Bar-Natan's conjecture on Vassiliev invariants and quantum Lie group invariants

A Vassiliev invariant is a finite-type invariant of knots, and a quantum Lie group invariant is a knot invariant obtained from quantum-group representations. Bar-Natan's conjecture. All Vassiliev invariants are linear combinations of derivatives at $q=1$ of quantum Lie group invariants. The conjecture relates finite-type knot invariants to quantum-group constructions; the supplied source gives no resolution status.