Content-Type: multipart/mixed; boundary="-------------0009180740706" This is a multi-part message in MIME format. ---------------0009180740706 Content-Type: text/plain; name="00-365.keywords" Content-Transfer-Encoding: 7bit Content-Disposition: attachment; filename="00-365.keywords" quantum intermittency, fractal dimension, Jacobi matrices, Schroedinger equation ---------------0009180740706 Content-Type: application/x-tex; name="jmi6.tex" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="jmi6.tex" \documentstyle[epsfig]{article} \textwidth 6.0in \textheight 8.8in \topmargin .5in \oddsidemargin 1.1in \voffset -4.1cm \hoffset -2.5cm % % \newcommand{\udi}[1]{\underline{#1}} \newcommand{\eeq}{\end{equation}} \newcommand{\beq}{\begin{equation}} \newcommand{\nuq}[1]{\label{#1} \eeq} \newcommand{\veps}{\varepsilon} \newcommand{\dsp}{\renewcommand{\baselinestretch}{1.5} } \newcommand{\bino}[2]{\mbox{$(\stackrel{#1}{\scriptstyle #2})$}} \newcommand{\czi}{C_0^\infty ({\bf R})} \newcommand{\scp}[2]{\langle #1 | #2 \rangle} \newtheorem{th}{Theorem} \newcommand{\bth}{\begin{th}} \newcommand{\eth}{\end{th}} \newtheorem{cor}{Corollary} \newcommand{\bco}{\begin{cor}} \newcommand{\eco}{\end{cor}} \newtheorem{lem}{Lemma} \newcommand{\ble}{\begin{lem}} \newcommand{\ele}{\end{lem}} \newcommand{\qed}{\rule{2mm}{3mm}} % % \begin{document} \title{Fractal Dimensions and Quantum Evolution Associated with Sparse Potential Jacobi Matrices} \author{Jean-Michel Combes and Giorgio Mantica } \maketitle \begin{abstract} We study the quantum dynamics generated via Schr\"odinger equation by sparse-potential Jacobi matrices on $l_2({\bf Z}_+)$. Exact bounds for the upper and lower intermittency functions governing the asymptotic growth of moments are derived in terms of the fractal dimensions of the spectral measure. Numerical experiments suggest that these bounds are sharp in the case of very sparse barriers. \end{abstract} \section{Introduction} We consider an evolution equation in Hilbert space $\cal H$ with scalar product $(\cdot,\cdot)$: \beq i \frac{\partial \phi_t}{\partial t} = H \phi_t, \;\; \phi_{t=0} = \phi \in {\cal H}. \nuq{eq1} $H$ is here a self-adjoint operator with spectral resolution $H = \int \lambda d E_\lambda$. Much interest has been devoted in the last years to the following question: which information on the dynamical properties of $\{\phi_t, t \in {\bf R} \}$ are encoded in the spectral measure \beq d \mu_\phi (\lambda) := d (\phi , E_\lambda \phi), \nuq{eq2} and--of course--in which form they can be decoded. Conventional wisdom about this problem rests on the so-called RAGE theorem \cite{rage} which provides a general qualitative answer: if the spectral measure is continuous, then time-averages of the projection of $\phi_t$ in a given finite dimensional subspace of $\cal H$ tend to zero as time goes to infinity. % On the other hand, this theorem has a poor quantitative content and its interpretation is somewhat misleading, in particular in regards to the relation between dynamical localization and the pure point nature of the spectrum. % Need for refinements arose from the discovery of many types of singular spectra in one-electron models solid state physics, like random or quasi-periodic potentials: the interest in the transport properties of such systems \cite{hirabe,abehir}, and in the dynamics of kicked systems \cite{karp,combe}, required more complete and quantitative answers. A first major step in this direction was accomplished by I. Guarneri \cite{ig1,ig2} in a pioneering work which lead, after some refinements \cite{igm,c}, to a general bound relating "growth exponents" as defined below to the Hausdorff and fractal dimensions of the spectral measure $\mu_\phi$. More precisely, let $\{e_n\}_{n \in {\bf N}}$ be an orthonormal basis in $\cal H$, and let the moment of order $\alpha$ be defined by \beq \nu_\alpha(t) := \frac{1}{T} \int_0^T \sum_n n^\alpha |(e_n,\phi_t)|^2 \; dt, \;\; \alpha \in {\bf R}. \nuq{mom1} We obviously assume that this definition makes sense for a suitable $\phi$. We the define the {\em growth exponents} $\beta^\pm(\alpha)$ via \beq \beta^{\pm} (\alpha) = \frac{1}{\alpha} \lim_{T \rightarrow \infty} \bino{sup}{inf} \frac{\log \nu_\alpha (T)}{\log T}, \;\; \alpha > 0. \nuq{beta1} The variation of these exponents with the moment index $\alpha$ is highly non-trivial: this has been also denoted the {\em quantum intermittency} function \cite{prl}. The result quoted above is a general inequality for $\beta^-(\alpha)$: \beq \beta^-(\alpha) \geq \mbox{dim}_H (\mu_\phi), \nuq{ineq1} which calls in cause $\mbox{dim}_H (\mu_\phi)$, the Hausdorff dimension of the spectral measure. Upper exponents are described by a more recent bound by I. Guarneri and H. Schulz-Baldez \cite{gsb}, to the extent that \beq \beta^+(\alpha) \geq \mbox{dim}_p (\mu_\phi). \nuq{ineq2} The new dimension appearing in this bound, $\mbox{dim}_p (\mu_\phi)$, is the packing (or Tricot) fractal dimension. These dimensions can be defined in terms of the local exponents as follows. Let $\mu$ be any probability measure. The local upper and lower dimensions $d^\pm_\mu (x)$ the measure $\mu$ at the point $x \in {\bf R}$ are defined by \beq d^\pm_\mu (x) := \lim_{T \rightarrow \infty} \bino{sup}{inf} \frac{\log \mu ( [x - \frac{1}{T}, x + \frac{1}{T}])} {- \log (T) }. \nuq{dime1} Usually, this equation is written in terms of $\veps = \frac{1}{T}$: the above form is better in the present context, for it shows that as time progresses, a better resolution of the spectral measure is obtained. The Hausdorff and Tricot dimensions follow from the local dimensions as essential superior limits: \beq \mbox{dim}_H (\mu_\phi) := \mu-\mbox{ ess} \sup d^-_\mu (x), \nuq{dimh1} and \beq \mbox{dim}_p (\mu_\phi) := \mu-\mbox{ ess} \sup d^+_\mu (x). \nuq{dimh2} A natural question is whether the bounds (\ref{ineq1}) and (\ref{ineq2}) are sharp, and in which sense. There is at least one reason why they cannot be so, for any choice of the basis in Hilbert space. This is the fact that the l.h.s. of (\ref{ineq1}) and (\ref{ineq2}) depend on the chosen basis while the r.h.s. do not. It is then clear that even within the same basis set, re-labelling the basis elements can radically alter growth exponents, and can even make them infinite. One of the crucial contents of the inequality (\ref{ineq1}) is that this action {\em cannot} render them zero, in any case. One should also mention that basis independent growth exponents can also be defined \cite{igm,ig3,ig4} for the ``effective dimension'' or ``entropy'' of $\phi_t$ and of the associated density matrices, but we shall not discuss them here. The above leads to the idea that if these bounds have a chance to be sharp, this could be for some ``natural'' or ``dynamical'' basis adapted to the time evolution of the solution of eq. (\ref{eq1}). It was suggested in \cite{phd1} that the most convenient basis for eq. (\ref{eq1}) is that of the {\em orthogonal polynomials} of $\mu$, that is, the basis of the cyclic subspace generated by $\{H^n \phi, n \in {\bf N}\}$ in which $H$ is a tridiagonal matrix. As a matter of fact, most models of quasi-periodic systems so far studied in the literature are expressed in such a basis from the very start \cite{simo2}, and so will be the model we consider here. And yet, even in this basis, sharpness of the bounds (\ref{ineq1}) and (\ref{ineq2}) is rather exceptional. First of all, it must be also noted that the l.h.s. of (\ref{ineq1}) and (\ref{ineq2}) involve the moment index $\alpha$, while the r.h.s. does not \cite{newita}. The functions $\beta^\pm(\alpha)$ are clearly non decreasing in $\alpha$, and examples exist where they are strictly increasing \cite{phd1,prl} . This is the effect of the so-called {\em quantum intermittency} phenomenon \cite{phd2}. Evidently then, the bounds we considered are at their best in the limit $\alpha \rightarrow 0$, which defines the exponents $\beta^\pm(0)$. These are associated to the evolution of the logarithmic moment (see sect. \ref{pict}). % Even here, it has been observed \cite{phd2} that the {\em logarithmic gap} $\gamma := \beta^-(0) - \mbox{dim}_H (\mu_\phi)$ in general is {\em strictly} larger than zero. The sole non-trivial example where equality has been detected is the dynamics generated by Jacobi matrices of real Julia sets \cite{phd1,phd2,julia,palad}). We shall mention again this system, for it is exceptional in many respects. A new case with zero logarithmic gap will be presented in this paper. The case of real Julia set matrices, and of Jacobi matrices associated with balanced measures of iterated function systems has unveiled the relation of the growth exponents with the {\em multifractal dimensions} $D(q)$, $q \in {\bf R}$, of the spectral measure $\mu_\phi$: this relation is exact only in the first case, and can be summed up in the relation $\beta(\alpha) = D(1-\alpha)$ \cite{phd1,phd2,palad}. The second case, to the contrary, has taught us that this relation is only approximate, and that discrepancies are brought about by subtle ``renormalization'' properties of the orthogonal polynomials of $\mu_\phi$ \cite{phd2}. This powerful tool is not available in the general case, and the quest for the {\em intermittency} function $\beta$ is still open. In fact, considerable difficulties arise outside the realm of I.F.S. and Julia Jacobi Hamiltonians, if one wants to test (\ref{ineq1}) and (\ref{ineq2}), and more generally the relations between spectral and dynamical properties. In typical examples from Schr\"odinger operator theory, for instance, both terms in the inequalities (\ref{ineq1}) and (\ref{ineq2}) are difficult to control, and even in numerical simulations the very existence of the phenomenon of quantum intermittency has frequently escaped detection. % \cite{ifs}. In addition, very few models with non-trivial Hausdorff dimension ({\em i.e.} different from zero and one) were known until recently \cite{cap}. In fact, even in the case of pure point measures, as found in the Anderson model or in almost periodic potentials in some regimes, it has taken a lot of effort to show that dynamical localization ($\beta^-(\alpha) = \beta^+(\alpha) = 0$ for all $\alpha > 0$) takes place: see {\em e.g.} \cite{dbg}. Notice that this result is not an obvious consequence of RAGE theorem: in \cite{djls} del Rio {\em et al.} give an example of a rank one perturbation of the almost-Mathieu Hamiltonian having pure point spectrum with exponentially decaying eigenfunctions and $\beta^+_\alpha = 1$ for all $\alpha$ ! Notice moreover that in these examples on $l_2({\bf Z_+})$ the basis $\{e_n\}_{n \in {\bf N}}$ is the canonical choice $e_n(k) = \delta_{n,k}$: except of course when dynamical localization takes place one cannot expect it to be adapted to the dynamics of waves in quasi-periodic potentials, and yet one has to stay with it, because of its physical meaning. All together, these results seemed to suggest that (\ref{ineq1}) and (\ref{ineq2}) are {\em at best} rather rough estimates. Fortunately, a recent work of Jitomarkaya and Last \cite{jl1} provided an example of a discrete one-dimensional Schr\"odinger operator with non-trivial exact Hausdorff dimension of the local density of states. At the same time, this example is simple enough for analysis: it consists of sparse potential barriers placed along a homogeneous lattice. Since quantum motion is here elementary, being a sequence of tunneling processes through barriers, followed by ballistic motion in between these latter, one can hope to treat it theoretically to a fair extent. Moreover, the upper and lower growth exponents $\beta^\pm_\alpha$ should take here different values, and should give a correct overall description of the dynamics of the system, from which, in particular, we might draw a good test of the bounds mentioned above. This is indeed what we shall do in the following. Our first main conclusion is that the bound (\ref{ineq1}) is sharp, at least in the limit of small positive $\alpha$. We shall also show that for sparse enough barriers $ \mbox{dim}_p (\mu_\phi) $ is one, so that (\ref{ineq2}) is also sharp for all positive $\alpha$. Moreover, we shall show that the obvious inequality $\beta^- \leq \beta^+$ holds in the strict sense: for small positive $\alpha$ theoretically, and in the general case by numerical experiments. The spectral counterpart of these results, {\em i.e.} $\mbox{dim}_H (\mu_\phi) < \mbox{dim}_p (\mu_\phi)$ reveals a rich multifractal structure of the local density of states. The second main result of the paper is an {\em upper} bound for the lower intermittency exponents $\beta^-(\alpha)$, which appears numerically to be an exact description of these exponents for all values of $\alpha$, in a case of very sparse barriers. We shall see that control of the function $\beta^\pm(\alpha)$ fully characterizes the dynamics of the moments of the wave-function $\phi_t$. This paper is organized as follows: in the next section we introduce the sparse barrier model and we enunciate the main results. These results are illustrated and completed by numerical computations in section \ref{pict}. Proofs of the main theorems \ref{th2} and \ref{th3} and the related theory are presented in sections \ref{pth2} and \ref{pth3}, respectively. The Conclusions complete the paper. \section{The sparse barrier model and main results} \label{main} Consider the following Jacobi matrices on $l_2({\bf Z}^+)$ (with ${\bf Z}^+ = \{ 1,2,3,\ldots \}$): \beq (H_\theta \psi)(k) = \psi(k+1) + \psi(k-1) +V(k) \psi(k) + \theta \delta_{1,k} \psi(k), \nuq{jl1} with Dirichlet boundary condition $\psi(0)=0$. These matrices are labeled by the real parameter $\theta \in [\theta_0 , \theta_1]$, $0 < \theta_0 < \theta_1 < \infty$, which also plays the role of a boundary condition. The potential $V(k)$ in eq. (\ref{jl1}) is chosen to be null, except on a set $B$ of selected {\em barrier} locations: $B = \{ L_n, n \in {\bf Z}^+ \}$. Precisely, \beq V(k) = \left\{ \begin{array}{ll} 0 & \mbox{if } k \not \in B \\ k^{\frac{1-\eta}{2 \eta}} & \mbox{if } k \in B \\ \end{array} \right. \nuq{jl2} In this equation, $\eta$ is a parameter which ranges in the open interval $(0,1)$: the smaller $\eta$, the larger the exponent in the law (\ref{jl2}) which links location and height of the barrier. The limit $\eta=0$ corresponds to a Dirichlet condition at each $L_n$, and therefore to pure point spectrum. On the other hand, $\eta=1$ gives barriers of constant height, and generically absolutely continuous spectrum if these are sparse enough. Sparseness of the potential must be independently