In this paper, the ordinary character table of a finite extension of structure $\overline{G}=2^7{:}G_2(2)$ is computed via the Fischer-Clifford matrices technique. The group $\overline{G}$ sits maximally in the affine subgroup $2^7{:}Sp_6(2)$ of the symplectic group $Sp_8(2)$.
Prins,A. Love, Sikolia,J. Murunga and Chikamai,L. (2026). The character table of a subgroup $2^7{:}G_2 (2)$ of $Sp_8(2)$. AUT Journal of Mathematics and Computing, 7(2), 163-174. doi: 10.22060/ajmc.2024.23464.1258
MLA
Prins,A. Love, , Sikolia,J. Murunga, and Chikamai,L. . "The character table of a subgroup $2^7{:}G_2 (2)$ of $Sp_8(2)$", AUT Journal of Mathematics and Computing, 7, 2, 2026, 163-174. doi: 10.22060/ajmc.2024.23464.1258
HARVARD
Prins A. Love, Sikolia J. Murunga, Chikamai L. (2026). 'The character table of a subgroup $2^7{:}G_2 (2)$ of $Sp_8(2)$', AUT Journal of Mathematics and Computing, 7(2), pp. 163-174. doi: 10.22060/ajmc.2024.23464.1258
CHICAGO
A. Love Prins, J. Murunga Sikolia and L. Chikamai, "The character table of a subgroup $2^7{:}G_2 (2)$ of $Sp_8(2)$," AUT Journal of Mathematics and Computing, 7 2 (2026): 163-174, doi: 10.22060/ajmc.2024.23464.1258
VANCOUVER
Prins A. Love, Sikolia J. Murunga, Chikamai L. The character table of a subgroup $2^7{:}G_2 (2)$ of $Sp_8(2)$. AUT J Math Comput, 2026; 7(2): 163-174. doi: 10.22060/ajmc.2024.23464.1258
