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Cite Journal: Studia Mathematica |  Publication Date: Jan 1, 2022 |
 Citations: 2 |
It is shown that a locally compact second countable group $G$ has the Haagerup property if and only if there exists a sharply weak mixing 0-type measure preserving free $G$-action $T=(T_g)_{g\in G}$ on an infinite $\sigma $-finite standard measure space $
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