Jones's planar-algebraic Walker conjecture for finite-depth subfactors

Let $N\subset M$ be a finite-depth subfactor, let $P$ be its associated subfactor planar algebra, and let the $N$-$N$-bimodule category generated by $_N L^2(M)_M$ be the category whose Drinfeld center is under consideration. Jones's planar-algebraic Walker conjecture. The category of locally finite Hilbert affine representations of $P$ is equivalent to the Drinfeld center of the $N$-$N$-bimodule category generated by $_N L^2(M)_M$.

This is the planar-algebra formulation of the preceding Walker conjecture, motivated by the finite-group subfactor case, where the relevant bimodule category is equivalent to the representation category of a finite group's quantum double. The supplied text does not state whether the finite-depth formulation is resolved.