Let X be a locally compact Polish space and G a non-discrete Polish ANR
group. By C(X,G), we denote the topological group of all continuous maps f:X
\to G endowed with the Whitney (graph) topology and by C_c(X,G) the subgroup
consisting of all maps with compact support. It is known that if X is compact
and non-discrete then the space C(X,G) is an l_2-manifold.