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We study the structure of the supersymmetric moduli spaces of and supergravity theories in backgrounds. In the ${\cal N}=1$ case, the moduli space cannot be a complex submanifold of the K"ahler field space, but is instead real with respect to the inherited complex structure. In supergravity the same result holds for the vector multiplet moduli space, while the hypermultiplet moduli space is a K"ahler submanifold of the quaternionic-K"ahler field space. These findings are in agreement with AdS/CFT considerations.

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