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u(t) is called 60 times per second. t: Elapsed time in seconds. S: Shorthand for Math.sin. C: Shorthand for Math.cos. T: Shorthand for Math.tan. R: Function that generates rgba-strings, usage ex.: R(255, 255, 255, 0.5) c: A 1920x1080 canvas. x: A 2D context for that canvas.
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  • AI just keeps getting better and better :)

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  • u/magna
    Here we go: d/10843
  • u/C010011012
    is it a cellular automata?
  • u/tomxor
    Yes and no, it's a fractal n=T(0|(i/w+f^f-i/w)/(t**.7+6)) which is just a more elaborate variation of serpinsky triangles to produce more interesting patterns. Some fractals are automata, but not all automata are fractals, see here: https://en.wikipedia.org/wiki/Rule_90
  • u/tomxor
    The implication is serpinsky triangles are computationally reducable, meaning it does not have to be computed in the same way as a cellular automata i.e state can be computed at step t directly without traversing intermidiate steps.

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  • click to throw the ball, click again to reset

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remix of d/9698 by u/katkip

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  • If you find the d w i t t e r crossword puzzle you win 1 dollar. #game

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  • Comment #interactive #game !! Try to comment without scrolling down! It is #genius. It was a challenge for me too writing this comment lmao

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  • Just a game of single-player pong!

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  • #number #guess #game ! r=q=>(frame/time*1e14)%q; is a random number generator. Try to guess the next number.

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  • [Falling Numbers 1.5] ADDITIONS: better movement, some suggestions from u/lionleaf, title screen (press any key to get past the title screen), and no more falling score.

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  • [Falling Numbers 1.4] ADDITIONS: arcade style movements, proper score display (all though in the zero lane, the score still falls...), and a clearer objective (simply type what shows up on the screen that is falling).

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  • [Game: "Falling Numbers"] Prevent the falling numbers from reaching the bottom of the screen by pressing the number keys: 1-8, in the order that the numbers fall in of their lanes. Lanes are specified by the leftmost edge of the screen defined as one, and every other lane following is an incrementation of the previous .

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