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fix a typo in Chapter ends and coends (#332)

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Di Wu 2024-04-22 11:00:11 -07:00 committed by GitHub
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src/content/3.10/ends-and-coends.tex
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@ -2,7 +2,7 @@
\lettrine[lhang=0.17]{T}{here are many intuitions} that we may attach to morphisms in a category,
but we can all agree that if there is a morphism from the object
$a$ to the object $b$ than the two objects are in some way
$a$ to the object $b$ then the two objects are in some way
``related.'' A morphism is, in a sense, the proof of this relation. This
is clearly visible in any poset category, where a morphism \emph{is} a
relation. In general, there may be many ``proofs'' of the same relation