fixing ednote

adoptions/phenomena.tex

@@ -221,8 +221,8 @@ introductory textbook to Functional Analysis~\cite[p. 6f]{Rudin:fa73}.
   following properties: $S$ is open, $\emptyset$ is open, [\ldots] Such a collection is
   called a \emph{topology} on $S$. [\ldots]
 \end{labeledquote}
-\ednote{@MK: this looks like something is missing}
-and later -- vector spaces have been recapped earlier in section 1.4: 
+This is continued later -- vector spaces have been recapped earlier in section 1.4 --
+with:
 \begin{labeledquote}\sf\label{q:topvs}
 \textbf{1.6 Topological vector spaces} Suppose $\tau$ is a topology on a vector space $X$
 such that