  In this talk we discuss the solution for the sunrise integral around two and
four space-time dimensions in terms of a generalised elliptic version of the
multiple polylogarithms. In two space-time dimensions we obtain a sum of three
elliptic dilogarithms. The arguments of the elliptic dilogarithms have a nice
geometric interpretation. In four space-time dimensions the sunrise integral
can be expressed with the $\epsilon^0$- and $\epsilon^1$-solution around two
dimensions, mass derivatives thereof and simpler terms.
