
# lfunc_search downloaded from the LMFDB on 13 July 2026.
# Search link: https://www.lmfdb.org/L/1/1183/1183.1055/r0-0
# Query "{'degree': 1, 'conductor': 1183, 'spectral_label': 'r0-0'}" returned 360 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.



"1-1183-1183.100-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.100"	[[0, 0.0]]	[]	0	true	true	false	false	-0.21525869112588691	0	0.721326588533	["Character/Dirichlet/1183/100"]
"1-1183-1183.1005-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1005"	[[0, 0.0]]	[]	0	true	true	false	false	-0.12103322208910323	0	0.774608663327	["Character/Dirichlet/1183/1005"]
"1-1183-1183.1006-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1006"	[[0, 0.0]]	[]	0	true	true	false	false	0.1149355282083813	0	0.661459298879	["Character/Dirichlet/1183/1006"]
"1-1183-1183.1007-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1007"	[[0, 0.0]]	[]	0	true	true	false	false	-0.3648915187376726	0	1.59732672713	["Character/Dirichlet/1183/1007"]
"1-1183-1183.1010-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1010"	[[0, 0.0]]	[]	0	true	true	false	false	0.38434683155655885	0	1.53917142568	["Character/Dirichlet/1183/1010"]
"1-1183-1183.1017-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1017"	[[0, 0.0]]	[]	0	true	true	false	false	-0.21525869112588691	0	0.749006712667	["Character/Dirichlet/1183/1017"]
"1-1183-1183.1020-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1020"	[[0, 0.0]]	[]	0	true	true	false	false	0.0039007637048336955	0	0.464922579225	["Character/Dirichlet/1183/1020"]
"1-1183-1183.1021-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1021"	[[0, 0.0]]	[]	0	true	true	false	false	0.1351084812623274	0	0.935622268886	["Character/Dirichlet/1183/1021"]
"1-1183-1183.1024-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1024"	[[0, 0.0]]	[]	0	true	true	false	false	-0.20835533806868772	0	0.453028242796	["Character/Dirichlet/1183/1024"]
"1-1183-1183.1025-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1025"	[[0, 0.0]]	[]	0	true	true	false	false	-0.1188803013839237	0	1.14476782201	["Character/Dirichlet/1183/1025"]
"1-1183-1183.1026-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1026"	[[0, 0.0]]	[]	0	true	true	false	false	-0.36758154556050365	0	0.235205504233	["Character/Dirichlet/1183/1026"]
"1-1183-1183.1031-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1031"	[[0, 0.0]]	[]	0	true	true	false	false	0.06186162445596714	0	0.836922312499	["Character/Dirichlet/1183/1031"]
"1-1183-1183.1032-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1032"	[[0, 0.0]]	[]	0	true	true	false	false	0.06109997475019859	0	1.58606787338	["Character/Dirichlet/1183/1032"]
"1-1183-1183.1034-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1034"	[[0, 0.0]]	[]	0	true	true	false	false	0.27223335858313474	0	0.225513457854	["Character/Dirichlet/1183/1034"]
"1-1183-1183.1035-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1035"	[[0, 0.0]]	[]	0	true	true	false	false	-0.30177514792899407	0	0.283073782652	["Character/Dirichlet/1183/1035"]
"1-1183-1183.1042-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1042"	[[0, 0.0]]	[]	0	true	true	false	false	-0.18293885601577908	0	0.83173700157	["Character/Dirichlet/1183/1042"]
"1-1183-1183.1046-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1046"	[[0, 0.0]]	[]	0	true	true	false	false	0.33723409703816704	0	1.25277335917	["Character/Dirichlet/1183/1046"]
"1-1183-1183.1048-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1048"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2460112173537489	0	0.509710742365	["Character/Dirichlet/1183/1048"]
"1-1183-1183.1052-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1052"	[[0, 0.0]]	[]	0	true	true	false	false	0.06580639763150956	0	1.03652155959	["Character/Dirichlet/1183/1052"]
"1-1183-1183.1054-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1054"	[[0, 0.0]]	[]	0	true	true	false	false	0.43419360236849047	0	1.33205896821	["Character/Dirichlet/1183/1054"]
"1-1183-1183.1055-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1055"	[[0, 0.0]]	[]	0	true	true	false	false	-0.07885145404013941	0	0.108030026254	["Character/Dirichlet/1183/1055"]
