Yeah, this is like being thrown a new bone that I've never chewed on before. Thanks. It was absolutely inevitable. This is a fundamental mathematical relationship. You can formulate it in hex, octal, base-whatever, and you'd still have mathematicians eventually stumbling across these theorems. This process is probably akin to a universal indication of technological proficiency, and we will continue our progression with time. Disclaimer: I do not sufficiently understand the "how" of this matter, but the preceding paragraph was what I took away from the article. Already, there are mathematical similarities in concept to both General Relativity and Quantum Mechanical theories. GR - four dimensional shapes (K3 surfaces) vs. spacetime (4D), and algebraic topology (major keyword left out by article's author) structures vs. spacetime manifolds. QM - The 90 degree rotational analogies vs. the Pauli exclusion principle of orthogonality (one example - the three orthogonal P-shells for electrons filling orbitals), and the mathematics of number theory and QM both playing out on the complex plane. I'm just scratching the surface here. I actually think that the importance of developing this direction of maths is under-emphasized in the article. It could always just be another beautiful dead end though.What I'd like to have explained to me, is whether or not this finding isn't possibly inevitable.