imposed: Following \cite{jl1} we assume that the locations $\{L_n\}$ fulfill the inequality \beq \prod_{j=1}^{n-1} L_j \leq L_n^{\delta_n}, \nuq{jl3} for some vanishing sequence $\{\delta_n\}_{n \in {\bf N}}$. We also take as initial wave function $\phi$ the Kronecker delta at site one: \beq \phi(k) = \delta_{1,k}. \nuq{eq13} From now on, unless otherwise specified, the short-hand notation $\mu$ will denote the spectral measure $\mu_\phi$ so constructed. Under these conditions the Hausdorff dimension of the spectral measure features an exact interpolation between the two extreme cases, in the sense defined by the following Theorem: \bth (Jitomarskaya, Last). Let $H_\theta$ be defined according to (\ref{jl1}-\ref{jl3}), with $\eta \in (0,1)$. Then, for Lebesgue almost every $\theta$ the restriction of the spectral measure $\mu_\phi$ to $[-2,2]$ has Hausdorff dimension $\eta$. \label{th1jl} \eth More was indeed proven in \cite{jl1}: the restriction of $\mu_\phi$ to $[-2,2]$ has {\em exact dimension} $\eta$ in the sense that $d_\mu^-(x) = \eta$ for $\mu$-a.e. $x \in [-2,2]$. This measure however is {\em not} exactly scaling, in the sense that $d_\mu^-(x)$ is not equal to $d_\mu^+(x)$ for $\mu$-a.e. $x \in [-2,2]$. In fact, we shall prove the following \bth Under the assumptions of Theorem \ref{th1jl} one has $d_\mu^+(x) = 1$ for $\mu$-a.e. $x \in (-2,2)$. \label{th2} \eth It is easy to see that outside $[-2,2]$ the spectrum of $H_\theta$ is pure point for all $\theta$. We need to mention that for general $\theta$ Ref. \cite{jl1} only provides a lower bound $\eta$ and an upper bound $\frac{2 \eta}{1+\eta}$ on the Hausdorff dimension of the restriction of $\mu$ to $[-2,2]$. We now consider an initial state $\phi$ with associated spectral measure necessarily enclosed in $(-2,2)$: this can be obtained letting \[ \phi = f(H_\theta) e_1 \] where $e_1$ is the first basis state of $l_2({\bf Z}^+)$, eq. (\ref{eq13}), where $f \in C_0^\infty ({\bf R})$, with $\mbox{supp} f \subset (-2,2)$, and $\|f\|_\infty =1$. For simplicity of notation we omit to specify the dependence of $\phi$ on $\theta$. For the same reason, the spectral measure shall be concisely expressed as $\mu$, and we shall also leave as implicit the dependence of the exponents $\beta$ on $\phi$. It follows from the above construction of $\phi$ and by Theorem \ref{th1jl} that under the sparseness condition (\ref{jl3}) \beq \mbox{dim}_H (\mu) = \eta \nuq{jl5} for almost every $\theta$, whereas Theorem \ref{th2} implies that \beq \mbox{dim}_p (\mu) = 1 \nuq{jl5b} for all $\theta$. Notice that as a consequence of (\ref{ineq2}) and (\ref{jl5b}) one has $\beta^+(\alpha) = 1$ for all $\alpha > 0$ so that the inequality (\ref{ineq2}) is obviously sharp in this case! Indeed, this result can be obtained directly, without prior recourse to (\ref{ineq2}), along the lines of the proof of Theorem \ref{th2} and under much weaker conditions on the sequence of $L_n$'s than those in eq. (\ref{jl3}). At the same time it must be observed that in so doing we have no general estimate on $\mbox{dim}_p (\mu)$, since the proof of Theorem \ref{th2} given here definitely requires condition (\ref{jl3}). In a sense, also inequality (\ref{ineq1}) is sharp. This is made precise by the following Theorem, whose proof occupies the main part of this paper. \bth Let $H_\theta$ be given by (\ref{jl1}) and (\ref{jl2}), with $\eta \in (0,1)$, and assume that for some $a > 1$ and all $n \in {\bf Z}$ large enough \beq L_{n+1} \geq a L_n. \nuq{eq18} Then, for all $\alpha$, $0 < \alpha \leq 2$, and almost all $\theta$ one has \beq \beta^-(\alpha) \leq \eta \frac{\alpha + 1}{\eta \alpha + 1} \nuq{bound3} \label{th3} \eth An immediate consequence of Theorem \ref{th3} and of (\ref{ineq1}) is that $\mbox{dim}_H (\mu) \leq \eta$ since $\lim_{\alpha \rightarrow 0} \beta^-(\alpha) \leq \eta$. Furthermore it immediately follows from (\ref{ineq1}) and (\ref{jl5}) that (\ref{ineq1}) is sharp in the following sense: \bco Under the assumptions of Theorem \ref{th1jl} one has \[ \lim_{\alpha \rightarrow 0^+} \beta^-(\alpha) = \mbox{dim}_H (\mu) \] for almost every $\theta$. \eco Sections \ref{pth2} and \ref{pth3} will be devoted to the proof of theorems \ref{th2} and \ref{th3}. Let us now illustrate the content of these theorems by numerical experiments. \section{Pictures of quantum motion within sparse barriers} \label{pict} The factual content of the theorems presented in the previous section is best illustrated by the results of numerical experiments. While it is certainly true that numerical experiments provide only finite-time simulations, and, as such, cannot rigorously prove or disprove any of the Theorems presented, it is equally true that they can investigate much wider situations than those required by the hypotheses we were bound to formulate. Therefore, numerical experiments constitute at the same time a verification and a stimulus for rigorous analysis and a source of heuristic intuition. In turning to the case at hand, it is significant to show before anything else how motion between barriers takes place. To better achieve this goal, a minor variation with respect to eq. (\ref{jl1}) and (\ref{jl2}) has been performed: the Hamilton operator has been divided throughout by the constant value 2. In so doing, the continuum spectrum is contained in the interval $[-1,1]$, and the speed of ``free'' propagation becomes unity. It is then possible to compare directly space ({\em i.e.} basis index, or lattice number) and time. A first instance of this comparison is seen in fig. \ref{nu2}, where the following dynamical situation (which shall be kept constant throughout this section) is considered: barriers are situated at $L_1=1, L_2=10$, and $L_3=1000$. The parameter $\eta$ takes the value $\eta=\frac{2}{5}$, so that the exponent \beq \xi = \frac{1-\eta}{2 \eta} \nuq{csi0} appearing in the potential, eq. (\ref{jl2}), takes the value $\xi = \frac{3}{4}$. We shall vary this parameter later on. Plotted are the first and second moment, $\nu_1$ and $\nu_2$, as function of time, together with the barrier heights, depicted as vertical bars, as a function of position (measured in the same units as of time). Motion of the wave packet along the lattice ({\em i.e.} the basis $\{e_n\}$) corresponds to the growth of these moments. It is then apparent that when the wave packet reaches a barrier, this slows down its propagation, effectively arresting moment growth for a time span which grows with the height of the barrier. The essence of the dynamics under investigation is then the balance between in-barrier propagation and tunneling through barriers. This is also evident when observing, at fixed time $t$, the projection of the wave packet $\phi_t$ on the basis states $e_n$, as we do in fig. \ref{pacca}: the ``occupation probabilities'' $|(e_n,\phi_t)|^2$ are plotted versus $n$, once again with barrier locations super-imposed. \begin{figure}[htbp] \centering\epsfig{file=d1ju23p1.ps,width=0.6\linewidth,angle=270} \caption{ First and second moment $\nu_1$ and $\nu_2$ as a function of time. Also shown are barrier locations with their heights. } \protect\label{nu2} \end{figure} \begin{figure}[htbp] \centering\epsfig{file=d3ju23p1.ps,width=0.6\linewidth,angle=270} \caption{ Quantum occupation probabilities $|(e_n,\phi_t)|^2$ versus $n$ at fixed time $t=30699.$ Also shown are barrier locations with their heights. } \protect\label{pacca} \end{figure} The crucial quantity in the analysis performed in this paper is the ratio \beq \rho_\alpha(t) = \frac{1}{\alpha} \frac{ \log \nu_\alpha(t)}{\log t}, \nuq{rat1} whose upper and lower limits are $\beta^\pm(\alpha)$. Indeed, we find it interesting to investigate the behaviour of moments $\nu_\alpha$ defined as in eq. (\ref{mom1}) but {\em without} the Cesaro time averaging required by the theory. At the same time, we choose a single value of $\theta$. In so doing, we stay closer to the actual dynamical behaviour of the system. The limit of $\rho_\alpha$ for vanishing $\alpha$ is of particular interest, as we have seen. Numerically, it is difficult to directly investigate this limit. A more reliable estimate is effected by considering instead the quantity \beq \rho_0(t) = \frac{ \nu_{\log}(t)}{\log t}, \nuq{rat2} where the {\em logarithmic moment} $\nu_{\log}(t)$ is defined by \beq \nu_{\log}(t) := \sum_n \log (|n|) |(e_n,\phi_t)|^2 . \nuq{momlog} Again, Cesaro averaging is not effected in the numerical computations of $\nu_{\log}(t)$. These ratios are plotted in fig. \ref{rho} versus time, for various values of $\alpha$, including zero: $\alpha = 0,1,2,3,4,5$ (lowest five curves, in order, from bottom up). Barrier are here located as in the case of figures \ref{nu2} and \ref{pacca}, and are again indicated by vertical lines. The height parameters are now different, and are $\eta=\frac{5}{9}$ and $\xi=\frac{2}{5}$. This figure, as well as the preceding two, is limited to a time range which envelops three barriers only. And yet, this range is quite challenging: the basis size reached by the wave packet is about 200,000. Within these limitations, the figure brings evidence of most of the theoretical results of this paper: let us illustrate them in sequence. Firstly, let us consider the local maxima occurring at the barrier ``times'' $t_n=L_n$. At these times, the head of the wave-packet arrives at a barrier. In passing from one maximum to the next, at fixed $\alpha$, the value of the maximum grows. Theorem \ref{th2} assures that these values tend to the largest possible value, one. This is certainly more evident in figure for the largest value of $\alpha$, $\alpha=5$, due to the monotonicity of these quantities with $\alpha$. Indeed, the limit of $\alpha \rightarrow \infty$ can be investigated by another auxiliary quantity, the {\em effective basis size} of the wave packet: this is defined as the number of wave-packet projections $|(e_n,\phi_t)|^2$ larger than a fixed, very low threshold. This quantity has theoretical and computational relevance, as discussed in \cite{ober}. The related logarithmic ratio, $\rho_\infty$, defined analogously with eq. (\ref{rat1}), appears in the figure as the topmost curve, which regularly slides down on the horizontal line at value one. To sum up, we expect the local maxima at barrier locations to converge to the value one for {\em any} $\alpha$, the earlier the larger the value of $\alpha$. This illustrates Theorem \ref{th2} and the consequent result $\beta^+(\alpha) = 1$ of the previous section. \begin{figure}[htbp] \centering\epsfig{file=d1jl2p1.ps,width=0.6\linewidth,angle=270} \caption{Moment growth ratio $\rho_\alpha(t)$ versus time, for the case described in the text, and $\alpha=0,1,2,3,4,5,\infty$ (bottom to top curves). The horizontal lines mark the values $\rho=\frac{5}{9},\frac{5}{7},\frac{15}{19},\frac{5}{6},\frac{25}{29},\frac{15}{17},1$, which are to be orderly associated to the mentioned curves via eq. (\ref{exact}). The vertical lines mark the location of the barriers.} \protect\label{rho} \end{figure} Another crucial result evident in fig. \ref{rho} is the fact that $\beta^-$ is strictly less than $\beta^+$. The former quantity can be inferred by the local {\em minima} of the curves $\rho_\alpha(t)$, occurring after the barrier times, and before tunneling has taken place: it is at these times that the blocking effect of these latter is maximal. We must discriminate here between the rapid oscillations which are due to ``bouncing'' of the wave packet, and which presumably fade away in the limit of infinite time (as they do with increasing $\alpha$) and the underlying behaviour. In any case, it clearly appears that the difference $\beta^+(\alpha)-\beta^-(\alpha)$ is strictly larger than zero. We shall come back on this point momentarily, in figure \ref{sopsot}. Theoretically, the last result is implied in force of Theorem \ref{th3}. Our numerical results lead us to the stronger statement, which asserts that \beq \beta^-(\alpha) = \eta \frac{\alpha+1}{\eta \alpha + 1}. \nuq{exact} Therefore, it seems that the estimate (\ref{bound3}) is more than a bound: we interpolate rapid fluctuations, minima lie on the horizontal lines in the figure, which are obtained by eq. (\ref{exact}). The fact that (\ref{bound3}) is exact is trivially true for $\alpha=\infty$, and it was rigorously proven for $\alpha=0$ in sect. \ref{main}. The numerical results show that it is plausible that this result holds for any $\alpha$, and without Cesaro time averaging. A further verification of eq. (\ref{exact}) can be effected by varying $\eta$, which corresponds, as we know, to varying the barrier heights, via the exponent $\xi$. This is done in fig. \ref{rho2}. The comments made for fig. (\ref{rho}) still apply. Indeed, as we are here varying the Jacobi Hamiltonian, this test is even more stringent than the previous. \begin{figure}[htbp] \centering\epsfig{file=manyb.ps,width=0.6\linewidth,angle=270} \caption{Moment growth ratio $\rho_1(t)$ versus time, for various values of $\eta$: $\eta=\frac{2}{5},\frac{1}{2},\frac{5}{9},\frac{2}{3}$ (bottom to top curves). The horizontal lines mark the values $\beta^-(1)=\frac{4}{7},\frac{2}{3},\frac{5}{7},\frac{4}{5}$, which follow orderly from eq. (\ref{exact}). } \protect\label{rho2} \end{figure} The dynamical implications of this fact are of paramount importance, and will be discussed in the Conclusions. Here, we can now go back to the time evolution of the first moment, $\nu_1(t)$, for $\eta=\frac{5}{9}$, $\xi=\frac{2}{5}$, which is shown in fig. \ref{sopsot}. It asymptotically oscillates between two power law lines, of the form $t^{\beta^\pm(1)}$, with unit prefactor: our bounds are then a quite satisfactory description of the dynamics. Similar conclusions can be drawn in all other cases, for various $\alpha$ and $\eta$. We are now ready to go back to exact analysis, for the proofs of the theorems of section \ref{main}. \begin{figure}[htbp] \centering\epsfig{file=d2jl2p1.ps,width=0.6\linewidth,angle=270} \caption{First moment $\nu_1(t)$ versus time, for the case described in the text, with $\eta=\frac{5}{9}$. The dotted lines have equation $t^{\beta^\pm(1)}$, with $\beta^+(1)=1$, and $\beta^-(1) = \frac{5}{7}$. The vertical lines mark the location and height of the barriers.} \protect\label{sopsot} \end{figure} \section{Proof of Theorem \ref{th2}.