Its pretty easy to take 16 L-triominoes and make a giant L-triomino that is 4x scale, like in this
classic triomino puzzle.
But consider the four possible orientations of the L-triomino.
Is it still possible to make the 4x scale triomino if we require that only three orientations of the individual triominoes be present in the solution?
This is different from Steven's.
I started with two realizations:
A 2x scale can easily be filled with 4 copies in 3 orientations.
A 2by3 rectangle can be filled in two ways, which allows switching orientations to leave one out.
Then it was just a matter getting things to fit together:
1122
1324
3344
5566
57689900
77889AA0
BBCDDEAF
BCCDEEFF
The orientation avoided is that of the 4x scale.
Edited on October 9, 2021, 5:49 pm
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Posted by Jer
on 2021-10-09 17:48:39 |