{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{45.0397pt}{14.77458pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{3}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{45.0397pt}{-19.28569pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{4}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{}\pgfsys@moveto{-19.89616pt}{0.0pt}\pgfsys@curveto{-19.89616pt}{2.76146pt}{-22.1347pt}{5.0pt}{-24.89616pt}{5.0pt}\pgfsys@curveto{-27.65762pt}{5.0pt}{-29.89616pt}{2.76146pt}{-29.89616pt}{0.0pt}\pgfsys@curveto{-29.89616pt}{-2.76146pt}{-27.65762pt}{-5.0pt}{-24.89616pt}{-5.0pt}\pgfsys@curveto{-22.1347pt}{-5.0pt}{-19.89616pt}{-2.76146pt}{-19.89616pt}{0.0pt}\pgfsys@closepath\pgfsys@moveto{-24.89616pt}{0.0pt}\pgfsys@fillstroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-24.89616pt}{0.0pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{}\pgfsys@moveto{5.0pt}{0.0pt}\pgfsys@curveto{5.0pt}{2.76146pt}{2.76146pt}{5.0pt}{0.0pt}{5.0pt}\pgfsys@curveto{-2.76146pt}{5.0pt}{-5.0pt}{2.76146pt}{-5.0pt}{0.0pt}\pgfsys@curveto{-5.0pt}{-2.76146pt}{-2.76146pt}{-5.0pt}{0.0pt}{-5.0pt}\pgfsys@curveto{2.76146pt}{-5.0pt}{5.0pt}{-2.76146pt}{5.0pt}{0.0pt}\pgfsys@closepath\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@fillstroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{0.0pt}{0.0pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{}\pgfsys@moveto{29.89616pt}{0.0pt}\pgfsys@curveto{29.89616pt}{2.76146pt}{27.65762pt}{5.0pt}{24.89616pt}{5.0pt}\pgfsys@curveto{22.1347pt}{5.0pt}{19.89616pt}{2.76146pt}{19.89616pt}{0.0pt}\pgfsys@curveto{19.89616pt}{-2.76146pt}{22.1347pt}{-5.0pt}{24.89616pt}{-5.0pt}\pgfsys@curveto{27.65762pt}{-5.0pt}{29.89616pt}{-2.76146pt}{29.89616pt}{0.0pt}\pgfsys@closepath\pgfsys@moveto{24.89616pt}{0.0pt}\pgfsys@fillstroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{24.89616pt}{0.0pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@setlinewidth{0.4pt}\pgfsys@invoke{ } \pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope{{
{}{}{}{}{}}{{{}}{{}}}}{}{}\hss}\pgfsys@discardpath\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\hss}}\lxSVG@closescope\endpgfpicture}}=\\!\\!\\!\\!\\!\sum_{\begin{subarray}{c}\text{states
of }\\\
\\{\ell_{1},\ell_{2},\ell_{3},\ell_{4}\\}\end{subarray}}\\!\\!\\!\\!\\!\\!\\!\mathcal{M}_{\text{tree}}(1,2,\ell_{1},\ell_{2})\mathcal{M}_{\text{tree}}(-\ell_{1},-\ell_{2},\ell_{3},\ell_{4})\mathcal{M}_{\text{tree}}(-\ell_{3},-\ell_{4},3,4)$
(20)

Important to note is that it is often impossible to solve all of the cut
conditions defining the on-shell loop momenta in terms of real-valued
Lorentzian kinematics, so generalized unitarity methods are understood as
complex-analytic tools for determining what rational functions need to be
integrated. The cuts themselves generally do not have support on the physical
integration contour that produces the amplitude.

The sum over states in eq. 19 hides most of the complexity of cut
construction. Since the focus of the current paper involves gravitational
interactions, we restrict our attention to the particular case of only
internal gravitons. In this situation, evaluating the state sum for each of
the legs crossing the cut involves inserting a complete set of graviton states
in $D$ dimensions via

$\displaystyle\sum_{\text{states}}\varepsilon^{\mu\nu}_{k}\varepsilon^{\alpha\beta}_{k}\equiv\mathcal{P}^{\mu\nu;\alpha\beta}_{k}$
$\displaystyle=\frac{1}{2}\left(P_{k}^{\mu\alpha}P_{k}^{\nu\beta}+P_{k}^{\mu\beta}P_{k}^{\nu\alpha}-\frac{2}{D-2}P_{k}^{\mu\nu}P_{k}^{\alpha\beta}\right)$
(21) $\displaystyle P^{\mu\nu}_{k}$
$\displaystyle\equiv\eta^{\mu\nu}-\frac{k^{\mu}q^{\nu}+k^{\nu}q^{\mu}}{k\cdot
q}$ (22)

in which $q^{\mu}$ is a null reference vector. The presence of $q$ serves to
make eq. 21 analogous to a gauge-agnostic graviton propagator (with
$(k^{2})^{-1}$ replaced with an implicit $\delta(k^{2})$). In fact, gauge
invariance of a cut with respect to the internal states manifests as
$q$-independence of the cut. Explicitly removing the $q$ dependence can be
computationally intensive for complicated cuts. Ref. Kosmopoulos:2020pcd
provides an excellent discussion for effective ways of dealing with these
types of $D$-dimensional state sums.

When a basis of integrals for a particular problem is known, generalized
unitarity cuts can be used to identify the basis coefficients via

$\frac{\text{Cut}_{G_{\text{}}}}{|G_{\text{}}|}=\sum_{\begin{subarray}{c}\mathcal{I}_{i}\text{
has propagators}\\\ \text{compatible with
}E(G_{\text{}})\end{subarray}}c_{i}\mathcal{I}_{i}$ (23)

with $|G_{\text{}}|$ the number of symmetries of the graph and where the sum
is over integral basis elements which have at least the same propagators as
$E(G)$. Integral basis identification and construction is often a highly
nontrivial task involving many subtleties. As such, significant effort has
been put into identifying particularly good choices of bases Bourjaily:2017wjl
and developing basis-agnostic formalisms Gardi:2022wro ; Frellesvig:2020qot .
Luckily, we will see below that the tails have relatively simple and easy-to-
identify integral bases. Even better, the matching between cuts and integral
basis coefficients is nearly a direct equality, modulo details about “non-
planar” channels that will be discussed in situ.

##  4 The Tail Effect

The effective field theory approach has been extremely successful at using
analogies with particle physics to improve the understanding of gravitational
dynamics. Further bringing modern amplitudes insights to bear has pushed the
frontier in the hyperbolic approach problem Bern2019 ; Bern2019a ;
Bern:2021yeh ; Mogull2021 ; Jakobsen2022 ; Jakobsen2022a ; Dlapa:2021vgp ;
Dlapa2023 , and led to new developments in direct observable computations
Kosower:2018adc ; Herderschee:2023fxh . Following this spirit, in this work as
well as our previous Edison:2022cdu , we advocate applying the particle
analogies and amplitudes methods _even to the level of the composite binary_.
The long standing link between spin-$l/2$ fundamental particles, $S^{l}$
classical spin terms, and $l$-th multipole moments Holstein:2008sx ;
Levi:2015msa  suggests that we model the multipole moments of the binary
itself in terms of fundamental particles interacting with gravity. By working
with scattering amplitudes for the particle interactions, rather than Feynman
rules, we will be able to construct the tail effective actions by combining
gauge-invariant on-shell objects via the method of generalized unitarity.
Doing so removes the need to care about graviton gauge choices, allows
exploiting developments in amplitudes construction and integration, and more
directly highlights the patterns that appear throughout the tails.

It is also worthwhile to discuss the link between the zero-point and one-point
approaches to tails, which ties in with a unitarity-based perspective. As
discussed in section 2, the one-point approach deals with calculating the
unpolarized cross-section of a graviton one-point function in the normal way,
$\sum_{h}|\mathcal{A}_{h}|^{2}$. However, this process is almost exactly
equivalent to computing _generalized unitarity cuts_ (see section 3) in the
zero-point formalism (up to shuffling of terms related to the regularization
schemes), as it entails _inserting a complete set of graviton states between
two on-shell amplitudes_

$\int\mathop{}\\!\mathrm{d}\text{LIPS}\sum_{h}|\mathcal{A}_{h}|^{2}=\leavevmode\hbox
to71.31pt{\vbox to29.85pt{\pgfpicture\makeatletter\hbox{\hskip
7.2pt\lower-14.92638pt\hbox to0.0pt{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{
}\pgfsys@setlinewidth{0.4pt}\pgfsys@invoke{
}\nullfont\pgfsys@beginscope\pgfsys@invoke{ }\hbox to0.0pt{\hbox to0.0pt{ {
{}{}{}}{}{{}} {{{{{}}{}{}{}{}{{}}}}}{}{{{{{}}{ {}{}}{}{}{{}{}}}}}{{}}{}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}}
}}{{}} {{{}}} }
{}\pgfsys@moveto{-41.5067pt}{-12.92078pt}\pgfsys@curveto{-41.92513pt}{-11.84001pt}{-42.2085pt}{-10.93285pt}{-41.9454pt}{-10.7282pt}\pgfsys@curveto{-41.68231pt}{-10.52354pt}{-40.87276pt}{-11.02141pt}{-39.92816pt}{-11.69289pt}\pgfsys@curveto{-38.98357pt}{-12.36438pt}{-38.17401pt}{-12.86224pt}{-37.91092pt}{-12.6576pt}\pgfsys@curveto{-37.64783pt}{-12.45294pt}{-37.9312pt}{-11.54578pt}{-38.34961pt}{-10.465pt}\pgfsys@curveto{-38.76784pt}{-9.38408pt}{-39.05121pt}{-8.47691pt}{-38.78812pt}{-8.27226pt}\pgfsys@curveto{-38.52502pt}{-8.06761pt}{-37.71547pt}{-8.56548pt}{-36.77087pt}{-9.23695pt}\pgfsys@curveto{-35.82628pt}{-9.90845pt}{-35.01672pt}{-10.40631pt}{-34.75363pt}{-10.20166pt}\pgfsys@curveto{-34.49054pt}{-9.99701pt}{-34.77391pt}{-9.08984pt}{-35.19232pt}{-8.00906pt}\pgfsys@curveto{-35.61055pt}{-6.92815pt}{-35.89392pt}{-6.02098pt}{-35.63083pt}{-5.81633pt}\pgfsys@curveto{-35.36774pt}{-5.61168pt}{-34.55818pt}{-6.10954pt}{-33.61359pt}{-6.78102pt}\pgfsys@curveto{-32.66899pt}{-7.45251pt}{-31.85944pt}{-7.95038pt}{-31.59634pt}{-7.74573pt}\pgfsys@curveto{-31.33325pt}{-7.54108pt}{-31.61662pt}{-6.63391pt}{-32.03503pt}{-5.55313pt}\pgfsys@curveto{-32.45326pt}{-4.47221pt}{-32.73663pt}{-3.56505pt}{-32.47354pt}{-3.3604pt}\pgfsys@curveto{-32.21045pt}{-3.15575pt}{-31.4009pt}{-3.65361pt}{-30.4563pt}{-4.32509pt}\pgfsys@lineto{-29.00061pt}{-3.1927pt}\pgfsys@stroke\pgfsys@invoke{
} {{}}{}{ {}{}{}} {{{{{}}{
{}{}}{}{}{{}{}}}}}{}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}}
}}{{}} {{{}}} }
{}\pgfsys@moveto{-29.00055pt}{3.19278pt}\pgfsys@curveto{-29.94514pt}{2.52132pt}{-30.75471pt}{2.02347pt}{-31.01779pt}{2.22812pt}\pgfsys@curveto{-31.28088pt}{2.43277pt}{-30.9975pt}{3.33992pt}{-30.57906pt}{4.4207pt}\pgfsys@curveto{-30.16063pt}{5.50146pt}{-29.87723pt}{6.40862pt}{-30.14032pt}{6.61327pt}\pgfsys@curveto{-30.40341pt}{6.81792pt}{-31.21297pt}{6.32007pt}{-32.15758pt}{5.64862pt}\pgfsys@curveto{-33.10237pt}{4.97731pt}{-33.91194pt}{4.47946pt}{-34.17502pt}{4.68411pt}\pgfsys@curveto{-34.43811pt}{4.88876pt}{-34.15472pt}{5.79591pt}{-33.73628pt}{6.8767pt}\pgfsys@curveto{-33.31786pt}{7.95746pt}{-33.03445pt}{8.86461pt}{-33.29755pt}{9.06926pt}\pgfsys@curveto{-33.56064pt}{9.27391pt}{-34.3702pt}{8.77606pt}{-35.3148pt}{8.10461pt}\pgfsys@curveto{-36.2596pt}{7.4333pt}{-37.06917pt}{6.93546pt}{-37.33224pt}{7.1401pt}\pgfsys@curveto{-37.59534pt}{7.34476pt}{-37.31195pt}{8.2519pt}{-36.89351pt}{9.33269pt}\pgfsys@curveto{-36.47508pt}{10.41345pt}{-36.19168pt}{11.3206pt}{-36.45477pt}{11.52525pt}\pgfsys@curveto{-36.71786pt}{11.7299pt}{-37.52742pt}{11.23206pt}{-38.47203pt}{10.56061pt}\pgfsys@curveto{-39.41682pt}{9.8893pt}{-40.2264pt}{9.39145pt}{-40.48947pt}{9.5961pt}\pgfsys@curveto{-40.75256pt}{9.80075pt}{-40.46918pt}{10.7079pt}{-40.05074pt}{11.78868pt}\pgfsys@lineto{-41.5067pt}{12.92126pt}\pgfsys@stroke\pgfsys@invoke{
