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\begin{document}

\begin{center}
\textbf{\LARGE Another Hunting on the Snark}
\end{center}

\begin{itemize}
\item[1/2000.]
Suppose we write a number $D(x,y)=2^{|x|+|y|}$ in each square
$(x, y)$ of the plane. Prove that the Baker can play in such a
way that for each square $(x, y)$ there will be two moments
$t_1<t_2$ such that the distance between the Snark and square
$(x, y)$ at the latter moment $t_2$ would be at least $D(x,y)$
shorter than that at moment $t_1$. Informally, it means that the
Snark is forced to move towards any square of the plane by a
given distance.
\end{itemize}
\vskip1cm
%-------------------------------------------------------------

\begin{center}
\textbf{\LARGE Another Hunting on the Snark}
\end{center}

\begin{itemize}
\item[1/2000.]
Suppose we write a number $D(x,y)=2^{|x|+|y|}$ in each square
$(x, y)$ of the plane. Prove that the Baker can play in such a
way that for each square $(x, y)$ there will be two moments
$t_1<t_2$ such that the distance between the Snark and square
$(x, y)$ at the latter moment $t_2$ would be at least $D(x,y)$
shorter than that at moment $t_1$. Informally, it means that the
Snark is forced to move towards any square of the plane by a
given distance.
\end{itemize}
\vskip1cm
%-------------------------------------------------------------
\begin{center}
\textbf{\LARGE Another Hunting on the Snark}
\end{center}

\begin{itemize}
\item[1/2000.]
Suppose we write a number $D(x,y)=2^{|x|+|y|}$ in each square
$(x, y)$ of the plane. Prove that the Baker can play in such a
way that for each square $(x, y)$ there will be two moments
$t_1<t_2$ such that the distance between the Snark and square
$(x, y)$ at the latter moment $t_2$ would be at least $D(x,y)$
shorter than that at moment $t_1$. Informally, it means that the
Snark is forced to move towards any square of the plane by a
given distance.
\end{itemize}
\vskip1cm
%-------------------------------------------------------------
\begin{center}
\textbf{\LARGE Another Hunting on the Snark}
\end{center}

\begin{itemize}
\item[1/2000.]
Suppose we write a number $D(x,y)=2^{|x|+|y|}$ in each square
$(x, y)$ of the plane. Prove that the Baker can play in such a
way that for each square $(x, y)$ there will be two moments
$t_1<t_2$ such that the distance between the Snark and square
$(x, y)$ at the latter moment $t_2$ would be at least $D(x,y)$
shorter than that at moment $t_1$. Informally, it means that the
Snark is forced to move towards any square of the plane by a
given distance.
\end{itemize}
\vskip1cm
%-------------------------------------------------------------
\begin{center}
\textbf{\LARGE Another Hunting on the Snark}
\end{center}

\begin{itemize}
\item[1/2000.]
Suppose we write a number $D(x,y)=2^{|x|+|y|}$ in each square
$(x, y)$ of the plane. Prove that the Baker can play in such a
way that for each square $(x, y)$ there will be two moments
$t_1<t_2$ such that the distance between the Snark and square
$(x, y)$ at the latter moment $t_2$ would be at least $D(x,y)$
shorter than that at moment $t_1$. Informally, it means that the
Snark is forced to move towards any square of the plane by a
given distance.
\end{itemize}
\vskip1cm
%-------------------------------------------------------------
\begin{center}
\textbf{\LARGE Another Hunting on the Snark}
\end{center}

\begin{itemize}
\item[1/2000.]
Suppose we write a number $D(x,y)=2^{|x|+|y|}$ in each square
$(x, y)$ of the plane. Prove that the Baker can play in such a
way that for each square $(x, y)$ there will be two moments
$t_1<t_2$ such that the distance between the Snark and square
$(x, y)$ at the latter moment $t_2$ would be at least $D(x,y)$
shorter than that at moment $t_1$. Informally, it means that the
Snark is forced to move towards any square of the plane by a
given distance.
\end{itemize}
\vskip1cm
%-------------------------------------------------------------
\end{document}
