[Depreciated and replaced by V3] Why There Is Uncertainty: Heisenberg's Relation as an Exact Finite Count

[Depreciated and replaced by V3] This pre-V3 paper is replaced by the corresponding V3 clean-room reconstruction: The Quantum Fold Machine - An Exact, Parameter-Free and Machine-Closed Derivation of Reversible and Quantum Computation from Smithian Fold Theory. The V3 source platform is https://github.com/MettaMazza/ernos-labs-sft-platform. The original DOI, concept DOI, version number and files are preserved for transparent historical provenance; this record must not be presented or cited as current V3 work. Smithian Fold Theory derives uncertainty as conservation of a finite support count across two conjugate descriptions of one state. At depth k, the state contains N=2^k cells and the minimum position-frequency support product is exactly N. The machine certificates verify 2 x 4 = 8 at depth three, 2 x 16 = 32 at depth five, and full conjugate support for a localized state. An independent variance route gives the same object: at depth two the minimal variance product is exactly 1/16, equal to the independently generated floor 1/2^(2k). Equality, a wider-state control above the floor and identity with spacing squared are all machine-checked. The result replaces unexplained continuum fuzziness with an exact, transparent construction from one self-proven theorem, zero axioms and zero fitted parameters. Derivation, execution and measurement remain connected throughout. Scientific author and publication authority: Maria Smith, Ernos Labs. Open source: Smithian Fold Theory of Everything.