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How can something as abstract as a graph, consisting of nodes, edges, and a few dynamical rules, end up looking so alive? It's one of the strangest strengths of Mathematics.
11,052 views • 15 days ago •via X (Twitter)
18 Comments

That’s because adjacency isn’t just representational but ontological. Which all of graph theory and spectral graph theory is derivable from A. So both theories are just downstream consequences of adjacency.

It’s made of smaller parts that are staying close, supporting, and reinforcing eachothers structure. That’s what makes that feeling.

Geometry births structure, it’s clear. But what creates the geometry?

This is something I think about a lot:

It's all about golden ratio. The most strongest force in the universe.

With the right graph and traversal algorithm you can do pretty much anything

Because it jiggles and only alive things jiggle

Very Chemtool.

Kind of like automata that stephen wolfram keeps talking about

may I suggest, that today is a a once in a while day and this

🤯

Because the shimmering surface is the "accretion disc horizon visible" of the unseen event that the nonlocal zero point motion oscillation is 🤫

Maybe because its animated to move like a living cell? Why is it bouncing around so much? Street maps dont bounce. Why is the graphic?

Amazing visual. Very helpful. Thanks math.

Go more discrete where nodes are in Planck scale topological contact.

You've made a graph wiggle, so what

Life was using Math, long before Humans existed... So perhaps it is more that human + ai math, is now finally able to model the complexity in such magnificent dynamic detail - we are wonder struck.... Maybe life and emergence of intelligence - was math, and not random chance ? but a bit of both, as is going on in that sim ?

Because life is an illusion 🤣


