
# lfunc_search downloaded from the LMFDB on 17 April 2026.
# Search link: https://www.lmfdb.org/L/2/621/207.182
# Query "{'degree': 2, 'conductor': 621}" returned 11748 lfunc_searchs, sorted by root analytic conductor.

# Each entry in the following data list has the form:
#    [Label, $\alpha$, $A$, $d$, $N$, $\chi$, $\mu$, $\nu$, $w$, prim, arith, $\mathbb{Q}$, self-dual, $\operatorname{Arg}(\epsilon)$, $r$, First zero, Origin]
# For more details, see the definitions at the bottom of the file.



"2-621-207.160-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"207.160"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.3611111111111111	0	0.992889787944284956990802487191	["ModularForm/GL2/Q/holomorphic/621/1/f/a/505/1"]
"2-621-207.160-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"207.160"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.027777777777777783	0	1.58241044981503260302341045576	["ModularForm/GL2/Q/holomorphic/621/1/f/a/505/2"]
"2-621-207.160-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"207.160"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.3055555555555556	0	2.34958866851873785127239021427	["ModularForm/GL2/Q/holomorphic/621/1/f/a/505/3"]
"2-621-207.22-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"207.22"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.3055555555555556	0	1.51226274172792546987159182987	["ModularForm/GL2/Q/holomorphic/621/1/f/a/91/3"]
"2-621-207.22-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"207.22"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.3611111111111111	0	1.56150585499588152093995705265	["ModularForm/GL2/Q/holomorphic/621/1/f/a/91/1"]
"2-621-207.22-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"207.22"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.027777777777777783	0	1.94789429818676253821578372023	["ModularForm/GL2/Q/holomorphic/621/1/f/a/91/2"]
"2-621-621.160-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"621.160"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.32407407407407407	0	1.10723933952338152372274252729	["ModularForm/GL2/Q/holomorphic/621/1/k/a/160/2"]
"2-621-621.160-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"621.160"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.32407407407407407	0	1.55130380686191150786249387349	["ModularForm/GL2/Q/holomorphic/621/1/k/a/160/1"]
"2-621-621.160-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"621.160"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.32407407407407407	0	3.46054976752537043858356395951	["ModularForm/GL2/Q/holomorphic/621/1/k/a/160/3"]
"2-621-621.22-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"621.22"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.00925925925925926	0	1.27527359863945617431458509557	["ModularForm/GL2/Q/holomorphic/621/1/k/a/22/2"]
"2-621-621.22-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"621.22"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.00925925925925926	0	1.60413758114794345325155879219	["ModularForm/GL2/Q/holomorphic/621/1/k/a/22/1"]
"2-621-621.22-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"621.22"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.00925925925925926	0	1.78284928701726122483610400824	["ModularForm/GL2/Q/holomorphic/621/1/k/a/22/3"]
"2-621-621.229-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"621.229"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.32407407407407407	0	0.797942283111775558810224354350	["ModularForm/GL2/Q/holomorphic/621/1/k/a/229/3"]
"2-621-621.229-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"621.229"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.32407407407407407	0	2.16824893744603639693446183063	["ModularForm/GL2/Q/holomorphic/621/1/k/a/229/2"]
"2-621-621.229-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"621.229"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.32407407407407407	0	2.28014663935830523695794925740	["ModularForm/GL2/Q/holomorphic/621/1/k/a/229/1"]
"2-621-621.367-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"621.367"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.00925925925925926	0	1.12727134645215475826736014346	["ModularForm/GL2/Q/holomorphic/621/1/k/a/367/1"]
"2-621-621.367-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"621.367"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.00925925925925926	0	1.73873261660629835601942288070	["ModularForm/GL2/Q/holomorphic/621/1/k/a/367/2"]
"2-621-621.367-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"621.367"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.00925925925925926	0	2.45957296432113807910152668837	["ModularForm/GL2/Q/holomorphic/621/1/k/a/367/3"]
