Elliptic curves over $\Q$ of conductor 364

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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
364.a1	364b1	364.a	364b	$1$	$1$	\( 2^{2} \cdot 7 \cdot 13 \)	\( - 2^{8} \cdot 7 \cdot 13 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$182$	$2$	$0$	$0.136201906$	$1$		$8$	$24$	$-0.469602$	$-65536/91$	$0.78564$	$3.02843$	$[0, 1, 0, -5, 7]$	\(y^2=x^3+x^2-5x+7\)	182.2.0.?	$[(1, 2)]$
364.b1	364a1	364.b	364a	$1$	$1$	\( 2^{2} \cdot 7 \cdot 13 \)	\( - 2^{8} \cdot 7^{5} \cdot 13 \)	$1$	$\mathsf{trivial}$	$\Q$		$\mathrm{SU}(2)$						$182$	$2$	$0$	$0.052746329$	$1$		$10$	$120$	$0.363437$	$-86044336128/218491$	$0.99544$	$5.21060$	$[0, 0, 0, -584, 5444]$	\(y^2=x^3-584x+5444\)	182.2.0.?	$[(-8, 98)]$

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