For amateurs: A perspective that is good (and fun) to remember: when you watch any of these Mandelbrot dives you get the strong sensation that you are passing features -- going _through_ the thing. But you're not. The entire set is on one plane and you are just magnifying it more and more. Or just getting closer and closer to it. Your POV has never reached or passed any of it. Also, you may get the impression that your direction changes slightly, from time to time. It doesn't. The trip is a straight line and perpendicular to the plane of the set. Finally, after watching one of these for several minutes, be ready for it to look like you are starting to move away when you stop "descending". You're not. That's your brain recovering from that constant outward motion. For fun, watch the dive for a couple of minutes and then look at one spot in your room. WOW! It's shrinking! Oh, and you don't have to wait until the end of the trip to get that after-effect. Just pause at any time.
Absolutely amazing. As a physics buff, the implications are mind-blowing. What if, like these fractals, the universe seems dialed in because of a simple logarithm is dictating the geometry of spacetime and therefore the appearance of particles? I watch this video and I see geometry. Wavefunctuon superposition playing out in time. Maybe the mandlbrot set or the julia set is not the solution but perhaps it's illuminating to show there must be some similar function that produces the phenomenon of reality we experience. Information and spacetime maybe nothing more and the evolution of this function across an everexpanding field of spacetime.
Yes. Infinite complexity with a character and phase space. Where does the emergent patterning come from? I think it's simply from quantisation of logical quantum states.
The black indicates that the complex point is a part of the set, i.e. the point failed to escape to infinity when applied to the recursive formula for a set number of iterations. The colours indicate that it went off to infinity but how specifically LONG it took to escape the boundary when applied to the recursive formula.
😊wonderful
Thank you
In coas of world
The fractal keeps it together ❤️ 😮🎉
Like music too.
For amateurs: A perspective that is good (and fun) to remember: when you watch any of these Mandelbrot dives you get the strong sensation that you are passing features -- going _through_ the thing. But you're not. The entire set is on one plane and you are just magnifying it more and more. Or just getting closer and closer to it. Your POV has never reached or passed any of it.
Also, you may get the impression that your direction changes slightly, from time to time. It doesn't. The trip is a straight line and perpendicular to the plane of the set.
Finally, after watching one of these for several minutes, be ready for it to look like you are starting to move away when you stop "descending". You're not. That's your brain recovering from that constant outward motion. For fun, watch the dive for a couple of minutes and then look at one spot in your room. WOW! It's shrinking!
Oh, and you don't have to wait until the end of the trip to get that after-effect. Just pause at any time.
Absolutely amazing.
As a physics buff, the implications are mind-blowing. What if, like these fractals, the universe seems dialed in because of a simple logarithm is dictating the geometry of spacetime and therefore the appearance of particles?
I watch this video and I see geometry. Wavefunctuon superposition playing out in time.
Maybe the mandlbrot set or the julia set is not the solution but perhaps it's illuminating to show there must be some similar function that produces the phenomenon of reality we experience.
Information and spacetime maybe nothing more and the evolution of this function across an everexpanding field of spacetime.
Yes. Infinite complexity with a character and phase space. Where does the emergent patterning come from? I think it's simply from quantisation of logical quantum states.
Cool
is that a falling snowflake effect?
I know where the black comes from, but where do the colors come from?
The black indicates that the complex point is a part of the set, i.e. the point failed to escape to infinity when applied to the recursive formula for a set number of iterations. The colours indicate that it went off to infinity but how specifically LONG it took to escape the boundary when applied to the recursive formula.
@ that makes a lot of sense, thanks