} \label{pth2} The idea of the proof of Theorem \ref{th2} is the following. Because of the sparseness of the potential barriers the time evolution of a wave packet can be well approximated, on large time-scales, by a finite rank reduction of the full potential $V$. More precisely, let \[ H^{(N)} = H_0 + V^{(N)} , \] with \[ V^{(N)}(k) = \left\{ \begin{array}{cl} V(k) & \mbox{for } k < L_{N+1}, \\ 0 & \mbox{for } k \geq L_{N+1}, \\ \end{array} \right. \] where $H_0$ is the free discrete Laplacian on ${\bf Z}^+$, and where $V$ is given by eq. (\ref{jl2}) plus the $\theta$ dependent boundary condition. Accordingly, $H^{(N)}$ has absolutely continuous spectrum; in addition we shall see momentarily a good estimate of its local density of states which, by comparison, will yield estimates on the upper local exponents for $H$ at certain energy scales. Let therefore $\phi^{(N)}_t$, $t \in {\bf R}$, be the solution of Schr\"odinger's equation (\ref{eq1}) with $H^{(N)}$ in place of $H$ and $\phi$ given by eq. (\ref{eq13}). Let also $\mu^{(N)}$ be the associated spectral measure. An elementary time estimate follows: \ble \label{le3p2} Assume $L_{n+1} \geq a L_n$ for some $a>1$ and all integer $n$; let $\Delta_n := L_n - L_N$ for $n > N$. Then if $N$ is large enough one has \beq \| \phi_t - \phi^{(N)}_t \| \leq C 2^{-\Delta_{N+1}} \;\; \mbox{if } \; |t| < \frac{\Delta_{N+1}}{8 e} \nuq{eq20le} for some constant $C$ independent of $N$. \ele {\em Proof.} Let $b_n(k) = \delta_{L_n,k}$. Expanding $\phi^{(N)}_s = \exp\{-i H^{(N)} s\} \phi$ in powers of $s$ to order $\Delta_n$ gives: \[ |(b_n,\phi^{(N)}_s)| \leq 2 \frac{s^{\Delta_n}}{\Delta_n !} \|(H^{(N)})^{\Delta_n} b_n \| \leq 2 \frac{s^{\Delta_n}}{\Delta_n !} \| H_0^{\Delta_n} b_n \|, \] according to our definition of $\Delta_n$, and thanks to the fact that $H^{(N)}$ couples only next neighbors sites. Stirling's formula, and $\|H_0\| \leq 2$ then imply that \beq |(b_n,\phi^{(N)}_s)| \leq \sqrt{8 \pi} \Delta_n^{- \frac{1}{2}} 4^{-\Delta_n}, \nuq{eq20} if $0 \leq s \leq \frac{\Delta_n}{8 e}$. Now from Duhamel's formula one has that for $t>0$ \[ \phi_t - \phi^{(N)}_t = \sum_{n \geq N+1} L_n^{\frac{1-\eta}{2 \eta}} \int_0^t \; b_{n,t-s} \; (b_n,\phi^{(N)}_s) \; ds , \] where obviously $b_{n,t-s}$ is the Schr\"odinger evoluted of the initial state $b_n$ for time $t-s$. Accordingly, \[ \| \phi_t - \phi^{(N)}_t \| \leq \sum_{n \geq N+1} L_n^{\frac{1-\eta}{2 \eta}} \int_0^t |(b_n,\phi^{(N)}_s)| ds \leq \sqrt{8 \pi} \sum_{n \geq N+1} L_n^{\frac{1-2 \eta}{2 \eta}} 4^{-\Delta_n} \leq \sqrt{8 \pi} A^{\frac{1-2 \eta}{2 \eta}} \sum_{n \geq N+1} \Delta_n^{\frac{1-2 \eta}{2 \eta}} 4^{-\Delta_n}, \] with $A = \frac{a}{a-1}$ and where we have used (\ref{eq20}) in the second inequality. Terms in the last sum in the equation above are bounded by $2^{-\Delta_n}$ for $N$ large enough. The estimate $\Delta_n - \Delta_{N+1} \geq (a^{n - N -1} -1) \Delta_{N+1}$ valid for $n \geq N+1$ then completes the proof. \qed By duality on the previous Lemma, we expect that the spectral measures $\mu$ and $\mu^{(N)}$ should have comparable weights on an energy scale inversely proportional to $\Delta_{N+1}$. A form of this duality is expressed by the next Lemma: Let $B_{\frac{1}{T}}(x) := (x-\frac{1}{T},x+\frac{1}{T})$. Then, \ble \label{le3p3} Under the conditions of Lemma \ref{le3p2} one has, for all $\veps > 0$ and all $x \in {\bf R}$ \beq | \mu(B_{\frac{1}{T}}(x)) - \mu^{(N)}(B_{\frac{2}{T}}(x)) | \leq \frac{C_\veps}{T^2}, \;\; \mbox{for } \; \frac{T_N}{2} \leq T \leq T_N, \nuq{eq22} where \[ T_N = ( \frac{\Delta_{N+1}}{8 e})^{\frac{1}{1+\veps}}, \] and $C_\veps$ depends only on $\veps$. \ele {\em Proof.} Let $f \in \czi$ be positive, equal to 1 on $(-1,1)$, and with support in $(-2,2)$. For $T>0$ let $f_T(\lambda) := f(\lambda T)$. Then, \[ \mu(B_{\frac{1}{T}}(x)) \leq \int f_T(\lambda-x) d \mu(\lambda) \leq \mu(B_{\frac{2}{T}}(x)), \] and by Fourier transform \beq \mu(B_{\frac{1}{T}}(x)) \leq \frac{1}{T} \int e^{ixt} \hat{f}(\frac{t}{T}) (\phi,e^{-iHt} \phi) \; dt \leq \mu(B_{\frac{2}{T}}(x)). \nuq{eq23} Of course, the same inequalities (\ref{eq23}) also hold when $\mu^{(N)}$ and $H^{(N)}$ take the place of $\mu$ and $H$. Then, \[ | \mu(B_{\frac{1}{T}}(x)) - \mu^{(N)}(B_{\frac{2}{T}}(x)) | \leq \int_{|t| < T^{1+\veps}} \| \phi_t - \phi^{(N)}_t \| \; dt + \frac{2}{T} \int_{|t| > T^{1+\veps}} | \hat{f}(\frac{t}{T}) | \; dt . \] The first integral above is certainly smaller than $\frac{1}{T^2}$ on account of (\ref{eq20le}), if $N$ is large enough. The second integral is easily estimated by writing $| \hat{f}(\frac{t}{T}) | \leq C_n (\frac{T}{t})^n$ for some constant $C_n$ depending only on $n$. When $n$ is large enough (depending on $\veps$) the integral is then apparently smaller than $\frac{C_{n(\veps)}}{T^2}$, which completes the proof. \qed The next Lemma states that $\mu^{(N)}$ has absolutely continuous restriction to $(-2,2)$. More importantly, it also provides bounds on the weight of intervals under $\mu^{(N)}$, through a suitable control of the Radon-Nykodin derivative due to B. Simon \cite{s}. \ble \label{le3p4} Let the sparseness condition (\ref{jl3}) hold, and let $\veps,T_N$ be defined as in Lemma \ref{le3p2}. There exist a sequence $\{\veps_N\}_N$ with $\lim_{N \rightarrow \infty} \veps_N = 0$ such that for all $x \in (-2,2)$: \beq \mu^{(N)}(B_{\frac{1}{T}}(x)) \leq C_\veps T^{\veps_N - 1}, \;\; \mbox{for } \; \frac{T_N}{2} \leq T \leq T_N, \nuq{eq24} for some constant $C_\veps$ depending only on $\veps$. \ele {\em Proof.} We refer to \cite{s} (theorem 2J) for the proof that \beq \frac{d \mu^{(N)}}{d \lambda} \leq \frac{4}{\pi} \sup_n \| T^{(N)} (\lambda;n,0) \|^6 \nuq{eq25} where $T^{(N)}$ is the fundamental matrix for $H^{(N)}$ at energy $\lambda$, defined by \[ T^{(N)} (\lambda;n,0) = \prod_{k=1}^N A(\lambda,k),\;\; \] and \[ A(\lambda,k) = \left( \begin{array}{cc} \lambda - V(k) & -1 \\ 1 & 0 \\ \end{array} \right). \] Accordingly, for $\lambda \in [-2,2]$, one has \beq \| T^{(N)} (\lambda;n,0) \| \leq C \prod_{k=1}^n V(L_k) \leq C \prod_{k=1}^N V(L_k), \nuq{eq26} since $\| A(\lambda,k) \| = 1$ when $V(k)=0$. Now, the sparseness condition (\ref{jl3}) implies that \beq \prod_{k=1}^N V(L_k) = \prod_{k=1}^N L_k^{\frac{1-\eta}{2 \eta}} \leq L_{N+1}^{\frac{1-\eta}{2 \eta} \delta_{N+1}}, \nuq{eq27} where $\delta_{N+1}$ is the vanishing sequence element present in (\ref{jl3}). The same condition also implies that $L_{N+1} > 2 \Delta_{N+1}$, for $N$ large enough. Therefore, eqs. (\ref{eq25}-\ref{eq27}) imply that \beq \frac{d \mu^{(N)}}{d \lambda} \leq T_N^{\veps_N}, \nuq{eq28} with $\veps_N = 12 \delta_{N+1} (1+\veps) \frac{1-\eta}{2 \eta}$. Then (\ref{eq24}) follows. \qed We can now complete the \\ {\em Proof of Theorem \ref{th2}}. It follows from (\ref{eq22}) and (\ref{eq24}) that \[ \mu((x-\frac{1}{T_N},x+\frac{1}{T_N})) \leq C T_N^{\veps_N-1} \] for all $x \in (-2,2)$. Since $\lim \veps_N = 0$ it follows that $d_\mu^+(x) \leq 1$. On the other hand Theorem 2J of \cite{s} also provides a lower bound, \[ \frac{d \mu^{(N)}}{d \lambda} \geq \frac{1}{4 \pi} \sup_n \| T^{(N)} (\lambda;n,0) \|^{-6}, \] which along the same lines leads to \[ \frac{d \mu^{(N)}}{d \lambda} \geq T_N^{-\veps_N}. \] This in turn implies $d_\mu^+(x) \geq 1$ and completes the proof. \qed \section{Proof of Theorem \ref{th3}.} \label{pth3} The main ingredients of the proof presented in this section are energy-space decoupling methods, and spectral averaging over the parameter $\theta$. For notational convenience in this section, we shall adopt Dirac notation $\scp{n}{\phi}$ for the scalar product $(e_n,\phi)$. Also, all constants appearing in the estimates will be denoted by the letter $C$. % $\langle n | \phi \rangle$ Of particular importance is the resolvent $R_\theta(z) := (H_\theta - z)^{-1}$, with ${\mbox Im} \; z \neq 0$, $\theta \in [\theta_0,\theta_1]$. \ble \label{le4p1} Let $H_\theta$ be given by (\ref{jl1}), (\ref{jl2}), and assume that (\ref{eq18}) holds. If $I \subset (-2,2)$ is a closed interval, then for $N$ large enough one has: \beq | \scp{L_N}{R_\theta(E+\frac{i}{T})|1} |^2 \leq C T L_N^{-\frac{1}{\eta}} \mbox{Im } \scp{1}{R_\theta(E+\frac{i}{T})|1}, \nuq{eq29} for a constant $C$ depending only on $I$. \ele {\em Proof.} Let $\chi_N(k) = \frac{k - L_{N-1}}{L_N - L_{N-1}}$ for $L_{N-1} < k \leq L_N$ and zero elsewhere. The geometric resolvent equation (see {\em e.g.} \cite{bcd}) gives \beq \chi_N R_\theta = R^{(N)} \chi_N - R^{(N)} [\chi,H_\theta] R_\theta, \nuq{eq30} where $R^{(N)}$ is the resolvent of any self-adjoint operator acting as $H$ on the support of $\chi_N$; we choose it to be $H_0 + V_N$, with $V_N(k)=V(L_N)$ if $k=L_N$ and zero elsewhere. It is then well known (see {\em e.g.} \cite{al}) that \[ \scp{L_N}{R^{(N)}|k} = \frac{\scp{L_N}{R_0|k}}{V(L_N) \scp{L_N}{R_0|L_N}+1} . \] An elementary computation then shows that \beq \sup_{E \in I} | \scp{L_N}{R^{(N)}(E+\frac{i}{T})|p} | \leq C(I) V(L_N)^{-1} , \nuq{eq31} where $C(I)$ only depends on $I$. Since $\chi_N |1\rangle = 0$ one obtains from eq. (\ref{eq30}), (\ref{eq31}), and Cauchy-Schwartz inequality \[ |\scp{L_N}{R_\theta|1} |^2 \leq \frac{2}{(L_N-L_{N-1})^2} \sum_{k=L_{N-1}}^{L_N} |\scp{L_N}{R^{(N)}|k} |^2 \sum_{k'=L_{N-1}}^{L_N} |\scp{k'}{R_\theta|1} |^2 \leq \] \[ \leq \frac{4 T}{(L_N-L_{N-1})^2} \mbox{Im } \; \scp{1}{R_\theta|1} \sum_{k=L_{N-1}}^{L_N} |\scp{L_N}{R^{(N)}|k} |^2 \leq \frac{4 C^2(I) T}{L_N-L_{N-1}} L_N^{-\frac{1-\eta}{\eta}} \mbox{Im } \; \scp{1}{R_\theta|1} \leq \] \[ \leq 4 A C^2(I) T L_N^{-\frac{1}{\eta}} \scp{1}{R_\theta|1} \] with $A =\frac{a-1}{a}$. \qed The next Lemma is a well known spectral averaging result under rank one perturbations with variable strength (see {\em e.g.} \cite{chm}): \ble \label{le4p2} \beq \int_{\theta_0}^{\theta_1} |\scp{1}{R_\theta(E+\frac{I}{T})|1}| \; d \theta < C \nuq{eq32} for some finite constant $C$ independent of $E \in I$ and $T \neq 0$. \ele From this lemma we can obtain a bound on the moments $\nu_\alpha$ over the canonical basis (as defined in eq. (\ref{mom1})) and averaged over the boundary conditions. The initial state of the evolution, $\phi$, is chosen to be $\phi = f(H_\theta) e_1$ where with $f \in C_0^\infty ({\bf R})$, and $\mbox{supp} f \subset I$, as in lemma \ref{le4p1}. \ble \label{le4p3} Let $\gamma(\alpha) = \eta \frac{\alpha + 1}{\eta \alpha +1}$, and $\{T_N\}_N$ a sequence of times defined by $T_N^{\gamma(\alpha)} = L_N$. Then, if $0 < \alpha \leq 2$ one has \beq \int_{\theta_0}^{\theta_1} \nu_\alpha(T_N) d \theta \leq C T^{\alpha \gamma(\alpha)} \nuq{eq33} for some constant $C$ independent of $N$ and $\alpha$. \ele {\em Proof.} Let $J_N(k)=1$ if $k>L_N$ and zero otherwise. Then \beq \nu_\alpha(T) \leq L_N^\alpha + \frac{1}{T} \int_0^T \| X^{\frac{\alpha}{2}} J_N \phi_t \|^2 dt, \nuq{eq34} where the operator $X$ used above has the obvious meaning of position operator: $(X \phi)(k) = k \phi(k)$. On the other hand (see {\em e.g.} \cite{rs} vol. III) \beq \frac{1}{T} \int_0^T \| X^{\frac{\alpha}{2}} J_N \phi_t \|^2 dt \leq \frac{e}{T} \int_{\bf R} \| X^{\frac{\alpha}{2}} J_N R_\theta(E+\frac{i}{T}) \phi \|^2 dE \nuq{eq35} from Parseval equality. We now refer to \cite{mo} for the derivation of the bound \beq \|[X^r,g(H_\theta)] \| \leq C \| |\hat{g}|^{\frac{1}{2}} \|_{L_1} \|t |\hat{g}|^{\frac{1}{2}} \|_{L_1}, \;\; 0 N^2 \}. \] Then obviously $\sum_N | \Omega_N | < + \infty$ so that by Borel-Cantelli Lemma one has $\nu_\alpha(T_N) \leq N^2 T_N^{\alpha \gamma(\alpha)}$ for $N$ large enough, and for almost every $\theta \in [\theta_0,\theta_1]$. Estimate (\ref{bound3}) follows since $\log T_N$ grows at least like $N$. \qed \section{Conclusions} We have presented in this paper a detailed examination of the quantum motion taking place in sparse potential Jacobi matrices on $l_2({\bf Z}_+)$. For this system, we have been able to derive exact bounds to the moment growth exponents $\beta^\pm(\alpha)$. These bounds have been examined numerically, and it is plausible to assume that they are indeed exact results, for very sparse barriers. This has shown a strong form of intermittency: not only the function $\beta^-(\alpha)$ is increasing with $\alpha$, but it is also different from $\beta^+(\alpha)$. By focusing attention also on the fractal properties of the associated spectral measure, we have shown that, in this example, the inequalities recently proposed for the growth exponents are sharp. Sparseness of the barriers is at the same time a key for our derivation, and a limitation to its generality. A direction of future research will precisely involve releasing the sparseness request adopted herein. \vspace{2.0cm} \begin{itemize} \item Jean Michel Combes, Centre de Physique Th\`eorique, Unit\'e propre de Recherche 7061, CNRS Luminy, Case 907, F-13288 Marseille - Cedex 9 \item Giorgio Mantica, Int. Center for the Study of Dynamical Systems, Universit\`a dell'Insubria Via Lucini, 3 I-22100 Como, and Istituto Nazionale Fisica della Materia, unit\`a di Milano, and Istituto Nazionale Fisica Nucleare, Sez. di Milano. \end{itemize} \begin{thebibliography}{999} %\bibitem{} \bibitem{rage} H.L Cycon, R.G. Froese, W. Kirsch and B. Simon, {\em Schr\"odinger Operators}, Springer Verlag, (Berlin, 1987) and references therein. \bibitem{hirabe} H.Hiramoto and S.Abe, {\em Dynamics of an Electron in Quasi-Periodic Systems. I. Fibonacci Model}, {\em J.Phys.Soc. Japan} {\bf 57} (1988) 230-240; {\em II. Harper Model}, {\it ibid.,} (1988) 1365-1371. % \bibitem{abehir} S.Abe and H.Hiramoto, {\em Fractal Dynamics of Electron Wave Packets in One-Dimensional Quasi Periodic Systems}, {\em Phys. Rev. A.} {\bf 36} (1987) 5349-5352. \bibitem{karp} R.Artuso, G.Casati, D.L.Shepelyansky, {\em Fractal spectrum and anomalous diffusion in the Kicked Harper Model} {\em Phys. Rev. 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Mathematics} {\bf 131} 153-163 (1999). \bibitem{s} B. Simon, {\em Bounded Eigenfunctions and Absolutely Continuous Spectra for One-Dimensional Schr\"odinger Operators}, {\em Proc. Amer. Math. Soc.} {\bf 124} (1996) 3361-3369. \bibitem{bcd} Ph. Briet, J.M. Combes, P. Duclos, {\em Spectral Stability under Tunneling}, {\em Comm. Math. Phys.} {\bf 126} (1989) 133-156. \bibitem{al} M. Eizenman, {\em Localization at weak disorder and at extreme energies: an elementary derivation}, {\em Comm. Math. Phys.} {\bf 157} (1993) 245. \bibitem{chm} J.M. Combes, P. Hislop, and E. Mourre, {\em Spectral Averaging, Perturbation of Singular Spectra and Localization}, {\em Trans. Amer. Math. Soc.} {\bf 348} (1996) 4883-4894. \bibitem{rs} M. Reed, and B. Simon, {\em Methods of Modern Mathematical Physics III: Scattering Theory}, Academic Press, London-San Diego (1979). \bibitem{mo} E. Mourre, {\em Operateurs Conjugu\'es et Propriet\'es de Propagation}, {\em Comm. Math. Phys.