  In this paper, we study the 3D Lam\'e system and establish its weighted
positive definiteness for a certain range of elastic constants. By modifying
the general theory developed in Maz'ya (2002), we then show, under the
assumption of weighted positive definiteness, that the divergence of the
classical Wiener integral for a boundary point guarantees the continuity of
solutions to the Lam\'e system at this point.
