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What is the intuition of connections for cubicle cubical sets?

I am beggining to do some work with cubicle cubical sets and thought that I should have an understanding of various extra structures that one may put on cubicle cubical sets (for purposes of this question, connections). I know that cubicle cubical sets behave more nicely when one has an extra set of degeneracies called connections. The question is: Why these particular relations? Why do they show up? Precise references would be greatly appreciated.

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What is the intuition of connections for cubicle sets?

I am beggining to do some work with cubicle sets and thought that I should have an understanding of various extra structures that one may put on cubicle sets (for purposes of this question, connections). I know that cubicle sets behave more nicely when one has an extra set of degeneracies called connections. The question is: Why these particular relations? Why do they show up? Precise references would be greatly appreciated.