"1-1183-1183.1060-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1060"	[[0, 0.0]]	[]	0	true	true	false	false	-0.007440459174850723	0	0.0738683731099	["Character/Dirichlet/1183/1060"]
"1-1183-1183.107-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.107"	[[0, 0.0]]	[]	0	true	true	false	false	-0.01407525917322418	0	0.587618092032	["Character/Dirichlet/1183/107"]
"1-1183-1183.1074-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1074"	[[0, 0.0]]	[]	0	true	true	false	false	-0.32943256962849965	0	0.0605222146553	["Character/Dirichlet/1183/1074"]
"1-1183-1183.1075-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1075"	[[0, 0.0]]	[]	0	true	true	false	false	0.10480504221069953	0	0.771249945714	["Character/Dirichlet/1183/1075"]
"1-1183-1183.1077-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1077"	[[0, 0.0]]	[]	0	true	true	false	false	-0.0591715976331361	0	0.606075923298	["Character/Dirichlet/1183/1077"]
"1-1183-1183.1080-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1080"	[[0, 0.0]]	[]	0	true	true	false	false	-0.21525869112588691	0	0.409705611003	["Character/Dirichlet/1183/1080"]
"1-1183-1183.1081-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1081"	[[0, 0.0]]	[]	0	true	true	false	false	-0.020754068642306348	0	1.0655197031	["Character/Dirichlet/1183/1081"]
"1-1183-1183.1082-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1082"	[[0, 0.0]]	[]	0	true	true	false	false	0.14030800079058117	0	0.609429983431	["Character/Dirichlet/1183/1082"]
"1-1183-1183.1089-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1089"	[[0, 0.0]]	[]	0	true	true	false	false	0.2675269357018238	0	0.540037466817	["Character/Dirichlet/1183/1089"]
"1-1183-1183.1090-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1090"	[[0, 0.0]]	[]	0	true	true	false	false	0.3540874019756397	0	1.89006807529	["Character/Dirichlet/1183/1090"]
"1-1183-1183.1096-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1096"	[[0, 0.0]]	[]	0	true	true	false	false	0.006185712822139365	0	1.39122096362	["Character/Dirichlet/1183/1096"]
"1-1183-1183.1097-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1097"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2948277854010862	0	1.02422565455	["Character/Dirichlet/1183/1097"]
"1-1183-1183.1098-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1098"	[[0, 0.0]]	[]	0	true	true	false	false	-0.4723865877712031	0	0.376327625802	["Character/Dirichlet/1183/1098"]
"1-1183-1183.110-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.110"	[[0, 0.0]]	[]	0	true	true	false	false	-0.12766802208747668	0	0.733340430043	["Character/Dirichlet/1183/110"]
"1-1183-1183.1101-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1101"	[[0, 0.0]]	[]	0	true	true	false	false	-0.14030800079058117	0	0.94412947784	["Character/Dirichlet/1183/1101"]
"1-1183-1183.1108-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1108"	[[0, 0.0]]	[]	0	true	true	false	false	-0.3789667779108968	0	2.20156592013	["Character/Dirichlet/1183/1108"]
"1-1183-1183.111-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.111"	[[0, 0.0]]	[]	0	true	true	false	false	0.20759368836291917	0	1.38722992482	["Character/Dirichlet/1183/111"]
"1-1183-1183.1111-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1111"	[[0, 0.0]]	[]	0	true	true	false	false	0.2460112173537489	0	1.22899084637	["Character/Dirichlet/1183/1111"]
"1-1183-1183.1112-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1112"	[[0, 0.0]]	[]	0	true	true	false	false	0.10798816568047337	0	0.873874201566	["Character/Dirichlet/1183/1112"]
"1-1183-1183.1115-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1115"	[[0, 0.0]]	[]	0	true	true	false	false	-0.006185712822139365	0	0.907150010237	["Character/Dirichlet/1183/1115"]
"1-1183-1183.1116-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1116"	[[0, 0.0]]	[]	0	true	true	false	false	-0.020754068642306348	0	0.602874811422	["Character/Dirichlet/1183/1116"]
"1-1183-1183.1117-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1117"	[[0, 0.0]]	[]	0	true	true	false	false	-0.06876497751316636	0	0.837585159908	["Character/Dirichlet/1183/1117"]
"1-1183-1183.1122-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1122"	[[0, 0.0]]	[]	0	true	true	false	false	0.45831132859797896	0	1.95405632028	["Character/Dirichlet/1183/1122"]
