  The Ehrhart polynomial of an integral convex polytope counts the number of
lattice points in dilates of the polytope. In math.CO/0402148, the authors
conjectured that for any cyclic polytope with integral parameters, the Ehrhart
polynomial of it is equal to its volume plus the Ehrhart polynomial of its
lower envelope and proved the case when the dimension d = 2. In our article, we
prove the conjecture for any dimension.
