Space of modular forms of level 24, weight 12, and Character 24.h

• Label: 24.12.h
• Level: $24$
• Weight: $12$
• Character orbit: 24.h
• Rep. character: $\chi_{24}(5,\cdot)$
• Character field: $\Q$
• Dimension: $0$
• Newform subspaces: $0$
• Sturm bound: $48$
• Trace bound: $0$

Defining parameters

Level:	\( N \)	\(=\)	\( 24 = 2^{3} \cdot 3 \)
Weight:	\( k \)	\(=\)	\( 12 \)
Character orbit:	\([\chi]\)	\(=\)	24.h (of order \(2\) and degree \(1\))
Character conductor:	\(\operatorname{cond}(\chi)\)	\(=\)	\( 24 \)
Character field:			\(\Q\)
Newform subspaces:			\( 0 \)
Sturm bound:			\(48\)
Trace bound:			\(0\)

Dimensions

There are no modular forms of weight 12 and character 24.h since the weight is even while the character is odd.