Cremona's table of elliptic curves

Conductor 35728

35728 = 2⁴ · 7 · 11 · 29

Isogeny classes of curves of conductor 35728 [newforms of level 35728]

Class

r

Atkin-Lehner

Eigenvalues

35728a (2 curves)

1

²+ ⁷+ ¹¹+ ²⁹+

²+ 0 -2 ⁷+ ¹¹+ 0 2 -6

35728b (1 curve)

1

²+ ⁷+ ¹¹+ ²⁹+

²+ 3 -2 ⁷+ ¹¹+ 3 2 0

35728c (1 curve)

0

²+ ⁷+ ¹¹+ ²⁹-

²+ 1 0 ⁷+ ¹¹+ 5 6 6

35728d (1 curve)

0

²+ ⁷+ ¹¹+ ²⁹-

²+ 1 2 ⁷+ ¹¹+ -3 0 -6

35728e (1 curve)

0

²+ ⁷+ ¹¹+ ²⁹-

²+ 1 3 ⁷+ ¹¹+ -4 2 2

35728f (1 curve)

0

²+ ⁷+ ¹¹+ ²⁹-

²+ 1 -3 ⁷+ ¹¹+ 2 0 -6

35728g (1 curve)

0

²+ ⁷+ ¹¹+ ²⁹-

²+ 1 4 ⁷+ ¹¹+ 5 -2 2

35728h (2 curves)

2

²+ ⁷+ ¹¹- ²⁹+

²+ -2 0 ⁷+ ¹¹- 2 -2 -4

35728i (2 curves)

2

²+ ⁷- ¹¹+ ²⁹+

²+ 0 0 ⁷- ¹¹+ -4 -4 -8

35728j (1 curve)

0

²+ ⁷- ¹¹+ ²⁹+

²+ 1 2 ⁷- ¹¹+ 5 6 0

35728k (2 curves)

0

²+ ⁷- ¹¹+ ²⁹+

²+ -2 2 ⁷- ¹¹+ 2 0 -6

35728l (2 curves)

1

²+ ⁷- ¹¹+ ²⁹-

²+ 0 0 ⁷- ¹¹+ 4 4 -4

35728m (1 curve)

1

²+ ⁷- ¹¹+ ²⁹-

²+ -1 -2 ⁷- ¹¹+ -1 8 6

35728n (1 curve)

1

²+ ⁷- ¹¹+ ²⁹-

²+ -1 -4 ⁷- ¹¹+ -1 2 -2

35728o (1 curve)

1

²+ ⁷- ¹¹- ²⁹+

²+ 1 2 ⁷- ¹¹- 3 4 -2

35728p (1 curve)

0

²+ ⁷- ¹¹- ²⁹-

²+ -3 4 ⁷- ¹¹- -2 6 5

35728q (2 curves)

0

²- ⁷+ ¹¹+ ²⁹+

²- -1 0 ⁷+ ¹¹+ -1 6 -2

35728r (1 curve)

2

²- ⁷+ ¹¹+ ²⁹+

²- -3 1 ⁷+ ¹¹+ -2 -4 2

35728s (2 curves)

1

²- ⁷+ ¹¹- ²⁹+

²- 0 0 ⁷+ ¹¹- -2 0 -2

35728t (1 curve)

1

²- ⁷+ ¹¹- ²⁹+

²- -1 2 ⁷+ ¹¹- 1 -2 0

35728u (2 curves)

1

²- ⁷+ ¹¹- ²⁹+

²- 2 -4 ⁷+ ¹¹- -2 -2 0

35728v (2 curves)

0

²- ⁷+ ¹¹- ²⁹-

²- -1 0 ⁷+ ¹¹- 2 6 7

35728w (1 curve)

1

²- ⁷- ¹¹+ ²⁹+

²- 1 -2 ⁷- ¹¹+ 5 -4 6

35728x (2 curves)

1

²- ⁷- ¹¹+ ²⁹+

²- 2 -2 ⁷- ¹¹+ 4 -8 -4

35728y (4 curves)

1

²- ⁷- ¹¹- ²⁹-

²- 0 -2 ⁷- ¹¹- 6 -2 8

35728z (1 curve)

1

²- ⁷- ¹¹- ²⁹-

²- -1 2 ⁷- ¹¹- 1 -4 2

35728ba (1 curve)

1

²- ⁷- ¹¹- ²⁹-

²- -1 -4 ⁷- ¹¹- -2 2 -1

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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