  Fluid dynamics is traditionally thought to apply only to systems near local
equilibrium. In this case, the effective theory of fluid dynamics can be
constructed as a gradient series. Recent applications of resurgence suggest
that this gradient series diverges, but can be Borel-resummed, giving rise to a
hydrodynamic attractor solution which is well defined even for large gradients.
Arbitrary initial data quickly approaches this attractor via non-hydrodynamic
mode decay. This suggests the existence of a new theory of far-from-equilibrium
fluid dynamics. In this work, the framework of fluid dynamics far from local
equilibrium for conformal system is introduced, and the hydrodynamic attractor
solutions for rBRSSS, kinetic theory in the relaxation time approximation, and
strongly-coupled N=4 SYM are identified for a system undergoing Bjorken flow.
