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\begin{document}
%\input feynman

\pagestyle{empty}

\begin{flushright}CERN-TH.7157/94\\
\end{flushright}

\vspace*{2cm}
\bc\begin{Large}
{\bf Single-$W$ versus $W$-pair production at
LEP~II}\\ \end{Large}
\vspace*{1cm}
{\large Costas G.~Papadopoulos \\
CERN-Theory Division, Geneva, Switzerland} \\[24pt]
\vb
ABSTRACT\\[12pt]  \ec
\begin{quote}
This paper is a study of the single-$W$ and $W$-pair
production at LEP~II.
I show that the sensitivity of the single-$W$ production
channel on the anomalous trilinear couplings of $W$ is essentially
the same as the sensitivity of the channel $e^+e^-\to W^+W^-$.
Therefore, even without the reconstruction of the $W$ boson,
deviations form the \SM predictions on
trilinear couplings can be measured at the level of $0.2 - 1$,
using single-$W$ production at LEP~II.
\end{quote}
\vfill
\begin{flushleft} CERN-TH.7157/94\\
February 1994
\end{flushleft}
\newpage
\pagestyle{plain}
\setcounter{page}1
\par Electroweak precision tests at the $Z^0$ pole using LEP~I
data, constrain in a rather important way the
physics that can be probed in the near future \cite{alta,rola}.
Taking into account also
the Tevatron results \cite{teva}, it will be very difficult
to study directly the top quark
or the Higgs scalar particle at LEP~II. If this is true, then
LEP~II experiments should focus on $W$-physics.
Moreover, given the limiting rates expected at LEP~II energies
(in contrast with LEP~I), it will be rather
difficult to have a new precision-test experiment.
Therefore the main, well-defined area of experimental
and phenomenological research will be the study
of the interactions of $W$, and especially the
measurement of the trilinear and quadrilinear couplings
among the gauge bosons \cite{gouna:1,hagi:lep2,lep2,papa:sngw,papa:lep2}.
\par
The interest of these measurements lies in the fact
that the \SM prediction for them is strongly related
to the existence of the underlying symmetry: its non-Abelian
character will be tested directly by measuring these couplings.
On the other hand any `new physics' manifests itself at low energies
by modifying these couplings: the difference between different
models is the strength of this modification. In particular large
deviations from \SM predictions will point in
the direction of
a composite structure, whereas small ones can be accommodated by
renormalizable theories.
\par
In order to study the anomalous couplings one usually
introduces an interaction Lagrangian \cite{hagi:lep2},
which in the unitary (physical) gauge and
considering only CP-conserving couplings,
is written in the following form:
\bqa
\L&=&\sum_{V=\gamma,Z}\biggl\{g_V(
V_\mu W^{-\mu\nu}W^{+\nu}
-V_\mu W^{+\mu\nu}W^{-\nu}
+\kappa_V V_{\mu\nu}W^{+\mu}W^{-\mu\nu})\nn\\
&+&g_V{\lambda_V\over M_W^2}V_{\mu\rho}W^{+\rho\nu}W^{-\mu}_\rho
\biggr\}\eqa
where
\bqa W^+_{\mu\nu}=\partial_\mu W^+_{\nu}-\partial_\nu W^+_{\mu}
\nn\eqa
$W^{\pm}$ is the $W$-boson field, and
$g_\gamma=e$, $g_Z=e \ctg\theta_w$, $\kg=\kZ=1$ and
$\lg=\lZ=0$ at tree order in the \SM.
It is more convenient to express the different couplings
in terms of their deviations form the \SM values. For this we
define the following deviation parameters:
\bqa
\dZ&=&g_Z-\ctg\theta_w\nn\\
\xg&=&\kg-1\nn\\
\xZ&=&(\kZ-1)(\ctg\theta_w+\dZ)
\label{anom}
\eqa
It is worth while to note that the interaction Lagrangian
becomes linear with respect to the above parameters (including also
$\lg$ and $\lZ$).
\par
During the last years, considerable progress has been achieved
concerning the understanding of the physics underlying
the anomalous couplings.
As Gounaris and Renard \cite{gouna:10} showed,
these anomalous couplings can be parametrized in a
manifestly gauge-invariant (but still non-renormalizable)
way: gauge-invariant operators involving higher-dimensional
interactions among gauge bosons and Higgs field are hidden
beyond them. It is the dynamics of the unknown Higgs sector
that is essentially probed by studying the trilinear couplings
of the massive vector bosons.
Precise electroweak tests at LEP~I already
impose severe restrictions on the possible operators
considered \cite{ruju,burg}.
Operators contributing to the $W$ to $Z$
mass ratio, and thus affecting the so-called $\rho$ parameter,
which has been measured with very high accuracy at LEP~I, should
be excluded.
Moreover, these gauge-invariant operators are multiplied by
powers of $v^2/\Lambda^2$, where $v=(\sqrt{2G_F})^{-1/2}$, is the
vacuum expectation value of the Higgs field and $\Lambda$
the scale where new physics is expected to appear.
In the limit $v/\Lambda\to 1$, operators with arbitrary dimension
have to be considered:
this is a `democratic' scenario, which in the language
of the old parametrization means that all anomalous
couplings are treated as independent. Of course, this scenario
suffers several drawbacks. First of all
it will be difficult experimentally to disentangle the
different contributions. At the same time, from a theoretical
point of view, it seems to be rather unexpected,
the new physics scale to be of the order of the
electroweak scale\footnote{However,
it is fair to emphasize that at higher energies
\cite{1loop:papa,bmt:500},
when it could be possible to test the
one-loop corrections in the \SM, a `democratic' scenario
has to be considered.}.
On the other hand, in the limit $v/\Lambda << 1$,
one could have a `hierarchical' scenario \cite{boud:1}, which
considerably simplifies
both experimental and theoretical
studies of anomalous couplings.
Adopting this last scenario, and restricting ourselves to
$SU(2)_L\times U(1)_Y$-invariant operators with dimension up to 8,
we can have the following list:
\bqa
\O_{B\Phi}&=&B^{\mu\nu}(D_\mu\Phi)^\dagger(D_\nu\Phi)\nn\\
\O_{W\Phi}&=&(D_\mu\Phi)^\dagger\;\vtau\cdot\vW^{\mu\nu}
(D_\nu\Phi)\nn\\
\O_W&=&{1\over 3!}(\vW^{\mu}_{\;\rho}\times\vW^{\rho}_{\;\nu})
\cdot\vW^{\nu}_{\;\mu}\nn\\
\O^\prime_{W\Phi}&=&(\Phi^\dagger\vtau\cdot\vW^{\mu\nu}\Phi)
(D_\mu\Phi)^\dagger(D_\nu\Phi)\nn\\
\O^\prime_W&=&(\vW^{\mu}_{\;\rho}\times\vW^{\rho}_{\;\nu})\cdot
(\Phi^\dagger{\vtau\over 2}\Phi)B^{\nu}_{\;\mu}
\label{oper}
\eqa
where $\tau_i=\onehalf\sigma_i$ (the Pauli matrices),
\bqa
B_{\mu\nu}=\partial_\mu B_{\nu}-\partial_\nu B_{\mu}
\nn\eqa
where $B_\mu$ is the $U(1)_Y$ gauge field,
\bqa
\vW_{\mu\nu}=\partial_\mu \vW_{\nu}-\partial_\nu \vW_{\mu}
-g_2\vW_{\mu}\times\vW_{\nu}\nn\eqa
where $\vW$ are the $SU(2)_L$ gauge fields and
\bqa
\Phi=\left( \begin{array}{c} \phi^+\\
{1\over \sqrt{2}}(v+H+i\phi^0)\end{array}\right)
\nn\eqa
is the Higgs doublet.
The covariant derivative $D_\mu$ is given, as usual, by
\bqa
D_\mu=\partial_\mu+i\; g_2\vtau\cdot\vW_\mu-i\; g_1 B_\mu
\nn\eqa
and $e=g_2\sin\theta_w=g_1\cos\theta_w$.
\par
The interaction Lagrangian can be written now as
\bqa
\L=\L_{SM}+\sum g_i\O_i
\eqa
where $\O_i$ are the operators given in \eqn{oper}.
The different contributions of the above operators to the
anomalous couplings \eqn{anom} are summarized in \tab{tab1}.
In the present analysis I only consider one $g_i$ coupling
at a time
to be non-zero. Since at LEP~II energies
it is not expected to test the one loop corrections
to the trilinear couplings, this approach is justified.
At higher energies,
where these corrections could be tested, one should consider
the case that all $\O_i$ are equally, or almost equally,
contributing to the effective Lagrangian.
This is because the radiative corrections to the trilinear couplings
cannot be parametrized in terms of a single operator: for instance
one-loop relations between $\kg$ and $\kZ$ are
energy dependent \cite{1loop:papa} and are generically
different from the relations given in \tab{tab1}.
\begin{table}[htb]
\bc\begin{tabular}{|c|c|}
\hline
$\O_{W\Phi}$ & $\xg\neq 0$, $\dZ={\xg\over s_w c_w}$,
$x_Z=-\xg\tg\theta_w$\\ \hline
$\O_{B\Phi}$ & $\xg\neq 0$, $x_Z=-\xg\tg\theta_w$\\ \hline
$\O_{W}$ & $\lg\neq 0$, $\lZ=\lg$\\ \hline
$\O^\prime_{W\Phi}$ & $\xg\neq 0$, $\xZ=\xg\ctg\theta_w$\\ \hline
$\O^\prime_{W}$ & $\lg\neq 0$, $\lZ=\lg\mbox{tg}^2\theta_w$\\ \hline
\end{tabular}
\caption[.]{Contribution of different gauge-invariant operators
to the anomalous couplings
($s_w=\sin\theta_w$ and $c_w=\cos\theta_w$).}
\label{tab1}
\ec\end{table}
\par In this paper I study the single-$W$ and $W$-pair
production and their sensitivity with respect to the
anomalous trilinear couplings as defined above.
By single-$W$ production I mean the process
$e^+e^-\to W^{\pm}\ell^{\mp}\nu_\ell$, where $\ell$ can be
either an electron or a muon.
In the case of a muon, it is easy to see that the main
contribution is expected to come from the region
where the muon and the corresponding neutrino
have a mass very close to the mass of the $W$: the so-called
resonant graphs are dominant.
On the other hand,
the electron case is expected to be more interesting
since $t$-channel graphs are also present and therefore
the non-resonant contribution should be important.
In the rest of the analysis I focus on the electron channel,
using the angular distribution of the electron as the
main tool to investigate the sensitivity of the single-$W$
production with respect to the anomalous couplings.
The amplitudes have been calculated in ref.\cite{papa:sngw}
using the E-vector formulation of the spinor-product
technique \cite{spinor}.
\begin{table}[htb]
\bc\begin{tabular}{|c|c|c|c|c|} \hline
$\sqrt{s}$ (GeV) & 170  & 190 & 230 & 500       \\ \hline
$We\nu$ (pb) & 1.1(1) & 1.4(1) & 1.3(1) & 0.55(5)\\ \hline
$WW$ (pb)    & 1.11(5) & 1.37(5) & 1.21(5) & 0.31(3)\\ \hline
\end{tabular}
\caption[.]{Cross sections in pb for different center-of-mass
energies.}
\label{tab2}
\ec\end{table}
The main advantage of this channel is that it does not
require the reconstruction of the produced $W$, which is,
in contrast, very important for the $W$-pair channel.
In order to exclude or minimize possible backgrounds
such as $b\bar{b}$ or $Z^0Z^0$ production it
is sufficient to
detect an electron well separated from the hadronic
activity (jets) and identify, using the overall
centre-of-mass energy, the existence of missing energy.
