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Galois conjugate representations are grouped into single lines.
| Label | Dimension | Conductor | Artin stem field | $G$ | Ind | $\chi(c)$ |
|---|---|---|---|---|---|---|
| 4.491...000.8t44.a.a | $4$ | $ 2^{10} \cdot 5^{3} \cdot 13^{3} \cdot 259517^{3}$ | 8.0.1147585105437655040.1 | $C_2 \wr S_4$ | $1$ | $0$ |
| 5.113...336.12t183.a.a | $5$ | $ 2^{4} \cdot 516469^{4}$ | 6.6.8263504.1 | $S_6$ | $1$ | $5$ |
| 5.127...696.12t183.a.a | $5$ | $ 2^{4} \cdot 47^{4} \cdot 11299^{4}$ | 6.6.8496848.1 | $S_6$ | $1$ | $5$ |
| 5.128...536.12t183.a.a | $5$ | $ 2^{4} \cdot 17^{4} \cdot 113^{4} \cdot 277^{4}$ | 6.6.8513872.1 | $S_6$ | $1$ | $5$ |
| 5.165...041.12t183.a.a | $5$ | $ 1134389^{4}$ | 6.6.1134389.1 | $S_6$ | $1$ | $5$ |
| 5.196...136.12t183.a.a | $5$ | $ 2^{4} \cdot 151^{4} \cdot 3919^{4}$ | 6.6.9468304.1 | $S_6$ | $1$ | $5$ |
| 5.209...121.12t183.a.a | $5$ | $ 79^{4} \cdot 15227^{4}$ | 6.6.1202933.1 | $S_6$ | $1$ | $5$ |
| 5.535...369.12t183.a.a | $5$ | $ 3^{2} \cdot 19^{4} \cdot 83^{4} \cdot 557^{4}$ | 6.6.7905501.1 | $S_6$ | $1$ | $5$ |
| 5.564...721.12t183.a.a | $5$ | $ 1541581^{4}$ | 6.6.1541581.1 | $S_6$ | $1$ | $5$ |
| 5.801...444.12t183.a.a | $5$ | $ 2^{2} \cdot 1189637^{4}$ | 6.6.4758548.1 | $S_6$ | $1$ | $5$ |
| 5.100...004.12t183.a.a | $5$ | $ 2^{2} \cdot 1257749^{4}$ | 6.6.5030996.1 | $S_6$ | $1$ | $5$ |
| 5.122...521.12t183.a.a | $5$ | $ 107^{4} \cdot 17467^{4}$ | 6.6.1868969.1 | $S_6$ | $1$ | $5$ |
| 5.169...644.12t183.a.a | $5$ | $ 2^{2} \cdot 1435141^{4}$ | 6.6.5740564.1 | $S_6$ | $1$ | $5$ |
| 5.220...844.12t183.a.a | $5$ | $ 2^{2} \cdot 1531813^{4}$ | 6.6.6127252.1 | $S_6$ | $1$ | $5$ |
| 5.273...081.12t183.a.a | $5$ | $ 349^{4} \cdot 6553^{4}$ | 6.6.2286997.1 | $S_6$ | $1$ | $5$ |
| 5.291...881.12t183.a.a | $5$ | $ 2323397^{4}$ | 6.6.2323397.1 | $S_6$ | $1$ | $5$ |
| 5.366...625.12t183.a.a | $5$ | $ 5^{4} \cdot 263^{4} \cdot 1871^{4}$ | 6.6.2460365.1 | $S_6$ | $1$ | $5$ |
| 5.368...364.12t183.a.a | $5$ | $ 2^{2} \cdot 241^{4} \cdot 7229^{4}$ | 6.6.6968756.1 | $S_6$ | $1$ | $5$ |
| 5.387...641.12t183.a.a | $5$ | $ 199^{4} \cdot 12539^{4}$ | 6.6.2495261.1 | $S_6$ | $1$ | $5$ |
| 5.391...001.12t183.a.a | $5$ | $ 769^{4} \cdot 3253^{4}$ | 6.6.2501557.1 | $S_6$ | $1$ | $5$ |
| 5.433...681.12t183.a.a | $5$ | $ 3^{4} \cdot 855143^{4}$ | 6.6.2565429.1 | $S_6$ | $1$ | $5$ |
| 5.454...124.12t183.a.a | $5$ | $ 2^{2} \cdot 23^{4} \cdot 79811^{4}$ | 6.6.7342612.1 | $S_6$ | $1$ | $5$ |
| 5.501...641.12t183.a.a | $5$ | $ 41^{4} \cdot 64921^{4}$ | 6.6.2661761.1 | $S_6$ | $1$ | $5$ |
| 5.599...641.12t183.a.a | $5$ | $ 643^{4} \cdot 4327^{4}$ | 6.6.2782261.1 | $S_6$ | $1$ | $5$ |
