Nonlocal optical interactions can modify one-nucleon transfer calculations, but observable sensitivity does not by itself imply that the underlying nonlocality ranges are practically identifiable. We examine this distinction for the benchmark reaction using full nonlocal NLAT transfer calculations. The reaction calculation is formulated as an inverse problem for the map from the transferred-neutron bound-state, entrance-neutron, and exit-proton nonlocality ranges to the transfer angular distribution, with the spectroscopic normalization treated as a profiled nuisance parameter. The reference calculation is used as a synthetic reference model, so the analysis tests the information content of the reaction model rather than extracting parameters from a specific experimental data set. Varying a nonlocality range at fixed potential strength changes not only the kernel range but also the associated elastic-channel or bound-state solution. We therefore construct a physically conditioned family in which the transferred-neutron eigenenergy is held fixed and selected entrance- and exit-channel optical strengths are readjusted to remain close to the reference elastic response. At , the complete grid in is recalculated with identical convergence-qualified numerical controls for the fixed-strength and conditioned families. Physical conditioning reduces the fixed-, optimized-, and shape-only discrepancies for all displaced parameter triples. At the resolving scale, the accepted counts change from , , and , respectively, to for all three metrics. The conclusion is not tied to this threshold: at the level, the optimized- and shape-only accepted counts increase from to and from to , respectively, while at all conditioned models are accepted by both measures. The optimized normalization range simultaneously contracts from to . A local logarithmic-sensitivity analysis gives the same interpretation. After projecting out the exact multiplicative normalization direction, the three singular values of the nonlocality-range Jacobian decrease from to , while the corresponding profiled column norms for , , and are reduced by approximately , , and . Thus, physical conditioning contracts the entire local nonlocality-sensitivity subspace rather than producing only one weak parameter combination. Within the tested Perey–Buck-type parameterization and nonlocality domain, strong forward sensitivity to a nonlocality range therefore does not imply independent parameter identifiability. Once the correlated bound-state and elastic-channel responses are controlled, the transfer angular distribution supports an extended family of observable-equivalent, reference-elastic-matched nonlocal reaction models rather than a uniquely resolved set of nonlocality ranges