  For a localization of a smooth proper category along a subcategory preserved
by the Serre functor, we show that morphisms in Efimov's algebraizable
categorical formal punctured neighborhood of infinity can be computed using the
natural cone between right and left adjoints of the localization functor. In
particular, this recovers the following result of Ganatra--Gao--Venkatesh:
morphisms in categorical formal punctured neighborhoods of wrapped Fukaya
categories are computed by Rabinowitz wrapping.
