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Content
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Thomas
@aviationdoctor.eth
Today I dove into how the Mandelbrot set is constructed, and I am awestruck by the simplicity of it. I knew that chaotic, nonlinear systems could be elegantly simple under the hood, but this takes the cake. The ability to zoom infinitely into this gorgeous fractal landscape using just one second-degree polynomial is mind-blowing
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Thomas
@aviationdoctor.eth
This is the ELI5 video that sold it for me — they didn’t even refer to complex numbers! https://youtu.be/7MotVcGvFMg
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John Camkiran
@johncamkiran
Not to detract from the beauty of this set, but I did want to note for the readership that such ‘closed-form’ solutions are quite rare in the study of chaotic phenomena. Most such systems are what Stephen Wolfram calls ‘computationally irreducible’, meaning that the only way to find out what happens at some time (in this case, zoom) is to sequentially compute all that which came before it.
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Mikko
@mikkolagerstedt
Damn those are so beautiful!
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kk
@king
1000 $degen .
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Gengar368
@gen0x
Zừa lmeng vc. Đs the. Ning tđổi?
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Requssant
@requssant
🔒💥 Secure. Trade. Connect. Join Cyber Vault on Telegram now and take your crypto game to the next level 🚀📈 https://t.me/Cybercryptoguardbot #2832
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RAMZAN TAJIK
@tajik691
Nice to see
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Smith😎🤡🎩
@olilamor4
Cake🛑
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