Conjecture relating trisection invariants to Kashaev's invariant

For an integer $ngeq 2$, let $X$ be a closed connected $4$-manifold, let $(A,B,C)$ be the Hopf triplet specified by the construction in the source, let $I_{A,B,C}(X)$ be its trisection invariant, and let $K_n(X)$ be Kashaev's invariant of $X$.

Kashaev's invariant conjecture. The invariants satisfy

$$I_{A,B,C}(X)=n^{1+\chi(X)}dot K_n(X).$$

This is Conjecture 4.3 of the cited work of Chaidez, Cotler and Cui. The supplied text does not provide evidence that it has been proved or disproved.