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A recursive attempt at $n$-dimensional coherence

that a functor $F:\mathcal{C}\to\mathcal{D}$ between categories is a pair of functions $F_0:{\bf Ob}_\mathcal{C}\to{\bf Ob}_\mathcal{D}$, $F_1:{\bf Hom}_\mathcal{C}\to{\bf Hom}_\mathcal{D}$ satisfying coherence … a natural transformation $\alpha:F\Rightarrow G$ between parallel functors $F,G:\mathcal{C}\rightrightarrows\mathcal{D}$ is a function $\alpha:{\bf Ob}_\mathcal{C}\to{\bf Hom}_\mathcal{D}$ satisfying coherence
Alec Rhea's user avatar
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1 vote
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Predicting coherence diagrams one dimension up

It seems like it should be possible to 'predict' what coherence diagrams we're going to encounter in the next dimension from the current one, seeing as these coherence diagrams are essentially a byproduct … My question is: Has any work been done attempting to 'predict' the coherence diagrams in the next dimension from the one we're currently comfortable in? …
Alec Rhea's user avatar
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