Isolated singularities conjecture for properly embedded minimal surfaces

Let $B$ be a closed geodesic ball in a Riemannian three-manifold, and let $M$ be a minimal surface with boundary $\partial M \subset \partial B$. Suppose that $M$ is properly embedded in $B$ punctured at the center of the ball. Isolated singularities conjecture. The surface $M$ extends across the puncture to a smooth compact embedded minimal surface in $B$. This is a removable-singularity assertion for properly embedded minimal surfaces; the supplied source does not state whether it has been resolved.