"2-621-621.436-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"621.436"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.00925925925925926	0	0.947891150006562810679590190126	["ModularForm/GL2/Q/holomorphic/621/1/k/a/436/1"]
"2-621-621.436-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"621.436"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.00925925925925926	0	1.75082251212067508509567923808	["ModularForm/GL2/Q/holomorphic/621/1/k/a/436/2"]
"2-621-621.436-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"621.436"	[]	[[0.0, 0.0]]	0	true	true	false	false	-0.00925925925925926	0	2.44376307708832911058438904308	["ModularForm/GL2/Q/holomorphic/621/1/k/a/436/3"]
"2-621-621.574-c0-0-0"	0.5567040262519165	0.3099193728450945	2	621	"621.574"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.00925925925925926	0	1.11032483081678878117221792238	["ModularForm/GL2/Q/holomorphic/621/1/k/a/574/1"]
"2-621-621.574-c0-0-1"	0.5567040262519165	0.3099193728450945	2	621	"621.574"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.00925925925925926	0	1.68906658111648848865910452021	["ModularForm/GL2/Q/holomorphic/621/1/k/a/574/2"]
"2-621-621.574-c0-0-2"	0.5567040262519165	0.3099193728450945	2	621	"621.574"	[]	[[0.0, 0.0]]	0	true	true	false	false	0.00925925925925926	0	2.16527774277794757853597563276	["ModularForm/GL2/Q/holomorphic/621/1/k/a/574/3"]
"2-621-1.1-c1-0-0"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	0.50756900229488346595363719017	["ModularForm/GL2/Q/holomorphic/621/2/a/l/1/1"]
"2-621-1.1-c1-0-1"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	0.59441018824615145466716904445	["ModularForm/GL2/Q/holomorphic/621/2/a/j/1/1"]
"2-621-1.1-c1-0-10"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.31007681584049918043496815651	["ModularForm/GL2/Q/holomorphic/621/2/a/g/1/1"]
"2-621-1.1-c1-0-11"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.40397484391411645537170277049	["ModularForm/GL2/Q/holomorphic/621/2/a/g/1/2"]
"2-621-1.1-c1-0-12"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	true	true	0.0	0	1.52591313601887260742434514324	["EllipticCurve/Q/621/b", "ModularForm/GL2/Q/holomorphic/621/2/a/b/1/1", "ModularForm/GL2/Q/holomorphic/621/2/a/b"]
"2-621-1.1-c1-0-13"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	1.60640336682476683839936044585	["ModularForm/GL2/Q/holomorphic/621/2/a/c/1/1"]
"2-621-1.1-c1-0-14"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.67548840154324363431039541227	["ModularForm/GL2/Q/holomorphic/621/2/a/k/1/5"]
"2-621-1.1-c1-0-15"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	true	true	0.5	1	1.70314461704385696765505861941	["EllipticCurve/Q/621/a", "ModularForm/GL2/Q/holomorphic/621/2/a/a/1/1", "ModularForm/GL2/Q/holomorphic/621/2/a/a"]
"2-621-1.1-c1-0-16"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	1.70795641095428965486719634965	["ModularForm/GL2/Q/holomorphic/621/2/a/f/1/1"]
"2-621-1.1-c1-0-17"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	1.75705829159280588946819201053	["ModularForm/GL2/Q/holomorphic/621/2/a/d/1/1"]
"2-621-1.1-c1-0-18"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.79465290795668623894233513429	["ModularForm/GL2/Q/holomorphic/621/2/a/i/1/2"]
"2-621-1.1-c1-0-19"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.87568624862540373737036830716	["ModularForm/GL2/Q/holomorphic/621/2/a/l/1/5"]
"2-621-1.1-c1-0-2"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	0.72952923130148633473770594105	["ModularForm/GL2/Q/holomorphic/621/2/a/k/1/2"]
"2-621-1.1-c1-0-20"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	1.91402111942545510353557827851	["ModularForm/GL2/Q/holomorphic/621/2/a/h/1/1"]
"2-621-1.1-c1-0-21"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	2.00919112166246980045209333348	["ModularForm/GL2/Q/holomorphic/621/2/a/l/1/6"]
"2-621-1.1-c1-0-22"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	2.01730055211400573909608586357	["ModularForm/GL2/Q/holomorphic/621/2/a/k/1/6"]
"2-621-1.1-c1-0-23"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	2.02924211710592895069498587886	["ModularForm/GL2/Q/holomorphic/621/2/a/j/1/2"]
"2-621-1.1-c1-0-24"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	2.09331390820091079010688223260	["ModularForm/GL2/Q/holomorphic/621/2/a/e/1/1"]
"2-621-1.1-c1-0-25"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	2.21979910673474004210561211910	["ModularForm/GL2/Q/holomorphic/621/2/a/d/1/2"]
"2-621-1.1-c1-0-26"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	2.39173558187085348422017508256	["ModularForm/GL2/Q/holomorphic/621/2/a/c/1/2"]
"2-621-1.1-c1-0-27"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	2.50566341975159921695752449190	["ModularForm/GL2/Q/holomorphic/621/2/a/f/1/2"]
