Colored torus links are parity

Let ${\bm{b}}=(b_1,\ldots,b_m)$ and let $T(m,m;{\bm{b}})$ be the ${\bm{b}}$-colored $(m,m)$-torus link. Colored torus-link parity conjecture. The link $T(m,m;{\bm{b}})$ is parity; more generally, every colored positive torus link is parity. The uncolored positive torus-link case is known, but the colored generalization remains open.