Still there is
the contribution of $e^+e^-\to e^{\pm}\bar{\nu}q\bar{q}'$ channel
when the invariant mass of the two quarks is well away from the
$W$ mass, but one expects that this is at least
an order of magnitude smaller than the
contribution of the single-$W$ channel.
\begin{table}[htb]
\bc\begin{tabular}{|c|c|c|c|c|c|c|} \hline
Bin number & 1 & 2 & 3 & 4 & 5 & 6      \\ \hline
$\sigma_{0,i}$& 0.87(2) & 1.22(3) & 1.76(4)
 & 2.65(7) & 4.2(1) & 8.1(2)   \\ \hline
$\sigma^*_{0,i}$& 0.87 & 1.22 & 1.73 & 2.57 & 4.20 & 8.31 \\ \hline
\end{tabular}
\caption[.]{Bin contents in pb; $\sigma^*_{0,i}$ are taken from
ref.\cite{bm200}.}
\label{tab3}
\ec\end{table}
\par In \tab{tab2}, I have
summarized the total cross-section rates for
$We\nu$ production, taking into account the following cuts
on the energy and the angle of the electron:
\bq E_e\ge 10\;\gev\;\;\; |\cos\vartheta_e|\le 0.95\;\;,\eq
as a function of the centre-of-mass
energy, from 170 to 500 GeV.
The branching ratio BR($W^\pm\to\mbox{hadrons})=2/3$ has been
taken into account.
The cross sections for $WW$ production are also displayed,
multiplied by the appropriate branching ratio ($2\over27$).
The calculation is done using the same method as for
the $We\nu$ channel \cite{papa:sngw}, and a cut on the $W$
angle, $|\cos~\vartheta_W|\le 0.98$ is considered.
Although this last cut is not necessary
for the calculation of the $WW$ cross section
(no singularities are present), it is included in order to
compare my results (see \tab{tab3})
with those of ref.\cite{bm200}, where
a detailed analysis of the $WW$ channel has been presented.
Assuming an integrated luminosity L=500~pb$^{-1}$, the events
expected from the $W^\pm e^\mp\nu$
channels are of the order of $\sim 1400$,
a rather good starting point for the angular-distribution analysis.
In order to quantify in a rather simple and transparent
way the deviation of the angular distribution from its
\SM prediction, I divide the interval, $-0.95\le\cos\vartheta\le0.95$,
in six equidistant bins and I calculate the $\chi^2$ as follows
\bq
\chi^2=\sum_{i=1,6} {(\sigma_{0,i}-\sigma_i)^2\over \delta\sigma_{0,i}^2}
\eq
where $\sigma_{0,i}$ is the \SM
cross section contained in the $i$th bin,
$\sigma_i$ is the corresponding cross section calculated
at non-zero deviation-parameter values
and $\delta\sigma_{0,i}$ represent the statistical errors
defined as
\bqa
\delta\sigma_{0,i}=\sqrt{\sigma_{0,i}\over\e \mbox{L}}
\nn\eqa
where $\e$ is the `efficiency' factor, which in this case is
simply 1, since no reconstruction of the $W$ is required.
For $WW$ production the analysis is the same, except that
the angle $\vartheta$ is taken to be the angle of $W^-$, being
reconstructed via its decay products. In order to compare the
two channels one has to consider an extra `efficiency' factor
taking into account
reconstruction uncertainties: I take as rather typical values
$\e=0.8$ for the total $WW$ cross section and $\e=0.64$ for
the angular distribution.
I also evaluate a more `theoretical' (and less
experimentally biased) $\chi^2_{th}$, defined as
\bqa
\chi^2_{th}={1\over 6}
\sum_{i=1,6} {(\sigma_{0,i}-\sigma_i)^2\over \sigma_{0,i}^2}
\label{c2th}
\nn\eqa
which is simply a measure of the relative deviation, in order
to have a comparison of the `theoretical' sensitivities on the
anomalous couplings.
\par
In \fig{fi1}, I show the angular distribution for single-$W$
as well as for $WW$ production. Both channels
exhibit similar
characteristics and they have, qualitatively,
the same sensitivity with respect to the anomalous couplings.
In \fig{fi2},
$\c2_{th}$ is presented as a function of the
deviation parameter $\xg$ (for the $\O_{W\Phi}$ operator).
As expected, angular distribution is more sensitive,
with respect to the deviation parameters,
than the total cross section. Also the angular distribution
of the $W$-boson angle ($\vartheta_W$)
is more sensitive than the corresponding quantity
for electrons. Of course in this `theoretical'
comparison, any problem concerning
$W$-reconstruction is simply ignored.
On the other hand, \fig{fi3} shows the $\c2$ as a function
of the same parameter, but now including all statistical
effects. It is possible to use the $\c2$ to estimate the region
in deviation-parameter-space, which is incompatible with
\SM predictions.
For the total cross section, limits are extracted
requiring that $\c2\ge 4$, which corresponds
to two standard deviations ($\sim95$\% CL). For the
angular distribution, limits are extracted requiring
that $\c2\ge 11.07$ at 95\% CL: for this the
corresponding number of degrees of freedom ($6-1=5$) is
considered \cite{eadi}.
It is worth while to emphasize that present results disagree with the
results of ref.\cite{bm200}, where, although not explicitly
written, an artificially small $\c2 \sim 1$ has been considered.
\begin{table}[htb]
\bc\begin{tabular}{|c|c|c|} \hline
Operator           & $We\nu$       & $WW$           \\ \hline
$\O_{W\Phi}$        &$-0.24$ $0.36$ & $-0.22$ $0.42$ \\ \cline{2-3}
$\xg$               &$-0.26$ $0.40$ & $-0.14$ $0.20$ \\ \hline
$\O_{B\Phi}$        &$-0.55$ $1.12$ & $-0.50$ $1.41$ \\ \cline{2-3}
$\xg$               &$-0.44$ $1.20$ & $-0.52$ $1.64$ \\ \hline
$\O_{W}$            &$-0.34$ $0.46$ & $-0.32$ $0.49$ \\ \cline{2-3}
$\lg$               &$-0.38$ $0.52$ & $-0.24$ $0.42$ \\ \hline
$\O^\prime_{W\Phi}$ &$-0.35$ $0.63$ & $-0.33$ $0.78$ \\ \cline{2-3}
$\xg$               &$-0.37$ $0.62$ & $-0.23$ $0.30$ \\ \hline
$\O^\prime_{W}$     &$-0.50$ $0.85$ & $-0.52$ $0.90$ \\ \cline{2-3}
$\lg$               &$-0.48$ $0.92$ & $-0.54$ $1.10$ \\ \hline
\end{tabular}
\caption[.]{Limits on deviation parameters. The first row
corresponds to the total cross section and the second row
to the angular-distribution analysis, as explained in the text.}
\label{tab4}
\ec\end{table}
Table \ref{tab4} summarizes the limits on the parameters describing
the deviations from the \SM predictions
both for $WW$ and single-$W$ production.
Although the results
from the angular distribution of $W$ are in general better,
the gain cannot be considered significant, since they
cover a rather small and less important region in the parameter space.
Furthermore, if reconstruction efficiencies for $W$ are lowered
by a factor $\sim0.8$, the above-mentioned region disappears.
On the other hand, if reconstruction uncertainties
are overcome, the limits are
not essentially affected: if instead
of $\e=0.64$ one takes $\e=1$, the limits for the $\O_{W\Phi}$
operator, for instance, change only from $-0.14\le \xg\le 0.20$ to
$-0.12\le\xg\le 0.16$.
\par In summary, I have shown that single-$W$ production
is essentially as sensitive as the $WW$ channel with respect
to the trilinear couplings of vector bosons. The reconstruction
of the $W$ will not play an important role in limiting
the anomalous couplings, at least for one-parameter CP-conserving
deviations.
Single-$W$ production at $\sqrt{s}=190\;\gev$
will be able to set limits of the order of $0.2 - 1$ on the
anomalous couplings, improving by a factor of $5 - 10$ the
existing limits \cite{anom:ua2} and by a factor of $2 - 3$ those
expected from HERA \cite{hera}.

\newpage
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\end{thebibliography}

\begin{figure}[p]
\begin{center}
\mbox{\psfig{file=sw_an.eps.a,width=12cm,height=12cm}}
\caption[.]{Angular distribution for $We\nu$ and $WW$ channels.
The `experimental' points correspond to the \SM predictions
and the errors are
purely statistical. The dot-dashed lines correspond to $\xg=1$
and the dashed ones to $\xg=0.5$.}
\label{fi1}
\end{center}
\end{figure}

\begin{figure}[p]
\begin{center}
\mbox{\psfig{file=sw_xth.eps.a,width=7cm,height=7cm}}
\caption[.]{The $\c2_{th}$ function, defined in \eqn{c2th},
for the operator $\O_{W\Phi}$.
For the $We\nu$ ($WW$) channel,
the solid (dot-dashed) line corresponds to the total cross section
and the dashed (dotted) line to the angular distribution.}
\label{fi2}
\end{center}
\end{figure}

\begin{figure}[p]
\begin{center}
\mbox{\psfig{file=sw_x.eps.a,width=7cm,height=7cm}}
\caption[.]{The $\c2$ function for the operator $\O_{W\Phi}$.
