Bianchi modular forms of level 44.2 over Q(−19)\Q(\sqrt{-19})

• Base field: $\Q(\sqrt{-19})$
• Level: 44.2
• Norm: 44
• New dimension: 1

Base field $\Q(\sqrt{-19})$

Generator $a$, with minimal polynomial $x^2 - x + 5$; class number $1$.

Level 44.2

Norm:	44
Ideal:	$(2 a - 6) = \left(2\right) \cdot \left(a - 3\right)$
Label:	44.2

Modular form spaces

Weight	2
Dimension of cuspidal subspace:	1
Dimension of new cuspidal subspace:	1

Newforms

This space contains the following newform of dimension 1.

label	weight	sign	base change	CM
44.2-a	2	-1	no	no