Then $P$ is said to be elliptic relative to the action of $G$ if ...... [Not: “relatively to”]
Then $G$ is a subgroup of $R$ (relative to addition).
The pull-back of $F$ is homotopic to $G$ relative to the end-points.
the complement of $A$ relative to $B$
Here $A$ is small relative to $B$. [= in comparison with $B$]
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