} {\bf 91} (1983) 279-300. \end{thebibliography} \end{document} % ---------------0009180740706 Content-Type: application/postscript; name="d1jl2p1.ps" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="d1jl2p1.ps" %!PS-Adobe-2.0 %%Creator: gnuplot %%DocumentFonts: Helvetica %%BoundingBox: 50 50 554 770 %%Pages: (atend) %%EndComments /gnudict 40 dict def gnudict begin /Color false def /Solid false def /gnulinewidth 5.000 def /vshift -46 def /dl {10 mul} def /hpt 31.5 def /vpt 31.5 def /M {moveto} bind def /L {lineto} bind def /R {rmoveto} bind def /V {rlineto} bind def /vpt2 vpt 2 mul def /hpt2 hpt 2 mul def /Lshow { currentpoint stroke M 0 vshift R show } def /Rshow { currentpoint stroke M dup stringwidth pop neg vshift R show } def /Cshow { currentpoint stroke M dup stringwidth pop -2 div vshift R show } def /DL { Color {setrgbcolor Solid {pop []} if 0 setdash } {pop pop pop Solid {pop []} if 0 setdash} ifelse } def /BL { stroke gnulinewidth 2 mul setlinewidth } def /AL { stroke gnulinewidth 2 div setlinewidth } def /PL { stroke gnulinewidth setlinewidth } def /LTb { BL [] 0 0 0 DL } def /LTa { AL [1 dl 2 dl] 0 setdash 0 0 0 setrgbcolor } def /LT0 { PL [] 0 1 0 DL } def /LT1 { PL [4 dl 2 dl] 0 0 1 DL } def /LT2 { PL [2 dl 3 dl] 1 0 0 DL } def /LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def /LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL } def /LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def /LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def /LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def /LT8 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 0.5 0.5 0.5 DL } def /P { stroke [] 0 setdash currentlinewidth 2 div sub M 0 currentlinewidth V stroke } def /D { stroke [] 0 setdash 2 copy vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath stroke P } def /A { stroke [] 0 setdash vpt sub M 0 vpt2 V currentpoint stroke M hpt neg vpt neg R hpt2 0 V stroke } def /B { stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath stroke P } def /C { stroke [] 0 setdash exch hpt sub exch vpt add M hpt2 vpt2 neg V currentpoint stroke M hpt2 neg 0 R hpt2 vpt2 V stroke } def /T { stroke [] 0 setdash 2 copy vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath stroke P } def /S { 2 copy A C} def end %%EndProlog %%Page: 1 1 gnudict begin gsave 50 50 translate 0.100 0.100 scale 90 rotate 0 -5040 translate 0 setgray /Helvetica findfont 140 scalefont setfont newpath LTa 840 351 M 0 4618 V LTb 840 351 M 63 0 V 6066 0 R -63 0 V 756 351 M (0.4) Rshow 840 1011 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.5) Rshow 840 1670 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.6) Rshow 840 2330 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.7) Rshow 840 2990 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.8) Rshow 840 3650 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.9) Rshow 840 4309 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1) Rshow 840 4969 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1.1) Rshow 840 351 M 0 63 V 0 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V 9 4 V 10 0 V 9 -4 V 9 -9 V 9 -13 V 9 -19 V 10 -22 V 9 -27 V 9 -30 V 9 -34 V 9 -35 V 10 -38 V 9 -38 V 9 -40 V 9 -41 V 9 -41 V 10 -42 V 9 -44 V 9 -45 V 9 -48 V 9 -50 V 10 -52 V 9 -55 V 9 -57 V 9 -59 V 9 -58 V 9 -55 V 10 -52 V 9 -45 V 9 -38 V 9 -28 V 9 -20 V 10 -15 V 9 -10 V 9 -10 V 9 -10 V 9 -10 V 10 -7 V 9 2 V 9 11 V 9 22 V 9 29 V 10 30 V 9 26 V 9 20 V 9 19 V 9 23 V 10 33 V 9 44 V 9 49 V 9 46 V 9 39 V 10 32 V 9 32 V 9 34 V 9 37 V 9 33 V 9 26 V 10 20 V 9 20 V 9 23 V 9 26 V 9 24 V 10 17 V 9 9 V 9 7 V 9 8 V 9 12 V 10 15 V 9 16 V 9 12 V 9 9 V 9 11 V 10 17 V 9 16 V 9 10 V 9 8 V 9 15 V 10 17 V 9 15 V 9 19 V 9 23 V 9 19 V 10 18 V 9 29 V 9 32 V 9 26 V 9 23 V 9 23 V 10 22 V 9 15 V 9 10 V 9 11 V 9 11 V 10 9 V 9 11 V 9 9 V 9 15 V 9 23 V 10 19 V 9 23 V 9 20 V 9 21 V 9 21 V 10 17 V 9 13 V 9 12 V 9 10 V 9 11 V 10 10 V 9 13 V 9 12 V 9 19 V 9 17 V 10 18 V 9 16 V 9 13 V 9 12 V 9 11 V 9 11 V 10 12 V 9 12 V 9 11 V 9 12 V 9 13 V 10 12 V 9 13 V 9 11 V 9 11 V 9 11 V 10 10 V 9 9 V 9 9 V 9 11 V 9 10 V 10 11 V 9 9 V 9 9 V 9 10 V 9 9 V 10 8 V 9 8 V 9 9 V 9 8 V 9 8 V 10 8 V 9 9 V 9 7 V 9 8 V 9 6 V 9 7 V 10 7 V 9 8 V 9 7 V 9 6 V 9 6 V 10 6 V 9 6 V 9 7 V 9 6 V 9 5 V 10 6 V 9 5 V 9 6 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 4 V 10 4 V 9 5 V 9 5 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 3 V 9 4 V 9 4 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 10 4 V 9 3 V 9 3 V 9 3 V 9 3 V 10 2 V 9 3 V 9 3 V 9 3 V 9 2 V 10 3 V 9 2 V 9 3 V 9 2 V 9 3 V 10 2 V 9 2 V 9 3 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 2 V 9 2 V 9 2 V 10 2 V 9 -1 V 9 -8 V 9 -13 V 9 -16 V 10 -20 V 9 -26 V 9 -29 V 9 -32 V 9 -33 V 10 -35 V 9 -37 V 9 -38 V 9 -40 V 9 -42 V 10 -44 V 9 -45 V 9 -46 V 9 -49 V 9 -51 V 10 -54 V 9 -56 V 9 -58 V 9 -62 V 9 -65 V 9 -68 V 10 -74 V 9 -78 V 9 -84 V 9 -92 V 9 -100 V 10 -113 V 9 -126 V 9 -145 V 9 -137 V 9 -101 V 10 -74 V 9 -37 V 9 25 V 9 56 V 9 84 V 10 94 V 9 95 V 9 94 V 9 89 V 9 84 V 10 79 V 9 73 V 9 68 V 9 63 V 9 59 V 10 55 V 9 52 V 9 41 V 9 30 V 9 15 V 9 -3 V 10 -16 V 9 -27 V 9 -39 V 9 -53 V 9 -64 V 10 -72 V 9 -82 V 9 -92 V 9 -104 V 9 -118 V 10 -120 V 9 -99 V 9 -65 V 9 -22 V 9 21 V 10 60 V 9 81 V 9 92 V 9 95 V 9 91 V 10 78 V 9 54 V 9 33 V 9 13 V 9 -12 V 10 -37 V 9 -50 V 9 -71 V 9 -97 V 9 -107 V 9 -88 V 10 -59 V 9 -19 V 9 32 V 9 66 V 9 81 V 10 83 V 9 66 V 9 41 V 9 21 V 9 -14 V 10 -48 V 9 -68 V 9 -67 V 9 -59 V 9 -43 V 10 -6 V 9 45 V 9 66 V 9 49 V 9 35 V 10 19 V 9 -11 V 9 -44 V 9 -45 V 9 -20 V 10 -15 V 9 9 V 9 36 V 9 24 V 9 12 V 9 1 V 10 -12 V 9 -10 V 9 0 V 9 17 V 9 16 V 10 8 V 9 1 V 9 -9 V 9 -3 V 9 8 V currentpoint stroke M 10 18 V 9 17 V 9 1 V 9 -5 V 9 -7 V 10 9 V 9 19 V 9 16 V 9 11 V 9 -4 V 10 2 V 9 5 V 9 14 V 9 9 V 9 16 V 10 10 V 9 8 V 9 -4 V 9 4 V 9 24 V 9 24 V 10 3 V 9 -14 V 9 10 V 9 34 V 9 15 V 10 -12 V 9 7 V 9 33 V 9 13 V 9 -14 V 10 16 V 9 32 V 9 0 V 9 -5 V 9 27 V 10 20 V 9 -2 V 9 11 V 9 21 V 9 7 V 10 7 V 9 15 V 9 14 V 9 7 V 9 15 V 10 14 V 9 8 V 9 15 V 9 11 V 9 10 V 9 15 V 10 10 V 9 13 V 9 12 V 9 12 V 9 11 V 10 13 V 9 12 V 9 14 V 9 8 V 9 16 V 10 8 V 9 16 V 9 8 V 9 15 V 9 10 V 10 12 V 9 13 V 9 10 V 9 14 V 9 9 V 10 15 V 9 9 V 9 12 V 9 13 V 9 10 V 10 12 V 9 12 V 9 11 V 9 11 V 9 13 V 9 10 V 10 10 V 9 11 V 9 12 V 9 11 V 9 11 V 10 11 V 9 10 V 9 11 V 9 11 V 9 11 V 10 11 V 9 10 V 9 11 V 9 10 V 9 10 V 10 10 V 9 10 V 9 10 V 9 11 V 9 10 V 10 9 V 9 10 V 9 10 V 9 9 V 9 10 V 10 9 V 9 10 V 9 9 V 9 9 V 9 10 V 9 9 V 10 9 V 9 8 V 9 10 V 9 8 V 9 9 V 10 8 V LT1 840 351 M 1008 0 R 0 4618 V 3864 351 M 0 4618 V LT2 1255 351 M 8 97 V 9 103 V 9 99 V 9 95 V 10 91 V 9 87 V 9 84 V 9 81 V 9 78 V 10 76 V 9 72 V 9 70 V 9 67 V 9 66 V 10 63 V 9 60 V 9 59 V 9 57 V 9 55 V 10 54 V 9 52 V 9 50 V 9 49 V 9 48 V 10 46 V 9 45 V 9 44 V 9 43 V 9 42 V 10 41 V 9 40 V 9 39 V 9 39 V 9 38 V 9 37 V 10 36 V 9 35 V 9 35 V 9 35 V 9 33 V 10 33 V 9 33 V 9 31 V 9 31 V 9 31 V 10 30 V 9 29 V 9 28 V 9 28 V 9 27 V 10 27 V 9 25 V 9 25 V 9 24 V 9 24 V 10 22 V 9 22 V 9 21 V 9 20 V 9 18 V 10 18 V 9 17 V 9 15 V 9 14 V 9 12 V 9 10 V 10 8 V 9 6 V 9 3 V 9 0 V 9 -2 V 10 -6 V 9 -9 V 9 -12 V 9 -16 V 9 -19 V 10 -22 V 9 -25 V 9 -27 V 9 -29 V 9 -30 V 10 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4 V 9 5 V 9 4 V 9 4 V 9 4 V 10 5 V 9 4 V 9 4 V 9 3 V 9 4 V 10 4 V 9 4 V 9 3 V 9 4 V 9 3 V 10 4 V 9 3 V 9 3 V 9 4 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 2 V 9 3 V 9 3 V 9 2 V 9 3 V 10 2 V 9 3 V 9 2 V 9 3 V 9 2 V 10 2 V 9 3 V 9 2 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 2 V 9 2 V 10 2 V 9 2 V 9 1 V 9 2 V 9 2 V 10 2 V 9 1 V 9 2 V 9 2 V 9 1 V 9 2 V 10 1 V 9 -2 V 9 -8 V 9 -14 V 9 -18 V 10 -21 V 9 -26 V 9 -29 V 9 -33 V 9 -33 V 10 -35 V 9 -37 V 9 -38 V 9 -39 V 9 -41 V 10 -42 V 9 -44 V 9 -44 V 9 -47 V 9 -48 V 10 -49 V 9 -52 V 9 -53 V 9 -54 V 9 -56 V 9 -57 V 10 -58 V 9 -60 V 9 -60 V 9 -61 V 9 -61 V 10 -60 V 9 -56 V 9 -51 V 9 -44 V 9 -35 V 10 -26 V 9 -16 V 9 -4 V 9 6 V 9 16 V 10 26 V 9 33 V 9 40 V 9 43 V 9 47 V 10 47 V 9 47 V 9 47 V 9 45 V 9 45 V 10 42 V 9 41 V 9 31 V 9 21 V 9 9 V 9 -6 V 10 -17 V 9 -24 V 9 -32 V 9 -42 V 9 -48 V 10 -50 V 9 -51 V 9 -48 V 9 -44 V 9 -40 V 10 -34 V 9 -27 V 9 -15 V 9 -5 V 9 5 V 10 15 V 9 24 V 9 31 V 9 37 V 9 42 V 10 40 V 9 27 V 9 17 V 9 7 V 9 -7 V 10 -19 V 9 -19 V 9 -24 V 9 -28 V 9 -26 V 9 -19 V 10 -9 V 9 2 V 9 11 V 9 19 V 9 26 V 10 27 V 9 21 V 9 12 V 9 8 V 9 -1 V 10 -9 V 9 -9 V 9 -5 V 9 -6 V 9 -3 V 10 5 V 9 13 V 9 18 V 9 15 V 9 10 V 10 8 V 9 3 V 9 -1 V 9 0 V 9 4 V 10 6 V 9 8 V 9 10 V currentpoint stroke M 9 8 V 9 9 V 9 8 V 10 5 V 9 4 V 9 6 V 9 11 V 9 8 V 10 6 V 9 7 V 9 8 V 9 6 V 9 7 V 10 9 V 9 9 V 9 6 V 9 7 V 9 8 V 10 7 V 9 8 V 9 9 V 9 8 V 9 6 V 10 8 V 9 8 V 9 7 V 9 8 V 9 8 V 10 8 V 9 8 V 9 7 V 9 7 V 9 9 V 9 8 V 10 7 V 9 7 V 9 8 V 9 8 V 9 8 V 10 7 V 9 8 V 9 8 V 9 8 V 9 7 V 10 7 V 9 9 V 9 7 V 9 7 V 9 8 V 10 8 V 9 7 V 9 7 V 9 8 V 9 7 V 10 7 V 9 8 V 9 7 V 9 8 V 9 7 V 10 7 V 9 7 V 9 8 V 9 7 V 9 7 V 9 7 V 10 7 V 9 7 V 9 7 V 9 8 V 9 7 V 10 7 V 9 7 V 9 6 V 9 7 V 9 7 V 10 7 V 9 7 V 9 7 V 9 6 V 9 7 V 10 7 V 9 7 V 9 6 V 9 7 V 9 6 V 10 7 V 9 6 V 9 7 V 9 6 V 9 7 V 10 6 V 9 7 V 9 6 V 9 6 V 9 6 V 9 7 V 10 6 V 9 6 V 9 6 V 9 6 V 9 6 V 10 6 V 9 6 V 9 6 V 9 6 V 9 6 V 10 6 V 9 6 V 9 5 V 9 6 V 9 6 V 10 6 V 9 5 V 9 6 V 9 5 V 9 6 V 10 5 V 9 6 V 9 5 V 9 6 V 9 5 V 10 5 V 9 6 V 9 5 V 9 5 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 5 V 10 5 V LT3 840 2424 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V LT4 840 2920 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V LT5 840 3210 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V LT6 1160 351 M 2 19 V 9 110 V 9 106 V 9 100 V 10 96 V 9 92 V 9 88 V 9 85 V 9 81 V 10 78 V 9 75 V 9 73 V 9 69 V 9 68 V 9 65 V 10 62 V 9 61 V 9 59 V 9 56 V 9 55 V 10 53 V 9 52 V 9 50 V 9 48 V 9 47 V 10 46 V 9 44 V 9 43 V 9 42 V 9 41 V 10 39 V 9 39 V 9 37 V 9 37 V 9 36 V 10 34 V 9 34 V 9 33 V 9 32 V 9 32 V 10 31 V 9 30 V 9 29 V 9 29 V 9 28 V 9 28 V 10 27 V 9 26 V 9 26 V 9 26 V 9 25 V 10 24 V 9 24 V 9 24 V 9 23 V 9 23 V 10 22 V 9 22 V 9 21 V 9 21 V 9 21 V 10 20 V 9 19 V 9 19 V 9 18 V 9 18 V 10 18 V 9 16 V 9 16 V 9 15 V 9 14 V 10 13 V 9 12 V 9 10 V 9 10 V 9 7 V 9 6 V 10 3 V 9 2 V 9 0 V 9 -4 V 9 -5 V 10 -9 V 9 -11 V 9 -13 V 9 -16 V 9 -19 V 10 -20 V 9 -22 V 9 -23 V 9 -24 V 9 -23 V 10 -22 V 9 -21 V 9 -19 V 9 -17 V 9 -15 V 10 -12 V 9 -10 V 9 -8 V 9 -6 V 9 -5 V 10 -4 V 9 -2 V 9 -1 V 9 0 V 9 2 V 9 3 V 10 5 V 9 6 V 9 7 V 9 8 V 9 9 V 10 10 V 9 9 V 9 10 V 9 11 V 9 10 V 10 11 V 9 10 V 9 11 V 9 11 V 9 10 V 10 11 V 9 10 V 9 11 V 9 10 V 9 10 V 10 9 V 9 10 V 9 10 V 9 9 V 9 10 V 10 9 V 9 9 V 9 9 V 9 9 V 9 9 V 9 9 V 10 9 V 9 9 V 9 9 V 9 9 V 9 8 V 10 9 V 9 7 V 9 9 V 9 8 V 9 8 V 10 8 V 9 8 V 9 9 V 9 8 V 9 8 V 10 8 V 9 9 V 9 8 V 9 7 V 9 8 V 10 8 V 9 8 V 9 8 V 9 8 V 9 8 V 10 8 V 9 7 V 9 8 V 9 8 V 9 7 V 9 8 V 10 7 V 9 8 V 9 7 V 9 7 V 9 7 V 10 8 V 9 7 V 9 7 V 9 7 V 9 7 V 10 7 V 9 7 V 9 6 V 9 7 V 9 7 V 10 7 V 9 6 V 9 7 V 9 6 V 9 7 V 10 6 V 9 6 V 9 6 V 9 7 V 9 6 V 10 6 V 9 6 V 9 6 V 9 6 V 9 6 V 9 6 V 10 5 V 9 6 V 9 5 V 9 6 V 9 5 V 10 6 V 9 5 V 9 6 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 5 V 10 5 V 9 5 V 9 4 V 9 5 V 9 5 V 10 4 V 9 5 V 9 4 V 9 4 V 9 5 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 3 V 9 4 V 9 4 V 10 4 V 9 3 V 9 4 V 9 3 V 9 3 V 10 4 V 9 3 V 9 3 V 9 3 V 9 4 V 10 3 V 9 3 V 9 3 V 9 3 V 9 2 V 10 3 V 9 3 V 9 3 V 9 3 V 9 2 V 10 3 V 9 2 V 9 3 V 9 2 V 9 3 V 9 2 V 10 3 V 9 2 V 9 2 V 9 2 V 9 2 V 10 3 V 9 2 V 9 2 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 2 V 9 1 V 10 2 V 9 2 V 9 2 V 9 1 V 9 2 V 10 2 V 9 1 V 9 2 V 9 1 V 9 2 V 10 1 V 9 2 V 9 1 V 9 2 V 9 1 V 9 2 V 10 1 V 9 -3 V 9 -9 V 9 -15 V 9 -17 V 10 -22 V 9 -27 V 9 -29 V 9 -33 V 9 -33 V 10 -35 V 9 -36 V 9 -37 V 9 -38 V 9 -39 V 10 -40 V 9 -41 V 9 -42 V 9 -43 V 9 -43 V 10 -45 V 9 -45 V 9 -44 V 9 -45 V 9 -43 V 9 -42 V 10 -41 V 9 -37 V 9 -35 V 9 -32 V 9 -28 V 10 -24 V 9 -20 V 9 -16 V 9 -12 V 9 -10 V 10 -6 V 9 -5 V 9 -1 V 9 0 V 9 3 V 10 5 V 9 8 V 9 11 V 9 14 V 9 16 V 10 19 V 9 21 V 9 23 V 9 24 V 9 26 V 10 26 V 9 27 V 9 20 V 9 13 V 9 5 V 9 -6 V 10 -11 V 9 -15 V 9 -19 V 9 -23 V 9 -23 V 10 -21 V 9 -18 V 9 -13 V 9 -8 V 9 -5 V 10 -4 V 9 -1 V 9 0 V 9 3 V 9 3 V 10 5 V 9 7 V 9 8 V 9 11 V 9 13 V 10 13 V 9 10 V 9 7 V 9 4 V 9 1 V 10 -2 V 9 -1 V 9 -1 V 9 -1 V 9 0 V 9 1 V 10 3 V 9 5 V 9 5 V 9 7 V 9 7 V 10 8 V 9 7 V 9 5 V 9 6 V 9 4 V 10 3 V 9 3 V 9 4 V 9 4 V 9 4 V 10 5 V 9 6 V currentpoint stroke M 9 6 V 9 6 V 9 6 V 10 5 V 9 5 V 9 5 V 9 4 V 9 6 V 10 5 V 9 5 V 9 6 V 9 5 V 9 6 V 9 5 V 10 5 V 9 5 V 9 6 V 9 5 V 9 6 V 10 5 V 9 6 V 9 5 V 9 5 V 9 6 V 10 5 V 9 6 V 9 5 V 9 5 V 9 6 V 10 5 V 9 5 V 9 6 V 9 5 V 9 5 V 10 6 V 9 5 V 9 5 V 9 6 V 9 5 V 10 5 V 9 6 V 9 5 V 9 5 V 9 6 V 9 5 V 10 5 V 9 5 V 9 6 V 9 5 V 9 5 V 10 5 V 9 6 V 9 5 V 9 5 V 9 5 V 10 5 V 9 5 V 9 6 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 5 V 9 5 V 10 5 V 9 4 V 9 5 V 9 5 V 9 5 V 10 5 V 9 4 V 9 5 V 9 5 V 9 4 V 10 5 V 9 5 V 9 4 V 9 5 V 9 5 V 10 4 V 9 5 V 9 4 V 9 5 V 9 5 V 10 4 V 9 4 V 9 5 V 9 4 V 9 5 V 10 4 V 9 5 V 9 4 V 9 4 V 9 5 V 9 4 V 10 4 V 9 5 V 9 4 V 9 4 V 9 4 V 10 4 V 9 5 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 3 V 9 4 V 9 4 V 9 4 V 10 4 V 9 3 V 9 4 V 9 4 V 9 3 V 9 4 V 10 4 V 9 3 V 9 4 V 9 3 V 9 4 V 10 3 V LT7 840 3399 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V LT8 1055 351 M 6 74 V 9 120 V 9 114 V 9 105 V 9 100 V 10 94 V 9 89 V 9 84 V 9 80 V 9 76 V 10 72 V 9 69 V 9 67 V 9 63 V 9 61 V 10 59 V 9 56 V 9 55 V 9 52 V 9 51 V 10 49 V 9 47 V 9 46 V 9 45 V 9 43 V 9 42 V 10 41 V 9 39 V 9 39 V 9 38 V 9 36 V 10 36 V 9 35 V 9 34 V 9 33 V 9 32 V 10 32 V 9 31 V 9 30 V 9 29 V 9 29 V 10 29 V 9 27 V 9 27 V 9 27 V 9 26 V 10 25 V 9 25 V 9 25 V 9 24 V 9 23 V 10 23 V 9 23 V 9 22 V 9 22 V 9 22 V 9 21 V 10 20 V 9 21 V 9 20 V 9 19 V 9 20 V 10 19 V 9 18 V 9 19 V 9 18 V 9 17 V 10 18 V 9 17 V 9 16 V 9 17 V 9 16 V 10 15 V 9 16 V 9 14 V 9 15 V 9 14 V 10 13 V 9 13 V 9 11 V 9 12 V 9 10 V 10 9 V 9 8 V 9 7 V 9 6 V 9 4 V 9 3 V 10 0 V 9 -1 V 9 -3 V 9 -5 V 9 -8 V 10 -9 V 9 -12 V 9 -14 V 9 -15 V 9 -17 V 10 -18 V 9 -18 V 9 -19 V 9 -18 V 9 -16 V 10 -15 V 9 -13 V 9 -11 V 9 -8 V 9 -6 V 10 -3 V 9 -2 V 9 1 V 9 1 V 9 2 V 10 3 V 9 4 V 9 5 V 9 6 V 9 6 V 9 7 V 10 8 V 9 8 V 9 9 V 9 9 V 9 9 V 10 9 V 9 9 V 9 9 V 9 9 V 9 9 V 10 9 V 9 9 V 9 9 V 9 9 V 9 8 V 10 9 V 9 8 V 9 8 V 9 8 V 9 8 V 10 8 V 9 8 V 9 8 V 9 7 V 9 8 V 10 7 V 9 7 V 9 7 V 9 7 V 9 7 V 9 7 V 10 7 V 9 7 V 9 7 V 9 7 V 9 6 V 10 7 V 9 6 V 9 6 V 9 7 V 9 6 V 10 7 V 9 6 V 9 6 V 9 6 V 9 7 V 10 6 V 9 6 V 9 6 V 9 6 V 9 6 V 10 6 V 9 6 V 9 6 V 9 6 V 9 6 V 10 6 V 9 5 V 9 6 V 9 6 V 9 6 V 9 5 V 10 6 V 9 5 V 9 6 V 9 5 V 9 6 V 10 5 V 9 6 V 9 5 V 9 6 V 9 5 V 10 5 V 9 5 V 9 6 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 4 V 10 5 V 9 5 V 9 4 V 9 5 V 9 5 V 9 4 V 10 5 V 9 4 V 9 5 V 9 4 V 9 4 V 10 5 V 9 4 V 9 4 V 9 4 V 9 4 V 10 5 V 9 4 V 9 4 V 9 4 V 9 3 