\end{tabular}}
\newcommand{\FIXME}[1]{%
- \textbf{[FIXME]}\marginpar{\flushleft\footnotesize\bfseries$\triangleright$ #1}}
+ \textbf{$\triangleright$\marginpar{\textbf{[FIXME]}}~#1}}
\newcommand{\VAR}[1]{\textit{#1}}
proposed. Simulations allowed to show that both our approaches are valid using a
quite realistic model detailed in Section~\ref{Simulations}. Finally we give a
conclusion and some perspectives to this work.
-
+\FIXME{What about Section~\ref{Other}?}
$x_3^2(t)$. So we consider that the \emph{ping-pong} condition is probably to
strong. Currently, we did not try to make another convergence proof without this
condition or with a weaker condition.
-
+%
+\FIXME{Develop: We have the feeling that such a weaker condition
+ exists, because (it's not a proof, but) we have never seen any
+ scenario that is not leading to convergence, even with LB-strategies
+ that are not fulfilling these two conditions.}
\section{Best effort strategy}
\label{Best-effort}