"1-1183-1183.1123-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1123"	[[0, 0.0]]	[]	0	true	true	false	false	-0.32943256962849965	0	0.316756105035	["Character/Dirichlet/1183/1123"]
"1-1183-1183.1125-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1125"	[[0, 0.0]]	[]	0	true	true	false	false	0.020754068642306348	0	0.725985956842	["Character/Dirichlet/1183/1125"]
"1-1183-1183.1126-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1126"	[[0, 0.0]]	[]	0	true	true	false	false	0.10798816568047337	0	1.35913388504	["Character/Dirichlet/1183/1126"]
"1-1183-1183.1133-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1133"	[[0, 0.0]]	[]	0	true	true	false	false	-0.10798816568047337	0	0.889690574109	["Character/Dirichlet/1183/1133"]
"1-1183-1183.1137-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1137"	[[0, 0.0]]	[]	0	true	true	false	false	0.49255954082514936	0	0.176888986518	["Character/Dirichlet/1183/1137"]
"1-1183-1183.1139-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1139"	[[0, 0.0]]	[]	0	true	true	false	false	-0.047786365282742965	0	0.961259530514	["Character/Dirichlet/1183/1139"]
"1-1183-1183.114-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.114"	[[0, 0.0]]	[]	0	true	true	false	false	-0.47364133412391457	0	0.407984931902	["Character/Dirichlet/1183/114"]
"1-1183-1183.1143-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1143"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2123001112442301	0	0.583993132936	["Character/Dirichlet/1183/1143"]
"1-1183-1183.1145-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1145"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2876998887557699	0	1.58771887904	["Character/Dirichlet/1183/1145"]
"1-1183-1183.1146-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1146"	[[0, 0.0]]	[]	0	true	true	false	false	-0.33723409703816704	0	0.0437552003994	["Character/Dirichlet/1183/1146"]
"1-1183-1183.115-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.115"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2460112173537489	0	0.312390725026	["Character/Dirichlet/1183/115"]
"1-1183-1183.1151-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1151"	[[0, 0.0]]	[]	0	true	true	false	false	0.33723409703816704	0	1.61471057732	["Character/Dirichlet/1183/1151"]
"1-1183-1183.116-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.116"	[[0, 0.0]]	[]	0	true	true	false	false	-0.12497799526464563	0	0.885754770138	["Character/Dirichlet/1183/116"]
"1-1183-1183.1165-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1165"	[[0, 0.0]]	[]	0	true	true	false	false	0.06109997475019859	0	0.840453448833	["Character/Dirichlet/1183/1165"]
"1-1183-1183.1166-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1166"	[[0, 0.0]]	[]	0	true	true	false	false	-0.29164466193131233	0	0.621324789231	["Character/Dirichlet/1183/1166"]
"1-1183-1183.1168-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1168"	[[0, 0.0]]	[]	0	true	true	false	false	0.46844181459566075	0	1.11641798327	["Character/Dirichlet/1183/1168"]
"1-1183-1183.1171-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1171"	[[0, 0.0]]	[]	0	true	true	false	false	-0.01407525917322418	0	0.898388073275	["Character/Dirichlet/1183/1171"]
"1-1183-1183.1172-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1172"	[[0, 0.0]]	[]	0	true	true	false	false	0.38111969861607625	0	1.64283114064	["Character/Dirichlet/1183/1172"]
"1-1183-1183.1173-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1173"	[[0, 0.0]]	[]	0	true	true	false	false	0.43813837554403284	0	0.348904723817	["Character/Dirichlet/1183/1173"]
"1-1183-1183.1175-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1175"	[[0, 0.0]]	[]	0	true	true	false	false	0.30177514792899407	0	1.55109384376	["Character/Dirichlet/1183/1175"]
"1-1183-1183.1180-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1180"	[[0, 0.0]]	[]	0	true	true	false	false	-0.06876497751316636	0	0.761411730867	["Character/Dirichlet/1183/1180"]
"1-1183-1183.1181-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.1181"	[[0, 0.0]]	[]	0	true	true	false	false	0.2855469680505904	0	0.940280001641	["Character/Dirichlet/1183/1181"]
