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PACS-code: 05.50.+q, 64.60.Fr, 05.45.Df, 64.60.Ak .
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exponents, scaling limit, percolation, external perimeter, fractal dimension, O(N) models
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\begin{document}
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\twocolumn[\hsize\textwidth\columnwidth\hsize\csname
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\draft
\title{Path Crossing Exponents and the External Perimeter
in 2D Percolation}
 \bibliographystyle{mabib} %  for BibTeX - sorted numerical labels
                           %  by order of first citation.

% \draft command makes pacs numbers print
% repeat the \author\address pair as needed
\author{Michael Aizenman$^a$, Bertrand Duplantier$^b$
and Amnon Aharony$^c$}
\address{$^a$ Departments of Physics and Mathematics, Jadwin Hall,
Princeton University, Princeton, NJ 08544}
\address{$^b$ Service de Physique Th\'eorique de Saclay,
91191 Gif-sur-Yvette Cedex, \\
 and Institut Henri Poincar\'e, 11 rue Pierre et Marie Curie, 75231
 Paris Cedex 05, France}
\address{$^c$ School of Physics and Astronomy,
Raymond and Beverly Sackler Faculty of Exact Sciences\\
Tel Aviv University, Tel Aviv 69978, Israel}
\date{\today}
\maketitle
\begin{abstract}
Percolation path crossing exponents describe probabilities
for $\ell$ non-overlapping traversing paths, each of either
occupied sites or vacancies.  We show, for collections
including at least one of each, that in 2D the exponents 
are those of an 
$O(N=1)$ loop model. This extends the earlier 
identification by Saleur and Duplantier of $k$ spanning 
cluster exponents, for which $\ell=2k$.  The results yield  
$D_{EP}=4/3$ for the fractal dimension of the accessible
external cluster perimeter, and explain  the absence of narrow
gate fjords, in agreement with the original findings of
Grossman and Aharony.
\end{abstract}
\pacs{05.50.+q, 64.60.Fr, 05.45.Df, 64.60.Ak}    ]   

The fractal geometry of critical percolation clusters has  been of
interest both for intrinsic reasons and as a window
on a range of phenomema.  It is characterized by fractal
dimensions of various sets \cite{book,stanley}, e.g.,
of the connected clusters,  their backbones,
the  sets of pivotal (singly--connecting)
bonds,  the clusters' boundaries (hulls),
and their external (accessible) perimeters.
A set  $S$ is said here to be of fractal dimension
$D_{S}$
if the density of
points in $S$ within a box of linear size $R$ decays as
$R^{-x_{S}}$, with $x_{S}=d-D_{S}$ in $d$ dimensions.
The interest in these dimensions is enhanced by their apparent
relation, in 2D,  with the dimensions of polymers in different
conformational states
(as mentioned below).

For two--dimensional (2D) independent percolation many of the
fractal dimensions have been found exactly
\cite{Denijs,N,SD,Cardy}, though most of these values
have not yet been established at a rigorous level.
In several cases, Saleur and Duplantier (SD)\cite{SD} identified
the co--dimension $x_{S}$
with the exponent $x^{\cal C}_{k}$ which describes the decay of the
probability $P^{\cal C}_{k} \approx (r/R)^{x^{\cal C}_{k}}$
that in 
an annular region, $D(r,R)=\{x | r\le |x|\le R\}$, the small 
circle is connected to the  outer one ($R >> r $) 
by $k$ different clusters of occupied sites (or bonds).   
SD utilized the observation that the statistics of the
$2k$ boundary lines of the connected clusters
(i.e. lines running  between 
the clusters and the dual clusters)
are described by  well recognized loop models.
The loop models corresponding
to the bond and site percolation models are a bit
different, however the predicted exponent values coincide.
For the bond percolation model the loops bounce off
the Fortuin-Kasteleyn clusters of the
$Q=1$  Potts model at its critical point.
For the site percolation on the triangular  lattice
the loops are lines on the hexagonal (dual) lattice
separating the occupied from the vacant sites.  The latter boundary
lines obey the statistics of the  $O(N=1)$
loop model of
Domany {\it et al.}\cite{Domany} -- at its {\it low temperature
phase}.
Using the ``Coulomb gas'' representation
for the corresponding $\ell$-line exponents,  $x^{O(N)}_{\ell}$,
SD derived \cite{SD}:
\begin{equation}
x^{\cal C}_k = x^{O(N=1)}_{2k} = (4k^2-1)/12 \; ,
\label{eq:DS}
\end{equation}
where $k$
{\it clusters} correspond to $2k$
{\it lines} in the loop model.

Among the noteworthy applications of the above formula are
the ``hull dimension'', i.e., the dimension of the
cluster's perimeter,
\begin{equation}
D_{H}=2-x^{\cal C}_{1}=7/4,
\end{equation}
and the dimension of the set of ``red'' (singly connecting) bonds,
which are pinching points between two large clusters:
\begin{equation}
D_{SC}=2-x^{\cal C}_2=3/4=1/{\nu},
\end{equation}
where $\nu$ is the correlation length exponent
\cite{coniglio}, in agreement with
previously derived values \cite{Denijs}.
Nevertheless, 
Eq.~(\ref{eq:DS}) does not yield all the
dimensions of 
interest; in particular, it does not cover the
dimension of the external (accessible) perimeter $D_{EP}$
\cite{GA}.

The present Letter presents several extensions of the above
results for the independent site percolation
model on the triangular lattice:

\noindent {\it i. \/}
Basing the relation of percolation exponents with the
$O(N=1)$  exponents on a somewhat different footing than that
used in Ref.~\cite{SD},
we  extend the list of exact values
proposed for critical percolation in 2D.
Instead of focusing on entire clusters, we consider the probability
$P^{\cal P}_\ell(r,R;\tau_1,\ldots, \tau_{\ell})$ that 
the annulus $D(r,R)$ 
is traversed by (at least) $\ell$ non--overlapping connected
{\em paths},  which are monochromatic in the sense that each
consists of either occupied sites ($\tau_j = +$) or of
vacancies ($\tau_j = -$).
We rigorously prove that such probabilities are also related
to the $O(N=1)$ exponents.
Assuming the validity of the exact
values for the latter,
we find that for all the $\pm$ color
sequences which include at least one of {\it each} type,
\begin{equation}
P^{\cal P}_\ell(r,R;\tau_1,\ldots, \tau_{\ell})
\approx (r/R)^{x^{\cal P}_{\ell}}
\end{equation}
with the {\it path crossing exponents} $x^{\cal P}_{\ell}$ satisfying
\begin{equation}
x^{\cal P}_\ell = x^{O(N=1)}_{\ell} = (\ell^2-1)/12.
\label{eq:path}
\end{equation}
Since  the cluster exponents are $x^{\cal C}_{k} =  x^{\cal P}_{2k} $,
Eq.~(\ref{eq:path}) may be viewed as
an extension of the SD formula to {\it odd} values of $\ell$, or
{\it half integer} values of $k$.



\medskip
\noindent {\it ii. \/}
Using the newly 
acquired values we explain
some of the quantitative and qualitative features of the
 {\it external perimeter} (or the ``accessible perimeter'') of
critical clusters which were observed by Grossman and Aharony (GA)
\cite{GA}:
its dimension, which we 
identify as
\begin{equation}
D_{EP}=2-x^{\small O(1)}_{3}= 4/3 \; ,
\label{dimEP}
\end{equation}
and the interesting fact that -- unlike the hull -- the external
perimeter
appears to be self--avoiding on the macroscopic scale.

\medskip

\noindent {\it iii. \/}
We consider also the analogous 
{\it boundary} or {\it ``surface'' exponents\/}, which describe
the probability 
$\tilde{P}^{\cal P}_\ell(r,R;\tau_1,\ldots, \tau_{\ell})$ 
that, {\it within the upper half space}, 
a semi-annular region $\tilde{D}(r,R)$ 
is traversed by  $\ell $ paths.  
For the exponents defined by
\begin{equation}
\tilde{P}^{\cal P}_\ell(r,R;\tau_1,\ldots, \tau_{\ell})
\approx (r/R)^{\tilde{x}^{\cal P}_{k}}
\label{eq:P-surface}
\end{equation}
we find
\begin{equation}
\tilde{x}^{\cal P}_\ell = \tilde{x}^{O(N=1)}_{\ell+1} =
(\ell+1) \ell/6.
\label{eq:surface}
\end{equation}
In this case the relation
is valid with {\it no} restriction
on the color sequence $\tau$;  however there is a shift: $\ell$
crossing paths correspond to $(\ell+1)$
$O(N=1)$ lines. Thus, with odd $\ell$, one recovers the cluster
boundary exponents $\tilde{x}^{\cal C}_{k} = \tilde{x}^{\cal
P}_{2k-1}=k(2k-1)/3$, as in Refs.~\cite{BD,Cardy98}.

The above results are based on a rigorous relation of path crossing
probabilities with amplitudes
of a loop model which we shall now define, and on known exact values
for the exponents of the latter which still remain
to be proven at a rigorous level.
The arguments are formulated for the special model of independent
site (i.e., hexagon) percolation on the triangular lattice.
For reasons of universality one may expect the conclusions
to apply to other 2D percolation models,
e.g., the bond percolation,  and also to the
statistics of the connected clusters of ($+$) or ($-$) spins in
the 2D Ising model at all temperatures above $T_c$.


The loop-model configurations, $\Gamma$,  are collections of
nonoverlapping loops and lines, in suitable subsets of the
plane,  which are allowed to have
end-points  only  within prescribed regions.
The weight of a configuration is
\begin{equation}
W(\Gamma) \ = \ K^{\cal N_B} N^{\cal N_P}  \;,
\end{equation}
with  ${\cal N_P}$ the number of closed lines (or ``polygons'')
and ${\cal N_B}$ their total length (the number of bonds).
For the particular case of hexagon percolation discussed here 
the fugacities are $K=1$,
$N=1$, i.e.,
$W(\Gamma) = 1 $ for all $\Gamma$ \cite{SD}.