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 3 V 9 4 V 9 4 V 9 3 V 9 4 V 10 3 V 9 4 V 9 3 V 9 3 V 9 4 V 9 3 V 10 3 V 9 3 V 9 3 V 9 4 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 2 V 10 3 V 9 3 V 9 3 V 9 2 V 9 3 V 10 3 V 9 2 V 9 3 V 9 2 V 9 3 V 10 2 V 9 3 V 9 2 V 9 3 V 9 2 V 10 2 V 9 2 V 9 3 V 9 2 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 1 V 9 2 V 10 2 V 9 2 V 9 1 V 9 2 V 9 2 V 10 1 V 9 2 V 9 1 V 9 2 V 9 1 V 10 2 V 9 1 V 9 2 V 9 1 V 9 2 V 10 1 V 9 1 V 9 2 V 9 1 V 9 1 V 9 1 V 10 1 V 9 -2 V 9 -10 V 9 -16 V 9 -18 V 10 -22 V 9 -27 V 9 -29 V 9 -32 V 9 -34 V 10 -34 V 9 -35 V 9 -35 V 9 -37 V 9 -38 V 10 -37 V 9 -38 V 9 -38 V 9 -38 V 9 -38 V 10 -38 V 9 -36 V 9 -34 V 9 -33 V 9 -29 V 9 -27 V 10 -23 V 9 -19 V 9 -16 V 9 -13 V 9 -10 V 10 -8 V 9 -6 V 9 -4 V 9 -2 V 9 -1 V 10 -1 V 9 1 V 9 1 V 9 1 V 9 2 V 10 3 V 9 3 V 9 4 V 9 4 V 9 6 V 10 6 V 9 7 V 9 9 V 9 10 V 9 11 V 10 12 V 9 13 V 9 11 V 9 6 V 9 3 V 9 -2 V 10 -5 V 9 -5 V 9 -7 V 9 -6 V 9 -6 V 10 -5 V 9 -2 V 9 0 V 9 0 V 9 2 V 10 2 V 9 2 V 9 3 V 9 3 V 9 3 V 10 3 V 9 4 V 9 3 V 9 5 V 9 5 V 10 5 V 9 4 V 9 4 V 9 3 V 9 3 V 10 2 V 9 3 V 9 2 V 9 3 V 9 3 V 9 3 V 10 4 V 9 3 V 9 4 V 9 4 V 9 4 V 10 4 V currentpoint stroke M 9 4 V 9 3 V 9 4 V 9 4 V 10 3 V 9 4 V 9 4 V 9 3 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 3 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 3 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 3 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 3 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 3 V 9 4 V 10 4 V 9 4 V 9 4 V 9 3 V 9 4 V 10 4 V 9 4 V 9 4 V 9 3 V 9 4 V 10 4 V 9 4 V 9 3 V 9 4 V 9 4 V 9 3 V 10 4 V 9 4 V 9 3 V 9 4 V 9 4 V 10 3 V 9 4 V 9 3 V 9 4 V 9 4 V 10 3 V 9 4 V 9 3 V 9 4 V 9 3 V 10 4 V 9 3 V 9 4 V 9 3 V 9 4 V 10 3 V 9 3 V 9 4 V 9 3 V 9 4 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 9 4 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 10 3 V 9 4 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 4 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 2 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 2 V 9 3 V 9 3 V 10 3 V LT0 849 1069 M 4 -718 V 510 0 R 1 10 V 9 72 V 9 71 V 10 69 V 9 68 V 9 66 V 9 63 V 9 62 V 10 58 V 9 56 V 9 53 V 9 51 V 9 47 V 10 44 V 9 41 V 9 38 V 9 36 V 9 33 V 10 32 V 9 29 V 9 29 V 9 27 V 9 28 V 9 27 V 10 29 V 9 29 V 9 32 V 9 33 V 9 37 V 10 38 V 9 43 V 9 45 V 9 48 V 9 51 V 10 54 V 9 55 V 9 57 V 9 58 V 9 58 V 10 58 V 9 56 V 9 54 V 9 52 V 9 48 V 10 44 V 9 41 V 9 36 V 9 33 V 9 28 V 10 25 V 9 22 V 9 19 V 9 18 V 9 15 V 9 15 V 10 14 V 9 14 V 9 14 V 9 14 V 9 13 V 10 12 V 9 10 V 9 5 V 9 1 V 9 -6 V 10 -13 V 9 -21 V 9 -29 V 9 -36 V 9 -42 V 10 -47 V 9 -49 V 9 -52 V 9 -52 V 9 -54 V 10 -56 V 9 -60 V 9 -68 V 9 -79 V 9 -93 V 10 -107 V 9 -122 V 9 -135 V 9 -141 V 9 -142 V 9 -132 V 10 -115 V 9 -93 V 9 -71 V 9 -56 V 9 -53 V 10 -58 V 9 -70 V 9 -75 V 9 -67 V 9 -47 V 10 -22 V 9 -7 V 9 -13 V 9 -34 V 9 -50 V 10 -39 V 9 6 V 9 62 V 9 92 V 9 76 V 10 32 V 9 10 V 9 45 V 9 118 V 9 167 V 10 152 V 9 94 V 9 51 V 9 45 V 9 54 V 9 50 V 10 37 V 9 33 V 9 32 V 9 36 V 9 48 V 10 53 V 9 17 V 9 -35 V 9 -35 V 9 11 V 10 39 V 9 1 V 9 -61 V 9 -60 V 9 1 V 10 -9 V 9 -59 V 9 -3 V 9 30 V 9 -45 V 10 -2 V 9 88 V 9 32 V 9 0 V 9 19 V 10 12 V 9 68 V 9 137 V 9 141 V 9 64 V 9 50 V 10 88 V 9 -24 V 9 -25 V 9 -9 V 9 -73 V 10 -3 V 9 -138 V 9 -54 V 9 46 V 9 84 V 10 142 V 9 84 V 9 81 V 9 47 V 9 91 V 10 45 V 9 9 V 9 -33 V 9 -1 V 9 -79 V 10 -20 V 9 -84 V 9 41 V 9 111 V 9 121 V 10 62 V 9 71 V 9 39 V 9 -12 V 9 -6 V 9 8 V 10 -23 V 9 -23 V 9 42 V 9 -6 V 9 30 V 10 79 V 9 69 V 9 15 V 9 20 V 9 2 V 10 18 V 9 3 V 9 -42 V 9 39 V 9 43 V 10 37 V 9 15 V 9 5 V 9 48 V 9 7 V 10 -3 V 9 5 V 9 18 V 9 -6 V 9 11 V 10 47 V 9 36 V 9 6 V 9 9 V 9 -16 V 9 -21 V 10 9 V 9 78 V 9 21 V 9 2 V 9 -18 V 10 -37 V 9 42 V 9 35 V 9 23 V 9 -2 V 10 -27 V 9 14 V 9 15 V 9 27 V 9 15 V 10 -19 V 9 -10 V 9 18 V 9 44 V 9 -11 V 10 -26 V 9 9 V 9 41 V 9 4 V 9 -26 V 10 6 V 9 33 V 9 10 V 9 -31 V 9 9 V 9 36 V 10 -13 V 9 -16 V 9 29 V 9 11 V 9 -27 V 10 21 V 9 19 V 9 -27 V 9 17 V 9 19 V 10 -27 V 9 21 V 9 7 V 9 -18 V 9 31 V 10 -16 V 9 4 V 9 18 V 9 -23 V 9 29 V 10 -20 V 9 17 V 9 -4 V 9 4 V 9 5 V 10 -4 V 9 9 V 9 -5 V 9 9 V 9 -2 V 9 2 V 10 6 V 9 -10 V 9 8 V 9 -26 V 9 1 V 10 -25 V 9 -24 V 9 -14 V 9 -40 V 9 -26 V 10 -23 V 9 -44 V 9 -34 V 9 -27 V 9 -41 V 10 -47 V 9 -39 V 9 -37 V 9 -45 V 9 -53 V 10 -54 V 9 -52 V 9 -54 V 9 -57 V 9 -62 V 9 -70 V 10 -75 V 9 -82 V 9 -92 V 9 -105 V 9 -122 V 10 -148 V 9 -198 V 9 -317 V 9 -386 V 9 -182 V 10 -123 V 9 -188 V 9 191 V 9 -36 V 9 235 V 10 262 V 9 176 V 9 169 V 9 171 V 9 98 V 10 81 V 9 97 V 9 86 V 9 96 V 9 52 V 10 63 V 9 76 V 9 32 V 9 48 V 9 36 V 9 17 V 10 0 V 9 -13 V 9 -29 V 9 -58 V 9 -65 V 10 -79 V 9 -89 V 9 -115 V 9 -155 V 9 -234 V 10 -241 V 9 -253 V 9 -156 V 9 0 V 9 82 V 10 47 V 9 109 V 9 134 V 9 262 V 9 184 V 10 112 V 9 60 V 9 17 V 9 3 V 9 4 V 10 -21 V 9 -46 V 9 -74 V 9 -186 V 9 -249 V 9 -103 V 10 -138 V 9 -147 V 9 113 V 9 205 V 9 6 V 10 65 V 9 230 V 9 153 V 9 87 V 9 -21 V 10 -71 V 9 -189 V 9 -209 V 9 -76 V 9 -64 V 10 -140 V 9 147 V 9 178 V 9 -18 V 9 35 V 10 170 V 9 46 V 9 -114 V 9 -131 V 9 -79 V 10 -89 V 9 -141 V 9 176 V 9 183 V 9 -115 V 9 -34 V 10 49 V 9 26 V 9 -56 V 9 -20 V 9 -8 V 10 72 V currentpoint stroke M 9 65 V 9 -215 V 9 57 V 9 107 V 10 -32 V 9 -142 V 9 154 V 9 0 V 9 -206 V 10 -7 V 9 140 V 9 6 V 9 26 V 9 8 V 10 -22 V 9 -158 V 9 107 V 9 -44 V 9 103 V 10 -16 V 9 5 V 9 -168 V 9 30 V 9 68 V 9 124 V 10 -44 V 9 -194 V 9 74 V 9 123 V 9 10 V 10 -148 V 9 -6 V 9 203 V 9 -79 V 9 -101 V 10 -15 V 9 212 V 9 -124 V 9 -146 V 9 140 V 10 81 V 9 -52 V 9 -136 V 9 183 V 9 -20 V 10 -266 V 9 209 V 9 37 V 9 -104 V 9 70 V 10 34 V 9 -22 V 9 69 V 9 -108 V 9 -23 V 9 139 V 10 -44 V 9 5 V 9 -13 V 9 -29 V 9 -16 V 10 104 V 9 -49 V 9 91 V 9 -159 V 9 163 V 10 -117 V 9 158 V 9 -64 V 9 103 V 9 -44 V 10 21 V 9 -48 V 9 -53 V 9 136 V 9 -163 V 10 172 V 9 -12 V 9 4 V 9 44 V 9 -44 V 10 5 V 9 -1 V 9 70 V 9 -46 V 9 80 V 9 8 V 10 -161 V 9 119 V 9 84 V 9 12 V 9 -7 V 10 -20 V 9 4 V 9 -4 V 9 3 V 9 73 V 10 51 V 9 40 V 9 4 V 9 27 V 9 -38 V 10 -50 V 9 22 V 9 42 V 9 23 V 9 64 V 10 -19 V 9 23 V 9 82 V 9 -34 V 9 -55 V 10 103 V 9 35 V 9 -5 V 9 40 V 9 2 V 9 -8 V 10 19 V 9 19 V 9 90 V 9 -98 V 9 68 V 10 14 V LT1 840 1377 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V LT2 924 351 M 8 188 V 9 186 V 9 160 V 10 136 V 9 120 V 9 105 V 9 96 V 9 85 V 9 77 V 10 72 V 9 65 V 9 62 V 9 57 V 9 53 V 10 51 V 9 47 V 9 46 V 9 42 V 9 42 V 10 39 V 9 38 V 9 36 V 9 35 V 9 34 V 10 33 V 9 32 V 9 31 V 9 30 V 9 29 V 10 29 V 9 28 V 9 27 V 9 27 V 9 26 V 10 26 V 9 25 V 9 24 V 9 25 V 9 23 V 9 24 V 10 23 V 9 23 V 9 22 V 9 22 V 9 22 V 10 21 V 9 21 V 9 21 V 9 21 V 9 20 V 10 20 V 9 20 V 9 19 V 9 20 V 9 19 V 10 18 V 9 19 V 9 18 V 9 18 V 9 18 V 10 18 V 9 17 V 9 17 V 9 17 V 9 17 V 10 17 V 9 16 V 9 16 V 9 16 V 9 16 V 9 16 V 10 15 V 9 15 V 9 15 V 9 15 V 9 15 V 10 14 V 9 15 V 9 14 V 9 13 V 9 14 V 10 14 V 9 13 V 9 13 V 9 12 V 9 13 V 10 12 V 9 12 V 9 11 V 9 11 V 9 11 V 10 10 V 9 9 V 9 9 V 9 8 V 9 7 V 10 6 V 9 5 V 9 4 V 9 3 V 9 2 V 9 0 V 10 -2 V 9 -4 V 9 -4 V 9 -7 V 9 -8 V 10 -10 V 9 -12 V 9 -13 V 9 -14 V 9 -14 V 10 -15 V 9 -15 V 9 -14 V 9 -12 V 9 -11 V 10 -9 V 9 -7 V 9 -5 V 9 -2 V 9 0 V 10 1 V 9 3 V 9 4 V 9 5 V 9 5 V 10 6 V 9 6 V 9 7 V 9 7 V 9 7 V 9 8 V 10 8 V 9 8 V 9 8 V 9 8 V 9 9 V 10 8 V 9 8 V 9 8 V 9 8 V 9 8 V 10 8 V 9 7 V 9 8 V 9 7 V 9 8 V 10 7 V 9 7 V 9 7 V 9 7 V 9 7 V 10 6 V 9 7 V 9 6 V 9 7 V 9 6 V 10 6 V 9 6 V 9 6 V 9 6 V 9 6 V 9 6 V 10 6 V 9 6 V 9 5 V 9 6 V 9 5 V 10 6 V 9 5 V 9 5 V 9 6 V 9 5 V 10 5 V 9 5 V 9 5 V 9 5 V 9 6 V 10 5 V 9 4 V 9 5 V 9 5 V 9 5 V 10 5 V 9 5 V 9 4 V 9 5 V 9 5 V 10 5 V 9 4 V 9 5 V 9 4 V 9 5 V 9 5 V 10 4 V 9 5 V 9 4 V 9 4 V 9 5 V 10 4 V 9 5 V 9 4 V 9 4 V 9 5 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 5 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 3 V 9 4 V 9 4 V 9 4 V 9 4 V 9 3 V 10 4 V 9 4 V 9 3 V 9 4 V 9 4 V 10 3 V 9 4 V 9 3 V 9 4 V 9 3 V 10 4 V 9 3 V 9 3 V 9 4 V 9 3 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 2 V 9 3 V 9 3 V 9 3 V 9 2 V 10 3 V 9 2 V 9 3 V 9 2 V 9 3 V 10 2 V 9 3 V 9 2 V 9 3 V 9 2 V 10 2 V 9 3 V 9 2 V 9 2 V 9 2 V 10 2 V 9 2 V 9 3 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 2 V 9 1 V 9 2 V 10 2 V 9 2 V 9 2 V 9 2 V 9 1 V 10 2 V 9 2 V 9 1 V 9 2 V 9 2 V 10 1 V 9 2 V 9 1 V 9 2 V 9 1 V 10 2 V 9 1 V 9 2 V 9 1 V 9 2 V 10 1 V 9 1 V 9 1 V 9 2 V 9 1 V 10 1 V 9 2 V 9 1 V 9 1 V 9 1 V 9 1 V 10 1 V 9 -3 V 9 -10 V 9 -16 V 9 -19 V 10 -22 V 9 -27 V 9 -30 V 9 -31 V 9 -33 V 10 -34 V 9 -34 V 9 -34 V 9 -34 V 9 -36 V 10 -35 V 9 -34 V 9 -33 V 9 -32 V 9 -31 V 10 -30 V 9 -27 V 9 -24 V 9 -20 V 9 -18 V 9 -14 V 10 -10 V 9 -8 V 9 -6 V 9 -4 V 9 -3 V 10 -2 V 9 -1 V 9 0 V 9 1 V 9 1 V 10 1 V 9 2 V 9 2 V 9 2 V 9 2 V 10 2 V 9 3 V 9 2 V 9 3 V 9 2 V 10 3 V 9 4 V 9 3 V 9 5 V 9 4 V 10 6 V 9 6 V 9 4 V 9 4 V 9 2 V 9 0 V 10 0 V 9 0 V 9 -1 V 9 0 V 9 0 V 10 0 V 9 2 V 9 1 V 9 2 V 9 2 V 10 3 V 9 2 V 9 2 V 9 3 V 9 2 V 10 3 V 9 2 V 9 3 V 9 2 V 9 3 V 10 3 V 9 3 V 9 2 V currentpoint stroke M 9 3 V 9 3 V 10 2 V 9 3 V 9 2 V 9 3 V 9 2 V 9 3 V 10 3 V 9 2 V 9 3 V 9 3 V 9 3 V 10 3 V 9 2 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 2 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 4 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 3 V 9 3 V 9 2 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 3 V 9 3 V 10 2 V 9 3 V 9 3 V 9 3 V 9 3 V 10 2 V 9 3 V 9 3 V 9 3 V 9 2 V 10 3 V 9 3 V 9 3 V 9 2 V 9 3 V 9 3 V 10 2 V 9 3 V 9 3 V 9 2 V 9 3 V 10 3 V 9 2 V 9 3 V 9 2 V 9 3 V 10 3 V 9 2 V 9 3 V 9 2 V 9 3 V 10 2 V 9 3 V 9 2 V 9 3 V 9 2 V 10 3 V 9 2 V 9 3 V 9 2 V 9 2 V 10 3 V 9 2 V 9 3 V 9 2 V 9 2 V 9 3 V 10 2 V 9 2 V 9 3 V 9 2 V 9 2 V 10 2 V LT3 840 3533 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V LT4 2514 4969 M 8 -13 V 10 -15 V 9 -14 V 9 -15 V 9 -16 V 9 -15 V 10 8 V 9 -16 V 9 -16 V 9 -17 V 9 5 V 10 -17 V 9 -17 V 9 3 V 9 -17 V 9 0 V 10 -17 V 9 0 V 9 -17 V 9 -2 V 9 -2 V 9 -18 V 10 -3 V 9 -3 V 9 -19 V 9 -4 V 9 -4 V 10 -6 V 9 -5 V 9 -6 V 9 -6 V 9 -8 V 10 -7 V 9 -7 V 9 -8 V 9 -8 V 9 -9 V 10 2 V 9 -9 V 9 -9 V 9 1 V 9 -11 V 10 0 V 9 -11 V 9 -1 V 9 -12 V 9 -2 V 10 -3 V 9 -3 V 9 -4 V 9 -4 V 9 -5 V 9 -5 V 10 -5 V 9 -6 V 9 -7 V 9 1 V 9 -7 V 10 -7 V 9 -1 V 9 -1 V 9 -8 V 9 -3 V 10 -2 V 9 -3 V 9 -4 V 9 -4 V 9 -4 V 10 -4 V 9 -6 V 9 0 V 9 -6 V 9 0 V 10 -2 V 9 -2 V 9 -3 V 9 -2 V 9 -4 V 10 -4 V 9 -4 V 9 -4 V 9 -1 V 9 -1 V 9 -6 V 10 -2 V 9 -2 V 9 -3 V 9 -3 V 9 0 V 10 -5 V 9 0 V 9 -2 V 9 -2 V 9 -2 V 10 -3 V 9 -3 V 9 -1 V 9 -1 V 9 -2 V 10 -2 V 9 -2 V 9 -2 V 9 -1 V 9 -4 V 10 -1 V 9 -2 V 9 -2 V 9 -1 V 9 -2 V 10 -2 V 9 -2 V 9 -2 V 9 0 V 9 -1 V 9 -1 V 10 -2 V 9 -2 V 9 0 V 9 -2 V 9 -1 V 10 -2 V 9 -1 V 9 -1 V 9 -1 V 9 -2 V 10 -1 V 9 -1 V 9 -1 V 9 -1 V 9 -2 V 10 -1 V 9 -1 V 9 -1 V 9 -1 V 9 -1 V 10 -2 V 9 -1 V 9 0 V 9 -1 V 9 -1 V 10 -1 V 9 -1 V 9 -1 V 9 -1 V 9 -4 V 9 -1 V 10 -1 V 9 -1 V 9 -1 V 9 -1 V 9 -1 V 10 -1 V 9 -1 V 9 0 V 9 -1 V 9 -1 V 10 -1 V 9 0 V 9 -1 V 9 -1 V 9 0 V 10 -1 V 9 0 V 9 -1 V 9 0 V 9 -1 V 10 0 V 9 -1 V 9 -1 V 9 0 V 9 0 V 9 -1 V 10 -1 V 9 0 V 9 0 V 9 -1 V 9 -1 V 10 0 V 9 0 V 9 -1 V 9 0 V 9 -1 V 10 0 V 9 0 V 9 -1 V 9 0 V 9 -1 V 10 0 V 9 0 V 9 0 V 9 -1 V 9 0 V 10 -1 V 9 0 V 9 0 V 9 0 V 9 -1 V 10 0 V 9 -1 V 9 0 V 9 0 V 9 0 V 9 0 V 10 -1 V 9 0 V 9 -1 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 -1 V 9 0 V 10 -1 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 -1 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 -1 V 9 0 V 10 0 V 9 0 V 9 -1 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 -1 V 10 0 V 9 0 V 9 0 V 9 0 V 9 -1 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 -1 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 -1 V 9 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 -1 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 -1 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 -1 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 -1 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 -1 V 9 1 V 9 -1 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V 9 0 V 9 0 V 9 0 V 9 0 V 10 0 V LT5 840 4309 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 54 0 V stroke grestore end showpage %%Trailer %%Pages: 1 ---------------0009180740706 Content-Type: application/postscript; name="d1ju23p1.ps" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="d1ju23p1.ps" %!PS-Adobe-2.0 %%Creator: gnuplot %%DocumentFonts: Helvetica %%BoundingBox: 50 50 554 770 %%Pages: (atend) %%EndComments /gnudict 40 dict def gnudict begin /Color false def /Solid false def /gnulinewidth 5.000 def /vshift -46 def /dl {10 mul} def /hpt 31.5 def /vpt 31.5 def /M {moveto} bind def /L {lineto} bind def /R {rmoveto} bind def /V {rlineto} bind def /vpt2 vpt 2 mul def /hpt2 hpt 2 mul def /Lshow { currentpoint stroke M 0 vshift R show } def /Rshow { currentpoint stroke M dup stringwidth pop neg vshift R show } def /Cshow { currentpoint stroke M dup stringwidth pop -2 div vshift R show } def /DL { Color {setrgbcolor Solid {pop []} if 0 setdash } {pop pop pop Solid {pop []} if 0 setdash} ifelse } def /BL { stroke gnulinewidth 2 mul setlinewidth } def /AL { stroke gnulinewidth 2 div setlinewidth } def /PL { stroke gnulinewidth setlinewidth } def /LTb { BL [] 0 0 0 DL } def /LTa { AL [1 dl 2 dl] 0 setdash 0 0 0 setrgbcolor } def /LT0 { PL [] 0 1 0 DL } def /LT1 { PL [4 dl 2 dl] 0 0 1 DL } def /LT2 { PL [2 dl 3 dl] 1 0 0 DL } def /LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def /LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL } def /LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def /LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def /LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def /LT8 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 0.5 0.5 0.5 DL } def /P { stroke [] 0 setdash currentlinewidth 2 div sub M 0 currentlinewidth V stroke } def /D { stroke [] 0 setdash 2 copy vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath stroke P } def /A { stroke [] 0 setdash vpt sub M 0 vpt2 V currentpoint stroke M hpt neg vpt neg R hpt2 0 V stroke } def /B { stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath stroke P } def /C { stroke [] 0 setdash exch hpt sub exch vpt add M hpt2 vpt2 neg V currentpoint stroke M hpt2 neg 0 R hpt2 vpt2 V stroke } def /T { stroke [] 0 setdash 2 copy vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath stroke P } def /S { 2 copy A C} def end %%EndProlog %%Page: 1 1 gnudict begin gsave 50 50 translate 0.100 0.100 scale 90 rotate 0 -5040 translate 0 setgray /Helvetica findfont 140 scalefont setfont newpath LTa LTb 840 351 M 63 0 V 6066 0 R -63 0 V 756 351 M (0.1) Rshow 840 550 M 31 0 V 6098 0 R -31 0 V 840 812 M 31 0 V 6098 0 R -31 0 V 840 947 M 31 0 V 6098 0 R -31 0 V 840 1011 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1) Rshow 840 1209 M 31 0 V 6098 0 R -31 