} {{}} {}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{-24.89616pt}{0.0pt}\pgfsys@curveto{-26.00615pt}{0.33331pt}{-26.89616pt}{0.66663pt}{-26.89616pt}{0.99994pt}\pgfsys@curveto{-26.89616pt}{1.33325pt}{-26.00615pt}{1.66656pt}{-24.89616pt}{1.99988pt}\pgfsys@curveto{-23.78618pt}{2.33319pt}{-22.89616pt}{2.6665pt}{-22.89616pt}{2.99982pt}\pgfsys@curveto{-22.89616pt}{3.33313pt}{-23.78618pt}{3.66644pt}{-24.89616pt}{3.99976pt}\pgfsys@curveto{-25.5562pt}{4.51746pt}{-26.36629pt}{5.01445pt}{-26.30269pt}{5.34164pt}\pgfsys@curveto{-26.2391pt}{5.66882pt}{-25.30183pt}{5.82622pt}{-24.14867pt}{5.94165pt}\pgfsys@curveto{-22.9955pt}{6.05707pt}{-22.05823pt}{6.21446pt}{-21.99464pt}{6.54166pt}\pgfsys@curveto{-21.93105pt}{6.86884pt}{-22.74113pt}{7.36583pt}{-23.76714pt}{7.90479pt}\pgfsys@curveto{-24.17223pt}{8.55234pt}{-24.83588pt}{9.23264pt}{-24.69406pt}{9.53429pt}\pgfsys@curveto{-24.55226pt}{9.83592pt}{-23.605pt}{9.75891pt}{-22.45868pt}{9.58832pt}\pgfsys@curveto{-21.31235pt}{9.41774pt}{-20.3651pt}{9.34071pt}{-20.2233pt}{9.64236pt}\pgfsys@curveto{-20.08148pt}{9.944pt}{-20.74513pt}{10.62431pt}{-21.60783pt}{11.39818pt}\pgfsys@curveto{-21.69646pt}{12.09404pt}{-22.12761pt}{12.94101pt}{-21.90247pt}{13.1868pt}\pgfsys@curveto{-21.67732pt}{13.43257pt}{-20.7959pt}{13.07718pt}{-19.75226pt}{12.57323pt}\pgfsys@curveto{-18.70862pt}{12.06926pt}{-17.82718pt}{11.71387pt}{-17.60205pt}{11.95966pt}\pgfsys@curveto{-17.3769pt}{12.20543pt}{-17.80806pt}{13.0524pt}{-18.40141pt}{14.04793pt}\pgfsys@curveto{-18.19585pt}{14.68494pt}{-18.32379pt}{15.62668pt}{-18.03023pt}{15.78453pt}\pgfsys@curveto{-17.73666pt}{15.94238pt}{-17.02159pt}{15.31635pt}{-16.20236pt}{14.49658pt}\pgfsys@curveto{-15.38312pt}{13.67682pt}{-14.66805pt}{13.05078pt}{-14.37448pt}{13.20863pt}\pgfsys@curveto{-14.08092pt}{13.36649pt}{-14.20886pt}{14.30823pt}{-14.44096pt}{15.4437pt}\pgfsys@curveto{-14.02126pt}{15.95473pt}{-13.82425pt}{16.88448pt}{-13.49464pt}{16.93413pt}\pgfsys@curveto{-13.16505pt}{16.98378pt}{-12.70288pt}{16.15334pt}{-12.20795pt}{15.10538pt}\pgfsys@curveto{-11.71303pt}{14.05743pt}{-11.25085pt}{13.22699pt}{-10.92125pt}{13.27664pt}\pgfsys@curveto{-10.59166pt}{13.3263pt}{-10.39465pt}{14.25603pt}{-10.23038pt}{15.40327pt}\pgfsys@curveto{-9.66415pt}{15.745pt}{-9.16585pt}{16.55428pt}{-8.83876pt}{16.49016pt}\pgfsys@curveto{-8.51167pt}{16.42604pt}{-8.3558pt}{15.48853pt}{-8.24223pt}{14.33516pt}\pgfsys@curveto{-8.12866pt}{13.1818pt}{-7.9728pt}{12.24428pt}{-7.6457pt}{12.18016pt}\pgfsys@curveto{-7.31862pt}{12.11604pt}{-6.82031pt}{12.92532pt}{-6.27971pt}{13.95045pt}\pgfsys@curveto{-5.63135pt}{14.07951pt}{-4.88947pt}{14.67352pt}{-4.60312pt}{14.50293pt}\pgfsys@curveto{-4.31677pt}{14.33232pt}{-4.48596pt}{13.39713pt}{-4.76773pt}{12.27296pt}\pgfsys@curveto{-5.04951pt}{11.14879pt}{-5.2187pt}{10.2136pt}{-4.93236pt}{10.043pt}\pgfsys@curveto{-4.64601pt}{9.87239pt}{-3.90413pt}{10.4664pt}{-3.04967pt}{11.24937pt}\pgfsys@curveto{-2.39037pt}{11.17308pt}{-1.49501pt}{11.49179pt}{-1.2802pt}{11.23692pt}\pgfsys@curveto{-1.0654pt}{10.98206pt}{-1.53114pt}{10.15361pt}{-2.16508pt}{9.18341pt}\pgfsys@curveto{-2.79901pt}{8.21321pt}{-3.26477pt}{7.38477pt}{-3.04996pt}{7.1299pt}\pgfsys@curveto{-2.83516pt}{6.87503pt}{-1.93979pt}{7.19374pt}{-0.87625pt}{7.6542pt}\pgfsys@curveto{-0.2246pt}{7.43997pt}{0.7248pt}{7.48373pt}{0.85594pt}{7.1773pt}\pgfsys@curveto{0.98709pt}{6.87088pt}{0.3pt}{6.21426pt}{-0.58931pt}{5.4711pt}\pgfsys@curveto{-1.4786pt}{4.72794pt}{-2.1657pt}{4.07132pt}{-2.03455pt}{3.7649pt}\pgfsys@curveto{-1.9034pt}{3.45845pt}{-0.95403pt}{3.50221pt}{0.19757pt}{3.63252pt}\pgfsys@curveto{0.87465pt}{3.32585pt}{1.80722pt}{3.14267pt}{1.86177pt}{2.81384pt}\pgfsys@curveto{1.9163pt}{2.48503pt}{1.09282pt}{2.01056pt}{0.05234pt}{1.5001pt}\pgfsys@lineto{0.0pt}{0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.44806pt}{14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{-12.44806pt}{23.47353pt}\pgfsys@lineto{-12.44806pt}{6.4017pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{-24.89616pt}{0.0pt}\pgfsys@curveto{-23.78618pt}{-0.33331pt}{-22.89616pt}{-0.66663pt}{-22.89616pt}{-0.99994pt}\pgfsys@curveto{-22.89616pt}{-1.33325pt}{-23.78618pt}{-1.66656pt}{-24.89616pt}{-1.99988pt}\pgfsys@curveto{-26.00615pt}{-2.33319pt}{-26.89616pt}{-2.6665pt}{-26.89616pt}{-2.99982pt}\pgfsys@curveto{-26.89616pt}{-3.33313pt}{-26.00615pt}{-3.66644pt}{-24.89616pt}{-3.99976pt}\pgfsys@curveto{-23.37703pt}{-4.09393pt}{-22.43977pt}{-4.25133pt}{-22.37617pt}{-4.57852pt}\pgfsys@curveto{-22.31259pt}{-4.9057pt}{-23.12267pt}{-5.4027pt}{-24.14867pt}{-5.94165pt}\pgfsys@curveto{-25.17467pt}{-6.48059pt}{-25.98474pt}{-6.97758pt}{-25.92116pt}{-7.30478pt}\pgfsys@curveto{-25.85756pt}{-7.63196pt}{-24.9203pt}{-7.78935pt}{-23.76714pt}{-7.90479pt}\pgfsys@curveto{-22.1632pt}{-7.60788pt}{-21.21594pt}{-7.53085pt}{-21.07413pt}{-7.8325pt}\pgfsys@curveto{-20.93233pt}{-8.13414pt}{-21.59596pt}{-8.81445pt}{-22.45868pt}{-9.58832pt}\pgfsys@curveto{-23.32138pt}{-10.3622pt}{-23.98503pt}{-11.0425pt}{-23.84323pt}{-11.34415pt}\pgfsys@curveto{-23.70142pt}{-11.64578pt}{-22.75417pt}{-11.56877pt}{-21.60783pt}{-11.39818pt}\pgfsys@curveto{-20.05946pt}{-10.59456pt}{-19.17802pt}{-10.23917pt}{-18.95288pt}{-10.48495pt}\pgfsys@curveto{-18.72774pt}{-10.73073pt}{-19.1589pt}{-11.5777pt}{-19.75226pt}{-12.57323pt}\pgfsys@curveto{-20.34561pt}{-13.56874pt}{-20.77676pt}{-14.41571pt}{-20.55164pt}{-14.6615pt}\pgfsys@curveto{-20.32649pt}{-14.90727pt}{-19.44505pt}{-14.55188pt}{-18.40141pt}{-14.04793pt}\pgfsys@curveto{-17.14452pt}{-12.7297pt}{-16.42944pt}{-12.10367pt}{-16.13588pt}{-12.26152pt}\pgfsys@curveto{-15.84232pt}{-12.41937pt}{-15.97026pt}{-13.36111pt}{-16.20236pt}{-14.49658pt}\pgfsys@curveto{-16.43445pt}{-15.63205pt}{-16.5624pt}{-16.57379pt}{-16.26883pt}{-16.73164pt}\pgfsys@curveto{-15.97527pt}{-16.8895pt}{-15.2602pt}{-16.26346pt}{-14.44096pt}{-15.4437pt}\pgfsys@curveto{-13.6906pt}{-13.75954pt}{-13.22842pt}{-12.9291pt}{-12.89882pt}{-12.97874pt}\pgfsys@curveto{-12.56923pt}{-13.0284pt}{-12.37222pt}{-13.95815pt}{-12.20795pt}{-15.10538pt}\pgfsys@curveto{-12.04369pt}{-16.25262pt}{-11.84668pt}{-17.18237pt}{-11.51707pt}{-17.23203pt}\pgfsys@curveto{-11.18748pt}{-17.28168pt}{-10.72531pt}{-16.45122pt}{-10.23038pt}{-15.40327pt}\pgfsys@curveto{-10.09119pt}{-13.5665pt}{-9.93532pt}{-12.62898pt}{-9.60823pt}{-12.56487pt}\pgfsys@curveto{-9.28114pt}{-12.50075pt}{-8.78284pt}{-13.31003pt}{-8.24223pt}{-14.33516pt}\pgfsys@curveto{-7.70163pt}{-15.36029pt}{-7.20332pt}{-16.16957pt}{-6.87624pt}{-16.10545pt}\pgfsys@curveto{-6.54915pt}{-16.04134pt}{-6.39328pt}{-15.10382pt}{-6.27971pt}{-13.95045pt}\pgfsys@curveto{-6.76758pt}{-12.17238pt}{-6.93677pt}{-11.23718pt}{-6.65042pt}{-11.06659pt}\pgfsys@curveto{-6.36407pt}{-10.89598pt}{-5.6222pt}{-11.48999pt}{-4.76773pt}{-12.27296pt}\pgfsys@curveto{-3.91328pt}{-13.05592pt}{-3.1714pt}{-13.64993pt}{-2.88506pt}{-13.47934pt}\pgfsys@curveto{-2.59871pt}{-13.30873pt}{-2.7679pt}{-12.37354pt}{-3.04967pt}{-11.24937pt}\pgfsys@curveto{-4.08784pt}{-9.74242pt}{-4.5536pt}{-8.91397pt}{-4.33879pt}{-8.6591pt}\pgfsys@curveto{-4.124pt}{-8.40424pt}{-3.22862pt}{-8.72295pt}{-2.16508pt}{-9.18341pt}\pgfsys@curveto{-1.10153pt}{-9.64388pt}{-0.20618pt}{-9.96259pt}{0.00864pt}{-9.70772pt}\pgfsys@curveto{0.22343pt}{-9.45285pt}{-0.24231pt}{-8.6244pt}{-0.87625pt}{-7.6542pt}\pgfsys@curveto{-2.26549pt}{-6.5665pt}{-2.95258pt}{-5.90988pt}{-2.82143pt}{-5.60345pt}\pgfsys@curveto{-2.69028pt}{-5.29703pt}{-1.74089pt}{-5.34079pt}{-0.58931pt}{-5.4711pt}\pgfsys@curveto{0.56229pt}{-5.60141pt}{1.51167pt}{-5.64517pt}{1.64282pt}{-5.33875pt}\pgfsys@curveto{1.77397pt}{-5.0323pt}{1.08687pt}{-4.37569pt}{0.19757pt}{-3.63252pt}\pgfsys@curveto{-1.31538pt}{-2.9626pt}{-2.13889pt}{-2.48813pt}{-2.08434pt}{-2.1593pt}\pgfsys@curveto{-2.0298pt}{-1.83049pt}{-1.09721pt}{-1.64731pt}{0.05234pt}{-1.5001pt}\pgfsys@lineto{0.0pt}{-0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.44806pt}{-14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{-12.44806pt}{-6.40172pt}\pgfsys@lineto{-12.44806pt}{-23.47354pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {
{}{}{}}{}{{}} {{{{{}}{}{}{}{}{{}}}}}{}{{{{{}}{ {}{}}{}{}{{}{}}}}}{{}}{}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}}
}}{{}} {{{}}} }
{}\pgfsys@moveto{41.5067pt}{12.92078pt}\pgfsys@curveto{41.92513pt}{11.84001pt}{42.2085pt}{10.93285pt}{41.9454pt}{10.7282pt}\pgfsys@curveto{41.68231pt}{10.52354pt}{40.87276pt}{11.02141pt}{39.92816pt}{11.69289pt}\pgfsys@curveto{38.98357pt}{12.36438pt}{38.17401pt}{12.86224pt}{37.91092pt}{12.6576pt}\pgfsys@curveto{37.64783pt}{12.45294pt}{37.9312pt}{11.54578pt}{38.34961pt}{10.465pt}\pgfsys@curveto{38.76784pt}{9.38408pt}{39.05121pt}{8.47691pt}{38.78812pt}{8.27226pt}\pgfsys@curveto{38.52502pt}{8.06761pt}{37.71547pt}{8.56548pt}{36.77087pt}{9.23695pt}\pgfsys@curveto{35.82628pt}{9.90845pt}{35.01672pt}{10.40631pt}{34.75363pt}{10.20166pt}\pgfsys@curveto{34.49054pt}{9.99701pt}{34.77391pt}{9.08984pt}{35.19232pt}{8.00906pt}\pgfsys@curveto{35.61055pt}{6.92815pt}{35.89392pt}{6.02098pt}{35.63083pt}{5.81633pt}\pgfsys@curveto{35.36774pt}{5.61168pt}{34.55818pt}{6.10954pt}{33.61359pt}{6.78102pt}\pgfsys@curveto{32.66899pt}{7.45251pt}{31.85944pt}{7.95038pt}{31.59634pt}{7.74573pt}\pgfsys@curveto{31.33325pt}{7.54108pt}{31.61662pt}{6.63391pt}{32.03503pt}{5.55313pt}\pgfsys@curveto{32.45326pt}{4.47221pt}{32.73663pt}{3.56505pt}{32.47354pt}{3.3604pt}\pgfsys@curveto{32.21045pt}{3.15575pt}{31.4009pt}{3.65361pt}{30.4563pt}{4.32509pt}\pgfsys@lineto{29.00061pt}{3.1927pt}\pgfsys@stroke\pgfsys@invoke{
} {{}}{}{ {}{}{}} {{{{{}}{
{}{}}{}{}{{}{}}}}}{}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}}
}}{{}} {{{}}} }
{}\pgfsys@moveto{29.00055pt}{-3.19278pt}\pgfsys@curveto{29.94514pt}{-2.52132pt}{30.75471pt}{-2.02347pt}{31.01779pt}{-2.22812pt}\pgfsys@curveto{31.28088pt}{-2.43277pt}{30.9975pt}{-3.33992pt}{30.57906pt}{-4.4207pt}\pgfsys@curveto{30.16063pt}{-5.50146pt}{29.87723pt}{-6.40862pt}{30.14032pt}{-6.61327pt}\pgfsys@curveto{30.40341pt}{-6.81792pt}{31.21297pt}{-6.32007pt}{32.15758pt}{-5.64862pt}\pgfsys@curveto{33.10237pt}{-4.97731pt}{33.91194pt}{-4.47946pt}{34.17502pt}{-4.68411pt}\pgfsys@curveto{34.43811pt}{-4.88876pt}{34.15472pt}{-5.79591pt}{33.73628pt}{-6.8767pt}\pgfsys@curveto{33.31786pt}{-7.95746pt}{33.03445pt}{-8.86461pt}{33.29755pt}{-9.06926pt}\pgfsys@curveto{33.56064pt}{-9.27391pt}{34.3702pt}{-8.77606pt}{35.3148pt}{-8.10461pt}\pgfsys@curveto{36.2596pt}{-7.4333pt}{37.06917pt}{-6.93546pt}{37.33224pt}{-7.1401pt}\pgfsys@curveto{37.59534pt}{-7.34476pt}{37.31195pt}{-8.2519pt}{36.89351pt}{-9.33269pt}\pgfsys@curveto{36.47508pt}{-10.41345pt}{36.19168pt}{-11.3206pt}{36.45477pt}{-11.52525pt}\pgfsys@curveto{36.71786pt}{-11.7299pt}{37.52742pt}{-11.23206pt}{38.47203pt}{-10.56061pt}\pgfsys@curveto{39.41682pt}{-9.8893pt}{40.2264pt}{-9.39145pt}{40.48947pt}{-9.5961pt}\pgfsys@curveto{40.75256pt}{-9.80075pt}{40.46918pt}{-10.7079pt}{40.05074pt}{-11.78868pt}\pgfsys@lineto{41.5067pt}{-12.92126pt}\pgfsys@stroke\pgfsys@invoke{
