Elliptic curves over $\Q$ of conductor 3376

Results (4 matches)

 

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	Weierstrass coefficients	Weierstrass equation	mod-$m$ images	MW-generators
3376.a1	3376a1	3376.a	3376a	$1$	$1$	\( 2^{4} \cdot 211 \)	\( - 2^{4} \cdot 211 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$422$	$2$	$0$	$0.960906248$	$1$		$2$	$96$	$-0.637395$	$-55296/211$	$0.76895$	$1.93495$	$[0, 0, 0, -2, 3]$	\(y^2=x^3-2x+3\)	422.2.0.?	$[(-1, 2)]$
3376.b1	3376d1	3376.b	3376d	$1$	$1$	\( 2^{4} \cdot 211 \)	\( - 2^{16} \cdot 211 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$422$	$2$	$0$	$0.546118894$	$1$		$4$	$576$	$0.049844$	$59319/3376$	$0.86519$	$2.94010$	$[0, 0, 0, 13, 178]$	\(y^2=x^3+13x+178\)	422.2.0.?	$[(9, 32)]$
3376.c1	3376b1	3376.c	3376b	$1$	$1$	\( 2^{4} \cdot 211 \)	\( - 2^{4} \cdot 211 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$422$	$2$	$0$	$3.964346249$	$1$		$2$	$352$	$-0.422194$	$-141150208/211$	$0.80439$	$2.65132$	$[0, -1, 0, -27, -46]$	\(y^2=x^3-x^2-27x-46\)	422.2.0.?	$[(50, 348)]$
3376.d1	3376c1	3376.d	3376c	$1$	$1$	\( 2^{4} \cdot 211 \)	\( - 2^{8} \cdot 211 \)	$0$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$422$	$2$	$0$	$1$	$1$		$0$	$320$	$-0.374900$	$-810448/211$	$0.68500$	$2.40287$	$[0, -1, 0, -12, -16]$	\(y^2=x^3-x^2-12x-16\)	422.2.0.?	$[]$