Hilbert modular form search results

Results (1-50 of 2408 matches)

Label	Base field	Field degree	Field discriminant	Level	Level norm	Weight	Dimension	CM	Base change
27.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[27, 3, 3]$	$27$	$[2, 2, 2]$	$1$		✓
41.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[41, 41, w^{2} - w - 5]$	$41$	$[2, 2, 2]$	$1$
41.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[41,41,-w^{2} - 2]$	$41$	$[2, 2, 2]$	$1$
41.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[41,41,w - 4]$	$41$	$[2, 2, 2]$	$1$
49.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[49, 7, -w^{2} + 3w + 3]$	$49$	$[2, 2, 2]$	$1$	✓	✓
56.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[56, 14, 4w^{2} - 2w - 6]$	$56$	$[2, 2, 2]$	$1$		✓
64.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[64, 4, 4]$	$64$	$[2, 2, 2]$	$1$		✓
71.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[71, 71, 4w^{2} - 3w - 5]$	$71$	$[2, 2, 2]$	$1$
71.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[71,71,-3w^{2} - w + 6]$	$71$	$[2, 2, 2]$	$1$
71.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[71,71,-w^{2} + 4w + 1]$	$71$	$[2, 2, 2]$	$1$
83.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[83, 83, w^{2} + w - 7]$	$83$	$[2, 2, 2]$	$2$
83.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[83,83,w^{2} - 2w - 6]$	$83$	$[2, 2, 2]$	$2$
83.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[83,83,-2w^{2} + w - 2]$	$83$	$[2, 2, 2]$	$2$
91.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[91, 91, w^{2} - w - 6]$	$91$	$[2, 2, 2]$	$1$
91.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[91,91,-w^{2} - 3]$	$91$	$[2, 2, 2]$	$1$
91.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[91,91,w - 5]$	$91$	$[2, 2, 2]$	$1$
97.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[97, 97, 3w^{2} + w - 7]$	$97$	$[2, 2, 2]$	$1$
97.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[97,97,-4w^{2} + 3w + 4]$	$97$	$[2, 2, 2]$	$1$
97.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[97,97,w^{2} - 4w - 2]$	$97$	$[2, 2, 2]$	$1$
104.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[104, 26, -2w^{2} - 2w + 6]$	$104$	$[2, 2, 2]$	$1$
104.1-b	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[104, 26, -2w^{2} - 2w + 6]$	$104$	$[2, 2, 2]$	$1$
104.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[104,26,-2w^{2} + 4w + 4]$	$104$	$[2, 2, 2]$	$1$
104.2-b	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[104,26,-2w^{2} + 4w + 4]$	$104$	$[2, 2, 2]$	$1$
104.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[104,26,4w^{2} - 2w - 4]$	$104$	$[2, 2, 2]$	$1$
104.3-b	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[104,26,4w^{2} - 2w - 4]$	$104$	$[2, 2, 2]$	$1$
113.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[113, 113, 3w^{2} + w - 8]$	$113$	$[2, 2, 2]$	$1$
113.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[113,113,-4w^{2} + 3w + 3]$	$113$	$[2, 2, 2]$	$1$
113.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[113,113,w^{2} - 4w - 3]$	$113$	$[2, 2, 2]$	$1$
125.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[125, 5, -5]$	$125$	$[2, 2, 2]$	$2$		✓
127.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[127, 127, 2w^{2} - 9]$	$127$	$[2, 2, 2]$	$1$
127.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[127,127,-2w^{2} + 2w - 3]$	$127$	$[2, 2, 2]$	$1$
127.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[127,127,-2w - 5]$	$127$	$[2, 2, 2]$	$1$
139.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[139, 139, 5w^{2} - 4w - 6]$	$139$	$[2, 2, 2]$	$2$
139.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[139,139,-4w^{2} - w + 8]$	$139$	$[2, 2, 2]$	$2$
139.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[139,139,-w^{2} + 5w + 1]$	$139$	$[2, 2, 2]$	$2$
167.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[167, 167, w^{2} + w - 8]$	$167$	$[2, 2, 2]$	$3$
167.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[167,167,w^{2} - 2w - 7]$	$167$	$[2, 2, 2]$	$3$
167.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[167,167,-2w^{2} + w - 3]$	$167$	$[2, 2, 2]$	$3$
169.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[169, 13, -3w^{2} - 2w + 7]$	$169$	$[2, 2, 2]$	$1$
169.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[169,13,5w^{2} - 3w - 6]$	$169$	$[2, 2, 2]$	$1$
169.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[169,13,-2w^{2} + 5w + 3]$	$169$	$[2, 2, 2]$	$1$
169.4-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[169, 169, -w^{2} + w + 7]$	$169$	$[2, 2, 2]$	$2$
169.5-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[169,169,w^{2} + 4]$	$169$	$[2, 2, 2]$	$2$
169.6-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[169,169,-w + 6]$	$169$	$[2, 2, 2]$	$2$
181.1-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[181, 181, 4w^{2} + w - 9]$	$181$	$[2, 2, 2]$	$1$
181.1-b	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[181, 181, 4w^{2} + w - 9]$	$181$	$[2, 2, 2]$	$1$
181.2-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[181,181,-5w^{2} + 4w + 5]$	$181$	$[2, 2, 2]$	$1$
181.2-b	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[181,181,-5w^{2} + 4w + 5]$	$181$	$[2, 2, 2]$	$1$
181.3-a	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[181,181,w^{2} - 5w - 2]$	$181$	$[2, 2, 2]$	$1$
181.3-b	\(\Q(\zeta_{7})^+\)	$3$	$49$	$[181,181,w^{2} - 5w - 2]$	$181$	$[2, 2, 2]$	$1$