For the $We\nu$ ($WW$) channel,
the solid (dot-dashed) line corresponds to the total cross section
and the dashed (dotted) line to the angular distribution.}
\label{fi3}
\end{center}
\end{figure}






\end{document}
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 1191 993 l s 1264 1115 m 1247 1115 l s 1140 1131 m 1136 1129 l 1132 1125 l
1131
 1117 l 1131 1113 l 1132 1105 l 1136 1101 l 1140 1099 l 1143 1099 l 1148 1101 l
 1151 1105 l 1152 1113 l 1152 1117 l 1151 1125 l 1148 1129 l 1143 1131 l 1140
 1131 l cl s 1164 1102 m 1163 1101 l 1164 1099 l 1166 1101 l 1164 1102 l cl s
 1194 1131 m 1179 1131 l 1178 1117 l 1179 1119 l 1184 1120 l 1188 1120 l 1193
 1119 l 1196 1116 l 1198 1111 l 1198 1108 l 1196 1104 l 1193 1101 l 1188 1099 l
 1184 1099 l 1179 1101 l 1178 1102 l 1176 1105 l s 1264 1202 m 1247 1202 l s
 1140 1218 m 1136 1217 l 1132 1212 l 1131 1205 l 1131 1200 l 1132 1192 l 1136
 1188 l 1140 1186 l 1143 1186 l 1148 1188 l 1151 1192 l 1152 1200 l 1152 1205 l
 1151 1212 l 1148 1217 l 1143 1218 l 1140 1218 l cl s 1164 1189 m 1163 1188 l
 1164 1186 l 1166 1188 l 1164 1189 l cl s 1196 1214 m 1194 1217 l 1190 1218 l
 1187 1218 l 1182 1217 l 1179 1212 l 1178 1205 l 1178 1197 l 1179 1191 l 1182
 1188 l 1187 1186 l 1188 1186 l 1193 1188 l 1196 1191 l 1198 1195 l 1198 1197 l
 1196 1202 l 1193 1205 l 1188 1206 l 1187 1206 l 1182 1205 l 1179 1202 l 1178
 1197 l s 1264 1276 m 1247 1276 l s 1140 1292 m 1136 1290 l 1132 1286 l 1131
 1278 l 1131 1274 l 1132 1266 l 1136 1262 l 1140 1260 l 1143 1260 l 1148 1262 l
 1151 1266 l 1152 1274 l 1152 1278 l 1151 1286 l 1148 1290 l 1143 1292 l 1140
 1292 l cl s 1164 1263 m 1163 1262 l 1164 1260 l 1166 1262 l 1164 1263 l cl s
 1198 1292 m 1182 1260 l s 1176 1292 m 1198 1292 l s 1264 1340 m 1247 1340 l s
 1140 1356 m 1136 1354 l 1132 1350 l 1131 1342 l 1131 1338 l 1132 1330 l 1136
 1325 l 1140 1324 l 1143 1324 l 1148 1325 l 1151 1330 l 1152 1338 l 1152 1342 l
 1151 1350 l 1148 1354 l 1143 1356 l 1140 1356 l cl s 1164 1327 m 1163 1325 l
 1164 1324 l 1166 1325 l 1164 1327 l cl s 1184 1356 m 1179 1354 l 1178 1351 l
 1178 1348 l 1179 1345 l 1182 1344 l 1188 1342 l 1193 1341 l 1196 1338 l 1198
 1335 l 1198 1330 l 1196 1327 l 1194 1325 l 1190 1324 l 1184 1324 l 1179 1325 l
 1178 1327 l 1176 1330 l 1176 1335 l 1178 1338 l 1181 1341 l 1185 1342 l 1191
 1344 l 1194 1345 l 1196 1348 l 1196 1351 l 1194 1354 l 1190 1356 l 1184 1356 l
 cl s 1264 1396 m 1247 1396 l s 1140 1412 m 1136 1410 l 1132 1406 l 1131 1398 l
 1131 1394 l 1132 1386 l 1136 1382 l 1140 1380 l 1143 1380 l 1148 1382 l 1151
 1386 l 1152 1394 l 1152 1398 l 1151 1406 l 1148 1410 l 1143 1412 l 1140 1412 l
 cl s 1164 1383 m 1163 1382 l 1164 1380 l 1166 1382 l 1164 1383 l cl s 1196
1401
 m 1194 1397 l 1191 1394 l 1187 1392 l 1185 1392 l 1181 1394 l 1178 1397 l 1176
 1401 l 1176 1403 l 1178 1407 l 1181 1410 l 1185 1412 l 1187 1412 l 1191 1410 l
 1194 1407 l 1196 1401 l 1196 1394 l 1194 1386 l 1191 1382 l 1187 1380 l 1184
 1380 l 1179 1382 l 1178 1385 l s 1281 1446 m 1247 1446 l s 1181 1456 m 1184
 1458 l 1188 1462 l 1188 1431 l s 1264 1778 m 1247 1778 l s 1178 1786 m 1178
 1788 l 1179 1791 l 1181 1792 l 1184 1794 l 1190 1794 l 1193 1792 l 1194 1791 l
 1196 1788 l 1196 1785 l 1194 1782 l 1191 1777 l 1176 1762 l 1198 1762 l s 1264
 1972 m 1247 1972 l s 1179 1988 m 1196 1988 l 1187 1975 l 1191 1975 l 1194 1974
 l 1196 1972 l 1198 1968 l 1198 1965 l 1196 1960 l 1193 1957 l 1188 1956 l 1184
 1956 l 1179 1957 l 1178 1959 l 1176 1962 l s 1247 340 m 1928 340 l s 1247 374
m
 1247 340 l s 1281 357 m 1281 340 l s 1315 357 m 1315 340 l s 1349 357 m 1349
 340 l s 1383 357 m 1383 340 l s 1417 374 m 1417 340 l s 1452 357 m 1452 340 l
s
 1486 357 m 1486 340 l s 1520 357 m 1520 340 l s 1554 357 m 1554 340 l s 1588
 374 m 1588 340 l s 1622 357 m 1622 340 l s 1656 357 m 1656 340 l s 1690 357 m
 1690 340 l s 1724 357 m 1724 340 l s 1758 374 m 1758 340 l s 1792 357 m 1792
 340 l s 1826 357 m 1826 340 l s 1860 357 m 1860 340 l s 1894 357 m 1894 340 l
s
 1928 374 m 1928 340 l s 1247 374 m 1247 340 l s 1928 374 m 1928 340 l s 1219
 299 m 1246 299 l s 1261 311 m 1264 313 l 1269 318 l 1269 286 l s 1366 299 m
 1393 299 l s 1413 318 m 1408 316 l 1405 311 l 1404 304 l 1404 299 l 1405 292 l
 1408 287 l 1413 286 l 1416 286 l 1421 287 l 1424 292 l 1425 299 l 1425 304 l
 1424 311 l 1421 316 l 1416 318 l 1413 318 l cl s 1437 289 m 1436 287 l 1437
286
 l 1439 287 l 1437 289 l cl s 1467 318 m 1452 318 l 1451 304 l 1452 305 l 1457
 307 l 1461 307 l 1466 305 l 1469 302 l 1470 298 l 1470 295 l 1469 290 l 1466
 287 l 1461 286 l 1457 286 l 1452 287 l 1451 289 l 1449 292 l s 1586 318 m 1582
 316 l 1579 311 l 1577 304 l 1577 299 l 1579 292 l 1582 287 l 1586 286 l 1589
 286 l 1594 287 l 1597 292 l 1598 299 l 1598 304 l 1597 311 l 1594 316 l 1589
 318 l 1586 318 l cl s 1734 318 m 1729 316 l 1726 311 l 1724 304 l 1724 299 l
 1726 292 l 1729 287 l 1734 286 l 1737 286 l 1741 287 l 1744 292 l 1746 299 l
 1746 304 l 1744 311 l 1741 316 l 1737 318 l 1734 318 l cl s 1758 289 m 1756
287
 l 1758 286 l 1759 287 l 1758 289 l cl s 1788 318 m 1773 318 l 1771 304 l 1773
 305 l 1777 307 l 1782 307 l 1786 305 l 1789 302 l 1791 298 l 1791 295 l 1789
 290 l 1786 287 l 1782 286 l 1777 286 l 1773 287 l 1771 289 l 1770 292 l s 1922
 311 m 1925 313 l 1929 318 l 1929 286 l s 1928 340 m 1928 2041 l s 1894 346 m
 1928 346 l s 1911 677 m 1928 677 l s 1911 871 m 1928 871 l s 1911 1008 m 1928
 1008 l s 1911 1115 m 1928 1115 l s 1911 1202 m 1928 1202 l s 1911 1276 m 1928
 1276 l s 1911 1340 m 1928 1340 l s 1911 1396 m 1928 1396 l s 1894 1446 m 1928
 1446 l s 1911 1778 m 1928 1778 l s 1911 1972 m 1928 1972 l s 1247 2041 m 1928
 2041 l s 1247 2007 m 1247 2041 l s 1281 2024 m 1281 2041 l s 1315 2024 m 1315
 2041 l s 1349 2024 m 1349 2041 l s 1383 2024 m 1383 2041 l s 1417 2007 m 1417
 2041 l s 1452 2024 m 1452 2041 l s 1486 2024 m 1486 2041 l s 1520 2024 m 1520
 2041 l s 1554 2024 m 1554 2041 l s 1588 2007 m 1588 2041 l s 1622 2024 m 1622
 2041 l s 1656 2024 m 1656 2041 l s 1690 2024 m 1690 2041 l s 1724 2024 m 1724
 2041 l s 1758 2007 m 1758 2041 l s 1792 2024 m 1792 2041 l s 1826 2024 m 1826
 2041 l s 1860 2024 m 1860 2041 l s 1894 2024 m 1894 2041 l s 1928 2007 m 1928
 2041 l s 1247 2007 m 1247 2041 l s 1928 2007 m 1928 2041 l s 1841 245 m 1844
 250 l 1849 256 l 1855 256 l 1858 253 l 1858 247 l 1855 234 l 1855 226 l 1858
 220 l 1860 218 l 1866 218 l 1871 220 l 1876 229 l 1879 234 l 1882 242 l 1885
 256 l 1885 264 l 1882 272 l 1876 274 l 1871 274 l 1868 269 l 1868 264 l 1871
 256 l 1876 247 l 1882 242 l 1890 237 l s 1898 232 m 1905 204 l s 1912 232 m
 1905 204 l s 1912 232 m 1918 204 l s 1925 232 m 1918 204 l s [] 0 sd 1310 553
m
 1310 666 l s 1310 677 m 1310 767 l s 1421 729 m 1421 823 l s 1421 834 m 1421
 910 l s 1532 930 m 1532 1004 l s 1532 1016 m 1532 1079 l s 1643 1140 m 1643
 1199 l s 1643 1210 m 1643 1261 l s 1754 1375 m 1754 1420 l s 1754 1431 m 1754
 1471 l s 1865 1703 m 1865 1733 l s 1865 1744 m 1865 1772 l s [] 0 sd /w 11
 def /w2 {w 2 div} def /w3 {w 3 div} def 1310 672 m20 1421 828 m20 1532 1010
m20
 1643 1205 m20 1754 1425 m20 1865 1738 m20 1310 363 m 1320 393 l s 1330 423 m
 1341 453 l s 1351 483 m 1357 501 l s 1357 501 m 1361 513 l s 1372 543 m 1382
 573 l s 1393 603 m 1403 633 l s 1414 663 m 1421 682 l s 1421 682 m 1425 693 l
s
 1436 722 m 1446 752 l s 1457 782 m 1468 812 l s 1479 842 m 1481 847 l s 1481
 847 m 1490 872 l s 1501 901 m 1507 918 l s 1507 918 m 1513 931 l s 1525 960 m
 1532 979 l s 1532 979 m 1537 990 l s 1550 1018 m 1564 1047 l s 1577 1076 m
1591
 1104 l s 1604 1133 m 1618 1162 l s 1631 1191 m 1643 1215 l s 1643 1215 m 1645
 1219 l s 1658 1249 m 1670 1278 l s 1683 1307 m 1696 1336 l s 1708 1365 m 1720
 1394 l s 1732 1424 m 1743 1454 l s 1754 1483 m 1754 1484 l s 1754 1484 m 1764
 1514 l s 1775 1544 m 1778 1554 l s 1778 1554 m 1784 1574 l s 1794 1604 m 1802
 1630 l s 1802 1630 m 1804 1634 l s 1813 1665 m 1822 1695 l s 1831 1726 m 1840
 1756 l s 1848 1787 m 1849 1790 l s 1849 1790 m 1857 1817 l s 1310 734 m 1324
 762 l s /w 2 def /w2 {w 2 div} def /w3 {w 3 div} def 1330 777 m20 1330 777 m20
 1337 791 m 1351 820 l s 1358 834 m20 1358 834 m20 1364 848 m 1378 877 l s 1385
 892 m20 1385 892 m20 1392 906 m 1405 935 l s 1412 949 m20 1412 949 m20 1419
963
 m 1421 968 l s 1421 968 m 1432 992 l s 1439 1006 m20 1439 1006 m20 1446 1021 m
 1459 1050 l s 1466 1064 m20 1466 1064 m20 1472 1078 m 1486 1107 l s 1493 1121
 m20 1493 1121 m20 1499 1136 m 1503 1143 l s 1503 1143 m 1513 1164 l s 1521
1179
 m20 1521 1179 m20 1528 1193 m 1532 1201 l s 1532 1201 m 1543 1221 l s 1551
