  Although spatial locality is explicit in the Heisenberg picture of quantum
dynamics, spatial locality is not explicit in the Schr\"odinger picture
equations of motion. The gauge picture is a modification of Schr\"odinger's
picture such that locality is explicit in the equations of motion. In order to
achieve this explicit locality, the gauge picture utilizes (1) a distinct
wavefunction associated with each patch of space, and (2) time-dependent
unitary connections to relate the Hilbert spaces associated with nearby
patches. In this work, we show that by adding an additional spatially-local
term to the gauge picture equations of motion, we can effectively interpolate
between the gauge and Schr\"odinger pictures, such that when this additional
term has a large coefficient, all of the gauge picture wavefunctions approach
the Schr\"odginer picture wavefunction (and the connections approach the
identity).
