2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/129129We prove that every embedding of $K_{2n+1,2n+1}$ into $\R^3$ contains a non-split link of $n$-components. Further, given an embedding of $K_{2n+1,2n+1}$ in $\R^3$, every edge of $K_{2n+1,2n+1}$ is contained in a non-split $n$-component link in $K_{2n+1,2n+1}$.8 pages, LaTex; corrected proof and added thm and corGeometric Topology57M25; 05C10text