} {{}} {}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@curveto{-1.10999pt}{0.33331pt}{-2.0pt}{0.66663pt}{-2.0pt}{0.99994pt}\pgfsys@curveto{-2.0pt}{1.33325pt}{-1.10999pt}{1.66656pt}{0.0pt}{1.99988pt}\pgfsys@curveto{1.10999pt}{2.33319pt}{2.0pt}{2.6665pt}{2.0pt}{2.99982pt}\pgfsys@curveto{2.0pt}{3.33313pt}{1.10999pt}{3.66644pt}{0.0pt}{3.99976pt}\pgfsys@curveto{-0.6601pt}{4.51746pt}{-1.47018pt}{5.01445pt}{-1.40659pt}{5.34164pt}\pgfsys@curveto{-1.343pt}{5.66882pt}{-0.40573pt}{5.82622pt}{0.74744pt}{5.94165pt}\pgfsys@curveto{1.9006pt}{6.05707pt}{2.83788pt}{6.21446pt}{2.90146pt}{6.54166pt}\pgfsys@curveto{2.96506pt}{6.86884pt}{2.15497pt}{7.36583pt}{1.12897pt}{7.90479pt}\pgfsys@curveto{0.72388pt}{8.55234pt}{0.06023pt}{9.23264pt}{0.20204pt}{9.53429pt}\pgfsys@curveto{0.34384pt}{9.83592pt}{1.2911pt}{9.75891pt}{2.43742pt}{9.58832pt}\pgfsys@curveto{3.58376pt}{9.41774pt}{4.531pt}{9.34071pt}{4.6728pt}{9.64236pt}\pgfsys@curveto{4.81462pt}{9.944pt}{4.15097pt}{10.62431pt}{3.28827pt}{11.39818pt}\pgfsys@curveto{3.19965pt}{12.09404pt}{2.7685pt}{12.94101pt}{2.99364pt}{13.1868pt}\pgfsys@curveto{3.21878pt}{13.43257pt}{4.1002pt}{13.07718pt}{5.14384pt}{12.57323pt}\pgfsys@curveto{6.18748pt}{12.06926pt}{7.06892pt}{11.71387pt}{7.29405pt}{11.95966pt}\pgfsys@curveto{7.5192pt}{12.20543pt}{7.08804pt}{13.0524pt}{6.49469pt}{14.04793pt}\pgfsys@curveto{6.70024pt}{14.68494pt}{6.5723pt}{15.62668pt}{6.86586pt}{15.78453pt}\pgfsys@curveto{7.15942pt}{15.94238pt}{7.8745pt}{15.31635pt}{8.69373pt}{14.49658pt}\pgfsys@curveto{9.51297pt}{13.67682pt}{10.22804pt}{13.05078pt}{10.5216pt}{13.20863pt}\pgfsys@curveto{10.81517pt}{13.36649pt}{10.68723pt}{14.30823pt}{10.45512pt}{15.4437pt}\pgfsys@curveto{10.87483pt}{15.95473pt}{11.07184pt}{16.88448pt}{11.40144pt}{16.93413pt}\pgfsys@curveto{11.73103pt}{16.98378pt}{12.1932pt}{16.15334pt}{12.68814pt}{15.10538pt}\pgfsys@curveto{13.18306pt}{14.05743pt}{13.64523pt}{13.22699pt}{13.97484pt}{13.27664pt}\pgfsys@curveto{14.30443pt}{13.3263pt}{14.50143pt}{14.25603pt}{14.66571pt}{15.40327pt}\pgfsys@curveto{15.23193pt}{15.745pt}{15.73024pt}{16.55428pt}{16.05733pt}{16.49016pt}\pgfsys@curveto{16.38441pt}{16.42604pt}{16.54028pt}{15.48853pt}{16.65385pt}{14.33516pt}\pgfsys@curveto{16.76743pt}{13.1818pt}{16.9233pt}{12.24428pt}{17.25038pt}{12.18016pt}\pgfsys@curveto{17.57747pt}{12.11604pt}{18.07578pt}{12.92532pt}{18.61638pt}{13.95045pt}\pgfsys@curveto{19.26476pt}{14.07951pt}{20.00664pt}{14.67352pt}{20.29298pt}{14.50293pt}\pgfsys@curveto{20.57933pt}{14.33232pt}{20.41014pt}{13.39713pt}{20.12837pt}{12.27296pt}\pgfsys@curveto{19.84659pt}{11.14879pt}{19.6774pt}{10.2136pt}{19.96375pt}{10.043pt}\pgfsys@curveto{20.25009pt}{9.87239pt}{20.99197pt}{10.4664pt}{21.84644pt}{11.24937pt}\pgfsys@curveto{22.50572pt}{11.17308pt}{23.40108pt}{11.49179pt}{23.61589pt}{11.23692pt}\pgfsys@curveto{23.83069pt}{10.98206pt}{23.36494pt}{10.15361pt}{22.731pt}{9.18341pt}\pgfsys@curveto{22.09708pt}{8.21321pt}{21.63132pt}{7.38477pt}{21.84613pt}{7.1299pt}\pgfsys@curveto{22.06093pt}{6.87503pt}{22.9563pt}{7.19374pt}{24.01984pt}{7.6542pt}\pgfsys@curveto{24.6715pt}{7.43997pt}{25.62088pt}{7.48373pt}{25.75203pt}{7.1773pt}\pgfsys@curveto{25.88318pt}{6.87088pt}{25.19609pt}{6.21426pt}{24.30678pt}{5.4711pt}\pgfsys@curveto{23.41748pt}{4.72794pt}{22.7304pt}{4.07132pt}{22.86154pt}{3.7649pt}\pgfsys@curveto{22.99269pt}{3.45845pt}{23.94206pt}{3.50221pt}{25.09366pt}{3.63252pt}\pgfsys@curveto{25.77074pt}{3.32585pt}{26.70331pt}{3.14267pt}{26.75786pt}{2.81384pt}\pgfsys@curveto{26.8124pt}{2.48503pt}{25.9889pt}{2.01056pt}{24.94843pt}{1.5001pt}\pgfsys@lineto{24.89616pt}{0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{12.44806pt}{14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{12.44806pt}{23.47353pt}\pgfsys@lineto{12.44806pt}{6.4017pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@curveto{1.10999pt}{-0.33331pt}{2.0pt}{-0.66663pt}{2.0pt}{-0.99994pt}\pgfsys@curveto{2.0pt}{-1.33325pt}{1.10999pt}{-1.66656pt}{0.0pt}{-1.99988pt}\pgfsys@curveto{-1.10999pt}{-2.33319pt}{-2.0pt}{-2.6665pt}{-2.0pt}{-2.99982pt}\pgfsys@curveto{-2.0pt}{-3.33313pt}{-1.10999pt}{-3.66644pt}{0.0pt}{-3.99976pt}\pgfsys@curveto{1.51907pt}{-4.09393pt}{2.45633pt}{-4.25133pt}{2.51993pt}{-4.57852pt}\pgfsys@curveto{2.58351pt}{-4.9057pt}{1.77344pt}{-5.4027pt}{0.74744pt}{-5.94165pt}\pgfsys@curveto{-0.27856pt}{-6.48059pt}{-1.08864pt}{-6.97758pt}{-1.02505pt}{-7.30478pt}\pgfsys@curveto{-0.96146pt}{-7.63196pt}{-0.0242pt}{-7.78935pt}{1.12897pt}{-7.90479pt}\pgfsys@curveto{2.73291pt}{-7.60788pt}{3.68016pt}{-7.53085pt}{3.82198pt}{-7.8325pt}\pgfsys@curveto{3.96378pt}{-8.13414pt}{3.30014pt}{-8.81445pt}{2.43742pt}{-9.58832pt}\pgfsys@curveto{1.57472pt}{-10.3622pt}{0.91107pt}{-11.0425pt}{1.05287pt}{-11.34415pt}\pgfsys@curveto{1.19469pt}{-11.64578pt}{2.14194pt}{-11.56877pt}{3.28827pt}{-11.39818pt}\pgfsys@curveto{4.83664pt}{-10.59456pt}{5.71808pt}{-10.23917pt}{5.94322pt}{-10.48495pt}\pgfsys@curveto{6.16837pt}{-10.73073pt}{5.7372pt}{-11.5777pt}{5.14384pt}{-12.57323pt}\pgfsys@curveto{4.55049pt}{-13.56874pt}{4.11934pt}{-14.41571pt}{4.34447pt}{-14.6615pt}\pgfsys@curveto{4.56961pt}{-14.90727pt}{5.45105pt}{-14.55188pt}{6.49469pt}{-14.04793pt}\pgfsys@curveto{7.75157pt}{-12.7297pt}{8.46664pt}{-12.10367pt}{8.76021pt}{-12.26152pt}\pgfsys@curveto{9.05377pt}{-12.41937pt}{8.92583pt}{-13.36111pt}{8.69373pt}{-14.49658pt}\pgfsys@curveto{8.46164pt}{-15.63205pt}{8.3337pt}{-16.57379pt}{8.62726pt}{-16.73164pt}\pgfsys@curveto{8.92082pt}{-16.8895pt}{9.6359pt}{-16.26346pt}{10.45512pt}{-15.4437pt}\pgfsys@curveto{11.20549pt}{-13.75954pt}{11.66766pt}{-12.9291pt}{11.99727pt}{-12.97874pt}\pgfsys@curveto{12.32686pt}{-13.0284pt}{12.52386pt}{-13.95815pt}{12.68814pt}{-15.10538pt}\pgfsys@curveto{12.8524pt}{-16.25262pt}{13.04941pt}{-17.18237pt}{13.37901pt}{-17.23203pt}\pgfsys@curveto{13.7086pt}{-17.28168pt}{14.17078pt}{-16.45122pt}{14.66571pt}{-15.40327pt}\pgfsys@curveto{14.8049pt}{-13.5665pt}{14.96077pt}{-12.62898pt}{15.28786pt}{-12.56487pt}\pgfsys@curveto{15.61494pt}{-12.50075pt}{16.11325pt}{-13.31003pt}{16.65385pt}{-14.33516pt}\pgfsys@curveto{17.19446pt}{-15.36029pt}{17.69276pt}{-16.16957pt}{18.01985pt}{-16.10545pt}\pgfsys@curveto{18.34694pt}{-16.04134pt}{18.5028pt}{-15.10382pt}{18.61638pt}{-13.95045pt}\pgfsys@curveto{18.12852pt}{-12.17238pt}{17.95934pt}{-11.23718pt}{18.24568pt}{-11.06659pt}\pgfsys@curveto{18.53203pt}{-10.89598pt}{19.27391pt}{-11.48999pt}{20.12837pt}{-12.27296pt}\pgfsys@curveto{20.98282pt}{-13.05592pt}{21.7247pt}{-13.64993pt}{22.01105pt}{-13.47934pt}\pgfsys@curveto{22.2974pt}{-13.30873pt}{22.1282pt}{-12.37354pt}{21.84644pt}{-11.24937pt}\pgfsys@curveto{20.80824pt}{-9.74242pt}{20.34248pt}{-8.91397pt}{20.5573pt}{-8.6591pt}\pgfsys@curveto{20.7721pt}{-8.40424pt}{21.66747pt}{-8.72295pt}{22.731pt}{-9.18341pt}\pgfsys@curveto{23.79456pt}{-9.64388pt}{24.68991pt}{-9.96259pt}{24.90472pt}{-9.70772pt}\pgfsys@curveto{25.11952pt}{-9.45285pt}{24.65378pt}{-8.6244pt}{24.01984pt}{-7.6542pt}\pgfsys@curveto{22.6306pt}{-6.5665pt}{21.94351pt}{-5.90988pt}{22.07466pt}{-5.60345pt}\pgfsys@curveto{22.20581pt}{-5.29703pt}{23.1552pt}{-5.34079pt}{24.30678pt}{-5.4711pt}\pgfsys@curveto{25.45837pt}{-5.60141pt}{26.40776pt}{-5.64517pt}{26.53891pt}{-5.33875pt}\pgfsys@curveto{26.67006pt}{-5.0323pt}{25.98296pt}{-4.37569pt}{25.09366pt}{-3.63252pt}\pgfsys@curveto{23.5807pt}{-2.9626pt}{22.7572pt}{-2.48813pt}{22.81175pt}{-2.1593pt}\pgfsys@curveto{22.86629pt}{-1.83049pt}{23.79887pt}{-1.64731pt}{24.94843pt}{-1.5001pt}\pgfsys@lineto{24.89616pt}{-0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{12.44806pt}{-14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{12.44806pt}{-6.40172pt}\pgfsys@lineto{12.44806pt}{-23.47354pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} \hss}
{{}}{}{{}}{}{ {}{}{}} {}{} {}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}}
}}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {{}} }
{}\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@curveto{0.33331pt}{1.10999pt}{0.66663pt}{2.0pt}{0.99994pt}{2.0pt}\pgfsys@curveto{1.33325pt}{2.0pt}{1.66656pt}{1.10999pt}{1.99988pt}{0.0pt}\pgfsys@curveto{2.33319pt}{-1.10999pt}{2.6665pt}{-2.0pt}{2.99982pt}{-2.0pt}\pgfsys@curveto{3.33313pt}{-2.0pt}{3.66644pt}{-1.10999pt}{3.99976pt}{0.0pt}\pgfsys@curveto{4.33331pt}{1.10999pt}{4.66663pt}{2.0pt}{4.99994pt}{2.0pt}\pgfsys@curveto{5.33325pt}{2.0pt}{5.66656pt}{1.10999pt}{5.99988pt}{0.0pt}\pgfsys@curveto{6.33319pt}{-1.10999pt}{6.6665pt}{-2.0pt}{6.99982pt}{-2.0pt}\pgfsys@curveto{7.33313pt}{-2.0pt}{7.66644pt}{-1.10999pt}{7.99976pt}{0.0pt}\pgfsys@curveto{8.33331pt}{1.10999pt}{8.66663pt}{2.0pt}{8.99994pt}{2.0pt}\pgfsys@curveto{9.33325pt}{2.0pt}{9.66656pt}{1.10999pt}{9.99988pt}{0.0pt}\pgfsys@curveto{10.33319pt}{-1.10999pt}{10.6665pt}{-2.0pt}{10.99982pt}{-2.0pt}\pgfsys@curveto{11.33313pt}{-2.0pt}{11.66644pt}{-1.10999pt}{11.99976pt}{0.0pt}\pgfsys@curveto{12.33331pt}{1.10999pt}{12.66663pt}{2.0pt}{12.99994pt}{2.0pt}\pgfsys@curveto{13.33325pt}{2.0pt}{13.66656pt}{1.10999pt}{13.99988pt}{0.0pt}\pgfsys@curveto{14.33319pt}{-1.10999pt}{14.6665pt}{-2.0pt}{14.99982pt}{-2.0pt}\pgfsys@curveto{15.33313pt}{-2.0pt}{15.66644pt}{-1.10999pt}{15.99976pt}{0.0pt}\pgfsys@curveto{16.33331pt}{1.10999pt}{16.66663pt}{2.0pt}{16.99994pt}{2.0pt}\pgfsys@curveto{17.33325pt}{2.0pt}{17.66656pt}{1.10999pt}{17.99988pt}{0.0pt}\pgfsys@curveto{18.33319pt}{-1.10999pt}{18.6665pt}{-2.0pt}{18.99982pt}{-2.0pt}\pgfsys@curveto{19.33313pt}{-2.0pt}{19.66644pt}{-1.10999pt}{19.99976pt}{0.0pt}\pgfsys@curveto{20.33331pt}{1.10999pt}{20.66663pt}{2.0pt}{20.99994pt}{2.0pt}\pgfsys@curveto{21.33325pt}{2.0pt}{21.66656pt}{1.10999pt}{21.99988pt}{0.0pt}\pgfsys@curveto{22.33319pt}{-1.10999pt}{22.6665pt}{-2.0pt}{22.99982pt}{-2.0pt}\pgfsys@curveto{23.33313pt}{-2.0pt}{23.66644pt}{-1.10999pt}{23.99976pt}{0.0pt}\pgfsys@curveto{24.33331pt}{1.10999pt}{24.66663pt}{2.0pt}{24.99994pt}{2.0pt}\pgfsys@curveto{25.33325pt}{2.0pt}{25.66656pt}{1.10999pt}{25.99988pt}{0.0pt}\pgfsys@lineto{28.45276pt}{0.0pt}\pgfsys@stroke\pgfsys@invoke{
} { {}{}{}}{}{{}}{}{{}} {}{} {}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}}
}}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {{}} }
