  Let $\mathbb K=(K,+,\cdot,v,\Gamma)$ be a valued algebraically closed field
of characteristic and $(G,\oplus)$ be a $\mathcal K$-interpretable group that
is either locally isomorphic to $(K,+)$ or to $(K,\cdot)$. Then if $\mathcal
G=(G,\oplus,\ldots)$ is a strongly minimal non locally modular structure
intepretable in $\mathbb K$, it interprets a field. We also present an strategy
for proving the same without the assumption of having a definable group
operation.