0 V 840 1472 M 31 0 V 6098 0 R -31 0 V 840 1606 M 31 0 V 6098 0 R -31 0 V 840 1670 M 63 0 V 6066 0 R -63 0 V -6150 0 R (10) Rshow 840 1869 M 31 0 V 6098 0 R -31 0 V 840 2132 M 31 0 V 6098 0 R -31 0 V 840 2266 M 31 0 V 6098 0 R -31 0 V 840 2330 M 63 0 V 6066 0 R -63 0 V -6150 0 R (100) Rshow 840 2529 M 31 0 V 6098 0 R -31 0 V 840 2791 M 31 0 V 6098 0 R -31 0 V 840 2926 M 31 0 V 6098 0 R -31 0 V 840 2990 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1000) Rshow 840 3188 M 31 0 V 6098 0 R -31 0 V 840 3451 M 31 0 V 6098 0 R -31 0 V 840 3586 M 31 0 V 6098 0 R -31 0 V 840 3650 M 63 0 V 6066 0 R -63 0 V -6150 0 R (10000) Rshow 840 3848 M 31 0 V 6098 0 R -31 0 V 840 4111 M 31 0 V 6098 0 R -31 0 V 840 4245 M 31 0 V 6098 0 R -31 0 V 840 4309 M 63 0 V 6066 0 R -63 0 V -6150 0 R (100000) Rshow 840 4508 M 31 0 V 6098 0 R -31 0 V 840 4770 M 31 0 V 6098 0 R -31 0 V 840 4905 M 31 0 V 6098 0 R -31 0 V 840 4969 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1e+06) Rshow 840 351 M 0 31 V 0 4587 R 0 -31 V 957 351 M 0 63 V 0 4555 R 0 -63 V 957 211 M (1) Cshow 1319 351 M 0 31 V 0 4587 R 0 -31 V 1797 351 M 0 31 V 0 4587 R 0 -31 V 2042 351 M 0 31 V 0 4587 R 0 -31 V 2159 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (10) Cshow 2521 351 M 0 31 V 0 4587 R 0 -31 V 3000 351 M 0 31 V 0 4587 R 0 -31 V 3245 351 M 0 31 V 0 4587 R 0 -31 V 3362 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (100) Cshow 3724 351 M 0 31 V 0 4587 R 0 -31 V 4202 351 M 0 31 V 0 4587 R 0 -31 V 4447 351 M 0 31 V 0 4587 R 0 -31 V 4564 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (1000) Cshow 4926 351 M 0 31 V 0 4587 R 0 -31 V 5405 351 M 0 31 V 0 4587 R 0 -31 V 5650 351 M 0 31 V 0 4587 R 0 -31 V 5767 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (10000) Cshow 6128 351 M 0 31 V 0 4587 R 0 -31 V 6607 351 M 0 31 V 0 4587 R 0 -31 V 6852 351 M 0 31 V 0 4587 R 0 -31 V 6969 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (100000) Cshow 840 351 M 6129 0 V 0 4618 V -6129 0 V 840 351 L 140 2660 M currentpoint gsave translate 90 rotate 0 0 M (nu_1,nu_2) Cshow grestore 3904 71 M (time) Cshow LT0 957 596 M 10 11 V 11 11 V 11 12 V 11 11 V 11 11 V 11 11 V 11 11 V 11 11 V 11 11 V 11 11 V 11 11 V 11 11 V 11 11 V 11 11 V 11 10 V 11 11 V 11 11 V 11 10 V 11 11 V 11 10 V 11 11 V 11 10 V 11 10 V 11 11 V 11 10 V 11 10 V 11 10 V 11 10 V 11 9 V 11 10 V 11 10 V 10 9 V 11 10 V 11 9 V 11 10 V 11 9 V 11 9 V 11 9 V 11 9 V 11 9 V 11 8 V 11 9 V 11 9 V 11 8 V 11 8 V 11 9 V 11 8 V 11 8 V 11 8 V 11 7 V 11 8 V 11 8 V 11 7 V 11 8 V 11 7 V 11 7 V 11 8 V 11 7 V 11 7 V 11 7 V 11 7 V 10 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 8 V 11 7 V 11 7 V 11 8 V 11 8 V 11 7 V 11 8 V 11 8 V 11 8 V 11 9 V 11 8 V 11 8 V 11 9 V 11 8 V 11 9 V 11 9 V 11 8 V 11 9 V 11 8 V 11 9 V 11 8 V 11 9 V 10 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 7 V 11 8 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 7 V 11 6 V 11 6 V 11 6 V 11 6 V 11 5 V 11 4 V 11 4 V 11 3 V 11 3 V 11 1 V 11 1 V 11 1 V 10 -1 V 11 -1 V 11 -2 V 11 -2 V 11 -3 V 11 -4 V 11 -4 V 11 -5 V 11 -4 V 11 -6 V 11 -6 V 11 -6 V 11 -8 V 11 -8 V 11 -9 V 11 -11 V 11 -12 V 11 -13 V 11 -14 V 11 -14 V 11 -15 V 11 -15 V 11 -13 V 11 -11 V 11 -9 V 11 -6 V 11 -4 V 11 -3 V 11 -3 V 11 -4 V 10 -2 V 11 -1 V 11 3 V 11 7 V 11 11 V 11 12 V 11 12 V 11 9 V 11 9 V 11 9 V 11 13 V 11 16 V 11 18 V 11 18 V 11 16 V 11 12 V 11 11 V 11 12 V 11 12 V 11 11 V 11 9 V 11 5 V 11 4 V 11 5 V 11 6 V 11 6 V 11 5 V 11 2 V 11 1 V 11 0 V 10 0 V 11 2 V 11 4 V 11 4 V 11 0 V 11 -1 V 11 3 V 11 5 V 11 1 V 11 -2 V 11 1 V 11 5 V 11 5 V 11 6 V 11 12 V 11 13 V 11 11 V 11 16 V 11 20 V 11 17 V 11 14 V 11 13 V 11 11 V 11 6 V 11 -1 V 11 -4 V 11 -3 V 11 -3 V 11 -1 V 11 0 V 10 2 V 11 17 V 11 18 V 11 18 V 11 20 V 11 19 V 11 15 V 11 9 V 11 3 V 11 1 V 11 -2 V 11 2 V 11 4 V 11 8 V 11 9 V 11 15 V 11 18 V 11 16 V 11 11 V 11 8 V 11 4 V 11 5 V 11 5 V 11 10 V 11 10 V 11 11 V 11 12 V 11 9 V 11 9 V 11 9 V 10 11 V 11 10 V 11 8 V 11 7 V 11 9 V 11 11 V 11 11 V 11 12 V 11 9 V 11 7 V 11 7 V 11 9 V 11 14 V 11 11 V 11 8 V 11 7 V 11 10 V 11 10 V 11 10 V 11 9 V 11 10 V 11 11 V 11 8 V 11 8 V 11 10 V 11 11 V 11 10 V 11 8 V 11 9 V 11 11 V 11 9 V 10 9 V 11 9 V 11 10 V 11 10 V 11 9 V 11 8 V 11 10 V 11 10 V 11 9 V 11 8 V 11 10 V 11 10 V 11 8 V 11 9 V 11 10 V 11 8 V 11 9 V 11 10 V 11 8 V 11 8 V 11 10 V 11 9 V 11 8 V 11 10 V 11 8 V 11 9 V 11 9 V 11 8 V 11 9 V 11 8 V 10 9 V 11 9 V 11 8 V 11 9 V 11 8 V 11 8 V 11 9 V 11 8 V 11 8 V 11 9 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 8 V 11 7 V 11 8 V 11 7 V 11 7 V 11 6 V 11 5 V 11 4 V 10 3 V 11 2 V 11 2 V 11 1 V 11 0 V 11 -1 V 11 -1 V 11 -3 V 11 -3 V 11 -3 V 11 -4 V 11 -5 V 11 -6 V 11 -7 V 11 -7 V 11 -8 V 11 -9 V 11 -10 V 11 -11 V 11 -12 V 11 -14 V 11 -14 V 11 -16 V 11 -18 V 11 -20 V 11 -22 V 11 -25 V 11 -27 V 11 -30 V 11 -27 V 10 -26 V 11 -25 V 11 -21 V 11 -16 V 11 -14 V 11 -8 V 11 -3 V 11 0 V 11 4 V 11 10 V 11 16 V 11 18 V 11 22 V 11 22 V 11 25 V 11 26 V 11 27 V 11 25 V 11 19 V 11 18 V 11 16 V 11 14 V 11 13 V 11 10 V 11 10 V 11 7 V 11 5 V 11 2 V 11 -2 V 11 -6 V 10 -10 V 11 -9 V 11 -9 V 11 -12 V 11 -10 V currentpoint stroke M 11 -9 V 11 -8 V 11 -7 V 11 -6 V 11 -3 V 11 0 V 11 3 V 11 -1 V 11 0 V 11 -3 V 11 -9 V 11 -9 V 11 -6 V 11 -4 V 11 -4 V 11 -1 V 11 5 V 11 13 V 11 17 V 11 17 V 11 17 V 11 16 V 11 15 V 11 9 V 11 -5 V 10 -13 V 11 -13 V 11 -24 V 11 -38 V 11 -36 V 11 -21 V 11 -1 V 11 14 V 11 30 V 11 34 V 11 24 V 11 26 V 11 14 V 11 -5 V 11 -13 V 11 -8 V 11 -20 V 11 -26 V 11 -14 V 11 -2 V 11 3 V 11 12 V 11 17 V 11 10 V 11 9 V 11 6 V 11 11 V 11 0 V 11 -23 V 11 -25 V 10 -23 V 11 16 V 11 24 V 11 7 V 11 -2 V 11 -8 V 11 3 V 11 -3 V 11 9 V 11 13 V 11 -1 V 11 -37 V 11 -38 V 11 20 V 11 50 V 11 33 V 11 4 V 11 -29 V 11 -30 V 11 -26 V 11 13 V 11 21 V 11 26 V 11 11 V 11 -24 V 11 -50 V 11 0 V 11 59 V 11 28 V 11 -52 V 11 -49 V 10 48 V 11 57 V 11 1 V 11 -67 V 11 -20 V 11 28 V 11 50 V LT1 957 351 M 0 461 V 2159 351 M 0 956 V 4564 351 M 0 1945 V LT2 957 630 M 10 13 V 11 12 V 11 13 V 11 13 V 11 12 V 11 13 V 11 13 V 11 13 V 11 13 V 11 13 V 11 13 V 11 12 V 11 13 V 11 13 V 11 13 V 11 14 V 11 13 V 11 13 V 11 13 V 11 13 V 11 13 V 11 14 V 11 13 V 11 13 V 11 13 V 11 14 V 11 13 V 11 14 V 11 13 V 11 13 V 11 14 V 10 14 V 11 13 V 11 14 V 11 13 V 11 14 V 11 14 V 11 13 V 11 14 V 11 14 V 11 13 V 11 14 V 11 14 V 11 14 V 11 13 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 13 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 13 V 11 14 V 11 14 V 11 14 V 11 14 V 10 14 V 11 13 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 13 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 15 V 11 14 V 11 14 V 11 14 V 11 15 V 11 14 V 11 14 V 11 15 V 10 14 V 11 14 V 11 14 V 11 15 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 14 V 11 13 V 11 13 V 11 14 V 11 13 V 11 12 V 11 12 V 11 12 V 11 11 V 11 11 V 11 10 V 11 10 V 11 8 V 11 8 V 11 6 V 11 6 V 11 4 V 11 3 V 11 2 V 11 0 V 10 0 V 11 -2 V 11 -3 V 11 -4 V 11 -5 V 11 -6 V 11 -6 V 11 -6 V 11 -7 V 11 -7 V 11 -7 V 11 -7 V 11 -8 V 11 -8 V 11 -8 V 11 -9 V 11 -9 V 11 -9 V 11 -8 V 11 -8 V 11 -6 V 11 -4 V 11 -2 V 11 -1 V 11 2 V 11 4 V 11 5 V 11 7 V 11 8 V 11 10 V 10 11 V 11 12 V 11 13 V 11 13 V 11 15 V 11 15 V 11 16 V 11 15 V 11 16 V 11 16 V 11 16 V 11 15 V 11 15 V 11 16 V 11 16 V 11 15 V 11 15 V 11 15 V 11 15 V 11 14 V 11 14 V 11 15 V 11 14 V 11 14 V 11 13 V 11 11 V 11 10 V 11 9 V 11 10 V 11 10 V 10 11 V 11 12 V 11 13 V 11 14 V 11 14 V 11 15 V 11 14 V 11 13 V 11 12 V 11 11 V 11 12 V 11 13 V 11 14 V 11 15 V 11 16 V 11 16 V 11 17 V 11 17 V 11 16 V 11 17 V 11 16 V 11 17 V 11 16 V 11 15 V 11 12 V 11 13 V 11 13 V 11 14 V 11 14 V 11 15 V 10 15 V 11 16 V 11 16 V 11 17 V 11 17 V 11 18 V 11 17 V 11 15 V 11 15 V 11 14 V 11 15 V 11 15 V 11 16 V 11 15 V 11 16 V 11 16 V 11 17 V 11 17 V 11 16 V 11 16 V 11 15 V 11 16 V 11 16 V 11 16 V 11 15 V 11 16 V 11 17 V 11 16 V 11 16 V 11 16 V 10 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 17 V 11 15 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 15 V 10 16 V 11 16 V 11 16 V 11 16 V 11 16 V 11 15 V 11 16 V 11 16 V 11 15 V 11 16 V 11 16 V 11 15 V 11 16 V 11 16 V 11 15 V 11 16 V 11 15 V 11 16 V 11 15 V 11 16 V 11 15 V 11 15 V 11 16 V 11 15 V 11 15 V 11 16 V 11 15 V 11 15 V 11 15 V 11 16 V 10 15 V 11 15 V 11 15 V 11 15 V 11 15 V 11 15 V 11 15 V 11 15 V 11 15 V 11 15 V 11 14 V 11 15 V 11 15 V 11 15 V 11 14 V 11 15 V 11 15 V 11 14 V 11 15 V 11 15 V 11 14 V 11 15 V 11 14 V 11 14 V 11 15 V 11 14 V 11 14 V 11 11 V 11 10 V 11 8 V 11 7 V 10 5 V 11 3 V 11 1 V 11 0 V 11 -1 V 11 -3 V 11 -4 V 11 -5 V 11 -6 V 11 -7 V 11 -9 V 11 -10 V 11 -11 V 11 -12 V 11 -14 V 11 -15 V 11 -16 V 11 -17 V 11 -19 V 11 -20 V 11 -22 V 11 -24 V 11 -24 V 11 -27 V 11 -28 V 11 -30 V 11 -31 V 11 -33 V 11 -33 V 11 -32 V 10 -32 V 11 -30 V 11 -27 V 11 -23 V 11 -17 V 11 -12 V 11 -3 V 11 3 V 11 12 V 11 18 V 11 26 V 11 30 V 11 34 V 11 38 V 11 40 V 11 42 V 11 42 V 11 35 V 11 20 V 11 17 V 11 17 V 11 13 V 11 12 V 11 11 V 11 10 V 11 9 V 11 7 V 11 3 V 11 -2 V 11 -7 V 10 -10 V 11 -14 V 11 -16 V 11 -18 V 11 -20 V currentpoint stroke M 11 -18 V 11 -17 V 11 -10 V 11 -2 V 11 6 V 11 17 V 11 20 V 11 3 V 11 5 V 11 -2 V 11 -23 V 11 -24 V 11 -18 V 11 -9 V 11 -2 V 11 4 V 11 9 V 11 15 V 11 20 V 11 20 V 11 19 V 11 21 V 11 22 V 11 17 V 11 -6 V 10 -16 V 11 -7 V 11 -26 V 11 -54 V 11 -61 V 11 -33 V 11 6 V 11 30 V 11 45 V 11 43 V 11 20 V 11 36 V 11 19 V 11 -14 V 11 -11 V 11 -7 V 11 -22 V 11 -35 V 11 -16 V 11 6 V 11 3 V 11 16 V 11 34 V 11 11 V 11 -13 V 11 1 V 11 40 V 11 16 V 11 -40 V 11 -40 V 10 -26 V 11 31 V 11 42 V 11 13 V 11 -25 V 11 -6 V 11 35 V 11 -9 V 11 -15 V 11 35 V 11 22 V 11 -56 V 11 -39 V 11 44 V 11 47 V 11 31 V 11 7 V 11 -28 V 11 -3 V 11 -34 V 11 28 V 11 23 V 11 16 V 11 23 V 11 -11 V 11 -31 V 11 4 V 11 53 V 11 28 V 11 -31 V 11 -26 V 10 49 V 11 37 V 11 15 V 11 -40 V 11 10 V 11 19 V 11 38 V stroke grestore end showpage %%Trailer %%Pages: 1 %%Trailer %%Pages: 1 ---------------0009180740706 Content-Type: application/postscript; name="d2jl2p1.ps" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="d2jl2p1.ps" %!PS-Adobe-2.0 %%Creator: gnuplot %%DocumentFonts: Helvetica %%BoundingBox: 50 50 554 770 %%Pages: (atend) %%EndComments /gnudict 40 dict def gnudict begin /Color false def /Solid false def /gnulinewidth 5.000 def /vshift -46 def /dl {10 mul} def /hpt 31.5 def /vpt 31.5 def /M {moveto} bind def /L {lineto} bind def /R {rmoveto} bind def /V {rlineto} bind def /vpt2 vpt 2 mul def /hpt2 hpt 2 mul def /Lshow { currentpoint stroke M 0 vshift R show } def /Rshow { currentpoint stroke M dup stringwidth pop neg vshift R show } def /Cshow { currentpoint stroke M dup stringwidth pop -2 div vshift R show } def /DL { Color {setrgbcolor Solid {pop []} if 0 setdash } {pop pop pop Solid {pop []} if 0 setdash} ifelse } def /BL { stroke gnulinewidth 2 mul setlinewidth } def /AL { stroke gnulinewidth 2 div setlinewidth } def /PL { stroke gnulinewidth setlinewidth } def /LTb { BL [] 0 0 0 DL } def /LTa { AL [1 dl 2 dl] 0 setdash 0 0 0 setrgbcolor } def /LT0 { PL [] 0 1 0 DL } def /LT1 { PL [4 dl 2 dl] 0 0 1 DL } def /LT2 { PL [2 dl 3 dl] 1 0 0 DL } def /LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def /LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL } def /LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def /LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def /LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def /LT8 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 0.5 0.5 0.5 DL } def /P { stroke [] 0 setdash currentlinewidth 2 div sub M 0 currentlinewidth V stroke } def /D { stroke [] 0 setdash 2 copy vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath stroke P } def /A { stroke [] 0 setdash vpt sub M 0 vpt2 V currentpoint stroke M hpt neg vpt neg R hpt2 0 V stroke } def /B { stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath stroke P } def /C { stroke [] 0 setdash exch hpt sub exch vpt add M hpt2 vpt2 neg V currentpoint stroke M hpt2 neg 0 R hpt2 vpt2 V stroke } def /T { stroke [] 0 setdash 2 copy vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath stroke P } def /S { 2 copy A C} def end %%EndProlog %%Page: 1 1 gnudict begin gsave 50 50 translate 0.100 0.100 scale 90 rotate 0 -5040 translate 0 setgray /Helvetica findfont 140 scalefont setfont newpath LTa LTb 840 351 M 63 0 V 6066 0 R -63 0 V 756 351 M (0.1) Rshow 840 550 M 31 0 V 6098 0 R -31 0 V 840 812 M 31 0 V 6098 0 R -31 0 V 840 947 M 31 0 V 6098 0 R -31 0 V 840 1011 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1) Rshow 840 1209 M 31 0 V 6098 0 R -31 0 V 840 1472 M 31 0 V 6098 0 R -31 0 V 840 1606 M 31 0 V 6098 0 R -31 0 V 840 1670 M 63 0 V 6066 0 R -63 0 V -6150 0 R (10) Rshow 840 1869 M 31 0 V 6098 0 R -31 0 V 840 2132 M 31 0 V 6098 0 R -31 0 V 840 2266 M 31 0 V 6098 0 R -31 0 V 840 2330 M 63 0 V 6066 0 R -63 0 V -6150 0 R (100) Rshow 840 2529 M 31 0 V 6098 0 R -31 0 V 840 2791 M 31 0 V 6098 0 R -31 0 V 840 2926 M 31 0 V 6098 0 R -31 0 V 840 2990 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1000) Rshow 840 3188 M 31 0 V 6098 0 R -31 0 V 840 3451 M 31 0 V 6098 0 R -31 0 V 840 3586 M 31 0 V 6098 0 R -31 0 V 840 3650 M 63 0 V 6066 0 R -63 0 V -6150 0 R (10000) Rshow 840 3848 M 31 0 V 6098 0 R -31 0 V 840 4111 M 31 0 V 6098 0 R -31 0 V 840 4245 M 31 0 V 6098 0 R -31 0 V 840 4309 M 63 0 V 6066 0 R -63 0 V -6150 0 R (100000) Rshow 840 4508 M 31 0 V 6098 0 R -31 0 V 840 4770 M 31 0 V 6098 0 R -31 0 V 840 4905 M 31 0 V 6098 0 R -31 0 V 840 4969 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1e+06) Rshow 840 351 M 0 31 V 0 4587 R 0 -31 V 937 351 M 0 63 V 0 4555 R 0 -63 V 937 211 M (1) Cshow 1240 351 M 0 31 V 0 4587 R 0 -31 V 1640 351 M 0 31 V 0 4587 R 0 -31 V 1845 351 M 0 31 V 0 4587 R 0 -31 V 1943 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (10) Cshow 2245 351 M 0 31 V 0 4587 R 0 -31 V 2645 351 M 0 31 V 0 4587 R 0 -31 V 2851 351 M 0 31 V 0 4587 R 0 -31 V 2948 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (100) Cshow 3251 351 M 0 31 V 0 4587 R 0 -31 V 3651 351 M 0 31 V 0 4587 R 0 -31 V 3856 351 M 0 31 V 0 4587 R 0 -31 V 3953 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (1000) Cshow 4256 351 M 0 31 V 0 4587 R 0 -31 V 4656 351 M 0 31 V 0 4587 R 0 -31 V 4861 351 M 0 31 V 0 4587 R 0 -31 V 4958 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (10000) Cshow 5261 351 M 0 31 V 0 4587 R 0 -31 V 5661 351 M 0 31 V 0 4587 R 0 -31 V 5866 351 M 0 31 V 0 4587 R 0 -31 V 5964 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (100000) Cshow 6266 351 M 0 31 V 0 4587 R 0 -31 V 6666 351 M 0 31 V 0 4587 R 0 -31 V 6872 351 M 0 31 V 0 4587 R 0 -31 V 6969 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (1e+06) Cshow 840 351 M 6129 0 V 0 4618 V -6129 0 V 840 351 L 140 2660 M currentpoint