Scope
Chapter “The Jordan–Lie hinge”, section “What closes”. This is assertion 2 of 2 in that section.
Expanded claim page · assertion 2 of 2
What closes
EstablishedIntegrator
Follows from declared assumptions and has an inspectable certificate. joins several typed results while letting the weakest edge set the claim.
Exact assertion
The global low-rank isomorphism then identifies \(\mathrm{Sp}(4,\mathbb R)\) with \(\mathrm{Spin}_0(2,3)\). This is the firm mathematical middle rung.
What this commits us to
The stated conclusion follows inside the declared model. Reusing it elsewhere requires carrying the same object definitions, assumptions and typing.
Logical anatomy
Evidence posture
Audit the declared carrier, assumptions and certificate. The result is exact only within that written scope.
Research move
joins several typed results while letting the weakest edge set the claim.
Verification route
- Recover the declared objects and assumptions from the controlling documents.
- Check the calculation, construction, obstruction or stopping rule on those same objects.
- Compare the source conclusion with the exact assertion above; do not strengthen its verbs or enlarge its domain.
- Apply the status rule and retain every named external dependency.
What would move or defeat this claim
Locate a mismatched definition, an omitted assumption, a failed certificate step or a counterexample on the declared carrier.
Source map
Controlling documents
- a three generator jordan furey recursion closes all of sp4 but requires the furey channel rotation as a continuous flowOpen controlling document →
- the linear furey product FCp exponentiates exactly to the missing continuous sp4 channel rotation but its action term is openOpen controlling document →
- global group isomorphism sp4r spin023Open controlling document →
- peirce schur triple recursion to spin23Open controlling document →