

I feel bad for the schizos.
Don’t. We’re not the ones affected here and definitely, definitely, don’t have a monopoly on psychosis.
Personally, I’m completely unimpressed by the random nonsense LLMs spit out because it’s not my nonsense. There’s certainly people way deeper down the rabbit hole than me but they, too, have an infinite stream of as-of-yet-uninterpreted subconscious stuff knocking at their door so I don’t see why they would bother. And that’s all before paranoia kicks in and it’s the FBI trying to control you via the chat interface.
Feel bad for your capacity to relate to others, instead. Cuddle it, give it space, stop defining it. I don’t ever want to hear that “type of girl I’m interested in” talk ever again, do you hear me, you, you little ego, don’t get a say in that, that’s for another part of you to decide. Stop telling it what to do.
It really depends on what you’re looking at. The history section of some random town? Absolutely bog-standard prose. I’m probably missing lots of implications as I’m no historian but at least I understand what’s going on. The article on asymmetric relations? Good luck getting your mathematical literacy from wikipedia all the maths articles require you to already have it, and that’s one of the easier ones. It’s a fucking trivial concept, it has a glaringly obvious example… which is mentioned, even as first example, but by that time most people’s eyes have glazed over. “Asymmetric relations are a generalisation of the idea that if a < b, then it is necessarily false that a > b: If it is true that Bob is taller than Tom, then it is false that Tom is taller than Bob.” Put that in the header.
Or let’s take Big O notation. Short overview, formal definition, examples… not practical, but theoretical, then infinitesimal asymptotics, which is deep into the weeds. You know what that article actually needs? After the short overview, have an intuitive/hand-wavy definition, then two well explained “find an entry in a telephone book”, examples, two different algorithms: O(n) (naive) and O(log n) (divide and conquer), to demonstrate the kind of differences the notation is supposed to highlight. Then, with the basics out of the way, one to demonstrate that the notation doesn’t care about multiplicative factors, what it (deliberately) sweeps under the rug. Short blurb about why that’s warranted in practice. Then, directly afterwards, the “orders of common functions” table but make sure to have examples that people actually might be acquainted with. Then talk about amortisation, and how you don’t always use hash tables “because they’re O(1) and trees are not”. Then get into the formal stuff, that is, the current article.
And, no, LLMs will be of absolutely no help doing that. What wikipedia needs is a didactics task force giving specialist editors a slap on the wrist because xkcd 2501.