Simon André
Published 2018-01-29Version 1
The following properties are preserved under elementary equivalence, among finitely generated groups: being hyperbolic (possibly with torsion), being hyperbolic and cubulable, and being a subgroup of a hyperbolic group. In other words, if a finitely generated group G has the same first-order theory as a group possessing one of the previous property, then G enjoys this property as well.
Searching for Hyperbolicity
A quantitative Neumann lemma for finitely generated groups
Model geometries of finitely generated groups
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