Remark: Family 349. The Solomon–Yau least-volume conjecture

Proves the Solomon–Yau least-volume conjecture for minimal hypersurfaces of round spheres. For every $m\ge 2$, a closed connected minimal immersion into the unit sphere $S^{m+1}$ with non-totally-geodesic image has volume at least that of the smallest minimal Clifford product, counting covering multiplicity.

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.