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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 479

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Results (1-50 of 92 matches)

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Label Base field Level Sign Base change CM
9.2-a \(\Q(\sqrt{-479}) \) 9.2 $-1$ no no
9.2-b \(\Q(\sqrt{-479}) \) 9.2 $-1$ no no
18.2-a \(\Q(\sqrt{-479}) \) 18.2 $+1$ no no
18.3-a \(\Q(\sqrt{-479}) \) 18.3 $-1$ no no
18.4-a \(\Q(\sqrt{-479}) \) 18.4 $-1$ no no
18.5-a \(\Q(\sqrt{-479}) \) 18.5 $+1$ no no
20.3-a \(\Q(\sqrt{-479}) \) 20.3 $-1$ no no
20.4-a \(\Q(\sqrt{-479}) \) 20.4 $-1$ no no
21.2-a \(\Q(\sqrt{-479}) \) 21.2 $+1$ no no
21.3-a \(\Q(\sqrt{-479}) \) 21.3 $+1$ no no
30.2-a \(\Q(\sqrt{-479}) \) 30.2 $-1$ no no
30.7-a \(\Q(\sqrt{-479}) \) 30.7 $-1$ no no
36.4-a \(\Q(\sqrt{-479}) \) 36.4 $+1$ no no
36.4-b \(\Q(\sqrt{-479}) \) 36.4 $-1$ no no
36.4-c \(\Q(\sqrt{-479}) \) 36.4 $-1$ no no
36.6-a \(\Q(\sqrt{-479}) \) 36.6 $+1$ no no
36.6-b \(\Q(\sqrt{-479}) \) 36.6 $-1$ no no
36.6-c \(\Q(\sqrt{-479}) \) 36.6 $-1$ no no
42.3-a \(\Q(\sqrt{-479}) \) 42.3 $+1$ no no
42.3-b \(\Q(\sqrt{-479}) \) 42.3 $-1$ no no
42.3-c \(\Q(\sqrt{-479}) \) 42.3 $-1$ no no
42.6-a \(\Q(\sqrt{-479}) \) 42.6 $+1$ no no
42.6-b \(\Q(\sqrt{-479}) \) 42.6 $-1$ no no
42.6-c \(\Q(\sqrt{-479}) \) 42.6 $-1$ no no
60.5-a \(\Q(\sqrt{-479}) \) 60.5 $+1$ no no
60.8-a \(\Q(\sqrt{-479}) \) 60.8 $+1$ no no
63.3-a \(\Q(\sqrt{-479}) \) 63.3 $-1$ no no
63.3-b \(\Q(\sqrt{-479}) \) 63.3 $+1$ no no
63.4-a \(\Q(\sqrt{-479}) \) 63.4 $+1$ no no
63.4-b \(\Q(\sqrt{-479}) \) 63.4 $-1$ no no
66.1-a \(\Q(\sqrt{-479}) \) 66.1 $+1$ no no
66.2-a \(\Q(\sqrt{-479}) \) 66.2 $-1$ no no
66.4-a \(\Q(\sqrt{-479}) \) 66.4 $+1$ no no
66.5-a \(\Q(\sqrt{-479}) \) 66.5 $+1$ no no
66.7-a \(\Q(\sqrt{-479}) \) 66.7 $-1$ no no
66.8-a \(\Q(\sqrt{-479}) \) 66.8 $+1$ no no
70.3-a \(\Q(\sqrt{-479}) \) 70.3 $-1$ no no
70.6-a \(\Q(\sqrt{-479}) \) 70.6 $-1$ no no
72.4-a \(\Q(\sqrt{-479}) \) 72.4 $-1$ no no
72.9-a \(\Q(\sqrt{-479}) \) 72.9 $-1$ no no
80.3-a \(\Q(\sqrt{-479}) \) 80.3 $-1$ no no
80.8-a \(\Q(\sqrt{-479}) \) 80.8 $-1$ no no
81.2-a \(\Q(\sqrt{-479}) \) 81.2 $+1$ no no
81.3-a \(\Q(\sqrt{-479}) \) 81.3 $-1$ no no
81.3-b \(\Q(\sqrt{-479}) \) 81.3 $-1$ no no
81.4-a \(\Q(\sqrt{-479}) \) 81.4 $+1$ no no
84.5-a \(\Q(\sqrt{-479}) \) 84.5 $+1$ no no
84.5-b \(\Q(\sqrt{-479}) \) 84.5 $-1$ no no
84.6-a \(\Q(\sqrt{-479}) \) 84.6 $-1$ no no
84.7-a \(\Q(\sqrt{-479}) \) 84.7 $-1$ no no
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