Find shortest between two points on a ball given their azimuthal and polar angles (in degrees) as well as the radius of the sphere.
I took complements of the test case polar angles in order to agree with customary definitions of polar angle.
I agree. Polar angles are, by convention, measured from the pole, but in this problem you have to consider them to be measure from the equator if you wish to agree with the test cases.
Given an unsigned integer x, find the largest y by rearranging the bits in x
Create a function handle that reverses the input arguments of another function handle
Flip the main diagonal of a matrix
Output any real number that is neither positive nor negative
Find a Pythagorean triple
Read a Soroban Abacus
Make a 1 hot vector
Give the Shortest Path Through The Maze
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