| 5.626...641.12t183.a.a | $5$ | $ 23^{4} \cdot 122299^{4}$ | 6.6.2812877.1 | $S_6$ | $1$ | $5$ |
| 5.657...241.12t183.a.a | $5$ | $ 7^{4} \cdot 101^{4} \cdot 4027^{4}$ | 6.6.2847089.1 | $S_6$ | $1$ | $5$ |
| 5.859...804.12t183.a.a | $5$ | $ 2^{2} \cdot 2152949^{4}$ | 6.6.8611796.1 | $S_6$ | $1$ | $5$ |
| 5.891...336.12t183.a.a | $5$ | $ 2^{8} \cdot 768203^{4}$ | 6.6.3072812.1 | $S_6$ | $1$ | $5$ |
| 5.907...281.12t183.a.a | $5$ | $ 383^{4} \cdot 8059^{4}$ | 6.6.3086597.1 | $S_6$ | $1$ | $5$ |
| 5.986...041.12t183.a.a | $5$ | $ 3151861^{4}$ | 6.6.3151861.1 | $S_6$ | $1$ | $5$ |
| 5.102...521.12t183.a.a | $5$ | $ 3184733^{4}$ | 6.6.3184733.1 | $S_6$ | $1$ | $5$ |
| 5.105...844.12t183.a.a | $5$ | $ 2^{2} \cdot 197^{4} \cdot 11497^{4}$ | 6.6.9059636.1 | $S_6$ | $1$ | $5$ |
| 5.121...321.12t183.a.a | $5$ | $ 101^{4} \cdot 32869^{4}$ | 6.6.3319769.1 | $S_6$ | $1$ | $5$ |
| 5.132...161.12t183.a.a | $5$ | $ 59^{4} \cdot 73^{4} \cdot 787^{4}$ | 6.6.3389609.1 | $S_6$ | $1$ | $5$ |
| 5.147...641.12t183.a.a | $5$ | $ 17^{4} \cdot 205081^{4}$ | 6.6.3486377.1 | $S_6$ | $1$ | $5$ |
| 5.186...641.12t183.a.a | $5$ | $ 997^{4} \cdot 3709^{4}$ | 6.6.3697873.1 | $S_6$ | $1$ | $5$ |
| 5.193...961.12t183.a.a | $5$ | $ 1913^{4} \cdot 1949^{4}$ | 6.6.3728437.1 | $S_6$ | $1$ | $5$ |
| 5.238...921.12t183.a.a | $5$ | $ 3928381^{4}$ | 6.6.3928381.1 | $S_6$ | $1$ | $5$ |
| 5.278...616.12t183.a.a | $5$ | $ 2^{12} \cdot 510817^{4}$ | 6.6.4086536.1 | $S_6$ | $1$ | $5$ |
| 5.289...961.12t183.a.a | $5$ | $ 139^{4} \cdot 29683^{4}$ | 6.6.4125937.1 | $S_6$ | $1$ | $5$ |
| 5.318...761.12t183.a.a | $5$ | $ 1193^{4} \cdot 3541^{4}$ | 6.6.4224413.1 | $S_6$ | $1$ | $5$ |
| 5.327...841.12t183.a.a | $5$ | $ 19^{4} \cdot 61^{4} \cdot 3671^{4}$ | 6.6.4254689.1 | $S_6$ | $1$ | $5$ |
| 5.333...721.12t183.a.a | $5$ | $ 7^{4} \cdot 610667^{4}$ | 6.6.4274669.1 | $S_6$ | $1$ | $5$ |
| 5.344...656.12t183.a.a | $5$ | $ 2^{8} \cdot 79^{4} \cdot 13633^{4}$ | 6.6.4308028.1 | $S_6$ | $1$ | $5$ |
| 5.369...081.12t183.a.a | $5$ | $ 7^{4} \cdot 409^{4} \cdot 1531^{4}$ | 6.6.4383253.1 | $S_6$ | $1$ | $5$ |
| 5.381...481.12t183.a.a | $5$ | $ 7^{4} \cdot 631171^{4}$ | 6.6.4418197.1 | $S_6$ | $1$ | $5$ |
| 5.389...041.12t183.a.a | $5$ | $ 3^{4} \cdot 97^{4} \cdot 15271^{4}$ | 6.6.4443861.1 | $S_6$ | $1$ | $5$ |
| 5.391...281.12t183.a.a | $5$ | $ 47^{4} \cdot 94651^{4}$ | 6.6.4448597.1 | $S_6$ | $1$ | $5$ |
| 5.423...041.12t183.a.a | $5$ | $ 3^{4} \cdot 947^{4} \cdot 1597^{4}$ | 6.6.4537077.1 | $S_6$ | $1$ | $5$ |
| 5.437...929.55.a.a 5.437...929.55.a.b | $5$ | $ 3^{6} \cdot 13^{2} \cdot 23^{2} \cdot 127^{2} \cdot 367^{2} \cdot 55589^{2}$ | 11.3.21268256402455228458687107078186965813800645426829449.2 | $\PSL(2,11)$ | $0$ | $1$ |