"2-621-1.1-c1-0-28"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	2.69739978465207091435174620540	["ModularForm/GL2/Q/holomorphic/621/2/a/h/1/2"]
"2-621-1.1-c1-0-29"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.5	1	2.72262161738179406369590852659	["ModularForm/GL2/Q/holomorphic/621/2/a/e/1/2"]
"2-621-1.1-c1-0-3"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	0.76636692818898414816067012142	["ModularForm/GL2/Q/holomorphic/621/2/a/k/1/4"]
"2-621-1.1-c1-0-4"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	0.952738213021422113184366445220	["ModularForm/GL2/Q/holomorphic/621/2/a/i/1/1"]
"2-621-1.1-c1-0-5"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.07818429547216272453690234356	["ModularForm/GL2/Q/holomorphic/621/2/a/l/1/2"]
"2-621-1.1-c1-0-6"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.08690502472847676749005464897	["ModularForm/GL2/Q/holomorphic/621/2/a/l/1/4"]
"2-621-1.1-c1-0-7"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.16337949370345629119256952266	["ModularForm/GL2/Q/holomorphic/621/2/a/l/1/3"]
"2-621-1.1-c1-0-8"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.21693925758465960026567471767	["ModularForm/GL2/Q/holomorphic/621/2/a/k/1/1"]
"2-621-1.1-c1-0-9"	2.2268161050076665	4.958709965521514	2	621	"1.1"	[]	[[0.5, 0.0]]	1	true	true	false	true	0.0	0	1.30522039352440702611143547413	["ModularForm/GL2/Q/holomorphic/621/2/a/k/1/3"]
"2-621-207.11-c1-0-0"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	-0.490574140510585	0	0.03313476527065788608208147929	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/13"]
"2-621-207.11-c1-0-1"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	-0.3340149112919828	0	0.15118972984340238653699543248	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/7"]
"2-621-207.11-c1-0-10"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	0.15802866847637437	0	1.19923437934853797362455126772	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/8"]
"2-621-207.11-c1-0-11"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	-0.1011732837268706	0	1.27247048247792735747469856569	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/18"]
"2-621-207.11-c1-0-12"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	0.07431532831780022	0	1.34848719579314864917193873966	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/14"]
"2-621-207.11-c1-0-13"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	0.20435551379374525	0	1.43160964213438468350476019524	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/9"]
"2-621-207.11-c1-0-14"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	0.28785022415857425	0	1.49580096898545208404463441127	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/1"]
"2-621-207.11-c1-0-15"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	0.3803898063206646	0	1.62029456714461196351446611571	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/4"]
"2-621-207.11-c1-0-16"	2.2268161050076665	4.958709965521514	2	621	"207.11"	[]	[[0.5, 0.0]]	1	true	true	false	false	-0.03237076487428517	0	1.68152573917208695661145025780	["ModularForm/GL2/Q/holomorphic/621/2/s/a/494/21"]
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"2-621-1.1-c7-0-63"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.59576726785867289792216941832	["ModularForm/GL2/Q/holomorphic/621/8/a/d/1/6"]
"2-621-1.1-c7-0-64"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.60443687267053825923403644175	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/14"]
"2-621-1.1-c7-0-65"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.60850273397241059608938345337	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/11"]
"2-621-1.1-c7-0-66"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.61206278936479465971037203263	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/6"]
"2-621-1.1-c7-0-67"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.62221024041220652238046872688	["ModularForm/GL2/Q/holomorphic/621/8/a/e/1/16"]
"2-621-1.1-c7-0-68"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.62588611784618733721142556576	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/3"]
"2-621-1.1-c7-0-69"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.63460608887870201774925904062	["ModularForm/GL2/Q/holomorphic/621/8/a/g/1/4"]
"2-621-1.1-c7-0-7"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.12104488635903823950141254659	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/1"]
"2-621-1.1-c7-0-70"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.63803891061277948757022464276	["ModularForm/GL2/Q/holomorphic/621/8/a/d/1/15"]
"2-621-1.1-c7-0-71"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.64956073123489182391613942702	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/11"]
