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.
Add two numbers
The Goldbach Conjecture
Check that number is whole number
Sums of cubes and squares of sums
Converting binary to decimals
Solve a nonlinear difference equation
Count unique orderings of vertices of a polygon
Locate a family on a long street
List modest numbers up to n
Evaluate the zeta function for real arguments > 1
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