6. Anomalies in the physical constants, do these constitute evidence of a underlying source code?

Wepresent a geometric reformulation of Planck units and fundamental constants based on an integer-valued unit-number map θ and a small set of dimensionless gen erators. Physical quantities are represented by dimensionless geometric objects con structed from (π,Ω) and a dimensionless fine-structure parameter α, while local unit systems (e.g. SI) enter only through two dimensioned scalars (r,v) that translate the geometry into conventional units. The framework yields a unified table of con stants expressible in the form xθipyq with i = π2Ω15, x = Ωv/r2, and y = πr17/v8, where cancellation rules enforce dimensionless invariants (units = 1, scalars = 1) for selected ratios. An exhaustive integer-space search over admissible unit-number assignments, subject to dimensional homogeneity, a dimensionless electron invari ant ψ, and quark bookkeeping constraints, collapses onto a unique equivalence class characterized by the base-15 rail 3M +2T = −15 (up to lattice shifts), selecting the canonical representative M = 15, T = −30. We evaluate agreement with CODATA 2014 means using a tolerance-based coincidence model (not CODATA uncertainties) and report strong joint improbabilities for the dimensionless-combination suite, the dimensioned-constant suite, and electron-parameter reconstruction. Finally, we in terpret these results through a Minimum Description Length lens: the framework acts as a compact generator that compresses many apparently independent numer ical facts into a small set of structural constraints.