A probability distribution
of loop and line configurations  in a prescribed region
is defined by means of the weights
$W(\Gamma)/Z$, with $Z$ a suitable normalizing  factor.
Let now  $P^{O(N)}_{\ell}(r,R)$ denote the
probability that such a systems of lines with no end points
in the annular domain $D(r,R)$ contains at least $\ell$ lines
traversing $D(r,R)$.
For a representation of the surface exponents,
we also let $\tilde{P}^{O(N)}_{\ell}(r,R)$ denote the corresponding
event with the lines restricted to lie in the upper half
plane, taken here  with the ``free boundary conditions''.

\begin{figure}[t]
      \begin{center} 
      \leavevmode
  	\epsfxsize=2.5in
      \epsfbox{paths.eps}        
  \caption{\footnotesize
   A configuration with $\ell = 2$  paths  traversing 
  the semi-annular region $\tilde{D}(r,R)$, one of occupied 
  (checkered) and the other (dual) of vacant (gray) hexagons.   
%   Each such 
%   The thick lines are  the %
  The configuration has  
  $(\ell+1 = 3)$  $\ O(N=1)$ boundary lines (drawn thickly); 
  the states of the  hexagons 
  not adjacent to these lines  are left unspecified.}
%                need not be specified.}  
  \label{fig:paths}
  \end{center}
  \end{figure}
  
  A close variant of the quantity $P^{O(N)}_{\ell}(r,R)$  is the
$O(N)$ {\it amplitude}
$G^{O(N)}_{\ell}(r,R)$ which is defined as the
 {\it sum} over $\ell$ lines
$\{\gamma_1,\ldots, \gamma_{\ell}\}$ spanning the annulus
$D(r,R)$ of the {\it probability} $\omega(\gamma_1,\ldots,
\gamma_{\ell} \in \Gamma)$
 that the lines are included
in $\Gamma$.  For $N=1$, that probability
reduces to the {\it local} expression\cite{DS1,JMP}:
\begin{eqnarray}
\omega(\gamma_1,\ldots, \gamma_{\ell})
&=&2^{-{\cal N}_{H}(\gamma_1,\ldots, \gamma_{\ell})}
2^{{\cal K}(\gamma_1,\ldots, \gamma_{\ell})} / 2^{\#}
\end{eqnarray}
with ${\cal N}^H(\gamma_1,\ldots, \gamma_{\ell})$ the number
of hexagons touched by the lines, 
${\cal K}(\gamma_1,\ldots, \gamma_{\ell})$ the number of
line clusters -- two lines being regarded as
 in the same cluster if they touch a common hexagon,
 and  $\#$ defined as taking the value $0$ if the $\ell$ lines leave
room for another curve to
traverse  the annulus and  $1$ otherwise. The amplitudes then read
\begin{equation}
G^{O(N=1)}_{\ell}(r,R) \  = \ \sum_{ \gamma_1,\ldots, \gamma_{\ell} }
\omega(\gamma_1,\ldots, \gamma_{\ell}), 
\end{equation}
the sum running over sets of $\ell$ nonoverlapping lines
which traverse $D(r,R)$.
It can be shown that the probabilities and amplitudes 
agree to the leading order \cite{JMP}: 
\begin{equation}
P^{O(N=1)}_{\ell}(r,R) \  = \ \left(1 + o({r \over R})
\right)G^{O(N=1)}_{\ell}(r,R) \;. 
\end{equation}

``Coulomb gas'' and Bethe Ansatz methods \cite{N,SD,BB,DS,BS93} yield
the
conclusion that the loop model amplitudes, thus probabilities, decay
by power laws,
$G^{O(1)}_{\ell}(r,R)  \approx
(r/R)^{x^{O(1)}_\ell}$, and
$\tilde{G}^{O(1)}_{\ell}(r,R)  \approx
(r/R)^{\tilde{x}^{O(1)}_\ell}$,
with the exponents taking the values 
given in Eq.~(\ref{eq:path})
and Eq.~(\ref{eq:surface}).
Our results rest now on the fact that the
$O(N=1)$ line  probabilities are of the same order
of magnitude as the path crossing probabilities.
Their compatibility is expressed in the following statement.

\medskip

\noindent
{\bf Proposition} \/ {\em  In the site percolation model on the
triangular lattice:

1)  For any ``color sequence''
$\{\tau_j=\pm\}_{j=1}^{\ell}$ which
includes at least one of each kind ($+$ and $-$),
\begin{equation}
P^{\cal P}_\ell(r,R;\tau_1,\ldots, \tau_{\ell})  \  \
{\stackrel{\scriptstyle <}{_{_{\scriptstyle >} }} } % (lg symbol)
 \  \  P^{O(N=1)}_{\ell}(r,R)  \;  ,
\label{eq:general}
\end{equation}
where $A \ {\stackrel{\scriptstyle <}{_{_{\scriptstyle >} }} } \ B$
means that there are constants $0 < c_1, c_2 <
\infty$ with which $c_1 A \le  B \le c_2 A$ {\it uniformly in $r$ and
$R$}.


2)  The surface probabilities satisfy
\begin{equation}
\tilde{P}^{\cal P}_\ell(r,R;\tau_1,\ldots, \tau_{\ell}) \ = \
\tilde{P}^{O(N=1)}_{\ell+1}(r,R)  \;  ,
\label{eq:Gtilde}
\end{equation}
without any restriction on the color sequence $\tau$.
 }
\medskip

The simplest case of the above relation is in the example of
the half-disk amplitude with alternating color paths (as in Fig. 1),
which corresponds to
$\tilde{P}^{\cal P}_\ell(r,R;+,-,+,-,\ldots)$.
Equation (\ref{eq:Gtilde}) holds there since the statistics
of the boundary lines is given exactly by the $O(N=1)$ loop model.
The result is then extended by
establishing independence on the color sequence.
This is done by successively conditioning on the suitable
``rightmost path'' and flipping the site variables left of the
line.  Thus use is made of the Markov property combined with
 the spin flip symmetry, which are enabled by the independence
 and the self duality of the site percolation model on the
 triangular lattice.
The argument is a bit more involved in 
the case of the full disk.
There we need to have at least one traversing boundary line, which
 we employ to slit the annulus.  The previous argument is then
applied to the resulting simply connected domain.
Equation ~(\ref{eq:general}) reflects
the fact that the overcounting involved in the selection of
the slit is by at most a finite factor.
The complete argument will be spelled in Ref.~\cite{JMP}.

Let us turn now to some of the conclusions which can be drawn
from the exact values of the path exponents, as provided by
Eqs. (\ref{eq:path}) and  (\ref{eq:surface}).
The external perimeter 
is the boundary of the set obtained
by  filling in  ``fjords'' which
are connected to the cluster's complement through very narrow passages
(or ``gates").  GA \cite{GA} made the puzzling observation  that
while typical clusters do show many fjords with only a narrow passage
to the complement,
once one fills in fjords with passages of width
two or three lattice spacings no fjords  of broader microscopic
passages, and depth comparable with that of the cluster, are left.
This is clearly visible in Fig. 6 of the second Ref. \cite{GA}.
The dimension of the external perimeter  
was found numerically to be  $D_{EP}\approx 4/3$ \cite{DEP}.
Although there appeared conjectures relating this value to the fractal
dimension of self--avoiding walks \cite{SD,GA} (SAW's),
this connection was never elucidated.


Our generalized path statistics enables us to find
$D_{EP}$ exactly:   each point on the external
perimeter is next to the end of three paths
of   lengths comparable with the diameter of the cluster -- a path
of occupied sites and in addition two distinct dual paths
of vacancies (Fig. 2a),
which guarantee that the point is not within a fjord of narrow opening
(both paths must be able to exit the fjord via the narrow gate).
This yields
%\begin{equation}
$D_{EP} \ = \  2 - x^{\cal P}_3 = 4/3\; ,$
%\label{dimEP}
%\end{equation}
in excellent agreement with the numerical results.


GA's observation  is particularly
striking from the perspective of the {\it scaling limit}, where one
sends the lattice spacing to zero while keeping the sight on the
curves
observed on the macroscopic scale.
(The limit can be constructed using the analysis of
Ref.~\onlinecite{AB},
which implies that 
 the cluster hulls and external perimeters can still be described 
 by means of H\"older continuous random curves.)    
While the external perimeter is self--avoiding on
the lattice scale, like  the hull  it could have 
close encounters which appear as self--intersections when
viewed from the macroscopic perspective.
Their absence is also explained by the generalized path statistics:
the occurence in an $L\times L$ box  of a
cluster with a fjord of depth $R=s L$  and neck
width $r=\epsilon L$ requires there being {\em six} paths,
two pairs of triplets as used in the derivation of Eq. (\ref{dimEP}),
which meet in a region of size
$r$ and avoid each other up to a radius $R$ (Fig. 2b).
The probability of finding such six paths scales as
%\begin{equation}
$  \epsilon^{-d} \times
 \left({\epsilon \over s }  \right)^{x^{\cal P}_6}  \ = \
 O(\epsilon^{x^{P}_6 -d})$
  % \end{equation}
where $d=2$.
Equation (\ref{eq:path}) yields the exponent
value
$x^{\cal P}_6=2 {11 \over 12}$ 
and hence the probability for a randomly picked configuration to
exhibit such a gate   tends
to zero, in the situation where $s$ is
fixed at some non-infinitesimal value  $ 0 < s < 1$, and
$\epsilon \to 0$.  
The crucial point here is that
the fractal dimension of the set of these gates  is negative:
\begin{equation}
 D_G\ =\ 2-x^{\cal P}_6 \  < \  0 \; .
\end{equation}
This explains the asymptotic absence of macroscopic
size fjords of neck width $r$
anywhere between few multiples of the lattice spacing
and $\epsilon L$, for any fixed $ \epsilon \ll 1$.
The above argument also implies that the external perimeter will
not exhibit {\it peninsulas} with narrow isthmuses, even though that
condition was not built into the construction.

\begin{figure}[c]
      \begin{center} 
      \leavevmode
  	\epsfysize=1.4in
      \epsfbox{gates.eps}  
  \caption{\footnotesize Paths, and dual (dotted) paths  characterizing 
  a) the external perimeter  ($\ell =3$) and b) a gate 
  ($\ell =6$).  } 
%  
%   \caption{\footnotesize a) External perimeter is
%   characterized by $\ell =3$ long paths, of which two are dual 
%   paths (dotted).  b) A gate requires  $\ell =6$. }
%    (mixed)  aths. }
%    b) A gate requires $\ell =6$ crossing paths, two along occupied sites 
%    and four dual paths (dotted lines).  }  
  \label{fig2}
  \end{center}
  \end{figure}


It is of interest to recall here the suggestion which was made on 
a theoretical as  well as a numerical basis \cite{CJMS,DS1}, that
percolation's hull and external perimeter dimensions coincide with
the dimensions of polymers, respectively at the $\theta$-point (the
onset of collapse), 
or in  the SAW  state:
\begin{equation}
 D_{H}=D_{\theta}, \quad D_{EP}=D_{SAW} \; .
\end{equation}
It is natural to conjecture that in the scaling limit the external
perimeter {\it coincides}, in its local statistics,
with a SAW.
This may appear to  be in 
conflict with the a-symmetry
between the two sides of the external perimeter, however
the absence of peninsulas in the scaling limit suggests that
the symmetry is  restored asymptotically.

