Manuscript X-Enter@1 · X-Enter.tex · section · 484b71bc
Decision table and non-identification ledger
Decision table and non-identification ledger · lines 1287–1376
{}1.13
| Line | Input | Result | Release or scope status |
|---|---|---|---|
| A | Convolution alone, any encoding | Whole-orbit invariance implies constancy | Closed, negative |
| A witness | Convolution , | , or selective record varies | Explicit finite special case |
| R, ramp algebra | Already invariant coefficient of | No defect orbit to close | Comparison; not an Enter theorem |
| R, edge enlargement | Ramp edge gap with a surjective real orbit | Same negative orbit lemma | Comparison only; not the frozen algebra |
| B | Independent with proved charge | Invariant combination; circuit proved | Conditional; ramp does not supply |
| B, full algebra | Reference satisfying (eq:matching) | Convolution whole-algebra record invariance | Additional conditional result |
| B without | Only the copied classical premises | Reference input absent | Unresolved application |
| C | Justified new bound | Convolution tolerance–visibility trade-off | Approximate closure only |
| C without bound | Either original supported algebra | No amplitude cutoff follows | Unresolved cutoff application |
| D | Either sharp limit or either counterterm | Changes a prescription | Excluded; no release |
The conclusions are not combined into one “closed” statement. Option A is universal for inputs consisting of the convolution coefficient alone. Option B changes that input and places the necessary relational information upstream. Option C changes the allowed comparisons. Option D changes a classical prescription. Line R compares source conclusions and does none of these things.
In particular, the ramp edge integral is not the convolution positive witness, is not a reference charge, and is not encoded as the ramp observable. The ramp identity neither weakens the convolution obstruction nor supplies the matching condition for the relational circuit.
No new regulator, quantum field product, cone, token, or coordinate inverse is introduced. Destructive updates are not metric counterterms. Adaptive control is covered by the finite path maps and receives no defect oracle. Replacing the Born strategy would leave the frozen Enter semantics.
Equality is always asserted at a declared output boundary. Coarse-graining internal classical outcomes is allowed and is explicitly represented by summing selective maps. Unreturned quantum names are not silently discarded. No claim is made that every possible apparatus log is invariant.