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src/Cat/Displayed/Instances/Diagrams.lagda.md

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@@ -52,11 +52,11 @@ liftings along a constant functor $\Delta_{x} : \cJ \to \cB$, we get a
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diagram in $\cE$ that lies entirely in the fibre $\cE_{x}$: a fibrewise
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diagram!
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we could concisely define the fibration of fibrewise diagrams
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as the base change of $\cE \to \cB$ along the functor $\cB \to [\cJ,
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\cB]$ that takes an object to the constant diagram on that object, but
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this runs into some annoying issues with transports. Therefore, we
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unfold the definition instead.
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We could concisely define the fibration of fibrewise diagrams as the
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base change of $\cE \to \cB$ along the functor $\cB \to [\cJ, \cB]$ that
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takes an object to the constant diagram on that object, but this runs
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into some annoying issues with transports. Therefore, we unfold the
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definition instead.
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[fibration of liftings]: Cat.Displayed.Instances.Lifting.html
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