arXiv · 2005.06780
A generic distal tower of arbitrary countable height over an arbitrary infinite ergodic system
Abstract
We show the existence, over an arbitrary infinite ergodic $\mathbb{Z}$-dynamical system, of a generic ergodic relatively distal extension of arbitrary countable rank and arbitrary infinite compact extending groups (or more generally, infinite quotients of compact groups) in its canonical distal tower.
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Eli Glasner, Benjamin Weiss. 2020-05-14. A generic distal tower of arbitrary countable height over an arbitrary infinite ergodic system. https://arxiv.org/abs/2005.06780
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