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What is the shadow of Gromov-Hausdorff distance on the space of metrics?
Let $M,N$ be two Riemannian manifolds. Given a non-negative distance $d$ on $M\times N$, if we consider the upper half-plane $H = \{(x,y) \in M\times N : y>0\}$ and the distance
$$d_H(x,y) = \sup_{x^\prime \
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