Symplectic-quandle separation conjecture for Allen–Swenberg links

Let $T$ be a symplectic quandle, and let the Allen–Swenberg series be the infinite family of links considered in the source, with $H$ the connected sum of two Hopf links. The symplectic-quandle separation conjecture. There exists a symplectic quandle $T$ that distinguishes every link in the Allen–Swenberg series from $H$ and distinguishes the links in the series from one another using the enhanced quandle counting invariant. The source reports separation from $H$ and between the first two series links in specific finite fields, while separation of the entire series remains conjectural and is suggested as future work.