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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
$2$ $ 2^{2} \cdot 31 $ 16.0.55895067029733376.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 19 $ 16.0.97906861202319841.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3^{2} \cdot 19 $ 16.0.731086699811838561.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 67 $ 16.0.2664210032449121601.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 11 \cdot 19 $ 16.0.3640577568861717121.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 73 $ 16.0.5291184662917065441.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 7 \cdot 13 $ 16.0.30853268336830129281.2 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{5} \cdot 3^{2}$ 16.0.739537035580145664.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 43 $ 16.0.67380148648514522401.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 103 $ 16.0.83112785039841492321.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 7 \cdot 19 $ 16.0.642366916348420476801.4 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 13 \cdot 31 $ 16.0.695729420906184924961.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{6} \cdot 7 $ 16.0.1584616432828678144.8 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 151 $ 16.0.1773313891152107809761.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{2} \cdot 3^{2} \cdot 13 $ 16.0.2301266018829326155776.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 71 $ 16.0.3722640602679094258561.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{2} \cdot 7 \cdot 19 $ 16.0.6416424055755233099776.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 193 $ 16.0.12630731694101401542561.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 83 $ 16.0.12984016512127375695841.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 11 \cdot 61 $ 16.0.41094165093613911202561.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{2} \cdot 3^{2} \cdot 19 $ 16.0.47912497958868651933696.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3^{2} \cdot 7 \cdot 11 $ 16.0.53194395371827682204001.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 23 \cdot 31 $ 16.0.66790737479338970905921.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 7 \cdot 37 $ 16.0.132852016394056063004481.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3^{2} \cdot 7 \cdot 13 $ 16.0.202428293557942478212641.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{6} \cdot 13 $ 16.0.224226353218400026624.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 23 \cdot 37 $ 16.0.275065726815822348736801.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 127 $ 16.0.390134258027859886207681.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 7 \cdot 43 $ 16.0.442081155282903781472961.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{2} \cdot 229 $ 16.0.495637079583622913130496.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3^{2} \cdot 107 $ 16.0.739622811092804914389921.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 139 $ 16.0.803346160095581295912481.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 5 \cdot 199 $ 16.0.960693043575436875390625.1 $\SL(2,3):C_2$ $0$ $-2$
$2$ $ 7 \cdot 11 \cdot 13 $ 16.0.1008028056070056028008001.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{2} \cdot 7 \cdot 37 $ 16.0.1327021756805495830675456.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 29 \cdot 37 $ 16.0.1757105247423192336670081.1 $\SL(2,3):C_2$ $0$ $-2$
$2$ $ 13 \cdot 83 $ 16.0.1837263966425479287178561.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 157 $ 16.0.2128048586821852497871201.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 367 $ 16.0.2159228240799121569888801.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{2} \cdot 277 $ 16.0.2271527940492767558434816.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3^{2} \cdot 127 $ 16.0.2913196926982786526139201.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 31 \cdot 37 $ 16.0.2995762245444878845256161.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{5} \cdot 37 $ 16.0.60343937529850535870464.5 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 13 \cdot 31 $ 16.0.4564680730565479292669121.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{6} \cdot 19 $ 16.0.4668406261161555656704.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 2^{2} \cdot 307 $ 16.0.5171147605124169596993536.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 7 \cdot 181 $ 16.16.6640685596957574318737441.1 $\SL(2,3):C_2$ $0$ $2$
$2$ $ 7 \cdot 181 $ 16.0.6640685596957574318737441.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3^{2} \cdot 11 \cdot 13 $ 16.0.7527111948846119457033921.1 $\SL(2,3):C_2$ $0$ $0$
$2$ $ 3 \cdot 439 $ 16.0.9050783984570317687036641.1 $\SL(2,3):C_2$ $0$ $0$
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