abstract: In this talk, we will describe how the theory of optimal transportation can lead to new Ricci flow results independent of optimal transportation itself. In particular, given a Ricci flow on a manifold M over a time interval I, we introduce a second time parameter, and define natural gradient Ricci solitons on the space-time M x I. We show how part of the existing theory of Ricci flow is encoded in our solitons, and explain the link between this geometric construction and optimal transportation.