The malleability conjecture for algebraic divides

An algebraic divide is a divide arising from a real morsification of a plane curve singularity. A divide is malleable when it is YB-equivalent to a scannable divide, where YB-equivalence is generated by Yang–Baxter transformations. The malleability conjecture. Every algebraic divide is malleable. Yang–Baxter transformations preserve both the isotopy class of the associated link and the mutation class of the associated quiver, so this claim would extend results established for scannable divides to all algebraic divides. The source gives no resolution.