  In this paper, we study the dynamics of Newton maps for arbitrary
polynomials. Let $p$ be an arbitrary polynomial with at least three distinct
roots, and $f$ be its Newton map. It is shown that the boundary $\partial B$ of
any immediate root basin $B$ of $f$ is locally connected. Moreover, $\partial
B$ is a Jordan curve if and only if ${\rm deg}(f|_B)=2$.
  This implies that the boundaries of all components of root basins, for all
polynomials' Newton maps, from the viewpoint of topology, are tame.
