cool. what software did you use to make this plot?

There have been some theories on this phenomenon, with the most prevalent being the tendency for Wikipedia pages to move up a “classification chain”. According to this theory, the Wikipedia Manual of Style guidelines on how to write the lead section of an article recommend that articles begin by defining the topic of the article. A consequence of this style is that the first sentence of an article is almost always a definitional statement, a direct answer to the question “what is [the subject]?”

Wrote a paper on this for a network theory class back in college and came to pretty much the same conclusion. Pages tend to lead to “funnels” of similar general topics, such as Earth, science, etc. and they all make their way upward into philosophy, which is the study of thinking, since thinking is at its core how we perceive the world.

Interestingly there’s two distances from philosophy that pages tend to hover around, the closer one of which is more full of technology and science stuff while the farther one is mostly places. It’s a pretty interesting deep dive

I like the idea that in order to truly understand Taylor Swift, one must first also know about math, geometry, 3D space, the concept of awareness, existence, and reality itself.

“Do you know about Taylor Swift?”

“Who?”

“Oh boy… Do you know about this thing called reality?”

Bro WTF does the Wikipedia article on “Existence” say? Just “Yes”?

But we live in a society

And geometry as well as the universe. That was a wild trip, I tried 5 different things.

I thought the first link in philosophy was philosophy itself.

Edit: I brainfarted while writing. What I meant is “I thought it would be even more interesting if the first link in philosophy was philosophy itself”.

Honestly, it would be even more fun if it didn’t

I mean, it is not that creepy. Philosophy underlies science and almost everything is studied in science. I guess the same is the case for other concepts that are just as broad and fundamental. Or maybe it is possible to go from almost any page to almost any other page. I guess that would make sense too.

reject thinking, revert to amphibian

Looks like BAFTA doesn’t either: https://en.m.wikipedia.org/wiki/British_Academy_of_Film_and_Television_Arts

It does if you break out of the loop after the third article or so.

Yeah it does

Either you get to Philosophy, or you get to Bradley Cooper

Just tried it, worked for me.

I thought Jesus was the typical goal?

something something dense spanning trees

That is generally assumed to be the case, for the Wikipedia game as well

Not sure what any of this means but pretty cool that you used analogous in a sentence like that

Maybe. I mean, mathematically, both are Iterations. Both can converge towards a final state or get stuck in a loop (a so called attractor). But that’s about it.

I don’t think so. Game of Life is Turing Complete, and to highly oversimplify what Turing completeness is, it basically means it can theoretically perform any computation your computer can from given instructions. So when a pattern in a Game of Life ends up in a loop, you are actually instructing it to do so, not much different than writing while (true) {} in a computer program for example. While here, it’s just two pages ultimately linking to eachother.

…yes? Well, at least there’s valid definitions of “analogous” that make this true: Hypertext links form a directed graph, loops form, well, cycles in that graph, and executions of game of life can be mapped onto a directed graph, and that graph can contain cycles, just as with hyperlinks without any out-edges escaping those cycles. Executions, plural, if you only use one the graph will have only one out-edge per node and either be infinite, or have one back-edge. Rather degenerate, you’d call it a (repeating) sequence instead of a graph to not make things unnecessarily complicated.

Not very meaningful though as wikipedia articles and game of life aren’t isomorphic, at least to my knowledge. If they were isomorphic you’d actually have interesting mathematics at hand.

They’re both… terminally loopy graphs, that’s it (I just made up that term there’s probably a proper one). Also the ones “ending” in philosophy also end in a loop, it just happens to include philosophy.

You can also just download the article dataset :)