2 problems

Let $K$ be a periodic knot with quotient-link generators $g$ and $t$, where $g$ generates $\mathbb{Z}/p$ and $t$ generates $\mathbb{Z}$, and let $Delta_{\mathbb{Z}/p}(g,t)$ be its…

Factorization conjecture. Alexander polynomials of equivariant slice knots satisfy this factorization condition with $b(g,t)=1$.