{}\pgfsys@moveto{28.45276pt}{0.0pt}\pgfsys@curveto{28.78607pt}{1.10999pt}{29.11938pt}{2.0pt}{29.4527pt}{2.0pt}\pgfsys@curveto{29.78601pt}{2.0pt}{30.11932pt}{1.10999pt}{30.45264pt}{0.0pt}\pgfsys@curveto{30.78595pt}{-1.10999pt}{31.11926pt}{-2.0pt}{31.45258pt}{-2.0pt}\pgfsys@curveto{31.78589pt}{-2.0pt}{32.1192pt}{-1.10999pt}{32.45251pt}{0.0pt}\pgfsys@curveto{32.78607pt}{1.10999pt}{33.11938pt}{2.0pt}{33.4527pt}{2.0pt}\pgfsys@curveto{33.78601pt}{2.0pt}{34.11932pt}{1.10999pt}{34.45264pt}{0.0pt}\pgfsys@curveto{34.78595pt}{-1.10999pt}{35.11926pt}{-2.0pt}{35.45258pt}{-2.0pt}\pgfsys@curveto{35.78589pt}{-2.0pt}{36.1192pt}{-1.10999pt}{36.45251pt}{0.0pt}\pgfsys@curveto{36.78607pt}{1.10999pt}{37.11938pt}{2.0pt}{37.4527pt}{2.0pt}\pgfsys@curveto{37.78601pt}{2.0pt}{38.11932pt}{1.10999pt}{38.45264pt}{0.0pt}\pgfsys@curveto{38.78595pt}{-1.10999pt}{39.11926pt}{-2.0pt}{39.45258pt}{-2.0pt}\pgfsys@curveto{39.78589pt}{-2.0pt}{40.1192pt}{-1.10999pt}{40.45251pt}{0.0pt}\pgfsys@curveto{40.78607pt}{1.10999pt}{41.11938pt}{2.0pt}{41.4527pt}{2.0pt}\pgfsys@curveto{41.78601pt}{2.0pt}{42.11932pt}{1.10999pt}{42.45264pt}{0.0pt}\pgfsys@curveto{42.78595pt}{-1.10999pt}{43.11926pt}{-2.0pt}{43.45258pt}{-2.0pt}\pgfsys@curveto{43.78589pt}{-2.0pt}{44.1192pt}{-1.10999pt}{44.45251pt}{0.0pt}\pgfsys@curveto{44.78607pt}{1.10999pt}{45.11938pt}{2.0pt}{45.4527pt}{2.0pt}\pgfsys@curveto{45.78601pt}{2.0pt}{46.11932pt}{1.10999pt}{46.45264pt}{0.0pt}\pgfsys@curveto{46.78595pt}{-1.10999pt}{47.11926pt}{-2.0pt}{47.45258pt}{-2.0pt}\pgfsys@curveto{47.78589pt}{-2.0pt}{48.1192pt}{-1.10999pt}{48.45251pt}{0.0pt}\pgfsys@curveto{48.78607pt}{1.10999pt}{49.11938pt}{2.0pt}{49.4527pt}{2.0pt}\pgfsys@curveto{49.78601pt}{2.0pt}{50.11932pt}{1.10999pt}{50.45264pt}{0.0pt}\pgfsys@curveto{50.78595pt}{-1.10999pt}{51.11926pt}{-2.0pt}{51.45258pt}{-2.0pt}\pgfsys@curveto{51.78589pt}{-2.0pt}{52.1192pt}{-1.10999pt}{52.45251pt}{0.0pt}\pgfsys@curveto{52.78607pt}{1.10999pt}{53.11938pt}{2.0pt}{53.4527pt}{2.0pt}\pgfsys@curveto{53.78601pt}{2.0pt}{54.11932pt}{1.10999pt}{54.45264pt}{0.0pt}\pgfsys@lineto{56.90552pt}{0.0pt}\pgfsys@stroke\pgfsys@invoke{
} \hss}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope\hbox
to0.0pt{\pgfsys@beginscope\pgfsys@invoke{
}{}{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{{}}{}{}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {}{{}}{}
{}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setlinewidth{1.4pt}\pgfsys@invoke{
}{}\pgfsys@moveto{0.0pt}{-14.22638pt}\pgfsys@lineto{0.0pt}{14.22638pt}\pgfsys@stroke\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{\pgfsys@setlinewidth{0.6pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{1,1,1}\pgfsys@color@gray@stroke{1}\pgfsys@invoke{
}\pgfsys@moveto{0.0pt}{-14.22638pt}\pgfsys@lineto{0.0pt}{14.22638pt}\pgfsys@stroke\pgfsys@invoke{
}}\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{}\pgfsys@moveto{7.0pt}{0.0pt}\pgfsys@curveto{7.0pt}{3.86604pt}{3.86604pt}{7.0pt}{0.0pt}{7.0pt}\pgfsys@curveto{-3.86604pt}{7.0pt}{-7.0pt}{3.86604pt}{-7.0pt}{0.0pt}\pgfsys@curveto{-7.0pt}{-3.86604pt}{-3.86604pt}{-7.0pt}{0.0pt}{-7.0pt}\pgfsys@curveto{3.86604pt}{-7.0pt}{7.0pt}{-3.86604pt}{7.0pt}{0.0pt}\pgfsys@closepath\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@fillstroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-2.625pt}{-2.39166pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{
}\hbox{\scriptsize{$\mathcal{A}$}} }}\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}}} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{}{{}}{} {}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setlinewidth{1.4pt}\pgfsys@invoke{
}{}\pgfsys@moveto{56.90552pt}{-14.22638pt}\pgfsys@lineto{56.90552pt}{14.22638pt}\pgfsys@stroke\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{\pgfsys@setlinewidth{0.6pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{1,1,1}\pgfsys@color@gray@stroke{1}\pgfsys@invoke{
}\pgfsys@moveto{56.90552pt}{-14.22638pt}\pgfsys@lineto{56.90552pt}{14.22638pt}\pgfsys@stroke\pgfsys@invoke{
}}\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@gray@stroke{0}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{0.8,0.8,0.8}\pgfsys@color@gray@fill{0.8}\pgfsys@invoke{
}{}\pgfsys@moveto{63.90552pt}{0.0pt}\pgfsys@curveto{63.90552pt}{3.86604pt}{60.77156pt}{7.0pt}{56.90552pt}{7.0pt}\pgfsys@curveto{53.03947pt}{7.0pt}{49.90552pt}{3.86604pt}{49.90552pt}{0.0pt}\pgfsys@curveto{49.90552pt}{-3.86604pt}{53.03947pt}{-7.0pt}{56.90552pt}{-7.0pt}\pgfsys@curveto{60.77156pt}{-7.0pt}{63.90552pt}{-3.86604pt}{63.90552pt}{0.0pt}\pgfsys@closepath\pgfsys@moveto{56.90552pt}{0.0pt}\pgfsys@fillstroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{53.40941pt}{-3.07222pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{
}\hbox{\scriptsize{$\mathcal{A}^{\dagger}$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{1,1,1}\pgfsys@color@gray@stroke{1}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{1,1,1}\pgfsys@color@gray@fill{1}\pgfsys@invoke{
}{{}{}{{ {}{}}}{ {}{}} {{}{{}}}{{}{}}{}{{}{}}
{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{1,1,1}\pgfsys@color@gray@stroke{1}\pgfsys@invoke{
}\definecolor[named]{pgffillcolor}{rgb}{1,1,1}\pgfsys@color@gray@fill{1}\pgfsys@invoke{
}{}\pgfsys@rect{25.11975pt}{-3.33301pt}{6.66602pt}{6.66602pt}\pgfsys@fillstroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{28.45276pt}{0.0pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@setlinewidth{0.4pt}\pgfsys@invoke{ } { {}{}{}}{}{}{}{{}}{}{
{}{}{}}{}{} {}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{28.45276pt}{11.38092pt}\pgfsys@lineto{28.45276pt}{-11.38092pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope{{
{}{}{}{}{}}{{{}}{{}}}}{}{}\hss}\pgfsys@discardpath\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\hss}}\lxSVG@closescope\endpgfpicture}}\Rightarrow\leavevmode\hbox
to79.73pt{\vbox to154.78pt{\pgfpicture\makeatletter\hbox{\hskip
19.48709pt\lower-6.371pt\hbox to0.0pt{\pgfsys@beginscope\pgfsys@invoke{
}\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{
}\pgfsys@setlinewidth{0.4pt}\pgfsys@invoke{
}\nullfont\pgfsys@beginscope\pgfsys@invoke{ }\hbox to0.0pt{\hbox to0.0pt{\hbox
to0.0pt{ { {}{}{}}{}{{}} {{{{{}}{}{}{}{}{{}}}}}{}{{{{{}}{
{}{}}{}{}{{}{}}}}}{{}}{}{}{} {}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}}
}}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {{{}}} }
{}\pgfsys@moveto{-41.5067pt}{-12.92078pt}\pgfsys@curveto{-41.92513pt}{-11.84001pt}{-42.2085pt}{-10.93285pt}{-41.9454pt}{-10.7282pt}\pgfsys@curveto{-41.68231pt}{-10.52354pt}{-40.87276pt}{-11.02141pt}{-39.92816pt}{-11.69289pt}\pgfsys@curveto{-38.98357pt}{-12.36438pt}{-38.17401pt}{-12.86224pt}{-37.91092pt}{-12.6576pt}\pgfsys@curveto{-37.64783pt}{-12.45294pt}{-37.9312pt}{-11.54578pt}{-38.34961pt}{-10.465pt}\pgfsys@curveto{-38.76784pt}{-9.38408pt}{-39.05121pt}{-8.47691pt}{-38.78812pt}{-8.27226pt}\pgfsys@curveto{-38.52502pt}{-8.06761pt}{-37.71547pt}{-8.56548pt}{-36.77087pt}{-9.23695pt}\pgfsys@curveto{-35.82628pt}{-9.90845pt}{-35.01672pt}{-10.40631pt}{-34.75363pt}{-10.20166pt}\pgfsys@curveto{-34.49054pt}{-9.99701pt}{-34.77391pt}{-9.08984pt}{-35.19232pt}{-8.00906pt}\pgfsys@curveto{-35.61055pt}{-6.92815pt}{-35.89392pt}{-6.02098pt}{-35.63083pt}{-5.81633pt}\pgfsys@curveto{-35.36774pt}{-5.61168pt}{-34.55818pt}{-6.10954pt}{-33.61359pt}{-6.78102pt}\pgfsys@curveto{-32.66899pt}{-7.45251pt}{-31.85944pt}{-7.95038pt}{-31.59634pt}{-7.74573pt}\pgfsys@curveto{-31.33325pt}{-7.54108pt}{-31.61662pt}{-6.63391pt}{-32.03503pt}{-5.55313pt}\pgfsys@curveto{-32.45326pt}{-4.47221pt}{-32.73663pt}{-3.56505pt}{-32.47354pt}{-3.3604pt}\pgfsys@curveto{-32.21045pt}{-3.15575pt}{-31.4009pt}{-3.65361pt}{-30.4563pt}{-4.32509pt}\pgfsys@lineto{-29.00061pt}{-3.1927pt}\pgfsys@stroke\pgfsys@invoke{
} {{}}{}{ {}{}{}} {{{{{}}{
{}{}}{}{}{{}{}}}}}{}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}}
}}{{}} {{{}}} }
{}\pgfsys@moveto{-29.00055pt}{3.19278pt}\pgfsys@curveto{-29.94514pt}{2.52132pt}{-30.75471pt}{2.02347pt}{-31.01779pt}{2.22812pt}\pgfsys@curveto{-31.28088pt}{2.43277pt}{-30.9975pt}{3.33992pt}{-30.57906pt}{4.4207pt}\pgfsys@curveto{-30.16063pt}{5.50146pt}{-29.87723pt}{6.40862pt}{-30.14032pt}{6.61327pt}\pgfsys@curveto{-30.40341pt}{6.81792pt}{-31.21297pt}{6.32007pt}{-32.15758pt}{5.64862pt}\pgfsys@curveto{-33.10237pt}{4.97731pt}{-33.91194pt}{4.47946pt}{-34.17502pt}{4.68411pt}\pgfsys@curveto{-34.43811pt}{4.88876pt}{-34.15472pt}{5.79591pt}{-33.73628pt}{6.8767pt}\pgfsys@curveto{-33.31786pt}{7.95746pt}{-33.03445pt}{8.86461pt}{-33.29755pt}{9.06926pt}\pgfsys@curveto{-33.56064pt}{9.27391pt}{-34.3702pt}{8.77606pt}{-35.3148pt}{8.10461pt}\pgfsys@curveto{-36.2596pt}{7.4333pt}{-37.06917pt}{6.93546pt}{-37.33224pt}{7.1401pt}\pgfsys@curveto{-37.59534pt}{7.34476pt}{-37.31195pt}{8.2519pt}{-36.89351pt}{9.33269pt}\pgfsys@curveto{-36.47508pt}{10.41345pt}{-36.19168pt}{11.3206pt}{-36.45477pt}{11.52525pt}\pgfsys@curveto{-36.71786pt}{11.7299pt}{-37.52742pt}{11.23206pt}{-38.47203pt}{10.56061pt}\pgfsys@curveto{-39.41682pt}{9.8893pt}{-40.2264pt}{9.39145pt}{-40.48947pt}{9.5961pt}\pgfsys@curveto{-40.75256pt}{9.80075pt}{-40.46918pt}{10.7079pt}{-40.05074pt}{11.78868pt}\pgfsys@lineto{-41.5067pt}{12.92126pt}\pgfsys@stroke\pgfsys@invoke{
} {{}} {}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{-24.89616pt}{0.0pt}\pgfsys@curveto{-26.00615pt}{0.33331pt}{-26.89616pt}{0.66663pt}{-26.89616pt}{0.99994pt}\pgfsys@curveto{-26.89616pt}{1.33325pt}{-26.00615pt}{1.66656pt}{-24.89616pt}{1.99988pt}\pgfsys@curveto{-23.78618pt}{2.33319pt}{-22.89616pt}{2.6665pt}{-22.89616pt}{2.99982pt}\pgfsys@curveto{-22.89616pt}{3.33313pt}{-23.78618pt}{3.66644pt}{-24.89616pt}{3.99976pt}\pgfsys@curveto{-25.5562pt}{4.51746pt}{-26.36629pt}{5.01445pt}{-26.30269pt}{5.34164pt}\pgfsys@curveto{-26.2391pt}{5.66882pt}{-25.30183pt}{5.82622pt}{-24.14867pt}{5.94165pt}\pgfsys@curveto{-22.9955pt}{6.05707pt}{-22.05823pt}{6.21446pt}{-21.99464pt}{6.54166pt}\pgfsys@curveto{-21.93105pt}{6.86884pt}{-22.74113pt}{7.36583pt}{-23.76714pt}{7.90479pt}\pgfsys@curveto{-24.17223pt}{8.55234pt}{-24.83588pt}{9.23264pt}{-24.69406pt}{9.53429pt}\pgfsys@curveto{-24.55226pt}{9.83592pt}{-23.605pt}{9.75891pt}{-22.45868pt}{9.58832pt}\pgfsys@curveto{-21.31235pt}{9.41774pt}{-20.3651pt}{9.34071pt}{-20.2233pt}{9.64236pt}\pgfsys@curveto{-20.08148pt}{9.944pt}{-20.74513pt}{10.62431pt}{-21.60783pt}{11.39818pt}\pgfsys@curveto{-21.69646pt}{12.09404pt}{-22.12761pt}{12.94101pt}{-21.90247pt}{13.1868pt}\pgfsys@curveto{-21.67732pt}{13.43257pt}{-20.7959pt}{13.07718pt}{-19.75226pt}{12.57323pt}\pgfsys@curveto{-18.70862pt}{12.06926pt}{-17.82718pt}{11.71387pt}{-17.60205pt}{11.95966pt}\pgfsys@curveto{-17.3769pt}{12.20543pt}{-17.80806pt}{13.0524pt}{-18.40141pt}{14.04793pt}\pgfsys@curveto{-18.19585pt}{14.68494pt}{-18.32379pt}{15.62668pt}{-18.03023pt}{15.78453pt}\pgfsys@curveto{-17.73666pt}{15.94238pt}{-17.02159pt}{15.31635pt}{-16.20236pt}{14.49658pt}\pgfsys@curveto{-15.38312pt}{13.67682pt}{-14.66805pt}{13.05078pt}{-14.37448pt}{13.20863pt}\pgfsys@curveto{-14.08092pt}{13.36649pt}{-14.20886pt}{14.30823pt}{-14.44096pt}{15.4437pt}\pgfsys@curveto{-14.02126pt}{15.95473pt}{-13.82425pt}{16.88448pt}{-13.49464pt}{16.93413pt}\pgfsys@curveto{-13.16505pt}{16.98378pt}{-12.70288pt}{16.15334pt}{-12.20795pt}{15.10538pt}\pgfsys@curveto{-11.71303pt}{14.05743pt}{-11.25085pt}{13.22699pt}{-10.92125pt}{13.27664pt}\pgfsys@curveto{-10.59166pt}{13.3263pt}{-10.39465pt}{14.25603pt}{-10.23038pt}{15.40327pt}\pgfsys@curveto{-9.66415pt}{15.745pt}{-9.16585pt}{16.55428pt}{-8.83876pt}{16.49016pt}\pgfsys@curveto{-8.51167pt}{16.42604pt}{-8.3558pt}{15.48853pt}{-8.24223pt}{14.33516pt}\pgfsys@curveto{-8.12866pt}{13.1818pt}{-7.9728pt}{12.24428pt}{-7.6457pt}{12.18016pt}\pgfsys@curveto{-7.31862pt}{12.11604pt}{-6.82031pt}{12.92532pt}{-6.27971pt}{13.95045pt}\pgfsys@curveto{-5.63135pt}{14.07951pt}{-4.88947pt}{14.67352pt}{-4.60312pt}{14.50293pt}\pgfsys@curveto{-4.31677pt}{14.33232pt}{-4.48596pt}{13.39713pt}{-4.76773pt}{12.27296pt}\pgfsys@curveto{-5.04951pt}{11.14879pt}{-5.2187pt}{10.2136pt}{-4.93236pt}{10.043pt}\pgfsys@curveto{-4.64601pt}{9.87239pt}{-3.90413pt}{10.4664pt}{-3.04967pt}{11.24937pt}\pgfsys@curveto{-2.39037pt}{11.17308pt}{-1.49501pt}{11.49179pt}{-1.2802pt}{11.23692pt}\pgfsys@curveto{-1.0654pt}{10.98206pt}{-1.53114pt}{10.15361pt}{-2.16508pt}{9.18341pt}\pgfsys@curveto{-2.79901pt}{8.21321pt}{-3.26477pt}{7.38477pt}{-3.04996pt}{7.1299pt}\pgfsys@curveto{-2.83516pt}{6.87503pt}{-1.93979pt}{7.19374pt}{-0.87625pt}{7.6542pt}\pgfsys@curveto{-0.2246pt}{7.43997pt}{0.7248pt}{7.48373pt}{0.85594pt}{7.1773pt}\pgfsys@curveto{0.98709pt}{6.87088pt}{0.3pt}{6.21426pt}{-0.58931pt}{5.4711pt}\pgfsys@curveto{-1.4786pt}{4.72794pt}{-2.1657pt}{4.07132pt}{-2.03455pt}{3.7649pt}\pgfsys@curveto{-1.9034pt}{3.45845pt}{-0.95403pt}{3.50221pt}{0.19757pt}{3.63252pt}\pgfsys@curveto{0.87465pt}{3.32585pt}{1.80722pt}{3.14267pt}{1.86177pt}{2.81384pt}\pgfsys@curveto{1.9163pt}{2.48503pt}{1.09282pt}{2.01056pt}{0.05234pt}{1.5001pt}\pgfsys@lineto{0.0pt}{0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.44806pt}{14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{-12.44806pt}{23.47353pt}\pgfsys@lineto{-12.44806pt}{6.4017pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{-24.89616pt}{0.0pt}\pgfsys@curveto{-23.78618pt}{-0.33331pt}{-22.89616pt}{-0.66663pt}{-22.89616pt}{-0.99994pt}\pgfsys@curveto{-22.89616pt}{-1.33325pt}{-23.78618pt}{-1.66656pt}{-24.89616pt}{-1.99988pt}\pgfsys@curveto{-26.00615pt}{-2.33319pt}{-26.89616pt}{-2.6665pt}{-26.89616pt}{-2.99982pt}\pgfsys@curveto{-26.89616pt}{-3.33313pt}{-26.00615pt}{-3.66644pt}{-24.89616pt}{-3.99976pt}\pgfsys@curveto{-23.37703pt}{-4.09393pt}{-22.43977pt}{-4.25133pt}{-22.37617pt}{-4.57852pt}\pgfsys@curveto{-22.31259pt}{-4.9057pt}{-23.12267pt}{-5.4027pt}{-24.14867pt}{-5.94165pt}\pgfsys@curveto{-25.17467pt}{-6.48059pt}{-25.98474pt}{-6.97758pt}{-25.92116pt}{-7.30478pt}\pgfsys@curveto{-25.85756pt}{-7.63196pt}{-24.9203pt}{-7.78935pt}{-23.76714pt}{-7.90479pt}\pgfsys@curveto{-22.1632pt}{-7.60788pt}{-21.21594pt}{-7.53085pt}{-21.07413pt}{-7.8325pt}\pgfsys@curveto{-20.93233pt}{-8.13414pt}{-21.59596pt}{-8.81445pt}{-22.45868pt}{-9.58832pt}\pgfsys@curveto{-23.32138pt}{-10.3622pt}{-23.98503pt}{-11.0425pt}{-23.84323pt}{-11.34415pt}\pgfsys@curveto{-23.70142pt}{-11.64578pt}{-22.75417pt}{-11.56877pt}{-21.60783pt}{-11.39818pt}\pgfsys@curveto{-20.05946pt}{-10.59456pt}{-19.17802pt}{-10.23917pt}{-18.95288pt}{-10.48495pt}\pgfsys@curveto{-18.72774pt}{-10.73073pt}{-19.1589pt}{-11.5777pt}{-19.75226pt}{-12.57323pt}\pgfsys@curveto{-20.34561pt}{-13.56874pt}{-20.77676pt}{-14.41571pt}{-20.55164pt}{-14.6615pt}\pgfsys@curveto{-20.32649pt}{-14.90727pt}{-19.44505pt}{-14.55188pt}{-18.40141pt}{-14.04793pt}\pgfsys@curveto{-17.14452pt}{-12.7297pt}{-16.42944pt}{-12.10367pt}{-16.13588pt}{-12.26152pt}\pgfsys@curveto{-15.84232pt}{-12.41937pt}{-15.97026pt}{-13.36111pt}{-16.20236pt}{-14.49658pt}\pgfsys@curveto{-16.43445pt}{-15.63205pt}{-16.5624pt}{-16.57379pt}{-16.26883pt}{-16.73164pt}\pgfsys@curveto{-15.97527pt}{-16.8895pt}{-15.2602pt}{-16.26346pt}{-14.44096pt}{-15.4437pt}\pgfsys@curveto{-13.6906pt}{-13.75954pt}{-13.22842pt}{-12.9291pt}{-12.89882pt}{-12.97874pt}\pgfsys@curveto{-12.56923pt}{-13.0284pt}{-12.37222pt}{-13.95815pt}{-12.20795pt}{-15.10538pt}\pgfsys@curveto{-12.04369pt}{-16.25262pt}{-11.84668pt}{-17.18237pt}{-11.51707pt}{-17.23203pt}\pgfsys@curveto{-11.18748pt}{-17.28168pt}{-10.72531pt}{-16.45122pt}{-10.23038pt}{-15.40327pt}\pgfsys@curveto{-10.09119pt}{-13.5665pt}{-9.93532pt}{-12.62898pt}{-9.60823pt}{-12.56487pt}\pgfsys@curveto{-9.28114pt}{-12.50075pt}{-8.78284pt}{-13.31003pt}{-8.24223pt}{-14.33516pt}\pgfsys@curveto{-7.70163pt}{-15.36029pt}{-7.20332pt}{-16.16957pt}{-6.87624pt}{-16.10545pt}\pgfsys@curveto{-6.54915pt}{-16.04134pt}{-6.39328pt}{-15.10382pt}{-6.27971pt}{-13.95045pt}\pgfsys@curveto{-6.76758pt}{-12.17238pt}{-6.93677pt}{-11.23718pt}{-6.65042pt}{-11.06659pt}\pgfsys@curveto{-6.36407pt}{-10.89598pt}{-5.6222pt}{-11.48999pt}{-4.76773pt}{-12.27296pt}\pgfsys@curveto{-3.91328pt}{-13.05592pt}{-3.1714pt}{-13.64993pt}{-2.88506pt}{-13.47934pt}\pgfsys@curveto{-2.59871pt}{-13.30873pt}{-2.7679pt}{-12.37354pt}{-3.04967pt}{-11.24937pt}\pgfsys@curveto{-4.08784pt}{-9.74242pt}{-4.5536pt}{-8.91397pt}{-4.33879pt}{-8.6591pt}\pgfsys@curveto{-4.124pt}{-8.40424pt}{-3.22862pt}{-8.72295pt}{-2.16508pt}{-9.18341pt}\pgfsys@curveto{-1.10153pt}{-9.64388pt}{-0.20618pt}{-9.96259pt}{0.00864pt}{-9.70772pt}\pgfsys@curveto{0.22343pt}{-9.45285pt}{-0.24231pt}{-8.6244pt}{-0.87625pt}{-7.6542pt}\pgfsys@curveto{-2.26549pt}{-6.5665pt}{-2.95258pt}{-5.90988pt}{-2.82143pt}{-5.60345pt}\pgfsys@curveto{-2.69028pt}{-5.29703pt}{-1.74089pt}{-5.34079pt}{-0.58931pt}{-5.4711pt}\pgfsys@curveto{0.56229pt}{-5.60141pt}{1.51167pt}{-5.64517pt}{1.64282pt}{-5.33875pt}\pgfsys@curveto{1.77397pt}{-5.0323pt}{1.08687pt}{-4.37569pt}{0.19757pt}{-3.63252pt}\pgfsys@curveto{-1.31538pt}{-2.9626pt}{-2.13889pt}{-2.48813pt}{-2.08434pt}{-2.1593pt}\pgfsys@curveto{-2.0298pt}{-1.83049pt}{-1.09721pt}{-1.64731pt}{0.05234pt}{-1.5001pt}\pgfsys@lineto{0.0pt}{-0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.44806pt}{-14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{-12.44806pt}{-6.40172pt}\pgfsys@lineto{-12.44806pt}{-23.47354pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {
{}{}{}}{}{{}} {{{{{}}{}{}{}{}{{}}}}}{}{{{{{}}{ {}{}}{}{}{{}{}}}}}{{}}{}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}}
}}{{}} {{{}}} }
{}\pgfsys@moveto{41.5067pt}{12.92078pt}\pgfsys@curveto{41.92513pt}{11.84001pt}{42.2085pt}{10.93285pt}{41.9454pt}{10.7282pt}\pgfsys@curveto{41.68231pt}{10.52354pt}{40.87276pt}{11.02141pt}{39.92816pt}{11.69289pt}\pgfsys@curveto{38.98357pt}{12.36438pt}{38.17401pt}{12.86224pt}{37.91092pt}{12.6576pt}\pgfsys@curveto{37.64783pt}{12.45294pt}{37.9312pt}{11.54578pt}{38.34961pt}{10.465pt}\pgfsys@curveto{38.76784pt}{9.38408pt}{39.05121pt}{8.47691pt}{38.78812pt}{8.27226pt}\pgfsys@curveto{38.52502pt}{8.06761pt}{37.71547pt}{8.56548pt}{36.77087pt}{9.23695pt}\pgfsys@curveto{35.82628pt}{9.90845pt}{35.01672pt}{10.40631pt}{34.75363pt}{10.20166pt}\pgfsys@curveto{34.49054pt}{9.99701pt}{34.77391pt}{9.08984pt}{35.19232pt}{8.00906pt}\pgfsys@curveto{35.61055pt}{6.92815pt}{35.89392pt}{6.02098pt}{35.63083pt}{5.81633pt}\pgfsys@curveto{35.36774pt}{5.61168pt}{34.55818pt}{6.10954pt}{33.61359pt}{6.78102pt}\pgfsys@curveto{32.66899pt}{7.45251pt}{31.85944pt}{7.95038pt}{31.59634pt}{7.74573pt}\pgfsys@curveto{31.33325pt}{7.54108pt}{31.61662pt}{6.63391pt}{32.03503pt}{5.55313pt}\pgfsys@curveto{32.45326pt}{4.47221pt}{32.73663pt}{3.56505pt}{32.47354pt}{3.3604pt}\pgfsys@curveto{32.21045pt}{3.15575pt}{31.4009pt}{3.65361pt}{30.4563pt}{4.32509pt}\pgfsys@lineto{29.00061pt}{3.1927pt}\pgfsys@stroke\pgfsys@invoke{
} {{}}{}{ {}{}{}} {{{{{}}{
{}{}}{}{}{{}{}}}}}{}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}}
}}{{}} {{{}}} }
{}\pgfsys@moveto{29.00055pt}{-3.19278pt}\pgfsys@curveto{29.94514pt}{-2.52132pt}{30.75471pt}{-2.02347pt}{31.01779pt}{-2.22812pt}\pgfsys@curveto{31.28088pt}{-2.43277pt}{30.9975pt}{-3.33992pt}{30.57906pt}{-4.4207pt}\pgfsys@curveto{30.16063pt}{-5.50146pt}{29.87723pt}{-6.40862pt}{30.14032pt}{-6.61327pt}\pgfsys@curveto{30.40341pt}{-6.81792pt}{31.21297pt}{-6.32007pt}{32.15758pt}{-5.64862pt}\pgfsys@curveto{33.10237pt}{-4.97731pt}{33.91194pt}{-4.47946pt}{34.17502pt}{-4.68411pt}\pgfsys@curveto{34.43811pt}{-4.88876pt}{34.15472pt}{-5.79591pt}{33.73628pt}{-6.8767pt}\pgfsys@curveto{33.31786pt}{-7.95746pt}{33.03445pt}{-8.86461pt}{33.29755pt}{-9.06926pt}\pgfsys@curveto{33.56064pt}{-9.27391pt}{34.3702pt}{-8.77606pt}{35.3148pt}{-8.10461pt}\pgfsys@curveto{36.2596pt}{-7.4333pt}{37.06917pt}{-6.93546pt}{37.33224pt}{-7.1401pt}\pgfsys@curveto{37.59534pt}{-7.34476pt}{37.31195pt}{-8.2519pt}{36.89351pt}{-9.33269pt}\pgfsys@curveto{36.47508pt}{-10.41345pt}{36.19168pt}{-11.3206pt}{36.45477pt}{-11.52525pt}\pgfsys@curveto{36.71786pt}{-11.7299pt}{37.52742pt}{-11.23206pt}{38.47203pt}{-10.56061pt}\pgfsys@curveto{39.41682pt}{-9.8893pt}{40.2264pt}{-9.39145pt}{40.48947pt}{-9.5961pt}\pgfsys@curveto{40.75256pt}{-9.80075pt}{40.46918pt}{-10.7079pt}{40.05074pt}{-11.78868pt}\pgfsys@lineto{41.5067pt}{-12.92126pt}\pgfsys@stroke\pgfsys@invoke{
