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Let M be a simply connected compact 6-manifold of positive sectional curvature. If the identity component of the isometry group contains a simple Lie subgroup, we prove that M is diffeomorphic to one of the five manifolds listed in Theorem A. Seja M uma 6-variedade compacta, simplesmente conexa de curvatura sectional positiva. Se a identidade componente do grupo de isometria contém um subgrupo de Lie simples, provamos que M é difeomórfico de uma das 5-variedades listadas no Teorema A

Positively curved 6-manifolds with simple symmetry groups