  Non-Hermiticity from non-reciprocal hoppings has been shown recently to
demonstrate the non-Hermitian skin effect (NHSE) under open boundary conditions
(OBCs). Here we study the interplay of this effect and the Anderson
localization in a \textit{non-reciprocal} quasiperiodic lattice, dubbed
non-reciprocal Aubry-Andr\'{e} model, and a \textit{rescaled} transition point
is exactly proved. The non-reciprocity can induce not only the NHSE, but also
the asymmetry in localized states with two Lyapunov exponents for both sides.
Meanwhile, this transition is also topological, characterized by a winding
number associated with the complex eigenenergies under periodic boundary
conditions (PBCs), establishing a \textit{bulk-bulk} correspondence. This
interplay can be realized by an elaborately designed electronic circuit with
only linear passive RLC devices instead of elusive non-reciprocal ones, where
the transport of a continuous wave undergoes a transition between insulating
and amplifying. This initiative scheme can be immediately applied in
experiments to other non-reciprocal models, and will definitely inspires the
study of interplay of NHSEs and more other quantum/topological phenomena.
