  We establish relationships between various topological selection games
involving the space of minimal cusco maps into the real line and the underlying
domain. These connections occur across different topologies, including the
topology of pointwise convergence and the topology of uniform convergence on
compacta. Full and limited-information strategies are investigated. The primary
games we consider are Rothberger-like games, generalized point-open games,
strong fan-tightness games, Tkachuk's closed discrete selection game, and
Gruenhage's W-games. We also comment on the difficulty of generalizing the
given results to other classes of functions.