"2-621-1.1-c7-0-72"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.65059925249588340643087636218	["ModularForm/GL2/Q/holomorphic/621/8/a/b/1/7"]
"2-621-1.1-c7-0-73"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.65464541652091939002986313555	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/18"]
"2-621-1.1-c7-0-74"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.65827284628388990907610113438	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/28"]
"2-621-1.1-c7-0-75"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.66071995484210778484303313564	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/20"]
"2-621-1.1-c7-0-76"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.67563305647895075998699709202	["ModularForm/GL2/Q/holomorphic/621/8/a/a/1/11"]
"2-621-1.1-c7-0-77"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.68313444062615517014243850381	["ModularForm/GL2/Q/holomorphic/621/8/a/d/1/13"]
"2-621-1.1-c7-0-78"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.69620883961540552518841298716	["ModularForm/GL2/Q/holomorphic/621/8/a/a/1/6"]
"2-621-1.1-c7-0-79"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.69771721270566424360147728942	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/9"]
"2-621-1.1-c7-0-8"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.12967720909543911071880654666	["ModularForm/GL2/Q/holomorphic/621/8/a/d/1/23"]
"2-621-1.1-c7-0-80"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.70102381268254697282778363206	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/1"]
"2-621-1.1-c7-0-81"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.71328605735758680880255438341	["ModularForm/GL2/Q/holomorphic/621/8/a/b/1/1"]
"2-621-1.1-c7-0-82"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.72040428104621722046413422505	["ModularForm/GL2/Q/holomorphic/621/8/a/a/1/15"]
"2-621-1.1-c7-0-83"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.74052394182336533983084216191	["ModularForm/GL2/Q/holomorphic/621/8/a/c/1/1"]
"2-621-1.1-c7-0-84"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.74083538764808756628215211694	["ModularForm/GL2/Q/holomorphic/621/8/a/g/1/6"]
"2-621-1.1-c7-0-85"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.75047289239682369706940074410	["ModularForm/GL2/Q/holomorphic/621/8/a/c/1/9"]
"2-621-1.1-c7-0-86"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.75405107914225710331372489454	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/16"]
"2-621-1.1-c7-0-87"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.75450761853508219610316129268	["ModularForm/GL2/Q/holomorphic/621/8/a/h/1/19"]
"2-621-1.1-c7-0-88"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.75574768199940030096088255351	["ModularForm/GL2/Q/holomorphic/621/8/a/e/1/10"]
"2-621-1.1-c7-0-89"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.75785377458532557637563651775	["ModularForm/GL2/Q/holomorphic/621/8/a/a/1/4"]
"2-621-1.1-c7-0-9"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.13877906485913181183237740732	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/4"]
"2-621-1.1-c7-0-90"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.76335972260102322310850889257	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/8"]
"2-621-1.1-c7-0-91"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.76812085355730256228401272277	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/14"]
"2-621-1.1-c7-0-92"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.76814812746323316462445778241	["ModularForm/GL2/Q/holomorphic/621/8/a/c/1/16"]
"2-621-1.1-c7-0-93"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.78190703791096116767505968741	["ModularForm/GL2/Q/holomorphic/621/8/a/e/1/8"]
"2-621-1.1-c7-0-94"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.791849701048156047173460568859	["ModularForm/GL2/Q/holomorphic/621/8/a/g/1/20"]
"2-621-1.1-c7-0-95"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.803843362246562200889384744739	["ModularForm/GL2/Q/holomorphic/621/8/a/d/1/22"]
"2-621-1.1-c7-0-96"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.806456405465236487266953257751	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/2"]
"2-621-1.1-c7-0-97"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.823967613417536753164377103099	["ModularForm/GL2/Q/holomorphic/621/8/a/b/1/4"]
"2-621-1.1-c7-0-98"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.0	0	0.833782046043518214461683898982	["ModularForm/GL2/Q/holomorphic/621/8/a/f/1/10"]
"2-621-1.1-c7-0-99"	13.928068811778598	193.9911008256397	2	621	"1.1"	[]	[[3.5, 0.0]]	7	true	true	false	true	0.5	1	0.841695651345329428866770751762	["ModularForm/GL2/Q/holomorphic/621/8/a/c/1/14"]


