Matrix

Author: MaxwellBo

gf2p8affineqb/index.html

@@ -184,14 +184,14 @@ <h2>What does GF2P8AFFINEQB do?</h2>
       b_0 \\ b_1 \\ b_2 \\ b_3 \\ b_4 \\ b_5 \\ b_6 \\ b_7
       \end{bmatrix} \\
       &= \begin{bmatrix}
-      ((a_{0,0} \times x_0) + (a_{0,1} \times x_1) + (a_{0,2} \times x_2) + (a_{0,3} \times x_3) + (a_{0,4} \times x_4) + (a_{0,5} \times x_5) + (a_{0,6} \times x_6) + (a_{0,7} \times x_7)) + b_0 \\
-      ((a_{1,0} \times x_0) + (a_{1,1} \times x_1) + (a_{1,2} \times x_2) + (a_{1,3} \times x_3) + (a_{1,4} \times x_4) + (a_{1,5} \times x_5) + (a_{1,6} \times x_6) + (a_{1,7} \times x_7)) + b_1 \\
-      ((a_{2,0} \times x_0) + (a_{2,1} \times x_1) + (a_{2,2} \times x_2) + (a_{2,3} \times x_3) + (a_{2,4} \times x_4) + (a_{2,5} \times x_5) + (a_{2,6} \times x_6) + (a_{2,7} \times x_7)) + b_2 \\
-      ((a_{3,0} \times x_0) + (a_{3,1} \times x_1) + (a_{3,2} \times x_2) + (a_{3,3} \times x_3) + (a_{3,4} \times x_4) + (a_{3,5} \times x_5) + (a_{3,6} \times x_6) + (a_{3,7} \times x_7)) + b_3 \\
-      ((a_{4,0} \times x_0) + (a_{4,1} \times x_1) + (a_{4,2} \times x_2) + (a_{4,3} \times x_3) + (a_{4,4} \times x_4) + (a_{4,5} \times x_5) + (a_{4,6} \times x_6) + (a_{4,7} \times x_7)) + b_4 \\
-      ((a_{5,0} \times x_0) + (a_{5,1} \times x_1) + (a_{5,2} \times x_2) + (a_{5,3} \times x_3) + (a_{5,4} \times x_4) + (a_{5,5} \times x_5) + (a_{5,6} \times x_6) + (a_{5,7} \times x_7)) + b_5 \\
-      ((a_{6,0} \times x_0) + (a_{6,1} \times x_1) + (a_{6,2} \times x_2) + (a_{6,3} \times x_3) + (a_{6,4} \times x_4) + (a_{6,5} \times x_5) + (a_{6,6} \times x_6) + (a_{6,7} \times x_7)) + b_6 \\
-      ((a_{7,0} \times x_0) + (a_{7,1} \times x_1) + (a_{7,2} \times x_2) + (a_{7,3} \times x_3) + (a_{7,4} \times x_4) + (a_{7,5} \times x_5) + (a_{7,6} \times x_6) + (a_{7,7} \times x_7)) + b_7
+      (a_{0,0} \times x_0) + (a_{0,1} \times x_1) + (a_{0,2} \times x_2) + (a_{0,3} \times x_3) + (a_{0,4} \times x_4) + (a_{0,5} \times x_5) + (a_{0,6} \times x_6) + (a_{0,7} \times x_7) + b_0 \\
+      (a_{1,0} \times x_0) + (a_{1,1} \times x_1) + (a_{1,2} \times x_2) + (a_{1,3} \times x_3) + (a_{1,4} \times x_4) + (a_{1,5} \times x_5) + (a_{1,6} \times x_6) + (a_{1,7} \times x_7) + b_1 \\
+      (a_{2,0} \times x_0) + (a_{2,1} \times x_1) + (a_{2,2} \times x_2) + (a_{2,3} \times x_3) + (a_{2,4} \times x_4) + (a_{2,5} \times x_5) + (a_{2,6} \times x_6) + (a_{2,7} \times x_7) + b_2 \\
+      (a_{3,0} \times x_0) + (a_{3,1} \times x_1) + (a_{3,2} \times x_2) + (a_{3,3} \times x_3) + (a_{3,4} \times x_4) + (a_{3,5} \times x_5) + (a_{3,6} \times x_6) + (a_{3,7} \times x_7) + b_3 \\
+      (a_{4,0} \times x_0) + (a_{4,1} \times x_1) + (a_{4,2} \times x_2) + (a_{4,3} \times x_3) + (a_{4,4} \times x_4) + (a_{4,5} \times x_5) + (a_{4,6} \times x_6) + (a_{4,7} \times x_7) + b_4 \\
+      (a_{5,0} \times x_0) + (a_{5,1} \times x_1) + (a_{5,2} \times x_2) + (a_{5,3} \times x_3) + (a_{5,4} \times x_4) + (a_{5,5} \times x_5) + (a_{5,6} \times x_6) + (a_{5,7} \times x_7) + b_5 \\
+      (a_{6,0} \times x_0) + (a_{6,1} \times x_1) + (a_{6,2} \times x_2) + (a_{6,3} \times x_3) + (a_{6,4} \times x_4) + (a_{6,5} \times x_5) + (a_{6,6} \times x_6) + (a_{6,7} \times x_7) + b_6 \\
+      (a_{7,0} \times x_0) + (a_{7,1} \times x_1) + (a_{7,2} \times x_2) + (a_{7,3} \times x_3) + (a_{7,4} \times x_4) + (a_{7,5} \times x_5) + (a_{7,6} \times x_6) + (a_{7,7} \times x_7) + b_7
       \end{bmatrix}
       \end{aligned}
       $$