I know that in the smooth category the following is true. There are at most countable many embedded moebius bands in euclidean 3space. Is this also true in topological category?

There are at most countably many disjoint embeddings of homeomorphic images of a nonorientable hypersurface in $\mathbb R^k$. This is theorem 2 in "An uncountable family of disjoint spatial continua in Euclidean space" by V.K. Ionin and Yu.G. Nikonorov. 

