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what the fuck

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Thread replies: 12
Thread images: 2

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what the fuck
>>
>>8900419
Damn that mandlebrot thicccc
>>
>>8900419
what the shitty attractor thing is related to mandelbrot? got a link?
>>
>>8900419
what the fuck is the thing on the left?
>>
>>8900429
cobweb plot literally creates a square lorentz

https://www.youtube.com/watch?v=VjzkW1IlVI4

also you can get the logistic map from the lorentz, and you can visually see how the logistic map matches the x axis of the mandlebrot.

https://www.youtube.com/watch?v=_xfi0NwoqX8&t=2m33s


2spookly
>>
>>8900433
s/lorentz/lorenz
>>
>>8900433
wtf longlink doesn't embed time?

https://youtu.be/_xfi0NwoqX8?t=2m33s
>>
>>8900419
funfact: you can generate this chaotic behaviour with a simple circuit as seen in

https://books.google.ca/books?id=FS0xpVUm4roC&pg=PA6&lpg=PA6&dq=chaos+in+the+laboratory+S.J.+Rogers&source=bl&ots=5mt4CMHvWe&sig=z5CNfiUCyv6z7fIgQmUcwo2UYxk&hl=en&sa=X&ved=0ahUKEwip47mwiufTAhXms1QKHfZJA2wQ6AEIIzAA#v=onepage&q&f=false

pages 6-16
>>
>>8900419
Why the fuck are those critical points on totally separate chaotic have the exact same ratios? What is happening here? What does it mean?
>>
>>8900419
Story?
>>
>>8900432
Lorentz strange attractor, arguably the first chaotic system studied as such.
>>
>>8900419
Personal conjecture: recursion is one of the most unruly concepts in all of mathematics. we have so little theory to concretely explore recursion, just mostly the ability to turn the crank and see where a program takes you. Shapes like the bifurcation diagram and other common features of chaos are some sort of deeply embedded structure in continuous recursive systems (in the sense that the numbers are continuous, not the steps used to compute them). On one hand, it's reassuring that there is some mathematical structure that seems to repeat. On the other hand, wtf math. srsly. Why are these the shapes that are important. Honestly I don't think math will ever have a satisfactory answer. Such is recursion...
Thread posts: 12
Thread images: 2


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