gsave translate 90 rotate 0 0 M (nu_1) Cshow grestore 3904 71 M (time) Cshow LT0 937 596 D 947 607 D 956 618 D 965 630 D 974 641 D 983 652 D 992 663 D 1002 674 D 1011 685 D 1020 696 D 1029 707 D 1038 718 D 1047 729 D 1057 740 D 1066 751 D 1075 761 D 1084 772 D 1093 783 D 1102 793 D 1112 804 D 1121 814 D 1130 825 D 1139 835 D 1148 845 D 1157 856 D 1167 866 D 1176 876 D 1185 886 D 1194 896 D 1203 905 D 1212 915 D 1222 925 D 1231 934 D 1240 944 D 1249 953 D 1258 963 D 1267 972 D 1277 981 D 1286 990 D 1295 999 D 1304 1008 D 1313 1016 D 1322 1025 D 1332 1034 D 1341 1042 D 1350 1050 D 1359 1059 D 1368 1067 D 1377 1075 D 1387 1083 D 1396 1090 D 1405 1098 D 1414 1106 D 1423 1113 D 1433 1121 D 1442 1128 D 1451 1135 D 1460 1143 D 1469 1150 D 1478 1157 D 1488 1164 D 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6081 4005 D 6090 4015 D 6099 4026 D 6108 4036 D 6117 4046 D 6127 4056 D 6136 4067 D 6145 4077 D 6154 4087 D 6163 4097 D 6172 4107 D 6182 4118 D 6191 4128 D 6200 4138 D 6209 4148 D 6218 4158 D 6227 4168 D LT1 937 351 M 0 461 V 1943 351 M 0 725 V 3953 351 M 0 1253 V LT2 840 965 M 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 30 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 30 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V 61 29 V 62 29 V 62 29 V 62 29 V 62 29 V 62 29 V LT3 840 947 M 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 61 41 V 62 40 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 61 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 40 V 62 41 V 62 41 V 61 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 40 V 62 41 V 62 41 V 61 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 41 V 61 40 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 40 V 61 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 40 V 61 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 61 41 V 62 41 V 62 40 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V 62 41 V 62 40 V 61 41 V 62 40 V 62 41 V 62 41 V 62 40 V 62 41 V stroke grestore end showpage %%Trailer %%Pages: 1 %%Trailer %%Pages: 1 ---------------0009180740706 Content-Type: application/postscript; name="d3ju23p1.ps" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="d3ju23p1.ps" %!PS-Adobe-2.0 %%Creator: gnuplot %%DocumentFonts: Helvetica %%BoundingBox: 50 50 554 770 %%Pages: (atend) %%EndComments /gnudict 40 dict def gnudict begin /Color false def /Solid false def /gnulinewidth 5.000 def /vshift -46 def /dl {10 mul} def /hpt 31.5 def /vpt 31.5 def /M {moveto} bind def /L {lineto} bind def /R {rmoveto} bind def /V {rlineto} bind def /vpt2 vpt 2 mul def /hpt2 hpt 2 mul def /Lshow { currentpoint stroke M 0 vshift R show } def /Rshow { currentpoint stroke M dup stringwidth pop neg vshift R show } def /Cshow { currentpoint stroke M dup stringwidth pop -2 div vshift R show } def /DL { Color {setrgbcolor Solid {pop []} if 0 setdash } {pop pop pop Solid {pop []} if 0 setdash} ifelse } def /BL { stroke gnulinewidth 2 mul setlinewidth } def /AL { stroke gnulinewidth 2 div setlinewidth } def /PL { stroke gnulinewidth setlinewidth } def /LTb { BL [] 0 0 0 DL } def /LTa { AL [1 dl 2 dl] 0 setdash 0 0 0 setrgbcolor } def /LT0 { PL [] 0 1 0 DL } def /LT1 { PL [4 dl 2 dl] 0 0 1 DL } def /LT2 { PL [2 dl 3 dl] 1 0 0 DL } def /LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def /LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL } def /LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def /LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def /LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def /LT8 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 0.5 0.5 0.5 DL } def /P { stroke [] 0 setdash currentlinewidth 2 div sub M 0 currentlinewidth V stroke } def /D { stroke [] 0 setdash 2 copy vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath stroke P } def /A { stroke [] 0 setdash vpt sub M 0 vpt2 V currentpoint stroke M hpt neg vpt neg R hpt2 0 V stroke } def /B { stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath stroke P } def /C { stroke [] 0 setdash exch hpt sub exch vpt add M hpt2 vpt2 neg V currentpoint stroke M hpt2 neg 0 R hpt2 vpt2 V stroke } def /T { stroke [] 0 setdash 2 copy vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath stroke P } def /S { 2 copy A C} def end %%EndProlog %%Page: 1 1 gnudict begin gsave 50 50 translate 0.100 0.100 scale 90 rotate 0 -5040 translate 0 setgray /Helvetica findfont 140 scalefont setfont newpath LTa LTb 840 869 M 63 0 V 6066 0 R -63 0 V 756 869 M (1e-12) Rshow 840 1416 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1e-10) Rshow 840 1962 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1e-08) Rshow 840 2509 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1e-06) Rshow 840 3056 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.0001) Rshow 840 3602 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.01) Rshow 840 4149 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1) Rshow 840 4696 M 63 0 V 6066 0 R -63 0 V -6150 0 R (100) Rshow 840 351 M 0 31 V 0 4587 R 0 -31 V 957 351 M 0 63 V 0 4555 R 0 -63 V 957 211 M (1) Cshow 1319 351 M 0 31 V 0 4587 R 0 -31 V 1797 351 M 0 31 V 0 4587 R 0 -31 V 2042 351 M 0 31 V 0 4587 R 0 -31 V 2159 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (10) Cshow 2521 351 M 0 31 V 0 4587 R 0 -31 V 3000 351 M 0 31 V 0 4587 R 0 -31 V 3245 351 M 0 31 V 0 4587 R 0 -31 V 3362 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (100) Cshow 3724 351 M 0 31 V 0 4587 R 0 -31 V 4202 351 M 0 31 V 0 4587 R 0 -31 V 4447 351 M 0 31 V 0 4587 R 0 -31 V 4564 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (1000) Cshow 4926 351 M 0 31 V 0 4587 R 0 -31 V 5405 351 M 0 31 V 0 4587 R 0 -31 V 5650 351 M 0 31 V 0 4587 R 0 -31 V 5767 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (10000) Cshow 6128 351 M 0 31 V 0 4587 R 0 -31 V 6607 351 M 0 31 V 0 4587 R 0 -31 V 6852 351 M 0 31 V 0 4587 R 0 -31 V 6969 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (100000) Cshow 840 351 M 6129 0 V 0 4618 V -6129 0 V 840 351 L 140 2660 M currentpoint gsave translate 90 rotate 0 0 M (phi_n) Cshow grestore 3904 71 M (n) Cshow LT0 840 3792 M 117 0 V 362 0 V 211 -48 V 151 -386 V 116 271 V 95 -102 V 81 -51 V 69 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4 V 2 18 V 2 -195 V 2 141 V 2 -355 V 2 256 V 2 43 V 2 -42 V 2 77 V 2 -73 V 3 -13 V 2 -183 V 2 6 V 2 50 V 2 -249 V 1 289 V 2 -60 V 2 74 V 2 -366 V 2 361 V 2 155 V 2 -104 V 2 131 V 2 -36 V 2 9 V 2 -43 V 2 9 V 2 -9 V 2 7 V 1 -2 V 2 161 V 2 -285 V 2 216 V 2 -140 V 2 -119 V 2 36 V 1 -335 V 2 531 V 2 -214 V 2 212 V 2 -511 V 2 408 V 1 -342 V 2 304 V 2 48 V 2 -163 V 1 118 V 2 83 V 2 -274 V 2 220 V 2 -19 V 1 113 V 2 40 V 2 -27 V 1 -56 V 2 -81 V 2 -30 V 2 151 V 1 -186 V 2 95 V 2 -444 V 1 571 V 2 -455 V 2 477 V 1 -211 V 2 49 V 2 -36 V 1 -129 V 2 58 V 2 -60 V 1 188 V 2 -59 V 2 -77 V 1 229 V 2 -188 V 1 175 V 2 -244 V 2 184 V 1 22 V 2 -390 V 1 368 V 2 53 V 2 -4 V 1 62 V 2 -36 V 1 35 V 2 -126 V 1 -12 V 2 -166 V 2 59 V 1 69 V 2 27 V 1 98 V 2 -144 V 1 129 V 2 27 V 1 -59 V 2 -12 V 1 -332 V 2 -118 V 1 326 V 2 -17 V 1 12 V 2 37 V 1 151 V 2 0 V 1 121 V 2 -166 V 1 -14 V 2 -19 V 1 -93 V 1 121 V 2 -11 V 1 -30 V 2 87 V 1 -156 V 2 184 V 1 -217 V 2 270 V 1 -245 V 1 124 V 2 102 V 1 -289 V 2 341 V 1 -360 V 1 315 V 2 -93 V 1 -426 V 2 408 V 1 -247 V 1 79 V 2 244 V 1 -155 V 1 149 V 2 -48 V 1 34 V 2 11 V 1 -244 V 1 274 V 2 -647 V 1 542 V 1 -115 V 2 90 V 1 223 V 1 -77 V 2 109 V 1 -133 V 1 95 V 2 -404 V 1 380 V 1 -138 V currentpoint stroke M 1 -19 V 2 -145 V 1 -96 V 1 -30 V 2 30 V 1 -342 V 1 528 V 2 -1 V 1 47 V 1 -189 V 1 270 V 2 -1091 V 1 1189 V 1 -195 V 1 183 V 2 -123 V 1 95 V 1 -134 V 1 173 V 2 -178 V 1 231 V 1 -170 V 1 88 V 2 -28 V 1 -403 V 1 412 V 1 -133 V 2 -176 V 1 -33 V 1 157 V 1 28 V 1 3 V 2 174 V 1 -171 V 1 181 V 1 -292 V 1 294 V 2 -153 V 1 116 V 1 -267 V 1 198 V 1 -314 V 2 302 V 1 -99 V 1 118 V 1 -22 V 1 91 V 2 -3 V 1 -220 V 1 -16 V 1 124 V 1 -60 V 1 173 V 1 -101 V 2 125 V 1 -540 V 1 500 V 1 -385 V 1 409 V 1 -415 V 1 449 V 2 -278 V 1 161 V 1 48 V 1 -298 V 1 283 V 1 -152 V 1 18 V 1 120 V 2 -38 V 1 -37 V 1 -120 V 1 -18 V 1 65 V 1 192 V 1 -471 V 1 490 V 1 -246 V 2 237 V 1 -167 V 1 76 V 1 -477 V 1 293 V 1 -117 V 1 292 V 1 17 V 1 126 V 1 -41 V 1 -96 V 1 -51 V 1 -26 V 2 -94 V 1 -10 V 1 -162 V 1 47 V 1 238 V 1 -194 V 1 165 V 1 96 V 1 -57 V 1 137 V 1 -220 V 1 97 V 1 76 V 1 -131 V 1 164 V 1 -222 V 1 216 V 1 13 V 1 -64 V 1 83 V 1 -40 V 1 -60 V 1 -5 V 1 -66 V 1 -153 V 1 55 V 1 -10 V 1 108 V 2 -137 V 1 -105 V 1 141 V 1 -92 V 1 236 V 1 -112 V 1 204 V 1 -62 V 0 103 V 1 -96 V 1 25 V 1 -25 V 1 -85 V 1 156 V 1 -57 V 1 106 V 1 -112 V 1 73 V 1 -58 V 1 -65 V 1 106 V 1 -69 V 1 -107 V 1 55 V 1 -17 V 1 -361 V 1 448 V 1 -224 V 1 201 V 1 -69 V 1 136 V 1 -61 V 1 148 V 1 -218 V 1 132 V 1 -167 V 1 85 V 0 -68 V 1 155 V 1 -81 V 1 -21 V 1 165 V 1 -47 V 1 78 V 1 -77 V 1 -111 V 1 -183 V 1 160 V 1 6 V 1 -53 V 1 168 V 0 -405 V 1 408 V 1 -59 V 1 104 V 1 -38 V 1 -24 V 1 -254 V 1 198 V 1 -48 V 1 97 V 1 -159 V 0 184 V 1 -18 V 1 19 V 1 36 V 1 -175 V 1 183 V 1 -189 V 1 128 V 1 -280 V 0 307 V 1 -66 V 1 -33 V 1 106 V 1 -100 V 1 120 V 1 -96 V 1 -59 V 0 87 V 1 88 V 1 -102 V 1 104 V 1 -299 V 1 244 V 1 -455 V 1 372 V 0 -200 V 1 109 V 1 105 V 1 -148 V 1 305 V 1 -274 V 1 147 V 0 -553 V 1 534 V 1 -12 V 1 52 V 1 -12 V 1 -243 V 1 320 V 0 -61 V 1 28 V 1 75 V 1 -217 V 1 135 V 1 -92 V 0 -133 V 1 267 V 1 -425 V 1 277 V 1 -105 V 1 48 V 0 -282 V 1 260 V 1 42 V 1 -398 V 1 508 V 0 -582 V 1 510 V 1 -255 V 1 246 V 1 -91 V 1 63 V 0 199 V 1 -276 V 1 298 V 1 -109 V 1 -75 V 0 177 V 1 -188 V 1 120 V 1 -23 V 1 -626 V 0 622 V 1 -240 V 1 119 V 1 -172 V 1 156 V 0 48 V 1 5 V 1 -69 V 1 -77 V 1 76 V 0 -176 V 1 -57 V 1 93 V 1 94 V 1 156 V 0 -185 V 1 291 V 1 -174 V 1 -26 V 0 87 V 1 -64 V 1 121 V 1 65 V 1 -124 V 0 95 V 1 -284 V 1 -98 V 1 169 V 0 -6 V 1 -32 V 1 124 V 1 -64 V 0 -7 V 1 169 V 1 -502 V 1 344 V 0 -355 V 1 327 V 1 9 V 1 -38 V 0 105 V 1 -197 V 1 -38 V 1 362 V 1 -417 V 0 471 V 1 -340 V 1 75 V 0 165 V 1 -261 V 1 262 V 1 -143 V 0 -101 V 1 210 V 1 -72 V 1 71 V 0 39 V 1 -17 V 1 -111 V 1 -20 V 0 86 V 1 -146 V 1 182 V 1 -133 V 0 -248 V 1 40 V 1 288 V 0 -282 V 1 183 V 1 126 V 1 -257 V 0 246 V 1 -15 V 1 62 V 1 5 V 0 16 V 1 -90 V 1 41 V 0 -32 V 1 -45 V 1 151 V 1 -109 V 0 131 V 1 -102 V 1 -40 V 0 -63 V 1 67 V 1 -229 V 0 193 V 1 -12 V 1 -9 V 1 -33 V 0 84 V 1 -163 V 1 8 V 0 119 V 1 51 V 1 72 V 0 -62 V 1 -15 V 1 -289 V 1 240 V 0 29 V 1 161 V 1 -113 V 0 83 V 1 -81 V 1 70 V 0 -29 V 1 -69 V 1 69 V 0 -302 V 1 273 V 1 55 V 0 -115 V 1 172 V 1 -265 V 1 73 V 0 -139 V 1 78 V 1 91 V 0 40 V 1 -95 V 1 21 V 0 -92 V 1 83 V 1 -8 V 0 137 V 1 -70 V 1 86 V 0 -94 V 1 79 V 1 -104 V 0 12 V 1 72 V 1 -425 V 0 542 V 1 -140 V 1 68 V 0 -9 V 1 -213 V 1 201 V 0 -89 V 1 -27 V 1 133 V 0 -233 V 1 167 V currentpoint stroke M 0 -164 V 1 52 V 1 -15 V 0 62 V 1 65 V 1 3 V 0 -5 V 1 47 V 1 -62 V 0 72 V 1 -81 V 1 95 V 0 -449 V 1 480 V 1 -135 V 0 29 V 1 -25 V 0 -305 V 1 384 V 1 -89 V 0 52 V 1 38 V 1 -102 V 0 71 V 1 -104 V 1 -110 V 0 35 V 1 10 V 0 3 V 1 209 V 1 -183 V 0 259 V 1 -240 V 1 169 V 0 -187 V 1 61 V 0 -115 V 1 61 V 1 -225 V 0 197 V 1 105 V 1 -188 V 0 327 V 1 -224 V 0 208 V 1 -118 V 1 -139 V 0 153 V 1 -32 V 1 -73 V 0 51 V 1 -6 V 0 -50 V 1 151 V 1 -188 V 0 178 V 1 -191 V 0 88 V 1 79 V 1 -268 V 0 162 V 1 -207 V 0 171 V 1 -125 V 1 282 V 0 -97 V 1 133 V 0 -186 V 1 156 V 1 29 V 0 -287 V 1 369 V 0 -194 V 1 104 V 1 -130 V 0 -42 V 1 36 V 0 -338 V 1 314 V 1 19 V 0 -17 V 1 135 V 0 8 V 1 -46 V 1 -7 V 0 -58 V 1 -272 V 0 42 V 1 259 V 1 -471 V 0 520 V 1 -94 V 0 108 V 1 94 V 0 -254 V 1 303 V 1 -213 V 0 169 V 1 -73 V 0 -185 V 1 178 V 1 -216 V 0 199 V 1 -67 V 0 68 V 1 57 V 0 -51 V 1 36 V 1 -218 V 0 230 V 1 -275 V 0 239 V 1 -59 V 0 -146 V 1 180 V 1 -199 V 0 176 V 1 39 V 0 -45 V 1 164 V 0 -174 V 1 163 V 1 -4 V 0 -206 V 1 230 V 0 -491 V 1 452 V 0 -436 V 1 359 V 1 -97 V 0 51 V 1 105 V 0 -233 V 1 263 V 0 -167 V 1 137 V 0 -46 V 1 -43 V 1 15 V 0 -675 V 1 501 V 0 -201 V 1 333 V 0 -182 V 1 211 V 0 -42 V 1 131 V 1 -107 V 0 148 V 1 -395 V 0 315 V 1 -373 V 0 316 V 1 -156 V 0 161 V 1 77 V 1 -215 V 0 272 V 1 -216 V 0 221 V 1 -119 V 0 -7 V 1 90 V 0 -247 V 1 227 V 0 11 V 1 -226 V 0 184 V 1 -173 V 1 21 V 0 16 V 1 -54 V 0 97 V 1 -181 V 0 103 V 1 160 V 0 -86 V 1 77 V 0 36 V 1 35 V 0 -99 V 1 160 V 1 -362 V 0 367 V 1 -268 V 0 238 V 1 31 V 0 -231 V 1 279 V 0 -304 V 1 186 V 0 -82 V 1 -201 V 0 69 V 1 23 V 0 -5 V 1 122 V 0 -349 V 1 289 V 0 -40 V 1 -1231 V 1 56 V 0 36 V 1 22 V 0 2 V 1 -17 V 0 -14 V 1 16 V 0 46 V 1 55 V 0 46 V 1 27 V 0 8 V 1 -10 V 0 -24 V 1 -28 V 0 -14 V 1 9 V 0 12 V 1 -9 V 0 -37 V 1 -73 V 0 -123 V 1 -209 V 0 77 V 1 132 V 0 55 V 1 22 V 0 11 V 1 -3 V 0 -10 V 1 20 V 0 51 V 1 49 V 0 31 V 1 11 V 0 -11 V 1 -25 V 0 -9 V 1 31 V 0 39 V 1 23 V 0 3 V 1 -17 V 1 -33 V 0 -43 V 1 -44 V 0 -40 V 0 -33 V 1 -3 V 0 33 V 1 35 V 0 14 V 1 -14 V 0 -50 V 1 -86 V 0 -72 V 1 43 V 0 43 V 1 -12 V 0 -50 V 1 56 V 0 120 V 1 78 V 0 37 V 1 8 V 0 -7 V 1 -4 V 0 1 V 1 -3 V 0 -14 V 1 -21 V 0 -18 V 1 -9 V 0 2 V 1 6 V 0 -5 V 1 -32 V 0 -61 V 1 -48 V 0 16 V 1 20 V 0 -21 V 1 -68 V 0 -90 V 1 -14 V 0 52 V 1 60 V 0 60 V 1 41 V 0 17 V 0 20 V 1 46 V 0 52 V 1 32 V 0 3 V 1 -26 V 0 -50 V 1 -64 V 0 -54 V 1 -21 V 0 20 V 1 39 V 0 34 V 1 17 V 0 -1 V 1 -15 V 0 -35 V 1 -72 V 0 -95 V 1 33 V 0 51 V 0 -34 V 1 -136 V 0 94 V 1 158 V 0 83 V 1 40 V 0 8 V 1 -23 V 0 -54 V 1 -76 V 0 -69 V 1 -32 V 0 -5 V 1 32 V 0 75 V 0 76 V 1 43 V 0 -9 V 1 -77 V 0 -133 V 1 75 V 0 104 V 1 41 V 0 -2 V 1 -41 V 0 -83 V 1 -122 V 0 1 V 0 92 V 1 51 V 0 12 V 1 -15 V 0 -10 V 1 41 V 0 52 V 1 15 V 0 -29 V 1 -55 V 0 -48 V 0 -55 V 1 -122 V 0 -37 V 1 167 V 0 104 V 1 61 V 0 31 V 1 2 V 0 -29 V 1 -65 V 0 -109 V 0 -143 V 1 -11 V 0 24 V 1 -84 V 0 137 V 1 187 V 0 91 V 1 25 V 0 -28 V 0 -79 V 1 -139 V 0 -264 V 1 -151 V 0 272 V 1 122 V 0 82 V 1 59 V 0 41 V 0 26 V 1 8 V 0 -17 V 1 -35 V 0 7 V 1 58 V 0 40 V 1 -4 V 0 -54 V 0 -108 V 1 -135 V 0 47 V 1 76 V 0 10 V 1 -53 V 0 -130 V 0 -328 V 1 152 V 0 162 V 1 67 V currentpoint stroke M 0 39 V 1 34 V 0 27 V 1 -2 V 0 -36 V 0 18 V 1 104 V 0 83 V 1 50 V 0 29 V 1 8 V 0 -25 V 0 -71 V 1 -135 V 0 -218 V 1 -45 V 0 76 V 1 25 V 0 20 V 0 33 V 1 19 V 0 -37 V 1 -146 V 0 -144 V 1 221 V 0 84 V 0 37 V 1 9 V 0 -71 V 1 -414 V 0 526 V 1 161 V 0 66 V 0 14 V 1 -19 V 0 -44 V 1 -63 V 0 -61 V 1 2 V 0 40 V 0 15 V 1 -14 V 0 -32 V 1 -39 V 0 -58 V 0 -104 V 1 -47 V 0 187 V 1 126 V 0 63 V 1 9 V 0 -42 V 0 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0 67 V 0 25 V 1 -10 V 0 -37 V 0 -44 V 1 -19 V 0 18 V 1 42 V 0 30 V 0 -15 V 1 -80 V 0 -87 V 0 65 V 1 60 V 0 14 V 1 -11 V 0 -7 V 0 14 V 1 11 V 0 -32 V 0 -112 V 1 -253 V 0 89 V 1 83 V 0 76 V 0 125 V 1 81 V 0 24 V 0 -32 V 1 -75 V 0 -64 V 1 0 V 0 18 V 0 4 V 1 -6 V 0 -5 V 0 -2 V 1 8 V 0 42 V 1 54 V 0 23 V 0 -15 V 1 -26 V 0 14 V 0 25 V 1 -5 