Manuscript OpenAI@2026-10-07 · OpenAI.tex · remark · 6a931f8f
Remark: Family 376. Universal computation in forced Navier–Stokes flows
Family claims › Partial differential equations · lines 2429–2434
OpenAI@2026-10-07#rem:oai-376
Constructs viscous incompressible flows starting from rest on a fixed flat three-dimensional domain that perform universal computation under smooth external forcing. A terminating compiler turns a Turing machine and input into a finite program for the force, so a designated particle reaches a fixed region exactly when the machine halts. The viscosity is fixed, positive and computable.
The authors are OpenAI. This companion does not verify the proof. The claim is not a theorem of the Enter series and not a premise of any registered sheet. It does not close O.1. O.1 stays NOT_CLOSED. It is not a de Sitter state and not the QdS external-leg scheme. No quantum coefficient is admitted. No compilation is asserted.
Nearby in this section
- remark: Remark: Family 362. Global smoothness for relativistic Vlasov–Maxwell
- remark: Remark: Family 363. Boltzmann nonuniqueness with exact local conservation
- remark: Remark: Family 364. Kinetic limits and fluctuations over the Boltzmann lifespan
- remark: Remark: Family 365. Joint metric and connection recovery from one boundary patch
- remark: Remark: Family 366. The planar Mumford–Shah regularity conjecture
- remark: Remark: Family 367. The critical dimension for the one-phase Bernoulli problem
- remark: Remark: Family 368. The three-dimensional Ball–Evans approximation problem
- remark: Remark: Family 369. The hot spots conjecture for simply connected planar domains