Cremona's table of elliptic curves

110105 = 5 · 19² · 61

Class	r	Atkin-Lehner	Eigenvalues
110105a (2 curves)	0	5+ 19- 61+	1  0 5+  4  2 -4  2 19-
Curve Equation t 110105a1 [1,-1,0,-4580,48515] 2 110105a2 [1,-1,0,-38875,-2907714] 2
110105b (2 curves)	2	5- 19+ 61+	1  0 5-  2 -6  4  2 19+
Curve Equation t Generators 110105b1 [1,-1,0,-134,1015] 2 [6:17:1]&[230:1025:8] 110105b2 [1,-1,0,-2509,48990] 2 [-14:292:1]&[238:-89:8]
110105c (2 curves)	0	5- 19+ 61+	-1  0 5-  2 -6 -4  2 19+
Curve Equation t 110105c1 [1,-1,1,-48442,-6719784] 2 110105c2 [1,-1,1,-905817,-331493434] 2
110105d (1 curve)	1	5- 19- 61+	-2 -1 5-  1 -2  5 -2 19-
Curve Equation t Generators 110105d1 [0,-1,1,21540,-2060244] 1 [450:9927:1]
110105e (1 curve)	0	5- 19- 61-	0 -1 5-  3 -4  1  2 19-
Curve Equation t 110105e1 [0,-1,1,-1925,-40449] 1
110105f (4 curves)	0	5- 19- 61-	1  0 5-  0  4 -2  2 19-
Curve Equation t 110105f1 [1,-1,0,-45734,3148783] 2 110105f2 [1,-1,0,-697339,224303520] 4 110105f3 [1,-1,0,-663044,247329183] 2 110105f4 [1,-1,0,-11157314,14347361765] 4
110105g (4 curves)	0	5- 19- 61-	-1  0 5-  0  0 -2  6 19-
Curve Equation t 110105g1 [1,-1,1,5708,225134] 4 110105g2 [1,-1,1,-39417,2336984] 4 110105g3 [1,-1,1,-210892,-35250336] 2 110105g4 [1,-1,1,-589942,174541204] 2

Data from Elliptic Curve Data by J. E. Cremona.
Design inspired by The Modular Forms Explorer by William Stein.

Part of Computational Number Theory
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