Remark: P.6 stays partial

P.6 is the one-loop ${\kappa }^3$ three-point sector. The scoped O.1 closure is the base it builds on. Its outcome at Q11 is an honest partial. The four identity rows $c\varphi \varphi$, $cc\bar{c}$, $ccK$, and $hhc$ close in four dimensions. The open part is the evanescent counterterm $X$: 43 of 104 directions are unclassified, no direction is certified physical, and the invariant basis and the p22 consistency check stay open. The evanescent ${\kappa }^3$ three-point defect is ${\sigma }_0$-exact at pole level, and the counterterm $X$ is non-unique and ghost-equation compatible. That pole-level statement is not a finite-amplitude evaluation, not uniqueness of $X$, and not physicality of an evanescent direction. All fifteen P.6 graphs have poles recorded by Q06. That record is not ${\sigma }_0$ closure of the whole sector and not an evaluation beyond the stated pole level. XVI-P's inventory of fifteen graphs is not this partial evaluation, and this partial evaluation does not rewrite XVI-P.