As noted in \cite{Kesten_scaling,Aiz_Xiamen}, it is possible to
obtain some
selected path exponents by direct arguments. 
The values are consistent with the formulas given above. 
It is instructive to list  specific values of 
  $x^{\cal P}_{\ell} = (\ell^2 - 1)/12$: \\ 
\mbox{   }$ \ell =2$:  \quad  $x^{\cal P}_{2}$ yields
$D_{H}=D_{\theta}=7/4$.
\\
\mbox{   }$ \ell =3$:  \quad   $x^{\cal P}_{3}$ yields
$D_{EP}=D_{SAW}=4/3 $. \\
\mbox{   }$ \ell =4$:   \quad   $x^{\cal P}_{4}$ yields
$D_{SC}=\nu^{-1} =
3/4$.
\\
\mbox{   }$ \ell =5$:  \quad    $x^{\cal P}_{5}=2$ can be derived
directly.  \\
\mbox{   }$ \ell =6$:  \quad    $x^{\cal P}_{6} > 2 $  implies that
the external perimeter is self--avoiding on the large scale ($D_G <
0$).

The relation (\ref{eq:path}) was not claimed for $\ell=1$, or for
paths of a single color ($\hat{x}^{\cal P}_{\ell}$).
Concerning this let us note: \\
$\ \  $ -- It can be shown directly that $x^{O(N=1)}_{1}=0$ 
(\cite{JMP}) while
 $\hat{x}^{\cal P}_1 > 0$ (\cite{pi}).   
 The path exponent is related to the cluster dimension; its
value appears to be $\hat{x}^{\cal P}_{1} = 5/48 $ \cite{Denijs}. \\
$\ \ $ -- The case of $\ell = 2$,
 with two paths of the same color,
is of
special interest since it relates to the {\it backbone dimension}.
Numerically,
$\hat{x}^{\cal P}_{2} = 0.3568\pm 0.0008$ \cite{grass}.


For the surface exponents,
$\tilde{x}^{\cal P}_\ell = (\ell+1) \ell/6$  of
Eq.~(\ref{eq:surface}), we note
that  for $\ell \to \infty$ \
$\tilde{x}^{\cal P}_\ell / x^{\cal P}_\ell \to 2 $,
as it should; and
\mbox{   }$ \ell =1$:  \quad   $\tilde{x}^{\cal P}_1 = 1/3 \ \  $
is consistent
with Cardy's equation for the crossing probability \cite{Cardy}.
  \\
\mbox{   }$ \ell =2$:  \quad    $\tilde{x}^{\cal P}_2 = 1$  can be
derived directly. \\
\mbox{   }$ \ell =3$:  \quad    $\tilde{x}^{\cal P}_3 = 2$  is also
directly derivable. \\ 
The last one (\cite{Aiz_Xiamen}) is related to 
a slit disc exponent which is attributed to 
J. van den Berg in Ref. \cite{Kesten_scaling}.   

Finally, we note that the SD formalism also yields predictions
for the hull dimensions of Fortuin-Kasteleyn random clusters,
describing
the $Q$-state Potts model.  These  were recently confirmed
in numerical simulations by Hovi and Mandelbrot \cite{HM}. 
In contrast, the  values found in that work for the external 
perimeters  do not agree with the generalizations
of the SD formulas to odd $\ell$.   The
results presented  here were derived only for site percolation.  
It would be interesting to see generalizations.    


This paper is dedicated to the memory of Tal Grossman.
The work was started and carried out while the authors enjoyed the
gracious hospitality of the Institut Henri Poincar\'e,  the Institute
for Advanced Studies (MA and BD), and of Tel Aviv University (MA).
It was supported in part by the NSF Grant PHY-9512729 (MA),
a grant from the German Israeli Foundation (AA), and 
by a grant to the IAS from the NEC Research Institute. 


%      \bibliography{EP}
%      \end{document} % comment out when done
\begin{thebibliography}{10}

\bibitem{book}
D. Stauffer and A. Aharony, {\it Introduction to Percolation Theory}
(Taylor  and Francis, London, 1994).

\bibitem{stanley}
H.E. Stanley, in {\it Percolation Theory and Ergodic Theory of Infinite
  Particle Systems}, edited by H. Kesten (Springer--Verlag, IAM Volumes {\bf
  8}, 1987).

\bibitem{Denijs}
M. den Nijs, J. Phys. A {\bf 12}, 1857 (1979); 
Phys. Rev. B{\bf 27}, 1674 (1983).

\bibitem{N}
B. Nienhuis, Phys. Rev. Lett. {\bf 49}, 1062 (1982); J. Stat. Phys. {\bf 34},
  731 (1984); in {\it Phase Transitions and Critical Phenomena}, edited by C.
  Domb and J. L. Lebowitz, (Academic, London, 1987), Vol. 11.

\bibitem{SD}
H. Saleur and B. Duplantier, Phys. Rev. Lett. {\bf 58}, 2325 (1987).

\bibitem{Cardy}
J. L. Cardy, Nucl. Phys. {\bf B240} [FS12], 514 (1984); J. Phys. A {\bf 25},
  L201 (1992).

\bibitem{Domany}
E. Domany, D. Mukamel, B. Nienhuis and A. Schwimmer, Nucl. Phys. {\bf B190}
  [FS3], 279 (1981).

\bibitem{coniglio}
A. Coniglio, J. Phys. A {\bf 15}, 3829 (1982).  

\bibitem{GA}
T. Grossman and A. Aharony, J. Phys. A{\bf 19}, L745 (1986); {\it ibid.} {\bf
  20}, L1193 (1987).

\bibitem{BD}
B. Duplantier, Phys. Rep. {\bf 184}, 229 (1989).

\bibitem{Cardy98}
J. L. Cardy, J. Phys. A {\bf 31}, L105 (1998).

\bibitem{DS1}
B. Duplantier and H. Saleur, Phys. Rev. Lett. {\bf 59}, 541 (1987).

\bibitem{JMP}
M. Aizenman, B. Duplantier and A. Aharony, in preparation.  

\bibitem{BB}
M. T. Batchelor and H. W. J. Bl\"ote, Phys. Rev. Lett. {\bf 61}, 138 (1988).

\bibitem{DS}
B. Duplantier and H. Saleur, Phys. Rev. Lett. {\bf57}, 3179 (1986).

\bibitem{BS93}
M. T. Batchelor and J. Suzuki, J. Phys. A {\bf 26}, L729 (1993).

\bibitem{DEP}
GA found $D_{EP}=1.37 \pm 0.03$ for $E_1$ (second neighbor) gates on the square
  lattice, and $1.34 \pm 0.03$ for $E_2$ and $E_3$ (third and fourth neighbor
  gates) on the square and triangular lattices \cite{GA}. Similar values were
  measured numerically by P. Meakin and F. Family [Phys. Rev. A{\bf 34}, 2558
  (1986)], and by M. Rosso [J. Phys. A {\bf 22}, L131 (1989)]; and
  experimentally by A. Birovljev {\it et al.} [Phys. Rev. Lett. {\bf 67}, 584
 (1991)] for invasion percolation fronts and by L. Bal\'{a}zs [Phys.
Rev. E{\bf 54}, 1183 (1996) for Al pitting.

\bibitem{AB}
M. Aizenman and A. Burchard, to appear in Duke Math. J.  

\bibitem{CJMS}
A. Coniglio, N. Jan, I. Majid and H. E. Stanley, Phys. Rev. B{\bf 35}, 3617
  (1987).

\bibitem{Kesten_scaling}
H. Kesten, Commun. Math. Phys. {\bf 109}, 109 (1987).

\bibitem{Aiz_Xiamen}
%%%%%%%%%%%%%%%%%
M. Aizenman, in {\it Statphys 19}, edited by H. Bailin (World Scientific,
Singapore, 1996); and in {\it Mathematics of Multiscale Materials}, 
edited by K.M. Golden et al., The IMA Volumes in Mathematics, v. {\bf 
99} (Springer, 1998).

\bibitem{pi}
H. Kesten, Prob. Theor. Rel. Fields {\bf 73}, 369 (1986).

\bibitem{grass}
P. Grassberger, cond-mat/9808095 v2.

\bibitem{HM}
J. -P. Hovi and B. B. Mandelbrot (unpublished).

