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Q:
If $G$ and $H$ are closed subgroups of a topological group $G$ then $G/G \cap H$ is an open in $G/H$
Let $G$ be a topological group and let $H$ be a closed subgroup of it. If $G$ is not discrete then $G/G \cap H$ is an open in $G/H$. It is not because there is a identity 66cf4387b8 yatmark
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