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Autor:
Gohla, Lukas, Thom, Andreas
For $d \geq 4$ and $p$ a sufficiently large prime, we construct a lattice $\Gamma \leq {\rm PSp}_{2d}(\mathbb Q_p),$ such that its universal central extension cannot be sofic if $\Gamma$ satisfies some weak form of stability in permutations. In the p
Externí odkaz:
http://arxiv.org/abs/2403.09582