A topological space (X,T) is *generated* if, whenever T'
is another topology on X, with the property that the set of
continuous selfmaps
f:(X,T')-->(X,T')
contains the set of
continuous selfmaps f:(X,T)-->(X,T),
then it is also true
that T is a subset of T'.
The purpose of this note is to show that the density topology
on **R** is
generated.

**LaTeX 2e source file**.
Requires rae.cls file.

**Last modified May 6, 1999.**