# Label --
#    Each L-function $L$ has a label of the form d-N-q.k-x-y-i, where

#     * $d$ is the degree of $L$.
#     * $N$ is the conductor of $L$.  When $N$ is a perfect power $m^n$ we write $N$ as $m$e$n$, since $N$ can be very large for some imprimitive L-functions.
#     * q.k is the label of the primitive Dirichlet character from which the central character is induced.
#     * x-y is the spectral label encoding the $\mu_j$ and $\nu_j$ in the analytically normalized functional equation.
#     * i is a non-negative integer disambiguating between L-functions that would otherwise have the same label.


#$\alpha$ (root_analytic_conductor) --
#    If $d$ is the degree of the L-function $L(s)$, the **root analytic conductor** $\alpha$ of $L$ is the $d$th root of the analytic conductor of $L$.  It plays a role analogous to the root discriminant for number fields.


#$A$ (analytic_conductor) --
#    The **analytic conductor** of an L-function $L(s)$ with infinity factor $L_{\infty}(s)$ and conductor $N$ is the real number
#    \[
#    A := \mathrm{exp}\left(2\mathrm{Re}\left(\frac{L_{\infty}'(1/2)}{L_{\infty}(1/2)}\right)\right)N.
#    \]



#$d$ (degree) --
#    The **degree** of an L-function is the number $J + 2K$ of Gamma factors occurring in its functional equation

#    \[
#    \Lambda(s) := N^{s/2}
#    \prod_{j=1}^J \Gamma_{\mathbb R}(s+\mu_j) \prod_{k=1}^K \Gamma_{\mathbb C}(s+\nu_k)
#    \cdot L(s) = \varepsilon \overline{\Lambda}(1-s).
#    \]

#    The degree appears as the first component of the Selberg data of $L(s).$ In all known cases it is the degree of the polynomial of the inverse of the Euler factor at any prime not dividing the conductor.



#$N$ (conductor) --
#    The **conductor** of an L-function is the integer $N$  occurring in its functional equation

#    \[
#    \Lambda(s) := N^{s/2}
#    \prod_{j=1}^J \Gamma_{\mathbb R}(s+\mu_j) \prod_{k=1}^K \Gamma_{\mathbb C}(s+\nu_k)
#    \cdot L(s) = \varepsilon \overline{\Lambda}(1-s).
#    \]


#    The conductor of an analytic L-function is the second component in the Selberg data. For a Dirichlet L-function
#     associated with a primitive Dirichlet character, the conductor of the L-function is the same as the conductor of the character. For a primitive L-function associated with a cusp form $\phi$ on $GL(2)/\mathbb Q$, the conductor of the L-function is the same as the level of $\phi$.

