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Published online by Cambridge University Press: 11 January 2016
In this paper we begin the study of two Rankin-Selberg integrals defined on the exceptional group of type GE6. We show that each factorizes and that the contribution from the unramified places is, in one case, the degree 54 Euler product LS(π × τ, E6 × GL2,s) and in the other case the degree 30 Euler product LS(π × τ, ∧2 × GL2,s).