Elliptic curves over $\Q$ of conductor 20096

The results below are complete, since the LMFDB contains all elliptic curves with conductor at most 500000

Results (4 matches)

  Download displayed columns for results to

Label	Cremona label	Class	Cremona class	Class size	Class degree	Conductor	Discriminant	Rank	Torsion	$\textrm{End}^0(E_{\overline\Q})$	CM	Sato-Tate	Semistable	Potentially good	Nonmax $\ell$	$\ell$-adic images	mod-$\ell$ images	Adelic level	Adelic index	Adelic genus	Regulator	$Ш_{\textrm{an}}$	Ш primes	Integral points	Modular degree	Faltings height	j-invariant	$abc$ quality	Szpiro ratio	Intrinsic torsion order	Weierstrass coefficients	Weierstrass equation	mod-$m$ images	MW-generators	Manin constant
20096.a1	20096b1	20096.a	20096b	$1$	$1$	\( 2^{7} \cdot 157 \)	\( - 2^{8} \cdot 157 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$628$	$2$	$0$	$1.239675009$	$1$		$2$	$1344$	$-0.434252$	$-16000/157$	$0.66414$	$1.82811$	$1$	$[0, 1, 0, -3, -11]$	\(y^2=x^3+x^2-3x-11\)	628.2.0.?	$[(3, 4)]$	$1$
20096.b1	20096d1	20096.b	20096d	$1$	$1$	\( 2^{7} \cdot 157 \)	\( - 2^{14} \cdot 157 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$628$	$2$	$0$	$0.849253360$	$1$		$2$	$2688$	$-0.087678$	$-16000/157$	$0.66414$	$2.24785$	$1$	$[0, 1, 0, -13, 75]$	\(y^2=x^3+x^2-13x+75\)	628.2.0.?	$[(1, 8)]$	$1$
20096.c1	20096c1	20096.c	20096c	$1$	$1$	\( 2^{7} \cdot 157 \)	\( - 2^{14} \cdot 157 \)	$0$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$628$	$2$	$0$	$1$	$1$		$0$	$2688$	$-0.087678$	$-16000/157$	$0.66414$	$2.24785$	$1$	$[0, -1, 0, -13, -75]$	\(y^2=x^3-x^2-13x-75\)	628.2.0.?	$[ ]$	$1$
20096.d1	20096a1	20096.d	20096a	$1$	$1$	\( 2^{7} \cdot 157 \)	\( - 2^{8} \cdot 157 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$628$	$2$	$0$	$1.255854529$	$1$		$2$	$1344$	$-0.434252$	$-16000/157$	$0.66414$	$1.82811$	$1$	$[0, -1, 0, -3, 11]$	\(y^2=x^3-x^2-3x+11\)	628.2.0.?	$[(2, 3)]$	$1$

  Download displayed columns for results to