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1 vote

Group Action with a Fixed-Point Property

The following was inspired by Jesse Peterson's answer. Let $M^n$ be a closed hyperbolic manifold, eg a surface, and consider the action of $\Gamma=\pi_1M$ on the boundary at infinity of hyperbolic $n …
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7 votes

What one group action can tell about another

The Schwarz--Milnor lemma seems like a good example of what you're asking for. (But, as per my comment, is only really useful in certain contexts, i.e. infinite discrete groups.) It applies when your …
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8 votes
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Fundamental groups of hyperbolic $4$-manifolds and $\rm CAT(0)$ cube complexes

This question is certainly open in general. I don't know if anyone has formally expressed an 'expectation' in print, but you might be interested in the following pieces of positive evidence. I believ …
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