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Equivariant homotopy theory is the study of how homotopy theory behaves when spaces are considered together with a group action on them.

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Serre spectral sequence of Borel construction

Let $G$ be finite $p$-group, $X$ be path-connected $G$-space, $E=EG\times_{G}X$ be the Borel construction and $BG$ be the classifying space of $G$. Consider Serre spectral sequence of the fibration $$ …
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