"1-1183-1183.121-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.121"	[[0, 0.0]]	[]	0	true	true	false	false	0.1358261214973873	0	1.48210537759	["Character/Dirichlet/1183/121"]
"1-1183-1183.122-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.122"	[[0, 0.0]]	[]	0	true	true	false	false	0.31257926469102704	0	0.950511913245	["Character/Dirichlet/1183/122"]
"1-1183-1183.124-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.124"	[[0, 0.0]]	[]	0	true	true	false	false	-0.15528143431627356	0	0.717232369094	["Character/Dirichlet/1183/124"]
"1-1183-1183.125-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.125"	[[0, 0.0]]	[]	0	true	true	false	false	0.13905325443786984	0	1.13838192817	["Character/Dirichlet/1183/125"]
"1-1183-1183.132-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.132"	[[0, 0.0]]	[]	0	true	true	false	false	-0.15039447731755423	0	0.637569958408	["Character/Dirichlet/1183/132"]
"1-1183-1183.136-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.136"	[[0, 0.0]]	[]	0	true	true	false	false	0.07885145404013941	0	0.555296143883	["Character/Dirichlet/1183/136"]
"1-1183-1183.138-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.138"	[[0, 0.0]]	[]	0	true	true	false	false	0.32943256962849965	0	1.00349555736	["Character/Dirichlet/1183/138"]
"1-1183-1183.142-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.142"	[[0, 0.0]]	[]	0	true	true	false	false	0.19302533254275214	0	1.18672184181	["Character/Dirichlet/1183/142"]
"1-1183-1183.144-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.144"	[[0, 0.0]]	[]	0	true	true	false	false	-0.19302533254275214	0	1.40051005111	["Character/Dirichlet/1183/144"]
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"1-1183-1183.824-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.824"	[[0, 0.0]]	[]	0	true	true	false	false	0.01138523235039313	0	0.975341290641	["Character/Dirichlet/1183/824"]
"1-1183-1183.825-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.825"	[[0, 0.0]]	[]	0	true	true	false	false	0.45907297830374755	0	0.0025227583405	["Character/Dirichlet/1183/825"]
"1-1183-1183.828-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.828"	[[0, 0.0]]	[]	0	true	true	false	false	-0.43813837554403284	0	1.4745355331	["Character/Dirichlet/1183/828"]
"1-1183-1183.83-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.83"	[[0, 0.0]]	[]	0	true	true	false	false	-0.10798816568047337	0	0.0923878319781	["Character/Dirichlet/1183/83"]
"1-1183-1183.835-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.835"	[[0, 0.0]]	[]	0	true	true	false	false	0.29164466193131233	0	0.713494820139	["Character/Dirichlet/1183/835"]
"1-1183-1183.838-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.838"	[[0, 0.0]]	[]	0	true	true	false	false	0.44826886154171464	0	0.686761575811	["Character/Dirichlet/1183/838"]
"1-1183-1183.839-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.839"	[[0, 0.0]]	[]	0	true	true	false	false	0.18293885601577908	0	1.10233333661	["Character/Dirichlet/1183/839"]
"1-1183-1183.842-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.842"	[[0, 0.0]]	[]	0	true	true	false	false	-0.21525869112588691	0	0.946109396455	["Character/Dirichlet/1183/842"]
"1-1183-1183.843-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.843"	[[0, 0.0]]	[]	0	true	true	false	false	-0.34077379250818407	0	0.777666082042	["Character/Dirichlet/1183/843"]
"1-1183-1183.849-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.849"	[[0, 0.0]]	[]	0	true	true	false	false	0.38434683155655885	0	0.354467788651	["Character/Dirichlet/1183/849"]
"1-1183-1183.850-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.850"	[[0, 0.0]]	[]	0	true	true	false	false	0.2460112173537489	0	0.5222196782	["Character/Dirichlet/1183/850"]
"1-1183-1183.852-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.852"	[[0, 0.0]]	[]	0	true	true	false	false	-0.05173113845828537	0	0.706773802846	["Character/Dirichlet/1183/852"]
"1-1183-1183.853-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.853"	[[0, 0.0]]	[]	0	true	true	false	false	-0.19822485207100593	0	1.03492168515	["Character/Dirichlet/1183/853"]
"1-1183-1183.860-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.860"	[[0, 0.0]]	[]	0	true	true	false	false	-0.03155818540433925	0	1.02595930636	["Character/Dirichlet/1183/860"]
