We determine all maximal subgroups of the direct product \sc G^n of \sc n
copies of a group~\sc G. If \sc G is finite, we show that the number of
maximal subgroups of~\sc G^n is a quadratic function of~\sc n if \sc G is
perfect, but grows exponentially otherwise. We~deduce a theorem of Wiegold
about the growth behaviour of the number of generators of~\sc G^n.Comment: Plain TeX file, 8 page