  We use the complexity = action (CA) conjecture to study the full-time
dependence of holographic complexity in anisotropic black branes. We find that
the time behaviour of holographic complexity of anisotropic systems shares a
lot of similarities with the behaviour observed in isotropic systems. In
particular, the holographic complexity remains constant for some initial
period, and then it starts to change so that the complexity growth rate
violates the Lloyd's bound at initial times, and approaches this bound from
above at later times. Compared with isotropic systems at the same temperature,
the anisotropy reduces the initial period in which the complexity is constant
and increases the rate of change of complexity. At late times the difference
between the isotropic and anisotropic results is proportional to the pressure
difference in the transverse and longitudinal directions.
