  We introduce and study the mutating contact process, a variant of the
multitype contact process, where one type mutates at a constant rate to the
other type. We prove that on $\mathbb{Z}$ a single mutant cannot survive while
on $\mathbb{T}_{d}$ there are distinct weak survival and extinction of a single
mutant phases, yet the limiting distribution concentrates on configurations
with no mutants of the first type for any values of the parameters.