1234
 m20 1551 1234 m20 1559 1248 m 1576 1275 l s 1584 1289 m20 1584 1289 m20 1592
 1302 m 1609 1329 l s 1617 1343 m20 1617 1343 m20 1625 1356 m 1638 1377 l s
1638
 1377 m 1641 1384 l s 1649 1398 m20 1649 1398 m20 1656 1412 m 1671 1440 l s
1678
 1454 m20 1678 1454 m20 1685 1468 m 1687 1471 l s 1687 1471 m 1699 1497 l s
1706
 1511 m20 1706 1511 m20 1713 1525 m 1726 1554 l s 1732 1569 m20 1732 1569 m20
 1738 1584 m 1745 1601 l s 1745 1601 m 1750 1613 l s 1756 1628 m20 1756 1628
m20
 1761 1643 m 1772 1673 l s 1777 1688 m20 1777 1688 m20 1782 1703 m 1793 1733 l
s
 1798 1748 m20 1798 1748 m20 1803 1763 m 1812 1793 l s 1817 1808 m20 1817 1808
 m20 1822 1823 m 1831 1854 l s 1836 1869 m20 1836 1869 m20 1840 1884 m 1849
1915
 l s 1854 1930 m20 1854 1930 m20 1858 1945 m 1859 1947 l s 1859 1947 m 1865
1971
 l s
gr gr showpage
end
%%EOF
%!PS-Adobe-2.0 EPSF-2.0
%%BoundingBox: 0 0 567 567
%%Title: /SW_XTH   EPS      A1
%%Creator: HIGZ Version 1.19/16
%%CreationDate: 30/01/94   17.05
%%EndComments
80 dict begin
/s {stroke} def /l {lineto} def /m {moveto} def /t { translate} def
/sw {stringwidth} def /r {rotate} def /rl {roll} def
/d {rlineto} def /rm {rmoveto} def /gr {grestore} def /f {eofill} def
/c {setrgbcolor} def /lw {setlinewidth} def /sd {setdash} def
/cl {closepath} def /sf {scalefont setfont} def
/box {m dup 0 exch d exch 0 d 0 exch neg d cl} def
/bl {box s} def /bf {box f} def
/mp {newpath /y exch def /x exch def} def
/side {[w .77 mul w .23 mul] .385 w mul sd w 0 l currentpoint t -144 r} def
/mr {mp x y w2 0 360 arc} def /m24 {mr s} def /m20 {mr f} def
/mb {mp x y w2 add m w2 neg 0 d 0 w neg d w 0 d 0 w d cl} def
/mt {mp x y w2 add m w2 neg w neg d w 0 d cl} def
/m21 {mb f} def /m25 {mb s} def /m22 {mt f} def /m26 {mt s} def
/m23 {mp x y w2 sub m w2 w d w neg 0 d cl f} def
 /m27 {mp x y w2 add m w3 neg w2 neg d w3 w2 neg d w3 w2 d cl s} def
 /m28 {mp x w2 sub y w2 sub w3 add m w3 0 d 0 w3 neg d w3 0 d 0 w3 d w3 0 d
 0 w3 d w3 neg 0 d 0 w3 d w3 neg 0 d 0 w3 neg d w3 neg 0 d cl s } def
 /m29 {mp gsave x w2 sub y w2 add w3 sub m currentpoint t
 4 {side} repeat cl fill gr} def
 /m30 {mp gsave x w2 sub y w2 add w3 sub m currentpoint t
 5 {side} repeat s gr} def /m31 {mp x y w2 sub m 0 w d x w2 sub y m w 0 d
 x w2 sub y w2 add m w w neg d x w2 sub y w2
 sub m w w d s} def
/m2 {mp x y w2 sub m 0 w d x w2 sub y m w 0 d s} def
/m5 {mp x w2 sub y w2 sub m w w d x w2 sub y w2 add m w w neg d s} def
/reencdict 24 dict def /ReEncode {reencdict begin /nco&na exch def
/nfnam exch def /basefontname exch def /basefontdict basefontname findfont def
/newfont basefontdict maxlength dict def basefontdict {exch dup /FID ne
{dup /Encoding eq {exch dup length array copy newfont 3 1 roll put} {exch
newfont 3 1 roll put} ifelse} {pop pop} ifelse } forall newfont
/FontName nfnam put nco&na aload pop nco&na length 2 idiv {newfont
/Encoding get 3 1 roll put} repeat nfnam newfont definefont pop end } def
/accvec [ 176 /agrave 181 /Agrave 190 /acircumflex 192 /Acircumflex
201 /adieresis 204 /Adieresis 209 /ccedilla 210 /Ccedilla 211 /eacute
212 /Eacute 213 /egrave 214 /Egrave 215 /ecircumflex 216 /Ecircumflex
217 /edieresis 218 /Edieresis 219 /icircumflex 220 /Icircumflex
221 /idieresis 222 /Idieresis 223 /ntilde 224 /Ntilde 226 /ocircumflex
228 /Ocircumflex 229 /odieresis 230 /Odieresis 231 /ucircumflex 236
/Ucircumflex
237 /udieresis 238 /Udieresis 239 /aring 242 /Aring 243 /ydieresis
244 /Ydieresis 246 /aacute 247 /Aacute 252 /ugrave 253 /Ugrave] def
/Times-Roman /Times-Roman accvec ReEncode
/Times-Italic /Times-Italic accvec ReEncode
/Times-Bold /Times-Bold accvec ReEncode
/Times-BoldItalic /Times-BoldItalic accvec ReEncode
/Helvetica /Helvetica accvec ReEncode
/Helvetica-Oblique /Helvetica-Oblique accvec ReEncode
/Helvetica-Bold /Helvetica-Bold accvec ReEncode
/Helvetica-BoldOblique /Helvetica-BoldOblique  accvec ReEncode
/Courier /Courier accvec ReEncode
/Courier-Oblique /Courier-Oblique accvec ReEncode
/Courier-Bold /Courier-Bold accvec ReEncode
/Courier-BoldOblique /Courier-BoldOblique accvec ReEncode
/oshow {gsave [] 0 sd true charpath stroke gr} def
/stwn { /fs exch def /fn exch def /text exch def fn findfont fs sf
 text sw pop xs add /xs exch def} def
/stwb { /fs exch def /fn exch def /nbas exch def /textf exch def
textf length /tlen exch def nbas tlen gt {/nbas tlen def} if
fn findfont fs sf textf dup length nbas sub nbas getinterval sw
pop neg xs add /xs exch def} def
/accspe [ 65 /plusminus 66 /bar 67 /existential 68 /universal
69 /exclam 70 /numbersign 71 /greater 72 /question 73 /integral
74 /colon 75 /semicolon 76 /less 77 /bracketleft 78 /bracketright
79 /greaterequal 80 /braceleft 81 /braceright 82 /radical
83 /spade 84 /heart 85 /diamond 86 /club 87 /lessequal
88 /multiply 89 /percent 90 /infinity 48 /circlemultiply 49 /circleplus
50 /emptyset 51 /lozenge 52 /bullet 53 /arrowright 54 /arrowup
55 /arrowleft 56 /arrowdown 57 /arrowboth 48 /degree 44 /comma 43 /plus
 45 /angle 42 /angleleft 47 /divide 61 /notequal 40 /equivalence 41 /second
 97 /approxequal 98 /congruent 99 /perpendicular 100 /partialdiff 101 /florin
 102 /intersection 103 /union 104 /propersuperset 105 /reflexsuperset
 106 /notsubset 107 /propersubset 108 /reflexsubset 109 /element 110
/notelement
 111 /gradient 112 /logicaland 113 /logicalor 114 /arrowdblboth
 115 /arrowdblleft 116 /arrowdblup 117 /arrowdblright 118 /arrowdbldown
 119 /ampersand 120 /omega1 121 /similar 122 /aleph ] def
/Symbol /Special accspe ReEncode
gsave .25 .25 scale
%%EndProlog
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 340 m 340 2041 l s 374 340 m 340 340 l s 357 383 m 340 383 l s 357 425 m 340
 425 l s 357 468 m 340 468 l s 357 510 m 340 510 l s 374 553 m 340 553 l s 357
 595 m 340 595 l s 357 638 m 340 638 l s 357 680 m 340 680 l s 357 723 m 340
723
 l s 374 765 m 340 765 l s 357 808 m 340 808 l s 357 850 m 340 850 l s 357 893
m
 340 893 l s 357 936 m 340 936 l s 374 978 m 340 978 l s 357 1021 m 340 1021 l
s
 357 1063 m 340 1063 l s 357 1106 m 340 1106 l s 357 1148 m 340 1148 l s 374
 1191 m 340 1191 l s 357 1233 m 340 1233 l s 357 1276 m 340 1276 l s 357 1318 m
 340 1318 l s 357 1361 m 340 1361 l s 374 1403 m 340 1403 l s 357 1446 m 340
 1446 l s 357 1488 m 340 1488 l s 357 1531 m 340 1531 l s 357 1573 m 340 1573 l
 s 374 1616 m 340 1616 l s 357 1658 m 340 1658 l s 357 1701 m 340 1701 l s 357
 1744 m 340 1744 l s 357 1786 m 340 1786 l s 374 1829 m 340 1829 l s 357 1871 m
 340 1871 l s 357 1914 m 340 1914 l s 357 1956 m 340 1956 l s 357 1999 m 340
 1999 l s 374 2041 m 340 2041 l s 374 2041 m 340 2041 l s 278 356 m 274 355 l
 271 350 l 269 342 l 269 338 l 271 330 l 274 326 l 278 324 l 281 324 l 286 326
l
 289 330 l 290 338 l 290 342 l 289 350 l 286 355 l 281 356 l 278 356 l cl s 203
 569 m 198 567 l 195 563 l 194 555 l 194 551 l 195 543 l 198 538 l 203 537 l
206
 537 l 210 538 l 213 543 l 215 551 l 215 555 l 213 563 l 210 567 l 206 569 l
203
 569 l cl s 227 540 m 225 538 l 227 537 l 228 538 l 227 540 l cl s 248 569 m
243
 567 l 240 563 l 239 555 l 239 551 l 240 543 l 243 538 l 248 537 l 251 537 l
256
 538 l 259 543 l 260 551 l 260 555 l 259 563 l 256 567 l 251 569 l 248 569 l cl
 s 287 569 m 272 569 l 271 555 l 272 557 l 277 558 l 281 558 l 286 557 l 289
554
 l 290 549 l 290 546 l 289 541 l 286 538 l 281 537 l 277 537 l 272 538 l 271
540
 l 269 543 l s 233 781 m 228 780 l 225 775 l 224 768 l 224 763 l 225 756 l 228
 751 l 233 750 l 236 750 l 240 751 l 243 756 l 245 763 l 245 768 l 243 775 l
240
 780 l 236 781 l 233 781 l cl s 257 753 m 256 751 l 257 750 l 259 751 l 257 753
 l cl s 274 775 m 277 777 l 281 781 l 281 750 l s 203 994 m 198 992 l 195 988 l
 194 980 l 194 976 l 195 968 l 198 964 l 203 962 l 206 962 l 210 964 l 213 968
l
 215 976 l 215 980 l 213 988 l 210 992 l 206 994 l 203 994 l cl s 227 965 m 225
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 l s 287 994 m 272 994 l 271 980 l 272 982 l 277 983 l 281 983 l 286 982 l 289
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271
 965 l 269 968 l s 233 1207 m 228 1205 l 225 1201 l 224 1193 l 224 1188 l 225
 1181 l 228 1176 l 233 1175 l 236 1175 l 240 1176 l 243 1181 l 245 1188 l 245
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 257 1175 l 259 1176 l 257 1178 l cl s 271 1199 m 271 1201 l 272 1204 l 274
1205
 l 277 1207 l 283 1207 l 286 1205 l 287 1204 l 289 1201 l 289 1198 l 287 1194 l
 284 1190 l 269 1175 l 290 1175 l s 203 1419 m 198 1418 l 195 1413 l 194 1406 l
 194 1401 l 195 1393 l 198 1389 l 203 1387 l 206 1387 l 210 1389 l 213 1393 l
