For an elliptic curve $E$ defined over a number field $F$, the Mordell-Weil theorem states that the set $E(F)$ of $F$-rational points on $E$ is a finitely generated Abelian group.
This group is called the Mordell-Weil group of $E/K$.
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- Last edited by John Cremona on 2019-02-08 09:48:25
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- 2019-02-08 09:48:25 by John Cremona (Reviewed)