Now, canwe have fractals built from this?
this post was submitted on 01 Jul 2025
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"fractal" just means "broken-looking" (as in "fracture"). see Benoît Mandelbrot's original book on this
I assume you mean "nice looking self-replicating pattern", which you can easily obtain by replacing each square by the whole picture over and over again
Fractal might have meant that when Mandelbrot coined the name, but that is not what it means now.
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~~To be fair, the large square can not be cleanly divided by the smaller square(s). Seems obvious to most people, but I didn't get it at first.~~
~~In other words: The size relation of the squares makes this weird solution the most efficient (yet discovered).~~
Edit: nvm, I am just an idiot.
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It is one prove more, why it is important to think literally out of the box. But too much people of this type
I love when I have to do research just to understand the question being asked.
Just kidding, I don't really love that.
Unless I’m wrong, it’s not the most efficient use of space but if you impose the square shape restriction, it is.
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Why doesn’t he just make the square bigger? That’d be more efficient.
That's not more efficient because the big square is bigger
I think people have a hard time wrapping their heads around it because it's very rare to have this sort of problem in the real world. Typically you have a specific size container and need to arrange things in it. You usually don't get to pick an arbitrary size container or area for storage. Even if you for something like shipping, you'd probably want to break this into a 4x4 and a separate single box to better fit with other things being shipped as well. Or if it is storage you'd want to be able to see the sides or tops. Plus you have 3 dimensions to work with on the real world.
See, that’s the problem with people nowadays?They want to minimalise everything.
They should just slow down and breathe.
But there are 7 squares in the middle with 10 around it, surely that counts for something
Initially I thought 4x4 square but this is a square of 4.675 sides. Reasonable. Clever maths though.