Puzzling Asked on January 10, 2021
You have a large number of 60° rhombi called "lozenges." Each lozenge has its edges marked with four distinct symbols drawn from an infinite alphabet. Lozenges may be rotated by 180° or reflected across either axis. A triple of lozenges forms a "hex" if the markings can be matched up in the following way:
_____B_____
/
/
C E A
/
/ ____D_____
/ /
/ /
A F C
/ /
/_____B____/,
where A, B, C, D, E, F are distinct symbols. You wish to assemble all of your lozenges into hexes. Here are the conditions:
Is it always possible to assemble all of your lozenges into hexes?
I say:
Visual proof:
Correct answer by Paul Panzer on January 10, 2021
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