"1-1183-1183.866-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.866"	[[0, 0.0]]	[]	0	true	true	false	false	-0.4886147676496069	0	1.14892050884	["Character/Dirichlet/1183/866"]
"1-1183-1183.870-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.870"	[[0, 0.0]]	[]	0	true	true	false	false	-0.33951904615547274	0	0.726815908477	["Character/Dirichlet/1183/870"]
"1-1183-1183.872-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.872"	[[0, 0.0]]	[]	0	true	true	false	false	0.33951904615547274	0	1.29144546396	["Character/Dirichlet/1183/872"]
"1-1183-1183.873-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.873"	[[0, 0.0]]	[]	0	true	true	false	false	-0.3697784757363919	0	1.12280528748	["Character/Dirichlet/1183/873"]
"1-1183-1183.878-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.878"	[[0, 0.0]]	[]	0	true	true	false	false	0.07885145404013941	0	1.1636582687	["Character/Dirichlet/1183/878"]
"1-1183-1183.88-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.88"	[[0, 0.0]]	[]	0	true	true	false	false	-0.1358261214973873	0	0.920568076662	["Character/Dirichlet/1183/88"]
"1-1183-1183.892-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.892"	[[0, 0.0]]	[]	0	true	true	false	false	0.31257926469102704	0	1.27006607272	["Character/Dirichlet/1183/892"]
"1-1183-1183.893-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.893"	[[0, 0.0]]	[]	0	true	true	false	false	0.28231983511010783	0	0.852059629	["Character/Dirichlet/1183/893"]
"1-1183-1183.895-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.895"	[[0, 0.0]]	[]	0	true	true	false	false	-0.10798816568047337	0	0.378815520892	["Character/Dirichlet/1183/895"]
"1-1183-1183.898-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.898"	[[0, 0.0]]	[]	0	true	true	false	false	0.22852829112263381	0	0.0275665837127	["Character/Dirichlet/1183/898"]
"1-1183-1183.899-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.899"	[[0, 0.0]]	[]	0	true	true	false	false	0.2460112173537489	0	1.35019062558	["Character/Dirichlet/1183/899"]
"1-1183-1183.9-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.9"	[[0, 0.0]]	[]	0	true	true	false	false	0.23247306429817624	0	0.887891081104	["Character/Dirichlet/1183/9"]
"1-1183-1183.900-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.900"	[[0, 0.0]]	[]	0	true	true	false	false	-0.32714762051119395	0	0.538976265588	["Character/Dirichlet/1183/900"]
"1-1183-1183.902-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.902"	[[0, 0.0]]	[]	0	true	true	false	false	0.10798816568047337	0	0.629617431614	["Character/Dirichlet/1183/902"]
"1-1183-1183.907-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.907"	[[0, 0.0]]	[]	0	true	true	false	false	-0.36758154556050365	0	1.65029031783	["Character/Dirichlet/1183/907"]
"1-1183-1183.908-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.908"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2460112173537489	0	1.01808542878	["Character/Dirichlet/1183/908"]
"1-1183-1183.914-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.914"	[[0, 0.0]]	[]	0	true	true	false	false	-0.06876497751316636	0	1.19753806715	["Character/Dirichlet/1183/914"]
"1-1183-1183.916-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.916"	[[0, 0.0]]	[]	0	true	true	false	false	0.10798816568047337	0	0.895549526314	["Character/Dirichlet/1183/916"]
"1-1183-1183.919-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.919"	[[0, 0.0]]	[]	0	true	true	false	false	-0.01407525917322418	0	0.673920597317	["Character/Dirichlet/1183/919"]
"1-1183-1183.926-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.926"	[[0, 0.0]]	[]	0	true	true	false	false	-0.28231983511010783	0	0.650968485205	["Character/Dirichlet/1183/926"]
"1-1183-1183.929-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.929"	[[0, 0.0]]	[]	0	true	true	false	false	0.34077379250818407	0	1.35112843705	["Character/Dirichlet/1183/929"]
"1-1183-1183.930-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.930"	[[0, 0.0]]	[]	0	true	true	false	false	0.027613412228796843	0	1.12481717747	["Character/Dirichlet/1183/930"]
"1-1183-1183.933-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.933"	[[0, 0.0]]	[]	0	true	true	false	false	-0.28231983511010783	0	0.332376181221	["Character/Dirichlet/1183/933"]
