  The IR finiteness of $\mathcal{S}$-matrix in flat spacetime is tied to the
Faddeev-Kulish dressed state, which suggests dressing the Fock space scattering
state with the soft photon modes. We instigate a construction for the
Faddeev-Kulish dressed state in the language of AdS/CFT. A salient feature of
AdS spacetime is that it acquits itself as a quintessential IR regulator. The
IR divergences will take shape after taking the zoomed in limit. We explore the
Faddeev-Kulish dressed state to account for the AdS radius corrections. The
Wilson line dressing stands as a guiding principle in the study of AdS
radius-corrected Faddeev-Kulish dressing. We construct the modes of the Wilson
line dressed massive scalar field implementing \textit{``vanilla HKLL
reconstruction''} since the field is simply free field. This simplification is
owing to the use of soft photon modes in the Wilson line dressing. We map the
AdS radius-corrected soft photon modes in terms of CFT current operators. We
invert this mapping, use the mapping in the Wilson line dressing, and express
the AdS radius-corrected Faddeev-Kulish dressed state.