} {{}} {}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@curveto{-1.10999pt}{0.33331pt}{-2.0pt}{0.66663pt}{-2.0pt}{0.99994pt}\pgfsys@curveto{-2.0pt}{1.33325pt}{-1.10999pt}{1.66656pt}{0.0pt}{1.99988pt}\pgfsys@curveto{1.10999pt}{2.33319pt}{2.0pt}{2.6665pt}{2.0pt}{2.99982pt}\pgfsys@curveto{2.0pt}{3.33313pt}{1.10999pt}{3.66644pt}{0.0pt}{3.99976pt}\pgfsys@curveto{-0.6601pt}{4.51746pt}{-1.47018pt}{5.01445pt}{-1.40659pt}{5.34164pt}\pgfsys@curveto{-1.343pt}{5.66882pt}{-0.40573pt}{5.82622pt}{0.74744pt}{5.94165pt}\pgfsys@curveto{1.9006pt}{6.05707pt}{2.83788pt}{6.21446pt}{2.90146pt}{6.54166pt}\pgfsys@curveto{2.96506pt}{6.86884pt}{2.15497pt}{7.36583pt}{1.12897pt}{7.90479pt}\pgfsys@curveto{0.72388pt}{8.55234pt}{0.06023pt}{9.23264pt}{0.20204pt}{9.53429pt}\pgfsys@curveto{0.34384pt}{9.83592pt}{1.2911pt}{9.75891pt}{2.43742pt}{9.58832pt}\pgfsys@curveto{3.58376pt}{9.41774pt}{4.531pt}{9.34071pt}{4.6728pt}{9.64236pt}\pgfsys@curveto{4.81462pt}{9.944pt}{4.15097pt}{10.62431pt}{3.28827pt}{11.39818pt}\pgfsys@curveto{3.19965pt}{12.09404pt}{2.7685pt}{12.94101pt}{2.99364pt}{13.1868pt}\pgfsys@curveto{3.21878pt}{13.43257pt}{4.1002pt}{13.07718pt}{5.14384pt}{12.57323pt}\pgfsys@curveto{6.18748pt}{12.06926pt}{7.06892pt}{11.71387pt}{7.29405pt}{11.95966pt}\pgfsys@curveto{7.5192pt}{12.20543pt}{7.08804pt}{13.0524pt}{6.49469pt}{14.04793pt}\pgfsys@curveto{6.70024pt}{14.68494pt}{6.5723pt}{15.62668pt}{6.86586pt}{15.78453pt}\pgfsys@curveto{7.15942pt}{15.94238pt}{7.8745pt}{15.31635pt}{8.69373pt}{14.49658pt}\pgfsys@curveto{9.51297pt}{13.67682pt}{10.22804pt}{13.05078pt}{10.5216pt}{13.20863pt}\pgfsys@curveto{10.81517pt}{13.36649pt}{10.68723pt}{14.30823pt}{10.45512pt}{15.4437pt}\pgfsys@curveto{10.87483pt}{15.95473pt}{11.07184pt}{16.88448pt}{11.40144pt}{16.93413pt}\pgfsys@curveto{11.73103pt}{16.98378pt}{12.1932pt}{16.15334pt}{12.68814pt}{15.10538pt}\pgfsys@curveto{13.18306pt}{14.05743pt}{13.64523pt}{13.22699pt}{13.97484pt}{13.27664pt}\pgfsys@curveto{14.30443pt}{13.3263pt}{14.50143pt}{14.25603pt}{14.66571pt}{15.40327pt}\pgfsys@curveto{15.23193pt}{15.745pt}{15.73024pt}{16.55428pt}{16.05733pt}{16.49016pt}\pgfsys@curveto{16.38441pt}{16.42604pt}{16.54028pt}{15.48853pt}{16.65385pt}{14.33516pt}\pgfsys@curveto{16.76743pt}{13.1818pt}{16.9233pt}{12.24428pt}{17.25038pt}{12.18016pt}\pgfsys@curveto{17.57747pt}{12.11604pt}{18.07578pt}{12.92532pt}{18.61638pt}{13.95045pt}\pgfsys@curveto{19.26476pt}{14.07951pt}{20.00664pt}{14.67352pt}{20.29298pt}{14.50293pt}\pgfsys@curveto{20.57933pt}{14.33232pt}{20.41014pt}{13.39713pt}{20.12837pt}{12.27296pt}\pgfsys@curveto{19.84659pt}{11.14879pt}{19.6774pt}{10.2136pt}{19.96375pt}{10.043pt}\pgfsys@curveto{20.25009pt}{9.87239pt}{20.99197pt}{10.4664pt}{21.84644pt}{11.24937pt}\pgfsys@curveto{22.50572pt}{11.17308pt}{23.40108pt}{11.49179pt}{23.61589pt}{11.23692pt}\pgfsys@curveto{23.83069pt}{10.98206pt}{23.36494pt}{10.15361pt}{22.731pt}{9.18341pt}\pgfsys@curveto{22.09708pt}{8.21321pt}{21.63132pt}{7.38477pt}{21.84613pt}{7.1299pt}\pgfsys@curveto{22.06093pt}{6.87503pt}{22.9563pt}{7.19374pt}{24.01984pt}{7.6542pt}\pgfsys@curveto{24.6715pt}{7.43997pt}{25.62088pt}{7.48373pt}{25.75203pt}{7.1773pt}\pgfsys@curveto{25.88318pt}{6.87088pt}{25.19609pt}{6.21426pt}{24.30678pt}{5.4711pt}\pgfsys@curveto{23.41748pt}{4.72794pt}{22.7304pt}{4.07132pt}{22.86154pt}{3.7649pt}\pgfsys@curveto{22.99269pt}{3.45845pt}{23.94206pt}{3.50221pt}{25.09366pt}{3.63252pt}\pgfsys@curveto{25.77074pt}{3.32585pt}{26.70331pt}{3.14267pt}{26.75786pt}{2.81384pt}\pgfsys@curveto{26.8124pt}{2.48503pt}{25.9889pt}{2.01056pt}{24.94843pt}{1.5001pt}\pgfsys@lineto{24.89616pt}{0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{12.44806pt}{14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{12.44806pt}{23.47353pt}\pgfsys@lineto{12.44806pt}{6.4017pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@beginscope\pgfsys@invoke{
}{{}}{}{{}}{}{{}}{}{}{{}}{{}}{}{}{{}}{}{{}}{}{}{}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {{{}}}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}
{}\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@curveto{1.10999pt}{-0.33331pt}{2.0pt}{-0.66663pt}{2.0pt}{-0.99994pt}\pgfsys@curveto{2.0pt}{-1.33325pt}{1.10999pt}{-1.66656pt}{0.0pt}{-1.99988pt}\pgfsys@curveto{-1.10999pt}{-2.33319pt}{-2.0pt}{-2.6665pt}{-2.0pt}{-2.99982pt}\pgfsys@curveto{-2.0pt}{-3.33313pt}{-1.10999pt}{-3.66644pt}{0.0pt}{-3.99976pt}\pgfsys@curveto{1.51907pt}{-4.09393pt}{2.45633pt}{-4.25133pt}{2.51993pt}{-4.57852pt}\pgfsys@curveto{2.58351pt}{-4.9057pt}{1.77344pt}{-5.4027pt}{0.74744pt}{-5.94165pt}\pgfsys@curveto{-0.27856pt}{-6.48059pt}{-1.08864pt}{-6.97758pt}{-1.02505pt}{-7.30478pt}\pgfsys@curveto{-0.96146pt}{-7.63196pt}{-0.0242pt}{-7.78935pt}{1.12897pt}{-7.90479pt}\pgfsys@curveto{2.73291pt}{-7.60788pt}{3.68016pt}{-7.53085pt}{3.82198pt}{-7.8325pt}\pgfsys@curveto{3.96378pt}{-8.13414pt}{3.30014pt}{-8.81445pt}{2.43742pt}{-9.58832pt}\pgfsys@curveto{1.57472pt}{-10.3622pt}{0.91107pt}{-11.0425pt}{1.05287pt}{-11.34415pt}\pgfsys@curveto{1.19469pt}{-11.64578pt}{2.14194pt}{-11.56877pt}{3.28827pt}{-11.39818pt}\pgfsys@curveto{4.83664pt}{-10.59456pt}{5.71808pt}{-10.23917pt}{5.94322pt}{-10.48495pt}\pgfsys@curveto{6.16837pt}{-10.73073pt}{5.7372pt}{-11.5777pt}{5.14384pt}{-12.57323pt}\pgfsys@curveto{4.55049pt}{-13.56874pt}{4.11934pt}{-14.41571pt}{4.34447pt}{-14.6615pt}\pgfsys@curveto{4.56961pt}{-14.90727pt}{5.45105pt}{-14.55188pt}{6.49469pt}{-14.04793pt}\pgfsys@curveto{7.75157pt}{-12.7297pt}{8.46664pt}{-12.10367pt}{8.76021pt}{-12.26152pt}\pgfsys@curveto{9.05377pt}{-12.41937pt}{8.92583pt}{-13.36111pt}{8.69373pt}{-14.49658pt}\pgfsys@curveto{8.46164pt}{-15.63205pt}{8.3337pt}{-16.57379pt}{8.62726pt}{-16.73164pt}\pgfsys@curveto{8.92082pt}{-16.8895pt}{9.6359pt}{-16.26346pt}{10.45512pt}{-15.4437pt}\pgfsys@curveto{11.20549pt}{-13.75954pt}{11.66766pt}{-12.9291pt}{11.99727pt}{-12.97874pt}\pgfsys@curveto{12.32686pt}{-13.0284pt}{12.52386pt}{-13.95815pt}{12.68814pt}{-15.10538pt}\pgfsys@curveto{12.8524pt}{-16.25262pt}{13.04941pt}{-17.18237pt}{13.37901pt}{-17.23203pt}\pgfsys@curveto{13.7086pt}{-17.28168pt}{14.17078pt}{-16.45122pt}{14.66571pt}{-15.40327pt}\pgfsys@curveto{14.8049pt}{-13.5665pt}{14.96077pt}{-12.62898pt}{15.28786pt}{-12.56487pt}\pgfsys@curveto{15.61494pt}{-12.50075pt}{16.11325pt}{-13.31003pt}{16.65385pt}{-14.33516pt}\pgfsys@curveto{17.19446pt}{-15.36029pt}{17.69276pt}{-16.16957pt}{18.01985pt}{-16.10545pt}\pgfsys@curveto{18.34694pt}{-16.04134pt}{18.5028pt}{-15.10382pt}{18.61638pt}{-13.95045pt}\pgfsys@curveto{18.12852pt}{-12.17238pt}{17.95934pt}{-11.23718pt}{18.24568pt}{-11.06659pt}\pgfsys@curveto{18.53203pt}{-10.89598pt}{19.27391pt}{-11.48999pt}{20.12837pt}{-12.27296pt}\pgfsys@curveto{20.98282pt}{-13.05592pt}{21.7247pt}{-13.64993pt}{22.01105pt}{-13.47934pt}\pgfsys@curveto{22.2974pt}{-13.30873pt}{22.1282pt}{-12.37354pt}{21.84644pt}{-11.24937pt}\pgfsys@curveto{20.80824pt}{-9.74242pt}{20.34248pt}{-8.91397pt}{20.5573pt}{-8.6591pt}\pgfsys@curveto{20.7721pt}{-8.40424pt}{21.66747pt}{-8.72295pt}{22.731pt}{-9.18341pt}\pgfsys@curveto{23.79456pt}{-9.64388pt}{24.68991pt}{-9.96259pt}{24.90472pt}{-9.70772pt}\pgfsys@curveto{25.11952pt}{-9.45285pt}{24.65378pt}{-8.6244pt}{24.01984pt}{-7.6542pt}\pgfsys@curveto{22.6306pt}{-6.5665pt}{21.94351pt}{-5.90988pt}{22.07466pt}{-5.60345pt}\pgfsys@curveto{22.20581pt}{-5.29703pt}{23.1552pt}{-5.34079pt}{24.30678pt}{-5.4711pt}\pgfsys@curveto{25.45837pt}{-5.60141pt}{26.40776pt}{-5.64517pt}{26.53891pt}{-5.33875pt}\pgfsys@curveto{26.67006pt}{-5.0323pt}{25.98296pt}{-4.37569pt}{25.09366pt}{-3.63252pt}\pgfsys@curveto{23.5807pt}{-2.9626pt}{22.7572pt}{-2.48813pt}{22.81175pt}{-2.1593pt}\pgfsys@curveto{22.86629pt}{-1.83049pt}{23.79887pt}{-1.64731pt}{24.94843pt}{-1.5001pt}\pgfsys@lineto{24.89616pt}{-0.00003pt}\pgfsys@stroke\pgfsys@invoke{
}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{12.44806pt}{-14.93762pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}{}{}{{}}{}
{{}{}}{}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@setdash{4.0pt,2.0pt}{0.0pt}\pgfsys@invoke{
}\definecolor[named]{pgfstrokecolor}{rgb}{0.4,0.4,1}\pgfsys@color@rgb@stroke{0.4}{0.4}{1}\pgfsys@invoke{
}\pgfsys@setlinewidth{1.6pt}\pgfsys@invoke{
}{}\pgfsys@moveto{12.44806pt}{-6.40172pt}\pgfsys@lineto{12.44806pt}{-23.47354pt}\pgfsys@stroke\pgfsys@invoke{
} \pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} \hss}
{{}}{}{{}}{}{ {}{}{}} {}{} {}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}}
}}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {{}} }
{}\pgfsys@moveto{0.0pt}{0.0pt}\pgfsys@curveto{0.33331pt}{1.10999pt}{0.66663pt}{2.0pt}{0.99994pt}{2.0pt}\pgfsys@curveto{1.33325pt}{2.0pt}{1.66656pt}{1.10999pt}{1.99988pt}{0.0pt}\pgfsys@curveto{2.33319pt}{-1.10999pt}{2.6665pt}{-2.0pt}{2.99982pt}{-2.0pt}\pgfsys@curveto{3.33313pt}{-2.0pt}{3.66644pt}{-1.10999pt}{3.99976pt}{0.0pt}\pgfsys@curveto{4.33331pt}{1.10999pt}{4.66663pt}{2.0pt}{4.99994pt}{2.0pt}\pgfsys@curveto{5.33325pt}{2.0pt}{5.66656pt}{1.10999pt}{5.99988pt}{0.0pt}\pgfsys@curveto{6.33319pt}{-1.10999pt}{6.6665pt}{-2.0pt}{6.99982pt}{-2.0pt}\pgfsys@curveto{7.33313pt}{-2.0pt}{7.66644pt}{-1.10999pt}{7.99976pt}{0.0pt}\pgfsys@curveto{8.33331pt}{1.10999pt}{8.66663pt}{2.0pt}{8.99994pt}{2.0pt}\pgfsys@curveto{9.33325pt}{2.0pt}{9.66656pt}{1.10999pt}{9.99988pt}{0.0pt}\pgfsys@curveto{10.33319pt}{-1.10999pt}{10.6665pt}{-2.0pt}{10.99982pt}{-2.0pt}\pgfsys@curveto{11.33313pt}{-2.0pt}{11.66644pt}{-1.10999pt}{11.99976pt}{0.0pt}\pgfsys@curveto{12.33331pt}{1.10999pt}{12.66663pt}{2.0pt}{12.99994pt}{2.0pt}\pgfsys@curveto{13.33325pt}{2.0pt}{13.66656pt}{1.10999pt}{13.99988pt}{0.0pt}\pgfsys@curveto{14.33319pt}{-1.10999pt}{14.6665pt}{-2.0pt}{14.99982pt}{-2.0pt}\pgfsys@curveto{15.33313pt}{-2.0pt}{15.66644pt}{-1.10999pt}{15.99976pt}{0.0pt}\pgfsys@curveto{16.33331pt}{1.10999pt}{16.66663pt}{2.0pt}{16.99994pt}{2.0pt}\pgfsys@curveto{17.33325pt}{2.0pt}{17.66656pt}{1.10999pt}{17.99988pt}{0.0pt}\pgfsys@curveto{18.33319pt}{-1.10999pt}{18.6665pt}{-2.0pt}{18.99982pt}{-2.0pt}\pgfsys@curveto{19.33313pt}{-2.0pt}{19.66644pt}{-1.10999pt}{19.99976pt}{0.0pt}\pgfsys@curveto{20.33331pt}{1.10999pt}{20.66663pt}{2.0pt}{20.99994pt}{2.0pt}\pgfsys@curveto{21.33325pt}{2.0pt}{21.66656pt}{1.10999pt}{21.99988pt}{0.0pt}\pgfsys@curveto{22.33319pt}{-1.10999pt}{22.6665pt}{-2.0pt}{22.99982pt}{-2.0pt}\pgfsys@curveto{23.33313pt}{-2.0pt}{23.66644pt}{-1.10999pt}{23.99976pt}{0.0pt}\pgfsys@curveto{24.33331pt}{1.10999pt}{24.66663pt}{2.0pt}{24.99994pt}{2.0pt}\pgfsys@curveto{25.33325pt}{2.0pt}{25.66656pt}{1.10999pt}{25.99988pt}{0.0pt}\pgfsys@lineto{28.45276pt}{0.0pt}\pgfsys@stroke\pgfsys@invoke{
} { {}{}{}}{}{{}}{}{{}} {}{} {}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}}
}}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {{}} }
{}\pgfsys@moveto{28.45276pt}{0.0pt}\pgfsys@curveto{28.78607pt}{1.10999pt}{29.11938pt}{2.0pt}{29.4527pt}{2.0pt}\pgfsys@curveto{29.78601pt}{2.0pt}{30.11932pt}{1.10999pt}{30.45264pt}{0.0pt}\pgfsys@curveto{30.78595pt}{-1.10999pt}{31.11926pt}{-2.0pt}{31.45258pt}{-2.0pt}\pgfsys@curveto{31.78589pt}{-2.0pt}{32.1192pt}{-1.10999pt}{32.45251pt}{0.0pt}\pgfsys@curveto{32.78607pt}{1.10999pt}{33.11938pt}{2.0pt}{33.4527pt}{2.0pt}\pgfsys@curveto{33.78601pt}{2.0pt}{34.11932pt}{1.10999pt}{34.45264pt}{0.0pt}\pgfsys@curveto{34.78595pt}{-1.10999pt}{35.11926pt}{-2.0pt}{35.45258pt}{-2.0pt}\pgfsys@curveto{35.78589pt}{-2.0pt}{36.1192pt}{-1.10999pt}{36.45251pt}{0.0pt}\pgfsys@curveto{36.78607pt}{1.10999pt}{37.11938pt}{2.0pt}{37.4527pt}{2.0pt}\pgfsys@curveto{37.78601pt}{2.0pt}{38.11932pt}{1.10999pt}{38.45264pt}{0.0pt}\pgfsys@curveto{38.78595pt}{-1.10999pt}{39.11926pt}{-2.0pt}{39.45258pt}{-2.0pt}\pgfsys@curveto{39.78589pt}{-2.0pt}{40.1192pt}{-1.10999pt}{40.45251pt}{0.0pt}\pgfsys@curveto{40.78607pt}{1.10999pt}{41.11938pt}{2.0pt}{41.4527pt}{2.0pt}\pgfsys@curveto{41.78601pt}{2.0pt}{42.11932pt}{1.10999pt}{42.45264pt}{0.0pt}\pgfsys@curveto{42.78595pt}{-1.10999pt}{43.11926pt}{-2.0pt}{43.45258pt}{-2.0pt}\pgfsys@curveto{43.78589pt}{-2.0pt}{44.1192pt}{-1.10999pt}{44.45251pt}{0.0pt}\pgfsys@curveto{44.78607pt}{1.10999pt}{45.11938pt}{2.0pt}{45.4527pt}{2.0pt}\pgfsys@curveto{45.78601pt}{2.0pt}{46.11932pt}{1.10999pt}{46.45264pt}{0.0pt}\pgfsys@curveto{46.78595pt}{-1.10999pt}{47.11926pt}{-2.0pt}{47.45258pt}{-2.0pt}\pgfsys@curveto{47.78589pt}{-2.0pt}{48.1192pt}{-1.10999pt}{48.45251pt}{0.0pt}\pgfsys@curveto{48.78607pt}{1.10999pt}{49.11938pt}{2.0pt}{49.4527pt}{2.0pt}\pgfsys@curveto{49.78601pt}{2.0pt}{50.11932pt}{1.10999pt}{50.45264pt}{0.0pt}\pgfsys@curveto{50.78595pt}{-1.10999pt}{51.11926pt}{-2.0pt}{51.45258pt}{-2.0pt}\pgfsys@curveto{51.78589pt}{-2.0pt}{52.1192pt}{-1.10999pt}{52.45251pt}{0.0pt}\pgfsys@curveto{52.78607pt}{1.10999pt}{53.11938pt}{2.0pt}{53.4527pt}{2.0pt}\pgfsys@curveto{53.78601pt}{2.0pt}{54.11932pt}{1.10999pt}{54.45264pt}{0.0pt}\pgfsys@lineto{56.90552pt}{0.0pt}\pgfsys@stroke\pgfsys@invoke{
