## Abstract

We consider Fano manifolds *M* that admit a collection of finite automorphism groups *G*
_{1}, …, *G _{k}*, such that the quotients

*M*/

*G*are smooth Fano manifolds possessing a Kähler-Einstein metric. Under some numerical and smoothness assumptions on the ramification divisors, we prove that

_{i}*M*admits a Kähler-Einstein metric too.

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