In the system we study, 1's and 0's are a contact process with births at rate λ and deaths at rate 1. −1's are sterile individuals that do reproduce but appear spontaneously on vacant sites at rate α and die at rate θα. We show that the system (which is attractive but has no dual) dies out at the critical value and has a nontrivial stationary distribution when it is supercritical. Our most interesting results concern the asymptotics when α → 0 . In this regime the process resembles the contact process in a random environment.