  Without using any moduli, sheaves, stacks, nor any analytic, nor
category-type arguments, we exhibit an analogue to Geometric Langlands Theory
in an entirely model-independent, non-perturbative,purely smooth topological
context in Artin Presentation Theory. A basic initial feature is that AP
Theory, as a whole, is already, ab initio, a universal canonical 2D
sigma-model, targeting smooth, compact, simply-connected 4-manifolds with a
connected boundary, and its topological Planckian quantum starting point, as
well as its cone-like, infinitely-generated at each stage, graded group of
homology-preserving, but topology-changing transitions/interactions, exhibit
the most general qualitative S-duality. We first point out the numerous
mathematically rigorous, model-free, (i.e., intrinsic), topological AP
analogues with the heuristic Kapustin-Witten version of Geometric Langlands
theory, as well as the crucial differences between the two theories. The latter
have to exist since AP Theory deals, a priori, essentially only with discrete
group-theoretic presentation theory, not Lie group representation theory, not
with category nor moduli theory, does not need classical SUSY, nor Feynman
integrals, lattice models, etc., and furthermore is model-independent and
characteristic of real dimension four. It will become clear that AP Langlands
theory is a model-independent, cone-like, graded, compact completion and
topological 'envelope' of 4D N=4 SUSY YM theory, their starting point,
anchored, kept in place, so to speak, by a purely discrete group-theoretic
analogue of Donaldson/Seiberg-Witten theory. Due to its discrete
group-theoretic conceptual simplicity and universality, the AP Langlands
program should also be considered to be a new type of intrinsic model-free
symmetry, a universal Erlanger Program for Modern Physics.
