D11 (certificate P18\ D11.json) and the full slot (P18\ hh\ slot.json)

Prescription. Operational DRED R1–R6 with opaque $d$, MS-bar, Feynman $+i0$, N4 contact exclusions, M3 bounds 4/8/4, exactly-degree-four normalisation. Both points are checked per structure: every structure has momentum degree 4, so the order-0/2 contacts excluded by N4 do not arise.

Inventory. quantum_inputs_evaluated is earned. Every graph of the three surviving ch rows is evaluated, and none is Missing: hh D01, D02, D03, D11, D12; K$\cdot$c D13; one-point D14a–c.

Evaluation. 14 structures, 6 of them 4D. The covariant form is exact and unique; the FP and PV routes agree exactly in $d$; the result is exchange symmetric. The nonlocal coefficient equals minus the pole. Premature $d=4$ is refused and would shift the local parts. Each of the four mutations is rejected.

4D pole. $z_{D11}=i(-1/160,-1/480,1/80,1/240,-1/120)=i(\frac{1}{240}{k}_1-\frac{1}{120}{k}_2)$, which is transverse.

Full row. $p_m{G_{D11}}^{(mn)(rs)}=0$ holds identically in $d$, for the 4D and the evanescent parts. D11 therefore decouples from the slot by itself; D01 and D03 decouple only as a sum.

• $X_{D01+D03+D11}=0$ for all seven external assignments. This includes $\hat{c},\tilde{h}$ (H2), where $X_{D01}=-X_{D03}=p^4\tilde{a}\cdot \tilde{b}\hat{c}\cdot p/16$.

• No evanescent structure survives, so D11 does not reopen the evanescent question and no counterterm revision is needed.

• The summed 4D pole is $i(\frac{41}{80}{k}_1-\frac{43}{120}{k}_2)$, which is transverse.

• Caveat: D11 phase and symmetry-factor mutations are invisible to the slot. They are tested by M2 instead.

• The summed evanescent poles of the hh Green function (8 structures) are nonzero but transverse. Renormalising that Green function itself is outside the projection and not claimed.