Random walks in
$\mathbb R^3$ is much more rigid than $\mathbb R^2$ are recurrent. They are transient in when considering conformality: Conformal transformations of $\mathbb R^3$R^2$ do not form a finite-dimensional Lie-group.
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Random walks in $\mathbb R^3$ is much more rigid than $\mathbb R^2$ are recurrent. They are transient in when considering conformality: Conformal transformations of $\mathbb R^3$R^2$ do not form a finite-dimensional Lie-group. |
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Post Undeleted by Roland Bacher
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Post Deleted by Roland Bacher
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