Elliptic curve isogeny class 1400.2-b over number field Q(2)\Q(\sqrt{2})

• Base field: $\Q(\sqrt{2})$
• Label: 2.2.8.1-1400.2-b
• Conductor: 1400.2
• Rank: $0$

Base field $\Q(\sqrt{2})$

Generator $a$, with minimal polynomial $x^{2} - 2$; class number $1$.

Elliptic curves in class 1400.2-b over $\Q(\sqrt{2})$

Isogeny class 1400.2-b contains only one elliptic curve.

Curve label	Weierstrass Coefficients
1400.2-b1	$\bigl[a$ , $-a$ , $a$ , $-22 a + 35$ , $-21 a + 26\bigr]$

Rank

Rank: $0$

Isogeny matrix

$\left(\begin{array}{r} 1 \end{array}\right)$

Isogeny graph