\end{thebibliography}

\end{document}
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eofill
:e
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:a
32(\314\314\314\314\314\314\314\314)(\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314\314)fg bk
:b
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np 504 1451 :M
453 1551 :L
504 1652 :L
606 1652 :L
657 1551 :L
606 1451 :L
504 1451 :L
506 1455 :L
604 1455 :L
653 1551 :L
604 1648 :L
506 1648 :L
457 1551 :L
506 1455 :L
504 1451 :L
eofill
.875 G
np 1104 1060 :M
1053 1159 :L
1104 1259 :L
1206 1259 :L
1257 1159 :L
1206 1060 :L
1104 1060 :L
eofill
0 G
np 1104 1060 :M
1053 1159 :L
1104 1259 :L
1206 1259 :L
1257 1159 :L
1206 1060 :L
1104 1060 :L
1106 1064 :L
1204 1064 :L
1253 1159 :L
1204 1255 :L
1106 1255 :L
1057 1159 :L
1106 1064 :L
1104 1060 :L
eofill
.875 G
np 1404 864 :M
1353 964 :L
1404 1064 :L
1506 1064 :L
1557 964 :L
1506 864 :L
1404 864 :L
eofill
0 G
np 1404 864 :M
1353 964 :L
1404 1064 :L
1506 1064 :L
1557 964 :L
1506 864 :L
1404 864 :L
1406 868 :L
1504 868 :L
1553 964 :L
1504 1060 :L
1406 1060 :L
1357 964 :L
1406 868 :L
1404 864 :L
eofill
.875 G
np 954 961 :M
903 1062 :L
954 1162 :L
1056 1162 :L
1107 1062 :L
1056 961 :L
954 961 :L
eofill
0 G
np 954 961 :M
903 1062 :L
954 1162 :L
1056 1162 :L
1107 1062 :L
1056 961 :L
954 961 :L
956 965 :L
1054 965 :L
1103 1062 :L
1054 1158 :L
956 1158 :L
907 1062 :L
956 965 :L
954 961 :L
eofill
.875 G
np 804 471 :M
753 572 :L
804 672 :L
906 672 :L
957 572 :L
906 471 :L
804 471 :L
eofill
0 G
np 804 471 :M
753 572 :L
804 672 :L
906 672 :L
957 572 :L
906 471 :L
804 471 :L
806 475 :L
904 475 :L
953 572 :L
904 668 :L
806 668 :L
757 572 :L
806 475 :L
804 471 :L
eofill
.875 G
np 954 570 :M
903 670 :L
954 769 :L
1056 769 :L
1107 670 :L
1056 570 :L
954 570 :L
eofill
0 G
np 954 570 :M
903 670 :L
954 769 :L
1056 769 :L
1107 670 :L
1056 570 :L
954 570 :L
956 574 :L
1054 574 :L
1103 670 :L
1054 765 :L
956 765 :L
907 670 :L
956 574 :L
954 570 :L
eofill
.875 G
np 2154 961 :M
2103 1062 :L
2154 1162 :L
2256 1162 :L
2307 1062 :L
2256 961 :L
2154 961 :L
eofill
0 G
np 2154 961 :M
2103 1062 :L
2154 1162 :L
2256 1162 :L
2307 1062 :L
2256 961 :L
2154 961 :L
2156 965 :L
2254 965 :L
2303 1062 :L
2254 1158 :L
2156 1158 :L
2107 1062 :L
2156 965 :L
2154 961 :L
eofill
.875 G
np 2154 1158 :M
2103 1258 :L
2154 1358 :L
2256 1358 :L
2307 1258 :L
2256 1158 :L
2154 1158 :L
eofill
0 G
np 2154 1158 :M
2103 1258 :L
2154 1358 :L
2256 1358 :L
2307 1258 :L
2256 1158 :L
2154 1158 :L
2156 1162 :L
2254 1162 :L
2303 1258 :L
2254 1354 :L
2156 1354 :L
2107 1258 :L
2156 1162 :L
2154 1158 :L
eofill
.875 G
np 2154 765 :M
2103 866 :L
2154 965 :L
2256 965 :L
2307 866 :L
2256 765 :L
2154 765 :L
eofill
0 G
np 2154 765 :M
2103 866 :L
2154 965 :L
2256 965 :L
2307 866 :L
2256 765 :L
2154 765 :L
2156 769 :L
2254 769 :L
2303 866 :L
2254 961 :L
2156 961 :L
2107 866 :L
2156 769 :L
2154 765 :L
eofill
.875 G
np 354 1158 :M
303 1258 :L
354 1358 :L
456 1358 :L
507 1258 :L
456 1158 :L
354 1158 :L
eofill
0 G
np 354 1158 :M
303 1258 :L
354 1358 :L
456 1358 :L
507 1258 :L
456 1158 :L
354 1158 :L
356 1162 :L
454 1162 :L
503 1258 :L
454 1354 :L
356 1354 :L
307 1258 :L
356 1162 :L
354 1158 :L
eofill
.875 G
np 2304 1255 :M
2253 1355 :L
2304 1455 :L
2406 1455 :L
2457 1355 :L
2406 1255 :L
2304 1255 :L
eofill
0 G
np 2304 1255 :M
2253 1355 :L
2304 1455 :L
2406 1455 :L
2457 1355 :L
2406 1255 :L
2304 1255 :L
2306 1259 :L
2404 1259 :L
2453 1355 :L
2404 1451 :L
2306 1451 :L
2257 1355 :L
2306 1259 :L
2304 1255 :L
eofill
.875 G
np 2304 1451 :M
2253 1551 :L
2304 1652 :L
2406 1652 :L
2457 1551 :L
2406 1451 :L
2304 1451 :L
eofill
0 G
np 2304 1451 :M
2253 1551 :L
2304 1652 :L
2406 1652 :L
2457 1551 :L
2406 1451 :L
2304 1451 :L
2306 1455 :L
2404 1455 :L
2453 1551 :L
2404 1648 :L
2306 1648 :L
2257 1551 :L
2306 1455 :L
2304 1451 :L
eofill
.875 G
np 2304 864 :M
2253 964 :L
2304 1064 :L
2406 1064 :L
2457 964 :L
2406 864 :L
2304 864 :L
eofill
0 G
np 2304 864 :M
2253 964 :L
2304 1064 :L
2406 1064 :L
2457 964 :L
2406 864 :L
2304 864 :L
2306 868 :L
2404 868 :L
2453 964 :L
2404 1060 :L
2306 1060 :L
2257 964 :L
2306 868 :L
2304 864 :L
eofill
.875 G
np 1554 1158 :M
1503 1258 :L
1554 1358 :L
1656 1358 :L
1707 1258 :L
1656 1158 :L
1554 1158 :L
eofill
0 G
np 1554 1158 :M
1503 1258 :L
1554 1358 :L
1656 1358 :L
1707 1258 :L
1656 1158 :L
1554 1158 :L
1556 1162 :L
1654 1162 :L
1703 1258 :L
1654 1354 :L
1556 1354 :L
1507 1258 :L
1556 1162 :L
1554 1158 :L
eofill
.875 G
np 1554 1354 :M
1503 1454 :L
1554 1553 :L
1656 1553 :L
1707 1454 :L
1656 1354 :L
1554 1354 :L
eofill
0 G
np 1554 1354 :M
1503 1454 :L
1554 1553 :L
1656 1553 :L
1707 1454 :L
1656 1354 :L
1554 1354 :L
1556 1358 :L
1654 1358 :L
1703 1454 :L
1654 1549 :L
1556 1549 :L
1507 1454 :L
1556 1358 :L
1554 1354 :L
eofill
.875 G
np 1404 1255 :M
1353 1355 :L
1404 1455 :L
1506 1455 :L
1557 1355 :L
1506 1255 :L
1404 1255 :L
eofill
0 G
np 1404 1255 :M
1353 1355 :L
1404 1455 :L
1506 1455 :L
1557 1355 :L
1506 1255 :L
1404 1255 :L
1406 1259 :L
1504 1259 :L
1553 1355 :L
1504 1451 :L
1406 1451 :L
1357 1355 :L
1406 1259 :L
1404 1255 :L
eofill
.875 G
np 1554 765 :M
1503 866 :L
1554 965 :L
1656 965 :L
1707 866 :L
1656 765 :L
1554 765 :L
eofill
0 G
np 1554 765 :M
1503 866 :L
1554 965 :L
1656 965 :L
1707 866 :L
1656 765 :L
1554 765 :L
1556 769 :L
1654 769 :L
1703 866 :L
1654 961 :L
1556 961 :L
1507 866 :L
1556 769 :L
1554 765 :L
eofill
.875 G
np 954 765 :M
903 866 :L
954 965 :L
1056 965 :L
1107 866 :L
1056 765 :L
954 765 :L
eofill
0 G
np 954 765 :M
903 866 :L
954 965 :L
1056 965 :L
1107 866 :L
1056 765 :L
954 765 :L
956 769 :L
1054 769 :L
1103 866 :L
1054 961 :L
956 961 :L
907 866 :L
956 769 :L
954 765 :L
eofill
.875 G
np 1254 961 :M
1203 1062 :L
1254 1162 :L
1356 1162 :L
1407 1062 :L
1356 961 :L
1254 961 :L
eofill
0 G
np 1254 961 :M
1203 1062 :L
1254 1162 :L
1356 1162 :L
1407 1062 :L
1356 961 :L
1254 961 :L
1256 965 :L
1354 965 :L
1403 1062 :L
1354 1158 :L
1256 1158 :L
1207 1062 :L
1256 965 :L
1254 961 :L
eofill
.875 G
np 2004 1648 :M
1953 1748 :L
2004 1848 :L
2106 1848 :L
2157 1748 :L
2106 1648 :L
2004 1648 :L
eofill
0 G
np 2004 1648 :M
1953 1748 :L
2004 1848 :L
2106 1848 :L
2157 1748 :L
2106 1648 :L
2004 1648 :L
2006 1652 :L
2104 1652 :L
2153 1748 :L
2104 1844 :L
2006 1844 :L
1957 1748 :L
2006 1652 :L
2004 1648 :L
eofill
.875 G
np 1854 1549 :M
1803 1649 :L
1854 1749 :L
1956 1749 :L
2007 1649 :L
1956 1549 :L
1854 1549 :L
eofill
0 G
np 1854 1549 :M
1803 1649 :L
1854 1749 :L
1956 1749 :L
2007 1649 :L
1956 1549 :L
1854 1549 :L
1856 1553 :L
1954 1553 :L
2003 1649 :L
1954 1745 :L
1856 1745 :L
1807 1649 :L
1856 1553 :L
1854 1549 :L
eofill
.875 G
np 1704 864 :M
1653 964 :L
1704 1064 :L
1806 1064 :L
1857 964 :L
1806 864 :L
1704 864 :L
eofill
0 G
np 1704 864 :M
1653 964 :L
1704 1064 :L
1806 1064 :L
1857 964 :L
1806 864 :L
1704 864 :L
1706 868 :L
1804 868 :L
1853 964 :L
1804 1060 :L
1706 1060 :L
1657 964 :L
1706 868 :L
1704 864 :L
eofill
.875 G
np 1704 1060 :M
1653 1159 :L
1704 1259 :L
1806 1259 :L
1857 1159 :L
1806 1060 :L
1704 1060 :L
eofill
0 G
np 1704 1060 :M
1653 1159 :L
1704 1259 :L
1806 1259 :L
