1 + C_21_4 & C_21_2 + C_21_5 \\ C_22_3 & C_22_1 + C_22_4 & C_22_2 + C_22_5 \\ C_23_3 & C_23_1 + C_23_4 & C_23_2 + C_23_5 \\ C_24_3 & C_24_1 + C_24_4 & C_24_2 + C_24_5 \\ C_25_3 & C_25_1 + C_25_4 & C_25_2 + C_25_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_1 + A_1_6 & A_1_2 + A_1_7 & A_1_3 + A_1_8 & A_1_4 + A_1_9 & A_1_5 + A_1_10 \\ A_2_1 + A_2_6 & A_2_2 + A_2_7 & A_2_3 + A_2_8 & A_2_4 + A_2_9 & A_2_5 + A_2_10 \end{matrix}), (\begin{matrix} B_11_1 + \frac{(a51 + a11 + a31) B_16_1}{a41} + \frac{(a51 + a11) B_21_1}{a51} + B_1_6 - \frac{a11 B_21_6}{a51} & B_11_2 + \frac{(a51 + a11 + a31) B_16_2}{a41} + \frac{(a51 + a11) B_21_2}{a51} + B_1_7 - \frac{a11 B_21_7}{a51} & B_11_3 + \frac{(a51 + a11 + a31) B_16_3}{a41} + \frac{(a51 + a11) B_21_3}{a51} + B_1_8 - \frac{a11 B_21_8}{a51} & B_11_4 + \frac{(a51 + a11 + a31) B_16_4}{a41} + \frac{(a51 + a11) B_21_4}{a51} + B_1_9 - \frac{a11 B_21_9}{a51} & B_11_5 + \frac{(a51 + a11 + a31) B_16_5}{a41} + \frac{(a51 + a11) B_21_5}{a51} + B_1_10 - \frac{a11 B_21_10}{a51} \\ B_12_1 + \frac{(a51 + a11 + a31) B_17_1}{a41} + \frac{(a51 + a11) B_22_1}{a51} + B_2_6 - \frac{a11 B_22_6}{a51} & B_12_2 + \frac{(a51 + a11 + a31) B_17_2}{a41} + \frac{(a51 + a11) B_22_2}{a51} + B_2_7 - \frac{a11 B_22_7}{a51} & B_12_3 + \frac{(a51 + a11 + a31) B_17_3}{a41} + \frac{(a51 + a11) B_22_3}{a51} + B_2_8 - \frac{a11 B_22_8}{a51} & B_12_4 + \frac{(a51 + a11 + a31) B_17_4}{a41} + \frac{(a51 + a11) B_22_4}{a51} + B_2_9 - \frac{a11 B_22_9}{a51} & B_12_5 + \frac{(a51 + a11 + a31) B_17_5}{a41} + \frac{(a51 + a11) B_22_5}{a51} + B_2_10 - \frac{a11 B_22_10}{a51} \\ B_13_1 + \frac{(a51 + a11 + a31) B_18_1}{a41} + \frac{(a51 + a11) B_23_1}{a51} + B_3_6 - \frac{a11 B_23_6}{a51} & B_13_2 + \frac{(a51 + a11 + a31) B_18_2}{a41} + \frac{(a51 + a11) B_23_2}{a51} + B_3_7 - \frac{a11 B_23_7}{a51} & B_13_3 + \frac{(a51 + a11 + a31) B_18_3}{a41} + \frac{(a51 + a11) B_23_3}{a51} + B_3_8 - \frac{a11 B_23_8}{a51} & B_13_4 + \frac{(a51 + a11 + a31) B_18_4}{a41} + \frac{(a51 + a11) B_23_4}{a51} + B_3_9 - \frac{a11 B_23_9}{a51} & B_13_5 + \frac{(a51 + a11 + a31) B_18_5}{a41} + \frac{(a51 + a11) B_23_5}{a51} + B_3_10 - \frac{a11 B_23_10}{a51} \\ B_14_1 + \frac{(a51 + a11 + a31) B_19_1}{a41} + \frac{(a51 + a11) B_24_1}{a51} + B_4_6 - \frac{a11 B_24_6}{a51} & B_14_2 + \frac{(a51 + a11 + a31) B_19_2}{a41} + \frac{(a51 + a11) B_24_2}{a51} + B_4_7 - \frac{a11 B_24_7}{a51} & B_14_3 + \frac{(a51 + a11 + a31) B_19_3}{a41} + \frac{(a51 + a11) B_24_3}{a51} + B_4_8 - \frac{a11 B_24_8}{a51} & B_14_4 + \frac{(a51 + a11 + a31) B_19_4}{a41} + \frac{(a51 + a11) B_24_4}{a51} + B_4_9 - \frac{a11 B_24_9}{a51} & B_14_5 + \frac{(a51 + a11 + a31) B_19_5}{a41} + \frac{(a51 + a11) B_24_5}{a51} + B_4_10 - \frac{a11 B_24_10}{a51} \\ B_15_1 + \frac{(a51 + a11 + a31) B_20_1}{a41} + \frac{(a51 + a11) B_25_1}{a51} + B_5_6 - \frac{a11 B_25_6}{a51} & B_15_2 + \frac{(a51 + a11 + a31) B_20_2}{a41} + \frac{(a51 + a11) B_25_2}{a51} + B_5_7 - \frac{a11 B_25_7}{a51} & B_15_3 + \frac{(a51 + a11 + a31) B_20_3}{a41} + \frac{(a51 + a11) B_25_3}{a51} + B_5_8 - \frac{a11 B_25_8}{a51} & B_15_4 + \frac{(a51 + a11 + a31) B_20_4}{a41} + \frac{(a51 + a11) B_25_4}{a51} + B_5_9 - \frac{a11 B_25_9}{a51} & B_15_5 + \frac{(a51 + a11 + a31) B_20_5}{a41} + \frac{(a51 + a11) B_25_5}{a51} + B_5_10 - \frac{a11 B_25_10}{a51} \end{matrix}), (\begin{matrix} C_1_1 + C_6_1 & C_1_2 + C_6_2 \\ C_2_1 + C_7_1 & C_2_2 + C_7_2 \\ C_3_1 + C_8_1 & C_3_2 + C_8_2 \\ C_4_1 + C_9_1 & C_4_2 + C_9_2 \\ C_5_1 + C_10_1 & C_5_2 + C_10_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_1 - A_4_1 & A_1_2 - A_4_2 & A_1_3 - A_4_3 & A_1_4 - A_4_4 & A_1_5 - A_4_5 \\ A_2_1 - A_5_1 & A_2_2 - A_5_2 & A_2_3 - A_5_3 & A_2_4 - A_5_4 & A_2_5 - A_5_5 \end{matrix}), (\begin{matrix} B_1_1 - \frac{a11 B_21_1}{a51} - B_1_6 + \frac{a11 B_21_6}{a51} - B_1_26 - \frac{a11 B_6_26}{a21 + a31} + \frac{a11 B_11_26}{a21 + a31} & B_1_2 - \frac{a11 B_21_2}{a51} - B_1_7 + \frac{a11 B_21_7}{a51} - B_1_27 - \frac{a11 B_6_27}{a21 + a31} + \frac{a11 B_11_27}{a21 + a31} & B_1_3 - \frac{a11 B_21_3}{a51} - B_1_8 + \frac{a11 B_21_8}{a51} - B_1_28 - \frac{a11 B_6_28}{a21 + a31} + \frac{a11 B_11_28}{a21 + a31} & B_1_4 - \frac{a11 B_21_4}{a51} - B_1_9 + \frac{a11 B_21_9}{a51} - B_1_29 - \frac{a11 B_6_29}{a21 + a31} + \frac{a11 B_11_29}{a21 + a31} & B_1_5 - \frac{a11 B_21_5}{a51} - B_1_10 + \frac{a11 B_21_10}{a51} - B_1_30 - \frac{a11 B_6_30}{a21 + a31} + \frac{a11 B_11_30}{a21 + a31} \\ B_2_1 - \frac{a11 B_22_1}{a51} - B_2_6 + \frac{a11 B_22_6}{a51} - B_2_26 - \frac{a11 B_7_26}{a21 + a31} + \frac{a11 B_12_26}{a21 + a31} & B_2_2 - \frac{a11 B_22_2}{a51} - B_2_7 + \frac{a11 B_22_7}{a51} - B_2_27 - \frac{a11 B_7_27}{a21 + a31} + \frac{a11 B_12_27}{a21 + a31} & B_2_3 - \frac{a11 B_22_3}{a51} - B_2_8 + \frac{a11 B_22_8}{a51} - B_2_28 - \frac{a11 B_7_28}{a21 + a31} + \frac{a11 B_12_28}{a21 + a31} & B_2_4 - \frac{a11 B_22_4}{a51} - B_2_9 + \frac{a11 B_22_9}{a51} - B_2_29 - \frac{a11 B_7_29}{a21 + a31} + \frac{a11 B_12_29}{a21 + a31} & B_2_5 - \frac{a11 B_22_5}{a51} - B_2_10 + \frac{a11 B_22_10}{a51} - B_2_30 - \frac{a11 B_7_30}{a21 + a31} + \frac{a11 B_12_30}{a21 + a31} \\ B_3_1 - \frac{a11 B_23_1}{a51} - B_3_6 + \frac{a11 B_23_6}{a51} - B_3_26 - \frac{a11 B_8_26}{a21 + a31} + \frac{a11 B_13_26}{a21 + a31} & B_3_2 - \frac{a11 B_23_2}{a51} - B_3_7 + \frac{a11 B_23_7}{a51} - B_3_27 - \frac{a11 B_8_27}{a21 + a31} + \frac{a11 B_13_27}{a21 + a31} & B_3_3 - \frac{a11 B_23_3}{a51} - B_3_8 + \frac{a11 B_23_8}{a51} - B_3_28 - \frac{a11 B_8_28}{a21 + a31} + \frac{a11 B_13_28}{a21 + a31} & B_3_4 - \frac{a11 B_23_4}{a51} - B_3_9 + \frac{a11 B_23_9}{a51} - B_3_29 - \frac{a11 B_8_29}{a21 + a31} + \frac{a11 B_13_29}{a21 + a31} & B_3_5 - \frac{a11 B_23_5}{a51} - B_3_10 + \frac{a11 B_23_10}{a51} - B_3_30 - \frac{a11 B_8_30}{a21 + a31} + \frac{a11 B_13_30}{a21 + a31} \\ B_4_1 - \frac{a11 B_24_1}{a51} - B_4_6 + \frac{a11 B_24_6}{a51} - B_4_26 - \frac{a11 B_9_26}{a21 + a31} + \frac{a11 B_14_26}{a21 + a31} & B_4_2 - \frac{a11 B_24_2}{a51} - B_4_7 + \frac{a11 B_24_7}{a51} - B_4_27 - \frac{a11 B_9_27}{a21 + a31} + \frac{a11 B_14_27}{a21 + a31} & B_4_3 - \frac{a11 B_24_3}{a51} - B_4_8 + \frac{a11 B_24_8}{a51} - B_4_28 - \frac{a11 B_9_28}{a21 + a31} + \frac{a11 B_14_28}{a21 + a31} & B_4_4 - \frac{a11 B_24_4}{a51} - B_4_9 + \frac{a11 B_24_9}{a51} - B_4_29 - \frac{a11 B_9_29}{a21 + a31} + \frac{a11 B_14_29}{a21 + a31} & B_4_5 - \frac{a11 B_24_5}{a51} - B_4_10 + \frac{a11 B_24_10}{a51} - B_4_30 - \frac{a11 B_9_30}{a21 + a31} + \frac{a11 B_14_30}{a21 + a31} \\ B_5_1 - \frac{a11 B_25_1}{a51} - B_5_6 + \frac{a11 B_25_6}{a51} - B_5_26 - \frac{a11 B_10_26}{a21 + a31} + \frac{a11 B_15_26}{a21 + a31} & B_5_2 - \frac{a11 B_25_2}{a51} - B_5_7 + \frac{a11 B_25_7}{a51} - B_5_27 - \frac{a11 B_10_27}{a21 + a31} + \frac{a11 B_15_27}{a21 + a31} & B_5_3 - \frac{a11 B_25_3}{a51} - B_5_8 + \frac{a11 B_25_8}{a51} - B_5_28 - \frac{a11 B_10_28}{a21 + a31} + \frac{a11 B_15_28}{a21 + a31} & B_5_4 - \frac{a11 B_25_4}{a51} - B_5_9 + \frac{a11 B_25_9}{a51} - B_5_29 - \frac{a11 B_10_29}{a21 + a31} + \frac{a11 B_15_29}{a21 + a31} & B_5_5 - \frac{a11 B_25_5}{a51} - B_5_10 + \frac{a11 B_25_10}{a51} - B_5_30 - \frac{a11 B_10_30}{a21 + a31} + \frac{a11 B_15_30}{a21 + a31} \end{matrix}), (\begin{matrix} C_1_1 & C_1_2 \\ C_2_1 & C_2_2 \\ C_3_1 & C_3_2 \\ C_4_1 & C_4_2 \\ C_5_1 & C_5_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_1 & A_3_2 & A_3_3 & A_3_4 & A_3_5 \\ A_4_1 + A_1_6 & A_1_7 + A_4_2 & A_1_8 + A_4_3 & A_4_4 + A_1_9 & A_4_5 + A_1_10 \\ A_5_1 + A_2_6 & A_2_7 + A_5_2 & A_2_8 + A_5_3 & A_5_4 + A_2_9 & A_5_5 + A_2_10 \end{matrix}), (\begin{matrix} B_6_1 - \frac{(a21 + a11) B_16_1}{a41} - \frac{a11 B_21_1}{a51} - B_1_6 + \frac{a11 B_21_6}{a51} & B_6_2 - \frac{(a21 + a11) B_16_2}{a41} - \frac{a11 B_21_2}{a51} - B_1_7 + \frac{a11 B_21_7}{a51} & B_6_3 - \frac{(a21 + a11) B_16_3}{a41} - \frac{a11 B_21_3}{a51} - B_1_8 + \frac{a11 B_21_8}{a51} & B_6_4 - \frac{(a21 + a11) B_16_4}{a41} - \frac{a11 B_21_4}{a51} - B_1_9 + \frac{a11 B_21_9}{a51} & B_6_5 - \frac{(a21 + a11) B_16_5}{a41} - \frac{a11 B_21_5}{a51} - B_1_10 + \frac{a11 B_21_10}{a51} \\ B_7_1 - \frac{(a21 + a11) B_17_1}{a41} - \frac{a11 B_22_1}{a51} - B_2_6 + \frac{a11 B_22_6}{a51} & B_7_2 - \frac{(a21 + a11) B_17_2}{a41} - \frac{a11 B_22_2}{a51} - B_2_7 + \frac{a11 B_22_7}{a51} & B_7_3 - \frac{(a21 + a11) B_17_3}{a41} - \frac{a11 B_22_3}{a51} - B_2_8 + \frac{a11 B_22_8}{a51} & B_7_4 - \frac{(a21 + a11) B_17_4}{a41} - \frac{a11 B_22_4}{a51} - B_2_9 + \frac{a11 B_22_9}{a51} & B_7_5 - \frac{(a21 + a11) B_17_5}{a41} - \frac{a11 B_22_5}{a51} - B_2_10 + \frac{a11 B_22_10}{a51} \\ B_8_1 - \frac{(a21 + a11) B_18_1}{a41} - \frac{a11 B_23_1}{a51} - B_3_6 + \frac{a11 B_23_6}{a51} & B_8_2 - \frac{(a21 + a11) B_18_2}{a41} - \frac{a11 B_23_2}{a51} - B_3_7 + \frac{a11 B_23_7}{a51} & B_8_3 - \frac{(a21 + a11) B_18_3}{a41} - \frac{a11 B_23_3}{a51} - B_3_8 + \frac{a11 B_23_8}{a51} & B_8_4 - \frac{(a21 + a11) B_18_4}{a41} - \frac{a11 B_23_4}{a51} - B_3_9 + \frac{a11 B_23_9}{a51} & B_8_5 - \frac{(a21 + a11) B_18_5}{a41} - \frac{a11 B_23_5}{a51} - B_3_10 + \frac{a11 B_23_10}{a51} \\ B_9_1 - \frac{(a21 + a11) B_19_1}{a41} - \frac{a11 B_24_1}{a51} - B_4_6 + \frac{a11 B_24_6}{a51} & B_9_2 - \frac{(a21 + a11) B_19_2}{a41} - \frac{a11 B_24_2}{a51} - B_4_7 + \frac{a11 B_24_7}{a51} & B_9_3 - \frac{(a21 + a11) B_19_3}{a41} - \frac{a11 B_24_3}{a51} - B_4_8 + \frac{a11 B_24_8}{a51} & B_9_4 - \frac{(a21 + a11) B_19_4}{a41} - \frac{a11 B_24_4}{a51} - B_4_9 + \frac{a11 B_24_9}{a51} & B_9_5 - \frac{(a21 + a11) B_19_5}{a41} - \frac{a11 B_24_5}{a51} - B_4_10 + \frac{a11 B_24_10}{a51} \\ B_10_1 - \frac{(a21 + a11) B_20_1}{a41} - \frac{a11 B_25_1}{a51} - B_5_6 + \frac{a11 B_25_6}{a51} & B_10_2 - \frac{(a21 + a11) B_20_2}{a41} - \frac{a11 B_25_2}{a51} - B_5_7 + \frac{a11 B_25_7}{a51} & B_10_3 - \frac{(a21 + a11) B_20_3}{a41} - \frac{a11 B_25_3}{a51} - B_5_8 + \frac{a11 B_25_8}{a51} & B_10_4 - \frac{(a21 + a11) B_20_4}{a41} - \frac{a11 B_25_4}{a51} - B_5_9 + \frac{a11 B_25_9}{a51} & B_10_5 - \frac{(a21 + a11) B_20_5}{a41} - \frac{a11 B_25_5}{a51} - B_5_10 + \frac{a11 B_25_10}{a51} \end{matrix}), (\begin{matrix} - C_6_3 & C_1_1 - C_6_4 & C_1_2 - C_6_5 \\ - C_7_3 & C_2_1 - C_7_4 & C_2_2 - C_7_5 \\ - C_8_3 & C_3_1 - C_8_4 & C_3_2 - C_8_5 \\ - C_9_3 & C_4_1 - C_9_4 & C_4_2 - C_9_5 \\ - C_10_3 & C_5_1 - C_10_4 & C_5_2 - C_10_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_1 + A_3_6 & A_3_2 + A_3_7 & A_3_3 + A_3_8 & A_3_4 + A_3_9 & A_3_5 + A_3_10 \\ A_4_1 + A_4_6 & A_4_2 + A_4_7 & A_4_3 + A_4_8 & A_4_4 + A_4_9 & A_4_5 + A_4_10 \\ A_5_1 + A_5_6 & A_5_2 + A_5_7 & A_5_3 + A_5_8 & A_5_4 + A_5_9 & A_5_5 + A_5_10 \end{matrix}), (\begin{matrix} B_6_1 + \frac{(- a21 + a11) B_16_1}{a41} + \frac{a11 B_21_1}{a51} - \frac{a11 B_21_6}{a51} + B_1_11 + \frac{a21 B_1_21}{a21 + a11} + \frac{a11 B_6_21}{a21 + a11} & B_6_2 + \frac{(- a21 + a11) B_16_2}{a41} + \frac{a11 B_21_2}{a51} - \frac{a11 B_21_7}{a51} + B_1_12 + \frac{a21 B_1_22}{a21 + a11} + \frac{a11 B_6_22}{a21 + a11} & B_6_3 + \frac{(- a21 + a11) B_16_3}{a41} + \frac{a11 B_21_3}{a51} - \frac{a11 B_21_8}{a51} + B_1_13 + \frac{a21 B_1_23}{a21 + a11} + \frac{a11 B_6_23}{a21 + a11} & B_6_4 + \frac{(- a21 + a11) B_16_4}{a41} + \frac{a11 B_21_4}{a51} - \frac{a11 B_21_9}{a51} + B_1_14 + \frac{a21 B_1_24}{a21 + a11} + \frac{a11 B_6_24}{a21 + a11} & B_6_5 + \frac{(- a21 + a11) B_16_5}{a41} + \frac{a11 B_21_5}{a51} - \frac{a11 B_21_10}{a51} + B_1_15 + \frac{a21 B_1_25}{a21 + a11} + \frac{a11 B_6_25}{a21 + a11} \\ B_7_1 + \frac{(- a21 + a11) B_17_1}{a41} + \frac{a11 B_22_1}{a51} - \frac{a11 B_22_6}{a51} + B_2_11 + \frac{a21 B_2_21}{a21 + a11} + \frac{a11 B_7_21}{a21 + a11} & B_7_2 + \frac{(- a21 + a11) B_17_2}{a41} + \frac{a11 B_22_2}{a51} - \frac{a11 B_22_7}{a51} + B_2_12 + \frac{a21 B_2_22}{a21 + a11} + \frac{a11 B_7_22}{a21 + a11} & B_7_3 + \frac{(- a21 + a11) B_17_3}{a41} + \frac{a11 B_22_3}{a51} - \frac{a11 B_22_8}{a51} + B_2_13 + \frac{a21 B_2_23}{a21 + a11} + \frac{a11 B_7_23}{a21 + a11} & B_7_4 + \frac{(- a21 + a11) B_17_4}{a41} + \frac{a11 B_22_4}{a51} - \frac{a11 B_22_9}{a51} + B_2_14 + \frac{a21 B_2_24}{a21 + a11} + \frac{a11 B_7_24}{a21 + a11} & B_7_5 + \frac{(- a21 + a11) B_17_5}{a41} + \frac{a11 B_22_5}{a51} - \frac{a11 B_22_10}{a51} + B_2_15 + \frac{a21 B_2_25}{a21 + a11} + \frac{a11 B_7_25}{a21 + a11} \\ B_8_1 + \frac{(- a21 + a11) B_18_1}{a41} + \frac{a11 B_23_1}{a51} - \frac{a11 B_23_6}{a51} + B_3_11 + \frac{a21 B_3_21}{a21 + a11} + \frac{a11 B_8_21}{a21 + a11} & B_8_2 + \frac{(- a21 + a11) B_18_2}{a41} + \frac{a11 B_23_2}{a51} - \frac{a11 B_23_7}{a51} + B_3_12 + \frac{a21 B_3_22}{a21 + a11} + \frac{a11 B_8_22}{a21 + a11} & B_8_3 + \frac{(- a21 + a11) B_18_3}{a41} + \frac{a11 B_23_3}{a51} - \frac{a11 B_23_8}{a51} + B_3_13 + \frac{a21 B_3_23}{a21 + a11} + \frac{a11 B_8_23}{a21 + a11} & B_8_4 + \frac{(- a21 + a11) B_18_4}{a41} + \frac{a11 B_23_4}{a51} - \frac{a11 B_23_9}{a51} + B_3_14 + \frac{a21 B_3_24}{a21 + a11} + \frac{a11 B_8_24}{a21 + a11} & B_8_5 + \frac{(- a21 + a11) B_18_5}{a41} + \frac{a11 B_23_5}{a51} - \frac{a11 B_23_10}{a51} + B_3_15 + \frac{a21 B_3_25}{a21 + a11} + \frac{a11 B_8_25}{a21 + a11} \\ B_9_1 + \frac{(- a21 + a11) B_19_1}{a41} + \frac{a11 B_24_1}{a51} - \frac{a11 B_24_6}{a51} + B_4_11 + \frac{a21 B_4_21}{a21 + a11} + \frac{a11 B_9_21}{a21 + a11} & B_9_2 + \frac{(- a21 + a11) B_19_2}{a41} + \frac{a11 B_24_2}{a51} - \frac{a11 B_24_7}{a51} + B_4_12 + \frac{a21 B_4_22}{a21 + a11} + \frac{a11 B_9_22}{a21 + a11} & B_9_3 + \frac{(- a21 + a11) B_19_3}{a41} + \frac{a11 B_24_3}{a51} - \frac{a11 B_24_8}{a51} + B_4_13 + \frac{a21 B_4_23}{a21 + a11} + \frac{a11 B_9_23}{a21 + a11} & B_9_4 + \frac{(- a21 + a11) B_19_4}{a41} + \frac{a11 B_24_4}{a51} - \frac{a11 B_24_9}{a51} + B_4_14 + \frac{a21 B_4_24}{a21 + a11} + \frac{a11 B_9_24}{a21 + a11} & B_9_5 + \frac{(- a21 + a11) B_19_5}{a41} + \frac{a11 B_24_5}{a51} - \frac{a11 B_24_10}{a51} + B_4_15 + \frac{a21 B_4_25}{a21 + a11} + \frac{a11 B_9_25}{a21 + a11} \\ B_10_1 + \frac{(- a21 + a11) B_20_1}{a41} + \frac{a11 B_25_1}{a51} - \frac{a11 B_25_6}{a51} + B_5_11 + \frac{a21 B_5_21}{a21 + a11} + \frac{a11 B_10_21}{a21 + a11} & B_10_2 + \frac{(- a21 + a11) B_20_2}{a41} + \frac{a11 B_25_2}{a51} - \frac{a11 B_25_7}{a51} + B_5_12 + \frac{a21 B_5_22}{a21 + a11} + \frac{a11 B_10_22}{a21 + a11} & B_10_3 + \frac{(- a21 + a11) B_20_3}{a41} + \frac{a11 B_25_3}{a51} - \frac{a11 B_25_8}{a51} + B_5_13 + \frac{a21 B_5_23}{a21 + a11} + \frac{a11 B_10_23}{a21 + a11} & B_10_4 + \frac{(- a21 + a11) B_20_4}{a41} + \frac{a11 B_25_4}{a51} - \frac{a11 B_25_9}{a51} + B_5_14 + \frac{a21 B_5_24}{a21 + a11} + \frac{a11 B_10_24}{a21 + a11} & B_10_5 + \frac{(- a21 + a11) B_20_5}{a41} + \frac{a11 B_25_5}{a51} - \frac{a11 B_25_10}{a51} + B_5_15 + \frac{a21 B_5_25}{a21 + a11} + \frac{a11 B_10_25}{a21 + a11} \end{matrix}), (\begin{matrix} C_1_3 + C_6_3 & C_1_4 + C_6_4 & C_1_5 + C_6_5 \\ C_2_3 + C_7_3 & C_2_4 + C_7_4 & C_2_5 + C_7_5 \\ C_3_3 + C_8_3 & C_3_4 + C_8_4 & C_3_5 + C_8_5 \\ C_4_3 + C_9_3 & C_4_4 + C_9_4 & C_4_5 + C_9_5 \\ C_5_3 + C_10_3 & C_5_4 + C_10_4 & C_5_5 + C_10_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} - A_3_6 & - A_3_7 & - A_3_8 & - A_3_9 & - A_3_10 \\ A_1_6 - A_4_6 & A_1_7 - A_4_7 & A_1_8 - A_4_8 & A_1_9 - A_4_9 & A_1_10 - A_4_10 \\ A_2_6 - A_5_6 & A_2_7 - A_5_7 & A_2_8 - A_5_8 & A_2_9 - A_5_9 & A_2_10 - A_5_10 \end{matrix}), (\begin{matrix} B_6_1 - \frac{(a21 + a11) B_16_1}{a41} - \frac{a11 B_21_1}{a51} - B_6_6 + \frac{a11 B_21_6}{a51} - B_1_11 + B_6_11 & B_6_2 - \frac{(a21 + a11) B_16_2}{a41} - \frac{a11 B_21_2}{a51} - B_6_7 + \frac{a11 B_21_7}{a51} - B_1_12 + B_6_12 & B_6_3 - \frac{(a21 + a11) B_16_3}{a41} - \frac{a11 B_21_3}{a51} - B_6_8 + \frac{a11 B_21_8}{a51} - B_1_13 + B_6_13 & B_6_4 - \frac{(a21 + a11) B_16_4}{a41} - \frac{a11 B_21_4}{a51} - B_6_9 + \frac{a11 B_21_9}{a51} - B_1_14 + B_6_14 & B_6_5 - \frac{(a21 + a11) B_16_5}{a41} - \frac{a11 B_21_5}{a51} - B_6_10 + \frac{a11 B_21_10}{a51} - B_1_15 + B_6_15 \\ B_7_1 - \frac{(a21 + a11) B_17_1}{a41} - \frac{a11 B_22_1}{a51} - B_7_6 + \frac{a11 B_22_6}{a51} - B_2_11 + B_7_11 & B_7_2 - \frac{(a21 + a11) B_17_2}{a41} - \frac{a11 B_22_2}{a51} - B_7_7 + \frac{a11 B_22_7}{a51} - B_2_12 + B_7_12 & B_7_3 - \frac{(a21 + a11) B_17_3}{a41} - \frac{a11 B_22_3}{a51} - B_7_8 + \frac{a11 B_22_8}{a51} - B_2_13 + B_7_13 & B_7_4 - \frac{(a21 + a11) B_17_4}{a41} - \frac{a11 B_22_4}{a51} - B_7_9 + \frac{a11 B_22_9}{a51} - B_2_14 + B_7_14 & B_7_5 - \frac{(a21 + a11) B_17_5}{a41} - \frac{a11 B_22_5}{a51} - B_7_10 + \frac{a11 B_22_10}{a51} - B_2_15 + B_7_15 \\ B_8_1 - \frac{(a21 + a11) B_18_1}{a41} - \frac{a11 B_23_1}{a51} - B_8_6 + \frac{a11 B_23_6}{a51} - B_3_11 + B_8_11 & B_8_2 - \frac{(a21 + a11) B_18_2}{a41} - \frac{a11 B_23_2}{a51} - B_8_7 + \frac{a11 B_23_7}{a51} - B_3_12 + B_8_12 & B_8_3 - \frac{(a21 + a11) B_18_3}{a41} - \frac{a11 B_23_3}{a51} - B_8_8 + \frac{a11 B_23_8}{a51} - B_3_13 + B_8_13 & B_8_4 - \frac{(a21 + a11) B_18_4}{a41} - \frac{a11 B_23_4}{a51} - B_8_9 + \frac{a11 B_23_9}{a51} - B_3_14 + B_8_14 & B_8_5 - \frac{(a21 + a11) B_18_5}{a41} - \frac{a11 B_23_5}{a51} - B_8_10 + \frac{a11 B_23_10}{a51} - B_3_15 + B_8_15 \\ B_9_1 - \frac{(a21 + a11) B_19_1}{a41} - \frac{a11 B_24_1}{a51} - B_9_6 + \frac{a11 B_24_6}{a51} - B_4_11 + B_9_11 & B_9_2 - \frac{(a21 + a11) B_19_2}{a41} - \frac{a11 B_24_2}{a51} - B_9_7 + \frac{a11 B_24_7}{a51} - B_4_12 + B_9_12 & B_9_3 - \frac{(a21 + a11) B_19_3}{a41} - \frac{a11 B_24_3}{a51} - B_9_8 + \frac{a11 B_24_8}{a51} - B_4_13 + B_9_13 & B_9_4 - \frac{(a21 + a11) B_19_4}{a41} - \frac{a11 B_24_4}{a51} - B_9_9 + \frac{a11 B_24_9}{a51} - B_4_14 + B_9_14 & B_9_5 - \frac{(a21 + a11) B_19_5}{a41} - \frac{a11 B_24_5}{a51} - B_9_10 + \frac{a11 B_24_10}{a51} - B_4_15 + B_9_15 \\ B_10_1 - \frac{(a21 + a11) B_20_1}{a41} - \frac{a11 B_25_1}{a51} - B_10_6 + \frac{a11 B_25_6}{a51} - B_5_11 + B_10_11 & B_10_2 - \frac{(a21 + a11) B_20_2}{a41} - \frac{a11 B_25_2}{a51} - B_10_7 + \frac{a11 B_25_7}{a51} - B_5_12 + B_10_12 & B_10_3 - \frac{(a21 + a11) B_20_3}{a41} - \frac{a11 B_25_3}{a51} - B_10_8 + \frac{a11 B_25_8}{a51} - B_5_13 + B_10_13 & B_10_4 - \frac{(a21 + a11) B_20_4}{a41} - \frac{a11 B_25_4}{a51} - B_10_9 + \frac{a11 B_25_9}{a51} - B_5_14 + B_10_14 & B_10_5 - \frac{(a21 + a11) B_20_5}{a41} - \frac{a11 B_25_5}{a51} - B_10_10 + \frac{a11 B_25_10}{a51} - B_5_15 + B_10_15 \end{matrix}), (\begin{matrix} C_6_3 & C_6_4 & C_6_5 \\ C_7_3 & C_7_4 & C_7_5 \\ C_8_3 & C_8_4 & C_8_5 \\ C_9_3 & C_9_4 & C_9_5 \\ C_10_3 & C_10_4 & C_10_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_6 + A_3_11 & A_3_7 + A_3_12 & A_3_8 + A_3_13 & A_3_9 + A_3_14 & A_3_10 + A_3_15 \\ A_4_6 + A_4_11 & A_4_7 + A_4_12 & A_4_8 + A_4_13 & A_4_9 + A_4_14 & A_4_10 + A_4_15 \\ A_5_6 + A_5_11 & A_5_7 + A_5_12 & A_5_8 + A_5_13 & A_5_9 + A_5_14 & A_5_10 + A_5_15 \end{matrix}), (\begin{matrix} - \frac{(a21 + a11 + a41 + 1) B_16_1}{a41} - \frac{(a21 + a11 + a41 + 1) B_21_1}{a51} + B_16_6 + \frac{(a21 + a11 + a41 + 1) B_21_6}{a51} - B_1_11 + B_6_11 & - \frac{(a21 + a11 + a41 + 1) B_16_2}{a41} - \frac{(a21 + a11 + a41 + 1) B_21_2}{a51} + B_16_7 + \frac{(a21 + a11 + a41 + 1) B_21_7}{a51} - B_1_12 + B_6_12 & - \frac{(a21 + a11 + a41 + 1) B_16_3}{a41} - \frac{(a21 + a11 + a41 + 1) B_21_3}{a51} + B_16_8 + \frac{(a21 + a11 + a41 + 1) B_21_8}{a51} - B_1_13 + B_6_13 & - \frac{(a21 + a11 + a41 + 1) B_16_4}{a41} - \frac{(a21 + a11 + a41 + 1) B_21_4}{a51} + B_16_9 + \frac{(a21 + a11 + a41 + 1) B_21_9}{a51} - B_1_14 + B_6_14 & - \frac{(a21 + a11 + a41 + 1) B_16_5}{a41} - \frac{(a21 + a11 + a41 + 1) B_21_5}{a51} + B_16_10 + \frac{(a21 + a11 + a41 + 1) B_21_10}{a51} - B_1_15 + B_6_15 \\ - \frac{(a21 + a11 + a41 + 1) B_17_1}{a41} - \frac{(a21 + a11 + a41 + 1) B_22_1}{a51} + B_17_6 + \frac{(a21 + a11 + a41 + 1) B_22_6}{a51} - B_2_11 + B_7_11 & - \frac{(a21 + a11 + a41 + 1) B_17_2}{a41} - \frac{(a21 + a11 + a41 + 1) B_22_2}{a51} + B_17_7 + \frac{(a21 + a11 + a41 + 1) B_22_7}{a51} - B_2_12 + B_7_12 & - \frac{(a21 + a11 + a41 + 1) B_17_3}{a41} - \frac{(a21 + a11 + a41 + 1) B_22_3}{a51} + B_17_8 + \frac{(a21 + a11 + a41 + 1) B_22_8}{a51} - B_2_13 + B_7_13 & - \frac{(a21 + a11 + a41 + 1) B_17_4}{a41} - \frac{(a21 + a11 + a41 + 1) B_22_4}{a51} + B_17_9 + \frac{(a21 + a11 + a41 + 1) B_22_9}{a51} - B_2_14 + B_7_14 & - \frac{(a21 + a11 + a41 + 1) B_17_5}{a41} - \frac{(a21 + a11 + a41 + 1) B_22_5}{a51} + B_17_10 + \frac{(a21 + a11 + a41 + 1) B_22_10}{a51} - B_2_15 + B_7_15 \\ - \frac{(a21 + a11 + a41 + 1) B_18_1}{a41} - \frac{(a21 + a11 + a41 + 1) B_23_1}{a51} + B_18_6 + \frac{(a21 + a11 + a41 + 1) B_23_6}{a51} - B_3_11 + B_8_11 & - \frac{(a21 + a11 + a41 + 1) B_18_2}{a41} - \frac{(a21 + a11 + a41 + 1) B_23_2}{a51} + B_18_7 + \frac{(a21 + a11 + a41 + 1) B_23_7}{a51} - B_3_12 + B_8_12 & - \frac{(a21 + a11 + a41 + 1) B_18_3}{a41} - \frac{(a21 + a11 + a41 + 1) B_23_3}{a51} + B_18_8 + \frac{(a21 + a11 + a41 + 1) B_23_8}{a51} - B_3_13 + B_8_13 & - \frac{(a21 + a11 + a41 + 1) B_18_4}{a41} - \frac{(a21 + a11 + a41 + 1) B_23_4}{a51} + B_18_9 + \frac{(a21 + a11 + a41 + 1) B_23_9}{a51} - B_3_14 + B_8_14 & - \frac{(a21 + a11 + a41 + 1) B_18_5}{a41} - \frac{(a21 + a11 + a41 + 1) B_23_5}{a51} + B_18_10 + \frac{(a21 + a11 + a41 + 1) B_23_10}{a51} - B_3_15 + B_8_15 \\ - \frac{(a21 + a11 + a41 + 1) B_19_1}{a41} - \frac{(a21 + a11 + a41 + 1) B_24_1}{a51} + B_19_6 + \frac{(a21 + a11 + a41 + 1) B_24_6}{a51} - B_4_11 + B_9_11 & - \frac{(a21 + a11 + a41 + 1) B_19_2}{a41} - \frac{(a21 + a11 + a41 + 1) B_24_2}{a51} + B_19_7 + \frac{(a21 + a11 + a41 + 1) B_24_7}{a51} - B_4_12 + B_9_12 & - \frac{(a21 + a11 + a41 + 1) B_19_3}{a41} - \frac{(a21 + a11 + a41 + 1) B_24_3}{a51} + B_19_8 + \frac{(a21 + a11 + a41 + 1) B_24_8}{a51} - B_4_13 + B_9_13 & - \frac{(a21 + a11 + a41 + 1) B_19_4}{a41} - \frac{(a21 + a11 + a41 + 1) B_24_4}{a51} + B_19_9 + \frac{(a21 + a11 + a41 + 1) B_24_9}{a51} - B_4_14 + B_9_14 & - \frac{(a21 + a11 + a41 + 1) B_19_5}{a41} - \frac{(a21 + a11 + a41 + 1) B_24_5}{a51} + B_19_10 + \frac{(a21 + a11 + a41 + 1) B_24_10}{a51} - B_4_15 + B_9_15 \\ - \frac{(a21 + a11 + a41 + 1) B_20_1}{a41} - \frac{(a21 + a11 + a41 + 1) B_25_1}{a51} + B_20_6 + \frac{(a21 + a11 + a41 + 1) B_25_6}{a51} - B_5_11 + B_10_11 & - \frac{(a21 + a11 + a41 + 1) B_20_2}{a41} - \frac{(a21 + a11 + a41 + 1) B_25_2}{a51} + B_20_7 + \frac{(a21 + a11 + a41 + 1) B_25_7}{a51} - B_5_12 + B_10_12 & - \frac{(a21 + a11 + a41 + 1) B_20_3}{a41} - \frac{(a21 + a11 + a41 + 1) B_25_3}{a51} + B_20_8 + \frac{(a21 + a11 + a41 + 1) B_25_8}{a51} - B_5_13 + B_10_13 & - \frac{(a21 + a11 + a41 + 1) B_20_4}{a41} - \frac{(a21 + a11 + a41 + 1) B_25_4}{a51} + B_20_9 + \frac{(a21 + a11 + a41 + 1) B_25_9}{a51} - B_5_14 + B_10_14 & - \frac{(a21 + a11 + a41 + 1) B_20_5}{a41} - \frac{(a21 + a11 + a41 + 1) B_25_5}{a51} + B_20_10 + \frac{(a21 + a11 + a41 + 1) B_25_10}{a51} - B_5_15 + B_10_15 \end{matrix}), (\begin{matrix} C_6_3 + C_11_3 & C_6_4 + C_11_4 & C_6_5 + C_11_5 \\ C_7_3 + C_12_3 & C_7_4 + C_12_4 & C_7_5 + C_12_5 \\ C_8_3 + C_13_3 & C_8_4 + C_13_4 & C_8_5 + C_13_5 \\ C_9_3 + C_14_3 & C_9_4 + C_14_4 & C_9_5 + C_14_5 \\ C_10_3 + C_15_3 & C_10_4 + C_15_4 & C_10_5 + C_15_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_6 + A_1_11 & A_1_7 + A_1_12 & A_1_8 + A_1_13 & A_1_9 + A_1_14 & A_1_10 + A_1_15 \\ A_2_6 + A_2_11 & A_2_7 + A_2_12 & A_2_8 + A_2_13 & A_2_9 + A_2_14 & A_2_10 + A_2_15 \end{matrix}), (\begin{matrix} - B_11_1 + \frac{a31 B_21_1}{a51} + B_11_6 - \frac{a31 B_21_6}{a51} + \frac{a21 B_1_16}{a11} + B_6_16 + \frac{a31 B_6_26}{a21 + a31} + \frac{a21 B_11_26}{a21 + a31} & - B_11_2 + \frac{a31 B_21_2}{a51} + B_11_7 - \frac{a31 B_21_7}{a51} + \frac{a21 B_1_17}{a11} + B_6_17 + \frac{a31 B_6_27}{a21 + a31} + \frac{a21 B_11_27}{a21 + a31} & - B_11_3 + \frac{a31 B_21_3}{a51} + B_11_8 - \frac{a31 B_21_8}{a51} + \frac{a21 B_1_18}{a11} + B_6_18 + \frac{a31 B_6_28}{a21 + a31} + \frac{a21 B_11_28}{a21 + a31} & - B_11_4 + \frac{a31 B_21_4}{a51} + B_11_9 - \frac{a31 B_21_9}{a51} + \frac{a21 B_1_19}{a11} + B_6_19 + \frac{a31 B_6_29}{a21 + a31} + \frac{a21 B_11_29}{a21 + a31} & - B_11_5 + \frac{a31 B_21_5}{a51} + B_11_10 - \frac{a31 B_21_10}{a51} + \frac{a21 B_1_20}{a11} + B_6_20 + \frac{a31 B_6_30}{a21 + a31} + \frac{a21 B_11_30}{a21 + a31} \\ - B_12_1 + \frac{a31 B_22_1}{a51} + B_12_6 - \frac{a31 B_22_6}{a51} + \frac{a21 B_2_16}{a11} + B_7_16 + \frac{a31 B_7_26}{a21 + a31} + \frac{a21 B_12_26}{a21 + a31} & - B_12_2 + \frac{a31 B_22_2}{a51} + B_12_7 - \frac{a31 B_22_7}{a51} + \frac{a21 B_2_17}{a11} + B_7_17 + \frac{a31 B_7_27}{a21 + a31} + \frac{a21 B_12_27}{a21 + a31} & - B_12_3 + \frac{a31 B_22_3}{a51} + B_12_8 - \frac{a31 B_22_8}{a51} + \frac{a21 B_2_18}{a11} + B_7_18 + \frac{a31 B_7_28}{a21 + a31} + \frac{a21 B_12_28}{a21 + a31} & - B_12_4 + \frac{a31 B_22_4}{a51} + B_12_9 - \frac{a31 B_22_9}{a51} + \frac{a21 B_2_19}{a11} + B_7_19 + \frac{a31 B_7_29}{a21 + a31} + \frac{a21 B_12_29}{a21 + a31} & - B_12_5 + \frac{a31 B_22_5}{a51} + B_12_10 - \frac{a31 B_22_10}{a51} + \frac{a21 B_2_20}{a11} + B_7_20 + \frac{a31 B_7_30}{a21 + a31} + \frac{a21 B_12_30}{a21 + a31} \\ - B_13_1 + \frac{a31 B_23_1}{a51} + B_13_6 - \frac{a31 B_23_6}{a51} + \frac{a21 B_3_16}{a11} + B_8_16 + \frac{a31 B_8_26}{a21 + a31} + \frac{a21 B_13_26}{a21 + a31} & - B_13_2 + \frac{a31 B_23_2}{a51} + B_13_7 - \frac{a31 B_23_7}{a51} + \frac{a21 B_3_17}{a11} + B_8_17 + \frac{a31 B_8_27}{a21 + a31} + \frac{a21 B_13_27}{a21 + a31} & - B_13_3 + \frac{a31 B_23_3}{a51} + B_13_8 - \frac{a31 B_23_8}{a51} + \frac{a21 B_3_18}{a11} + B_8_18 + \frac{a31 B_8_28}{a21 + a31} + \frac{a21 B_13_28}{a21 + a31} & - B_13_4 + \frac{a31 B_23_4}{a51} + B_13_9 - \frac{a31 B_23_9}{a51} + \frac{a21 B_3_19}{a11} + B_8_19 + \frac{a31 B_8_29}{a21 + a31} + \frac{a21 B_13_29}{a21 + a31} & - B_13_5 + \frac{a31 B_23_5}{a51} + B_13_10 - \frac{a31 B_23_10}{a51} + \frac{a21 B_3_20}{a11} + B_8_20 + \frac{a31 B_8_30}{a21 + a31} + \frac{a21 B_13_30}{a21 + a31} \\ - B_14_1 + \frac{a31 B_24_1}{a51} + B_14_6 - \frac{a31 B_24_6}{a51} + \frac{a21 B_4_16}{a11} + B_9_16 + \frac{a31 B_9_26}{a21 + a31} + \frac{a21 B_14_26}{a21 + a31} & - B_14_2 + \frac{a31 B_24_2}{a51} + B_14_7 - \frac{a31 B_24_7}{a51} + \frac{a21 B_4_17}{a11} + B_9_17 + \frac{a31 B_9_27}{a21 + a31} + \frac{a21 B_14_27}{a21 + a31} & - B_14_3 + \frac{a31 B_24_3}{a51} + B_14_8 - \frac{a31 B_24_8}{a51} + \frac{a21 B_4_18}{a11} + B_9_18 + \frac{a31 B_9_28}{a21 + a31} + \frac{a21 B_14_28}{a21 + a31} & - B_14_4 + \frac{a31 B_24_4}{a51} + B_14_9 - \frac{a31 B_24_9}{a51} + \frac{a21 B_4_19}{a11} + B_9_19 + \frac{a31 B_9_29}{a21 + a31} + \frac{a21 B_14_29}{a21 + a31} & - B_14_5 + \frac{a31 B_24_5}{a51} + B_14_10 - \frac{a31 B_24_10}{a51} + \frac{a21 B_4_20}{a11} + B_9_20 + \frac{a31 B_9_30}{a21 + a31} + \frac{a21 B_14_30}{a21 + a31} \\ - B_15_1 + \frac{a31 B_25_1}{a51} + B_15_6 - \frac{a31 B_25_6}{a51} + \frac{a21 B_5_16}{a11} + B_10_16 + \frac{a31 B_10_26}{a21 + a31} + \frac{a21 B_15_26}{a21 + a31} & - B_15_2 + \frac{a31 B_25_2}{a51} + B_15_7 - \frac{a31 B_25_7}{a51} + \frac{a21 B_5_17}{a11} + B_10_17 + \frac{a31 B_10_27}{a21 + a31} + \frac{a21 B_15_27}{a21 + a31} & - B_15_3 + \frac{a31 B_25_3}{a51} + B_15_8 - \frac{a31 B_25_8}{a51} + \frac{a21 B_5_18}{a11} + B_10_18 + \frac{a31 B_10_28}{a21 + a31} + \frac{a21 B_15_28}{a21 + a31} & - B_15_4 + \frac{a31 B_25_4}{a51} + B_15_9 - \frac{a31 B_25_9}{a51} + \frac{a21 B_5_19}{a11} + B_10_19 + \frac{a31 B_10_29}{a21 + a31} + \frac{a21 B_15_29}{a21 + a31} & - B_15_5 + \frac{a31 B_25_5}{a51} + B_15_10 - \frac{a31 B_25_10}{a51} + \frac{a21 B_5_20}{a11} + B_10_20 + \frac{a31 B_10_30}{a21 + a31} + \frac{a21 B_15_30}{a21 + a31} \end{matrix}), (\begin{matrix} C_6_1 + C_11_1 & C_6_2 + C_11_2 \\ C_7_1 + C_12_1 & C_7_2 + C_12_2 \\ C_8_1 + C_13_1 & C_8_2 + C_13_2 \\ C_9_1 + C_14_1 & C_9_2 + C_14_2 \\ C_10_1 + C_15_1 & C_10_2 + C_15_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_11 - A_4_11 & A_1_12 - A_4_12 & A_1_13 - A_4_13 & A_1_14 - A_4_14 & A_1_15 - A_4_15 \\ A_2_11 - A_5_11 & A_2_12 - A_5_12 & A_2_13 - A_5_13 & A_2_14 - A_5_14 & A_2_15 - A_5_15 \end{matrix}), (\begin{matrix} B_11_1 + \frac{(a31 + a11) B_16_1}{a41} + \frac{a11 B_21_1}{a51} - B_11_6 - \frac{a11 B_21_6}{a51} + B_1_11 + B_11_11 + \frac{(a21 + a31) B_1_16}{a11} + B_6_16 - B_11_16 & B_11_2 + \frac{(a31 + a11) B_16_2}{a41} + \frac{a11 B_21_2}{a51} - B_11_7 - \frac{a11 B_21_7}{a51} + B_1_12 + B_11_12 + \frac{(a21 + a31) B_1_17}{a11} + B_6_17 - B_11_17 & B_11_3 + \frac{(a31 + a11) B_16_3}{a41} + \frac{a11 B_21_3}{a51} - B_11_8 - \frac{a11 B_21_8}{a51} + B_1_13 + B_11_13 + \frac{(a21 + a31) B_1_18}{a11} + B_6_18 - B_11_18 & B_11_4 + \frac{(a31 + a11) B_16_4}{a41} + \frac{a11 B_21_4}{a51} - B_11_9 - \frac{a11 B_21_9}{a51} + B_1_14 + B_11_14 + \frac{(a21 + a31) B_1_19}{a11} + B_6_19 - B_11_19 & B_11_5 + \frac{(a31 + a11) B_16_5}{a41} + \frac{a11 B_21_5}{a51} - B_11_10 - \frac{a11 B_21_10}{a51} + B_1_15 + B_11_15 + \frac{(a21 + a31) B_1_20}{a11} + B_6_20 - B_11_20 \\ B_12_1 + \frac{(a31 + a11) B_17_1}{a41} + \frac{a11 B_22_1}{a51} - B_12_6 - \frac{a11 B_22_6}{a51} + B_2_11 + B_12_11 + \frac{(a21 + a31) B_2_16}{a11} + B_7_16 - B_12_16 & B_12_2 + \frac{(a31 + a11) B_17_2}{a41} + \frac{a11 B_22_2}{a51} - B_12_7 - \frac{a11 B_22_7}{a51} + B_2_12 + B_12_12 + \frac{(a21 + a31) B_2_17}{a11} + B_7_17 - B_12_17 & B_12_3 + \frac{(a31 + a11) B_17_3}{a41} + \frac{a11 B_22_3}{a51} - B_12_8 - \frac{a11 B_22_8}{a51} + B_2_13 + B_12_13 + \frac{(a21 + a31) B_2_18}{a11} + B_7_18 - B_12_18 & B_12_4 + \frac{(a31 + a11) B_17_4}{a41} + \frac{a11 B_22_4}{a51} - B_12_9 - \frac{a11 B_22_9}{a51} + B_2_14 + B_12_14 + \frac{(a21 + a31) B_2_19}{a11} + B_7_19 - B_12_19 & B_12_5 + \frac{(a31 + a11) B_17_5}{a41} + \frac{a11 B_22_5}{a51} - B_12_10 - \frac{a11 B_22_10}{a51} + B_2_15 + B_12_15 + \frac{(a21 + a31) B_2_20}{a11} + B_7_20 - B_12_20 \\ B_13_1 + \frac{(a31 + a11) B_18_1}{a41} + \frac{a11 B_23_1}{a51} - B_13_6 - \frac{a11 B_23_6}{a51} + B_3_11 + B_13_11 + \frac{(a21 + a31) B_3_16}{a11} + B_8_16 - B_13_16 & B_13_2 + \frac{(a31 + a11) B_18_2}{a41} + \frac{a11 B_23_2}{a51} - B_13_7 - \frac{a11 B_23_7}{a51} + B_3_12 + B_13_12 + \frac{(a21 + a31) B_3_17}{a11} + B_8_17 - B_13_17 & B_13_3 + \frac{(a31 + a11) B_18_3}{a41} + \frac{a11 B_23_3}{a51} - B_13_8 - \frac{a11 B_23_8}{a51} + B_3_13 + B_13_13 + \frac{(a21 + a31) B_3_18}{a11} + B_8_18 - B_13_18 & B_13_4 + \frac{(a31 + a11) B_18_4}{a41} + \frac{a11 B_23_4}{a51} - B_13_9 - \frac{a11 B_23_9}{a51} + B_3_14 + B_13_14 + \frac{(a21 + a31) B_3_19}{a11} + B_8_19 - B_13_19 & B_13_5 + \frac{(a31 + a11) B_18_5}{a41} + \frac{a11 B_23_5}{a51} - B_13_10 - \frac{a11 B_23_10}{a51} + B_3_15 + B_13_15 + \frac{(a21 + a31) B_3_20}{a11} + B_8_20 - B_13_20 \\ B_14_1 + \frac{(a31 + a11) B_19_1}{a41} + \frac{a11 B_24_1}{a51} - B_14_6 - \frac{a11 B_24_6}{a51} + B_4_11 + B_14_11 + \frac{(a21 + a31) B_4_16}{a11} + B_9_16 - B_14_16 & B_14_2 + \frac{(a31 + a11) B_19_2}{a41} + \frac{a11 B_24_2}{a51} - B_14_7 - \frac{a11 B_24_7}{a51} + B_4_12 + B_14_12 + \frac{(a21 + a31) B_4_17}{a11} + B_9_17 - B_14_17 & B_14_3 + \frac{(a31 + a11) B_19_3}{a41} + \frac{a11 B_24_3}{a51} - B_14_8 - \frac{a11 B_24_8}{a51} + B_4_13 + B_14_13 + \frac{(a21 + a31) B_4_18}{a11} + B_9_18 - B_14_18 & B_14_4 + \frac{(a31 + a11) B_19_4}{a41} + \frac{a11 B_24_4}{a51} - B_14_9 - \frac{a11 B_24_9}{a51} + B_4_14 + B_14_14 + \frac{(a21 + a31) B_4_19}{a11} + B_9_19 - B_14_19 & B_14_5 + \frac{(a31 + a11) B_19_5}{a41} + \frac{a11 B_24_5}{a51} - B_14_10 - \frac{a11 B_24_10}{a51} + B_4_15 + B_14_15 + \frac{(a21 + a31) B_4_20}{a11} + B_9_20 - B_14_20 \\ B_15_1 + \frac{(a31 + a11) B_20_1}{a41} + \frac{a11 B_25_1}{a51} - B_15_6 - \frac{a11 B_25_6}{a51} + B_5_11 + B_15_11 + \frac{(a21 + a31) B_5_16}{a11} + B_10_16 - B_15_16 & B_15_2 + \frac{(a31 + a11) B_20_2}{a41} + \frac{a11 B_25_2}{a51} - B_15_7 - \frac{a11 B_25_7}{a51} + B_5_12 + B_15_12 + \frac{(a21 + a31) B_5_17}{a11} + B_10_17 - B_15_17 & B_15_3 + \frac{(a31 + a11) B_20_3}{a41} + \frac{a11 B_25_3}{a51} - B_15_8 - \frac{a11 B_25_8}{a51} + B_5_13 + B_15_13 + \frac{(a21 + a31) B_5_18}{a11} + B_10_18 - B_15_18 & B_15_4 + \frac{(a31 + a11) B_20_4}{a41} + \frac{a11 B_25_4}{a51} - B_15_9 - \frac{a11 B_25_9}{a51} + B_5_14 + B_15_14 + \frac{(a21 + a31) B_5_19}{a11} + B_10_19 - B_15_19 & B_15_5 + \frac{(a31 + a11) B_20_5}{a41} + \frac{a11 B_25_5}{a51} - B_15_10 - \frac{a11 B_25_10}{a51} + B_5_15 + B_15_15 + \frac{(a21 + a31) B_5_20}{a11} + B_10_20 - B_15_20 \end{matrix}), (\begin{matrix} C_11_1 & C_11_2 \\ C_12_1 & C_12_2 \\ C_13_1 & C_13_2 \\ C_14_1 & C_14_2 \\ C_15_1 & C_15_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_11 & A_3_12 & A_3_13 & A_3_14 & A_3_15 \\ A_1_6 + A_4_11 & A_1_7 + A_4_12 & A_1_8 + A_4_13 & A_1_9 + A_4_14 & A_1_10 + A_4_15 \\ A_2_6 + A_5_11 & A_2_7 + A_5_12 & A_2_8 + A_5_13 & A_2_9 + A_5_14 & A_2_10 + A_5_15 \end{matrix}), (\begin{matrix} B_11_1 - \frac{(a21 + a11) B_16_1}{a41} - \frac{(a21 + a11 + a31) B_21_1}{a51} - B_11_6 + \frac{(a21 + a11 + a31) B_21_6}{a51} - B_1_11 + B_6_11 & B_11_2 - \frac{(a21 + a11) B_16_2}{a41} - \frac{(a21 + a11 + a31) B_21_2}{a51} - B_11_7 + \frac{(a21 + a11 + a31) B_21_7}{a51} - B_1_12 + B_6_12 & B_11_3 - \frac{(a21 + a11) B_16_3}{a41} - \frac{(a21 + a11 + a31) B_21_3}{a51} - B_11_8 + \frac{(a21 + a11 + a31) B_21_8}{a51} - B_1_13 + B_6_13 & B_11_4 - \frac{(a21 + a11) B_16_4}{a41} - \frac{(a21 + a11 + a31) B_21_4}{a51} - B_11_9 + \frac{(a21 + a11 + a31) B_21_9}{a51} - B_1_14 + B_6_14 & B_11_5 - \frac{(a21 + a11) B_16_5}{a41} - \frac{(a21 + a11 + a31) B_21_5}{a51} - B_11_10 + \frac{(a21 + a11 + a31) B_21_10}{a51} - B_1_15 + B_6_15 \\ B_12_1 - \frac{(a21 + a11) B_17_1}{a41} - \frac{(a21 + a11 + a31) B_22_1}{a51} - B_12_6 + \frac{(a21 + a11 + a31) B_22_6}{a51} - B_2_11 + B_7_11 & B_12_2 - \frac{(a21 + a11) B_17_2}{a41} - \frac{(a21 + a11 + a31) B_22_2}{a51} - B_12_7 + \frac{(a21 + a11 + a31) B_22_7}{a51} - B_2_12 + B_7_12 & B_12_3 - \frac{(a21 + a11) B_17_3}{a41} - \frac{(a21 + a11 + a31) B_22_3}{a51} - B_12_8 + \frac{(a21 + a11 + a31) B_22_8}{a51} - B_2_13 + B_7_13 & B_12_4 - \frac{(a21 + a11) B_17_4}{a41} - \frac{(a21 + a11 + a31) B_22_4}{a51} - B_12_9 + \frac{(a21 + a11 + a31) B_22_9}{a51} - B_2_14 + B_7_14 & B_12_5 - \frac{(a21 + a11) B_17_5}{a41} - \frac{(a21 + a11 + a31) B_22_5}{a51} - B_12_10 + \frac{(a21 + a11 + a31) B_22_10}{a51} - B_2_15 + B_7_15 \\ B_13_1 - \frac{(a21 + a11) B_18_1}{a41} - \frac{(a21 + a11 + a31) B_23_1}{a51} - B_13_6 + \frac{(a21 + a11 + a31) B_23_6}{a51} - B_3_11 + B_8_11 & B_13_2 - \frac{(a21 + a11) B_18_2}{a41} - \frac{(a21 + a11 + a31) B_23_2}{a51} - B_13_7 + \frac{(a21 + a11 + a31) B_23_7}{a51} - B_3_12 + B_8_12 & B_13_3 - \frac{(a21 + a11) B_18_3}{a41} - \frac{(a21 + a11 + a31) B_23_3}{a51} - B_13_8 + \frac{(a21 + a11 + a31) B_23_8}{a51} - B_3_13 + B_8_13 & B_13_4 - \frac{(a21 + a11) B_18_4}{a41} - \frac{(a21 + a11 + a31) B_23_4}{a51} - B_13_9 + \frac{(a21 + a11 + a31) B_23_9}{a51} - B_3_14 + B_8_14 & B_13_5 - \frac{(a21 + a11) B_18_5}{a41} - \frac{(a21 + a11 + a31) B_23_5}{a51} - B_13_10 + \frac{(a21 + a11 + a31) B_23_10}{a51} - B_3_15 + B_8_15 \\ B_14_1 - \frac{(a21 + a11) B_19_1}{a41} - \frac{(a21 + a11 + a31) B_24_1}{a51} - B_14_6 + \frac{(a21 + a11 + a31) B_24_6}{a51} - B_4_11 + B_9_11 & B_14_2 - \frac{(a21 + a11) B_19_2}{a41} - \frac{(a21 + a11 + a31) B_24_2}{a51} - B_14_7 + \frac{(a21 + a11 + a31) B_24_7}{a51} - B_4_12 + B_9_12 & B_14_3 - \frac{(a21 + a11) B_19_3}{a41} - \frac{(a21 + a11 + a31) B_24_3}{a51} - B_14_8 + \frac{(a21 + a11 + a31) B_24_8}{a51} - B_4_13 + B_9_13 & B_14_4 - \frac{(a21 + a11) B_19_4}{a41} - \frac{(a21 + a11 + a31) B_24_4}{a51} - B_14_9 + \frac{(a21 + a11 + a31) B_24_9}{a51} - B_4_14 + B_9_14 & B_14_5 - \frac{(a21 + a11) B_19_5}{a41} - \frac{(a21 + a11 + a31) B_24_5}{a51} - B_14_10 + \frac{(a21 + a11 + a31) B_24_10}{a51} - B_4_15 + B_9_15 \\ B_15_1 - \frac{(a21 + a11) B_20_1}{a41} - \frac{(a21 + a11 + a31) B_25_1}{a51} - B_15_6 + \frac{(a21 + a11 + a31) B_25_6}{a51} - B_5_11 + B_10_11 & B_15_2 - \frac{(a21 + a11) B_20_2}{a41} - \frac{(a21 + a11 + a31) B_25_2}{a51} - B_15_7 + \frac{(a21 + a11 + a31) B_25_7}{a51} - B_5_12 + B_10_12 & B_15_3 - \frac{(a21 + a11) B_20_3}{a41} - \frac{(a21 + a11 + a31) B_25_3}{a51} - B_15_8 + \frac{(a21 + a11 + a31) B_25_8}{a51} - B_5_13 + B_10_13 & B_15_4 - \frac{(a21 + a11) B_20_4}{a41} - \frac{(a21 + a11 + a31) B_25_4}{a51} - B_15_9 + \frac{(a21 + a11 + a31) B_25_9}{a51} - B_5_14 + B_10_14 & B_15_5 - \frac{(a21 + a11) B_20_5}{a41} - \frac{(a21 + a11 + a31) B_25_5}{a51} - B_15_10 + \frac{(a21 + a11 + a31) B_25_10}{a51} - B_5_15 + B_10_15 \end{matrix}), (\begin{matrix} - C_6_3 & C_11_1 - C_6_4 & C_11_2 - C_6_5 \\ - C_7_3 & C_12_1 - C_7_4 & C_12_2 - C_7_5 \\ - C_8_3 & C_13_1 - C_8_4 & C_13_2 - C_8_5 \\ - C_9_3 & C_14_1 - C_9_4 & C_14_2 - C_9_5 \\ - C_10_3 & C_15_1 - C_10_4 & C_15_2 - C_10_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_11 & A_3_12 & A_3_13 & A_3_14 & A_3_15 \\ A_4_11 + A_1_16 & A_4_12 + A_1_17 & A_4_13 + A_1_18 & A_4_14 + A_1_19 & A_4_15 + A_1_20 \\ A_5_11 + A_2_16 & A_5_12 + A_2_17 & A_5_13 + A_2_18 & A_5_14 + A_2_19 & A_5_15 + A_2_20 \end{matrix}), (\begin{matrix} - B_16_6 + B_16_11 + \frac{(a21 + a31) B_1_16}{a11} + B_6_16 - B_11_16 & - B_16_7 + B_16_12 + \frac{(a21 + a31) B_1_17}{a11} + B_6_17 - B_11_17 & - B_16_8 + B_16_13 + \frac{(a21 + a31) B_1_18}{a11} + B_6_18 - B_11_18 & - B_16_9 + B_16_14 + \frac{(a21 + a31) B_1_19}{a11} + B_6_19 - B_11_19 & - B_16_10 + B_16_15 + \frac{(a21 + a31) B_1_20}{a11} + B_6_20 - B_11_20 \\ - B_17_6 + B_17_11 + \frac{(a21 + a31) B_2_16}{a11} + B_7_16 - B_12_16 & - B_17_7 + B_17_12 + \frac{(a21 + a31) B_2_17}{a11} + B_7_17 - B_12_17 & - B_17_8 + B_17_13 + \frac{(a21 + a31) B_2_18}{a11} + B_7_18 - B_12_18 & - B_17_9 + B_17_14 + \frac{(a21 + a31) B_2_19}{a11} + B_7_19 - B_12_19 & - B_17_10 + B_17_15 + \frac{(a21 + a31) B_2_20}{a11} + B_7_20 - B_12_20 \\ - B_18_6 + B_18_11 + \frac{(a21 + a31) B_3_16}{a11} + B_8_16 - B_13_16 & - B_18_7 + B_18_12 + \frac{(a21 + a31) B_3_17}{a11} + B_8_17 - B_13_17 & - B_18_8 + B_18_13 + \frac{(a21 + a31) B_3_18}{a11} + B_8_18 - B_13_18 & - B_18_9 + B_18_14 + \frac{(a21 + a31) B_3_19}{a11} + B_8_19 - B_13_19 & - B_18_10 + B_18_15 + \frac{(a21 + a31) B_3_20}{a11} + B_8_20 - B_13_20 \\ - B_19_6 + B_19_11 + \frac{(a21 + a31) B_4_16}{a11} + B_9_16 - B_14_16 & - B_19_7 + B_19_12 + \frac{(a21 + a31) B_4_17}{a11} + B_9_17 - B_14_17 & - B_19_8 + B_19_13 + \frac{(a21 + a31) B_4_18}{a11} + B_9_18 - B_14_18 & - B_19_9 + B_19_14 + \frac{(a21 + a31) B_4_19}{a11} + B_9_19 - B_14_19 & - B_19_10 + B_19_15 + \frac{(a21 + a31) B_4_20}{a11} + B_9_20 - B_14_20 \\ - B_20_6 + B_20_11 + \frac{(a21 + a31) B_5_16}{a11} + B_10_16 - B_15_16 & - B_20_7 + B_20_12 + \frac{(a21 + a31) B_5_17}{a11} + B_10_17 - B_15_17 & - B_20_8 + B_20_13 + \frac{(a21 + a31) B_5_18}{a11} + B_10_18 - B_15_18 & - B_20_9 + B_20_14 + \frac{(a21 + a31) B_5_19}{a11} + B_10_19 - B_15_19 & - B_20_10 + B_20_15 + \frac{(a21 + a31) B_5_20}{a11} + B_10_20 - B_15_20 \end{matrix}), (\begin{matrix} - C_16_3 & C_11_1 - C_16_4 & C_11_2 - C_16_5 \\ - C_17_3 & C_12_1 - C_17_4 & C_12_2 - C_17_5 \\ - C_18_3 & C_13_1 - C_18_4 & C_13_2 - C_18_5 \\ - C_19_3 & C_14_1 - C_19_4 & C_14_2 - C_19_5 \\ - C_20_3 & C_15_1 - C_20_4 & C_15_2 - C_20_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_11 + A_1_16 & A_1_12 + A_1_17 & A_1_13 + A_1_18 & A_1_14 + A_1_19 & A_1_15 + A_1_20 \\ A_2_11 + A_2_16 & A_2_12 + A_2_17 & A_2_13 + A_2_18 & A_2_14 + A_2_19 & A_2_15 + A_2_20 \end{matrix}), (\begin{matrix} \frac{a51 B_16_1}{a41} + B_21_1 - B_21_6 + B_21_11 - \frac{(a21 + a31) B_1_16}{a11} - B_6_16 + B_11_16 & \frac{a51 B_16_2}{a41} + B_21_2 - B_21_7 + B_21_12 - \frac{(a21 + a31) B_1_17}{a11} - B_6_17 + B_11_17 & \frac{a51 B_16_3}{a41} + B_21_3 - B_21_8 + B_21_13 - \frac{(a21 + a31) B_1_18}{a11} - B_6_18 + B_11_18 & \frac{a51 B_16_4}{a41} + B_21_4 - B_21_9 + B_21_14 - \frac{(a21 + a31) B_1_19}{a11} - B_6_19 + B_11_19 & \frac{a51 B_16_5}{a41} + B_21_5 - B_21_10 + B_21_15 - \frac{(a21 + a31) B_1_20}{a11} - B_6_20 + B_11_20 \\ \frac{a51 B_17_1}{a41} + B_22_1 - B_22_6 + B_22_11 - \frac{(a21 + a31) B_2_16}{a11} - B_7_16 + B_12_16 & \frac{a51 B_17_2}{a41} + B_22_2 - B_22_7 + B_22_12 - \frac{(a21 + a31) B_2_17}{a11} - B_7_17 + B_12_17 & \frac{a51 B_17_3}{a41} + B_22_3 - B_22_8 + B_22_13 - \frac{(a21 + a31) B_2_18}{a11} - B_7_18 + B_12_18 & \frac{a51 B_17_4}{a41} + B_22_4 - B_22_9 + B_22_14 - \frac{(a21 + a31) B_2_19}{a11} - B_7_19 + B_12_19 & \frac{a51 B_17_5}{a41} + B_22_5 - B_22_10 + B_22_15 - \frac{(a21 + a31) B_2_20}{a11} - B_7_20 + B_12_20 \\ \frac{a51 B_18_1}{a41} + B_23_1 - B_23_6 + B_23_11 - \frac{(a21 + a31) B_3_16}{a11} - B_8_16 + B_13_16 & \frac{a51 B_18_2}{a41} + B_23_2 - B_23_7 + B_23_12 - \frac{(a21 + a31) B_3_17}{a11} - B_8_17 + B_13_17 & \frac{a51 B_18_3}{a41} + B_23_3 - B_23_8 + B_23_13 - \frac{(a21 + a31) B_3_18}{a11} - B_8_18 + B_13_18 & \frac{a51 B_18_4}{a41} + B_23_4 - B_23_9 + B_23_14 - \frac{(a21 + a31) B_3_19}{a11} - B_8_19 + B_13_19 & \frac{a51 B_18_5}{a41} + B_23_5 - B_23_10 + B_23_15 - \frac{(a21 + a31) B_3_20}{a11} - B_8_20 + B_13_20 \\ \frac{a51 B_19_1}{a41} + B_24_1 - B_24_6 + B_24_11 - \frac{(a21 + a31) B_4_16}{a11} - B_9_16 + B_14_16 & \frac{a51 B_19_2}{a41} + B_24_2 - B_24_7 + B_24_12 - \frac{(a21 + a31) B_4_17}{a11} - B_9_17 + B_14_17 & \frac{a51 B_19_3}{a41} + B_24_3 - B_24_8 + B_24_13 - \frac{(a21 + a31) B_4_18}{a11} - B_9_18 + B_14_18 & \frac{a51 B_19_4}{a41} + B_24_4 - B_24_9 + B_24_14 - \frac{(a21 + a31) B_4_19}{a11} - B_9_19 + B_14_19 & \frac{a51 B_19_5}{a41} + B_24_5 - B_24_10 + B_24_15 - \frac{(a21 + a31) B_4_20}{a11} - B_9_20 + B_14_20 \\ \frac{a51 B_20_1}{a41} + B_25_1 - B_25_6 + B_25_11 - \frac{(a21 + a31) B_5_16}{a11} - B_10_16 + B_15_16 & \frac{a51 B_20_2}{a41} + B_25_2 - B_25_7 + B_25_12 - \frac{(a21 + a31) B_5_17}{a11} - B_10_17 + B_15_17 & \frac{a51 B_20_3}{a41} + B_25_3 - B_25_8 + B_25_13 - \frac{(a21 + a31) B_5_18}{a11} - B_10_18 + B_15_18 & \frac{a51 B_20_4}{a41} + B_25_4 - B_25_9 + B_25_14 - \frac{(a21 + a31) B_5_19}{a11} - B_10_19 + B_15_19 & \frac{a51 B_20_5}{a41} + B_25_5 - B_25_10 + B_25_15 - \frac{(a21 + a31) B_5_20}{a11} - B_10_20 + B_15_20 \end{matrix}), (\begin{matrix} C_11_1 + C_16_1 & C_11_2 + C_16_2 \\ C_12_1 + C_17_1 & C_17_2 + C_12_2 \\ C_13_1 + C_18_1 & C_13_2 + C_18_2 \\ C_14_1 + C_19_1 & C_14_2 + C_19_2 \\ C_15_1 + C_20_1 & C_15_2 + C_20_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} - A_3_16 & - A_3_17 & - A_3_18 & - A_3_19 & - A_3_20 \\ A_1_16 - A_4_16 & A_1_17 - A_4_17 & A_1_18 - A_4_18 & A_1_19 - A_4_19 & A_1_20 - A_4_20 \\ A_2_16 - A_5_16 & A_2_17 - A_5_17 & A_2_18 - A_5_18 & A_2_19 - A_5_19 & A_2_20 - A_5_20 \end{matrix}), (\begin{matrix} - B_16_6 + B_16_11 - \frac{(a41 + a21) B_1_16}{a11} - B_6_16 - B_16_16 + \frac{(a31 + a41) B_1_21}{a21 + a11} - \frac{(a31 + a41) B_6_21}{a21 + a11} - B_11_21 + B_16_21 & - B_16_7 + B_16_12 - \frac{(a41 + a21) B_1_17}{a11} - B_6_17 - B_16_17 + \frac{(a31 + a41) B_1_22}{a21 + a11} - \frac{(a31 + a41) B_6_22}{a21 + a11} - B_11_22 + B_16_22 & - B_16_8 + B_16_13 - \frac{(a41 + a21) B_1_18}{a11} - B_6_18 - B_16_18 + \frac{(a31 + a41) B_1_23}{a21 + a11} - \frac{(a31 + a41) B_6_23}{a21 + a11} - B_11_23 + B_16_23 & - B_16_9 + B_16_14 - \frac{(a41 + a21) B_1_19}{a11} - B_6_19 - B_16_19 + \frac{(a31 + a41) B_1_24}{a21 + a11} - \frac{(a31 + a41) B_6_24}{a21 + a11} - B_11_24 + B_16_24 & - B_16_10 + B_16_15 - \frac{(a41 + a21) B_1_20}{a11} - B_6_20 - B_16_20 + \frac{(a31 + a41) B_1_25}{a21 + a11} - \frac{(a31 + a41) B_6_25}{a21 + a11} - B_11_25 + B_16_25 \\ - B_17_6 + B_17_11 - \frac{(a41 + a21) B_2_16}{a11} - B_7_16 - B_17_16 + \frac{(a31 + a41) B_2_21}{a21 + a11} - \frac{(a31 + a41) B_7_21}{a21 + a11} - B_12_21 + B_17_21 & - B_17_7 + B_17_12 - \frac{(a41 + a21) B_2_17}{a11} - B_7_17 - B_17_17 + \frac{(a31 + a41) B_2_22}{a21 + a11} - \frac{(a31 + a41) B_7_22}{a21 + a11} - B_12_22 + B_17_22 & - B_17_8 + B_17_13 - \frac{(a41 + a21) B_2_18}{a11} - B_7_18 - B_17_18 + \frac{(a31 + a41) B_2_23}{a21 + a11} - \frac{(a31 + a41) B_7_23}{a21 + a11} - B_12_23 + B_17_23 & - B_17_9 + B_17_14 - \frac{(a41 + a21) B_2_19}{a11} - B_7_19 - B_17_19 + \frac{(a31 + a41) B_2_24}{a21 + a11} - \frac{(a31 + a41) B_7_24}{a21 + a11} - B_12_24 + B_17_24 & - B_17_10 + B_17_15 - \frac{(a41 + a21) B_2_20}{a11} - B_7_20 - B_17_20 + \frac{(a31 + a41) B_2_25}{a21 + a11} - \frac{(a31 + a41) B_7_25}{a21 + a11} - B_12_25 + B_17_25 \\ - B_18_6 + B_18_11 - \frac{(a41 + a21) B_3_16}{a11} - B_8_16 - B_18_16 + \frac{(a31 + a41) B_3_21}{a21 + a11} - \frac{(a31 + a41) B_8_21}{a21 + a11} - B_13_21 + B_18_21 & - B_18_7 + B_18_12 - \frac{(a41 + a21) B_3_17}{a11} - B_8_17 - B_18_17 + \frac{(a31 + a41) B_3_22}{a21 + a11} - \frac{(a31 + a41) B_8_22}{a21 + a11} - B_13_22 + B_18_22 & - B_18_8 + B_18_13 - \frac{(a41 + a21) B_3_18}{a11} - B_8_18 - B_18_18 + \frac{(a31 + a41) B_3_23}{a21 + a11} - \frac{(a31 + a41) B_8_23}{a21 + a11} - B_13_23 + B_18_23 & - B_18_9 + B_18_14 - \frac{(a41 + a21) B_3_19}{a11} - B_8_19 - B_18_19 + \frac{(a31 + a41) B_3_24}{a21 + a11} - \frac{(a31 + a41) B_8_24}{a21 + a11} - B_13_24 + B_18_24 & - B_18_10 + B_18_15 - \frac{(a41 + a21) B_3_20}{a11} - B_8_20 - B_18_20 + \frac{(a31 + a41) B_3_25}{a21 + a11} - \frac{(a31 + a41) B_8_25}{a21 + a11} - B_13_25 + B_18_25 \\ - B_19_6 + B_19_11 - \frac{(a41 + a21) B_4_16}{a11} - B_9_16 - B_19_16 + \frac{(a31 + a41) B_4_21}{a21 + a11} - \frac{(a31 + a41) B_9_21}{a21 + a11} - B_14_21 + B_19_21 & - B_19_7 + B_19_12 - \frac{(a41 + a21) B_4_17}{a11} - B_9_17 - B_19_17 + \frac{(a31 + a41) B_4_22}{a21 + a11} - \frac{(a31 + a41) B_9_22}{a21 + a11} - B_14_22 + B_19_22 & - B_19_8 + B_19_13 - \frac{(a41 + a21) B_4_18}{a11} - B_9_18 - B_19_18 + \frac{(a31 + a41) B_4_23}{a21 + a11} - \frac{(a31 + a41) B_9_23}{a21 + a11} - B_14_23 + B_19_23 & - B_19_9 + B_19_14 - \frac{(a41 + a21) B_4_19}{a11} - B_9_19 - B_19_19 + \frac{(a31 + a41) B_4_24}{a21 + a11} - \frac{(a31 + a41) B_9_24}{a21 + a11} - B_14_24 + B_19_24 & - B_19_10 + B_19_15 - \frac{(a41 + a21) B_4_20}{a11} - B_9_20 - B_19_20 + \frac{(a31 + a41) B_4_25}{a21 + a11} - \frac{(a31 + a41) B_9_25}{a21 + a11} - B_14_25 + B_19_25 \\ - B_20_6 + B_20_11 - \frac{(a41 + a21) B_5_16}{a11} - B_10_16 - B_20_16 + \frac{(a31 + a41) B_5_21}{a21 + a11} - \frac{(a31 + a41) B_10_21}{a21 + a11} - B_15_21 + B_20_21 & - B_20_7 + B_20_12 - \frac{(a41 + a21) B_5_17}{a11} - B_10_17 - B_20_17 + \frac{(a31 + a41) B_5_22}{a21 + a11} - \frac{(a31 + a41) B_10_22}{a21 + a11} - B_15_22 + B_20_22 & - B_20_8 + B_20_13 - \frac{(a41 + a21) B_5_18}{a11} - B_10_18 - B_20_18 + \frac{(a31 + a41) B_5_23}{a21 + a11} - \frac{(a31 + a41) B_10_23}{a21 + a11} - B_15_23 + B_20_23 & - B_20_9 + B_20_14 - \frac{(a41 + a21) B_5_19}{a11} - B_10_19 - B_20_19 + \frac{(a31 + a41) B_5_24}{a21 + a11} - \frac{(a31 + a41) B_10_24}{a21 + a11} - B_15_24 + B_20_24 & - B_20_10 + B_20_15 - \frac{(a41 + a21) B_5_20}{a11} - B_10_20 - B_20_20 + \frac{(a31 + a41) B_5_25}{a21 + a11} - \frac{(a31 + a41) B_10_25}{a21 + a11} - B_15_25 + B_20_25 \end{matrix}), (\begin{matrix} C_16_3 & C_16_4 & C_16_5 \\ C_17_3 & C_17_4 & C_17_5 \\ C_18_3 & C_18_4 & C_18_5 \\ C_19_3 & C_19_4 & C_19_5 \\ C_20_3 & C_20_4 & C_20_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_16 + A_1_21 & A_1_17 + A_1_22 & A_1_18 + A_1_23 & A_1_19 + A_1_24 & A_1_20 + A_1_25 \\ A_2_16 + A_2_21 & A_2_17 + A_2_22 & A_2_18 + A_2_23 & A_2_19 + A_2_24 & A_2_20 + A_2_25 \end{matrix}), (\begin{matrix} - \frac{a51 B_16_1}{a41} - B_21_1 + B_21_6 - B_21_11 - \frac{a51 B_1_16}{a11} + B_21_16 - \frac{a41 B_6_26}{a21 + a31} + \frac{a41 B_11_26}{a21 + a31} + B_16_26 & - \frac{a51 B_16_2}{a41} - B_21_2 + B_21_7 - B_21_12 - \frac{a51 B_1_17}{a11} + B_21_17 - \frac{a41 B_6_27}{a21 + a31} + \frac{a41 B_11_27}{a21 + a31} + B_16_27 & - \frac{a51 B_16_3}{a41} - B_21_3 + B_21_8 - B_21_13 - \frac{a51 B_1_18}{a11} + B_21_18 - \frac{a41 B_6_28}{a21 + a31} + \frac{a41 B_11_28}{a21 + a31} + B_16_28 & - \frac{a51 B_16_4}{a41} - B_21_4 + B_21_9 - B_21_14 - \frac{a51 B_1_19}{a11} + B_21_19 - \frac{a41 B_6_29}{a21 + a31} + \frac{a41 B_11_29}{a21 + a31} + B_16_29 & - \frac{a51 B_16_5}{a41} - B_21_5 + B_21_10 - B_21_15 - \frac{a51 B_1_20}{a11} + B_21_20 - \frac{a41 B_6_30}{a21 + a31} + \frac{a41 B_11_30}{a21 + a31} + B_16_30 \\ - \frac{a51 B_17_1}{a41} - B_22_1 + B_22_6 - B_22_11 - \frac{a51 B_2_16}{a11} + B_22_16 - \frac{a41 B_7_26}{a21 + a31} + \frac{a41 B_12_26}{a21 + a31} + B_17_26 & - \frac{a51 B_17_2}{a41} - B_22_2 + B_22_7 - B_22_12 - \frac{a51 B_2_17}{a11} + B_22_17 - \frac{a41 B_7_27}{a21 + a31} + \frac{a41 B_12_27}{a21 + a31} + B_17_27 & - \frac{a51 B_17_3}{a41} - B_22_3 + B_22_8 - B_22_13 - \frac{a51 B_2_18}{a11} + B_22_18 - \frac{a41 B_7_28}{a21 + a31} + \frac{a41 B_12_28}{a21 + a31} + B_17_28 & - \frac{a51 B_17_4}{a41} - B_22_4 + B_22_9 - B_22_14 - \frac{a51 B_2_19}{a11} + B_22_19 - \frac{a41 B_7_29}{a21 + a31} + \frac{a41 B_12_29}{a21 + a31} + B_17_29 & - \frac{a51 B_17_5}{a41} - B_22_5 + B_22_10 - B_22_15 - \frac{a51 B_2_20}{a11} + B_22_20 - \frac{a41 B_7_30}{a21 + a31} + \frac{a41 B_12_30}{a21 + a31} + B_17_30 \\ - \frac{a51 B_18_1}{a41} - B_23_1 + B_23_6 - B_23_11 - \frac{a51 B_3_16}{a11} + B_23_16 - \frac{a41 B_8_26}{a21 + a31} + \frac{a41 B_13_26}{a21 + a31} + B_18_26 & - \frac{a51 B_18_2}{a41} - B_23_2 + B_23_7 - B_23_12 - \frac{a51 B_3_17}{a11} + B_23_17 - \frac{a41 B_8_27}{a21 + a31} + \frac{a41 B_13_27}{a21 + a31} + B_18_27 & - \frac{a51 B_18_3}{a41} - B_23_3 + B_23_8 - B_23_13 - \frac{a51 B_3_18}{a11} + B_23_18 - \frac{a41 B_8_28}{a21 + a31} + \frac{a41 B_13_28}{a21 + a31} + B_18_28 & - \frac{a51 B_18_4}{a41} - B_23_4 + B_23_9 - B_23_14 - \frac{a51 B_3_19}{a11} + B_23_19 - \frac{a41 B_8_29}{a21 + a31} + \frac{a41 B_13_29}{a21 + a31} + B_18_29 & - \frac{a51 B_18_5}{a41} - B_23_5 + B_23_10 - B_23_15 - \frac{a51 B_3_20}{a11} + B_23_20 - \frac{a41 B_8_30}{a21 + a31} + \frac{a41 B_13_30}{a21 + a31} + B_18_30 \\ - \frac{a51 B_19_1}{a41} - B_24_1 + B_24_6 - B_24_11 - \frac{a51 B_4_16}{a11} + B_24_16 - \frac{a41 B_9_26}{a21 + a31} + \frac{a41 B_14_26}{a21 + a31} + B_19_26 & - \frac{a51 B_19_2}{a41} - B_24_2 + B_24_7 - B_24_12 - \frac{a51 B_4_17}{a11} + B_24_17 - \frac{a41 B_9_27}{a21 + a31} + \frac{a41 B_14_27}{a21 + a31} + B_19_27 & - \frac{a51 B_19_3}{a41} - B_24_3 + B_24_8 - B_24_13 - \frac{a51 B_4_18}{a11} + B_24_18 - \frac{a41 B_9_28}{a21 + a31} + \frac{a41 B_14_28}{a21 + a31} + B_19_28 & - \frac{a51 B_19_4}{a41} - B_24_4 + B_24_9 - B_24_14 - \frac{a51 B_4_19}{a11} + B_24_19 - \frac{a41 B_9_29}{a21 + a31} + \frac{a41 B_14_29}{a21 + a31} + B_19_29 & - \frac{a51 B_19_5}{a41} - B_24_5 + B_24_10 - B_24_15 - \frac{a51 B_4_20}{a11} + B_24_20 - \frac{a41 B_9_30}{a21 + a31} + \frac{a41 B_14_30}{a21 + a31} + B_19_30 \\ - \frac{a51 B_20_1}{a41} - B_25_1 + B_25_6 - B_25_11 - \frac{a51 B_5_16}{a11} + B_25_16 - \frac{a41 B_10_26}{a21 + a31} + \frac{a41 B_15_26}{a21 + a31} + B_20_26 & - \frac{a51 B_20_2}{a41} - B_25_2 + B_25_7 - B_25_12 - \frac{a51 B_5_17}{a11} + B_25_17 - \frac{a41 B_10_27}{a21 + a31} + \frac{a41 B_15_27}{a21 + a31} + B_20_27 & - \frac{a51 B_20_3}{a41} - B_25_3 + B_25_8 - B_25_13 - \frac{a51 B_5_18}{a11} + B_25_18 - \frac{a41 B_10_28}{a21 + a31} + \frac{a41 B_15_28}{a21 + a31} + B_20_28 & - \frac{a51 B_20_4}{a41} - B_25_4 + B_25_9 - B_25_14 - \frac{a51 B_5_19}{a11} + B_25_19 - \frac{a41 B_10_29}{a21 + a31} + \frac{a41 B_15_29}{a21 + a31} + B_20_29 & - \frac{a51 B_20_5}{a41} - B_25_5 + B_25_10 - B_25_15 - \frac{a51 B_5_20}{a11} + B_25_20 - \frac{a41 B_10_30}{a21 + a31} + \frac{a41 B_15_30}{a21 + a31} + B_20_30 \end{matrix}), (\begin{matrix} C_16_1 + C_21_1 & C_16_2 + C_21_2 \\ C_17_1 + C_22_1 & C_17_2 + C_22_2 \\ C_18_1 + C_23_1 & C_18_2 + C_23_2 \\ C_19_1 + C_24_1 & C_19_2 + C_24_2 \\ C_20_1 + C_25_1 & C_20_2 + C_25_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_11 + A_3_16 & A_3_12 + A_3_17 & A_3_13 + A_3_18 & A_3_14 + A_3_19 & A_3_15 + A_3_20 \\ A_4_11 + A_4_16 & A_4_12 + A_4_17 & A_4_13 + A_4_18 & A_4_14 + A_4_19 & A_4_15 + A_4_20 \\ A_5_11 + A_5_16 & A_5_12 + A_5_17 & A_5_13 + A_5_18 & A_5_14 + A_5_19 & A_5_15 + A_5_20 \end{matrix}), (\begin{matrix} - B_16_6 + B_16_11 - \frac{a31 B_1_21}{a21 + a11} + \frac{a31 B_6_21}{a21 + a11} + B_11_21 & - B_16_7 + B_16_12 - \frac{a31 B_1_22}{a21 + a11} + \frac{a31 B_6_22}{a21 + a11} + B_11_22 & - B_16_8 + B_16_13 - \frac{a31 B_1_23}{a21 + a11} + \frac{a31 B_6_23}{a21 + a11} + B_11_23 & - B_16_9 + B_16_14 - \frac{a31 B_1_24}{a21 + a11} + \frac{a31 B_6_24}{a21 + a11} + B_11_24 & - B_16_10 + B_16_15 - \frac{a31 B_1_25}{a21 + a11} + \frac{a31 B_6_25}{a21 + a11} + B_11_25 \\ - B_17_6 + B_17_11 - \frac{a31 B_2_21}{a21 + a11} + \frac{a31 B_7_21}{a21 + a11} + B_12_21 & - B_17_7 + B_17_12 - \frac{a31 B_2_22}{a21 + a11} + \frac{a31 B_7_22}{a21 + a11} + B_12_22 & - B_17_8 + B_17_13 - \frac{a31 B_2_23}{a21 + a11} + \frac{a31 B_7_23}{a21 + a11} + B_12_23 & - B_17_9 + B_17_14 - \frac{a31 B_2_24}{a21 + a11} + \frac{a31 B_7_24}{a21 + a11} + B_12_24 & - B_17_10 + B_17_15 - \frac{a31 B_2_25}{a21 + a11} + \frac{a31 B_7_25}{a21 + a11} + B_12_25 \\ - B_18_6 + B_18_11 - \frac{a31 B_3_21}{a21 + a11} + \frac{a31 B_8_21}{a21 + a11} + B_13_21 & - B_18_7 + B_18_12 - \frac{a31 B_3_22}{a21 + a11} + \frac{a31 B_8_22}{a21 + a11} + B_13_22 & - B_18_8 + B_18_13 - \frac{a31 B_3_23}{a21 + a11} + \frac{a31 B_8_23}{a21 + a11} + B_13_23 & - B_18_9 + B_18_14 - \frac{a31 B_3_24}{a21 + a11} + \frac{a31 B_8_24}{a21 + a11} + B_13_24 & - B_18_10 + B_18_15 - \frac{a31 B_3_25}{a21 + a11} + \frac{a31 B_8_25}{a21 + a11} + B_13_25 \\ - B_19_6 + B_19_11 - \frac{a31 B_4_21}{a21 + a11} + \frac{a31 B_9_21}{a21 + a11} + B_14_21 & - B_19_7 + B_19_12 - \frac{a31 B_4_22}{a21 + a11} + \frac{a31 B_9_22}{a21 + a11} + B_14_22 & - B_19_8 + B_19_13 - \frac{a31 B_4_23}{a21 + a11} + \frac{a31 B_9_23}{a21 + a11} + B_14_23 & - B_19_9 + B_19_14 - \frac{a31 B_4_24}{a21 + a11} + \frac{a31 B_9_24}{a21 + a11} + B_14_24 & - B_19_10 + B_19_15 - \frac{a31 B_4_25}{a21 + a11} + \frac{a31 B_9_25}{a21 + a11} + B_14_25 \\ - B_20_6 + B_20_11 - \frac{a31 B_5_21}{a21 + a11} + \frac{a31 B_10_21}{a21 + a11} + B_15_21 & - B_20_7 + B_20_12 - \frac{a31 B_5_22}{a21 + a11} + \frac{a31 B_10_22}{a21 + a11} + B_15_22 & - B_20_8 + B_20_13 - \frac{a31 B_5_23}{a21 + a11} + \frac{a31 B_10_23}{a21 + a11} + B_15_23 & - B_20_9 + B_20_14 - \frac{a31 B_5_24}{a21 + a11} + \frac{a31 B_10_24}{a21 + a11} + B_15_24 & - B_20_10 + B_20_15 - \frac{a31 B_5_25}{a21 + a11} + \frac{a31 B_10_25}{a21 + a11} + B_15_25 \end{matrix}), (\begin{matrix} C_11_3 + C_16_3 & C_11_4 + C_16_4 & C_11_5 + C_16_5 \\ C_12_3 + C_17_3 & C_12_4 + C_17_4 & C_12_5 + C_17_5 \\ C_13_3 + C_18_3 & C_13_4 + C_18_4 & C_13_5 + C_18_5 \\ C_14_3 + C_19_3 & C_14_4 + C_19_4 & C_14_5 + C_19_5 \\ C_15_3 + C_20_3 & C_15_4 + C_20_4 & C_15_5 + C_20_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_16 + A_3_21 & A_3_17 + A_3_22 & A_3_18 + A_3_23 & A_3_19 + A_3_24 & A_3_20 + A_3_25 \\ A_4_16 + A_4_21 & A_4_17 + A_4_22 & A_4_18 + A_4_23 & A_4_19 + A_4_24 & A_4_20 + A_4_25 \\ A_5_16 + A_5_21 & A_5_17 + A_5_22 & A_5_18 + A_5_23 & A_5_19 + A_5_24 & A_5_20 + A_5_25 \end{matrix}), (\begin{matrix} \frac{B_1_16}{a11} + \frac{(a31 + a41) B_1_21}{a21 + a11} - \frac{(a31 + a41) B_6_21}{a21 + a11} - B_11_21 + B_16_21 & \frac{B_1_17}{a11} + \frac{(a31 + a41) B_1_22}{a21 + a11} - \frac{(a31 + a41) B_6_22}{a21 + a11} - B_11_22 + B_16_22 & \frac{B_1_18}{a11} + \frac{(a31 + a41) B_1_23}{a21 + a11} - \frac{(a31 + a41) B_6_23}{a21 + a11} - B_11_23 + B_16_23 & \frac{B_1_19}{a11} + \frac{(a31 + a41) B_1_24}{a21 + a11} - \frac{(a31 + a41) B_6_24}{a21 + a11} - B_11_24 + B_16_24 & \frac{B_1_20}{a11} + \frac{(a31 + a41) B_1_25}{a21 + a11} - \frac{(a31 + a41) B_6_25}{a21 + a11} - B_11_25 + B_16_25 \\ \frac{B_2_16}{a11} + \frac{(a31 + a41) B_2_21}{a21 + a11} - \frac{(a31 + a41) B_7_21}{a21 + a11} - B_12_21 + B_17_21 & \frac{B_2_17}{a11} + \frac{(a31 + a41) B_2_22}{a21 + a11} - \frac{(a31 + a41) B_7_22}{a21 + a11} - B_12_22 + B_17_22 & \frac{B_2_18}{a11} + \frac{(a31 + a41) B_2_23}{a21 + a11} - \frac{(a31 + a41) B_7_23}{a21 + a11} - B_12_23 + B_17_23 & \frac{B_2_19}{a11} + \frac{(a31 + a41) B_2_24}{a21 + a11} - \frac{(a31 + a41) B_7_24}{a21 + a11} - B_12_24 + B_17_24 & \frac{B_2_20}{a11} + \frac{(a31 + a41) B_2_25}{a21 + a11} - \frac{(a31 + a41) B_7_25}{a21 + a11} - B_12_25 + B_17_25 \\ \frac{B_3_16}{a11} + \frac{(a31 + a41) B_3_21}{a21 + a11} - \frac{(a31 + a41) B_8_21}{a21 + a11} - B_13_21 + B_18_21 & \frac{B_3_17}{a11} + \frac{(a31 + a41) B_3_22}{a21 + a11} - \frac{(a31 + a41) B_8_22}{a21 + a11} - B_13_22 + B_18_22 & \frac{B_3_18}{a11} + \frac{(a31 + a41) B_3_23}{a21 + a11} - \frac{(a31 + a41) B_8_23}{a21 + a11} - B_13_23 + B_18_23 & \frac{B_3_19}{a11} + \frac{(a31 + a41) B_3_24}{a21 + a11} - \frac{(a31 + a41) B_8_24}{a21 + a11} - B_13_24 + B_18_24 & \frac{B_3_20}{a11} + \frac{(a31 + a41) B_3_25}{a21 + a11} - \frac{(a31 + a41) B_8_25}{a21 + a11} - B_13_25 + B_18_25 \\ \frac{B_4_16}{a11} + \frac{(a31 + a41) B_4_21}{a21 + a11} - \frac{(a31 + a41) B_9_21}{a21 + a11} - B_14_21 + B_19_21 & \frac{B_4_17}{a11} + \frac{(a31 + a41) B_4_22}{a21 + a11} - \frac{(a31 + a41) B_9_22}{a21 + a11} - B_14_22 + B_19_22 & \frac{B_4_18}{a11} + \frac{(a31 + a41) B_4_23}{a21 + a11} - \frac{(a31 + a41) B_9_23}{a21 + a11} - B_14_23 + B_19_23 & \frac{B_4_19}{a11} + \frac{(a31 + a41) B_4_24}{a21 + a11} - \frac{(a31 + a41) B_9_24}{a21 + a11} - B_14_24 + B_19_24 & \frac{B_4_20}{a11} + \frac{(a31 + a41) B_4_25}{a21 + a11} - \frac{(a31 + a41) B_9_25}{a21 + a11} - B_14_25 + B_19_25 \\ \frac{B_5_16}{a11} + \frac{(a31 + a41) B_5_21}{a21 + a11} - \frac{(a31 + a41) B_10_21}{a21 + a11} - B_15_21 + B_20_21 & \frac{B_5_17}{a11} + \frac{(a31 + a41) B_5_22}{a21 + a11} - \frac{(a31 + a41) B_10_22}{a21 + a11} - B_15_22 + B_20_22 & \frac{B_5_18}{a11} + \frac{(a31 + a41) B_5_23}{a21 + a11} - \frac{(a31 + a41) B_10_23}{a21 + a11} - B_15_23 + B_20_23 & \frac{B_5_19}{a11} + \frac{(a31 + a41) B_5_24}{a21 + a11} - \frac{(a31 + a41) B_10_24}{a21 + a11} - B_15_24 + B_20_24 & \frac{B_5_20}{a11} + \frac{(a31 + a41) B_5_25}{a21 + a11} - \frac{(a31 + a41) B_10_25}{a21 + a11} - B_15_25 + B_20_25 \end{matrix}), (\begin{matrix} C_16_3 + C_21_3 & C_16_4 + C_21_4 & C_16_5 + C_21_5 \\ C_17_3 + C_22_3 & C_17_4 + C_22_4 & C_17_5 + C_22_5 \\ C_18_3 + C_23_3 & C_18_4 + C_23_4 & C_18_5 + C_23_5 \\ C_19_3 + C_24_3 & C_19_4 + C_24_4 & C_19_5 + C_24_5 \\ C_20_3 + C_25_3 & C_20_4 + C_25_4 & C_20_5 + C_25_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_21 - A_4_21 & A_1_22 - A_4_22 & A_1_23 - A_4_23 & A_1_24 - A_4_24 & A_1_25 - A_4_25 \\ A_2_21 - A_5_21 & A_2_22 - A_5_22 & A_2_23 - A_5_23 & A_2_24 - A_5_24 & A_2_25 - A_5_25 \end{matrix}), (\begin{matrix} \frac{a51 B_16_1}{a41} + B_21_1 - B_21_6 + B_21_11 + \frac{a51 B_1_16}{a11} - B_21_16 + \frac{(- a51 + a21 - a31) B_1_21}{a21 + a11} + \frac{(a51 + a11 + a31) B_6_21}{a21 + a11} + B_11_21 + B_21_21 - \frac{(a41 + a51) B_6_26}{a21 + a31} + \frac{(a41 + a51) B_11_26}{a21 + a31} + B_16_26 - B_21_26 & \frac{a51 B_16_2}{a41} + B_21_2 - B_21_7 + B_21_12 + \frac{a51 B_1_17}{a11} - B_21_17 + \frac{(- a51 + a21 - a31) B_1_22}{a21 + a11} + \frac{(a51 + a11 + a31) B_6_22}{a21 + a11} + B_11_22 + B_21_22 - \frac{(a41 + a51) B_6_27}{a21 + a31} + \frac{(a41 + a51) B_11_27}{a21 + a31} + B_16_27 - B_21_27 & \frac{a51 B_16_3}{a41} + B_21_3 - B_21_8 + B_21_13 + \frac{a51 B_1_18}{a11} - B_21_18 + \frac{(- a51 + a21 - a31) B_1_23}{a21 + a11} + \frac{(a51 + a11 + a31) B_6_23}{a21 + a11} + B_11_23 + B_21_23 - \frac{(a41 + a51) B_6_28}{a21 + a31} + \frac{(a41 + a51) B_11_28}{a21 + a31} + B_16_28 - B_21_28 & \frac{a51 B_16_4}{a41} + B_21_4 - B_21_9 + B_21_14 + \frac{a51 B_1_19}{a11} - B_21_19 + \frac{(- a51 + a21 - a31) B_1_24}{a21 + a11} + \frac{(a51 + a11 + a31) B_6_24}{a21 + a11} + B_11_24 + B_21_24 - \frac{(a41 + a51) B_6_29}{a21 + a31} + \frac{(a41 + a51) B_11_29}{a21 + a31} + B_16_29 - B_21_29 & \frac{a51 B_16_5}{a41} + B_21_5 - B_21_10 + B_21_15 + \frac{a51 B_1_20}{a11} - B_21_20 + \frac{(- a51 + a21 - a31) B_1_25}{a21 + a11} + \frac{(a51 + a11 + a31) B_6_25}{a21 + a11} + B_11_25 + B_21_25 - \frac{(a41 + a51) B_6_30}{a21 + a31} + \frac{(a41 + a51) B_11_30}{a21 + a31} + B_16_30 - B_21_30 \\ \frac{a51 B_17_1}{a41} + B_22_1 - B_22_6 + B_22_11 + \frac{a51 B_2_16}{a11} - B_22_16 + \frac{(- a51 + a21 - a31) B_2_21}{a21 + a11} + \frac{(a51 + a11 + a31) B_7_21}{a21 + a11} + B_12_21 + B_22_21 - \frac{(a41 + a51) B_7_26}{a21 + a31} + \frac{(a41 + a51) B_12_26}{a21 + a31} + B_17_26 - B_22_26 & \frac{a51 B_17_2}{a41} + B_22_2 - B_22_7 + B_22_12 + \frac{a51 B_2_17}{a11} - B_22_17 + \frac{(- a51 + a21 - a31) B_2_22}{a21 + a11} + \frac{(a51 + a11 + a31) B_7_22}{a21 + a11} + B_12_22 + B_22_22 - \frac{(a41 + a51) B_7_27}{a21 + a31} + \frac{(a41 + a51) B_12_27}{a21 + a31} + B_17_27 - B_22_27 & \frac{a51 B_17_3}{a41} + B_22_3 - B_22_8 + B_22_13 + \frac{a51 B_2_18}{a11} - B_22_18 + \frac{(- a51 + a21 - a31) B_2_23}{a21 + a11} + \frac{(a51 + a11 + a31) B_7_23}{a21 + a11} + B_12_23 + B_22_23 - \frac{(a41 + a51) B_7_28}{a21 + a31} + \frac{(a41 + a51) B_12_28}{a21 + a31} + B_17_28 - B_22_28 & \frac{a51 B_17_4}{a41} + B_22_4 - B_22_9 + B_22_14 + \frac{a51 B_2_19}{a11} - B_22_19 + \frac{(- a51 + a21 - a31) B_2_24}{a21 + a11} + \frac{(a51 + a11 + a31) B_7_24}{a21 + a11} + B_12_24 + B_22_24 - \frac{(a41 + a51) B_7_29}{a21 + a31} + \frac{(a41 + a51) B_12_29}{a21 + a31} + B_17_29 - B_22_29 & \frac{a51 B_17_5}{a41} + B_22_5 - B_22_10 + B_22_15 + \frac{a51 B_2_20}{a11} - B_22_20 + \frac{(- a51 + a21 - a31) B_2_25}{a21 + a11} + \frac{(a51 + a11 + a31) B_7_25}{a21 + a11} + B_12_25 + B_22_25 - \frac{(a41 + a51) B_7_30}{a21 + a31} + \frac{(a41 + a51) B_12_30}{a21 + a31} + B_17_30 - B_22_30 \\ \frac{a51 B_18_1}{a41} + B_23_1 - B_23_6 + B_23_11 + \frac{a51 B_3_16}{a11} - B_23_16 + \frac{(- a51 + a21 - a31) B_3_21}{a21 + a11} + \frac{(a51 + a11 + a31) B_8_21}{a21 + a11} + B_13_21 + B_23_21 - \frac{(a41 + a51) B_8_26}{a21 + a31} + \frac{(a41 + a51) B_13_26}{a21 + a31} + B_18_26 - B_23_26 & \frac{a51 B_18_2}{a41} + B_23_2 - B_23_7 + B_23_12 + \frac{a51 B_3_17}{a11} - B_23_17 + \frac{(- a51 + a21 - a31) B_3_22}{a21 + a11} + \frac{(a51 + a11 + a31) B_8_22}{a21 + a11} + B_13_22 + B_23_22 - \frac{(a41 + a51) B_8_27}{a21 + a31} + \frac{(a41 + a51) B_13_27}{a21 + a31} + B_18_27 - B_23_27 & \frac{a51 B_18_3}{a41} + B_23_3 - B_23_8 + B_23_13 + \frac{a51 B_3_18}{a11} - B_23_18 + \frac{(- a51 + a21 - a31) B_3_23}{a21 + a11} + \frac{(a51 + a11 + a31) B_8_23}{a21 + a11} + B_13_23 + B_23_23 - \frac{(a41 + a51) B_8_28}{a21 + a31} + \frac{(a41 + a51) B_13_28}{a21 + a31} + B_18_28 - B_23_28 & \frac{a51 B_18_4}{a41} + B_23_4 - B_23_9 + B_23_14 + \frac{a51 B_3_19}{a11} - B_23_19 + \frac{(- a51 + a21 - a31) B_3_24}{a21 + a11} + \frac{(a51 + a11 + a31) B_8_24}{a21 + a11} + B_13_24 + B_23_24 - \frac{(a41 + a51) B_8_29}{a21 + a31} + \frac{(a41 + a51) B_13_29}{a21 + a31} + B_18_29 - B_23_29 & \frac{a51 B_18_5}{a41} + B_23_5 - B_23_10 + B_23_15 + \frac{a51 B_3_20}{a11} - B_23_20 + \frac{(- a51 + a21 - a31) B_3_25}{a21 + a11} + \frac{(a51 + a11 + a31) B_8_25}{a21 + a11} + B_13_25 + B_23_25 - \frac{(a41 + a51) B_8_30}{a21 + a31} + \frac{(a41 + a51) B_13_30}{a21 + a31} + B_18_30 - B_23_30 \\ \frac{a51 B_19_1}{a41} + B_24_1 - B_24_6 + B_24_11 + \frac{a51 B_4_16}{a11} - B_24_16 + \frac{(- a51 + a21 - a31) B_4_21}{a21 + a11} + \frac{(a51 + a11 + a31) B_9_21}{a21 + a11} + B_14_21 + B_24_21 - \frac{(a41 + a51) B_9_26}{a21 + a31} + \frac{(a41 + a51) B_14_26}{a21 + a31} + B_19_26 - B_24_26 & \frac{a51 B_19_2}{a41} + B_24_2 - B_24_7 + B_24_12 + \frac{a51 B_4_17}{a11} - B_24_17 + \frac{(- a51 + a21 - a31) B_4_22}{a21 + a11} + \frac{(a51 + a11 + a31) B_9_22}{a21 + a11} + B_14_22 + B_24_22 - \frac{(a41 + a51) B_9_27}{a21 + a31} + \frac{(a41 + a51) B_14_27}{a21 + a31} + B_19_27 - B_24_27 & \frac{a51 B_19_3}{a41} + B_24_3 - B_24_8 + B_24_13 + \frac{a51 B_4_18}{a11} - B_24_18 + \frac{(- a51 + a21 - a31) B_4_23}{a21 + a11} + \frac{(a51 + a11 + a31) B_9_23}{a21 + a11} + B_14_23 + B_24_23 - \frac{(a41 + a51) B_9_28}{a21 + a31} + \frac{(a41 + a51) B_14_28}{a21 + a31} + B_19_28 - B_24_28 & \frac{a51 B_19_4}{a41} + B_24_4 - B_24_9 + B_24_14 + \frac{a51 B_4_19}{a11} - B_24_19 + \frac{(- a51 + a21 - a31) B_4_24}{a21 + a11} + \frac{(a51 + a11 + a31) B_9_24}{a21 + a11} + B_14_24 + B_24_24 - \frac{(a41 + a51) B_9_29}{a21 + a31} + \frac{(a41 + a51) B_14_29}{a21 + a31} + B_19_29 - B_24_29 & \frac{a51 B_19_5}{a41} + B_24_5 - B_24_10 + B_24_15 + \frac{a51 B_4_20}{a11} - B_24_20 + \frac{(- a51 + a21 - a31) B_4_25}{a21 + a11} + \frac{(a51 + a11 + a31) B_9_25}{a21 + a11} + B_14_25 + B_24_25 - \frac{(a41 + a51) B_9_30}{a21 + a31} + \frac{(a41 + a51) B_14_30}{a21 + a31} + B_19_30 - B_24_30 \\ \frac{a51 B_20_1}{a41} + B_25_1 - B_25_6 + B_25_11 + \frac{a51 B_5_16}{a11} - B_25_16 + \frac{(- a51 + a21 - a31) B_5_21}{a21 + a11} + \frac{(a51 + a11 + a31) B_10_21}{a21 + a11} + B_15_21 + B_25_21 - \frac{(a41 + a51) B_10_26}{a21 + a31} + \frac{(a41 + a51) B_15_26}{a21 + a31} + B_20_26 - B_25_26 & \frac{a51 B_20_2}{a41} + B_25_2 - B_25_7 + B_25_12 + \frac{a51 B_5_17}{a11} - B_25_17 + \frac{(- a51 + a21 - a31) B_5_22}{a21 + a11} + \frac{(a51 + a11 + a31) B_10_22}{a21 + a11} + B_15_22 + B_25_22 - \frac{(a41 + a51) B_10_27}{a21 + a31} + \frac{(a41 + a51) B_15_27}{a21 + a31} + B_20_27 - B_25_27 & \frac{a51 B_20_3}{a41} + B_25_3 - B_25_8 + B_25_13 + \frac{a51 B_5_18}{a11} - B_25_18 + \frac{(- a51 + a21 - a31) B_5_23}{a21 + a11} + \frac{(a51 + a11 + a31) B_10_23}{a21 + a11} + B_15_23 + B_25_23 - \frac{(a41 + a51) B_10_28}{a21 + a31} + \frac{(a41 + a51) B_15_28}{a21 + a31} + B_20_28 - B_25_28 & \frac{a51 B_20_4}{a41} + B_25_4 - B_25_9 + B_25_14 + \frac{a51 B_5_19}{a11} - B_25_19 + \frac{(- a51 + a21 - a31) B_5_24}{a21 + a11} + \frac{(a51 + a11 + a31) B_10_24}{a21 + a11} + B_15_24 + B_25_24 - \frac{(a41 + a51) B_10_29}{a21 + a31} + \frac{(a41 + a51) B_15_29}{a21 + a31} + B_20_29 - B_25_29 & \frac{a51 B_20_5}{a41} + B_25_5 - B_25_10 + B_25_15 + \frac{a51 B_5_20}{a11} - B_25_20 + \frac{(- a51 + a21 - a31) B_5_25}{a21 + a11} + \frac{(a51 + a11 + a31) B_10_25}{a21 + a11} + B_15_25 + B_25_25 - \frac{(a41 + a51) B_10_30}{a21 + a31} + \frac{(a41 + a51) B_15_30}{a21 + a31} + B_20_30 - B_25_30 \end{matrix}), (\begin{matrix} C_21_1 & C_21_2 \\ C_22_1 & C_22_2 \\ C_23_1 & C_23_2 \\ C_24_1 & C_24_2 \\ C_25_1 & C_25_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_21 & A_3_22 & A_3_23 & A_3_24 & A_3_25 \\ A_1_16 + A_4_21 & A_1_17 + A_4_22 & A_1_18 + A_4_23 & A_1_19 + A_4_24 & A_1_20 + A_4_25 \\ A_2_16 + A_5_21 & A_2_17 + A_5_22 & A_2_18 + A_5_23 & A_2_19 + A_5_24 & A_2_20 + A_5_25 \end{matrix}), (\begin{matrix} \frac{a51 B_16_1}{a41} + B_21_1 - B_21_6 + B_21_11 + \frac{a51 B_1_16}{a11} - B_21_16 + \frac{(a31 + a41) B_1_21}{a21 + a11} - \frac{(a31 + a41) B_6_21}{a21 + a11} - B_11_21 + B_16_21 & \frac{a51 B_16_2}{a41} + B_21_2 - B_21_7 + B_21_12 + \frac{a51 B_1_17}{a11} - B_21_17 + \frac{(a31 + a41) B_1_22}{a21 + a11} - \frac{(a31 + a41) B_6_22}{a21 + a11} - B_11_22 + B_16_22 & \frac{a51 B_16_3}{a41} + B_21_3 - B_21_8 + B_21_13 + \frac{a51 B_1_18}{a11} - B_21_18 + \frac{(a31 + a41) B_1_23}{a21 + a11} - \frac{(a31 + a41) B_6_23}{a21 + a11} - B_11_23 + B_16_23 & \frac{a51 B_16_4}{a41} + B_21_4 - B_21_9 + B_21_14 + \frac{a51 B_1_19}{a11} - B_21_19 + \frac{(a31 + a41) B_1_24}{a21 + a11} - \frac{(a31 + a41) B_6_24}{a21 + a11} - B_11_24 + B_16_24 & \frac{a51 B_16_5}{a41} + B_21_5 - B_21_10 + B_21_15 + \frac{a51 B_1_20}{a11} - B_21_20 + \frac{(a31 + a41) B_1_25}{a21 + a11} - \frac{(a31 + a41) B_6_25}{a21 + a11} - B_11_25 + B_16_25 \\ \frac{a51 B_17_1}{a41} + B_22_1 - B_22_6 + B_22_11 + \frac{a51 B_2_16}{a11} - B_22_16 + \frac{(a31 + a41) B_2_21}{a21 + a11} - \frac{(a31 + a41) B_7_21}{a21 + a11} - B_12_21 + B_17_21 & \frac{a51 B_17_2}{a41} + B_22_2 - B_22_7 + B_22_12 + \frac{a51 B_2_17}{a11} - B_22_17 + \frac{(a31 + a41) B_2_22}{a21 + a11} - \frac{(a31 + a41) B_7_22}{a21 + a11} - B_12_22 + B_17_22 & \frac{a51 B_17_3}{a41} + B_22_3 - B_22_8 + B_22_13 + \frac{a51 B_2_18}{a11} - B_22_18 + \frac{(a31 + a41) B_2_23}{a21 + a11} - \frac{(a31 + a41) B_7_23}{a21 + a11} - B_12_23 + B_17_23 & \frac{a51 B_17_4}{a41} + B_22_4 - B_22_9 + B_22_14 + \frac{a51 B_2_19}{a11} - B_22_19 + \frac{(a31 + a41) B_2_24}{a21 + a11} - \frac{(a31 + a41) B_7_24}{a21 + a11} - B_12_24 + B_17_24 & \frac{a51 B_17_5}{a41} + B_22_5 - B_22_10 + B_22_15 + \frac{a51 B_2_20}{a11} - B_22_20 + \frac{(a31 + a41) B_2_25}{a21 + a11} - \frac{(a31 + a41) B_7_25}{a21 + a11} - B_12_25 + B_17_25 \\ \frac{a51 B_18_1}{a41} + B_23_1 - B_23_6 + B_23_11 + \frac{a51 B_3_16}{a11} - B_23_16 + \frac{(a31 + a41) B_3_21}{a21 + a11} - \frac{(a31 + a41) B_8_21}{a21 + a11} - B_13_21 + B_18_21 & \frac{a51 B_18_2}{a41} + B_23_2 - B_23_7 + B_23_12 + \frac{a51 B_3_17}{a11} - B_23_17 + \frac{(a31 + a41) B_3_22}{a21 + a11} - \frac{(a31 + a41) B_8_22}{a21 + a11} - B_13_22 + B_18_22 & \frac{a51 B_18_3}{a41} + B_23_3 - B_23_8 + B_23_13 + \frac{a51 B_3_18}{a11} - B_23_18 + \frac{(a31 + a41) B_3_23}{a21 + a11} - \frac{(a31 + a41) B_8_23}{a21 + a11} - B_13_23 + B_18_23 & \frac{a51 B_18_4}{a41} + B_23_4 - B_23_9 + B_23_14 + \frac{a51 B_3_19}{a11} - B_23_19 + \frac{(a31 + a41) B_3_24}{a21 + a11} - \frac{(a31 + a41) B_8_24}{a21 + a11} - B_13_24 + B_18_24 & \frac{a51 B_18_5}{a41} + B_23_5 - B_23_10 + B_23_15 + \frac{a51 B_3_20}{a11} - B_23_20 + \frac{(a31 + a41) B_3_25}{a21 + a11} - \frac{(a31 + a41) B_8_25}{a21 + a11} - B_13_25 + B_18_25 \\ \frac{a51 B_19_1}{a41} + B_24_1 - B_24_6 + B_24_11 + \frac{a51 B_4_16}{a11} - B_24_16 + \frac{(a31 + a41) B_4_21}{a21 + a11} - \frac{(a31 + a41) B_9_21}{a21 + a11} - B_14_21 + B_19_21 & \frac{a51 B_19_2}{a41} + B_24_2 - B_24_7 + B_24_12 + \frac{a51 B_4_17}{a11} - B_24_17 + \frac{(a31 + a41) B_4_22}{a21 + a11} - \frac{(a31 + a41) B_9_22}{a21 + a11} - B_14_22 + B_19_22 & \frac{a51 B_19_3}{a41} + B_24_3 - B_24_8 + B_24_13 + \frac{a51 B_4_18}{a11} - B_24_18 + \frac{(a31 + a41) B_4_23}{a21 + a11} - \frac{(a31 + a41) B_9_23}{a21 + a11} - B_14_23 + B_19_23 & \frac{a51 B_19_4}{a41} + B_24_4 - B_24_9 + B_24_14 + \frac{a51 B_4_19}{a11} - B_24_19 + \frac{(a31 + a41) B_4_24}{a21 + a11} - \frac{(a31 + a41) B_9_24}{a21 + a11} - B_14_24 + B_19_24 & \frac{a51 B_19_5}{a41} + B_24_5 - B_24_10 + B_24_15 + \frac{a51 B_4_20}{a11} - B_24_20 + \frac{(a31 + a41) B_4_25}{a21 + a11} - \frac{(a31 + a41) B_9_25}{a21 + a11} - B_14_25 + B_19_25 \\ \frac{a51 B_20_1}{a41} + B_25_1 - B_25_6 + B_25_11 + \frac{a51 B_5_16}{a11} - B_25_16 + \frac{(a31 + a41) B_5_21}{a21 + a11} - \frac{(a31 + a41) B_10_21}{a21 + a11} - B_15_21 + B_20_21 & \frac{a51 B_20_2}{a41} + B_25_2 - B_25_7 + B_25_12 + \frac{a51 B_5_17}{a11} - B_25_17 + \frac{(a31 + a41) B_5_22}{a21 + a11} - \frac{(a31 + a41) B_10_22}{a21 + a11} - B_15_22 + B_20_22 & \frac{a51 B_20_3}{a41} + B_25_3 - B_25_8 + B_25_13 + \frac{a51 B_5_18}{a11} - B_25_18 + \frac{(a31 + a41) B_5_23}{a21 + a11} - \frac{(a31 + a41) B_10_23}{a21 + a11} - B_15_23 + B_20_23 & \frac{a51 B_20_4}{a41} + B_25_4 - B_25_9 + B_25_14 + \frac{a51 B_5_19}{a11} - B_25_19 + \frac{(a31 + a41) B_5_24}{a21 + a11} - \frac{(a31 + a41) B_10_24}{a21 + a11} - B_15_24 + B_20_24 & \frac{a51 B_20_5}{a41} + B_25_5 - B_25_10 + B_25_15 + \frac{a51 B_5_20}{a11} - B_25_20 + \frac{(a31 + a41) B_5_25}{a21 + a11} - \frac{(a31 + a41) B_10_25}{a21 + a11} - B_15_25 + B_20_25 \end{matrix}), (\begin{matrix} - C_16_3 & C_21_1 - C_16_4 & C_21_2 - C_16_5 \\ - C_17_3 & C_22_1 - C_17_4 & C_22_2 - C_17_5 \\ - C_18_3 & C_23_1 - C_18_4 & C_23_2 - C_18_5 \\ - C_19_3 & C_24_1 - C_19_4 & C_24_2 - C_19_5 \\ - C_20_3 & C_25_1 - C_20_4 & C_25_2 - C_20_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_6 + A_3_11 - A_3_16 & A_3_7 + A_3_12 - A_3_17 & A_3_8 + A_3_13 - A_3_18 & A_3_9 + A_3_14 - A_3_19 & A_3_10 + A_3_15 - A_3_20 \\ A_4_6 + A_4_11 + A_1_16 - A_4_16 & A_4_7 + A_4_12 + A_1_17 - A_4_17 & A_4_8 + A_4_13 + A_1_18 - A_4_18 & A_4_9 + A_4_14 + A_1_19 - A_4_19 & A_4_10 + A_4_15 + A_1_20 - A_4_20 \\ A_5_6 + A_5_11 + A_2_16 - A_5_16 & A_5_7 + A_5_12 + A_2_17 - A_5_17 & A_5_8 + A_5_13 + A_2_18 - A_5_18 & A_5_9 + A_5_14 + A_2_19 - A_5_19 & A_5_10 + A_5_15 + A_2_20 - A_5_20 \end{matrix}), (\begin{matrix} - B_16_1 - \frac{a41 B_21_1}{a51} + B_16_6 + \frac{a41 B_21_6}{a51} - \frac{a21 B_1_16}{a11} - B_6_16 & - B_16_2 - \frac{a41 B_21_2}{a51} + B_16_7 + \frac{a41 B_21_7}{a51} - \frac{a21 B_1_17}{a11} - B_6_17 & - B_16_3 - \frac{a41 B_21_3}{a51} + B_16_8 + \frac{a41 B_21_8}{a51} - \frac{a21 B_1_18}{a11} - B_6_18 & - B_16_4 - \frac{a41 B_21_4}{a51} + B_16_9 + \frac{a41 B_21_9}{a51} - \frac{a21 B_1_19}{a11} - B_6_19 & - B_16_5 - \frac{a41 B_21_5}{a51} + B_16_10 + \frac{a41 B_21_10}{a51} - \frac{a21 B_1_20}{a11} - B_6_20 \\ - B_17_1 - \frac{a41 B_22_1}{a51} + B_17_6 + \frac{a41 B_22_6}{a51} - \frac{a21 B_2_16}{a11} - B_7_16 & - B_17_2 - \frac{a41 B_22_2}{a51} + B_17_7 + \frac{a41 B_22_7}{a51} - \frac{a21 B_2_17}{a11} - B_7_17 & - B_17_3 - \frac{a41 B_22_3}{a51} + B_17_8 + \frac{a41 B_22_8}{a51} - \frac{a21 B_2_18}{a11} - B_7_18 & - B_17_4 - \frac{a41 B_22_4}{a51} + B_17_9 + \frac{a41 B_22_9}{a51} - \frac{a21 B_2_19}{a11} - B_7_19 & - B_17_5 - \frac{a41 B_22_5}{a51} + B_17_10 + \frac{a41 B_22_10}{a51} - \frac{a21 B_2_20}{a11} - B_7_20 \\ - B_18_1 - \frac{a41 B_23_1}{a51} + B_18_6 + \frac{a41 B_23_6}{a51} - \frac{a21 B_3_16}{a11} - B_8_16 & - B_18_2 - \frac{a41 B_23_2}{a51} + B_18_7 + \frac{a41 B_23_7}{a51} - \frac{a21 B_3_17}{a11} - B_8_17 & - B_18_3 - \frac{a41 B_23_3}{a51} + B_18_8 + \frac{a41 B_23_8}{a51} - \frac{a21 B_3_18}{a11} - B_8_18 & - B_18_4 - \frac{a41 B_23_4}{a51} + B_18_9 + \frac{a41 B_23_9}{a51} - \frac{a21 B_3_19}{a11} - B_8_19 & - B_18_5 - \frac{a41 B_23_5}{a51} + B_18_10 + \frac{a41 B_23_10}{a51} - \frac{a21 B_3_20}{a11} - B_8_20 \\ - B_19_1 - \frac{a41 B_24_1}{a51} + B_19_6 + \frac{a41 B_24_6}{a51} - \frac{a21 B_4_16}{a11} - B_9_16 & - B_19_2 - \frac{a41 B_24_2}{a51} + B_19_7 + \frac{a41 B_24_7}{a51} - \frac{a21 B_4_17}{a11} - B_9_17 & - B_19_3 - \frac{a41 B_24_3}{a51} + B_19_8 + \frac{a41 B_24_8}{a51} - \frac{a21 B_4_18}{a11} - B_9_18 & - B_19_4 - \frac{a41 B_24_4}{a51} + B_19_9 + \frac{a41 B_24_9}{a51} - \frac{a21 B_4_19}{a11} - B_9_19 & - B_19_5 - \frac{a41 B_24_5}{a51} + B_19_10 + \frac{a41 B_24_10}{a51} - \frac{a21 B_4_20}{a11} - B_9_20 \\ - B_20_1 - \frac{a41 B_25_1}{a51} + B_20_6 + \frac{a41 B_25_6}{a51} - \frac{a21 B_5_16}{a11} - B_10_16 & - B_20_2 - \frac{a41 B_25_2}{a51} + B_20_7 + \frac{a41 B_25_7}{a51} - \frac{a21 B_5_17}{a11} - B_10_17 & - B_20_3 - \frac{a41 B_25_3}{a51} + B_20_8 + \frac{a41 B_25_8}{a51} - \frac{a21 B_5_18}{a11} - B_10_18 & - B_20_4 - \frac{a41 B_25_4}{a51} + B_20_9 + \frac{a41 B_25_9}{a51} - \frac{a21 B_5_19}{a11} - B_10_19 & - B_20_5 - \frac{a41 B_25_5}{a51} + B_20_10 + \frac{a41 B_25_10}{a51} - \frac{a21 B_5_20}{a11} - B_10_20 \end{matrix}), (\begin{matrix} - C_16_3 & C_6_1 + C_11_1 - C_16_1 - C_16_4 & C_6_2 + C_11_2 - C_16_2 - C_16_5 \\ - C_17_3 & C_7_1 + C_12_1 - C_17_1 - C_17_4 & C_7_2 + C_12_2 - C_17_2 - C_17_5 \\ - C_18_3 & C_8_1 + C_13_1 - C_18_1 - C_18_4 & C_8_2 + C_13_2 - C_18_2 - C_18_5 \\ - C_19_3 & C_9_1 + C_14_1 - C_19_1 - C_19_4 & C_9_2 + C_14_2 - C_19_2 - C_19_5 \\ - C_20_3 & C_10_1 + C_15_1 - C_20_1 - C_20_4 & C_10_2 + C_15_2 - C_20_2 - C_20_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_11 & A_3_12 & A_3_13 & A_3_14 & A_3_15 \\ A_1_1 + A_1_6 - A_1_11 + A_4_11 & A_1_2 + A_1_7 - A_1_12 + A_4_12 & A_1_3 + A_1_8 - A_1_13 + A_4_13 & A_1_4 + A_1_9 - A_1_14 + A_4_14 & A_1_5 + A_1_10 - A_1_15 + A_4_15 \\ A_2_1 + A_2_6 - A_2_11 + A_5_11 & A_2_2 + A_2_7 - A_2_12 + A_5_12 & A_2_3 + A_2_8 - A_2_13 + A_5_13 & A_2_4 + A_2_9 - A_2_14 + A_5_14 & A_2_5 + A_2_10 - A_2_15 + A_5_15 \end{matrix}), (\begin{matrix} - B_11_1 + \frac{(- a31 + a11) B_16_1}{a41} + \frac{a11 B_21_1}{a51} - \frac{a11 B_21_6}{a51} + B_1_11 & - B_11_2 + \frac{(- a31 + a11) B_16_2}{a41} + \frac{a11 B_21_2}{a51} - \frac{a11 B_21_7}{a51} + B_1_12 & - B_11_3 + \frac{(- a31 + a11) B_16_3}{a41} + \frac{a11 B_21_3}{a51} - \frac{a11 B_21_8}{a51} + B_1_13 & - B_11_4 + \frac{(- a31 + a11) B_16_4}{a41} + \frac{a11 B_21_4}{a51} - \frac{a11 B_21_9}{a51} + B_1_14 & - B_11_5 + \frac{(- a31 + a11) B_16_5}{a41} + \frac{a11 B_21_5}{a51} - \frac{a11 B_21_10}{a51} + B_1_15 \\ - B_12_1 + \frac{(- a31 + a11) B_17_1}{a41} + \frac{a11 B_22_1}{a51} - \frac{a11 B_22_6}{a51} + B_2_11 & - B_12_2 + \frac{(- a31 + a11) B_17_2}{a41} + \frac{a11 B_22_2}{a51} - \frac{a11 B_22_7}{a51} + B_2_12 & - B_12_3 + \frac{(- a31 + a11) B_17_3}{a41} + \frac{a11 B_22_3}{a51} - \frac{a11 B_22_8}{a51} + B_2_13 & - B_12_4 + \frac{(- a31 + a11) B_17_4}{a41} + \frac{a11 B_22_4}{a51} - \frac{a11 B_22_9}{a51} + B_2_14 & - B_12_5 + \frac{(- a31 + a11) B_17_5}{a41} + \frac{a11 B_22_5}{a51} - \frac{a11 B_22_10}{a51} + B_2_15 \\ - B_13_1 + \frac{(- a31 + a11) B_18_1}{a41} + \frac{a11 B_23_1}{a51} - \frac{a11 B_23_6}{a51} + B_3_11 & - B_13_2 + \frac{(- a31 + a11) B_18_2}{a41} + \frac{a11 B_23_2}{a51} - \frac{a11 B_23_7}{a51} + B_3_12 & - B_13_3 + \frac{(- a31 + a11) B_18_3}{a41} + \frac{a11 B_23_3}{a51} - \frac{a11 B_23_8}{a51} + B_3_13 & - B_13_4 + \frac{(- a31 + a11) B_18_4}{a41} + \frac{a11 B_23_4}{a51} - \frac{a11 B_23_9}{a51} + B_3_14 & - B_13_5 + \frac{(- a31 + a11) B_18_5}{a41} + \frac{a11 B_23_5}{a51} - \frac{a11 B_23_10}{a51} + B_3_15 \\ - B_14_1 + \frac{(- a31 + a11) B_19_1}{a41} + \frac{a11 B_24_1}{a51} - \frac{a11 B_24_6}{a51} + B_4_11 & - B_14_2 + \frac{(- a31 + a11) B_19_2}{a41} + \frac{a11 B_24_2}{a51} - \frac{a11 B_24_7}{a51} + B_4_12 & - B_14_3 + \frac{(- a31 + a11) B_19_3}{a41} + \frac{a11 B_24_3}{a51} - \frac{a11 B_24_8}{a51} + B_4_13 & - B_14_4 + \frac{(- a31 + a11) B_19_4}{a41} + \frac{a11 B_24_4}{a51} - \frac{a11 B_24_9}{a51} + B_4_14 & - B_14_5 + \frac{(- a31 + a11) B_19_5}{a41} + \frac{a11 B_24_5}{a51} - \frac{a11 B_24_10}{a51} + B_4_15 \\ - B_15_1 + \frac{(- a31 + a11) B_20_1}{a41} + \frac{a11 B_25_1}{a51} - \frac{a11 B_25_6}{a51} + B_5_11 & - B_15_2 + \frac{(- a31 + a11) B_20_2}{a41} + \frac{a11 B_25_2}{a51} - \frac{a11 B_25_7}{a51} + B_5_12 & - B_15_3 + \frac{(- a31 + a11) B_20_3}{a41} + \frac{a11 B_25_3}{a51} - \frac{a11 B_25_8}{a51} + B_5_13 & - B_15_4 + \frac{(- a31 + a11) B_20_4}{a41} + \frac{a11 B_25_4}{a51} - \frac{a11 B_25_9}{a51} + B_5_14 & - B_15_5 + \frac{(- a31 + a11) B_20_5}{a41} + \frac{a11 B_25_5}{a51} - \frac{a11 B_25_10}{a51} + B_5_15 \end{matrix}), (\begin{matrix} - C_1_3 - C_6_3 + C_11_3 & C_11_1 - C_1_4 - C_6_4 + C_11_4 & C_11_2 - C_1_5 - C_6_5 + C_11_5 \\ - C_2_3 - C_7_3 + C_12_3 & C_12_1 - C_2_4 - C_7_4 + C_12_4 & C_12_2 - C_2_5 - C_7_5 + C_12_5 \\ - C_3_3 - C_8_3 + C_13_3 & C_13_1 - C_3_4 - C_8_4 + C_13_4 & C_13_2 - C_3_5 - C_8_5 + C_13_5 \\ - C_4_3 - C_9_3 + C_14_3 & C_14_1 - C_4_4 - C_9_4 + C_14_4 & C_14_2 - C_4_5 - C_9_5 + C_14_5 \\ - C_5_3 - C_10_3 + C_15_3 & C_15_1 - C_5_4 - C_10_4 + C_15_4 & C_15_2 - C_5_5 - C_10_5 + C_15_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_21 & A_3_22 & A_3_23 & A_3_24 & A_3_25 \\ A_1_1 + A_1_6 - A_1_21 + A_4_21 & A_1_2 + A_1_7 - A_1_22 + A_4_22 & A_1_3 + A_1_8 - A_1_23 + A_4_23 & A_1_4 + A_1_9 - A_1_24 + A_4_24 & A_1_5 + A_1_10 - A_1_25 + A_4_25 \\ A_2_1 + A_2_6 - A_2_21 + A_5_21 & A_2_2 + A_2_7 - A_2_22 + A_5_22 & A_2_3 + A_2_8 - A_2_23 + A_5_23 & A_2_4 + A_2_9 - A_2_24 + A_5_24 & A_2_5 + A_2_10 - A_2_25 + A_5_25 \end{matrix}), (\begin{matrix} - \frac{a51 B_16_1}{a41} - B_21_1 + \frac{a21 B_1_21}{a21 + a11} + \frac{a11 B_6_21}{a21 + a11} & - \frac{a51 B_16_2}{a41} - B_21_2 + \frac{a21 B_1_22}{a21 + a11} + \frac{a11 B_6_22}{a21 + a11} & - \frac{a51 B_16_3}{a41} - B_21_3 + \frac{a21 B_1_23}{a21 + a11} + \frac{a11 B_6_23}{a21 + a11} & - \frac{a51 B_16_4}{a41} - B_21_4 + \frac{a21 B_1_24}{a21 + a11} + \frac{a11 B_6_24}{a21 + a11} & - \frac{a51 B_16_5}{a41} - B_21_5 + \frac{a21 B_1_25}{a21 + a11} + \frac{a11 B_6_25}{a21 + a11} \\ - \frac{a51 B_17_1}{a41} - B_22_1 + \frac{a21 B_2_21}{a21 + a11} + \frac{a11 B_7_21}{a21 + a11} & - \frac{a51 B_17_2}{a41} - B_22_2 + \frac{a21 B_2_22}{a21 + a11} + \frac{a11 B_7_22}{a21 + a11} & - \frac{a51 B_17_3}{a41} - B_22_3 + \frac{a21 B_2_23}{a21 + a11} + \frac{a11 B_7_23}{a21 + a11} & - \frac{a51 B_17_4}{a41} - B_22_4 + \frac{a21 B_2_24}{a21 + a11} + \frac{a11 B_7_24}{a21 + a11} & - \frac{a51 B_17_5}{a41} - B_22_5 + \frac{a21 B_2_25}{a21 + a11} + \frac{a11 B_7_25}{a21 + a11} \\ - \frac{a51 B_18_1}{a41} - B_23_1 + \frac{a21 B_3_21}{a21 + a11} + \frac{a11 B_8_21}{a21 + a11} & - \frac{a51 B_18_2}{a41} - B_23_2 + \frac{a21 B_3_22}{a21 + a11} + \frac{a11 B_8_22}{a21 + a11} & - \frac{a51 B_18_3}{a41} - B_23_3 + \frac{a21 B_3_23}{a21 + a11} + \frac{a11 B_8_23}{a21 + a11} & - \frac{a51 B_18_4}{a41} - B_23_4 + \frac{a21 B_3_24}{a21 + a11} + \frac{a11 B_8_24}{a21 + a11} & - \frac{a51 B_18_5}{a41} - B_23_5 + \frac{a21 B_3_25}{a21 + a11} + \frac{a11 B_8_25}{a21 + a11} \\ - \frac{a51 B_19_1}{a41} - B_24_1 + \frac{a21 B_4_21}{a21 + a11} + \frac{a11 B_9_21}{a21 + a11} & - \frac{a51 B_19_2}{a41} - B_24_2 + \frac{a21 B_4_22}{a21 + a11} + \frac{a11 B_9_22}{a21 + a11} & - \frac{a51 B_19_3}{a41} - B_24_3 + \frac{a21 B_4_23}{a21 + a11} + \frac{a11 B_9_23}{a21 + a11} & - \frac{a51 B_19_4}{a41} - B_24_4 + \frac{a21 B_4_24}{a21 + a11} + \frac{a11 B_9_24}{a21 + a11} & - \frac{a51 B_19_5}{a41} - B_24_5 + \frac{a21 B_4_25}{a21 + a11} + \frac{a11 B_9_25}{a21 + a11} \\ - \frac{a51 B_20_1}{a41} - B_25_1 + \frac{a21 B_5_21}{a21 + a11} + \frac{a11 B_10_21}{a21 + a11} & - \frac{a51 B_20_2}{a41} - B_25_2 + \frac{a21 B_5_22}{a21 + a11} + \frac{a11 B_10_22}{a21 + a11} & - \frac{a51 B_20_3}{a41} - B_25_3 + \frac{a21 B_5_23}{a21 + a11} + \frac{a11 B_10_23}{a21 + a11} & - \frac{a51 B_20_4}{a41} - B_25_4 + \frac{a21 B_5_24}{a21 + a11} + \frac{a11 B_10_24}{a21 + a11} & - \frac{a51 B_20_5}{a41} - B_25_5 + \frac{a21 B_5_25}{a21 + a11} + \frac{a11 B_10_25}{a21 + a11} \end{matrix}), (\begin{matrix} - C_1_3 - C_6_3 + C_21_3 & C_21_1 - C_1_4 - C_6_4 + C_21_4 & C_21_2 - C_1_5 - C_6_5 + C_21_5 \\ - C_2_3 - C_7_3 + C_22_3 & C_22_1 - C_2_4 - C_7_4 + C_22_4 & C_22_2 - C_2_5 - C_7_5 + C_22_5 \\ - C_3_3 - C_8_3 + C_23_3 & C_23_1 - C_3_4 - C_8_4 + C_23_4 & C_23_2 - C_3_5 - C_8_5 + C_23_5 \\ - C_4_3 - C_9_3 + C_24_3 & C_24_1 - C_4_4 - C_9_4 + C_24_4 & C_24_2 - C_4_5 - C_9_5 + C_24_5 \\ - C_5_3 - C_10_3 + C_25_3 & C_25_1 - C_5_4 - C_10_4 + C_25_4 & C_25_2 - C_5_5 - C_10_5 + C_25_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_21 & A_3_22 & A_3_23 & A_3_24 & A_3_25 \\ A_1_11 + A_1_16 - A_1_21 + A_4_21 & A_1_12 + A_1_17 - A_1_22 + A_4_22 & A_1_13 + A_1_18 - A_1_23 + A_4_23 & A_1_14 + A_1_19 - A_1_24 + A_4_24 & A_1_15 + A_1_20 - A_1_25 + A_4_25 \\ A_2_11 + A_2_16 - A_2_21 + A_5_21 & A_2_12 + A_2_17 - A_2_22 + A_5_22 & A_2_13 + A_2_18 - A_2_23 + A_5_23 & A_2_14 + A_2_19 - A_2_24 + A_5_24 & A_2_15 + A_2_20 - A_2_25 + A_5_25 \end{matrix}), (\begin{matrix} - \frac{a51 B_16_1}{a41} - B_21_1 + B_21_6 - B_21_11 - \frac{a31 B_1_21}{a21 + a11} + \frac{a31 B_6_21}{a21 + a11} + B_11_21 & - \frac{a51 B_16_2}{a41} - B_21_2 + B_21_7 - B_21_12 - \frac{a31 B_1_22}{a21 + a11} + \frac{a31 B_6_22}{a21 + a11} + B_11_22 & - \frac{a51 B_16_3}{a41} - B_21_3 + B_21_8 - B_21_13 - \frac{a31 B_1_23}{a21 + a11} + \frac{a31 B_6_23}{a21 + a11} + B_11_23 & - \frac{a51 B_16_4}{a41} - B_21_4 + B_21_9 - B_21_14 - \frac{a31 B_1_24}{a21 + a11} + \frac{a31 B_6_24}{a21 + a11} + B_11_24 & - \frac{a51 B_16_5}{a41} - B_21_5 + B_21_10 - B_21_15 - \frac{a31 B_1_25}{a21 + a11} + \frac{a31 B_6_25}{a21 + a11} + B_11_25 \\ - \frac{a51 B_17_1}{a41} - B_22_1 + B_22_6 - B_22_11 - \frac{a31 B_2_21}{a21 + a11} + \frac{a31 B_7_21}{a21 + a11} + B_12_21 & - \frac{a51 B_17_2}{a41} - B_22_2 + B_22_7 - B_22_12 - \frac{a31 B_2_22}{a21 + a11} + \frac{a31 B_7_22}{a21 + a11} + B_12_22 & - \frac{a51 B_17_3}{a41} - B_22_3 + B_22_8 - B_22_13 - \frac{a31 B_2_23}{a21 + a11} + \frac{a31 B_7_23}{a21 + a11} + B_12_23 & - \frac{a51 B_17_4}{a41} - B_22_4 + B_22_9 - B_22_14 - \frac{a31 B_2_24}{a21 + a11} + \frac{a31 B_7_24}{a21 + a11} + B_12_24 & - \frac{a51 B_17_5}{a41} - B_22_5 + B_22_10 - B_22_15 - \frac{a31 B_2_25}{a21 + a11} + \frac{a31 B_7_25}{a21 + a11} + B_12_25 \\ - \frac{a51 B_18_1}{a41} - B_23_1 + B_23_6 - B_23_11 - \frac{a31 B_3_21}{a21 + a11} + \frac{a31 B_8_21}{a21 + a11} + B_13_21 & - \frac{a51 B_18_2}{a41} - B_23_2 + B_23_7 - B_23_12 - \frac{a31 B_3_22}{a21 + a11} + \frac{a31 B_8_22}{a21 + a11} + B_13_22 & - \frac{a51 B_18_3}{a41} - B_23_3 + B_23_8 - B_23_13 - \frac{a31 B_3_23}{a21 + a11} + \frac{a31 B_8_23}{a21 + a11} + B_13_23 & - \frac{a51 B_18_4}{a41} - B_23_4 + B_23_9 - B_23_14 - \frac{a31 B_3_24}{a21 + a11} + \frac{a31 B_8_24}{a21 + a11} + B_13_24 & - \frac{a51 B_18_5}{a41} - B_23_5 + B_23_10 - B_23_15 - \frac{a31 B_3_25}{a21 + a11} + \frac{a31 B_8_25}{a21 + a11} + B_13_25 \\ - \frac{a51 