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fixed typo in gist
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Josia Pietsch 2024-02-07 23:28:29 +01:00
parent 195ac2c378
commit 1e35e182cf
Signed by: josia
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inputs/lecture_19.tex
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@ -250,7 +250,7 @@ More generally we can show:
$(X'_\xi, T) = \theta((X_\xi, T)$. $(X'_\xi, T) = \theta((X_\xi, T)$.
Let $\pi_\xi$ and $\pi'_\xi$ denote the maps from $X$ to $X_\xi$ resp.~$X'_\xi$. Let $\pi_\xi$ and $\pi'_\xi$ denote the maps from $X$ to $X_\xi$ resp.~$X'_\xi$.
Set Set
\[Y \coloneqq \{(\pi_\xi(x), \pi'_{\xi+1}(x)) \in X_\xi \times X'_{\xi+ 1}: x \in X\} \subseteq X \times X'_{\xi+1}.\] \[Y \coloneqq \{(\pi_\xi(x), \pi'_{\xi+1}(x)) \in X_\xi \times X'_{\xi+ 1}: x \in X\}\]
Then Then
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