Cremona's table of elliptic curves

3795 = 3 · 5 · 11 · 23

Class	r	Atkin-Lehner	Eigenvalues
3795a (1 curve)	0	3+ 5+ 11- 23+	-2 3+ 5+  4 11-  1  2 -1
Curve Equation t 3795a1 [0,-1,1,374,1716] 1
3795b (2 curves)	1	3+ 5+ 11- 23-	-1 3+ 5+  4 11- -4  0  2
Curve Equation t Generators 3795b1 [1,1,1,-176,824] 2 [-4:40:1] 3795b2 [1,1,1,-121,1418] 2 [2:33:1]
3795c (4 curves)	0	3+ 5- 11+ 23+	1 3+ 5-  0 11+ -6  6 -4
Curve Equation t 3795c1 [1,1,0,8,-29] 2 3795c2 [1,1,0,-117,-504] 4 3795c3 [1,1,0,-1842,-31209] 2 3795c4 [1,1,0,-392,2301] 2
3795d (1 curve)	0	3+ 5- 11+ 23+	2 3+ 5- -4 11+  5 -2  5
Curve Equation t 3795d1 [0,-1,1,-292170,60883931] 1
3795e (1 curve)	0	3+ 5- 11+ 23+	-2 3+ 5-  0 11+  3 -6 -1
Curve Equation t 3795e1 [0,-1,1,1290,55118] 1
3795f (1 curve)	1	3+ 5- 11- 23+	0 3+ 5- -5 11- -4  3  4
Curve Equation t Generators 3795f1 [0,-1,1,985,-20494] 1 [20:82:1]
3795g (4 curves)	0	3- 5+ 11+ 23+	1 3- 5+ -4 11+ -2 -2  4
Curve Equation t 3795g1 [1,0,1,-139,1241] 2 3795g2 [1,0,1,-2784,56257] 4 3795g3 [1,0,1,-3359,31187] 2 3795g4 [1,0,1,-44529,3612931] 2
3795h (2 curves)	1	3- 5+ 11- 23+	-1 3- 5+  0 11-  0  0 -6
Curve Equation t Generators 3795h1 [1,0,0,-61,176] 2 [-7:20:1] 3795h2 [1,0,0,-6,495] 2 [3:21:1]
3795i (2 curves)	1	3- 5- 11+ 23+	0 3- 5- -1 11+ -4  3 -4
Curve Equation t Generators 3795i1 [0,1,1,-420835,105118306] 3 [350:907:1] 3795i2 [0,1,1,709115,519237691] 1 [60634:5314679:8]
3795j (4 curves)	0	3- 5- 11+ 23-	1 3- 5-  0 11+  6 -6  0
Curve Equation t 3795j1 [1,0,1,-7828,265901] 2 3795j2 [1,0,1,-7833,265543] 4 3795j3 [1,0,1,-10938,34531] 2 3795j4 [1,0,1,-4808,473663] 4
3795k (4 curves)	0	3- 5- 11- 23+	1 3- 5- -4 11-  2  2 -4
Curve Equation t 3795k1 [1,0,1,-238,-1429] 2 3795k2 [1,0,1,-243,-1367] 4 3795k3 [1,0,1,-818,7373] 4 3795k4 [1,0,1,252,-6119] 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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