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@@ -1495,7 +1495,7 @@ \section{Limits and colimits}
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In other words, a coproduct cocone is an initial cocone
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under the pair of objects $A,B$.
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In the wild category of types, we have coproduct cocones $(A \coprod B, \inl{}, \inr{})$. We haven't yet seen the coproduct of groups;
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In the wild category of types, we have the coproduct cocones $(A \coprod B, \inl{}, \inr{})$. We haven't yet seen the coproduct of groups;
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knowing about products and categorical duality, we'd be bound to discover
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them! We shall study them in~\cref{sec:coprod}.
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