 215 1401 l 215 1406 l 213 1413 l 210 1418 l 206 1419 l 203 1419 l cl s 227
1390
 m 225 1389 l 227 1387 l 228 1389 l 227 1390 l cl s 240 1412 m 240 1413 l 242
 1416 l 243 1418 l 246 1419 l 253 1419 l 256 1418 l 257 1416 l 259 1413 l 259
 1410 l 257 1407 l 254 1403 l 239 1387 l 260 1387 l s 287 1419 m 272 1419 l 271
 1406 l 272 1407 l 277 1409 l 281 1409 l 286 1407 l 289 1404 l 290 1400 l 290
 1397 l 289 1392 l 286 1389 l 281 1387 l 277 1387 l 272 1389 l 271 1390 l 269
 1393 l s 233 1632 m 228 1630 l 225 1626 l 224 1618 l 224 1614 l 225 1606 l 228
 1602 l 233 1600 l 236 1600 l 240 1602 l 243 1606 l 245 1614 l 245 1618 l 243
 1626 l 240 1630 l 236 1632 l 233 1632 l cl s 257 1603 m 256 1602 l 257 1600 l
 259 1602 l 257 1603 l cl s 272 1632 m 289 1632 l 280 1620 l 284 1620 l 287
1618
 l 289 1617 l 290 1612 l 290 1609 l 289 1605 l 286 1602 l 281 1600 l 277 1600 l
 272 1602 l 271 1603 l 269 1606 l s 203 1844 m 198 1843 l 195 1838 l 194 1831 l
 194 1826 l 195 1819 l 198 1814 l 203 1813 l 206 1813 l 210 1814 l 213 1819 l
 215 1826 l 215 1831 l 213 1838 l 210 1843 l 206 1844 l 203 1844 l cl s 227
1816
 m 225 1814 l 227 1813 l 228 1814 l 227 1816 l cl s 242 1844 m 259 1844 l 249
 1832 l 254 1832 l 257 1831 l 259 1829 l 260 1825 l 260 1822 l 259 1817 l 256
 1814 l 251 1813 l 246 1813 l 242 1814 l 240 1816 l 239 1819 l s 287 1844 m 272
 1844 l 271 1831 l 272 1832 l 277 1834 l 281 1834 l 286 1832 l 289 1829 l 290
 1825 l 290 1822 l 289 1817 l 286 1814 l 281 1813 l 277 1813 l 272 1814 l 271
 1816 l 269 1819 l s 233 2057 m 228 2056 l 225 2051 l 224 2043 l 224 2039 l 225
 2031 l 228 2027 l 233 2025 l 236 2025 l 240 2027 l 243 2031 l 245 2039 l 245
 2043 l 243 2051 l 240 2056 l 236 2057 l 233 2057 l cl s 257 2028 m 256 2027 l
 257 2025 l 259 2027 l 257 2028 l cl s 284 2057 m 269 2036 l 292 2036 l s 284
 2057 m 284 2025 l s 340 340 m 1928 340 l s 340 374 m 340 340 l s 384 357 m 384
 340 l s 428 357 m 428 340 l s 472 357 m 472 340 l s 517 374 m 517 340 l s 561
 357 m 561 340 l s 605 357 m 605 340 l s 649 357 m 649 340 l s 693 374 m 693
340
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m
 869 340 l s 913 357 m 913 340 l s 958 357 m 958 340 l s 1002 357 m 1002 340 l
s
 1046 374 m 1046 340 l s 1090 357 m 1090 340 l s 1134 357 m 1134 340 l s 1178
 357 m 1178 340 l s 1222 374 m 1222 340 l s 1266 357 m 1266 340 l s 1310 357 m
 1310 340 l s 1354 357 m 1354 340 l s 1399 374 m 1399 340 l s 1443 357 m 1443
 340 l s 1487 357 m 1487 340 l s 1531 357 m 1531 340 l s 1575 374 m 1575 340 l
s
 1619 357 m 1619 340 l s 1663 357 m 1663 340 l s 1707 357 m 1707 340 l s 1751
 374 m 1751 340 l s 1795 357 m 1795 340 l s 1840 357 m 1840 340 l s 1884 357 m
 1884 340 l s 1928 374 m 1928 340 l s 340 374 m 340 340 l s 1928 374 m 1928 340
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328
 292 l 331 287 l 336 286 l 339 286 l 343 287 l 346 292 l 348 299 l 348 304 l
346
 311 l 343 316 l 339 318 l 336 318 l cl s 360 289 m 358 287 l 360 286 l 361 287
 l 360 289 l cl s 380 318 m 375 316 l 373 313 l 373 310 l 375 307 l 378 305 l
 384 304 l 389 302 l 392 299 l 393 296 l 393 292 l 392 289 l 390 287 l 386 286
l
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l
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l
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l
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1940
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s
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l
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620
 789 l s 629 759 m 634 742 l s 634 742 m 638 728 l s 648 698 m 650 693 l s 650
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551
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m
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935
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 1386 m20 370 1371 m 376 1339 l s 379 1324 m20 379 1324 m20 382 1308 m 388 1277
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442
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853
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l
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400
 m20 765 392 m 777 385 l s 777 385 m 793 377 l s 793 377 m 793 377 l s 808 371
 m20 808 371 m20 823 365 m 824 365 l s 824 365 m 840 360 l s 840 360 m 853 356
l
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m
 916 345 l s 931 344 m20 931 344 m20 947 343 m 951 342 l s 951 342 m 967 341 l
s
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 m20 1190 340 m 1205 340 l s 1205 340 m 1221 340 l s 1237 340 m20 1237 340 m20
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 342 m 1332 343 l s 1332 343 m 1348 344 l s 1364 346 m20 1364 346 m20 1380 348
m
 1380 348 l s 1380 348 m 1396 351 l s 1396 351 m 1411 354 l s 1426 358 m20 1426
 358 m20 1442 362 m 1444 363 l s 1444 363 m 1459 369 l s 1459 369 m 1471 373 l
s
 1486 380 m20 1486 380 m20 1500 387 m 1507 391 l s 1507 391 m 1523 401 l s 1523
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m
 1571 440 l s 1571 440 m 1575 445 l s 1587 456 m20 1587 456 m20 1597 468 m 1602
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l
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 673 m20 1717 673 m20 1723 687 m 1729 702 l s 1729 702 m 1735 717 l s 1741 732
 m20 1741 732 m20 1746 746 m 1757 776 l s 1762 791 m20 1762 791 m20 1767 806 m
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l
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s
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m20
 1850 1113 m 1854 1127 l s 1854 1127 m 1856 1139 l s 1856 1139 m 1857 1144 l s
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s
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1377
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1467
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 m20 704 1915 m20 704 1915 m20 706 1883 m20 706 1883 m20 709 1851 m20 709 1851
 m20 712 1820 m20 712 1820 m20 715 1788 m20 715 1788 m20 717 1756 m20 717 1756
 m20 720 1725 m20 720 1725 m20 723 1693 m20 723 1693 m20 726 1662 m20 726 1662
 m20 729 1630 m20 729 1630 m20 732 1598 m20 732 1598 m20 735 1567 m20 735 1567
 m20 738 1535 m20 738 1535 m20 741 1504 m20 741 1504 m20 745 1472 m20 745 1472
 m20 748 1440 m20 748 1440 m20 751 1409 m20 751 1409 m20 755 1377 m20 755 1377
 m20 758 1346 m20 758 1346 m20 762 1314 m20 762 1314 m20 765 1283 m20 765 1283
 m20 769 1251 m20 769 1251 m20 773 1220 m20 773 1220 m20 777 1188 m20 777 1188
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 m20 793 1062 m20 793 1062 m20 798 1031 m20 798 1031 m20 802 999 m20 802 999
m20
 807 968 m20 807 968 m20 812 937 m20 812 937 m20 817 905 m20 817 905 m20 822
874
 m20 822 874 m20 828 843 m20 828 843 m20 834 811 m20 834 811 m20 839 780 m20
839
 780 m20 846 749 m20 846 749 m20 852 718 m20 852 718 m20 859 687 m20 859 687
m20
 866 656 m20 866 656 m20 874 625 m20 874 625 m20 882 594 m20 882 594 m20 890
564
 m20 890 564 m20 900 534 m20 900 534 m20 910 504 m20 910 504 m20 921 474 m20
921
 474 m20 934 445 m20 934 445 m20 949 417 m20 949 417 m20 966 390 m20 966 390
m20
 987 366 m20 987 366 m20 1013 348 m20 1013 348 m20 1043 341 m20 1043 341 m20
 1075 345 m20 1075 345 m20 1103 359 m20 1103 359 m20 1130 376 m20 1130 376 m20
 1154 396 m20 1154 396 m20 1178 417 m20 1178 417 m20 1201 439 m20 1201 439 m20
 1224 461 m20 1224 461 m20 1247 483 m20 1247 483 m20 1270 505 m20 1270 505 m20
 1294 525 m20 1294 525 m20 1319 545 m20 1319 545 m20 1345 563 m20 1345 563 m20
 1372 580 m20 1372 580 m20 1401 593 m20 1401 593 m20 1431 604 m20 1431 604 m20
 1475 613 m20 1475 613 m20 1507 615 m20 1507 615 m20 1539 615 m20 1539 615 m20
 1570 614 m20 1570 614 m20 1602 613 m20 1602 613 m20 1634 615 m20 1634 615 m20
 1665 621 m20 1665 621 m20 1694 632 m20 1694 632 m20 1721 649 m20 1721 649 m20
 1744 671 m20 1744 671 m20 1764 695 m20 1764 695 m20 1782 722 m20 1782 722 m20
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 1834 837 m20 1834 837 m20 1845 867 m20 1845 867 m20 1854 898 m20 1854 898 m20
 1863 928 m20 1863 928 m20 1871 959 m20 1871 959 m20 1879 990 m20 1879 990 m20
 1887 1020 m20 1887 1020 m20 1894 1051 m20 1894 1051 m20 1901 1082 m20 1901
1082
 m20 1907 1113 m20 1907 1113 m20 1913 1145 m20 1913 1145 m20 1919 1176 m20 1919
 1176 m20
gr gr showpage
end
%%EOF
%!PS-Adobe-2.0 EPSF-2.0
%%BoundingBox: 0 0 567 567
%%Title: /SW_X     EPS      A1
%%Creator: HIGZ Version 1.19/16
%%CreationDate: 30/01/94   17.05
%%EndComments
80 dict begin
/s {stroke} def /l {lineto} def /m {moveto} def /t { translate} def
/sw {stringwidth} def /r {rotate} def /rl {roll} def
