  We study the behaviour of the contact process with rapid stirring on the
lattice $\Z^d$ in dimensions $d\geq 3$. This process was studied earlier by
Konno and Katori, who proved results for the speed of convergence of the
critical value as the rate of stirring approaches infinity. %Katori has
improved the result of Katori in $d\geq 3$ and has produced an interval where
the critical value must lie.
  In this article we improve the results of Konno and Kattori and establish the
sharp asymptotics of the critical value in dimensions $d\geq 3$.
