 Nevertheless, prospect theory comes with problems. For example, a shift of probability from less favorable outcomes to more favorable outcomes ought to yield a better prospect, all things considered, but the original prospect theory violates this principle of stochastic dominance. Cumulative prospect theory satisfies stochastic dominance, however, by appealing to a rank-dependent method for transforming probabilities (Quiggin 1982). For a review of the differences between prospect theory and cumulative prospect theory, along with an axiomatization of cumulative prospect theory, see Fennema &amp; Wakker 1997.