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Galois conjugate representations are grouped into single lines.
Label Dimension Conductor Artin stem field $G$ Ind $\chi(c)$
$2$ $ 163 $ 8.0.705911761.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 277 $ 8.8.5887339441.1 $\SL(2,3)$ $0$ $2$
$2$ $ 349 $ 8.0.14835483601.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 397 $ 8.0.24840596881.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 547 $ 8.0.89526025681.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 61 $ 8.8.10093618089.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 61 $ 8.0.10093618089.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 607 $ 8.8.135754665601.1 $\SL(2,3)$ $0$ $2$
$2$ $ 7 \cdot 97 $ 8.0.212558803681.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 19 \cdot 37 $ 8.8.244242535681.1 $\SL(2,3)$ $0$ $2$
$2$ $ 709 $ 8.0.252688187761.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 79 $ 8.8.255551481441.1 $\SL(2,3)$ $0$ $2$
$2$ $ 7 \cdot 109 $ 8.8.338920744561.1 $\SL(2,3)$ $0$ $2$
$2$ $ 853 $ 8.0.529414856881.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 937 $ 8.0.770829564961.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 13 \cdot 73 $ 8.0.811082161201.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 1009 $ 8.8.1036488922561.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 127 $ 8.8.1706808989601.1 $\SL(2,3)$ $0$ $2$
$2$ $ 31 \cdot 37 $ 8.0.1730827040881.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 7 \cdot 19 $ 8.0.2052941630481.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 7 \cdot 181 $ 8.0.2576952773521.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 31 \cdot 43 $ 8.8.3157334518321.1 $\SL(2,3)$ $0$ $2$
$2$ $ 1399 $ 8.8.3830635754401.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 157 $ 8.0.3986287771761.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 163 $ 8.8.57178852641.1 $\SL(2,3)$ $0$ $2$
$2$ $ 1699 $ 8.8.8332465333201.1 $\SL(2,3)$ $0$ $2$
$2$ $ 1777 $ 8.8.9971252437441.1 $\SL(2,3)$ $0$ $2$
$2$ $ 1789 $ 8.8.10243334671441.1 $\SL(2,3)$ $0$ $2$
$2$ $ 1879 $ 8.0.12465425870881.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 211 $ 8.8.13004685652401.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 211 $ 8.0.13004685652401.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 1951 $ 8.8.14488688572801.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 7 \cdot 31 $ 8.8.1616465588409.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 7 \cdot 31 $ 8.0.1616465588409.2 $\SL(2,3)$ $0$ $-2$
$2$ $ 19 \cdot 103 $ 8.8.14667743362801.1 $\SL(2,3)$ $0$ $2$
$2$ $ 31 \cdot 67 $ 8.8.18609983417041.1 $\SL(2,3)$ $0$ $2$
$2$ $ 2131 $ 8.0.20622143227921.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{3} \cdot 79 $ 8.0.2299963332969.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 241 $ 8.0.22132894202721.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 241 $ 8.0.22132894202721.2 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 13 \cdot 19 $ 8.8.2713409501049.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 13 \cdot 19 $ 8.0.2713409501049.2 $\SL(2,3)$ $0$ $-2$
$2$ $ 2311 $ 8.0.28523300799841.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 13 \cdot 181 $ 8.0.30654039218881.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 271 $ 8.8.3931920170649.1 $\SL(2,3)$ $0$ $2$
$2$ $ 3^{2} \cdot 271 $ 8.0.3931920170649.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 3^{2} \cdot 277 $ 8.0.476874494721.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 13 \cdot 199 $ 8.0.44790479819761.1 $\SL(2,3)$ $0$ $-2$
$2$ $ 2^{4} \cdot 163 $ 8.8.180713410816.1 $\SL(2,3)$ $0$ $2$
$2$ $ 2689 $ 8.8.52283326179841.1 $\SL(2,3)$ $0$ $2$
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