  In this paper we study the local behavior of a solution to the Lam\'e system
with \emph{Lipschitz} coefficients in dimension $n\ge 2$. Our main result is
the bound on the vanishing order of a nontrivial solution, which immediately
implies the strong unique continuation property. This paper solves the open
problem of the strong uniqueness continuation property for the Lam\'e system
with Lipschitz coefficients in any dimension.
