Given n balls of radius r and the vector p (nx3) with all position (x,y,z) of the balls, return the symmetric matrix A (nxn) containing all distance between the centroid of all balls (diagonal terms should be all 0).
Two or more balls can overlap.
Perhaps the "default" solution should not be the one actually solving the problem?
I think there is some rounding difference here... :-(
Project Euler: Problem 9, Pythagorean numbers
Remove the two elements next to NaN value
Length of a short side
frame of the matrix
Find the function 2
Fermat's Last Theorem - Fermat's conjecture
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