LMO's universality conjecture for Ohtsuki invariants

Let $M$ be an integral homology three sphere. Let $+ default$ denote the generating series of the Ohtsuki invariants $default$ and let $default$ be the universal invariant of Le, Murakami, and Ohtsuki. Then LMO's conjecture.

$$1+\sum_{m=1} \lambda_m (e^h - 1)^m = \Gamma(\hat\Omega(M)).$$

This is the specific case of the cited LMO conjecture considered in the paper; the supplied excerpt gives no resolution status or further context about whether the identity is proved.