The Conveyor: Topological Inheritance as the Carrier of Handedness

The author's origin claim is this: the shear sets handedness all the way down — the baby's spin direction, set at the sever, cascades through every scale to the molecular level. Earlier work in this program judged the claim's shape strong in part as an origin claim, and left its joint unowned: the conveyor, the thing that carries a birth-scale handedness down through expansion and thermal history without flipping, scrambling, or losing it. Forty minutes after stating that claim, the author supplied the conveyor himself, in his own answer: inherited — each level inherits the twist; breaks do not flip, scramble, or lose it. The sharpening offered at the time, and taken up in the next working session: inheritance is automatic if the twist is topological — topology survives heat and phase change and changes only at a tear. This paper states the conveyor's claim precisely (what is inherited is a sign, a mirror-odd handedness, carried across the sever and then across every scale boundary inside one universe), assembles the record's supports, states the five clauses a topological-inheritance carrier must satisfy (a quantized handedness charge at the sever; a no-local-creation clause; sign fidelity across the thermal history; pair bookkeeping across the twinning; a down-scale coupling that reaches a molecular or weak observable), and judges each clause. Verdict: the carrier is a conditional theorem-shape standing on a stated premise, with its last and largest clause (the down-scale coupling) open, with its size given by the record's own numbers: at every specimen ever computed in this program, the coupling that could imprint handedness locally sits at or below 2.62×10⁻³⁸, and it reaches order one at exactly one address, the sever itself. The conveyor is not closed. Its gap is now one clause wide and numbered.