Conjugation quandle detection conjecture for dihedral groups

Let $G$ be a group, and let the conjugation quandle on $G$ be the set $G$ with operation

$$a\triangleright b=b^{-1}ab.$$

For a link $L$, the quandle counting invariant is $|\operatorname{Hom}(Q(L),T)|$, and the Alexander--Conway polynomial is an additional link invariant.

Conjugation quandle detection conjecture. The collection of all conjugation quandles over all dihedral groups is able to detect causality across $(2+1)$ globally hyperbolic spacetimes when coupled with the Alexander--Conway polynomial.

The conjecture proposes a universal detection method combining conjugation-quandle data from dihedral groups with the Alexander--Conway polynomial. The source does not establish the claim in full.