PROPOSED INTERPRETATION INSERTIONS - NOT APPLIED TO ORIGINALS
Version 1.0 working release candidate, 9 November 2026

These are short editorial additions, not theorem retractions. Verify the
current paragraph anchors before merging; the inspected baseline is the
preserved November 4 source set, with live thinning/acquisition rechecks on
November 9. The refinement and logical-topology anchors below were checked
against preserved text; their November 9 live retrievals failed. A source
hash identifies inspected bytes, not priority.

1. SUCCESSIVE CONCEPT DIFFERENTIATION AS OBSERVATION REFINEMENT
Target: Section 11.1, after the paragraph explaining that finer description
can be topologically conservative while adding local information.
Insert exactly:

"Here 'neutral' is a structural term, not an information-gain score. In a
finite noiseless model, uniform exact-state recovery can improve from 1/n
to 1 while every observation complex remains contractible and every
coordinate-forgetting map is a homotopy equivalence. Even the full homology
diagram therefore need not determine recovery capacity. The actual signature
fibers, prior and target remain operational data. The simultaneous two-bit
addendum gives a different caution: under its explicit height and triangle
restrictions, integer and characteristic-two tests recognize collapse, but
a single odd-characteristic test can miss relative two-torsion. This does
not change the single-observation weighted-height theorem here."

Reference to add: Signed incidence and a nine-state torsion witness in
simultaneous two-bit order thinning, Sections 3-6 (this local addendum;
coordinator assigns a public locator only after publication).
Preserve: Theorems 7.2 and 7.9; the separate interaction-core results;
exclusive K2,2 Question 19.1. This example does not answer that question.

EXACT TEXT ANCHOR
Insert after the Section 11.1 paragraph beginning "A finer description can therefore be topologically conservative while still providing more local information."

MERGE RULE
These paragraphs do not change proof hypotheses or silently enlarge an
existing theorem's domain. New publication links and bibliography keys are
the coordinator's final integration step, not placeholders to put online.