"1-1183-1183.935-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.935"	[[0, 0.0]]	[]	0	true	true	false	false	-0.051013498223225526	0	1.31951315885	["Character/Dirichlet/1183/935"]
"1-1183-1183.940-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.940"	[[0, 0.0]]	[]	0	true	true	false	false	0.48592474082677584	0	1.88282354318	["Character/Dirichlet/1183/940"]
"1-1183-1183.941-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.941"	[[0, 0.0]]	[]	0	true	true	false	false	0.047786365282742965	0	0.672858627486	["Character/Dirichlet/1183/941"]
"1-1183-1183.943-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.943"	[[0, 0.0]]	[]	0	true	true	false	false	-0.07885145404013941	0	0.89545935572	["Character/Dirichlet/1183/943"]
"1-1183-1183.95-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.95"	[[0, 0.0]]	[]	0	true	true	false	false	-0.36758154556050365	0	0.550551293342	["Character/Dirichlet/1183/95"]
"1-1183-1183.951-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.951"	[[0, 0.0]]	[]	0	true	true	false	false	0.44082840236686394	0	0.505551864613	["Character/Dirichlet/1183/951"]
"1-1183-1183.955-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.955"	[[0, 0.0]]	[]	0	true	true	false	false	0.2460112173537489	0	1.67789531785	["Character/Dirichlet/1183/955"]
"1-1183-1183.957-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.957"	[[0, 0.0]]	[]	0	true	true	false	false	-0.07885145404013941	0	0.473004204061	["Character/Dirichlet/1183/957"]
"1-1183-1183.96-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.96"	[[0, 0.0]]	[]	0	true	true	false	false	-0.3258928741584826	0	0.167707191665	["Character/Dirichlet/1183/96"]
"1-1183-1183.961-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.961"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2714717088773662	0	1.00167177798	["Character/Dirichlet/1183/961"]
"1-1183-1183.963-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.963"	[[0, 0.0]]	[]	0	true	true	false	false	-0.22852829112263381	0	1.80587274615	["Character/Dirichlet/1183/963"]
"1-1183-1183.964-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.964"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2948277854010862	0	0.336081036532	["Character/Dirichlet/1183/964"]
"1-1183-1183.969-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.969"	[[0, 0.0]]	[]	0	true	true	false	false	0.21839780512495205	0	0.894791896585	["Character/Dirichlet/1183/969"]
"1-1183-1183.97-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.97"	[[0, 0.0]]	[]	0	true	true	false	false	0.44082840236686394	0	1.83945519858	["Character/Dirichlet/1183/97"]
"1-1183-1183.983-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.983"	[[0, 0.0]]	[]	0	true	true	false	false	-0.2968881909302748	0	0.943037608346	["Character/Dirichlet/1183/983"]
"1-1183-1183.984-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.984"	[[0, 0.0]]	[]	0	true	true	false	false	0.01407525917322418	0	0.788534603044	["Character/Dirichlet/1183/984"]
"1-1183-1183.986-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.986"	[[0, 0.0]]	[]	0	true	true	false	false	-0.18293885601577908	0	2.42917106918	["Character/Dirichlet/1183/986"]
"1-1183-1183.989-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.989"	[[0, 0.0]]	[]	0	true	true	false	false	-0.33951904615547274	0	0.0375451410764	["Character/Dirichlet/1183/989"]
"1-1183-1183.990-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.990"	[[0, 0.0]]	[]	0	true	true	false	false	0.05173113845828537	0	1.14739864311	["Character/Dirichlet/1183/990"]
"1-1183-1183.993-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.993"	[[0, 0.0]]	[]	0	true	true	false	false	0.19822485207100593	0	1.64961883657	["Character/Dirichlet/1183/993"]
"1-1183-1183.998-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.998"	[[0, 0.0]]	[]	0	true	true	false	false	-0.48592474082677584	0	0.709112340922	["Character/Dirichlet/1183/998"]
"1-1183-1183.999-r0-0-0"	5.493828903459774	5.493828903459774	1	1183	"1183.999"	[[0, 0.0]]	[]	0	true	true	false	false	0.28160219487504795	0	1.35044864723	["Character/Dirichlet/1183/999"]


# 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).