1857 1159 :L
1806 1060 :L
1704 1060 :L
1706 1064 :L
1804 1064 :L
1853 1159 :L
1804 1255 :L
1706 1255 :L
1657 1159 :L
1706 1064 :L
1704 1060 :L
eofill
.875 G
np 1854 961 :M
1803 1062 :L
1854 1162 :L
1956 1162 :L
2007 1062 :L
1956 961 :L
1854 961 :L
eofill
0 G
np 1854 961 :M
1803 1062 :L
1854 1162 :L
1956 1162 :L
2007 1062 :L
1956 961 :L
1854 961 :L
1856 965 :L
1954 965 :L
2003 1062 :L
1954 1158 :L
1856 1158 :L
1807 1062 :L
1856 965 :L
1854 961 :L
eofill
.875 G
np 804 1255 :M
753 1355 :L
804 1455 :L
906 1455 :L
957 1355 :L
906 1255 :L
804 1255 :L
eofill
0 G
np 804 1255 :M
753 1355 :L
804 1455 :L
906 1455 :L
957 1355 :L
906 1255 :L
804 1255 :L
806 1259 :L
904 1259 :L
953 1355 :L
904 1451 :L
806 1451 :L
757 1355 :L
806 1259 :L
804 1255 :L
eofill
.875 G
np 2304 1648 :M
2253 1748 :L
2304 1848 :L
2406 1848 :L
2457 1748 :L
2406 1648 :L
2304 1648 :L
eofill
0 G
np 2304 1648 :M
2253 1748 :L
2304 1848 :L
2406 1848 :L
2457 1748 :L
2406 1648 :L
2304 1648 :L
2306 1652 :L
2404 1652 :L
2453 1748 :L
2404 1844 :L
2306 1844 :L
2257 1748 :L
2306 1652 :L
2304 1648 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 954 1549 :M
903 1649 :L
954 1749 :L
1056 1749 :L
1107 1649 :L
1056 1549 :L
954 1549 :L
eofill
:e
0 G
np 954 1549 :M
903 1649 :L
954 1749 :L
1056 1749 :L
1107 1649 :L
1056 1549 :L
954 1549 :L
956 1553 :L
1054 1553 :L
1103 1649 :L
1054 1745 :L
956 1745 :L
907 1649 :L
956 1553 :L
954 1549 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1254 1354 :M
1203 1454 :L
1254 1553 :L
1356 1553 :L
1407 1454 :L
1356 1354 :L
1254 1354 :L
eofill
:e
0 G
np 1254 1354 :M
1203 1454 :L
1254 1553 :L
1356 1553 :L
1407 1454 :L
1356 1354 :L
1254 1354 :L
1256 1358 :L
1354 1358 :L
1403 1454 :L
1354 1549 :L
1256 1549 :L
1207 1454 :L
1256 1358 :L
1254 1354 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 954 1354 :M
903 1454 :L
954 1553 :L
1056 1553 :L
1107 1454 :L
1056 1354 :L
954 1354 :L
eofill
:e
0 G
np 954 1354 :M
903 1454 :L
954 1553 :L
1056 1553 :L
1107 1454 :L
1056 1354 :L
954 1354 :L
956 1358 :L
1054 1358 :L
1103 1454 :L
1054 1549 :L
956 1549 :L
907 1454 :L
956 1358 :L
954 1354 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1104 1255 :M
1053 1355 :L
1104 1455 :L
1206 1455 :L
1257 1355 :L
1206 1255 :L
1104 1255 :L
eofill
:e
0 G
np 1104 1255 :M
1053 1355 :L
1104 1455 :L
1206 1455 :L
1257 1355 :L
1206 1255 :L
1104 1255 :L
1106 1259 :L
1204 1259 :L
1253 1355 :L
1204 1451 :L
1106 1451 :L
1057 1355 :L
1106 1259 :L
1104 1255 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 504 1648 :M
453 1748 :L
504 1848 :L
606 1848 :L
657 1748 :L
606 1648 :L
504 1648 :L
eofill
:e
0 G
np 504 1648 :M
453 1748 :L
504 1848 :L
606 1848 :L
657 1748 :L
606 1648 :L
504 1648 :L
506 1652 :L
604 1652 :L
653 1748 :L
604 1844 :L
506 1844 :L
457 1748 :L
506 1652 :L
504 1648 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1704 1255 :M
1653 1355 :L
1704 1455 :L
1806 1455 :L
1857 1355 :L
1806 1255 :L
1704 1255 :L
eofill
:e
0 G
np 1704 1255 :M
1653 1355 :L
1704 1455 :L
1806 1455 :L
1857 1355 :L
1806 1255 :L
1704 1255 :L
1706 1259 :L
1804 1259 :L
1853 1355 :L
1804 1451 :L
1706 1451 :L
1657 1355 :L
1706 1259 :L
1704 1255 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 954 374 :M
903 474 :L
954 574 :L
1056 574 :L
1107 474 :L
1056 374 :L
954 374 :L
eofill
:e
0 G
np 954 374 :M
903 474 :L
954 574 :L
1056 574 :L
1107 474 :L
1056 374 :L
954 374 :L
956 378 :L
1054 378 :L
1103 474 :L
1054 570 :L
956 570 :L
907 474 :L
956 378 :L
954 374 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1404 668 :M
1353 768 :L
1404 868 :L
1506 868 :L
1557 768 :L
1506 668 :L
1404 668 :L
eofill
:e
0 G
np 1404 668 :M
1353 768 :L
1404 868 :L
1506 868 :L
1557 768 :L
1506 668 :L
1404 668 :L
1406 672 :L
1504 672 :L
1553 768 :L
1504 864 :L
1406 864 :L
1357 768 :L
1406 672 :L
1404 668 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1104 668 :M
1053 768 :L
1104 868 :L
1206 868 :L
1257 768 :L
1206 668 :L
1104 668 :L
eofill
:e
0 G
np 1104 668 :M
1053 768 :L
1104 868 :L
1206 868 :L
1257 768 :L
1206 668 :L
1104 668 :L
1106 672 :L
1204 672 :L
1253 768 :L
1204 864 :L
1106 864 :L
1057 768 :L
1106 672 :L
1104 668 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1104 471 :M
1053 572 :L
1104 672 :L
1206 672 :L
1257 572 :L
1206 471 :L
1104 471 :L
eofill
:e
0 G
np 1104 471 :M
1053 572 :L
1104 672 :L
1206 672 :L
1257 572 :L
1206 471 :L
1104 471 :L
1106 475 :L
1204 475 :L
1253 572 :L
1204 668 :L
1106 668 :L
1057 572 :L
1106 475 :L
1104 471 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1854 1158 :M
1803 1258 :L
1854 1358 :L
1956 1358 :L
2007 1258 :L
1956 1158 :L
1854 1158 :L
eofill
:e
0 G
np 1854 1158 :M
1803 1258 :L
1854 1358 :L
1956 1358 :L
2007 1258 :L
1956 1158 :L
1854 1158 :L
1856 1162 :L
1954 1162 :L
2003 1258 :L
1954 1354 :L
1856 1354 :L
1807 1258 :L
1856 1162 :L
1854 1158 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1854 765 :M
1803 866 :L
1854 965 :L
1956 965 :L
2007 866 :L
1956 765 :L
1854 765 :L
eofill
:e
0 G
np 1854 765 :M
1803 866 :L
1854 965 :L
1956 965 :L
2007 866 :L
1956 765 :L
1854 765 :L
1856 769 :L
1954 769 :L
2003 866 :L
1954 961 :L
1856 961 :L
1807 866 :L
1856 769 :L
1854 765 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2004 1255 :M
1953 1355 :L
2004 1455 :L
2106 1455 :L
2157 1355 :L
2106 1255 :L
2004 1255 :L
eofill
:e
0 G
np 2004 1255 :M
1953 1355 :L
2004 1455 :L
2106 1455 :L
2157 1355 :L
2106 1255 :L
2004 1255 :L
2006 1259 :L
2104 1259 :L
2153 1355 :L
2104 1451 :L
2006 1451 :L
1957 1355 :L
2006 1259 :L
2004 1255 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2004 864 :M
1953 964 :L
2004 1064 :L
2106 1064 :L
2157 964 :L
2106 864 :L
2004 864 :L
eofill
:e
0 G
np 2004 864 :M
1953 964 :L
2004 1064 :L
2106 1064 :L
2157 964 :L
2106 864 :L
2004 864 :L
2006 868 :L
2104 868 :L
2153 964 :L
2104 1060 :L
2006 1060 :L
1957 964 :L
2006 868 :L
2004 864 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2004 1060 :M
1953 1159 :L
2004 1259 :L
2106 1259 :L
2157 1159 :L
2106 1060 :L
2004 1060 :L
eofill
:e
0 G
np 2004 1060 :M
1953 1159 :L
2004 1259 :L
2106 1259 :L
2157 1159 :L
2106 1060 :L
2004 1060 :L
2006 1064 :L
2104 1064 :L
2153 1159 :L
2104 1255 :L
2006 1255 :L
1957 1159 :L
2006 1064 :L
2004 1060 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2004 668 :M
1953 768 :L
2004 868 :L
2106 868 :L
2157 768 :L
2106 668 :L
2004 668 :L
eofill
:e
0 G
np 2004 668 :M
1953 768 :L
2004 868 :L
2106 868 :L
2157 768 :L
2106 668 :L
2004 668 :L
2006 672 :L
2104 672 :L
2153 768 :L
2104 864 :L
2006 864 :L
1957 768 :L
2006 672 :L
2004 668 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2154 1354 :M
2103 1454 :L
2154 1553 :L
2256 1553 :L
2307 1454 :L
2256 1354 :L
2154 1354 :L
eofill
:e
0 G
np 2154 1354 :M
2103 1454 :L
2154 1553 :L
2256 1553 :L
2307 1454 :L
2256 1354 :L
2154 1354 :L
2156 1358 :L
2254 1358 :L
2303 1454 :L
2254 1549 :L
2156 1549 :L
2107 1454 :L
2156 1358 :L
2154 1354 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2154 570 :M
2103 670 :L
2154 769 :L
2256 769 :L
2307 670 :L
2256 570 :L
2154 570 :L
eofill
:e
0 G
np 2154 570 :M
2103 670 :L
2154 769 :L
2256 769 :L
