Established in scope
Exchange and normalized recursion do not select the full source
In the question: Recursion, hypergraphs and mirroring at the original joint source
Standard algebra as bounded implication check, not two complete primitive P1 sources. A connected geometric cover need not have this split. Original absolute normalization/reference can already fix c. R113 memory is reused.
Read the exact result, assumptions and evidence
Result
On an actually supplied split space selfadjoint literal exchange covariance permits H=[[A,B],[B,A]] with selfadjoint A,B. Even/odd generators are A±B and the visible resolvent contains B(z-A)^-1B. Also Q'_t=exp(-ct)Q_t preserves sewing and normalized responses while changing the absolute generator.16 symbolic identities were executed overall.
Required assumptions
- Do not identify source types
Observable algebra, OS reflection, state, collar operator, time evolution, carrier connection, family holonomy, and readout are distinct data until an original map relates them.
- Bounded conditional mirror and recursion diagnostics
Diagnostics use the existing conditional one-mode Cauchy source chart or explicitly supplied finite split Hilbert spaces. This test class is not identified with the full primitive physical TFPT source. Cumulant application uses R112 actual affine boson coupling, original weight, nonzero Z_B and existing moments; no new Gaussian measure assumption.
Original evidence
- ANALYSIS.txt lines 1–159
Source checked at this snapshot
Original location and fingerprint
experiments/theory-contracts/recursive-mirrored-source-20261103/ANALYSIS.txt
7d9728822f89f691985528562f53ca0dea8e1da44a2472a774576cb14e2de02a
finding:rec20261103-exchange-and-normalized-sewing-do-not-select-source