Subnet $^{4}$× 4: Subnet $^{5}$× 5: A = q $^{12}$+ 10 q $^{10}$m + 45 q $^{8}$m$^{2}$+ (114 q $^{6}$+ 6 q $^{7}$) m $^{3}$+ (165 q $^{4}$+ 42 q $^{5}$) m 4 + (117 q $^{2}$+ 99 q $^{3}$+ 9 q $^{4}$) m $^{5}$+ (20 + 73 q + 33 q $^{2}$+ 3 q $^{3}$) m 6 + (15 + 13 q ) m $^{7}$+ 3 m $^{8}$, B = q $^{5}$m$^{4}$+ (6 q $^{3}$+ 3 q $^{4}$) m $^{5}$+ (9 q + 15 q $^{2}$+ 3 q $^{3}$) m $^{6}$+ (12 + 12 q + 3 q $^{2}$) m 7 + (6 + 2 q ) m $^{8}$+ m 9 C = (2 + 9 q ) m $^{7}$+ (15 + 3 q ) m $^{8}$+ 7 m $^{9}$+ m $^{10}$. (A.8) A = q $^{18}$+ 15 q $^{16}$m + 105 q $^{14}$m$^{2}$+ (445 q $^{12}$+ 10 q $^{13}$) m $^{3}$+ (1245 q $^{10}$+ 120 q $^{11}$) m $^{4}$+ (2358 q 8 + 624 q $^{9}$+ 18 q $^{10}$) m $^{5}$+ (2967 q $^{6}$+ 1795 q $^{7}$+ 189 q $^{8}$+ 6 q $^{9}$) m $^{6}$+ (2298 q $^{4}$+ 2976 q $^{5}$+ 792 q 6 + 84 q $^{7}$) m $^{7}$+ (888 q $^{2}$+ 2613 q $^{3}$+ 1608 q $^{4}$+ 399 q $^{5}$+ 27 q $^{6}$) m $^{8}$+ (86 + 864 q + 1416 q 2 + 808 q $^{3}$+ 182 q $^{4}$+ 9 q $^{5}$) m $^{9}$+ (249 + 579 q + 345 q $^{2}$+ 81 q $^{3}$+ 3 q $^{4}$) m $^{10}$+ (126 + 129 q + 36 q $^{2}$) m $^{11}$+ (30 + 13 q ) m $^{12}$+ 3 m $^{13}$, B = q $^{9}$m$^{5}$+ (12 q $^{7}$+ 4 q $^{8}$) m $^{6}$+ (47 q $^{5}$+ 42 q $^{6}$+ 6 q $^{7}$) m $^{7}$+ (80 q $^{3}$+ 156 q $^{4}$+ 57 q $^{5}$+ 7 q $^{6}$) m 8 + (42 q + 221 q $^{2}$+ 204 q $^{3}$+ 59 q $^{4}$+ 7 q $^{5}$) m $^{9}$+ (67 + 225 q + 169 q $^{2}$+ 58 q $^{3}$+ 5 q $^{4}$) m 10 + (105 + 121 q + 37 q $^{2}$+ 5 q $^{3}$) m $^{11}$+ (49 + 25 q + 3 q $^{2}$) m $^{12}$+ (11 + 2 q ) m $^{13}$+ m $^{14}$, C = (12 q $^{2}$+ 29 q $^{3}$) m $^{9}$+ (6 + 63 q + 96 q $^{2}$+ 9 q $^{3}$) m $^{10}$+ (102 + 132 q + 36 q $^{2}$) m $^{11}$+ (127 + 51 q + 3 q $^{2}$) m $^{12}$+ (57 + 6 q ) m $^{13}$+ 12 m $^{14}$+ m $^{15}$. (A.9) 26