I've heard that slice and coslice categories are dual notions. But in what way exactly?
My first idea was to see that $\mathsf{C^{op}}/c = c/\mathsf{C}$ for any object $c$ of a category $\mathsf{C}$, but it doesn't appear to be true.
I've heard that slice and coslice categories are dual notions. But in what way exactly?
My first idea was to see that $\mathsf{C^{op}}/c = c/\mathsf{C}$ for any object $c$ of a category $\mathsf{C}$, but it doesn't appear to be true.
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