I wonder if this happened to math first because the goal is so clear (proving a statement, etc.). Math is just going through it first, and I think other fields will get their turn soon too. If so, I'm not sure if things like a PhD are even needed. Someone in a bachelor's program who just learns the basics and how to use AI tools might be better.
Better at investigating the idea that one could conceive of elements in the different commensurability classes of compact arithmetic hyperbolic three-manifolds indexed by non-split quaternion algebras {D/F} as forming some type of geometric Kolyvagin system (“Heegner points”) associated to {K_3(F)}, which one could yoke together by some unknown integral arithmetic version of the Jacquet–Langlands correspondence?