fixed typo
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@ -255,7 +255,7 @@ Recall:
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\begin{definition}
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Let $\Sigma = \{(X_i, T) : i \in I\} $
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be a collection of factors of $(X,T)$. % TODO State precise definition of a factor
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Let $\pi_i\colon (X,T) \to (X_i, T)$ denote the factor map.
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Let $\pi_i\colon (X,T) \to (X_i, T)$ denote the factor maps.
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Then $(X, T)$ is the \vocab{limit} of $\Sigma$
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iff
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\[
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@ -169,6 +169,7 @@ In particular,
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for $x \in X$ and $\overline{Tx} = Y$
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we have that $(Y,T)$ is a flow.
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However if we pick $y \in Y$, $Ty$ might not be dense.
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% TODO: question!
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% TODO: think about this!
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% We want to a minimal subflow in a nice way:
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