Artin representation search results

Results (28 matches)

 

Galois conjugate representations are grouped into single lines.

Label	Dimension	Conductor	Ramified prime count	Artin stem field	$G$	Projective image	Container	Ind	$\chi(c)$
45.782...528.336.a.a 45.782...528.336.a.b	$45$	$ 2^{100} \cdot 3217^{39}$	$2$	8.0.72641749645773438449680384.1	$A_8$	$A_8$	336	$0$	$-3$
45.480...168.336.a.a 45.480...168.336.a.b	$45$	$ 2^{126} \cdot 51473^{39}$	$2$	8.0.19501894337558159417628591379185664.1	$A_8$	$A_8$	336	$0$	$-3$
45.297...512.336.a.a 45.297...512.336.a.b	$45$	$ 2^{176} \cdot 102953^{39}$	$2$	8.0.319649416647163494229316963315979649024.1	$A_8$	$A_8$	336	$0$	$-3$
45.735...592.336.a.a 45.735...592.336.a.b	$45$	$ 2^{150} \cdot 823547^{39}$	$2$	8.0.81784359890073480322911752930604437733376.1	$A_8$	$A_8$	336	$0$	$-3$
45.738...368.336.a.a 45.738...368.336.a.b	$45$	$ 2^{150} \cdot 823643^{39}$	$2$	8.0.81841577658693500678182700989203572064256.1	$A_8$	$A_8$	336	$0$	$-3$
45.135...232.336.a.a 45.135...232.336.a.b	$45$	$ 2^{136} \cdot 3294173^{39}$	$2$	8.0.1339918344154038594028110691225010840890507264.1	$A_8$	$A_8$	336	$0$	$-3$
45.193...584.336.a.a 45.193...584.336.a.b	$45$	$ 2^{130} \cdot 52706761^{39}$	$2$	8.0.5620020392178081715128903113480438691650659827318784.1	$A_8$	$A_8$	336	$0$	$-3$
56.118...336.105.a.a	$56$	$ 2^{112} \cdot 3217^{48}$	$2$	8.0.72641749645773438449680384.1	$A_8$	$A_8$	105	$1$	$8$
56.498...664.105.a.a	$56$	$ 2^{138} \cdot 51473^{48}$	$2$	8.0.19501894337558159417628591379185664.1	$A_8$	$A_8$	105	$1$	$8$
56.259...744.105.a.a	$56$	$ 2^{202} \cdot 102953^{48}$	$2$	8.0.319649416647163494229316963315979649024.1	$A_8$	$A_8$	105	$1$	$8$
56.537...456.105.a.a	$56$	$ 2^{172} \cdot 823547^{48}$	$2$	8.0.81784359890073480322911752930604437733376.1	$A_8$	$A_8$	105	$1$	$8$
56.540...896.105.a.a	$56$	$ 2^{172} \cdot 823643^{48}$	$2$	8.0.81841577658693500678182700989203572064256.1	$A_8$	$A_8$	105	$1$	$8$
56.253...136.105.a.a	$56$	$ 2^{148} \cdot 3294173^{48}$	$2$	8.0.1339918344154038594028110691225010840890507264.1	$A_8$	$A_8$	105	$1$	$8$
56.995...896.105.a.a	$56$	$ 2^{144} \cdot 52706761^{48}$	$2$	8.0.5620020392178081715128903113480438691650659827318784.1	$A_8$	$A_8$	105	$1$	$8$
64.880...576.168.a.a	$64$	$ 2^{138} \cdot 3217^{54}$	$2$	8.0.72641749645773438449680384.1	$A_8$	$A_8$	168	$1$	$0$
64.159...064.168.a.a	$64$	$ 2^{172} \cdot 51473^{54}$	$2$	8.0.19501894337558159417628591379185664.1	$A_8$	$A_8$	168	$1$	$0$
64.136...704.168.a.a	$64$	$ 2^{244} \cdot 102953^{54}$	$2$	8.0.319649416647163494229316963315979649024.1	$A_8$	$A_8$	168	$1$	$0$
64.719...104.168.a.a	$64$	$ 2^{204} \cdot 823547^{54}$	$2$	8.0.81784359890073480322911752930604437733376.1	$A_8$	$A_8$	168	$1$	$0$
64.724...384.168.a.a	$64$	$ 2^{204} \cdot 823643^{54}$	$2$	8.0.81841577658693500678182700989203572064256.1	$A_8$	$A_8$	168	$1$	$0$
64.222...544.168.a.a	$64$	$ 2^{184} \cdot 3294173^{54}$	$2$	8.0.1339918344154038594028110691225010840890507264.1	$A_8$	$A_8$	168	$1$	$0$
64.916...176.168.a.a	$64$	$ 2^{176} \cdot 52706761^{54}$	$2$	8.0.5620020392178081715128903113480438691650659827318784.1	$A_8$	$A_8$	168	$1$	$0$
70.159...296.120.a.a	$70$	$ 2^{152} \cdot 3217^{60}$	$2$	8.0.72641749645773438449680384.1	$A_8$	$A_8$	120	$1$	$-2$
70.310...496.120.a.a	$70$	$ 2^{192} \cdot 51473^{60}$	$2$	8.0.19501894337558159417628591379185664.1	$A_8$	$A_8$	120	$1$	$-2$
70.435...896.120.a.a	$70$	$ 2^{272} \cdot 102953^{60}$	$2$	8.0.319649416647163494229316963315979649024.1	$A_8$	$A_8$	120	$1$	$-2$
70.588...104.120.a.a	$70$	$ 2^{222} \cdot 823547^{60}$	$2$	8.0.81784359890073480322911752930604437733376.1	$A_8$	$A_8$	120	$1$	$-2$
70.592...304.120.a.a	$70$	$ 2^{222} \cdot 823643^{60}$	$2$	8.0.81841577658693500678182700989203572064256.1	$A_8$	$A_8$	120	$1$	$-2$
70.298...616.120.a.a	$70$	$ 2^{204} \cdot 3294173^{60}$	$2$	8.0.1339918344154038594028110691225010840890507264.1	$A_8$	$A_8$	120	$1$	$-2$
70.514...984.120.a.a	$70$	$ 2^{194} \cdot 52706761^{60}$	$2$	8.0.5620020392178081715128903113480438691650659827318784.1	$A_8$	$A_8$	120	$1$	$-2$