2307 670 :L
2256 570 :L
2154 570 :L
2156 574 :L
2254 574 :L
2303 670 :L
2254 765 :L
2156 765 :L
2107 670 :L
2156 574 :L
2154 570 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 354 1354 :M
303 1454 :L
354 1553 :L
456 1553 :L
507 1454 :L
456 1354 :L
354 1354 :L
eofill
:e
0 G
np 354 1354 :M
303 1454 :L
354 1553 :L
456 1553 :L
507 1454 :L
456 1354 :L
354 1354 :L
356 1358 :L
454 1358 :L
503 1454 :L
454 1549 :L
356 1549 :L
307 1454 :L
356 1358 :L
354 1354 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 354 1549 :M
303 1649 :L
354 1749 :L
456 1749 :L
507 1649 :L
456 1549 :L
354 1549 :L
eofill
:e
0 G
np 354 1549 :M
303 1649 :L
354 1749 :L
456 1749 :L
507 1649 :L
456 1549 :L
354 1549 :L
356 1553 :L
454 1553 :L
503 1649 :L
454 1745 :L
356 1745 :L
307 1649 :L
356 1553 :L
354 1549 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 204 1255 :M
153 1355 :L
204 1455 :L
306 1455 :L
357 1355 :L
306 1255 :L
204 1255 :L
eofill
:e
0 G
np 204 1255 :M
153 1355 :L
204 1455 :L
306 1455 :L
357 1355 :L
306 1255 :L
204 1255 :L
206 1259 :L
304 1259 :L
353 1355 :L
304 1451 :L
206 1451 :L
157 1355 :L
206 1259 :L
204 1255 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2304 668 :M
2253 768 :L
2304 868 :L
2406 868 :L
2457 768 :L
2406 668 :L
2304 668 :L
eofill
:e
0 G
np 2304 668 :M
2253 768 :L
2304 868 :L
2406 868 :L
2457 768 :L
2406 668 :L
2304 668 :L
2306 672 :L
2404 672 :L
2453 768 :L
2404 864 :L
2306 864 :L
2257 768 :L
2306 672 :L
2304 668 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1704 668 :M
1653 768 :L
1704 868 :L
1806 868 :L
1857 768 :L
1806 668 :L
1704 668 :L
eofill
:e
0 G
np 1704 668 :M
1653 768 :L
1704 868 :L
1806 868 :L
1857 768 :L
1806 668 :L
1704 668 :L
1706 672 :L
1804 672 :L
1853 768 :L
1804 864 :L
1706 864 :L
1657 768 :L
1706 672 :L
1704 668 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1554 570 :M
1503 670 :L
1554 769 :L
1656 769 :L
1707 670 :L
1656 570 :L
1554 570 :L
eofill
:e
0 G
np 1554 570 :M
1503 670 :L
1554 769 :L
1656 769 :L
1707 670 :L
1656 570 :L
1554 570 :L
1556 574 :L
1654 574 :L
1703 670 :L
1654 765 :L
1556 765 :L
1507 670 :L
1556 574 :L
1554 570 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1104 864 :M
1053 964 :L
1104 1064 :L
1206 1064 :L
1257 964 :L
1206 864 :L
1104 864 :L
eofill
:e
0 G
np 1104 864 :M
1053 964 :L
1104 1064 :L
1206 1064 :L
1257 964 :L
1206 864 :L
1104 864 :L
1106 868 :L
1204 868 :L
1253 964 :L
1204 1060 :L
1106 1060 :L
1057 964 :L
1106 868 :L
1104 864 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2004 1451 :M
1953 1551 :L
2004 1652 :L
2106 1652 :L
2157 1551 :L
2106 1451 :L
2004 1451 :L
eofill
:e
0 G
np 2004 1451 :M
1953 1551 :L
2004 1652 :L
2106 1652 :L
2157 1551 :L
2106 1451 :L
2004 1451 :L
2006 1455 :L
2104 1455 :L
2153 1551 :L
2104 1648 :L
2006 1648 :L
1957 1551 :L
2006 1455 :L
2004 1451 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1854 1354 :M
1803 1454 :L
1854 1553 :L
1956 1553 :L
2007 1454 :L
1956 1354 :L
1854 1354 :L
eofill
:e
0 G
np 1854 1354 :M
1803 1454 :L
1854 1553 :L
1956 1553 :L
2007 1454 :L
1956 1354 :L
1854 1354 :L
1856 1358 :L
1954 1358 :L
2003 1454 :L
1954 1549 :L
1856 1549 :L
1807 1454 :L
1856 1358 :L
1854 1354 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1704 1451 :M
1653 1551 :L
1704 1652 :L
1806 1652 :L
1857 1551 :L
1806 1451 :L
1704 1451 :L
eofill
:e
0 G
np 1704 1451 :M
1653 1551 :L
1704 1652 :L
1806 1652 :L
1857 1551 :L
1806 1451 :L
1704 1451 :L
1706 1455 :L
1804 1455 :L
1853 1551 :L
1804 1648 :L
1706 1648 :L
1657 1551 :L
1706 1455 :L
1704 1451 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 2154 1549 :M
2103 1649 :L
2154 1749 :L
2256 1749 :L
2307 1649 :L
2256 1549 :L
2154 1549 :L
eofill
:e
0 G
np 2154 1549 :M
2103 1649 :L
2154 1749 :L
2256 1749 :L
2307 1649 :L
2256 1549 :L
2154 1549 :L
2156 1553 :L
2254 1553 :L
2303 1649 :L
2254 1745 :L
2156 1745 :L
2107 1649 :L
2156 1553 :L
2154 1549 :L
eofill
:a
32(f\231\231ff\231\231f)(fff\231\231\231\231\231\231ffffff\231\231\231\231\231\231fff)fg bk
:b
np 1254 764 :M
1203 863 :L
1254 963 :L
1356 963 :L
1407 863 :L
1356 764 :L
1254 764 :L
eofill
:e
0 G
np 1254 764 :M
1203 863 :L
1254 963 :L
1356 963 :L
1407 863 :L
1356 764 :L
1254 764 :L
1256 768 :L
1354 768 :L
1403 863 :L
1354 959 :L
1256 959 :L
1207 863 :L
1256 768 :L
1254 764 :L
eofill
gS
.521 .521 scale
5272.526 3715.236 :M
f56 sf
(R)S
gR
np 804 1060 :M
753 1159 :L
804 1259 :L
906 1259 :L
957 1159 :L
906 1060 :L
804 1060 :L
806 1064 :L
904 1064 :L
953 1159 :L
904 1255 :L
806 1255 :L
757 1159 :L
806 1064 :L
804 1060 :L
eofill
np 1554 1549 :M
1503 1649 :L
1554 1749 :L
1656 1749 :L
1707 1649 :L
1656 1549 :L
1554 1549 :L
1556 1553 :L
1654 1553 :L
1703 1649 :L
1654 1745 :L
1556 1745 :L
1507 1649 :L
1556 1553 :L
1554 1549 :L
eofill
np 1404 1648 :M
1353 1748 :L
1404 1848 :L
1506 1848 :L
1557 1748 :L
1506 1648 :L
1404 1648 :L
1406 1652 :L
1504 1652 :L
1553 1748 :L
1504 1844 :L
1406 1844 :L
1357 1748 :L
1406 1652 :L
1404 1648 :L
eofill
np 1404 1451 :M
1353 1551 :L
1404 1652 :L
1506 1652 :L
1557 1551 :L
1506 1451 :L
1404 1451 :L
1406 1455 :L
1504 1455 :L
1553 1551 :L
1504 1648 :L
1406 1648 :L
1357 1551 :L
1406 1455 :L
1404 1451 :L
eofill
np 1254 1549 :M
1203 1649 :L
1254 1749 :L
1356 1749 :L
1407 1649 :L
1356 1549 :L
1254 1549 :L
1256 1553 :L
1354 1553 :L
1403 1649 :L
1354 1745 :L
1256 1745 :L
1207 1649 :L
1256 1553 :L
1254 1549 :L
eofill
np 1104 1648 :M
1053 1748 :L
1104 1848 :L
1206 1848 :L
1257 1748 :L
1206 1648 :L
1104 1648 :L
1106 1652 :L
1204 1652 :L
1253 1748 :L
1204 1844 :L
1106 1844 :L
1057 1748 :L
1106 1652 :L
1104 1648 :L
eofill
np 1104 1451 :M
1053 1551 :L
1104 1652 :L
1206 1652 :L
1257 1551 :L
1206 1451 :L
1104 1451 :L
1106 1455 :L
1204 1455 :L
1253 1551 :L
1204 1648 :L
1106 1648 :L
1057 1551 :L
1106 1455 :L
1104 1451 :L
eofill
np 654 1354 :M
603 1454 :L
654 1553 :L
756 1553 :L
807 1454 :L
756 1354 :L
654 1354 :L
656 1358 :L
754 1358 :L
803 1454 :L
754 1549 :L
656 1549 :L
607 1454 :L
656 1358 :L
654 1354 :L
eofill
np 654 1158 :M
603 1258 :L
654 1358 :L
756 1358 :L
807 1258 :L
756 1158 :L
654 1158 :L
656 1162 :L
754 1162 :L
803 1258 :L
754 1354 :L
656 1354 :L
607 1258 :L
656 1162 :L
654 1158 :L
eofill
np 1704 1648 :M
1653 1748 :L
1704 1848 :L
1806 1848 :L
1857 1748 :L
1806 1648 :L
1704 1648 :L
1706 1652 :L
1804 1652 :L
1853 1748 :L
1804 1844 :L
1706 1844 :L
1657 1748 :L
1706 1652 :L
1704 1648 :L
eofill
np 504 1060 :M
453 1159 :L
504 1259 :L
606 1259 :L
657 1159 :L
606 1060 :L
504 1060 :L
506 1064 :L
604 1064 :L
653 1159 :L
604 1255 :L
506 1255 :L
457 1159 :L
506 1064 :L
504 1060 :L
eofill
np 804 668 :M
753 768 :L
804 868 :L
906 868 :L
957 768 :L
906 668 :L
804 668 :L
806 672 :L
904 672 :L
953 768 :L
904 864 :L
806 864 :L
757 768 :L
806 672 :L
804 668 :L
eofill
np 654 570 :M
603 670 :L
654 769 :L
756 769 :L
807 670 :L
756 570 :L
654 570 :L
656 574 :L
754 574 :L
803 670 :L
754 765 :L
656 765 :L
607 670 :L
656 574 :L
654 570 :L
eofill
np 1254 570 :M
1203 670 :L
1254 769 :L
1356 769 :L
1407 670 :L
1356 570 :L
1254 570 :L
1256 574 :L
1354 574 :L
1403 670 :L
1354 765 :L
1256 765 :L
1207 670 :L
1256 574 :L
1254 570 :L
eofill
np 654 374 :M
