Elliptic curve isogeny class with Cremona label 143650bx (LMFDB label 143650.t)

• Label: 143650bx
• Number of curves: $1$
• Conductor: $143650$
• CM: no
• Rank: $0$

Rank

The elliptic curve 143650bx1 has rank \(0\).

L-function data

Bad L-factors:

Prime	L-Factor
\(2\)	\(1 - T\)
\(5\)	\(1\)
\(13\)	\(1\)
\(17\)	\(1 - T\)

Good L-factors:

Prime	L-Factor	Isogeny Class over \(\mathbb{F}_p\)
\(3\)	\( 1 - 2 T + 3 T^{2}\)	1.3.ac
\(7\)	\( 1 + 2 T + 7 T^{2}\)	1.7.c
\(11\)	\( 1 - 3 T + 11 T^{2}\)	1.11.ad
\(19\)	\( 1 - 4 T + 19 T^{2}\)	1.19.ae
\(23\)	\( 1 - 8 T + 23 T^{2}\)	1.23.ai
\(29\)	\( 1 - 2 T + 29 T^{2}\)	1.29.ac
$\cdots$	$\cdots$	$\cdots$

See L-function page for more information

Complex multiplication

The elliptic curves in class 143650bx do not have complex multiplication.

Modular form 143650.2.a.bx

Elliptic curves in class 143650bx

LMFDB label	Cremona label	Weierstrass coefficients	j-invariant	Discriminant	Torsion structure	Modular degree	Faltings height	Optimality
143650.t1	143650bx1	\([1, 1, 0, 534375, -44895625]\)	\(1324018319/835210\)	\(-10645413366975156250\)	\([]\)	\(3893760\)	\(2.3400\)	\(\Gamma_0(N)\)-optimal