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All our geometrical considerations being local, it has to be understood that transformations and groups of transformations are both local. In fact, without ad hoc global assumptions on the space-time, one cannot ensure the existence of global transformations, and consequently, one can only infere the existence of possible pseudogroups on the whole manifold
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Riemannian and Symplectic manifolds show that strict or conformal invariance of symmetric and antisymmetric regular tensors is respectively finite and infinite dimensional. It is interesting to observe that the non-homogeneous character of the equations in the Kerr-Schild case is responsible for the possibility of having infinite dimensions, despite the symmetry and the regular character of the tensor g involved
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