  We develop tame topology over dp-minimal structures equipped with definable
uniformities satisfying certain assumptions. Our assumptions are enough to
ensure that definable sets are tame: there is a good notion of dimension on
definable sets, definable functions are almost everywhere continuous, and
definable sets are finite unions of graphs of definable continuous
"multi-valued functions". This generalizes known statements about weakly
o-minimal, C-minimal and P-minimal theories.
