Asymptotic cones of finitely presented groups

Details Asymptotic cones of finitely presented groups Asymptotic cones of finitely presented groups

2003-06-30

arxiv.org/abs/math/0306420v2

Mathematics

Geometric Topology

To appear in Advances in Mathematics

Scientific paper

Let G be a connected semisimple Lie group with at least one absolutely simple factor S such that R-rank(S) is at least 2, and let $\Gamma$ be a uniform lattice in G. (a) If $CH$ holds, then $\Gamma$ has a unique asymptotic cone up to homeomorphism. (b) If $CH$ fails, then $\Gamma$ has $2^{2^{\omega}}$ asymptotic cones up to homeomorphism.

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