Scope
Chapter “The admissibility frontier”, section “Why Jordan and Lie must be balanced”. This is assertion 2 of 2 in that section.
Expanded claim page · assertion 2 of 2
Follows from declared assumptions and has an inspectable certificate. joins several typed results while letting the weakest edge set the claim.
Exact assertion
\(\mathrm{Spin}_0(2,3)\) is an exact conformal completion of one declared rank-two Jordan response cone. It is therefore a recovered symmetry of an admitted geometry, not the prior container of physics.
The stated conclusion follows inside the declared model. Reusing it elsewhere requires carrying the same object definitions, assumptions and typing.
Chapter “The admissibility frontier”, section “Why Jordan and Lie must be balanced”. This is assertion 2 of 2 in that section.
Audit the declared carrier, assumptions and certificate. The result is exact only within that written scope.
joins several typed results while letting the weakest edge set the claim.
Locate a mismatched definition, an omitted assumption, a failed certificate step or a counterexample on the declared carrier.
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