Is there an absolute constant $K$ such that, for every $C > 0$, if $n$ is sufficiently large then $n$ has at most $K$ divisors in $(n^{\frac{1}{2}}, n^{\frac{1}{2}} + C n^{\frac{1}{4}})$.

answer slot scope fidelity

At exact PR 1237 head 28860856/blob 6feb58b9, the docstring asks for one absolute K, but answer(sorry) occurs under the C and n binders.

Witness: For each bound instance the answer slot can take the left-hand divisor count, and le_refl closes that instance; the slot therefore does not choose one absolute K.

Limit: The clean-candidate ground-truth exit still requires a separate independent-human fidelity pass. The witness is exact-head and does not rely on later Erdős 887 rewrites.

lean build

The exact PR head completed the repository Build project job successfully.

Limit: A successful build does not establish answer-slot scope fidelity.