} \hss} {{}}{}{{}} {}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {{{}}} }
{}\pgfsys@moveto{2.92004pt}{29.25635pt}\pgfsys@curveto{2.9469pt}{30.41496pt}{3.0321pt}{31.36153pt}{3.35347pt}{31.44997pt}\pgfsys@curveto{3.67484pt}{31.5384pt}{4.23236pt}{30.76872pt}{4.84824pt}{29.78697pt}\pgfsys@curveto{5.46411pt}{28.80522pt}{6.02164pt}{28.03554pt}{6.343pt}{28.12398pt}\pgfsys@curveto{6.66437pt}{28.21242pt}{6.74957pt}{29.15898pt}{6.77643pt}{30.31761pt}\pgfsys@curveto{6.80353pt}{31.4763pt}{6.88873pt}{32.42287pt}{7.2101pt}{32.5113pt}\pgfsys@curveto{7.53146pt}{32.59975pt}{8.08899pt}{31.83006pt}{8.70486pt}{30.84831pt}\pgfsys@curveto{9.32074pt}{29.86656pt}{9.87827pt}{29.09688pt}{10.19963pt}{29.18532pt}\pgfsys@curveto{10.521pt}{29.27376pt}{10.6062pt}{30.22032pt}{10.63306pt}{31.37895pt}\pgfsys@curveto{10.66016pt}{32.53764pt}{10.74536pt}{33.4842pt}{11.06673pt}{33.57265pt}\pgfsys@curveto{11.38809pt}{33.66109pt}{11.94562pt}{32.8914pt}{12.5615pt}{31.90965pt}\pgfsys@curveto{13.17737pt}{30.9279pt}{13.7349pt}{30.15822pt}{14.05626pt}{30.24666pt}\pgfsys@curveto{14.37762pt}{30.3351pt}{14.46283pt}{31.28166pt}{14.48969pt}{32.44029pt}\pgfsys@curveto{14.51678pt}{33.59898pt}{14.60199pt}{34.54555pt}{14.92336pt}{34.63399pt}\pgfsys@curveto{15.24472pt}{34.72243pt}{15.80225pt}{33.95274pt}{16.41812pt}{32.971pt}\pgfsys@curveto{17.034pt}{31.98924pt}{17.59152pt}{31.21956pt}{17.91289pt}{31.308pt}\pgfsys@curveto{18.23425pt}{31.39644pt}{18.31946pt}{32.343pt}{18.34631pt}{33.50163pt}\pgfsys@curveto{18.37341pt}{34.66032pt}{18.45862pt}{35.60689pt}{18.77998pt}{35.69533pt}\pgfsys@curveto{19.10135pt}{35.78377pt}{19.65887pt}{35.01408pt}{20.27475pt}{34.03233pt}\pgfsys@curveto{20.89063pt}{33.05058pt}{21.44815pt}{32.2809pt}{21.76952pt}{32.36934pt}\pgfsys@curveto{22.09088pt}{32.45778pt}{22.17609pt}{33.40434pt}{22.20294pt}{34.56297pt}\pgfsys@curveto{22.23004pt}{35.72166pt}{22.31525pt}{36.66823pt}{22.63661pt}{36.75667pt}\pgfsys@curveto{22.95798pt}{36.84511pt}{23.5155pt}{36.07542pt}{24.13138pt}{35.09367pt}\pgfsys@curveto{24.74725pt}{34.11192pt}{25.30478pt}{33.34224pt}{25.62614pt}{33.43068pt}\pgfsys@curveto{25.94751pt}{33.51912pt}{26.03271pt}{34.46568pt}{26.05957pt}{35.62431pt}\pgfsys@curveto{26.08667pt}{36.783pt}{26.17188pt}{37.72957pt}{26.49324pt}{37.81801pt}\pgfsys@curveto{26.8146pt}{37.90645pt}{27.37213pt}{37.13676pt}{27.988pt}{36.15501pt}\pgfsys@curveto{28.60388pt}{35.17326pt}{29.1614pt}{34.40358pt}{29.48277pt}{34.49202pt}\pgfsys@curveto{29.80414pt}{34.58046pt}{29.88934pt}{35.52702pt}{29.9162pt}{36.68565pt}\pgfsys@curveto{29.9433pt}{37.84435pt}{30.0285pt}{38.79091pt}{30.34987pt}{38.87935pt}\pgfsys@curveto{30.67123pt}{38.96779pt}{31.22876pt}{38.1981pt}{31.84464pt}{37.21635pt}\pgfsys@curveto{32.46051pt}{36.2346pt}{33.01804pt}{35.46492pt}{33.3394pt}{35.55336pt}\pgfsys@curveto{33.66077pt}{35.6418pt}{33.74597pt}{36.58836pt}{33.77283pt}{37.747pt}\pgfsys@curveto{33.79993pt}{38.90569pt}{33.88513pt}{39.85225pt}{34.2065pt}{39.94069pt}\pgfsys@curveto{34.52786pt}{40.02913pt}{35.08539pt}{39.25945pt}{35.70126pt}{38.2777pt}\pgfsys@lineto{39.33504pt}{39.27766pt}\pgfsys@stroke\pgfsys@invoke{
} {{}}{}{{}} {}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{{{}}} }
{}\pgfsys@moveto{2.76376pt}{55.66693pt}\pgfsys@curveto{3.52185pt}{56.54353pt}{4.19002pt}{57.21942pt}{4.49419pt}{57.0831pt}\pgfsys@curveto{4.79836pt}{56.9468pt}{4.73851pt}{55.99828pt}{4.58875pt}{54.84906pt}\pgfsys@curveto{4.43898pt}{53.69983pt}{4.37915pt}{52.75133pt}{4.68332pt}{52.615pt}\pgfsys@curveto{4.98747pt}{52.4787pt}{5.65564pt}{53.15457pt}{6.41374pt}{54.03117pt}\pgfsys@curveto{7.17206pt}{54.90767pt}{7.84023pt}{55.58356pt}{8.1444pt}{55.44724pt}\pgfsys@curveto{8.44856pt}{55.31093pt}{8.38872pt}{54.36241pt}{8.23895pt}{53.2132pt}\pgfsys@curveto{8.08919pt}{52.06396pt}{8.02936pt}{51.11546pt}{8.33353pt}{50.97914pt}\pgfsys@curveto{8.63768pt}{50.84283pt}{9.30585pt}{51.5187pt}{10.06395pt}{52.39531pt}\pgfsys@curveto{10.82227pt}{53.2718pt}{11.49043pt}{53.9477pt}{11.7946pt}{53.81137pt}\pgfsys@curveto{12.09877pt}{53.67506pt}{12.03893pt}{52.72655pt}{11.88916pt}{51.57733pt}\pgfsys@curveto{11.7394pt}{50.4281pt}{11.67957pt}{49.4796pt}{11.98373pt}{49.34328pt}\pgfsys@curveto{12.28789pt}{49.20697pt}{12.95605pt}{49.88284pt}{13.71416pt}{50.75945pt}\pgfsys@curveto{14.47247pt}{51.63594pt}{15.14064pt}{52.31183pt}{15.44481pt}{52.1755pt}\pgfsys@curveto{15.74898pt}{52.0392pt}{15.68913pt}{51.09068pt}{15.53937pt}{49.94147pt}\pgfsys@curveto{15.3896pt}{48.79224pt}{15.32977pt}{47.84373pt}{15.63394pt}{47.70741pt}\pgfsys@curveto{15.9381pt}{47.5711pt}{16.60626pt}{48.24698pt}{17.36436pt}{49.12358pt}\pgfsys@curveto{18.12268pt}{50.00008pt}{18.79085pt}{50.67596pt}{19.09502pt}{50.53964pt}\pgfsys@curveto{19.39919pt}{50.40334pt}{19.33934pt}{49.45482pt}{19.18958pt}{48.3056pt}\pgfsys@curveto{19.03981pt}{47.15637pt}{18.97998pt}{46.20787pt}{19.28415pt}{46.07155pt}\pgfsys@curveto{19.5883pt}{45.93524pt}{20.25647pt}{46.61111pt}{21.01457pt}{47.48772pt}\pgfsys@curveto{21.77289pt}{48.36421pt}{22.44106pt}{49.0401pt}{22.74522pt}{48.90378pt}\pgfsys@curveto{23.0494pt}{48.76747pt}{22.98955pt}{47.81895pt}{22.83978pt}{46.66974pt}\pgfsys@curveto{22.69002pt}{45.52051pt}{22.63019pt}{44.572pt}{22.93436pt}{44.43568pt}\pgfsys@curveto{23.23851pt}{44.29938pt}{23.90668pt}{44.97525pt}{24.66478pt}{45.85185pt}\pgfsys@curveto{25.4231pt}{46.72835pt}{26.09126pt}{47.40424pt}{26.39543pt}{47.26791pt}\pgfsys@curveto{26.6996pt}{47.1316pt}{26.63976pt}{46.18309pt}{26.48999pt}{45.03387pt}\pgfsys@curveto{26.34023pt}{43.88464pt}{26.2804pt}{42.93614pt}{26.58456pt}{42.79982pt}\pgfsys@curveto{26.88872pt}{42.66351pt}{27.55688pt}{43.33939pt}{28.31499pt}{44.21599pt}\pgfsys@curveto{29.0733pt}{45.09248pt}{29.74147pt}{45.76837pt}{30.04564pt}{45.63205pt}\pgfsys@curveto{30.34981pt}{45.49574pt}{30.28996pt}{44.54723pt}{30.1402pt}{43.39801pt}\pgfsys@curveto{29.99043pt}{42.24878pt}{29.9306pt}{41.30028pt}{30.23477pt}{41.16396pt}\pgfsys@curveto{30.53893pt}{41.02765pt}{31.20709pt}{41.70352pt}{31.9652pt}{42.58012pt}\pgfsys@curveto{32.72351pt}{43.45662pt}{33.39168pt}{44.1325pt}{33.69585pt}{43.99619pt}\pgfsys@curveto{34.00002pt}{43.85988pt}{33.94017pt}{42.91136pt}{33.7904pt}{41.76215pt}\pgfsys@curveto{33.64064pt}{40.61292pt}{33.58081pt}{39.66441pt}{33.88498pt}{39.52809pt}\pgfsys@curveto{34.18913pt}{39.39178pt}{34.8573pt}{40.06766pt}{35.6154pt}{40.94426pt}\pgfsys@curveto{36.37372pt}{41.82076pt}{37.04189pt}{42.49664pt}{37.34605pt}{42.36032pt}\pgfsys@curveto{37.65022pt}{42.22401pt}{37.59038pt}{41.2755pt}{37.44061pt}{40.12628pt}\pgfsys@lineto{39.33499pt}{39.27766pt}\pgfsys@stroke\pgfsys@invoke{
} {{}}{}{{}} {}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{{{}}} }
{}\pgfsys@moveto{2.76376pt}{86.59686pt}\pgfsys@curveto{2.61398pt}{87.74608pt}{2.55415pt}{88.69458pt}{2.85832pt}{88.8309pt}\pgfsys@curveto{3.16249pt}{88.96721pt}{3.83064pt}{88.29134pt}{4.58875pt}{87.41473pt}\pgfsys@curveto{5.34685pt}{86.53815pt}{6.01501pt}{85.86226pt}{6.31918pt}{85.99858pt}\pgfsys@curveto{6.62334pt}{86.13489pt}{6.5635pt}{87.0834pt}{6.41374pt}{88.23262pt}\pgfsys@curveto{6.26419pt}{89.38194pt}{6.20436pt}{90.33044pt}{6.50853pt}{90.46677pt}\pgfsys@curveto{6.8127pt}{90.60307pt}{7.48085pt}{89.9272pt}{8.23895pt}{89.0506pt}\pgfsys@curveto{8.99706pt}{88.17401pt}{9.66522pt}{87.49812pt}{9.96939pt}{87.63445pt}\pgfsys@curveto{10.27354pt}{87.77075pt}{10.21371pt}{88.71927pt}{10.06395pt}{89.86848pt}\pgfsys@curveto{9.9144pt}{91.0178pt}{9.85457pt}{91.96631pt}{10.15874pt}{92.10263pt}\pgfsys@curveto{10.4629pt}{92.23894pt}{11.13106pt}{91.56306pt}{11.88916pt}{90.68646pt}\pgfsys@curveto{12.64726pt}{89.80988pt}{13.31543pt}{89.13399pt}{13.6196pt}{89.27031pt}\pgfsys@curveto{13.92375pt}{89.40662pt}{13.86392pt}{90.35513pt}{13.71416pt}{91.50435pt}\pgfsys@curveto{13.5646pt}{92.65367pt}{13.50478pt}{93.60217pt}{13.80894pt}{93.7385pt}\pgfsys@curveto{14.11311pt}{93.8748pt}{14.78127pt}{93.19893pt}{15.53937pt}{92.32233pt}\pgfsys@curveto{16.29747pt}{91.44574pt}{16.96564pt}{90.76985pt}{17.2698pt}{90.90617pt}\pgfsys@curveto{17.57396pt}{91.04248pt}{17.51413pt}{91.991pt}{17.36436pt}{93.14021pt}\pgfsys@curveto{17.21481pt}{94.28954pt}{17.15498pt}{95.23804pt}{17.45915pt}{95.37436pt}\pgfsys@curveto{17.76332pt}{95.51067pt}{18.43147pt}{94.8348pt}{19.18958pt}{93.95819pt}\pgfsys@curveto{19.94768pt}{93.0816pt}{20.61584pt}{92.40572pt}{20.92001pt}{92.54204pt}\pgfsys@curveto{21.22417pt}{92.67834pt}{21.16434pt}{93.62686pt}{21.01457pt}{94.77608pt}\pgfsys@curveto{20.86502pt}{95.9254pt}{20.80519pt}{96.8739pt}{21.10936pt}{97.01022pt}\pgfsys@curveto{21.41353pt}{97.14653pt}{22.08168pt}{96.47066pt}{22.83978pt}{95.59406pt}\pgfsys@curveto{23.59789pt}{94.71747pt}{24.26605pt}{94.04158pt}{24.57022pt}{94.1779pt}\pgfsys@curveto{24.87437pt}{94.31421pt}{24.81454pt}{95.26273pt}{24.66478pt}{96.41194pt}\pgfsys@curveto{24.51523pt}{97.56126pt}{24.4554pt}{98.50977pt}{24.75957pt}{98.64609pt}\pgfsys@curveto{25.06374pt}{98.7824pt}{25.73189pt}{98.10652pt}{26.48999pt}{97.22992pt}\pgfsys@curveto{27.2481pt}{96.35333pt}{27.91626pt}{95.67744pt}{28.22043pt}{95.81377pt}\pgfsys@curveto{28.52458pt}{95.95007pt}{28.46475pt}{96.89859pt}{28.31499pt}{98.0478pt}\pgfsys@curveto{28.16544pt}{99.19713pt}{28.1056pt}{100.14563pt}{28.40977pt}{100.28195pt}\pgfsys@curveto{28.71394pt}{100.41826pt}{29.3821pt}{99.74239pt}{30.1402pt}{98.86578pt}\pgfsys@curveto{30.8983pt}{97.9892pt}{31.56647pt}{97.31331pt}{31.87064pt}{97.44963pt}\pgfsys@curveto{32.17479pt}{97.58594pt}{32.11496pt}{98.53445pt}{31.9652pt}{99.68367pt}\pgfsys@curveto{31.81564pt}{100.833pt}{31.75581pt}{101.7815pt}{32.05998pt}{101.91782pt}\pgfsys@curveto{32.36415pt}{102.05412pt}{33.0323pt}{101.37825pt}{33.7904pt}{100.50165pt}\pgfsys@curveto{34.54851pt}{99.62506pt}{35.21667pt}{98.94917pt}{35.52084pt}{99.0855pt}\pgfsys@curveto{35.825pt}{99.2218pt}{35.76517pt}{100.17032pt}{35.6154pt}{101.31953pt}\pgfsys@curveto{35.46585pt}{102.46886pt}{35.40602pt}{103.41736pt}{35.71019pt}{103.55368pt}\pgfsys@curveto{36.01436pt}{103.68999pt}{36.68251pt}{103.01411pt}{37.44061pt}{102.13751pt}\pgfsys@lineto{39.335pt}{102.98604pt}\pgfsys@stroke\pgfsys@invoke{
