Here’s a surprisingly unsolved problem in math: Proof of the existence of the perfect Euler brick – a rectangular parallelepiped with integer-length edges, integer-length face diagonals, and an integer-length body diagonal. Posted on 2022/01/10 by Carl Robitaille Here's a surprisingly unsolved problem in math: Proof of the existence of the perfect Euler brick – a rectangular parallelepiped with integer-length edges, integer-length face diagonals, and an integer-length body diagonal. pic.twitter.com/iKpc8YdT49— Fermat's Library (@fermatslibrary) January 4, 2022