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Elements of the group are displayed as equivalence classes (represented by square brackets) of matrices in $\SL(2,125)$.

Group Label Order Size Centralizer Powers Representative
2P 3P 5P 7P 31P
$\PSL(2,125)$ 21A1 $21$ $15500$ $C_{63}$ 21A2 7A1 21A5 3A 21A10 $ \left[ \left(\begin{array}{rr} 89 & 39 \\ 88 & 45 \end{array}\right) \right] $
$\PSL(2,125)$ 21A2 $21$ $15500$ $C_{63}$ 21A4 7A2 21A10 3A 21A1 $ \left[ \left(\begin{array}{rr} 15 & 0 \\ 49 & 36 \end{array}\right) \right] $
$\PSL(2,125)$ 21A4 $21$ $15500$ $C_{63}$ 21A8 7A3 21A1 3A 21A2 $ \left[ \left(\begin{array}{rr} 35 & 37 \\ 86 & 60 \end{array}\right) \right] $
$\PSL(2,125)$ 21A5 $21$ $15500$ $C_{63}$ 21A10 7A2 21A4 3A 21A8 $ \left[ \left(\begin{array}{rr} 34 & 111 \\ 36 & 101 \end{array}\right) \right] $
$\PSL(2,125)$ 21A8 $21$ $15500$ $C_{63}$ 21A5 7A1 21A2 3A 21A4 $ \left[ \left(\begin{array}{rr} 117 & 54 \\ 103 & 68 \end{array}\right) \right] $
$\PSL(2,125)$ 21A10 $21$ $15500$ $C_{63}$ 21A1 7A3 21A8 3A 21A5 $ \left[ \left(\begin{array}{rr} 95 & 102 \\ 27 & 13 \end{array}\right) \right] $
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