#    In the literature, the word _level_ is sometimes used instead of _conductor_.


#$\chi$ (central_character) --
#    An L-function has an Euler product of the form
#    $L(s) = \prod_p L_p(p^{-s})^{-1}$
#    where $L_p(x) = 1 + a_p x + \ldots + (-1)^d \chi(p) x^d$. The character $\chi$ is a Dirichlet character mod $N$ and is called **central character** of the L-function.
#    Here, $N$ is the conductor of $L$.


#$\mu$ (mus) --
#    All known analytic L-functions have a **functional equation** that can be written in the form
#    \[
#    \Lambda(s) := N^{s/2}
#    \prod_{j=1}^J \Gamma_{\mathbb R}(s+\mu_j) \prod_{k=1}^K \Gamma_{\mathbb C}(s+\nu_k)
#    \cdot L(s) = \varepsilon \overline{\Lambda}(1-s),
#    \]
#    where $N$ is an integer, $\Gamma_{\mathbb R}$ and $\Gamma_{\mathbb C}$ are defined in terms of the $\Gamma$-function, $\mathrm{Re}(\mu_j) = 0 \ \mathrm{or} \ 1$ (assuming Selberg's eigenvalue conjecture), and $\mathrm{Re}(\nu_k)$ is a positive integer
#    or half-integer,
#    \[
#    \sum \mu_j + 2 \sum \nu_k \ \ \ \ \text{is real},
#    \]
#    and $\varepsilon$ is the sign of the functional equation.
#    With those restrictions on the spectral parameters, the
#    data in the functional equation is specified uniquely.  The integer $d = J + 2 K$
#    is the degree of the L-function. The integer $N$ is  the conductor (or level)
#    of the L-function.  The pair $[J,K]$ is the signature of the L-function.  The parameters
#    in the functional equation can be used to make up the 4-tuple called the Selberg data.


#    The axioms of the Selberg class are less restrictive than
#    given above.

#    Note that the functional equation above has the central point at $s=1/2$, and relates $s\leftrightarrow 1-s$.

#    For many L-functions there is another normalization which is natural. The corresponding functional equation relates $s\leftrightarrow w+1-s$ for some positive integer $w$,
#    called the motivic weight of the L-function. The central point is at $s=(w+1)/2$, and the arithmetically normalized Dirichlet coefficients $a_n n^{w/2}$ are algebraic integers.



#$\nu$ (nus) --
#    All known analytic L-functions have a **functional equation** that can be written in the form
#    \[
#    \Lambda(s) := N^{s/2}
#    \prod_{j=1}^J \Gamma_{\mathbb R}(s+\mu_j) \prod_{k=1}^K \Gamma_{\mathbb C}(s+\nu_k)
#    \cdot L(s) = \varepsilon \overline{\Lambda}(1-s),
#    \]
#    where $N$ is an integer, $\Gamma_{\mathbb R}$ and $\Gamma_{\mathbb C}$ are defined in terms of the $\Gamma$-function, $\mathrm{Re}(\mu_j) = 0 \ \mathrm{or} \ 1$ (assuming Selberg's eigenvalue conjecture), and $\mathrm{Re}(\nu_k)$ is a positive integer
#    or half-integer,
#    \[
#    \sum \mu_j + 2 \sum \nu_k \ \ \ \ \text{is real},
#    \]
#    and $\varepsilon$ is the sign of the functional equation.
#    With those restrictions on the spectral parameters, the
#    data in the functional equation is specified uniquely.  The integer $d = J + 2 K$
#    is the degree of the L-function. The integer $N$ is  the conductor (or level)
#    of the L-function.  The pair $[J,K]$ is the signature of the L-function.  The parameters
#    in the functional equation can be used to make up the 4-tuple called the Selberg data.


