The results below are complete, since the LMFDB contains all Bianchi modular forms with level norm at most 100 over imaginary quadratic fields with absolute discriminant 267
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Results (11 matches)
Download displayed columns for results| Label | Base field | Level | Sign | Base change | CM |
|---|---|---|---|---|---|
| 41.1-a | \(\Q(\sqrt{-267}) \) | 41.1 | $-1$ | no | no |
| 41.1-b | \(\Q(\sqrt{-267}) \) | 41.1 | $+1$ | no | no |
| 41.2-a | \(\Q(\sqrt{-267}) \) | 41.2 | $-1$ | no | no |
| 41.2-b | \(\Q(\sqrt{-267}) \) | 41.2 | $+1$ | no | no |
| 75.1-a | \(\Q(\sqrt{-267}) \) | 75.1 | $+1$ | yes | no |
| 75.1-b | \(\Q(\sqrt{-267}) \) | 75.1 | $-1$ | yes | no |
| 81.1-a | \(\Q(\sqrt{-267}) \) | 81.1 | $-1$ | yes | $-3$ |
| 89.1-a | \(\Q(\sqrt{-267}) \) | 89.1 | $-1$ | yes | no |
| 89.1-b | \(\Q(\sqrt{-267}) \) | 89.1 | $-1$ | yes | no |
| 89.1-c | \(\Q(\sqrt{-267}) \) | 89.1 | $+1$ | yes | no |
| 89.1-d | \(\Q(\sqrt{-267}) \) | 89.1 | $+1$ | yes | no |