Remark: Family 346. Sharp singular-set bounds for stationary integral varifolds

Proves that every stationary integral $m$-varifold in a Euclidean open set has singular set of Hausdorff dimension at most $m-1$, a sharp bound in every positive dimension and codimension. On round spheres, the family also proves almost-everywhere regularity: the singular set has zero $m$-dimensional Hausdorff measure.

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.