/d {rlineto} def /rm {rmoveto} def /gr {grestore} def /f {eofill} def
/c {setrgbcolor} def /lw {setlinewidth} def /sd {setdash} def
/cl {closepath} def /sf {scalefont setfont} def
/box {m dup 0 exch d exch 0 d 0 exch neg d cl} def
/bl {box s} def /bf {box f} def
/mp {newpath /y exch def /x exch def} def
/side {[w .77 mul w .23 mul] .385 w mul sd w 0 l currentpoint t -144 r} def
/mr {mp x y w2 0 360 arc} def /m24 {mr s} def /m20 {mr f} def
/mb {mp x y w2 add m w2 neg 0 d 0 w neg d w 0 d 0 w d cl} def
/mt {mp x y w2 add m w2 neg w neg d w 0 d cl} def
/m21 {mb f} def /m25 {mb s} def /m22 {mt f} def /m26 {mt s} def
/m23 {mp x y w2 sub m w2 w d w neg 0 d cl f} def
 /m27 {mp x y w2 add m w3 neg w2 neg d w3 w2 neg d w3 w2 d cl s} def
 /m28 {mp x w2 sub y w2 sub w3 add m w3 0 d 0 w3 neg d w3 0 d 0 w3 d w3 0 d
 0 w3 d w3 neg 0 d 0 w3 d w3 neg 0 d 0 w3 neg d w3 neg 0 d cl s } def
 /m29 {mp gsave x w2 sub y w2 add w3 sub m currentpoint t
 4 {side} repeat cl fill gr} def
 /m30 {mp gsave x w2 sub y w2 add w3 sub m currentpoint t
 5 {side} repeat s gr} def /m31 {mp x y w2 sub m 0 w d x w2 sub y m w 0 d
 x w2 sub y w2 add m w w neg d x w2 sub y w2
 sub m w w d s} def
/m2 {mp x y w2 sub m 0 w d x w2 sub y m w 0 d s} def
/m5 {mp x w2 sub y w2 sub m w w d x w2 sub y w2 add m w w neg d s} def
/reencdict 24 dict def /ReEncode {reencdict begin /nco&na exch def
/nfnam exch def /basefontname exch def /basefontdict basefontname findfont def
/newfont basefontdict maxlength dict def basefontdict {exch dup /FID ne
{dup /Encoding eq {exch dup length array copy newfont 3 1 roll put} {exch
newfont 3 1 roll put} ifelse} {pop pop} ifelse } forall newfont
/FontName nfnam put nco&na aload pop nco&na length 2 idiv {newfont
/Encoding get 3 1 roll put} repeat nfnam newfont definefont pop end } def
/accvec [ 176 /agrave 181 /Agrave 190 /acircumflex 192 /Acircumflex
201 /adieresis 204 /Adieresis 209 /ccedilla 210 /Ccedilla 211 /eacute
212 /Eacute 213 /egrave 214 /Egrave 215 /ecircumflex 216 /Ecircumflex
217 /edieresis 218 /Edieresis 219 /icircumflex 220 /Icircumflex
221 /idieresis 222 /Idieresis 223 /ntilde 224 /Ntilde 226 /ocircumflex
228 /Ocircumflex 229 /odieresis 230 /Odieresis 231 /ucircumflex 236
/Ucircumflex
237 /udieresis 238 /Udieresis 239 /aring 242 /Aring 243 /ydieresis
244 /Ydieresis 246 /aacute 247 /Aacute 252 /ugrave 253 /Ugrave] def
/Times-Roman /Times-Roman accvec ReEncode
/Times-Italic /Times-Italic accvec ReEncode
/Times-Bold /Times-Bold accvec ReEncode
/Times-BoldItalic /Times-BoldItalic accvec ReEncode
/Helvetica /Helvetica accvec ReEncode
/Helvetica-Oblique /Helvetica-Oblique accvec ReEncode
/Helvetica-Bold /Helvetica-Bold accvec ReEncode
/Helvetica-BoldOblique /Helvetica-BoldOblique  accvec ReEncode
/Courier /Courier accvec ReEncode
/Courier-Oblique /Courier-Oblique accvec ReEncode
/Courier-Bold /Courier-Bold accvec ReEncode
/Courier-BoldOblique /Courier-BoldOblique accvec ReEncode
/oshow {gsave [] 0 sd true charpath stroke gr} def
/stwn { /fs exch def /fn exch def /text exch def fn findfont fs sf
 text sw pop xs add /xs exch def} def
/stwb { /fs exch def /fn exch def /nbas exch def /textf exch def
textf length /tlen exch def nbas tlen gt {/nbas tlen def} if
fn findfont fs sf textf dup length nbas sub nbas getinterval sw
pop neg xs add /xs exch def} def
/accspe [ 65 /plusminus 66 /bar 67 /existential 68 /universal
69 /exclam 70 /numbersign 71 /greater 72 /question 73 /integral
74 /colon 75 /semicolon 76 /less 77 /bracketleft 78 /bracketright
79 /greaterequal 80 /braceleft 81 /braceright 82 /radical
83 /spade 84 /heart 85 /diamond 86 /club 87 /lessequal
88 /multiply 89 /percent 90 /infinity 48 /circlemultiply 49 /circleplus
50 /emptyset 51 /lozenge 52 /bullet 53 /arrowright 54 /arrowup
55 /arrowleft 56 /arrowdown 57 /arrowboth 48 /degree 44 /comma 43 /plus
 45 /angle 42 /angleleft 47 /divide 61 /notequal 40 /equivalence 41 /second
 97 /approxequal 98 /congruent 99 /perpendicular 100 /partialdiff 101 /florin
 102 /intersection 103 /union 104 /propersuperset 105 /reflexsuperset
 106 /notsubset 107 /propersubset 108 /reflexsubset 109 /element 110
/notelement
 111 /gradient 112 /logicaland 113 /logicalor 114 /arrowdblboth
 115 /arrowdblleft 116 /arrowdblup 117 /arrowdblright 118 /arrowdbldown
 119 /ampersand 120 /omega1 121 /similar 122 /aleph ] def
/Symbol /Special accspe ReEncode
gsave .25 .25 scale
%%EndProlog
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 340 m 340 2041 l s 374 340 m 340 340 l s 357 383 m 340 383 l s 357 425 m 340
 425 l s 357 468 m 340 468 l s 374 510 m 340 510 l s 357 553 m 340 553 l s 357
 595 m 340 595 l s 357 638 m 340 638 l s 374 680 m 340 680 l s 357 723 m 340
723
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m
 340 893 l s 357 936 m 340 936 l s 357 978 m 340 978 l s 374 1021 m 340 1021 l
s
 357 1063 m 340 1063 l s 357 1106 m 340 1106 l s 357 1148 m 340 1148 l s 374
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 340 1318 l s 374 1361 m 340 1361 l s 357 1403 m 340 1403 l s 357 1446 m 340
 1446 l s 357 1488 m 340 1488 l s 374 1531 m 340 1531 l s 357 1573 m 340 1573 l
 s 357 1616 m 340 1616 l s 357 1658 m 340 1658 l s 374 1701 m 340 1701 l s 357
 1744 m 340 1744 l s 357 1786 m 340 1786 l s 357 1829 m 340 1829 l s 374 1871 m
 340 1871 l s 357 1914 m 340 1914 l s 357 1956 m 340 1956 l s 357 1999 m 340
 1999 l s 374 2041 m 340 2041 l s 278 356 m 274 355 l 271 350 l 269 342 l 269
 338 l 271 330 l 274 326 l 278 324 l 281 324 l 286 326 l 289 330 l 290 338 l
290
 342 l 289 350 l 286 355 l 281 356 l 278 356 l cl s 271 519 m 271 520 l 272 523
 l 274 525 l 277 526 l 283 526 l 286 525 l 287 523 l 289 520 l 289 517 l 287
514
 l 284 510 l 269 494 l 290 494 l s 284 696 m 269 675 l 292 675 l s 284 696 m
284
 665 l s 289 862 m 287 865 l 283 866 l 280 866 l 275 865 l 272 860 l 271 853 l
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l
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l
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m
 271 1371 l 272 1374 l 274 1375 l 277 1377 l 283 1377 l 286 1375 l 287 1374 l
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 m 284 1515 l s 243 1711 m 246 1712 l 251 1717 l 251 1685 l s 289 1712 m 287
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 1696 l s 243 1881 m 246 1882 l 251 1887 l 251 1855 l s 277 1887 m 272 1885 l
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 271 1858 l 269 1861 l 269 1866 l 271 1869 l 274 1872 l 278 1873 l 284 1875 l
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2050
 m 240 2051 l 242 2054 l 243 2056 l 246 2057 l 253 2057 l 256 2056 l 257 2054 l
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357
 m 372 340 l s 404 357 m 404 340 l s 435 357 m 435 340 l s 467 357 m 467 340 l
s
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594
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340
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m
 943 340 l s 975 374 m 975 340 l s 1007 357 m 1007 340 l s 1039 357 m 1039 340
l
 s 1070 357 m 1070 340 l s 1102 357 m 1102 340 l s 1134 374 m 1134 340 l s 1166
 357 m 1166 340 l s 1198 357 m 1198 340 l s 1229 357 m 1229 340 l s 1261 357 m
 1261 340 l s 1293 374 m 1293 340 l s 1325 357 m 1325 340 l s 1356 357 m 1356
 340 l s 1388 357 m 1388 340 l s 1420 357 m 1420 340 l s 1452 374 m 1452 340 l
s
 1483 357 m 1483 340 l s 1515 357 m 1515 340 l s 1547 357 m 1547 340 l s 1579
 357 m 1579 340 l s 1610 374 m 1610 340 l s 1642 357 m 1642 340 l s 1674 357 m
 1674 340 l s 1706 357 m 1706 340 l s 1737 357 m 1737 340 l s 1769 374 m 1769
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s
 1896 357 m 1896 340 l s 1928 374 m 1928 340 l s 340 374 m 340 340 l s 1928 374
 m 1928 340 l s 289 299 m 316 299 l s 336 318 m 331 316 l 328 311 l 327 304 l
 327 299 l 328 292 l 331 287 l 336 286 l 339 286 l 343 287 l 346 292 l 348 299
l
 348 304 l 346 311 l 343 316 l 339 318 l 336 318 l cl s 360 289 m 358 287 l 360
 286 l 361 287 l 360 289 l cl s 390 318 m 375 318 l 373 304 l 375 305 l 380 307
 l 384 307 l 389 305 l 392 302 l 393 298 l 393 295 l 392 290 l 389 287 l 384
286
 l 380 286 l 375 287 l 373 289 l 372 292 l s 448 299 m 475 299 l s 494 318 m
490
 316 l 487 311 l 485 304 l 485 299 l 487 292 l 490 287 l 494 286 l 497 286 l
502
 287 l 505 292 l 507 299 l 507 304 l 505 311 l 502 316 l 497 318 l 494 318 l cl
 s 519 289 m 517 287 l 519 286 l 520 287 l 519 289 l cl s 546 318 m 531 296 l
 553 296 l s 546 318 m 546 286 l s 606 299 m 634 299 l s 653 318 m 649 316 l
646
 311 l 644 304 l 644 299 l 646 292 l 649 287 l 653 286 l 656 286 l 661 287 l
