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PDF Availablehttps://doi.org/10.22108/ijgt.2020.123551.1628
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Cite Publication Date: Dec 1, 2021 |
We show that for each positive integer $n$, there exist a group $G$ and a subgroup $H$ such that the ordinary depth $d(H, G)$ is $2n$. This solves the open problem posed by Lars Kadison whether even ordinary depth larger than $6$ can occur.
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