A forecast path refers to the vector of forecasts over the next 1 to h periods into the future. These forecasts are correlated across horizons so that to properly understand the uncertainty associated with the forecast path, one requires the joint predictive density of the path rather than the collection of marginal predictive densities for each horizon. This paper derives the joint predictive density for forecasts generated by VARs or from direct forecast methods (e.g. Marcellino, Stock and Watson, 2003). Given this density, we introduce the mean square forecast path metric to compare the predictive ability between competing models and appropriately modify Diebold-Mariano-West and GiacominiWhite predictive ability tests. We then use Scheffé's S-method to construct simultaneous confidence regions for the forecast path and show how to construct path forecasts conditional on assumed paths for a subset of the system's variables, along with their conditional predictive density and a test on the assumed path's likelihood.JEL Classification Codes: C32, C52, C53