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Homotopy theory, homological algebra, algebraic treatments of manifolds.

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Groups with trivial rational homology and their finite index subgroups

Thompson's group $T$ gives an example, i.e. if $T \le H$ has finite index, then $H^\ast(H;\mathbb{Q}) \neq 0$. More specifically, there is always a non-trivial class in $H^4(H;\mathbb{Q})$. Proof: …
Todd Leason 's user avatar