fixed typo
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@ -195,7 +195,7 @@ Such a factor $(Y,T)$ is called a \vocab{maximal isometric extension} of $(Z,T)$
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\end{tikzcd}\]
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\end{tikzcd}\]
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Suppose that whenever $y \neq y' \in Y$,
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Suppose that whenever $y \neq y' \in Y$,
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then either % TODO REALLY?
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then % either % TODO REALLY?
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$\pi_1(y) \neq \pi(y')$
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$\pi_1(y) \neq \pi(y')$
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or $\pi_2(y) \neq \pi_2(y')$.
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or $\pi_2(y) \neq \pi_2(y')$.
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