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Josia Pietsch 2024-01-16 23:59:47 +01:00
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@ -20,9 +20,8 @@ The skew shift flow is not equicontinuous:
\subsection{Sheet 11}
We did \yaref{fact:isometriciffequicontinuous}. \begin{refproof}{fact:isometriciffequicontinuous}.
$d$ and $d'(x,y) \coloneqq \sup_{t \in T} d(tx,ty)$ $d$ and $d'(x,y) \coloneqq \sup_{t \in T} d(tx,ty)$
induce the same topology. induce the same topology.
@ -32,3 +31,4 @@ $\tau \subseteq \tau'$ easy,
$\tau' \subseteq \tau'$ : use equicontinuity. $\tau' \subseteq \tau'$ : use equicontinuity.
\end{refproof}