small change in notes/smash
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@ -1121,7 +1121,7 @@ Using \autoref{lem:yoneda} (Yoneda) we can prove associativity, left- and right
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& (A \to B \to C \to X)
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\end{tikzcd}
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\end{center}
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where the square on the top right is by \autoref{lem:composition-pointed}, the square on the bottom right is naturality of $\twist$. The commutativity of the pentagon on the left is TODO (it is a diagram of a 1-coherent symmetric closed category).
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The square in the top right is by \autoref{lem:composition-pointed}, the square on the bottom right is naturality of $\twist$. The commutativity of the pentagon on the left is TODO (it is a diagram of a 1-coherent symmetric closed category).
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\end{proof}
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