} {{}}{}{{}} {}{{{{{}}{}{}{}{}{{}}}}}{{}}{}{}
{}{{}{}}{}{}{}{{}}{{}}{{}{}}{{}{}}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}}
{}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{}
}{{{{}{}{{}} }}{{}} {}{}{} {}{}{} {}{}{} {}{}{} }{{{{}{}{{}} }}{{}} {}{}{}
{}{}{} }{{{{}{}{{}} }}{{}} {{{}}} }
{}\pgfsys@moveto{2.92004pt}{113.00745pt}\pgfsys@curveto{3.53592pt}{113.98921pt}{4.09344pt}{114.7589pt}{4.41481pt}{114.67046pt}\pgfsys@curveto{4.73618pt}{114.58202pt}{4.82138pt}{113.63545pt}{4.84824pt}{112.47682pt}\pgfsys@curveto{4.87509pt}{111.31819pt}{4.9603pt}{110.37163pt}{5.28166pt}{110.28319pt}\pgfsys@curveto{5.60303pt}{110.19475pt}{6.16055pt}{110.96443pt}{6.77643pt}{111.94618pt}\pgfsys@curveto{7.39255pt}{112.92787pt}{7.95007pt}{113.69756pt}{8.27144pt}{113.60912pt}\pgfsys@curveto{8.5928pt}{113.52068pt}{8.67801pt}{112.57411pt}{8.70486pt}{111.41548pt}\pgfsys@curveto{8.73172pt}{110.25685pt}{8.81693pt}{109.31029pt}{9.13829pt}{109.22185pt}\pgfsys@curveto{9.45966pt}{109.1334pt}{10.01718pt}{109.90309pt}{10.63306pt}{110.88484pt}\pgfsys@curveto{11.24918pt}{111.86653pt}{11.8067pt}{112.63622pt}{12.12807pt}{112.54778pt}\pgfsys@curveto{12.44943pt}{112.45934pt}{12.53464pt}{111.51277pt}{12.5615pt}{110.35414pt}\pgfsys@curveto{12.58835pt}{109.19551pt}{12.67355pt}{108.24895pt}{12.99492pt}{108.1605pt}\pgfsys@curveto{13.31628pt}{108.07207pt}{13.87381pt}{108.84175pt}{14.48969pt}{109.8235pt}\pgfsys@curveto{15.1058pt}{110.80519pt}{15.66333pt}{111.57487pt}{15.9847pt}{111.48643pt}\pgfsys@curveto{16.30606pt}{111.398pt}{16.39127pt}{110.45143pt}{16.41812pt}{109.2928pt}\pgfsys@curveto{16.44498pt}{108.13417pt}{16.53018pt}{107.1876pt}{16.85155pt}{107.09917pt}\pgfsys@curveto{17.17291pt}{107.01073pt}{17.73044pt}{107.78041pt}{18.34631pt}{108.76216pt}\pgfsys@curveto{18.96243pt}{109.74385pt}{19.51996pt}{110.51353pt}{19.84132pt}{110.4251pt}\pgfsys@curveto{20.16269pt}{110.33665pt}{20.2479pt}{109.39009pt}{20.27475pt}{108.23146pt}\pgfsys@curveto{20.3016pt}{107.07283pt}{20.38681pt}{106.12627pt}{20.70818pt}{106.03783pt}\pgfsys@curveto{21.02954pt}{105.94939pt}{21.58707pt}{106.71907pt}{22.20294pt}{107.70082pt}\pgfsys@curveto{22.81906pt}{108.68251pt}{23.37659pt}{109.4522pt}{23.69795pt}{109.36375pt}\pgfsys@curveto{24.01932pt}{109.27531pt}{24.10452pt}{108.32875pt}{24.13138pt}{107.17012pt}\pgfsys@curveto{24.15823pt}{106.01149pt}{24.24344pt}{105.06493pt}{24.5648pt}{104.97649pt}\pgfsys@curveto{24.88617pt}{104.88805pt}{25.4437pt}{105.65773pt}{26.05957pt}{106.63948pt}\pgfsys@curveto{26.67569pt}{107.62117pt}{27.23322pt}{108.39085pt}{27.55458pt}{108.30241pt}\pgfsys@curveto{27.87595pt}{108.21397pt}{27.96115pt}{107.26741pt}{27.988pt}{106.10878pt}\pgfsys@curveto{28.01486pt}{104.95015pt}{28.10007pt}{104.00359pt}{28.42143pt}{103.91515pt}\pgfsys@curveto{28.7428pt}{103.8267pt}{29.30032pt}{104.59639pt}{29.9162pt}{105.57814pt}\pgfsys@curveto{30.53232pt}{106.55983pt}{31.08984pt}{107.32951pt}{31.41121pt}{107.24107pt}\pgfsys@curveto{31.73257pt}{107.15263pt}{31.81778pt}{106.20607pt}{31.84464pt}{105.04744pt}\pgfsys@curveto{31.87149pt}{103.88881pt}{31.9567pt}{102.94225pt}{32.27806pt}{102.8538pt}\pgfsys@curveto{32.59943pt}{102.76537pt}{33.15695pt}{103.53505pt}{33.77283pt}{104.5168pt}\pgfsys@curveto{34.38895pt}{105.49849pt}{34.94647pt}{106.26817pt}{35.26784pt}{106.17973pt}\pgfsys@curveto{35.5892pt}{106.0913pt}{35.67441pt}{105.14473pt}{35.70126pt}{103.9861pt}\pgfsys@lineto{39.33504pt}{102.98607pt}\pgfsys@stroke\pgfsys@invoke{
} \hss}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope\hbox
to0.0pt{\pgfsys@beginscope\pgfsys@invoke{
}{}{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{{}}{}{}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}} {{{}{{}{}}{}}}{{
{}{}{}}}{{{{}}{{}}}}{{}}{{{
}}}\hbox{\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}}
{\pgfsys@rect{-3.0pt}{-3.0pt}{6.0pt}{6.0pt}\pgfsys@fill\pgfsys@invoke{ }
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{0.0pt}{0.0pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}}}\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{}{{{}{}}}{{}{}} {{}{{}}}{{}{}}{}{{}{}} {
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-13.54852pt}{-3.038pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$I^{ij}$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}} {{{}{{}{}}{}}}{{
{}{}{}}}{{{{}}{{}}}}{{}}{{{
}}}\hbox{\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}}
{\pgfsys@rect{-3.0pt}{139.2638pt}{6.0pt}{6.0pt}\pgfsys@fill\pgfsys@invoke{ }
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{0.0pt}{142.2638pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}}}\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{}{{{}{}}}{{}{}} {{}{{}}}{{}{}}{}{{}{}} {
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-16.15408pt}{139.4502pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$I^{mn}$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{{{}{}{{}}{}}}{{{}}}{{{{}}{{}}}}{{}}{{{
}}}\hbox{\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@moveto{2.82861pt}{28.45276pt}\pgfsys@curveto{2.82861pt}{30.01497pt}{1.56221pt}{31.28137pt}{0.0pt}{31.28137pt}\pgfsys@curveto{-1.56221pt}{31.28137pt}{-2.82861pt}{30.01497pt}{-2.82861pt}{28.45276pt}\pgfsys@curveto{-2.82861pt}{26.89055pt}{-1.56221pt}{25.62415pt}{0.0pt}{25.62415pt}\pgfsys@curveto{1.56221pt}{25.62415pt}{2.82861pt}{26.89055pt}{2.82861pt}{28.45276pt}\pgfsys@closepath\pgfsys@moveto{0.0pt}{28.45276pt}\pgfsys@fill\pgfsys@invoke{
} }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{0.0pt}{28.45276pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}}}\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{}{{{}{}}}{{}{}} {{}{{}}}{{}{}}{}{{}{}} {
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.13242pt}{26.0611pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$E$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{{{}{}{{}}{}}}{{{}}}{{{{}}{{}}}}{{}}{{{
}}}\hbox{\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@moveto{2.82861pt}{56.90552pt}\pgfsys@curveto{2.82861pt}{58.46773pt}{1.56221pt}{59.73413pt}{0.0pt}{59.73413pt}\pgfsys@curveto{-1.56221pt}{59.73413pt}{-2.82861pt}{58.46773pt}{-2.82861pt}{56.90552pt}\pgfsys@curveto{-2.82861pt}{55.3433pt}{-1.56221pt}{54.0769pt}{0.0pt}{54.0769pt}\pgfsys@curveto{1.56221pt}{54.0769pt}{2.82861pt}{55.3433pt}{2.82861pt}{56.90552pt}\pgfsys@closepath\pgfsys@moveto{0.0pt}{56.90552pt}\pgfsys@fill\pgfsys@invoke{
} }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{0.0pt}{56.90552pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}}}\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{}{{{}{}}}{{}{}} {{}{{}}}{{}{}}{}{{}{}} {
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.13242pt}{54.51385pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$E$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{{{}{}{{}}{}}}{{{}}}{{{{}}{{}}}}{{}}{{{
}}}\hbox{\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@moveto{2.82861pt}{85.35828pt}\pgfsys@curveto{2.82861pt}{86.92049pt}{1.56221pt}{88.18689pt}{0.0pt}{88.18689pt}\pgfsys@curveto{-1.56221pt}{88.18689pt}{-2.82861pt}{86.92049pt}{-2.82861pt}{85.35828pt}\pgfsys@curveto{-2.82861pt}{83.79607pt}{-1.56221pt}{82.52966pt}{0.0pt}{82.52966pt}\pgfsys@curveto{1.56221pt}{82.52966pt}{2.82861pt}{83.79607pt}{2.82861pt}{85.35828pt}\pgfsys@closepath\pgfsys@moveto{0.0pt}{85.35828pt}\pgfsys@fill\pgfsys@invoke{
} }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{0.0pt}{85.35828pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}}}\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{}{{{}{}}}{{}{}} {{}{{}}}{{}{}}{}{{}{}} {
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.13242pt}{82.96661pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$E$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} {{}}
{{{}{}{{}}{}}}{{{}}}{{{{}}{{}}}}{{}}{{{
}}}\hbox{\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{{{}}}{{}}{}{}{}{}{}{}{}{}{}{\pgfsys@moveto{2.82861pt}{113.81104pt}\pgfsys@curveto{2.82861pt}{115.37325pt}{1.56221pt}{116.63965pt}{0.0pt}{116.63965pt}\pgfsys@curveto{-1.56221pt}{116.63965pt}{-2.82861pt}{115.37325pt}{-2.82861pt}{113.81104pt}\pgfsys@curveto{-2.82861pt}{112.24883pt}{-1.56221pt}{110.98242pt}{0.0pt}{110.98242pt}\pgfsys@curveto{1.56221pt}{110.98242pt}{2.82861pt}{112.24883pt}{2.82861pt}{113.81104pt}\pgfsys@closepath\pgfsys@moveto{0.0pt}{113.81104pt}\pgfsys@fill\pgfsys@invoke{
} }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{0.0pt}{113.81104pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope
}\pgfsys@endscope}}}\hbox{{\pgfsys@beginscope\pgfsys@invoke{
}{{}{}{{{}{}}}{{}{}} {{}{{}}}{{}{}}{}{{}{}} {
}{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-12.13242pt}{111.41937pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$E$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{56.90552pt}{71.1319pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{14.22638pt}{71.1319pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-2.625pt}{43.77458pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$\vdots$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{-2.625pt}{100.6801pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$\vdots$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{5.9109pt}{43.77458pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$\vdots$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
{{}}\hbox{\hbox{{\pgfsys@beginscope\pgfsys@invoke{ }{{}{}{{ {}{}}}{ {}{}}
{{}{{}}}{{}{}}{}{{}{}} { }{{{{}}\pgfsys@beginscope\pgfsys@invoke{
}\pgfsys@transformcm{1.0}{0.0}{0.0}{1.0}{5.9109pt}{100.6801pt}\pgfsys@invoke{
}\hbox{{\definecolor{pgfstrokecolor}{rgb}{0,0,0}\pgfsys@color@rgb@stroke{0}{0}{0}\pgfsys@invoke{
}\pgfsys@color@rgb@fill{0}{0}{0}\pgfsys@invoke{ }\hbox{\scriptsize{$\vdots$}}
}}\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}}
\pgfsys@invoke{\lxSVG@closescope }\pgfsys@endscope}}} { {}{}{}}{}
{{}{{}{}}{}}{{}{{}{}}{}}{{}{}}{{}}
{{}{{}{}}{}}{{{}}{{}}}{{}}{{}{{}{}}{}}{{{}}{{}}}{ {}{}{}}{}{{}}{{{{{}}{
{}{}}{}{}{{}{}}}}}{{}}{}{{{{{{}}{
{}{}}{}{}{{}{}}}}}{}{}{}{}}{}{}{}{}{{}}{}{}{}{}{{}}
{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {}{}{}
{}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {}{}{}
{}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {}{}{}
{}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {}{}{}
{}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {}{}{}
{}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{}{}{} {}{}{} {}{}{} {}{}{}
}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}} {}{}{}
{}{}{} }{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}{{}{}{}{}{{}}{}{{}}
{{{}}} }{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{}{{}{}}