B_19_1}{a41} - B_24_1 + B_24_6 - B_24_11 - \frac{a31 B_4_21}{a21 + a11} + \frac{a31 B_9_21}{a21 + a11} + B_14_21 & - \frac{a51 B_19_2}{a41} - B_24_2 + B_24_7 - B_24_12 - \frac{a31 B_4_22}{a21 + a11} + \frac{a31 B_9_22}{a21 + a11} + B_14_22 & - \frac{a51 B_19_3}{a41} - B_24_3 + B_24_8 - B_24_13 - \frac{a31 B_4_23}{a21 + a11} + \frac{a31 B_9_23}{a21 + a11} + B_14_23 & - \frac{a51 B_19_4}{a41} - B_24_4 + B_24_9 - B_24_14 - \frac{a31 B_4_24}{a21 + a11} + \frac{a31 B_9_24}{a21 + a11} + B_14_24 & - \frac{a51 B_19_5}{a41} - B_24_5 + B_24_10 - B_24_15 - \frac{a31 B_4_25}{a21 + a11} + \frac{a31 B_9_25}{a21 + a11} + B_14_25 \\ - \frac{a51 B_20_1}{a41} - B_25_1 + B_25_6 - B_25_11 - \frac{a31 B_5_21}{a21 + a11} + \frac{a31 B_10_21}{a21 + a11} + B_15_21 & - \frac{a51 B_20_2}{a41} - B_25_2 + B_25_7 - B_25_12 - \frac{a31 B_5_22}{a21 + a11} + \frac{a31 B_10_22}{a21 + a11} + B_15_22 & - \frac{a51 B_20_3}{a41} - B_25_3 + B_25_8 - B_25_13 - \frac{a31 B_5_23}{a21 + a11} + \frac{a31 B_10_23}{a21 + a11} + B_15_23 & - \frac{a51 B_20_4}{a41} - B_25_4 + B_25_9 - B_25_14 - \frac{a31 B_5_24}{a21 + a11} + \frac{a31 B_10_24}{a21 + a11} + B_15_24 & - \frac{a51 B_20_5}{a41} - B_25_5 + B_25_10 - B_25_15 - \frac{a31 B_5_25}{a21 + a11} + \frac{a31 B_10_25}{a21 + a11} + B_15_25 \end{matrix}), (\begin{matrix} - C_11_3 - C_16_3 + C_21_3 & C_21_1 - C_11_4 - C_16_4 + C_21_4 & C_21_2 - C_11_5 - C_16_5 + C_21_5 \\ - C_12_3 - C_17_3 + C_22_3 & C_22_1 - C_12_4 - C_17_4 + C_22_4 & C_22_2 - C_12_5 - C_17_5 + C_22_5 \\ - C_13_3 - C_18_3 + C_23_3 & C_23_1 - C_13_4 - C_18_4 + C_23_4 & C_23_2 - C_13_5 - C_18_5 + C_23_5 \\ - C_14_3 - C_19_3 + C_24_3 & C_24_1 - C_14_4 - C_19_4 + C_24_4 & C_24_2 - C_14_5 - C_19_5 + C_24_5 \\ - C_15_3 - C_20_3 + C_25_3 & C_25_1 - C_15_4 - C_20_4 + C_25_4 & C_25_2 - C_15_5 - C_20_5 + C_25_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} - A_3_1 - A_3_6 + A_3_11 & - A_3_2 - A_3_7 + A_3_12 & - A_3_3 - A_3_8 + A_3_13 & - A_3_4 - A_3_9 + A_3_14 & - A_3_5 - A_3_10 + A_3_15 \\ A_1_1 - A_4_1 + A_1_6 - A_4_6 - A_1_11 + A_4_11 & A_1_2 - A_4_2 + A_1_7 - A_4_7 - A_1_12 + A_4_12 & A_1_3 - A_4_3 + A_1_8 - A_4_8 - A_1_13 + A_4_13 & A_1_4 - A_4_4 + A_1_9 - A_4_9 - A_1_14 + A_4_14 & A_1_5 - A_4_5 + A_1_10 - A_4_10 - A_1_15 + A_4_15 \\ A_2_1 - A_5_1 + A_2_6 - A_5_6 - A_2_11 + A_5_11 & A_2_2 - A_5_2 + A_2_7 - A_5_7 - A_2_12 + A_5_12 & A_2_3 - A_5_3 + A_2_8 - A_5_8 - A_2_13 + A_5_13 & A_2_4 - A_5_4 + A_2_9 - A_5_9 - A_2_14 + A_5_14 & A_2_5 - A_5_5 + A_2_10 - A_5_10 - A_2_15 + A_5_15 \end{matrix}), (\begin{matrix} \frac{a11 B_16_1}{a41} + \frac{a11 B_21_1}{a51} - \frac{a11 B_21_6}{a51} + B_1_11 & \frac{a11 B_16_2}{a41} + \frac{a11 B_21_2}{a51} - \frac{a11 B_21_7}{a51} + B_1_12 & \frac{a11 B_16_3}{a41} + \frac{a11 B_21_3}{a51} - \frac{a11 B_21_8}{a51} + B_1_13 & \frac{a11 B_16_4}{a41} + \frac{a11 B_21_4}{a51} - \frac{a11 B_21_9}{a51} + B_1_14 & \frac{a11 B_16_5}{a41} + \frac{a11 B_21_5}{a51} - \frac{a11 B_21_10}{a51} + B_1_15 \\ \frac{a11 B_17_1}{a41} + \frac{a11 B_22_1}{a51} - \frac{a11 B_22_6}{a51} + B_2_11 & \frac{a11 B_17_2}{a41} + \frac{a11 B_22_2}{a51} - \frac{a11 B_22_7}{a51} + B_2_12 & \frac{a11 B_17_3}{a41} + \frac{a11 B_22_3}{a51} - \frac{a11 B_22_8}{a51} + B_2_13 & \frac{a11 B_17_4}{a41} + \frac{a11 B_22_4}{a51} - \frac{a11 B_22_9}{a51} + B_2_14 & \frac{a11 B_17_5}{a41} + \frac{a11 B_22_5}{a51} - \frac{a11 B_22_10}{a51} + B_2_15 \\ \frac{a11 B_18_1}{a41} + \frac{a11 B_23_1}{a51} - \frac{a11 B_23_6}{a51} + B_3_11 & \frac{a11 B_18_2}{a41} + \frac{a11 B_23_2}{a51} - \frac{a11 B_23_7}{a51} + B_3_12 & \frac{a11 B_18_3}{a41} + \frac{a11 B_23_3}{a51} - \frac{a11 B_23_8}{a51} + B_3_13 & \frac{a11 B_18_4}{a41} + \frac{a11 B_23_4}{a51} - \frac{a11 B_23_9}{a51} + B_3_14 & \frac{a11 B_18_5}{a41} + \frac{a11 B_23_5}{a51} - \frac{a11 B_23_10}{a51} + B_3_15 \\ \frac{a11 B_19_1}{a41} + \frac{a11 B_24_1}{a51} - \frac{a11 B_24_6}{a51} + B_4_11 & \frac{a11 B_19_2}{a41} + \frac{a11 B_24_2}{a51} - \frac{a11 B_24_7}{a51} + B_4_12 & \frac{a11 B_19_3}{a41} + \frac{a11 B_24_3}{a51} - \frac{a11 B_24_8}{a51} + B_4_13 & \frac{a11 B_19_4}{a41} + \frac{a11 B_24_4}{a51} - \frac{a11 B_24_9}{a51} + B_4_14 & \frac{a11 B_19_5}{a41} + \frac{a11 B_24_5}{a51} - \frac{a11 B_24_10}{a51} + B_4_15 \\ \frac{a11 B_20_1}{a41} + \frac{a11 B_25_1}{a51} - \frac{a11 B_25_6}{a51} + B_5_11 & \frac{a11 B_20_2}{a41} + \frac{a11 B_25_2}{a51} - \frac{a11 B_25_7}{a51} + B_5_12 & \frac{a11 B_20_3}{a41} + \frac{a11 B_25_3}{a51} - \frac{a11 B_25_8}{a51} + B_5_13 & \frac{a11 B_20_4}{a41} + \frac{a11 B_25_4}{a51} - \frac{a11 B_25_9}{a51} + B_5_14 & \frac{a11 B_20_5}{a41} + \frac{a11 B_25_5}{a51} - \frac{a11 B_25_10}{a51} + B_5_15 \end{matrix}), (\begin{matrix} C_1_3 + C_6_3 - C_11_3 & C_1_4 + C_6_4 - C_11_4 & C_1_5 + C_6_5 - C_11_5 \\ C_2_3 + C_7_3 - C_12_3 & C_2_4 + C_7_4 - C_12_4 & C_2_5 + C_7_5 - C_12_5 \\ C_3_3 + C_8_3 - C_13_3 & C_3_4 + C_8_4 - C_13_4 & C_3_5 + C_8_5 - C_13_5 \\ C_4_3 + C_9_3 - C_14_3 & C_4_4 + C_9_4 - C_14_4 & C_4_5 + C_9_5 - C_14_5 \\ C_5_3 + C_10_3 - C_15_3 & C_5_4 + C_10_4 - C_15_4 & C_5_5 + C_10_5 - C_15_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} - A_3_1 - A_3_6 + A_3_21 & - A_3_2 - A_3_7 + A_3_22 & - A_3_3 - A_3_8 + A_3_23 & - A_3_4 - A_3_9 + A_3_24 & - A_3_5 - A_3_10 + A_3_25 \\ A_1_1 - A_4_1 + A_1_6 - A_4_6 - A_1_21 + A_4_21 & A_1_2 - A_4_2 + A_1_7 - A_4_7 - A_1_22 + A_4_22 & A_1_3 - A_4_3 + A_1_8 - A_4_8 - A_1_23 + A_4_23 & A_1_4 - A_4_4 + A_1_9 - A_4_9 - A_1_24 + A_4_24 & A_1_5 - A_4_5 + A_1_10 - A_4_10 - A_1_25 + A_4_25 \\ A_2_1 - A_5_1 + A_2_6 - A_5_6 - A_2_21 + A_5_21 & A_2_2 - A_5_2 + A_2_7 - A_5_7 - A_2_22 + A_5_22 & A_2_3 - A_5_3 + A_2_8 - A_5_8 - A_2_23 + A_5_23 & A_2_4 - A_5_4 + A_2_9 - A_5_9 - A_2_24 + A_5_24 & A_2_5 - A_5_5 + A_2_10 - A_5_10 - A_2_25 + A_5_25 \end{matrix}), (\begin{matrix} \frac{a21 B_1_21}{a21 + a11} + \frac{a11 B_6_21}{a21 + a11} & \frac{a21 B_1_22}{a21 + a11} + \frac{a11 B_6_22}{a21 + a11} & \frac{a21 B_1_23}{a21 + a11} + \frac{a11 B_6_23}{a21 + a11} & \frac{a21 B_1_24}{a21 + a11} + \frac{a11 B_6_24}{a21 + a11} & \frac{a21 B_1_25}{a21 + a11} + \frac{a11 B_6_25}{a21 + a11} \\ \frac{a21 B_2_21}{a21 + a11} + \frac{a11 B_7_21}{a21 + a11} & \frac{a21 B_2_22}{a21 + a11} + \frac{a11 B_7_22}{a21 + a11} & \frac{a21 B_2_23}{a21 + a11} + \frac{a11 B_7_23}{a21 + a11} & \frac{a21 B_2_24}{a21 + a11} + \frac{a11 B_7_24}{a21 + a11} & \frac{a21 B_2_25}{a21 + a11} + \frac{a11 B_7_25}{a21 + a11} \\ \frac{a21 B_3_21}{a21 + a11} + \frac{a11 B_8_21}{a21 + a11} & \frac{a21 B_3_22}{a21 + a11} + \frac{a11 B_8_22}{a21 + a11} & \frac{a21 B_3_23}{a21 + a11} + \frac{a11 B_8_23}{a21 + a11} & \frac{a21 B_3_24}{a21 + a11} + \frac{a11 B_8_24}{a21 + a11} & \frac{a21 B_3_25}{a21 + a11} + \frac{a11 B_8_25}{a21 + a11} \\ \frac{a21 B_4_21}{a21 + a11} + \frac{a11 B_9_21}{a21 + a11} & \frac{a21 B_4_22}{a21 + a11} + \frac{a11 B_9_22}{a21 + a11} & \frac{a21 B_4_23}{a21 + a11} + \frac{a11 B_9_23}{a21 + a11} & \frac{a21 B_4_24}{a21 + a11} + \frac{a11 B_9_24}{a21 + a11} & \frac{a21 B_4_25}{a21 + a11} + \frac{a11 B_9_25}{a21 + a11} \\ \frac{a21 B_5_21}{a21 + a11} + \frac{a11 B_10_21}{a21 + a11} & \frac{a21 B_5_22}{a21 + a11} + \frac{a11 B_10_22}{a21 + a11} & \frac{a21 B_5_23}{a21 + a11} + \frac{a11 B_10_23}{a21 + a11} & \frac{a21 B_5_24}{a21 + a11} + \frac{a11 B_10_24}{a21 + a11} & \frac{a21 B_5_25}{a21 + a11} + \frac{a11 B_10_25}{a21 + a11} \end{matrix}), (\begin{matrix} C_1_3 + C_6_3 - C_21_3 & C_1_4 + C_6_4 - C_21_4 & C_1_5 + C_6_5 - C_21_5 \\ C_2_3 + C_7_3 - C_22_3 & C_2_4 + C_7_4 - C_22_4 & C_2_5 + C_7_5 - C_22_5 \\ C_3_3 + C_8_3 - C_23_3 & C_3_4 + C_8_4 - C_23_4 & C_3_5 + C_8_5 - C_23_5 \\ C_4_3 + C_9_3 - C_24_3 & C_4_4 + C_9_4 - C_24_4 & C_4_5 + C_9_5 - C_24_5 \\ C_5_3 + C_10_3 - C_25_3 & C_5_4 + C_10_4 - C_25_4 & C_5_5 + C_10_5 - C_25_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} - A_3_11 - A_3_16 + A_3_21 & - A_3_12 - A_3_17 + A_3_22 & - A_3_13 - A_3_18 + A_3_23 & - A_3_14 - A_3_19 + A_3_24 & - A_3_15 - A_3_20 + A_3_25 \\ A_1_11 - A_4_11 + A_1_16 - A_4_16 - A_1_21 + A_4_21 & A_1_12 - A_4_12 + A_1_17 - A_4_17 - A_1_22 + A_4_22 & A_1_13 - A_4_13 + A_1_18 - A_4_18 - A_1_23 + A_4_23 & A_1_14 - A_4_14 + A_1_19 - A_4_19 - A_1_24 + A_4_24 & A_1_15 - A_4_15 + A_1_20 - A_4_20 - A_1_25 + A_4_25 \\ A_2_11 - A_5_11 + A_2_16 - A_5_16 - A_2_21 + A_5_21 & A_2_12 - A_5_12 + A_2_17 - A_5_17 - A_2_22 + A_5_22 & A_2_13 - A_5_13 + A_2_18 - A_5_18 - A_2_23 + A_5_23 & A_2_14 - A_5_14 + A_2_19 - A_5_19 - A_2_24 + A_5_24 & A_2_15 - A_5_15 + A_2_20 - A_5_20 - A_2_25 + A_5_25 \end{matrix}), (\begin{matrix} - \frac{a31 B_1_21}{a21 + a11} + \frac{a31 B_6_21}{a21 + a11} + B_11_21 & - \frac{a31 B_1_22}{a21 + a11} + \frac{a31 B_6_22}{a21 + a11} + B_11_22 & - \frac{a31 B_1_23}{a21 + a11} + \frac{a31 B_6_23}{a21 + a11} + B_11_23 & - \frac{a31 B_1_24}{a21 + a11} + \frac{a31 B_6_24}{a21 + a11} + B_11_24 & - \frac{a31 B_1_25}{a21 + a11} + \frac{a31 B_6_25}{a21 + a11} + B_11_25 \\ - \frac{a31 B_2_21}{a21 + a11} + \frac{a31 B_7_21}{a21 + a11} + B_12_21 & - \frac{a31 B_2_22}{a21 + a11} + \frac{a31 B_7_22}{a21 + a11} + B_12_22 & - \frac{a31 B_2_23}{a21 + a11} + \frac{a31 B_7_23}{a21 + a11} + B_12_23 & - \frac{a31 B_2_24}{a21 + a11} + \frac{a31 B_7_24}{a21 + a11} + B_12_24 & - \frac{a31 B_2_25}{a21 + a11} + \frac{a31 B_7_25}{a21 + a11} + B_12_25 \\ - \frac{a31 B_3_21}{a21 + a11} + \frac{a31 B_8_21}{a21 + a11} + B_13_21 & - \frac{a31 B_3_22}{a21 + a11} + \frac{a31 B_8_22}{a21 + a11} + B_13_22 & - \frac{a31 B_3_23}{a21 + a11} + \frac{a31 B_8_23}{a21 + a11} + B_13_23 & - \frac{a31 B_3_24}{a21 + a11} + \frac{a31 B_8_24}{a21 + a11} + B_13_24 & - \frac{a31 B_3_25}{a21 + a11} + \frac{a31 B_8_25}{a21 + a11} + B_13_25 \\ - \frac{a31 B_4_21}{a21 + a11} + \frac{a31 B_9_21}{a21 + a11} + B_14_21 & - \frac{a31 B_4_22}{a21 + a11} + \frac{a31 B_9_22}{a21 + a11} + B_14_22 & - \frac{a31 B_4_23}{a21 + a11} + \frac{a31 B_9_23}{a21 + a11} + B_14_23 & - \frac{a31 B_4_24}{a21 + a11} + \frac{a31 B_9_24}{a21 + a11} + B_14_24 & - \frac{a31 B_4_25}{a21 + a11} + \frac{a31 B_9_25}{a21 + a11} + B_14_25 \\ - \frac{a31 B_5_21}{a21 + a11} + \frac{a31 B_10_21}{a21 + a11} + B_15_21 & - \frac{a31 B_5_22}{a21 + a11} + \frac{a31 B_10_22}{a21 + a11} + B_15_22 & - \frac{a31 B_5_23}{a21 + a11} + \frac{a31 B_10_23}{a21 + a11} + B_15_23 & - \frac{a31 B_5_24}{a21 + a11} + \frac{a31 B_10_24}{a21 + a11} + B_15_24 & - \frac{a31 B_5_25}{a21 + a11} + \frac{a31 B_10_25}{a21 + a11} + B_15_25 \end{matrix}), (\begin{matrix} C_11_3 + C_16_3 - C_21_3 & C_11_4 + C_16_4 - C_21_4 & C_11_5 + C_16_5 - C_21_5 \\ C_12_3 + C_17_3 - C_22_3 & C_12_4 + C_17_4 - C_22_4 & C_12_5 + C_17_5 - C_22_5 \\ C_13_3 + C_18_3 - C_23_3 & C_13_4 + C_18_4 - C_23_4 & C_13_5 + C_18_5 - C_23_5 \\ C_14_3 + C_19_3 - C_24_3 & C_14_4 + C_19_4 - C_24_4 & C_14_5 + C_19_5 - C_24_5 \\ C_15_3 + C_20_3 - C_25_3 & C_15_4 + C_20_4 - C_25_4 & C_15_5 + C_20_5 - C_25_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_1 a11 + A_1_11 a31 - A_1_16 a41 + A_1_21 a51 - A_1_6 a21 & A_1_12 a31 - A_1_17 a41 + A_1_2 a11 + A_1_22 a51 - A_1_7 a21 & A_1_13 a31 - A_1_18 a41 + A_1_23 a51 + A_1_3 a11 - A_1_8 a21 & A_1_14 a31 - A_1_19 a41 + A_1_24 a51 + A_1_4 a11 - A_1_9 a21 & - A_1_10 a21 + A_1_15 a31 - A_1_20 a41 + A_1_25 a51 + A_1_5 a11 \\ A_2_1 a11 + A_2_11 a31 - A_2_16 a41 + A_2_21 a51 - A_2_6 a21 & A_2_12 a31 - A_2_17 a41 + A_2_2 a11 + A_2_22 a51 - A_2_7 a21 & A_2_13 a31 - A_2_18 a41 + A_2_23 a51 + A_2_3 a11 - A_2_8 a21 & A_2_14 a31 - A_2_19 a41 + A_2_24 a51 + A_2_4 a11 - A_2_9 a21 & - A_2_10 a21 + A_2_15 a31 - A_2_20 a41 + A_2_25 a51 + A_2_5 a11 \end{matrix}), (\begin{matrix} - \frac{B_16_1}{a41} - \frac{B_21_1}{a51} + \frac{B_21_6}{a51} + \frac{B_1_16}{a11} - B_1_26 - \frac{(a11 + a41 + a51 + 1) B_6_26}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_11_26}{a21 + a31} + B_16_26 - B_21_26 & - \frac{B_16_2}{a41} - \frac{B_21_2}{a51} + \frac{B_21_7}{a51} + \frac{B_1_17}{a11} - B_1_27 - \frac{(a11 + a41 + a51 + 1) B_6_27}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_11_27}{a21 + a31} + B_16_27 - B_21_27 & - \frac{B_16_3}{a41} - \frac{B_21_3}{a51} + \frac{B_21_8}{a51} + \frac{B_1_18}{a11} - B_1_28 - \frac{(a11 + a41 + a51 + 1) B_6_28}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_11_28}{a21 + a31} + B_16_28 - B_21_28 & - \frac{B_16_4}{a41} - \frac{B_21_4}{a51} + \frac{B_21_9}{a51} + \frac{B_1_19}{a11} - B_1_29 - \frac{(a11 + a41 + a51 + 1) B_6_29}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_11_29}{a21 + a31} + B_16_29 - B_21_29 & - \frac{B_16_5}{a41} - \frac{B_21_5}{a51} + \frac{B_21_10}{a51} + \frac{B_1_20}{a11} - B_1_30 - \frac{(a11 + a41 + a51 + 1) B_6_30}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_11_30}{a21 + a31} + B_16_30 - B_21_30 \\ - \frac{B_17_1}{a41} - \frac{B_22_1}{a51} + \frac{B_22_6}{a51} + \frac{B_2_16}{a11} - B_2_26 - \frac{(a11 + a41 + a51 + 1) B_7_26}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_12_26}{a21 + a31} + B_17_26 - B_22_26 & - \frac{B_17_2}{a41} - \frac{B_22_2}{a51} + \frac{B_22_7}{a51} + \frac{B_2_17}{a11} - B_2_27 - \frac{(a11 + a41 + a51 + 1) B_7_27}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_12_27}{a21 + a31} + B_17_27 - B_22_27 & - \frac{B_17_3}{a41} - \frac{B_22_3}{a51} + \frac{B_22_8}{a51} + \frac{B_2_18}{a11} - B_2_28 - \frac{(a11 + a41 + a51 + 1) B_7_28}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_12_28}{a21 + a31} + B_17_28 - B_22_28 & - \frac{B_17_4}{a41} - \frac{B_22_4}{a51} + \frac{B_22_9}{a51} + \frac{B_2_19}{a11} - B_2_29 - \frac{(a11 + a41 + a51 + 1) B_7_29}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_12_29}{a21 + a31} + B_17_29 - B_22_29 & - \frac{B_17_5}{a41} - \frac{B_22_5}{a51} + \frac{B_22_10}{a51} + \frac{B_2_20}{a11} - B_2_30 - \frac{(a11 + a41 + a51 + 1) B_7_30}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_12_30}{a21 + a31} + B_17_30 - B_22_30 \\ - \frac{B_18_1}{a41} - \frac{B_23_1}{a51} + \frac{B_23_6}{a51} + \frac{B_3_16}{a11} - B_3_26 - \frac{(a11 + a41 + a51 + 1) B_8_26}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_13_26}{a21 + a31} + B_18_26 - B_23_26 & - \frac{B_18_2}{a41} - \frac{B_23_2}{a51} + \frac{B_23_7}{a51} + \frac{B_3_17}{a11} - B_3_27 - \frac{(a11 + a41 + a51 + 1) B_8_27}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_13_27}{a21 + a31} + B_18_27 - B_23_27 & - \frac{B_18_3}{a41} - \frac{B_23_3}{a51} + \frac{B_23_8}{a51} + \frac{B_3_18}{a11} - B_3_28 - \frac{(a11 + a41 + a51 + 1) B_8_28}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_13_28}{a21 + a31} + B_18_28 - B_23_28 & - \frac{B_18_4}{a41} - \frac{B_23_4}{a51} + \frac{B_23_9}{a51} + \frac{B_3_19}{a11} - B_3_29 - \frac{(a11 + a41 + a51 + 1) B_8_29}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_13_29}{a21 + a31} + B_18_29 - B_23_29 & - \frac{B_18_5}{a41} - \frac{B_23_5}{a51} + \frac{B_23_10}{a51} + \frac{B_3_20}{a11} - B_3_30 - \frac{(a11 + a41 + a51 + 1) B_8_30}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_13_30}{a21 + a31} + B_18_30 - B_23_30 \\ - \frac{B_19_1}{a41} - \frac{B_24_1}{a51} + \frac{B_24_6}{a51} + \frac{B_4_16}{a11} - B_4_26 - \frac{(a11 + a41 + a51 + 1) B_9_26}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_14_26}{a21 + a31} + B_19_26 - B_24_26 & - \frac{B_19_2}{a41} - \frac{B_24_2}{a51} + \frac{B_24_7}{a51} + \frac{B_4_17}{a11} - B_4_27 - \frac{(a11 + a41 + a51 + 1) B_9_27}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_14_27}{a21 + a31} + B_19_27 - B_24_27 & - \frac{B_19_3}{a41} - \frac{B_24_3}{a51} + \frac{B_24_8}{a51} + \frac{B_4_18}{a11} - B_4_28 - \frac{(a11 + a41 + a51 + 1) B_9_28}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_14_28}{a21 + a31} + B_19_28 - B_24_28 & - \frac{B_19_4}{a41} - \frac{B_24_4}{a51} + \frac{B_24_9}{a51} + \frac{B_4_19}{a11} - B_4_29 - \frac{(a11 + a41 + a51 + 1) B_9_29}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_14_29}{a21 + a31} + B_19_29 - B_24_29 & - \frac{B_19_5}{a41} - \frac{B_24_5}{a51} + \frac{B_24_10}{a51} + \frac{B_4_20}{a11} - B_4_30 - \frac{(a11 + a41 + a51 + 1) B_9_30}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_14_30}{a21 + a31} + B_19_30 - B_24_30 \\ - \frac{B_20_1}{a41} - \frac{B_25_1}{a51} + \frac{B_25_6}{a51} + \frac{B_5_16}{a11} - B_5_26 - \frac{(a11 + a41 + a51 + 1) B_10_26}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_15_26}{a21 + a31} + B_20_26 - B_25_26 & - \frac{B_20_2}{a41} - \frac{B_25_2}{a51} + \frac{B_25_7}{a51} + \frac{B_5_17}{a11} - B_5_27 - \frac{(a11 + a41 + a51 + 1) B_10_27}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_15_27}{a21 + a31} + B_20_27 - B_25_27 & - \frac{B_20_3}{a41} - \frac{B_25_3}{a51} + \frac{B_25_8}{a51} + \frac{B_5_18}{a11} - B_5_28 - \frac{(a11 + a41 + a51 + 1) B_10_28}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_15_28}{a21 + a31} + B_20_28 - B_25_28 & - \frac{B_20_4}{a41} - \frac{B_25_4}{a51} + \frac{B_25_9}{a51} + \frac{B_5_19}{a11} - B_5_29 - \frac{(a11 + a41 + a51 + 1) B_10_29}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_15_29}{a21 + a31} + B_20_29 - B_25_29 & - \frac{B_20_5}{a41} - \frac{B_25_5}{a51} + \frac{B_25_10}{a51} + \frac{B_5_20}{a11} - B_5_30 - \frac{(a11 + a41 + a51 + 1) B_10_30}{a21 + a31} + \frac{(a11 + a41 + a51 + 1) B_15_30}{a21 + a31} + B_20_30 - B_25_30 \end{matrix}), (\begin{matrix} C_26_1 + C_26_4 & C_26_2 + C_26_5 \\ C_27_1 + C_27_4 & C_27_2 + C_27_5 \\ C_28_1 + C_28_4 & C_28_2 + C_28_5 \\ C_29_1 + C_29_4 & C_29_2 + C_29_5 \\ C_30_1 + C_30_4 & C_30_2 + C_30_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_1_1 a11 + A_1_11 a31 - A_1_16 a41 - A_1_6 a21 + (a51 + 1) A_1_21 & A_1_12 a31 - A_1_17 a41 + A_1_2 a11 - A_1_7 a21 + (a51 + 1) A_1_22 & A_1_13 a31 - A_1_18 a41 + A_1_3 a11 - A_1_8 a21 + (a51 + 1) A_1_23 & A_1_14 a31 - A_1_19 a41 + A_1_4 a11 - A_1_9 a21 + (a51 + 1) A_1_24 & - A_1_10 a21 + A_1_15 a31 - A_1_20 a41 + A_1_5 a11 + (a51 + 1) A_1_25 \\ A_2_1 a11 + A_2_11 a31 - A_2_16 a41 - A_2_6 a21 + (a51 + 1) A_2_21 & A_2_12 a31 - A_2_17 a41 + A_2_2 a11 - A_2_7 a21 + (a51 + 1) A_2_22 & A_2_13 a31 - A_2_18 a41 + A_2_3 a11 - A_2_8 a21 + (a51 + 1) A_2_23 & A_2_14 a31 - A_2_19 a41 + A_2_4 a11 - A_2_9 a21 + (a51 + 1) A_2_24 & - A_2_10 a21 + A_2_15 a31 - A_2_20 a41 + A_2_5 a11 + (a51 + 1) A_2_25 \end{matrix}), (\begin{matrix} \frac{(a41 + a51) B_6_26}{a21 + a31} - \frac{(a41 + a51) B_11_26}{a21 + a31} - B_16_26 + B_21_26 & \frac{(a41 + a51) B_6_27}{a21 + a31} - \frac{(a41 + a51) B_11_27}{a21 + a31} - B_16_27 + B_21_27 & \frac{(a41 + a51) B_6_28}{a21 + a31} - \frac{(a41 + a51) B_11_28}{a21 + a31} - B_16_28 + B_21_28 & \frac{(a41 + a51) B_6_29}{a21 + a31} - \frac{(a41 + a51) B_11_29}{a21 + a31} - B_16_29 + B_21_29 & \frac{(a41 + a51) B_6_30}{a21 + a31} - \frac{(a41 + a51) B_11_30}{a21 + a31} - B_16_30 + B_21_30 \\ \frac{(a41 + a51) B_7_26}{a21 + a31} - \frac{(a41 + a51) B_12_26}{a21 + a31} - B_17_26 + B_22_26 & \frac{(a41 + a51) B_7_27}{a21 + a31} - \frac{(a41 + a51) B_12_27}{a21 + a31} - B_17_27 + B_22_27 & \frac{(a41 + a51) B_7_28}{a21 + a31} - \frac{(a41 + a51) B_12_28}{a21 + a31} - B_17_28 + B_22_28 & \frac{(a41 + a51) B_7_29}{a21 + a31} - \frac{(a41 + a51) B_12_29}{a21 + a31} - B_17_29 + B_22_29 & \frac{(a41 + a51) B_7_30}{a21 + a31} - \frac{(a41 + a51) B_12_30}{a21 + a31} - B_17_30 + B_22_30 \\ \frac{(a41 + a51) B_8_26}{a21 + a31} - \frac{(a41 + a51) B_13_26}{a21 + a31} - B_18_26 + B_23_26 & \frac{(a41 + a51) B_8_27}{a21 + a31} - \frac{(a41 + a51) B_13_27}{a21 + a31} - B_18_27 + B_23_27 & \frac{(a41 + a51) B_8_28}{a21 + a31} - \frac{(a41 + a51) B_13_28}{a21 + a31} - B_18_28 + B_23_28 & \frac{(a41 + a51) B_8_29}{a21 + a31} - \frac{(a41 + a51) B_13_29}{a21 + a31} - B_18_29 + B_23_29 & \frac{(a41 + a51) B_8_30}{a21 + a31} - \frac{(a41 + a51) B_13_30}{a21 + a31} - B_18_30 + B_23_30 \\ \frac{(a41 + a51) B_9_26}{a21 + a31} - \frac{(a41 + a51) B_14_26}{a21 + a31} - B_19_26 + B_24_26 & \frac{(a41 + a51) B_9_27}{a21 + a31} - \frac{(a41 + a51) B_14_27}{a21 + a31} - B_19_27 + B_24_27 & \frac{(a41 + a51) B_9_28}{a21 + a31} - \frac{(a41 + a51) B_14_28}{a21 + a31} - B_19_28 + B_24_28 & \frac{(a41 + a51) B_9_29}{a21 + a31} - \frac{(a41 + a51) B_14_29}{a21 + a31} - B_19_29 + B_24_29 & \frac{(a41 + a51) B_9_30}{a21 + a31} - \frac{(a41 + a51) B_14_30}{a21 + a31} - B_19_30 + B_24_30 \\ \frac{(a41 + a51) B_10_26}{a21 + a31} - \frac{(a41 + a51) B_15_26}{a21 + a31} - B_20_26 + B_25_26 & \frac{(a41 + a51) B_10_27}{a21 + a31} - \frac{(a41 + a51) B_15_27}{a21 + a31} - B_20_27 + B_25_27 & \frac{(a41 + a51) B_10_28}{a21 + a31} - \frac{(a41 + a51) B_15_28}{a21 + a31} - B_20_28 + B_25_28 & \frac{(a41 + a51) B_10_29}{a21 + a31} - \frac{(a41 + a51) B_15_29}{a21 + a31} - B_20_29 + B_25_29 & \frac{(a41 + a51) B_10_30}{a21 + a31} - \frac{(a41 + a51) B_15_30}{a21 + a31} - B_20_30 + B_25_30 \end{matrix}), (\begin{matrix} C_21_1 + C_26_1 & C_21_2 + C_26_2 \\ C_22_1 + C_27_1 & C_22_2 + C_27_2 \\ C_23_1 + C_28_1 & C_23_2 + C_28_2 \\ C_24_1 + C_29_1 & C_24_2 + C_29_2 \\ C_25_1 + C_30_1 & C_25_2 + C_30_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} (a11 + 1) A_1_1 - A_1_6 a21 + A_1_11 a31 - A_1_16 a41 + A_1_21 a51 & (a11 + 1) A_1_2 - A_1_7 a21 + A_1_12 a31 - A_1_17 a41 + A_1_22 a51 & (a11 + 1) A_1_3 - A_1_8 a21 + A_1_13 a31 - A_1_18 a41 + A_1_23 a51 & (a11 + 1) A_1_4 - A_1_9 a21 + A_1_14 a31 - A_1_19 a41 + A_1_24 a51 & (a11 + 1) A_1_5 - A_1_10 a21 + A_1_15 a31 - A_1_20 a41 + A_1_25 a51 \\ (a11 + 1) A_2_1 - A_2_6 a21 + A_2_11 a31 - A_2_16 a41 + A_2_21 a51 & (a11 + 1) A_2_2 - A_2_7 a21 + A_2_12 a31 - A_2_17 a41 + A_2_22 a51 & (a11 + 1) A_2_3 - A_2_8 a21 + A_2_13 a31 - A_2_18 a41 + A_2_23 a51 & (a11 + 1) A_2_4 - A_2_9 a21 + A_2_14 a31 - A_2_19 a41 + A_2_24 a51 & (a11 + 1) A_2_5 - A_2_10 a21 + A_2_15 a31 - A_2_20 a41 + A_2_25 a51 \end{matrix}), (\begin{matrix} B_1_26 + \frac{a11 B_6_26}{a21 + a31} - \frac{a11 B_11_26}{a21 + a31} & B_1_27 + \frac{a11 B_6_27}{a21 + a31} - \frac{a11 B_11_27}{a21 + a31} & B_1_28 + \frac{a11 B_6_28}{a21 + a31} - \frac{a11 B_11_28}{a21 + a31} & B_1_29 + \frac{a11 B_6_29}{a21 + a31} - \frac{a11 B_11_29}{a21 + a31} & B_1_30 + \frac{a11 B_6_30}{a21 + a31} - \frac{a11 B_11_30}{a21 + a31} \\ B_2_26 + \frac{a11 B_7_26}{a21 + a31} - \frac{a11 B_12_26}{a21 + a31} & B_2_27 + \frac{a11 B_7_27}{a21 + a31} - \frac{a11 B_12_27}{a21 + a31} & B_2_28 + \frac{a11 B_7_28}{a21 + a31} - \frac{a11 B_12_28}{a21 + a31} & B_2_29 + \frac{a11 B_7_29}{a21 + a31} - \frac{a11 B_12_29}{a21 + a31} & B_2_30 + \frac{a11 B_7_30}{a21 + a31} - \frac{a11 B_12_30}{a21 + a31} \\ B_3_26 + \frac{a11 B_8_26}{a21 + a31} - \frac{a11 B_13_26}{a21 + a31} & B_3_27 + \frac{a11 B_8_27}{a21 + a31} - \frac{a11 B_13_27}{a21 + a31} & B_3_28 + \frac{a11 B_8_28}{a21 + a31} - \frac{a11 B_13_28}{a21 + a31} & B_3_29 + \frac{a11 B_8_29}{a21 + a31} - \frac{a11 B_13_29}{a21 + a31} & B_3_30 + \frac{a11 B_8_30}{a21 + a31} - \frac{a11 B_13_30}{a21 + a31} \\ B_4_26 + \frac{a11 B_9_26}{a21 + a31} - \frac{a11 B_14_26}{a21 + a31} & B_4_27 + \frac{a11 B_9_27}{a21 + a31} - \frac{a11 B_14_27}{a21 + a31} & B_4_28 + \frac{a11 B_9_28}{a21 + a31} - \frac{a11 B_14_28}{a21 + a31} & B_4_29 + \frac{a11 B_9_29}{a21 + a31} - \frac{a11 B_14_29}{a21 + a31} & B_4_30 + \frac{a11 B_9_30}{a21 + a31} - \frac{a11 B_14_30}{a21 + a31} \\ B_5_26 + \frac{a11 B_10_26}{a21 + a31} - \frac{a11 B_15_26}{a21 + a31} & B_5_27 + \frac{a11 B_10_27}{a21 + a31} - \frac{a11 B_15_27}{a21 + a31} & B_5_28 + \frac{a11 B_10_28}{a21 + a31} - \frac{a11 B_15_28}{a21 + a31} & B_5_29 + \frac{a11 B_10_29}{a21 + a31} - \frac{a11 B_15_29}{a21 + a31} & B_5_30 + \frac{a11 B_10_30}{a21 + a31} - \frac{a11 B_15_30}{a21 + a31} \end{matrix}), (\begin{matrix} C_1_1 + C_26_1 & C_1_2 + C_26_2 \\ C_2_1 + C_27_1 & C_2_2 + C_27_2 \\ C_3_1 + C_28_1 & C_3_2 + C_28_2 \\ C_4_1 + C_29_1 & C_4_2 + C_29_2 \\ C_5_1 + C_30_1 & C_5_2 + C_30_2 \end{matrix}))) + Trace (Mul ((\begin{matrix} A_3_1 a11 + A_3_11 a31 - A_3_16 a41 - A_3_6 a21 + (a51 + 1) A_3_21 & A_3_12 a31 - A_3_17 a41 + A_3_2 a11 - A_3_7 a21 + (a51 + 1) A_3_22 & A_3_13 a31 - A_3_18 a41 + A_3_3 a11 - A_3_8 a21 + (a51 + 1) A_3_23 & A_3_14 a31 - A_3_19 a41 + A_3_4 a11 - A_3_9 a21 + (a51 + 1) A_3_24 & - A_3_10 a21 + A_3_15 a31 - A_3_20 a41 + A_3_5 a11 + (a51 + 1) A_3_25 \\ A_4_1 a11 + A_4_11 a31 - A_4_16 a41 - A_4_6 a21 + (a51 + 1) A_4_21 & A_4_12 a31 - A_4_17 a41 + A_4_2 a11 - A_4_7 a21 + (a51 + 1) A_4_22 & A_4_13 a31 - A_4_18 a41 + A_4_3 a11 - A_4_8 a21 + (a51 + 1) A_4_23 & A_4_14 a31 - A_4_19 a41 + A_4_4 a11 - A_4_9 a21 + (a51 + 1) A_4_24 & - A_4_10 a21 + A_4_15 a31 - A_4_20 a41 + A_4_5 a11 + (a51 + 1) A_4_25 \\ A_5_1 a11 + A_5_11 a31 - A_5_16 a41 - A_5_6 a21 + (a51 + 1) A_5_21 & A_5_12 a31 - A_5_17 a41 + A_5_2 a11 - A_5_7 a21 + (a51 + 1) A_5_22 & A_5_13 a31 - A_5_18 a41 + A_5_3 a11 - A_5_8 a21 + (a51 + 1) A_5_23 & A_5_14 a31 - A_5_19 a41 + A_5_4 a11 - A_5_9 a21 + (a51 + 1) A_5_24 & - A_5_10 a21 + A_5_15 a31 - A_5_20 a41 + A_5_5 a11 + (a51 + 1) A_5_25 \end{matrix}), (\begin{matrix} - \frac{B_1_16}{a11} + \frac{B_1_21}{a21 + a11} - \frac{B_6_21}{a21 + a11} & - \frac{B_1_17}{a11} + \frac{B_1_22}{a21 + a11} - \frac{B_6_22}{a21 + a11} & - \frac{B_1_18}{a11} + \frac{B_1_23}{a21 + a11} - \frac{B_6_23}{a21 + a11} & - \frac{B_1_19}{a11} + \frac{B_1_24}{a21 + a11} - \frac{B_6_24}{a21 + a11} & - \frac{B_1_20}{a11} + \frac{B_1_25}{a21 + a11} - \frac{B_6_25}{a21 + a11} \\ - \frac{B_2_16}{a11} + \frac{B_2_21}{a21 + a11} - \frac{B_7_21}{a21 + a11} & - \frac{B_2_17}{a11} + \frac{B_2_22}{a21 + a11} - \frac{B_7_22}{a21 + a11} & - \frac{B_2_18}{a11} + \frac{B_2_23}{a21 + a11} - \frac{B_7_23}{a21 + a11} & - \frac{B_2_19}{a11} + \frac{B_2_24}{a21 + a11} - \frac{B_7_24}{a21 + a11} & - \frac{B_2_20}{a11} + \frac{B_2_25}{a21 + a11} - \frac{B_7_25}{a21 + a11} \\ - \frac{B_3_16}{a11} + \frac{B_3_21}{a21 + a11} - \frac{B_8_21}{a21 + a11} & - \frac{B_3_17}{a11} + \frac{B_3_22}{a21 + a11} - \frac{B_8_22}{a21 + a11} & - \frac{B_3_18}{a11} + \frac{B_3_23}{a21 + a11} - \frac{B_8_23}{a21 + a11} & - \frac{B_3_19}{a11} + \frac{B_3_24}{a21 + a11} - \frac{B_8_24}{a21 + a11} & - \frac{B_3_20}{a11} + \frac{B_3_25}{a21 + a11} - \frac{B_8_25}{a21 + a11} \\ - \frac{B_4_16}{a11} + \frac{B_4_21}{a21 + a11} - \frac{B_9_21}{a21 + a11} & - \frac{B_4_17}{a11} + \frac{B_4_22}{a21 + a11} - \frac{B_9_22}{a21 + a11} & - \frac{B_4_18}{a11} + \frac{B_4_23}{a21 + a11} - \frac{B_9_23}{a21 + a11} & - \frac{B_4_19}{a11} + \frac{B_4_24}{a21 + a11} - \frac{B_9_24}{a21 + a11} & - \frac{B_4_20}{a11} + \frac{B_4_25}{a21 + a11} - \frac{B_9_25}{a21 + a11} \\ - \frac{B_5_16}{a11} + \frac{B_5_21}{a21 + a11} - \frac{B_10_21}{a21 + a11} & - \frac{B_5_17}{a11} + \frac{B_5_22}{a21 + a11} - \frac{B_10_22}{a21 + a11} & - \frac{B_5_18}{a11} + \frac{B_5_23}{a21 + a11} - \frac{B_10_23}{a21 + a11} & - \frac{B_5_19}{a11} + \frac{B_5_24}{a21 + a11} - \frac{B_10_24}{a21 + a11} & - \frac{B_5_20}{a11} + \frac{B_5_25}{a21 + a11} - \frac{B_10_25}{a21 + a11} \end{matrix}), (\begin{matrix} C_21_3 + C_26_3 & C_21_4 + C_26_4 & C_21_5 + C_26_5 \\ C_22_3 + C_27_3 & C_22_4 + C_27_4 & C_22_5 + C_27_5 \\ C_23_3 + C_28_3 & C_23_4 + C_28_4 & C_23_5 + C_28_5 \\ C_24_3 + C_29_3 & C_24_4 + C_29_4 & C_24_5 + C_29_5 \\ C_25_3 + C_30_3 & C_25_4 + C_30_4 & C_25_5 + C_30_5 \end{matrix}))) + Trace (Mul ((\begin{matrix} - \frac{(a11 + 1) A_3_1}{a41} + \frac{A_3_6 a21}{a41} - \frac{A_3_11 a31}{a41} + A_3_16 - \frac{A_3_21 a51}{a41} & - \frac{(a11 + 1) A_3_2}{a41} + \frac{A_3_7 a21}{a41} - \frac{A_3_12 a31}{a41} + A_3_17 - \frac{A_3_22 a51}{a41} & - \frac{(a11 + 1) A_3_3}{a41} + \frac{A_3_8 a21}{a41} - \frac{A_3_13 a31}{a41} + A_3_18 - \frac{A_3_23 a51}{a41} & - \frac{(a11 + 1) A_3_4}{a41} + \frac{A_3_9 a21}{a41} - \frac{A_3_14 a31}{a41} + A_3_19 - \frac{A_3_24 a51}{a41} & - \frac{(a11 + 1) A_3_5}{a41} + \frac{A_3_10 a21}{a41} - \frac{A_3_15 a31}{a41} + A_3_20 - \frac{A_3_25 a51}{a41} \\ - \frac{(a11 + 1) A_4_1}{a41} + \frac{A_4_6 a21}{a41} - \frac{A_4_11 a31}{a41} + A_4_16 - \frac{A_4_21 a51}{a41} & - \frac{(a11 + 1) A_4_2}{a41} + \frac{A_4_7 a21}{a41} - \frac{A_4_12 a31}{a41} + A_4_17 - \frac{A_4_22 a51}{a41} & - \frac{(a11 + 1) A_4_3}{a41} + \frac{A_4_8 a21}{a41} - \frac{A_4_13 a31}{a41} + A_4_18 - \frac{A_4_23 a51}{a41} & - \frac{(a11 + 1) A_4_4}{a41} + \frac{A_4_9 a21}{a41} - \frac{A_4_14 a31}{a41} + A_4_19 - \frac{A_4_24 a51}{a41} & - \frac{(a11 + 1) A_4_5}{a41} + \frac{A_4_10 a21}{a41} - A_4_15 a31 \end{matrix})))