#    The axioms of the Selberg class are less restrictive than
#    given above.

#    Note that the functional equation above has the central point at $s=1/2$, and relates $s\leftrightarrow 1-s$.

#    For many L-functions there is another normalization which is natural. The corresponding functional equation relates $s\leftrightarrow w+1-s$ for some positive integer $w$,
#    called the motivic weight of the L-function. The central point is at $s=(w+1)/2$, and the arithmetically normalized Dirichlet coefficients $a_n n^{w/2}$ are algebraic integers.



#$w$ (motivic_weight) --
#    The **motivic weight** (or **arithmetic weight**) of an arithmetic L-function with analytic normalization $L_{an}(s)=\sum_{n=1}^\infty a_nn^{-s}$ is the least nonnegative integer $w$ for which $a_nn^{w/2}$ is an algebraic integer for all $n\ge 1$.

#    If the L-function arises from a motive, then the weight of the motive has the
#    same parity as the motivic weight of the L-function, but the weight of the motive
#    could be larger.  This apparent discrepancy comes from the fact that a Tate twist
#    increases the weight of the motive.  This corresponds to the change of variables
#    $s \mapsto s + j$ in the L-function of the motive.


#prim (primitive) --
#    An L-function is <b>primitive</b> if it cannot be written as a product of nontrivial L-functions.  The "trivial L-function" is the constant function $1$.


#arith (algebraic) --
#    An L-function $L(s) = \sum_{n=1}^{\infty} a_n n^{-s}$  is called **arithmetic** if its Dirichlet coefficients $a_n$ are algebraic numbers.


#$\mathbb{Q}$ (rational) --
#    A **rational** L-function $L(s)$ is an arithmetic L-function with coefficient field $\Q$; equivalently, its Euler product in the arithmetic normalization can be written as a product over rational primes
#    \[
#    L(s)=\prod_pL_p(p^{-s})^{-1}
#    \]
#    with $L_p\in \Z[T]$.


#self-dual (self_dual) --
#    An L-function $L(s) = \sum_{n=1}^{\infty} \frac{a_n}{n^s}$ is called **self-dual** if its Dirichlet coefficients $a_n$ are real.


#$\operatorname{Arg}(\epsilon)$ (root_angle) --
#    The **root angle** of an L-function is the argument of its root number, as a real number $\alpha$ with $-0.5 < \alpha \le 0.5$.


#$r$ (order_of_vanishing) --
#    The **analytic rank** of an L-function $L(s)$ is its order of vanishing at its central point.

#    When the analytic rank $r$ is positive, the value listed in the LMFDB is typically an upper bound that is believed to be tight (in the sense that there are known to be $r$ zeroes located very near to the central point).


#First zero (z1) --
#    The **zeros** of an L-function $L(s)$ are the complex numbers $\rho$ for which $L(\rho)=0$.

#    Under the Riemann Hypothesis, every non-trivial zero $\rho$ lies on the critical line $\Re(s)=1/2$ (in the analytic normalization).

#    The **lowest zero** of an L-function $L(s)$ is the least $\gamma>0$ for which $L(1/2+i\gamma)=0$. Note that even when $L(1/2)=0$, the lowest zero is by definition a positive real number.


#Origin (instance_urls) --
#    L-functions arise from many different sources. Already in degree 2 we have examples of
#    L-functions associated with holomorphic cusp forms, with Maass forms, with elliptic curves, with characters of number fields (Hecke characters), and with 2-dimensional representations of the Galois group of a number field (Artin L-functions).

#    Sometimes an L-function may arise from more than one source. For example, the L-functions associated with elliptic curves are also associated with weight 2 cusp forms. A goal of the Langlands program ostensibly is to prove that any degree $d$ L-function is associated with an automorphic form on $\mathrm{GL}(d)$. Because of this representation theoretic genesis, one can associate an L-function not only to an automorphic representation but also to symmetric powers, or exterior powers of that representation, or to the tensor product of two representations (the Rankin-Selberg product of two L-functions).


