\begin{figure}
\begin{center}
\vskip -39pt
\sx{.2}{\begin{picture}(1920,1200)
\normalsize
%\put(40,0){\ing{oblakoV}}
\put(10,10){\includegraphics{Z2sin1zMap}}
\put(-11,1090){\sx{5}{\(y\)}}
\put(-18,1006){\sx{6}{\(\frac{1}{2}\)}}
\put(-12,508){\sx{5}{\(0\)}}
\put(-38, 4){\sx{5}{\(\frac{-\!1}{2}\)}}
\put(44, -32){\sx{5}{\(-0.4\)}}
\put(244,-32){\sx{5}{\(-0.2\)}}
\put(508,-32){\sx{5}{\(0\)}}
\put(688,-32){\sx{5}{\(0.2\)}}
\put(888,-32){\sx{5}{\(0.4\)}}
\put(1088,-32){\sx{5}{\(0.6\)}}
\put(1288,-32){\sx{5}{\(0.8\)}}
\put(1488,-32){\sx{5}{\(1.0\)}}
\put(1688,-32){\sx{5}{\(1.2\)}}
\put(1890,-30){\sx{6}{\(x\)}}
\put(484,540){\sx{3}{huge} }
\put(400,1020){\sx{4}{\rot{9}\(u\!=\!0\) \ero} }
\put(532,930){\sx{4}{\rot{90}\(u\!=\!0\) \ero} }
\put(474,880){\sx{4}{\rot{0}\(v\!=\!1\) \ero} }
\put(740,1024){\sx{4}{\rot{32}\(v\!=\!0.8\) \ero} }
\put(822,886){\sx{4}{\rot{24}\(v\!=\!0.6\) \ero} }
\put(820,764){\sx{4}{\rot{10}\(v\!=\!0.4\) \ero} }
\put(30,659){\sx{4}{\rot{0}\(v\!=\!0.2\) \ero} }
\put(836,659){\sx{4}{\rot{0}\(v\!=\!0.2\) \ero} }
\put(75,513){\sx{4}{\rot{0}\(v\!=\!0\) \ero} }
\put(880,510){\sx{4}{\rot{0}\(v\!=\!0\) \ero} }
\put(6,365){\sx{4}{\rot{0}\(v\!=\!-0.2\) \ero} }
\put(826,360){\sx{4}{\rot{2}\(v\!=\!-0.2\) \ero} }

\put(295,520){\sx{4}{\rot{80}\(v\!=\!0\) \ero} }
\put(54,464){\sx{4}{\rot{89}\(u\!=\!-0.2\) \ero} }
\put(769,474){\sx{4}{\rot{89}\(v\!=\!0\) \ero} }
\put(856,474){\sx{4}{\rot{89}\(u\!=\!0\) \ero} }
\put(1012,464){\sx{4}{\rot{89}\(u\!=\!0.2\) \ero} }
\put(194,416){\sx{4}{\rot{76}\(u\!=\!0\) \ero} }

\put(1168,470){\sx{4}{\rot{89}\(u\!=\!0.4\) \ero} }
\put(1332,470){\sx{4}{\rot{89}\(u\!=\!0.6\) \ero} }
\put(1502,470){\sx{4}{\rot{89}\(u\!=\!0.8\) \ero} }
\put(1682,470){\sx{4}{\rot{89}\(u\!=\!1\) \ero} }
\put(1862,470){\sx{4}{\rot{89}\(u\!=\!1.2\) \ero} }
\end{picture}}
\end{center}
\vskip -4pt
%\caption{Example \(u+\mathrm i v=f(x\!+\!\mathrm i y)\ \) ; \(\ y<x^2\) is shaded.\label{oblako}}
\caption{
Example of the mapping \(u+\mathrm{i}v=f(x+\mathrm{i}y)\),
where \(f(z)=z^2\sin(1/z)\).
The shaded region corresponds to the domain
\(y<x^2\), in which \(0\) can be interpreted
as an asymptotic of \(f(z)\) at \(z\to 0\).
}
\vskip -4pt
\end{figure}
