The Navier-Stokes Equations are the fundamental model for viscous fluid dynamics, but no prediction is perfect. Introducing randomness into differential equations has long been the answer to uncertainty quantification, inviting new methodologies for these so called stochastic perturbations to best refine our predictions. In this talk I will address how we mathematically understand a random equation evolving in both space and time, recent developments in stochastic modelling of fluid equations, and how to even begin the theoretical analysis of a random equation whose deterministic existence is worth a million dollars.