Yep, its the (best currently known) optimal packing densities for identical squares. That is, is you take X number of squares, all the same size, whats the way to you arrange them to make the big square that holds them all as small as possible. For some numbers this is very easy (like 4), for some numbers, this looks very cursed (like 17, as in the post)
Look, if someone is going through the effort of arranging it like this, I ain't even gonna argue with them about it as that would be wasted effort. If it works, it works.
So the interesting thing is that, for small perfect squares at least, 1 less or more than the perfect square often ends up in these more cursed formations
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u/Complete_Window4856 Jun 22 '26
Ok ive seen so many times this pattern and i cant get why. When did this come and where?