DISORDER and noise in physical systems usually tend to destroy spatial and temporal regularity, but recent research into nonlinear systems provides intriguing counter-examples. In the phenomenon of stochastic resonance(1), for example, the presence of noise improves the ability of some nonlinear systems to transfer information reliably. Noise can also remove chaos in a model oscillator(2), and facilitate synchronization in an extended array of bistable elements(3). Here we explore the use of disorder as a means to control spatiotemporal chaos(4-8) in coupled arrays of forced, damped, nonlinear oscillators. Chaotic behaviour in spatially extended systems, especially in biology and physiology(9,10), might be amenable to control, as occurs in low-dimensional temporally chaotic systems(11,12). In our numerical experiments, one- and two-dimensional arrays of identical oscillators behave chaotically, but the introduction of slight, uncorrelated differences between the oscillators induces ordered motion characterized by complex but regular spatiotemporal patterns.