ƒ( t ) ⇒ t ² + c

matthen:

Bouncing balls in a circle gives one of the simplest systems to exhibit chaos, as was pointed out in a comment by Andrew Moylan.  The animation above shows two balls which start off with almost exactly the same speed and location, but before long they are travelling along completely different trajectories. Such high sensitivity to the initial conditions defines chaos. 

In this visualisation, each point in the circle is given a colour in a rainbow pattern. The animation shows at each time where a ball dropped at each point within the circle has ended up, by colouring that point appropriately. For example at the first frame, all the balls are stationary, and we see the rainbow pattern. Then as time progresses, the balls drop down and the pattern correspondingly goes up. A black band appears and moves up, which shows which balls are doing their first bounce. Soon the order disappears- it looks random like the divergence of the two balls above. [more] [code]

quere:

Oh what a good boy am I!

sexymedic:

after seeing this i don’t know how to feel about life anymore 

http://en.wikipedia.org/wiki/Topology

even though scissors and a pepsi can are NOT homeomorphic

(Source: unicorngirl)

michaelphleps:

so i looked up the annoying orange gangnam style and this was the top comment

giraffespots:

life

(Source: gorikyy)

rapeshed:

yes…

(Source: professionalbabes)