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Published online by Cambridge University Press: 04 October 2023
Let $W_{\Gamma} $ be the right-angled Coxeter group with defining graph
$\Gamma $. We show that the asymptotic dimension of
$W_{\Gamma} $ is smaller than or equal to
$\mathrm{dim}_{CC}(\Gamma )$, the clique-connected dimension of the graph. We generalize this result to graph products of finite groups.