  Let $A$ be an abelian variety defined over a number field $K$, $E/K$ be an
elliptic curve, and $\phi:A\to E^m$ be an isogeny defined over $K$. Let $P\in
A(K)$ be such that $\phi(P)=(Q_1,\dots, Q_m)$ with
$\text{Rank}_\mathbb{Z}(\langle Q_1,\dots, Q_m\rangle)=1$. We will study a
divisibility sequence related to the point $P$ and show its relation with
elliptic divisibility sequences.
