Baker's Floer-simple knot conjecture

Let $L$ be a lens space and let $K\subset L$ be a knot. A knot is Floer simple when its Floer-theoretic complexity is minimal, and it is simple when it belongs to the standard class of simple knots in a lens space. Baker's Floer-simple knot conjecture. If $K$ is Floer simple, then $K$ is simple. This is a Floer-theoretic formulation of the Berge conjecture and is related to slope detection through the characterization of Floer simplicity by non-NLS-detection of the knot meridian. Its general validity remains open.