What anime does this best describe?
What anime does this best describe?
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madoka
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I did some online test that said that my IQ was around 120 and i literally can't understand the graphic from OP's pic
its called the logistic map, it is a graph of the equation x_n+1 = x_n * (1- r*x_n) iirc.
x represents a population (0 being extinct, 1 being the maximum an ecosystem can sustain), r is a constant value. as the graph shows a population will stabilise if the r value if between 1 and 2.9, after which it a population will bounce between two values. at around 3.6 everything becomes chaotic and the population will never stabilise, jumping around values. chaos theory and shit
Cool, as a bio student that's something i hadn't heard about in my ecology classes. Thanks user.
Not him but if I get this right it should be, either everything goes right or everything goes to complete shit and we won’t know until it happens.
i dont really understand it that much, i think its mostly to show how small increments in initial conditions, like the r value, can have large impacts later on. this graph also maps to the mandrelbot set but i dont understand it that much desu.
also i got it wrong the equation is actually x_n+1 = x_n * r (1-x_n)
So it's stabilized when x_(n-1) = x_n?
>le non linear dynamics are so cool and quirky kawai!!!
End yourself
uwu UK phone poster
Yeah. It's a recurrence relation so it works like this
say 0.5 is the starting point for all of these examples, x1 = 0.5
If r is between 0 and 1, then x2 = x1 * r * (1-x1), let say r is 0.5, x2 = 0.5 * 0.5 *(0.5) = 0.125. x3 = 0.125 * 0.5 * (1-0.125) = 0.0546875. As you can see the population is getting smaller and will go extinct. On OPs graph this would be represented by being along the x axis.
If r is between 1 and 2.9ish, lets say it r=2,
x2 = 0.5*2*(1-0.5)=0.5. So itll stabilise at 0.5.
Sometimes it won't stabilise for a while though, depending on the r.
Then after r=3.56995 it all gets chaotic and stuff. Then there's some fractal stuff going on where the parts in the graph are mini logistic maps.
so if you are smarter the thingy on the screen is funnier?
No, as the parameter (IQ) increases the bifurcation cascade leads to utterly chaotic results. A very smart person might absolutely love it or absolutely loathe it, or anything in between while not so smart person would be in the area with only one attractor so their enjoyment is predictable.
Brainlet detected
Death Stranding
well done
SAO, my favourite anime and light novel. As a 3rd Year med student, there's things I love and loathe about it but it'll always be what got me started reading the brain chemistry and neural networks.
That's actually a really good explanation, ty user, most of the time, those IQ anime graphs are just pretentious garbage or plain stupid
>med student
J-jake?! Is that you?
itt: guys who watched this video
youtube.com
for brainlets like me
youtu.be
back to your discord
shut up redditor
I understood this before reading all the bullshit about what the graph actually represents
is this a good or bad thing
>i h*cking love science: the thread
It's a bad thing for mathematicians. They're frauds overcomplicating shit for no good reason.
evangelion
Gee user, 4 IQ?
other recent math threads on Zig Forums have some semblance of reasoning, this one is just parroting what some faggots saw on wikipedia and a random pajeet's shitty youtube video