664
 292 l 665 299 l 665 304 l 664 311 l 661 316 l 656 318 l 653 318 l cl s 677 289
 m 676 287 l 677 286 l 679 287 l 677 289 l cl s 692 318 m 709 318 l 700 305 l
 705 305 l 708 304 l 709 302 l 711 298 l 711 295 l 709 290 l 706 287 l 702 286
l
 697 286 l 692 287 l 691 289 l 689 292 l s 765 299 m 792 299 l s 812 318 m 807
 316 l 804 311 l 803 304 l 803 299 l 804 292 l 807 287 l 812 286 l 815 286 l
820
 287 l 823 292 l 824 299 l 824 304 l 823 311 l 820 316 l 815 318 l 812 318 l cl
 s 836 289 m 835 287 l 836 286 l 838 287 l 836 289 l cl s 850 310 m 850 311 l
 851 314 l 853 316 l 856 318 l 862 318 l 865 316 l 866 314 l 868 311 l 868 308
l
 866 305 l 863 301 l 848 286 l 869 286 l s 924 299 m 951 299 l s 971 318 m 966
 316 l 963 311 l 962 304 l 962 299 l 963 292 l 966 287 l 971 286 l 974 286 l
978
 287 l 981 292 l 983 299 l 983 304 l 981 311 l 978 316 l 974 318 l 971 318 l cl
 s 995 289 m 993 287 l 995 286 l 996 287 l 995 289 l cl s 1012 311 m 1015 313 l
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 1125 292 l 1128 287 l 1132 286 l 1136 286 l 1140 287 l 1143 292 l 1145 299 l
 1145 304 l 1143 311 l 1140 316 l 1136 318 l 1132 318 l cl s 1269 318 m 1264
316
 l 1261 311 l 1259 304 l 1259 299 l 1261 292 l 1264 287 l 1269 286 l 1272 286 l
 1276 287 l 1279 292 l 1281 299 l 1281 304 l 1279 311 l 1276 316 l 1272 318 l
 1269 318 l cl s 1293 289 m 1291 287 l 1293 286 l 1294 287 l 1293 289 l cl s
 1309 311 m 1312 313 l 1317 318 l 1317 286 l s 1427 318 m 1423 316 l 1420 311 l
 1418 304 l 1418 299 l 1420 292 l 1423 287 l 1427 286 l 1430 286 l 1435 287 l
 1438 292 l 1439 299 l 1439 304 l 1438 311 l 1435 316 l 1430 318 l 1427 318 l
cl
 s 1452 289 m 1450 287 l 1452 286 l 1453 287 l 1452 289 l cl s 1465 310 m 1465
 311 l 1467 314 l 1468 316 l 1471 318 l 1477 318 l 1480 316 l 1482 314 l 1483
 311 l 1483 308 l 1482 305 l 1479 301 l 1464 286 l 1485 286 l s 1586 318 m 1582
 316 l 1579 311 l 1577 304 l 1577 299 l 1579 292 l 1582 287 l 1586 286 l 1589
 286 l 1594 287 l 1597 292 l 1598 299 l 1598 304 l 1597 311 l 1594 316 l 1589
 318 l 1586 318 l cl s 1610 289 m 1609 287 l 1610 286 l 1612 287 l 1610 289 l
cl
 s 1625 318 m 1642 318 l 1633 305 l 1637 305 l 1641 304 l 1642 302 l 1644 298 l
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 1740 287 l 1745 286 l 1748 286 l 1752 287 l 1755 292 l 1757 299 l 1757 304 l
 1755 311 l 1752 316 l 1748 318 l 1745 318 l cl s 1769 289 m 1768 287 l 1769
286
 l 1771 287 l 1769 289 l cl s 1796 318 m 1781 296 l 1804 296 l s 1796 318 m
1796
 286 l s 1904 318 m 1899 316 l 1896 311 l 1895 304 l 1895 299 l 1896 292 l 1899
 287 l 1904 286 l 1907 286 l 1911 287 l 1914 292 l 1916 299 l 1916 304 l 1914
 311 l 1911 316 l 1907 318 l 1904 318 l cl s 1928 289 m 1926 287 l 1928 286 l
 1929 287 l 1928 289 l cl s 1958 318 m 1943 318 l 1941 304 l 1943 305 l 1947
307
 l 1952 307 l 1957 305 l 1960 302 l 1961 298 l 1961 295 l 1960 290 l 1957 287 l
 1952 286 l 1947 286 l 1943 287 l 1941 289 l 1940 292 l s 1928 340 m 1928 2041
l
 s 1894 340 m 1928 340 l s 1911 383 m 1928 383 l s 1911 425 m 1928 425 l s 1911
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 1928 595 l s 1911 638 m 1928 638 l s 1894 680 m 1928 680 l s 1911 723 m 1928
 723 l s 1911 765 m 1928 765 l s 1911 808 m 1928 808 l s 1894 850 m 1928 850 l
s
 1911 893 m 1928 893 l s 1911 936 m 1928 936 l s 1911 978 m 1928 978 l s 1894
 1021 m 1928 1021 l s 1911 1063 m 1928 1063 l s 1911 1106 m 1928 1106 l s 1911
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 1531 m 1928 1531 l s 1911 1573 m 1928 1573 l s 1911 1616 m 1928 1616 l s 1911
 1658 m 1928 1658 l s 1894 1701 m 1928 1701 l s 1911 1744 m 1928 1744 l s 1911
 1786 m 1928 1786 l s 1911 1829 m 1928 1829 l s 1894 1871 m 1928 1871 l s 1911
 1914 m 1928 1914 l s 1911 1956 m 1928 1956 l s 1911 1999 m 1928 1999 l s 1894
 2041 m 1928 2041 l s 340 2041 m 1928 2041 l s 340 2007 m 340 2041 l s 372 2024
 m 372 2041 l s 404 2024 m 404 2041 l s 435 2024 m 435 2041 l s 467 2024 m 467
 2041 l s 499 2007 m 499 2041 l s 531 2024 m 531 2041 l s 562 2024 m 562 2041 l
 s 594 2024 m 594 2041 l s 626 2024 m 626 2041 l s 658 2007 m 658 2041 l s 689
 2024 m 689 2041 l s 721 2024 m 721 2041 l s 753 2024 m 753 2041 l s 785 2024 m
 785 2041 l s 816 2007 m 816 2041 l s 848 2024 m 848 2041 l s 880 2024 m 880
 2041 l s 912 2024 m 912 2041 l s 943 2024 m 943 2041 l s 975 2007 m 975 2041 l
 s 1007 2024 m 1007 2041 l s 1039 2024 m 1039 2041 l s 1070 2024 m 1070 2041 l
s
 1102 2024 m 1102 2041 l s 1134 2007 m 1134 2041 l s 1166 2024 m 1166 2041 l s
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 1293 2007 m 1293 2041 l s 1325 2024 m 1325 2041 l s 1356 2024 m 1356 2041 l s
 1388 2024 m 1388 2041 l s 1420 2024 m 1420 2041 l s 1452 2007 m 1452 2041 l s
 1483 2024 m 1483 2041 l s 1515 2024 m 1515 2041 l s 1547 2024 m 1547 2041 l s
 1579 2024 m 1579 2041 l s 1610 2007 m 1610 2041 l s 1642 2024 m 1642 2041 l s
 1674 2024 m 1674 2041 l s 1706 2024 m 1706 2041 l s 1737 2024 m 1737 2041 l s
 1769 2007 m 1769 2041 l s 1801 2024 m 1801 2041 l s 1833 2024 m 1833 2041 l s
 1864 2024 m 1864 2041 l s 1896 2024 m 1896 2041 l s 1928 2007 m 1928 2041 l s
 340 2007 m 340 2041 l s 1928 2007 m 1928 2041 l s 1864 256 m 1894 218 l s 1894
 256 m 1864 218 l s 1903 218 m 1906 221 l 1909 222 l 1910 222 l 1913 221 l 1914
 220 l 1916 216 l 1916 210 l 1914 204 l s 1925 222 m 1924 218 l 1922 216 l 1914
 204 l 1912 198 l 1910 194 l s 76 1971 m 76 1976 l 81 1982 l 127 1998 l 132
2003
 l 132 2009 l s 76 2011 m 81 2009 l 89 2003 l 119 1976 l 127 1971 l 132 1968 l
s
 49 2020 m 48 2020 l 45 2021 l 44 2022 l 43 2025 l 43 2030 l 44 2033 l 45 2034
l
 48 2036 l 51 2036 l 53 2034 l 57 2032 l 71 2018 l 71 2037 l s [] 0 sd 530 2041
 m 534 1999 l 534 1999 m 539 1956 l 550 1849 l 555 1810 l 566 1708 l 570 1674 l
 583 1577 l 586 1547 l 599 1455 l 602 1430 l 615 1343 l 618 1322 l 631 1239 l
 634 1221 l 647 1143 l 650 1129 l 663 1055 l 666 1044 l 682 966 l 697 894 l 713
 829 l 729 770 l 745 716 l 761 667 l 777 623 l 793 584 l 809 549 l 824 518 l
840
 490 l 856 466 l 872 444 l 888 426 l 904 410 l 920 396 l 936 384 l 951 375 l
967
 367 l 983 360 l 999 355 l 1015 350 l 1031 347 l 1047 345 l 1063 343 l 1078 342
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 1301 340 m 1317 340 l 1332 340 l 1348 340 l 1364 341 l 1380 341 l 1396 343 l
 1412 344 l 1428 347 l 1444 350 l 1459 354 l 1475 359 l 1491 366 l 1507 374 l
 1523 383 l 1539 394 l 1555 408 l 1571 424 l 1586 442 l 1602 463 l 1618 487 l
 1634 514 l 1650 545 l 1666 579 l 1682 618 l 1698 662 l 1713 710 l 1729 763 l
 1745 821 l 1761 886 l 1775 947 l 1777 956 l 1790 1021 l 1793 1034 l 1806 1103
l
 1809 1118 l 1821 1191 l 1825 1209 l 1837 1286 l 1840 1309 l 1853 1390 l 1856
 1416 l 1868 1502 l 1872 1532 l 1884 1622 l 1888 1658 l 1899 1752 l 1904 1793 l
 1915 1892 l 1920 1937 l s [] 0 sd 618 2017 m 618 2017 l cl s 621 1985 m 624
 1953 l s 628 1922 m 629 1905 l s 629 1905 m 631 1890 l s 634 1859 m 638 1827 l
 s 641 1796 m 645 1764 l s 648 1732 m 650 1718 l s 650 1718 m 652 1701 l s 656
 1669 m 659 1638 l s 663 1606 m 666 1584 l s 666 1584 m 667 1575 l s 671 1543 m
 675 1512 l s 679 1480 m 682 1461 l s 682 1461 m 683 1449 l s 687 1417 m 692
 1386 l s 696 1354 m 697 1346 l s 697 1346 m 701 1323 l s 706 1292 m 710 1260 l
 s 715 1229 m 720 1198 l s 725 1166 m 726 1159 l s 726 1159 m 729 1143 l s 729
 1143 m 731 1135 l s 736 1104 m 742 1072 l s 748 1041 m 754 1010 l s 760 979 m
 761 972 l s 761 972 m 766 948 l s 773 917 m 777 898 l s 777 898 m 780 886 l s
 787 855 m 793 829 l s 793 829 m 794 824 l s 802 793 m 809 768 l s 809 768 m
810
 762 l s 819 732 m 824 712 l s 824 712 m 828 701 l s 837 671 m 840 661 l s 840
 661 m 847 641 l s 858 611 m 869 581 l s 882 552 m 888 539 l s 888 539 m 895
524
 l s 910 495 m 920 478 l s 920 478 m 926 468 l s 944 442 m 951 432 l s 951 432
m
 964 417 l s 986 395 m 999 384 l s 999 384 m 1011 375 l s 1039 360 m 1047 356 l
 s 1047 356 m 1063 350 l s 1063 350 m 1069 349 l s 1100 342 m 1110 341 l s 1110
 341 m 1126 340 l s 1126 340 m 1132 340 l s 1163 342 m 1174 342 l s 1174 342 m
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 357 l s 1253 357 m 1257 358 l s 1288 366 m 1301 370 l s 1301 370 m 1317 376 l
s
 1317 376 m 1318 376 l s 1348 387 m 1348 387 l s 1348 387 m 1364 394 l s 1364
 394 m 1377 400 l s 1380 401 m 1396 409 l s 1396 409 m 1408 416 l s 1435 432 m
 1444 438 l s 1444 438 m 1459 449 l s 1459 449 m 1461 451 l s 1485 471 m 1491
 477 l s 1491 477 m 1507 493 l s 1507 493 m 1508 494 l s 1528 518 m 1539 531 l
s
 1539 531 m 1548 543 l s 1565 570 m 1571 578 l s 1571 578 m 1581 597 l s 1596
