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Let's talk a bit about functors. Functors are fun!
What's a functor? I already gave the short definition: a structure-preserving mapping between categories. Let's be a bit more formal. What does the structure-preserving property mean?
By now, we've seen the simple algebraic monoid, which is essentially an
A more than unusually obscure headline perhaps. Here's the link. I noticed, because my watchlist contained a pile of changes like:
The thing that I think is most interesting about category theory is that what it's really fundamentally about is structure. The abstractions of category theory let you talk about structures in an elegant way; and category diagrams let you illustrate structures in a simple visual way.
The stupid, it burns, yes?
Entry has been funned up.
The reference below the article is a hoot in its context.
Except for Palin's daughter - she must have been possessed by the devil or maybe she's having the next Jesus. Someone here should at that to the article.