  We consider an interacting particle system on $\Z^d$ with finite state space
and interactions of infinite range in a high-noise regime. Assuming that the
rate of change is continuous and that a Dobrushin-like condition holds, we show
that the process is recurrent in the sense of Harris and construct explicit
regeneration times for the process in restriction to finite cylinder sets. We
show that the length of a regeneration period admits exponential moments. The
proof that regeneration times are almost surely finite relies on a coupled
construction of generalized house-of-cards chains.