 625 m 1602 636 l s 1602 636 m 1610 653 l s 1623 682 m 1634 707 l s 1634 707 m
 1636 712 l s 1647 741 m 1650 749 l s 1650 749 m 1658 771 l s 1668 801 m 1678
 831 l s 1687 862 m 1696 892 l s 1704 923 m 1712 954 l s 1720 984 m 1727 1015 l
 s 1734 1046 m 1741 1077 l s 1748 1108 m 1754 1139 l s 1761 1170 m 1761 1173 l
s
 1761 1173 m 1767 1202 l s 1773 1233 m 1775 1244 l s 1775 1244 m 1777 1257 l s
 1777 1257 m 1778 1264 l s 1784 1295 m 1789 1327 l s 1794 1358 m 1799 1389 l s
 1805 1421 m 1806 1428 l s 1806 1428 m 1809 1447 l s 1809 1447 m 1809 1452 l s
 1814 1483 m 1819 1515 l s 1823 1546 m 1825 1554 l s 1825 1554 m 1828 1578 l s
 1832 1609 m 1837 1641 l s 1841 1672 m 1845 1704 l s 1849 1735 m 1852 1761 l s
 1852 1761 m 1853 1767 l s 1857 1798 m 1861 1830 l s 1864 1861 m 1868 1890 l s
 1868 1890 m 1868 1893 l s 1872 1924 m 1872 1927 l s 1872 1927 m 1875 1956 l s
 1879 1987 m 1882 2019 l s 1885 2041 m 1885 2041 l cl s 566 2029 m 566 2029 l
cl
 s /w 2 def /w2 {w 2 div} def /w3 {w 3 div} def 568 2013 m20 568 2013 m20 569
 1997 m 570 1988 l s 570 1988 m 573 1966 l s 575 1950 m20 575 1950 m20 576 1934
 m 580 1902 l s 581 1887 m20 581 1887 m20 583 1871 m 586 1842 l s 586 1842 m
587
 1839 l s 588 1824 m20 588 1824 m20 590 1808 m 594 1776 l s 596 1761 m20 596
 1761 m20 597 1745 m 598 1737 l s 598 1737 m 601 1713 l s 603 1697 m20 603 1697
 m20 605 1682 m 609 1650 l s 611 1634 m20 611 1634 m20 613 1619 m 615 1605 l s
 615 1605 m 617 1587 l s 619 1571 m20 619 1571 m20 621 1556 m 625 1524 l s 627
 1508 m20 627 1508 m20 629 1493 m 631 1483 l s 631 1483 m 634 1461 l s 636 1446
 m20 636 1446 m20 638 1430 m 643 1398 l s 645 1383 m20 645 1383 m20 647 1367 m
 650 1349 l s 650 1349 m 652 1336 l s 654 1320 m20 654 1320 m20 657 1304 m 662
 1273 l s 664 1257 m20 664 1257 m20 667 1241 m 672 1210 l s 675 1195 m20 675
 1195 m20 677 1179 m 679 1167 l s 679 1167 m 682 1154 l s 682 1154 m 683 1148 l
 s 686 1132 m20 686 1132 m20 688 1116 m 694 1085 l s 697 1069 m20 697 1069 m20
 700 1054 m 706 1023 l s 709 1007 m20 709 1007 m20 712 992 m 713 987 l s 713
987
 m 719 961 l s 722 945 m20 722 945 m20 726 930 m 729 914 l s 729 914 m 733 899
l
 s 737 883 m20 737 883 m20 740 868 m 745 847 l s 745 847 m 748 837 l s 752 822
 m20 752 822 m20 756 806 m 761 786 l s 761 786 m 764 775 l s 768 760 m20 768
760
 m20 773 745 m 777 731 l s 777 731 m 782 715 l s 787 699 m20 787 699 m20 791
684
 m 793 680 l s 793 680 m 802 654 l s 807 639 m20 807 639 m20 813 624 m 824 595
l
 s 830 580 m20 830 580 m20 837 566 m 840 557 l s 840 557 m 850 537 l s 857 523
 m20 857 523 m20 865 509 m 872 496 l s 872 496 m 881 481 l s 889 468 m20 889
468
 m20 899 455 m 904 448 l s 904 448 m 918 430 l s 929 418 m20 929 418 m20 940
407
 m 951 397 l s 951 397 m 964 387 l s 978 378 m20 978 378 m20 991 370 m 999 366
l
 s 999 366 m 1015 359 l s 1015 359 m 1020 357 l s 1035 352 m20 1035 352 m20
1051
 348 m 1063 345 l s 1063 345 m 1078 343 l s 1078 343 m 1082 343 l s 1098 341
m20
 1098 341 m20 1114 341 m 1126 340 l s 1126 340 m 1142 340 l s 1142 340 m 1145
 340 l s 1161 341 m20 1161 341 m20 1177 341 m 1190 342 l s 1190 342 m 1205 342
l
 s 1205 342 m 1209 343 l s 1225 343 m20 1225 343 m20 1241 344 m 1253 344 l s
 1253 344 m 1269 345 l s 1269 345 m 1272 345 l s 1288 345 m20 1288 345 m20 1304
 345 m 1317 345 l s 1317 345 m 1332 344 l s 1332 344 m 1348 344 l s 1348 344 m
 1364 343 l s 1380 343 m20 1380 343 m20 1396 342 m 1412 341 l s 1412 341 m 1428
 341 l s 1444 340 m20 1444 340 m20 1459 340 m 1475 340 l s 1475 340 m 1491 341
l
 s 1507 342 m20 1507 342 m20 1523 344 m 1523 344 l s 1523 344 m 1539 347 l s
 1539 347 m 1554 350 l s 1569 355 m20 1569 355 m20 1584 361 m 1586 362 l s 1586
 362 m 1602 369 l s 1602 369 m 1612 375 l s 1626 384 m20 1626 384 m20 1638 393
m
 1650 403 l s 1650 403 m 1662 414 l s 1673 426 m20 1673 426 m20 1683 438 m 1698
 457 l s 1698 457 m 1702 464 l s 1711 477 m20 1711 477 m20 1719 490 m 1729 508
l
 s 1729 508 m 1734 518 l s 1742 532 m20 1742 532 m20 1749 546 m 1758 566 l s
 1758 566 m 1761 573 l s 1761 573 m 1762 575 l s 1768 590 m20 1768 590 m20 1774
 604 m 1777 612 l s 1777 612 m 1785 634 l s 1791 649 m20 1791 649 m20 1796 664
m
 1804 689 l s 1804 689 m 1806 694 l s 1811 709 m20 1811 709 m20 1816 724 m 1820
 739 l s 1820 739 m 1825 755 l s 1825 755 m 1825 755 l s 1829 770 m20 1829 770
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 876 m 1857 878 l s 1860 893 m20 1860 893 m20 1864 909 m 1867 920 l s 1867 920
m
 1871 940 l s 1874 955 m20 1874 955 m20 1878 971 m 1882 992 l s 1882 992 m 1884
 1002 l s 1887 1017 m20 1887 1017 m20 1890 1033 m 1896 1064 l s 1899 1080 m20
 1899 1080 m20 1902 1095 m 1904 1104 l s 1904 1104 m 1908 1127 l s 1911 1142
m20
 1911 1142 m20 1914 1158 m 1919 1189 l s 841 2026 m20 841 2026 m20 844 1994 m20
 844 1994 m20 846 1963 m20 846 1963 m20 849 1931 m20 849 1931 m20 851 1899 m20
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 875 1614 m20 878 1583 m20 878 1583 m20 880 1551 m20 880 1551 m20 883 1520 m20
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 912 1235 m20 916 1204 m20 916 1204 m20 919 1172 m20 919 1172 m20 923 1141 m20
 923 1141 m20 927 1109 m20 927 1109 m20 930 1078 m20 930 1078 m20 934 1046 m20
 934 1046 m20 938 1015 m20 938 1015 m20 943 983 m20 943 983 m20 947 952 m20 947
 952 m20 951 920 m20 951 920 m20 956 889 m20 956 889 m20 960 857 m20 960 857
m20
 965 826 m20 965 826 m20 970 795 m20 970 795 m20 976 763 m20 976 763 m20 981
732
 m20 981 732 m20 987 701 m20 987 701 m20 993 670 m20 993 670 m20 999 638 m20
999
 638 m20 1006 607 m20 1006 607 m20 1013 576 m20 1013 576 m20 1021 546 m20 1021
 546 m20 1029 515 m20 1029 515 m20 1038 485 m20 1038 485 m20 1048 455 m20 1048
 455 m20 1059 425 m20 1059 425 m20 1073 396 m20 1073 396 m20 1090 369 m20 1090
 369 m20 1112 347 m20 1112 347 m20 1143 341 m20 1143 341 m20 1170 358 m20 1170
 358 m20 1190 381 m20 1190 381 m20 1207 408 m20 1207 408 m20 1222 436 m20 1222
 436 m20 1235 465 m20 1235 465 m20 1247 495 m20 1247 495 m20 1258 524 m20 1258
 524 m20 1269 554 m20 1269 554 m20 1279 584 m20 1279 584 m20 1289 615 m20 1289
 615 m20 1298 645 m20 1298 645 m20 1307 676 m20 1307 676 m20 1316 706 m20 1316
 706 m20 1324 737 m20 1324 737 m20 1333 767 m20 1333 767 m20 1341 798 m20 1341
 798 m20 1349 829 m20 1349 829 m20 1356 860 m20 1356 860 m20 1364 890 m20 1364
 890 m20 1372 921 m20 1372 921 m20 1379 952 m20 1379 952 m20 1386 983 m20 1386
 983 m20 1393 1014 m20 1393 1014 m20 1400 1045 m20 1400 1045 m20 1407 1076 m20
 1407 1076 m20 1414 1107 m20 1414 1107 m20 1421 1138 m20 1421 1138 m20 1428
1169
 m20 1428 1169 m20 1435 1200 m20 1435 1200 m20 1441 1231 m20 1441 1231 m20 1448
 1262 m20 1448 1262 m20 1455 1293 m20 1455 1293 m20 1461 1324 m20 1461 1324 m20
 1468 1355 m20 1468 1355 m20 1474 1386 m20 1474 1386 m20 1480 1417 m20 1480
1417
 m20 1487 1449 m20 1487 1449 m20 1493 1480 m20 1493 1480 m20 1499 1511 m20 1499
 1511 m20 1506 1542 m20 1506 1542 m20 1512 1573 m20 1512 1573 m20 1518 1604 m20
 1518 1604 m20 1524 1635 m20 1524 1635 m20 1530 1666 m20 1530 1666 m20 1537
1698
 m20 1537 1698 m20 1543 1729 m20 1543 1729 m20 1549 1760 m20 1549 1760 m20 1555
 1791 m20 1555 1791 m20 1561 1822 m20 1561 1822 m20 1567 1853 m20 1567 1853 m20
 1573 1885 m20 1573 1885 m20 1579 1916 m20 1579 1916 m20 1585 1947 m20 1585
1947
 m20 1591 1978 m20 1591 1978 m20 1597 2009 m20 1597 2009 m20 1600 2026 m20 1600
 2026 m20 1600 2026 m20 1600 2026 m20 1600 2026 m20 1600 2026 m20 340 680 m
1928
 680 l s 340 728 m 340 680 l s 372 704 m 372 680 l s 404 704 m 404 680 l s 435
 704 m 435 680 l s 467 704 m 467 680 l s 499 728 m 499 680 l s 531 704 m 531
680
 l s 562 704 m 562 680 l s 594 704 m 594 680 l s 626 704 m 626 680 l s 658 728
m
 658 680 l s 689 704 m 689 680 l s 721 704 m 721 680 l s 753 704 m 753 680 l s
 785 704 m 785 680 l s 816 728 m 816 680 l s 848 704 m 848 680 l s 880 704 m
880
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s
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s
 1737 704 m 1737 680 l s 1769 728 m 1769 680 l s 1801 704 m 1801 680 l s 1833
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 1928 680 l s 340 728 m 340 680 l s 1928 728 m 1928 680 l s 340 1282 m 1928
1282
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435
 1306 m 435 1282 l s 467 1306 m 467 1282 l s 499 1329 m 499 1282 l s 531 1306 m
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1039
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 1282 l s 1928 1329 m 1928 1282 l s 340 1329 m 340 1282 l s 1928 1329 m 1928
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