The wide usefulness of mathematics suggests it is a collection of observations of an implicate order manifesting distinct explicate applications in which the math is still truthful, regardless of the similarity of the original discrete observations that proved it.

Cases:

The universe has zero length to a photon, so what does it mean that a photon can be reflected this way and that, and that it takes time for a photon to travel through space from here to there? We often describe the photon as either a wave or a particle, but I prefer to describe it as being observed in either implicate or explicate states, either seeming to exist everywhere or only in one place. Thus quantum mechanics is simply the flipside of relativity, not one object observed relative to another (using photons), but the universe from the perspective of the photon. Math still works IMO, even though in each regime theorems seem incompatible, they all arise from the implicate order.