I think the answer to problem 7 should be [0 1 1 1 1 1 1 1 1 0 1 0], because q=31 leads to a Wagstaff prime.
Yes, you're right. Thanks, William. I've corrected the test suite. I should have known there was a problem because Athi's solution stepped around 31.
Triangle Numbers Below N
Right Triangle Side Lengths (Inspired by Project Euler Problem 39)
Equal to their cube
Edges of a n-dimensional Hypercube
Sum the numbers on the main diagonal
Construct dimensionless parameters
Construct finite difference approximations of derivatives
Find the last non-zero digit in a primorial
Determine whether a square can be drawn on a grid of dots
Count trailing zeros in a primorial
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