Hilbert modular form search results

Results (1-50 of 10995 matches)

 

Label	Base field	Field degree	Field discriminant	Level	Level norm	Weight	Dimension	CM	Base change
97.1-d	\(\Q(\sqrt{6}) \)	$2$	$24$	$[97, 97, 2w - 11]$	$97$	$[2, 2]$	$22$
97.2-d	\(\Q(\sqrt{6}) \)	$2$	$24$	$[97,97,-2w - 11]$	$97$	$[2, 2]$	$22$
97.1-b	\(\Q(\sqrt{33}) \)	$2$	$33$	$[97, 97, 8w + 21]$	$97$	$[2, 2]$	$40$
97.2-b	\(\Q(\sqrt{33}) \)	$2$	$33$	$[97,97,-8w + 29]$	$97$	$[2, 2]$	$40$
37.1-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[37, 37, w + 11]$	$37$	$[2, 2]$	$24$
37.2-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[37,37,-w + 11]$	$37$	$[2, 2]$	$24$
53.1-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[53, 53, w + 13]$	$53$	$[2, 2]$	$32$
53.2-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[53,53,-w + 13]$	$53$	$[2, 2]$	$32$
67.1-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[67, 67, w + 12]$	$67$	$[2, 2]$	$38$
67.2-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[67,67,-w + 12]$	$67$	$[2, 2]$	$38$
79.1-g	\(\Q(\sqrt{10}) \)	$2$	$40$	$[79, 79, -4w - 9]$	$79$	$[2, 2]$	$22$
79.1-h	\(\Q(\sqrt{10}) \)	$2$	$40$	$[79, 79, -4w - 9]$	$79$	$[2, 2]$	$30$
79.2-g	\(\Q(\sqrt{10}) \)	$2$	$40$	$[79,79,4w - 9]$	$79$	$[2, 2]$	$22$
79.2-h	\(\Q(\sqrt{10}) \)	$2$	$40$	$[79,79,4w - 9]$	$79$	$[2, 2]$	$30$
83.1-a	\(\Q(\sqrt{10}) \)	$2$	$40$	$[83, 83, w + 33]$	$83$	$[2, 2]$	$23$
83.1-b	\(\Q(\sqrt{10}) \)	$2$	$40$	$[83, 83, w + 33]$	$83$	$[2, 2]$	$23$
83.1-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[83, 83, w + 33]$	$83$	$[2, 2]$	$46$
83.2-a	\(\Q(\sqrt{10}) \)	$2$	$40$	$[83,83,-w + 33]$	$83$	$[2, 2]$	$23$
83.2-b	\(\Q(\sqrt{10}) \)	$2$	$40$	$[83,83,-w + 33]$	$83$	$[2, 2]$	$23$
83.2-c	\(\Q(\sqrt{10}) \)	$2$	$40$	$[83,83,-w + 33]$	$83$	$[2, 2]$	$46$
89.1-i	\(\Q(\sqrt{10}) \)	$2$	$40$	$[89, 89, -3w - 1]$	$89$	$[2, 2]$	$22$
89.1-j	\(\Q(\sqrt{10}) \)	$2$	$40$	$[89, 89, -3w - 1]$	$89$	$[2, 2]$	$26$
89.1-k	\(\Q(\sqrt{10}) \)	$2$	$40$	$[89, 89, -3w - 1]$	$89$	$[2, 2]$	$30$
89.2-i	\(\Q(\sqrt{10}) \)	$2$	$40$	$[89,89,3w - 1]$	$89$	$[2, 2]$	$22$
89.2-j	\(\Q(\sqrt{10}) \)	$2$	$40$	$[89,89,3w - 1]$	$89$	$[2, 2]$	$26$
89.2-k	\(\Q(\sqrt{10}) \)	$2$	$40$	$[89,89,3w - 1]$	$89$	$[2, 2]$	$30$
59.1-c	\(\Q(\sqrt{41}) \)	$2$	$41$	$[59, 59, 2w - 11]$	$59$	$[2, 2]$	$25$
59.2-c	\(\Q(\sqrt{41}) \)	$2$	$41$	$[59,59,-2w - 9]$	$59$	$[2, 2]$	$25$
61.1-b	\(\Q(\sqrt{41}) \)	$2$	$41$	$[61, 61, -4w + 17]$	$61$	$[2, 2]$	$22$
61.2-b	\(\Q(\sqrt{41}) \)	$2$	$41$	$[61,61,4w + 13]$	$61$	$[2, 2]$	$22$
73.1-b	\(\Q(\sqrt{41}) \)	$2$	$41$	$[73, 73, 8w + 23]$	$73$	$[2, 2]$	$35$
73.2-b	\(\Q(\sqrt{41}) \)	$2$	$41$	$[73,73,-8w + 31]$	$73$	$[2, 2]$	$35$
83.1-b	\(\Q(\sqrt{41}) \)	$2$	$41$	$[83, 83, 4w - 11]$	$83$	$[2, 2]$	$23$
83.1-c	\(\Q(\sqrt{41}) \)	$2$	$41$	$[83, 83, 4w - 11]$	$83$	$[2, 2]$	$29$
83.2-b	\(\Q(\sqrt{41}) \)	$2$	$41$	$[83,83,-4w - 7]$	$83$	$[2, 2]$	$23$
83.2-c	\(\Q(\sqrt{41}) \)	$2$	$41$	$[83,83,-4w - 7]$	$83$	$[2, 2]$	$29$
89.1-d	\(\Q(\sqrt{11}) \)	$2$	$44$	$[89, 89, -w - 10]$	$89$	$[2, 2]$	$26$
89.2-d	\(\Q(\sqrt{11}) \)	$2$	$44$	$[89,89,w - 10]$	$89$	$[2, 2]$	$26$
97.1-d	\(\Q(\sqrt{11}) \)	$2$	$44$	$[97, 97, -3w - 14]$	$97$	$[2, 2]$	$40$
97.2-d	\(\Q(\sqrt{11}) \)	$2$	$44$	$[97,97,3w - 14]$	$97$	$[2, 2]$	$40$
89.1-g	\(\Q(\sqrt{53}) \)	$2$	$53$	$[89, 89, -3w - 4]$	$89$	$[2, 2]$	$25$
89.2-g	\(\Q(\sqrt{53}) \)	$2$	$53$	$[89,89,3w - 7]$	$89$	$[2, 2]$	$25$
97.1-b	\(\Q(\sqrt{53}) \)	$2$	$53$	$[97, 97, -w - 10]$	$97$	$[2, 2]$	$24$
97.1-c	\(\Q(\sqrt{53}) \)	$2$	$53$	$[97, 97, -w - 10]$	$97$	$[2, 2]$	$32$
97.2-b	\(\Q(\sqrt{53}) \)	$2$	$53$	$[97,97,w - 11]$	$97$	$[2, 2]$	$24$
97.2-c	\(\Q(\sqrt{53}) \)	$2$	$53$	$[97,97,w - 11]$	$97$	$[2, 2]$	$32$
61.1-a	\(\Q(\sqrt{14}) \)	$2$	$56$	$[61, 61, 7w + 25]$	$61$	$[2, 2]$	$25$
61.1-b	\(\Q(\sqrt{14}) \)	$2$	$56$	$[61, 61, 7w + 25]$	$61$	$[2, 2]$	$25$
61.2-a	\(\Q(\sqrt{14}) \)	$2$	$56$	$[61,61,-7w + 25]$	$61$	$[2, 2]$	$25$
61.2-b	\(\Q(\sqrt{14}) \)	$2$	$56$	$[61,61,-7w + 25]$	$61$	$[2, 2]$	$25$