603 474 :L
654 574 :L
756 574 :L
807 474 :L
756 374 :L
654 374 :L
656 378 :L
754 378 :L
803 474 :L
754 570 :L
656 570 :L
607 474 :L
656 378 :L
654 374 :L
eofill
np 1254 374 :M
1203 474 :L
1254 574 :L
1356 574 :L
1407 474 :L
1356 374 :L
1254 374 :L
1256 378 :L
1354 378 :L
1403 474 :L
1354 570 :L
1256 570 :L
1207 474 :L
1256 378 :L
1254 374 :L
eofill
np 1854 961 :M
1803 1062 :L
1854 1162 :L
1956 1162 :L
2007 1062 :L
1956 961 :L
1854 961 :L
1856 965 :L
1954 965 :L
2003 1062 :L
1954 1158 :L
1856 1158 :L
1807 1062 :L
1856 965 :L
1854 961 :L
eofill
np 654 961 :M
603 1062 :L
654 1162 :L
756 1162 :L
807 1062 :L
756 961 :L
654 961 :L
656 965 :L
754 965 :L
803 1062 :L
754 1158 :L
656 1158 :L
607 1062 :L
656 965 :L
654 961 :L
eofill
np 504 668 :M
453 768 :L
504 868 :L
606 868 :L
657 768 :L
606 668 :L
504 668 :L
506 672 :L
604 672 :L
653 768 :L
604 864 :L
506 864 :L
457 768 :L
506 672 :L
504 668 :L
eofill
np 504 276 :M
453 375 :L
504 475 :L
606 475 :L
657 375 :L
606 276 :L
504 276 :L
506 280 :L
604 280 :L
653 375 :L
604 471 :L
506 471 :L
457 375 :L
506 280 :L
504 276 :L
eofill
np 504 471 :M
453 572 :L
504 672 :L
606 672 :L
657 572 :L
606 471 :L
504 471 :L
506 475 :L
604 475 :L
653 572 :L
604 668 :L
506 668 :L
457 572 :L
506 475 :L
504 471 :L
eofill
np 1854 570 :M
1803 670 :L
1854 769 :L
1956 769 :L
2007 670 :L
1956 570 :L
1854 570 :L
1856 574 :L
1954 574 :L
2003 670 :L
1954 765 :L
1856 765 :L
1807 670 :L
1856 574 :L
1854 570 :L
eofill
np 1704 276 :M
1653 375 :L
1704 475 :L
1806 475 :L
1857 375 :L
1806 276 :L
1704 276 :L
1706 280 :L
1804 280 :L
1853 375 :L
1804 471 :L
1706 471 :L
1657 375 :L
1706 280 :L
1704 276 :L
eofill
np 1854 374 :M
1803 474 :L
1854 574 :L
1956 574 :L
2007 474 :L
1956 374 :L
1854 374 :L
1856 378 :L
1954 378 :L
2003 474 :L
1954 570 :L
1856 570 :L
1807 474 :L
1856 378 :L
1854 374 :L
eofill
np 804 276 :M
753 375 :L
804 475 :L
906 475 :L
957 375 :L
906 276 :L
804 276 :L
806 280 :L
904 280 :L
953 375 :L
904 471 :L
806 471 :L
757 375 :L
806 280 :L
804 276 :L
eofill
np 1104 276 :M
1053 375 :L
1104 475 :L
1206 475 :L
1257 375 :L
1206 276 :L
1104 276 :L
1106 280 :L
1204 280 :L
1253 375 :L
1204 471 :L
1106 471 :L
1057 375 :L
1106 280 :L
1104 276 :L
eofill
np 2004 471 :M
1953 572 :L
2004 672 :L
2106 672 :L
2157 572 :L
2106 471 :L
2004 471 :L
2006 475 :L
2104 475 :L
2153 572 :L
2104 668 :L
2006 668 :L
1957 572 :L
2006 475 :L
2004 471 :L
eofill
np 2004 276 :M
1953 375 :L
2004 475 :L
2106 475 :L
2157 375 :L
2106 276 :L
2004 276 :L
2006 280 :L
2104 280 :L
2153 375 :L
2104 471 :L
2006 471 :L
1957 375 :L
2006 280 :L
2004 276 :L
eofill
np 2154 374 :M
2103 474 :L
2154 574 :L
2256 574 :L
2307 474 :L
2256 374 :L
2154 374 :L
2156 378 :L
2254 378 :L
2303 474 :L
2254 570 :L
2156 570 :L
2107 474 :L
2156 378 :L
2154 374 :L
eofill
np 354 570 :M
303 670 :L
354 769 :L
456 769 :L
507 670 :L
456 570 :L
354 570 :L
356 574 :L
454 574 :L
503 670 :L
454 765 :L
356 765 :L
307 670 :L
356 574 :L
354 570 :L
eofill
np 354 765 :M
303 866 :L
354 965 :L
456 965 :L
507 866 :L
456 765 :L
354 765 :L
356 769 :L
454 769 :L
503 866 :L
454 961 :L
356 961 :L
307 866 :L
356 769 :L
354 765 :L
eofill
np 1254 178 :M
1203 278 :L
1254 378 :L
1356 378 :L
1407 278 :L
1356 178 :L
1254 178 :L
1256 182 :L
1354 182 :L
1403 278 :L
1354 374 :L
1256 374 :L
1207 278 :L
1256 182 :L
1254 178 :L
eofill
np 354 374 :M
303 474 :L
354 574 :L
456 574 :L
507 474 :L
456 374 :L
354 374 :L
356 378 :L
454 378 :L
503 474 :L
454 570 :L
356 570 :L
307 474 :L
356 378 :L
354 374 :L
eofill
np 204 1451 :M
153 1551 :L
204 1652 :L
306 1652 :L
357 1551 :L
306 1451 :L
204 1451 :L
206 1455 :L
304 1455 :L
353 1551 :L
304 1648 :L
206 1648 :L
157 1551 :L
206 1455 :L
204 1451 :L
eofill
np 204 1060 :M
153 1159 :L
204 1259 :L
306 1259 :L
357 1159 :L
306 1060 :L
204 1060 :L
206 1064 :L
304 1064 :L
353 1159 :L
304 1255 :L
206 1255 :L
157 1159 :L
206 1064 :L
204 1060 :L
eofill
np 204 668 :M
153 768 :L
204 868 :L
306 868 :L
357 768 :L
306 668 :L
204 668 :L
206 672 :L
304 672 :L
353 768 :L
304 864 :L
206 864 :L
157 768 :L
206 672 :L
204 668 :L
eofill
np 204 864 :M
153 964 :L
204 1064 :L
306 1064 :L
357 964 :L
306 864 :L
204 864 :L
206 868 :L
304 868 :L
353 964 :L
304 1060 :L
206 1060 :L
157 964 :L
206 868 :L
204 864 :L
eofill
np 204 276 :M
153 375 :L
204 475 :L
306 475 :L
357 375 :L
306 276 :L
204 276 :L
206 280 :L
304 280 :L
353 375 :L
304 471 :L
206 471 :L
157 375 :L
206 280 :L
204 276 :L
eofill
np 204 471 :M
153 572 :L
204 672 :L
306 672 :L
357 572 :L
306 471 :L
204 471 :L
206 475 :L
304 475 :L
353 572 :L
304 668 :L
206 668 :L
157 572 :L
206 475 :L
204 471 :L
eofill
np 2304 1060 :M
2253 1159 :L
2304 1259 :L
2406 1259 :L
2457 1159 :L
2406 1060 :L
2304 1060 :L
2306 1064 :L
2404 1064 :L
2453 1159 :L
2404 1255 :L
2306 1255 :L
2257 1159 :L
2306 1064 :L
2304 1060 :L
eofill
np 2304 276 :M
2253 375 :L
2304 475 :L
2406 475 :L
2457 375 :L
2406 276 :L
2304 276 :L
2306 280 :L
2404 280 :L
2453 375 :L
2404 471 :L
2306 471 :L
2257 375 :L
2306 280 :L
2304 276 :L
eofill
np 2304 471 :M
2253 572 :L
2304 672 :L
2406 672 :L
2457 572 :L
2406 471 :L
2304 471 :L
2306 475 :L
2404 475 :L
2453 572 :L
2404 668 :L
2306 668 :L
2257 572 :L
2306 475 :L
2304 471 :L
eofill
np 2454 1158 :M
2403 1258 :L
2454 1358 :L
2556 1358 :L
2607 1258 :L
2556 1158 :L
2454 1158 :L
2456 1162 :L
2554 1162 :L
2603 1258 :L
2554 1354 :L
2456 1354 :L
2407 1258 :L
2456 1162 :L
2454 1158 :L
eofill
np 2454 961 :M
2403 1062 :L
2454 1162 :L
2556 1162 :L
2607 1062 :L
2556 961 :L
2454 961 :L
2456 965 :L
2554 965 :L
2603 1062 :L
2554 1158 :L
2456 1158 :L
2407 1062 :L
2456 965 :L
2454 961 :L
eofill
np 2454 570 :M
2403 670 :L
2454 769 :L
2556 769 :L
2607 670 :L
2556 570 :L
2454 570 :L
2456 574 :L
2554 574 :L
2603 670 :L
2554 765 :L
2456 765 :L
2407 670 :L
2456 574 :L
2454 570 :L
eofill
np 2454 765 :M
2403 866 :L
2454 965 :L
2556 965 :L
2607 866 :L
2556 765 :L
2454 765 :L
2456 769 :L
2554 769 :L
2603 866 :L
2554 961 :L
2456 961 :L
2407 866 :L
2456 769 :L
2454 765 :L
eofill
np 1554 178 :M
1503 278 :L
1554 378 :L
1656 378 :L
1707 278 :L
1656 178 :L
1554 178 :L
1556 182 :L
1654 182 :L
1703 278 :L
1654 374 :L
1556 374 :L
1507 278 :L
1556 182 :L
1554 178 :L
eofill
np 2454 374 :M
2403 474 :L
2454 574 :L
2556 574 :L
2607 474 :L
2556 374 :L
2454 374 :L
2456 378 :L
2554 378 :L
2603 474 :L
2554 570 :L
2456 570 :L
2407 474 :L
2456 378 :L
2454 374 :L
eofill
np 2604 1060 :M
2553 1159 :L
2604 1259 :L
2706 1259 :L
2757 1159 :L
2706 1060 :L
2604 1060 :L
2606 1064 :L
2704 1064 :L
2753 1159 :L
2704 1255 :L
2606 1255 :L
2557 1159 :L
2606 1064 :L
2604 1060 :L
eofill
np 2604 668 :M
2553 768 :L
2604 868 :L
2706 868 :L
2757 768 :L
2706 668 :L
2604 668 :L
2606 672 :L
2704 672 :L
2753 768 :L
2704 864 :L
2606 864 :L
2557 768 :L
2606 672 :L
2604 668 :L
eofill
np 2604 864 :M
2553 964 :L
2604 1064 :L
2706 1064 :L
2757 964 :L
2706 864 :L
2604 864 :L
2606 868 :L
2704 868 :L
2753 964 :L
2704 1060 :L
2606 1060 :L
2557 964 :L
2606 868 :L
2604 864 :L
eofill
np 2604 276 :M
2553 375 :L
2604 475 :L
2706 475 :L
2757 375 :L
2706 276 :L
2604 276 :L
2606 280 :L
2704 280 :L
2753 375 :L
2704 471 :L
2606 471 :L
2557 375 :L
