i dont think its possible to make a filled rectangle out of tetrominoes with an odd amount of t pieces. i dont have any mathematical proof for this but it just doesnt seem possible. someone smarter than me please find this post i need help
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i dont think its possible to make a filled rectangle out of tetrominoes with an odd amount of t pieces. i dont have any mathematical proof for this but it just doesnt seem possible. someone smarter than me please find this post i need help

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I might have been a bit bored during math class. (Yes, those are all the free 1-6 -ominoes)
That's right, it's all 108 free heptominoes, drawn using only a pen and my mind.

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Today's number is:
369
(this number was requested by @zazazazazazazazazazazazazazazaaa)
There are 369 free octominoes (figures made of 8 connecting squares). Octominoes are the first set of polyominoes that contains at least one polyomino for every posible type of symetry a polyomino can have (of which there are 8).
More polyomino tilings!!!
This was actually a failed attempt at aperiodically tiling my favorite polyomino (<3 i love you r pentomino <3) but i think it looks cool so I'm posting it anyway.
Here are two more tilings, more about them an about how i tile is under the cut.
4 polyomino tiling for you guys too look at, all of these tile the plane except for the last one, which does tile the plane if you ignore the hole in the round heptomino.