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We present the result for the finite part of the two-loop sunrise integralwith unequal masses in four space-time dimensions in terms of the ${\mathcalO}(\varepsilon^0)$-part and the ${\mathcal O}(\varepsilon^1)$-part of thesunrise integral around two space-time dimensions. The latter two integrals aregiven in terms of elliptic generalisations of Clausen and Glaisher functions.Interesting aspects of the result for the ${\mathcal O}(\varepsilon^1)$-part ofthe sunrise integral around two space-time dimensions are the occurrence ofdepth two elliptic objects and the weights of the individual terms.

The two-loop sunrise integral around four space-time dimensions and generalisations of the Clausen and Glaisher functions towards the elliptic case