2606 280 :L
2604 276 :L
eofill
np 2604 471 :M
2553 572 :L
2604 672 :L
2706 672 :L
2757 572 :L
2706 471 :L
2604 471 :L
2606 475 :L
2704 475 :L
2753 572 :L
2704 668 :L
2606 668 :L
2557 572 :L
2606 475 :L
2604 471 :L
eofill
np 654 178 :M
603 278 :L
654 378 :L
756 378 :L
807 278 :L
756 178 :L
654 178 :L
656 182 :L
754 182 :L
803 278 :L
754 374 :L
656 374 :L
607 278 :L
656 182 :L
654 178 :L
eofill
np 954 178 :M
903 278 :L
954 378 :L
1056 378 :L
1107 278 :L
1056 178 :L
954 178 :L
956 182 :L
1054 182 :L
1103 278 :L
1054 374 :L
956 374 :L
907 278 :L
956 182 :L
954 178 :L
eofill
np 354 178 :M
303 278 :L
354 378 :L
456 378 :L
507 278 :L
456 178 :L
354 178 :L
356 182 :L
454 182 :L
503 278 :L
454 374 :L
356 374 :L
307 278 :L
356 182 :L
354 178 :L
eofill
np 2154 178 :M
2103 278 :L
2154 378 :L
2256 378 :L
2307 278 :L
2256 178 :L
2154 178 :L
2156 182 :L
2254 182 :L
2303 278 :L
2254 374 :L
2156 374 :L
2107 278 :L
2156 182 :L
2154 178 :L
eofill
np 2454 178 :M
2403 278 :L
2454 378 :L
2556 378 :L
2607 278 :L
2556 178 :L
2454 178 :L
2456 182 :L
2554 182 :L
2603 278 :L
2554 374 :L
2456 374 :L
2407 278 :L
2456 182 :L
2454 178 :L
eofill
np 1854 178 :M
1803 278 :L
1854 378 :L
1956 378 :L
2007 278 :L
1956 178 :L
1854 178 :L
1856 182 :L
1954 182 :L
2003 278 :L
1954 374 :L
1856 374 :L
1807 278 :L
1856 182 :L
1854 178 :L
eofill
np 1704 471 :M
1653 572 :L
1704 672 :L
1806 672 :L
1857 572 :L
1806 471 :L
1704 471 :L
1706 475 :L
1804 475 :L
1853 572 :L
1804 668 :L
1706 668 :L
1657 572 :L
1706 475 :L
1704 471 :L
eofill
np 1554 374 :M
1503 474 :L
1554 574 :L
1656 574 :L
1707 474 :L
1656 374 :L
1554 374 :L
1556 378 :L
1654 378 :L
1703 474 :L
1654 570 :L
1556 570 :L
1507 474 :L
1556 378 :L
1554 374 :L
eofill
np 354 961 :M
303 1062 :L
354 1162 :L
456 1162 :L
507 1062 :L
456 961 :L
354 961 :L
356 965 :L
454 965 :L
503 1062 :L
454 1158 :L
356 1158 :L
307 1062 :L
356 965 :L
354 961 :L
eofill
np 504 864 :M
453 964 :L
504 1064 :L
606 1064 :L
657 964 :L
606 864 :L
504 864 :L
506 868 :L
604 868 :L
653 964 :L
604 1060 :L
506 1060 :L
457 964 :L
506 868 :L
504 864 :L
eofill
np 1404 276 :M
1353 375 :L
1404 475 :L
1506 475 :L
1557 375 :L
1506 276 :L
1404 276 :L
1406 280 :L
1504 280 :L
1553 375 :L
1504 471 :L
1406 471 :L
1357 375 :L
1406 280 :L
1404 276 :L
eofill
np 1404 471 :M
1353 572 :L
1404 672 :L
1506 672 :L
1557 572 :L
1506 471 :L
1404 471 :L
1406 475 :L
1504 475 :L
1553 572 :L
1504 668 :L
1406 668 :L
1357 572 :L
1406 475 :L
1404 471 :L
eofill
np 1554 961 :M
1503 1062 :L
1554 1162 :L
1656 1162 :L
1707 1062 :L
1656 961 :L
1554 961 :L
1556 965 :L
1654 965 :L
1703 1062 :L
1654 1158 :L
1556 1158 :L
1507 1062 :L
1556 965 :L
1554 961 :L
eofill
np 1404 1060 :M
1353 1159 :L
1404 1259 :L
1506 1259 :L
1557 1159 :L
1506 1060 :L
1404 1060 :L
1406 1064 :L
1504 1064 :L
1553 1159 :L
1504 1255 :L
1406 1255 :L
1357 1159 :L
1406 1064 :L
1404 1060 :L
eofill
np 654 765 :M
603 866 :L
654 965 :L
756 965 :L
807 866 :L
756 765 :L
654 765 :L
656 769 :L
754 769 :L
803 866 :L
754 961 :L
656 961 :L
607 866 :L
656 769 :L
654 765 :L
eofill
np 804 864 :M
753 964 :L
804 1064 :L
906 1064 :L
957 964 :L
906 864 :L
804 864 :L
806 868 :L
904 868 :L
953 964 :L
904 1060 :L
806 1060 :L
757 964 :L
806 868 :L
804 864 :L
eofill
np 204 1648 :M
153 1748 :L
204 1848 :L
306 1848 :L
357 1748 :L
306 1648 :L
204 1648 :L
206 1652 :L
304 1652 :L
353 1748 :L
304 1844 :L
206 1844 :L
157 1748 :L
206 1652 :L
204 1648 :L
eofill
np 2604 1451 :M
2553 1551 :L
2604 1652 :L
2706 1652 :L
2757 1551 :L
2706 1451 :L
2604 1451 :L
2606 1455 :L
2704 1455 :L
2753 1551 :L
2704 1648 :L
2606 1648 :L
2557 1551 :L
2606 1455 :L
2604 1451 :L
eofill
np 2604 1648 :M
2553 1748 :L
2604 1848 :L
2706 1848 :L
2757 1748 :L
2706 1648 :L
2604 1648 :L
2606 1652 :L
2704 1652 :L
2753 1748 :L
2704 1844 :L
2606 1844 :L
2557 1748 :L
2606 1652 :L
2604 1648 :L
eofill
np 2454 1549 :M
2403 1649 :L
2454 1749 :L
2556 1749 :L
2607 1649 :L
2556 1549 :L
2454 1549 :L
2456 1553 :L
2554 1553 :L
2603 1649 :L
2554 1745 :L
2456 1745 :L
2407 1649 :L
2456 1553 :L
2454 1549 :L
eofill
np 2604 1255 :M
2553 1355 :L
2604 1455 :L
2706 1455 :L
2757 1355 :L
2706 1255 :L
2604 1255 :L
2606 1259 :L
2704 1259 :L
2753 1355 :L
2704 1451 :L
2606 1451 :L
2557 1355 :L
2606 1259 :L
2604 1255 :L
eofill
np 2454 1354 :M
2403 1454 :L
2454 1553 :L
2556 1553 :L
2607 1454 :L
2556 1354 :L
2454 1354 :L
2456 1358 :L
2554 1358 :L
2603 1454 :L
2554 1549 :L
2456 1549 :L
2407 1454 :L
2456 1358 :L
2454 1354 :L
eofill
np 804 1255 :M
753 1355 :L
804 1455 :L
906 1455 :L
957 1355 :L
906 1255 :L
804 1255 :L
806 1259 :L
904 1259 :L
953 1355 :L
904 1451 :L
806 1451 :L
757 1355 :L
806 1259 :L
804 1255 :L
eofill
gS
.521 .521 scale
3592.46 3715.236 :M
f56 sf
(r)S
gR
17 lw
-90 0 737 770 1455 1747.5 @n
-180 -90 737 770 1455 1747.5 @n
-25 -25 1666 1562 25 25 1691 1439 @b
1641 1366 -25 25 1716 1439 25 1641 1341 @a
-25 -25 1666 1366 25 25 1691 1243 @b
25 lw
125 1691 1255.5 @c
-25 -25 1816 1268 25 25 1841 1145 @b
125 1841 1157.5 @c
-25 -25 1966 1170 25 25 1991 1047 @b
1941 974 -25 25 2016 1047 25 1941 949 @a
125 1841 961.5 @c
1791 876 -25 25 1866 949 25 1791 851 @a
125 1691 863.5 @c
1641 778 -25 25 1716 851 25 1641 753 @a
125 1541 765.5 @c
-25 -25 1516 876 25 25 1541 753 @b
125 1391 863.5 @c
-25 -25 1366 974 25 25 1391 851 @b
125 1241 961.5 @c
-25 -25 1216 1072 25 25 1241 949 @b
125 1091 1059.5 @c
1041 974 -25 25 1116 1047 25 1041 949 @a
-25 -25 1066 974 25 25 1091 851 @b
1041 778 -25 25 1116 851 25 1041 753 @a
-25 -25 1066 778 25 25 1091 655 @b
1041 582 -25 25 1116 655 25 1041 557 @a
125 941 569.5 @c
891 484 -25 25 966 557 25 891 459 @a
1341 1366 -25 25 1416 1439 25 1341 1341 @a
125 1241 1353.5 @c
1191 1268 -25 25 1266 1341 25 1191 1243 @a
125 1091 1255.5 @c
-25 -25 1066 1366 25 25 1091 1243 @b
125 941 1353.5 @c
-25 -25 916 1464 25 25 941 1341 @b
891 1464 -25 25 966 1538 25 891 1439 @a
-25 -25 916 1661 25 25 941 1538 @b
891 1661 -25 25 966 1734 25 891 1636 @a
-25 -25 916 1857 25 25 941 1734 @b
125 791 1844.5 @c
741 1759 -25 25 816 1832 25 741 1734 @a
125 641 1746.5 @c
591 1661 -25 25 666 1734 25 591 1636 @a
125 491 1648.5 @c
441 1563 -25 25 516 1636 25 441 1538 @a
-25 -25 466 1563 25 25 491 1439 @b
441 1366 -25 25 516 1439 25 441 1341 @a
125 341 1353.5 @c
291 1268 -25 25 366 1341 25 291 1243 @a
25 303.5 1243 @w
17 lw
-90 0 2437 2730 1455 1747.5 @n
-180 -90 2437 2730 1455 1747.5 @n
-25 -25 1816 1660 25 25 1841 1537 @b
25 lw
125 1841 1549.5 @c
1941 1562 -25 25 2016 1635 25 1941 1537 @a
125 1991 1647.5 @c
2091 1660 -25 25 2166 1733 25 2091 1635 @a
125 2141 1745.5 @c
-25 -25 2266 1758 25 25 2291 1635 @b
2241 1562 -25 25 2316 1635 25 2241 1537 @a
-25 -25 2266 1562 25 25 2291 1439 @b
2241 1366 -25 25 2316 1439 25 2241 1341 @a
125 2141 1353.5 @c
2091 1268 -25 25 2166 1341 25 2091 1243 @a
-25 -25 2116 1268 25 25 2141 1145 @b
2091 1072 -25 25 2166 1145 25 2091 1047 @a
-25 -25 2116 1072 25 25 2141 949 @b
2091 876 -25 25 2166 949 25 2091 851 @a
-25 -25 2116 876 25 25 2141 753 @b
125 2141 765.5 @c
2241 778 -25 25 2316 851 25 2241 753 @a
125 2291 863.5 @c
1 lw
25.5 75.5 2990 2149 rS
endp
%%Trailer
end
%%EOF
---------------9901041628199--
