The temporal evolution of disorder around grain boundaries between domains of ideally six-fold coordinated two-dimensional foam has been studied experimentally, using a foam comprising bubbles bridging between a soap solution and a cover glass. The disorder, quantified by the second central moment of the distribution of topological classes of the cells (µ 2 ), generally increases. In certain cases, in which the evolution can be followed over longer times, µ 2 eventually falls. This may be connected with the transient peaks for µ 2 found in previous studies of relatively ordered soap froths. The absolute values of µ 2 depend upon the boundary conditions imposed upon the foam, a rigid wall leading to higher values than a deformable boundary. The disorder about the grain boundaries propagates into the adjacent regions of ordered foam with constant speed, the roughness of the interface increasing with time.