Hi,
I'd like to have something like this:
Let $X$ be a~real Banach space, $D$~an open subset of~$X$
containing~$0$ and $T$ a~continuous mapping from $\overbar{D}$
to~$X$. We say that $T$ satisfies the {\em Mönch condition} if the
following implication holds:
\blank[small]
\startalignment[middle]
If $C\subset\overbar{D}$ is countable and
$C\subset\clconv\bigl(\{0\}\cup F(C)\bigr)$, then
$\overbar{C}$ is compact.
\stopalignment
\blank[small]
Is there any option for alignment which would enable me not to put the
blanks manually?
TIA,
--
Marcin Borkowski
http://mbork.pl
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