V 0 -43 V 0 -37 V 1 15 V 0 14 V 1 -22 V 0 -60 V 0 -97 V 1 -124 V 0 -162 V 0 -39 V 1 212 V 0 88 V 1 -10 V 0 79 V 1 40 V 0 -67 V 0 -135 V 1 230 V 0 136 V 0 63 V 1 20 V 0 -16 V 0 -51 V 1 -91 V 0 -103 V 0 -44 V 1 14 V 0 39 V 1 18 V 0 -35 V 0 -75 V 1 6 V 0 48 V 0 -29 V 1 -138 V 0 -80 V 0 153 V 1 80 V 0 37 V 1 24 V 0 52 V 0 77 V 1 56 V 0 14 V 0 -19 V 1 -25 V 0 -17 V 0 -33 V 1 -68 V 0 -94 V 0 -54 V 1 44 V 0 70 V 0 33 V 1 -30 V 0 -115 V 1 -227 V 0 123 V 0 161 V 1 102 V 0 57 V 0 3 V 1 -61 V 0 -109 V 0 -6 V 1 111 V 0 88 V 0 40 V 1 -4 V 0 -18 V 0 12 V 1 24 V 0 1 V 0 -30 V 1 -49 V 0 -57 V 0 -84 V 1 -199 V 0 -87 V 1 261 V 0 89 V 0 42 V 1 28 V 0 28 V 0 25 V 1 -4 V 0 -54 V 0 -110 V 1 -137 V 0 -47 V 0 129 V 1 126 V 0 76 V 0 37 V 1 11 V 0 -13 V 0 -46 V 1 -90 V 0 -173 V 0 -173 V 1 168 V 0 30 V 0 -31 V 1 23 V 0 107 V 0 101 V 1 56 V 0 15 V 1 11 V 0 15 V 1 6 V 0 -6 V 0 -15 V 1 -22 V 0 -22 V 0 -27 V 1 -47 V 0 -66 V 0 -53 V 1 -23 V 0 -31 V 0 -3 V 1 99 V 0 60 V 0 -14 V 1 -77 V 0 -94 V 0 -32 V 1 74 V 0 107 V 0 90 V 1 73 V 0 50 V 0 21 V 1 -12 V 0 -41 V 0 -57 V 1 -63 V 0 -81 V 0 -141 V 1 -240 V 0 34 V 0 177 V 1 168 V 0 85 V 0 25 V 1 -5 V 0 -12 V 0 -14 V 1 5 V 0 37 V 0 36 V 1 16 V 0 2 V 0 2 V 1 9 V 0 14 V 0 6 V 1 -10 V 0 -29 V 0 -39 V 1 -20 V 0 -2 V 0 -27 V 1 -67 V 0 -109 V 0 -230 V 0 -7 V 1 131 V 0 -155 V 0 158 V 1 235 V currentpoint stroke M 0 97 V 0 33 V 1 1 V 0 -7 V 0 -7 V 1 -12 V 0 -27 V 0 -41 V 1 -31 V 0 7 V 0 37 V 1 42 V 0 37 V 0 32 V 1 9 V 0 -33 V 0 -84 V 1 -92 V 0 9 V 0 22 V 1 -3 V 0 14 V 0 49 V 1 52 V 0 27 V 0 -4 V 1 -18 V 0 -8 V 0 10 V 0 4 V 1 -17 V 0 -21 V 0 -7 V 1 -13 V 0 -23 V 0 -21 V 1 -27 V 0 -17 V 0 10 V 1 -11 V 0 -38 V 0 56 V 1 87 V 0 31 V 0 -15 V 1 -38 V 0 -35 V 0 -28 V 1 -39 V 0 -52 V 0 -21 V 0 83 V 1 122 V 0 73 V 0 19 V 1 -20 V 0 -30 V 0 -17 V 1 -23 V 0 -55 V 0 -97 V 1 -71 V 0 89 V 0 88 V 1 48 V 0 32 V 0 24 V 1 7 V 0 -21 V 0 -49 V 0 -34 V 1 25 V 0 13 V 0 -26 V 1 -39 V 0 -8 V 0 27 V 1 23 V 0 -13 V 0 -63 V 1 -120 V 0 -150 V 0 -101 V 0 -17 V 1 163 V 0 188 V 0 115 V 1 41 V 0 -24 V 0 -70 V 1 -47 V 0 48 V 0 56 V 1 21 V 0 14 V 0 30 V 1 21 V 0 -6 V 0 -32 V 0 -49 V 1 -50 V 0 -53 V 0 -91 V 1 -97 V 0 129 V 0 77 V 1 5 V 0 -10 V 0 2 V 0 2 V 1 21 V 0 18 V 0 -16 V 1 -38 V 0 -4 V 0 73 V 1 77 V 0 46 V 0 19 V 1 0 V 0 -27 V 0 -76 V 0 -156 V 1 -68 V 0 124 V 0 72 V 1 28 V 0 -20 V 0 -60 V 1 -84 V 0 -79 V 0 3 V 0 3 V 1 -109 V 0 -197 V 0 160 V 1 60 V 0 37 V 0 103 V 1 134 V 0 96 V 0 39 V 0 -19 V 1 -68 V 0 -48 V 0 22 V 1 23 V 0 18 V 0 29 V 1 28 V 0 5 V 0 -28 V 0 -50 V 1 -50 V 0 -45 V 0 -47 V 1 7 V 0 98 V 0 73 V 1 11 V 0 -62 V 0 -184 V 0 -470 V 1 396 V 0 20 V 0 -34 V 1 -85 V 0 -488 V 0 534 V 0 187 V 1 110 V 0 69 V 0 39 V 1 11 V 0 -33 V 0 -98 V 1 -131 V 0 100 V 0 94 V 0 27 V 1 -20 V 0 -51 V 0 -60 V 1 -61 V 0 -107 V 0 -104 V 0 110 V 1 34 V 0 -36 V 0 -29 V 1 25 V 0 8 V 0 -55 V 1 153 V 0 134 V 0 33 V 0 -51 V 1 -78 V 0 62 V 0 75 V 1 35 V 0 17 V 0 11 V 0 -7 V 1 -40 V 0 -68 V 0 -39 V 1 -1 V 0 -23 V 0 14 V 0 66 V 1 56 V 0 31 V 0 -15 V 1 -86 V 0 -151 V 0 15 V 0 52 V 1 2 V 0 -15 V 0 -59 V 1 -243 V 0 116 V 0 199 V 0 62 V 1 14 V 0 24 V 0 36 V 1 -8 V 0 -107 V 0 -216 V 0 214 V 1 91 V 0 16 V 0 -19 V 1 -27 V 0 -5 V 0 2 V 1 27 V 0 32 V 0 -1 V 1 -45 V 0 -68 V 0 -46 V 0 -77 V 1 -251 V 0 300 V 0 163 V 1 52 V 0 -29 V 0 -110 V 0 -140 V 1 10 V 0 72 V 0 77 V 1 50 V 0 3 V 0 -34 V 0 14 V 1 60 V 0 28 V 0 -8 V 1 -1 V 0 38 V 0 22 V 0 -28 V 1 -94 V 0 -162 V 0 35 V 0 105 V 1 49 V 0 21 V 0 -9 V 1 -58 V 0 -94 V 0 17 V 0 76 V 1 12 V 0 -59 V 0 -69 V 1 28 V 0 -11 V 0 -135 V 0 40 V 1 186 V 0 82 V 0 27 V 0 4 V 1 -4 V 0 -19 V 0 -53 V 1 -59 V 0 29 V 0 33 V 0 -24 V 1 -32 V 0 37 V 0 39 V 0 -11 V 1 -57 V 0 -11 V 0 46 V 1 13 V 0 -37 V 0 -85 V 0 -150 V 1 -279 V 0 271 V 0 157 V 1 73 V 0 15 V 0 -28 V 0 14 V 1 65 V 0 21 V 0 -37 V 0 -19 V 1 54 V 0 32 V 0 -20 V 0 -37 V 1 22 V 0 44 V 0 22 V 1 12 V 0 8 V 0 -16 V 0 -56 V 1 -90 V 0 -41 V 0 17 V 0 -22 V 1 -79 V 0 29 V 0 118 V 1 51 V 0 -2 V 0 -6 V 0 20 V 1 14 V 0 -5 V 0 -7 V 0 -8 V 1 -46 V 0 -65 V 0 70 V 1 80 V 0 22 V 0 -19 V 0 -21 V 1 4 V 0 -4 V 0 -41 V 0 -71 V 1 -31 V 0 24 V 0 -5 V 0 -44 V 1 -18 V 0 12 V 0 -12 V 1 -2 V 0 76 V 0 65 V 1 -65 V 0 -47 V 0 42 V 0 -9 V 1 -96 V 0 20 V 0 117 V 0 44 V 1 5 V 0 14 V 0 27 V 0 10 V 1 -17 V 0 -17 V 1 -18 V 0 -64 V 0 -67 V 0 61 V 1 70 V 0 14 V 0 -11 V 0 35 V 1 50 V 0 12 V 0 -31 V 0 -51 V 1 -38 V 0 -46 V 0 -71 V 0 15 V 1 74 V 0 29 V 0 -2 V 1 24 V 0 38 V 0 2 V currentpoint stroke M 0 -36 V 1 -31 V 0 15 V 0 15 V 0 -21 V 1 -34 V 0 18 V 0 30 V 0 -5 V 1 2 V 0 50 V 0 37 V 0 -9 V 1 -38 V 0 -27 V 0 -15 V 0 -54 V 1 -98 V 0 19 V 0 51 V 0 -25 V 1 -15 V 0 73 V 0 48 V 1 4 V 0 -11 V 0 9 V 0 23 V 1 -4 V 0 -51 V 0 -59 V 0 46 V 1 53 V 0 26 V 0 38 V 0 42 V 1 12 V 0 -23 V 0 -31 V 0 -2 V 1 -1 V 0 -47 V 0 -98 V 0 -62 V 1 -17 V 0 -56 V 0 18 V 0 89 V 1 48 V 0 9 V 0 -2 V 0 28 V 1 35 V 0 -11 V 0 -80 V 0 -72 V 1 67 V 0 33 V 0 -17 V 0 20 V 1 68 V 0 30 V 0 -12 V 0 -8 V 1 18 V 0 -4 V 0 -52 V 0 -92 V 1 -97 V 0 -117 V 0 -90 V 0 199 V 1 128 V 0 55 V 0 -7 V 0 -21 V 1 44 V 0 36 V 0 -23 V 0 -81 V 1 -57 V 0 39 V 0 17 V 0 12 V 1 72 V 0 64 V 0 27 V 0 11 V 1 23 V 0 15 V 0 -21 V 0 -70 V 1 -106 V 0 -53 V 0 2 V 0 -64 V 1 -60 V 0 142 V 0 72 V 0 6 V 1 -9 V 0 10 V 0 -1 V 0 -47 V 1 -72 V 0 19 V 0 22 V 0 -74 V 1 -1 V 0 161 V 0 71 V 0 6 V 1 -18 V 0 5 V 0 10 V 0 -15 V 1 -51 V 0 -71 V 0 -55 V 0 -82 V 1 -256 V 0 159 V 0 123 V 0 -5 V 1 -31 V 0 101 V 0 96 V 0 31 V 1 -40 V 0 -114 V 0 -83 V 0 33 V 1 15 V 0 108 V 0 98 V 0 48 V 1 25 V 0 25 V 0 20 V 0 -8 V 1 -49 V 0 -87 V 0 -62 V 0 -6 V 1 -37 V 0 -124 V 0 -427 V 0 374 V 0 148 V 1 57 V 0 32 V 0 35 V 0 14 V 1 -24 V 0 -45 V 0 -43 V 0 -20 V 1 56 V 0 72 V 0 32 V 0 -10 V 1 -24 V 0 11 V 0 29 V 0 -2 V 1 -48 V 0 -73 V 0 -37 V 0 -20 V 1 -53 V 0 -29 V 0 65 V 0 58 V 1 17 V 0 41 V 0 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0 -17 V 0 -18 V 0 -18 V 0 -19 V 0 -18 V 0 -19 V 0 -20 V 0 -20 V 0 -20 V 0 -21 V 0 -21 V 0 -22 V 0 -23 V 0 -23 V 0 -24 V 1 -26 V 0 -26 V 0 -27 V 0 -28 V 0 -29 V 0 -31 V 0 -31 V 0 -33 V 0 -34 V 0 -35 V 0 -37 V 0 -38 V 0 -39 V 0 -40 V 0 -42 V 0 -43 V 0 -44 V LT1 957 351 M 0 3716 V 2159 351 M 0 3921 V 4564 351 M 0 4331 V stroke grestore end showpage %%Trailer %%Pages: 1 ---------------0009180740706 Content-Type: application/postscript; name="manyb.ps" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="manyb.ps" %!PS-Adobe-2.0 %%Creator: gnuplot %%DocumentFonts: Helvetica %%BoundingBox: 50 50 554 770 %%Pages: (atend) %%EndComments /gnudict 40 dict def gnudict begin /Color false def /Solid false def /gnulinewidth 5.000 def /vshift -46 def /dl {10 mul} def /hpt 31.5 def /vpt 31.5 def /M {moveto} bind def /L {lineto} bind def /R {rmoveto} bind def /V {rlineto} bind def /vpt2 vpt 2 mul def /hpt2 hpt 2 mul def /Lshow { currentpoint stroke M 0 vshift R show } def /Rshow { currentpoint stroke M dup stringwidth pop neg vshift R show } def /Cshow { currentpoint stroke M dup stringwidth pop -2 div vshift R show } def /DL { Color {setrgbcolor Solid {pop []} if 0 setdash } {pop pop pop Solid {pop []} if 0 setdash} ifelse } def /BL { stroke gnulinewidth 2 mul setlinewidth } def /AL { stroke gnulinewidth 2 div setlinewidth } def /PL { stroke gnulinewidth setlinewidth } def /LTb { BL [] 0 0 0 DL } def /LTa { AL [1 dl 2 dl] 0 setdash 0 0 0 setrgbcolor } def /LT0 { PL [] 0 1 0 DL } def /LT1 { PL [4 dl 2 dl] 0 0 1 DL } def /LT2 { PL [2 dl 3 dl] 1 0 0 DL } def /LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def /LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL } def /LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def /LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def /LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def /LT8 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 0.5 0.5 0.5 DL } def /P { stroke [] 0 setdash currentlinewidth 2 div sub M 0 currentlinewidth V stroke } def /D { stroke [] 0 setdash 2 copy vpt add M hpt neg vpt neg V hpt vpt neg V hpt vpt V hpt neg vpt V closepath stroke P } def /A { stroke [] 0 setdash vpt sub M 0 vpt2 V currentpoint stroke M hpt neg vpt neg R hpt2 0 V stroke } def /B { stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M 0 vpt2 neg V hpt2 0 V 0 vpt2 V hpt2 neg 0 V closepath stroke P } def /C { stroke [] 0 setdash exch hpt sub exch vpt add M hpt2 vpt2 neg V currentpoint stroke M hpt2 neg 0 R hpt2 vpt2 V stroke } def /T { stroke [] 0 setdash 2 copy vpt 1.12 mul add M hpt neg vpt -1.62 mul V hpt 2 mul 0 V hpt neg vpt 1.62 mul V closepath stroke P } def /S { 2 copy A C} def end %%EndProlog %%Page: 1 1 gnudict begin gsave 50 50 translate 0.100 0.100 scale 90 rotate 0 -5040 translate 0 setgray /Helvetica findfont 140 scalefont setfont newpath LTa 840 351 M 0 4618 V LTb 840 351 M 63 0 V 6066 0 R -63 0 V 756 351 M (0.4) Rshow 840 1121 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.5) Rshow 840 1890 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.6) Rshow 840 2660 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.7) Rshow 840 3430 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.8) Rshow 840 4199 M 63 0 V 6066 0 R -63 0 V -6150 0 R (0.9) Rshow 840 4969 M 63 0 V 6066 0 R -63 0 V -6150 0 R (1) Rshow 840 351 M 0 63 V 0 4555 R 0 -63 V 840 211 M (0) Cshow 1716 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (2) Cshow 2591 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (4) Cshow 3467 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (6) Cshow 4342 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (8) Cshow 5218 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (10) Cshow 6093 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (12) Cshow 6969 351 M 0 63 V 0 4555 R 0 -63 V 0 -4695 R (14) Cshow 840 351 M 6129 0 V 0 4618 V -6129 0 V 840 351 L 140 2660 M currentpoint gsave translate 90 rotate 0 0 M (rho_1) Cshow grestore 3904 71 M (log\(time\)) Cshow LT0 1374 351 M 8 89 V 10 98 V 9 94 V 9 90 V 9 88 V 9 84 V 10 82 V 9 81 V 9 78 V 9 77 V 9 77 V 10 75 V 9 75 V 9 74 V 9 74 V 9 74 V 10 74 V 9 74 V 9 74 V 9 74 V 9 74 V 9 73 V 10 74 V 9 72 V 9 72 V 9 71 V 9 70 V 10 68 V 9 66 V 9 65 V 9 62 V 9 60 V 10 57 V 9 54 V 9 52 V 9 49 V 9 46 V 10 43 V 9 41 V 9 39 V 9 37 V 9 35 V 10 33 V 9 32 V 9 30 V 9 30 V 9 29 V 10 28 V 9 28 V 9 26 V 9 26 V 9 24 V 9 22 V 10 19 V 9 17 V 9 14 V 9 9 V 9 6 V 10 0 V 9 -5 V 9 -10 V 9 -16 V 9 -22 V 10 -26 V 9 -31 V 9 -36 V 9 -38 V 9 -42 V 10 -44 V 9 -45 V 9 -46 V 9 -48 V 9 -48 V 10 -49 V 9 -51 V 9 -53 V 9 -55 V 9 -58 V 10 -62 V 9 -64 V 9 -67 V 9 -68 V 9 -67 V 9 -65 V 10 -61 V 9 -53 V 9 -43 V 9 -33 V 9 -24 V 10 -16 V 9 -13 V 9 -11 V 9 -12 V 9 -11 V 10 -8 V 9 1 V 9 14 V 9 26 V 9 33 V 10 35 V 9 30 V 9 24 V 9 21 V 9 27 V 10 39 V 9 51 V 9 57 V 9 54 V 9 46 V 10 37 V 9 37 V 9 40 V 9 43 V 9 39 V 9 31 V 10 23 V 9 23 V 9 27 V 9 30 V 9 28 V 10 19 V 9 12 V 9 7 V 9 10 V 9 14 V 10 17 V 9 19 V 9 15 V 9 10 V 9 12 V 10 20 V 9 19 V 9 11 V 9 10 V 9 18 V 10 19 V 9 18 V 9 22 V 9 27 V 9 22 V 10 21 V 9 33 V 9 38 V 9 30 V 9 27 V 9 28 V 10 25 V 9 18 V 9 11 V 9 13 V 9 12 V 10 11 V 9 13 V 9 10 V 9 18 V 9 26 V 10 23 V 9 26 V 9 24 V 9 24 V 9 25 V 10 20 V 9 15 V 9 14 V 9 12 V 9 13 V 10 11 V 9 16 V 9 14 V 9 22 V 9 19 V 10 21 V 9 19 V 9 15 V 9 14 V 9 13 V 9 13 V 10 14 V 9 13 V 9 13 V 9 14 V 9 15 V 10 15 V 9 14 V 9 14 V 9 13 V 9 13 V 10 11 V 9 11 V 9 10 V 9 13 V 9 12 V 10 12 V 9 11 V 9 11 V 9 11 V 9 10 V 10 10 V 9 10 V 9 10 V 9 9 V 9 9 V 10 10 V 9 10 V 9 9 V 9 8 V 9 8 V 9 8 V 10 8 V 9 9 V 9 9 V 9 7 V 9 7 V 10 7 V 9 7 V 9 8 V 9 7 V 9 6 V 10 6 V 9 7 V 9 6 V 9 6 V 9 7 V 10 5 V 9 6 V 9 5 V 9 6 V 9 5 V 10 5 V 9 6 V 9 5 V 9 5 V 9 4 V 10 5 V 9 5 V 9 4 V 9 4 V 9 5 V 9 4 V 10 4 V 9 4 V 9 4 V 9 4 V 9 4 V 10 4 V 9 3 V 9 4 V 9 3 V 9 4 V 10 3 V 9 3 V 9 4 V 9 3 V 9 3 V 10 3 V 9 3 V 9 3 V 9 2 V 9 3 V 10 3 V 9 2 V 9 3 V 9 3 V 9 2 V 10 3 V 9 2 V 9 2 V 9 3 V 9 2 V 9 2 V 10 2 V 9 -1 V 9 -9 V 9 -15 V 9 -19 V 10 -24 V 9 -29 V 9 -34 V 9 -37 V 9 -39 V 10 -41 V 9 -43 V 9 -45 V 9 -46 V 9 -49 V 10 -51 V 9 -53 V 9 -54 V 9 -57 V 9 -60 V 10 -62 V 9 -66 V 9 -68 V 9 -72 V 9 -75 V 9 -80 V 10 -86 V 9 -91 V 9 -98 V 9 -107 V 9 -118 V 10 -131 V 9 -147 V 9 -169 V 9 -160 V 9 -117 V 10 -87 V 9 -43 V 9 29 V 9 65 V 9 98 V 10 110 V 9 111 V 9 109 V 9 104 V 9 99 V 10 91 V 9 86 V 9 79 V 9 73 V 9 69 V 10 65 V 9 60 V 9 48 V 9 35 V 9 17 V 9 -3 V 10 -19 V 9 -31 V 9 -46 V 9 -62 V 9 -74 V 10 -85 V 9 -96 V 9 -107 V 9 -120 V 9 -139 V 10 -140 V 9 -115 V 9 -75 V 9 -26 V 9 25 V 10 69 V 9 95 V 9 107 V 9 111 V 9 106 V 10 91 V 9 63 V 9 38 V 9 16 V 9 -14 V 10 -44 V 9 -58 V 9 -83 V 9 -113 V 9 -125 V 9 -102 V 10 -69 V 9 -23 V 9 38 V 9 77 V 9 95 V 10 96 V 9 77 V 9 48 V 9 24 V 9 -15 V 10 -57 V 9 -79 V 9 -79 V 9 -68 V 9 -50 V 10 -7 V 9 53 V 9 76 V 9 58 V 9 40 V 10 23 V 9 -13 V 9 -52 V 9 -52 V 9 -24 V 10 -17 V 9 10 V 9 42 V 9 29 V 9 13 V 9 1 V 10 -14 V 9 -11 V 9 -1 V 9 21 V 9 18 V 10 10 V 9 2 V 9 -11 V 9 -4 V 9 9 V currentpoint stroke M 10 21 V 9 20 V 9 2 V 9 -7 V 9 -7 V 10 9 V 9 23 V 9 19 V 9 12 V 9 -4 V 10 2 V 9 6 V 9 16 V 9 11 V 9 19 V 10 12 V 9 9 V 9 -5 V 9 4 V 9 28 V 9 28 V 10 4 V 9 -16 V 9 12 V 9 40 V 9 17 V 10 -14 V 9 8 V 9 39 V 9 14 V 9 -16 V 10 18 V 9 38 V 9 0 V 9 -5 V 9 30 V 10 24 V 9 -2 V 9 13 V 9 24 V 9 8 V 10 8 V 9 18 V 9 16 V 9 9 V 9 17 V 10 17 V 9 8 V 9 18 V 9 13 V 9 12 V 9 17 V 10 12 V 9 15 V 9 14 V 9 14 V 9 13 V 10 15 V 9 14 V 9 16 V 9 9 V 9 19 V 10 9 V 9 19 V 9 10 V 9 17 V 9 12 V 10 14 V 9 15 V 9 12 V 9 16 V 9 11 V 10 17 V 9 11 V 9 14 V 9 15 V 9 12 V 10 13 V 9 14 V 9 13 V 9 13 V 9 15 V 9 12 V 10 11 V 9 14 V 9 13 V 9 14 V 9 12 V 10 13 V 9 12 V 9 12 V 9 13 V 9 13 V 10 12 V 9 13 V 9 12 V 9 12 V 9 11 V 10 12 V 9 12 V 9 12 V 9 12 V 9 12 V 10 11 V 9 11 V 9 12 V 9 11 V 9 11 V 10 11 V 9 11 V 9 11 V 9 11 V 9 10 V 9 11 V 10 10 V 9 11 V 9 10 V 9 10 V 9 10 V 10 10 V LT1 1374 351 M 8 89 V 10 98 V 9 94 V 9 90 V 9 88 V 9 84 V 10 82 V 9 81 V 9 78 V 9 77 V 9 77 V 10 75 V 9 75 V 9 74 V 9 74 V 9 74 V 10 74 V 9 74 V 9 74 V 9 74 V 9 74 V 9 73 V 10 74 V 9 72 V 9 72 V 9 71 V 9 70 V 10 68 V 9 66 V 9 65 V 9 62 V 9 60 V 10 57 V 9 54 V 9 52 V 9 49 V 9 46 V 10 44 V 9 41 V 9 39 V 9 36 V 9 35 V 10 34 V 9 32 V 9 31 V 9 30 V 9 30 V 10 29 V 9 29 V 9 28 V 9 27 V 9 26 V 9 25 V 10 22 V 9 21 V 9 18 V 9 15 V 9 11 V 10 8 V 9 3 V 9 -1 V 9 -6 V 9 -9 V 10 -14 V 9 -17 V 9 -21 V 9 -22 V 9 -25 V 10 -25 V 9 -26 V 9 -27 V 9 -27 V 9 -28 V 10 -28 V 9 -28 V 9 -30 V 9 -32 V 9 -33 V 10 -35 V 9 -36 V 9 -38 V 9 -37 V 9 -36 V 9 -33 V 10 -29 V 9 -24 V 9 -18 V 9 -12 V 9 -6 V 10 -4 V 9 -2 V 9 -3 V 9 -4 V 9 -4 V 10 -1 V 9 6 V 9 12 V 9 21 V 9 24 V 10 23 V 9 20 V 9 16 V 9 15 V 9 20 V 10 27 V 9 35 V 9 39 V 9 36 V 9 31 V 10 26 V 9 27 V 9 30 V 9 32 V 9 30 V 9 25 V 10 21 V 9 21 V 9 25 V 9 25 V 9 24 V 10 17 V 9 13 V 9 11 V 9 14 V 9 16 V 10 17 V 9 17 V 9 14 V 9 13 V 9 15 V 10 18 V 9 16 V 9 11 V 9 13 V 9 16 V 10 16 V 9 14 V 9 18 V 9 18 V 9 14 V 10 15 V 9 22 V 9 22 V 9 18 V 9 18 V 9 19 V 10 16 V 9 14 V 9 12 V 9 13 V 9 12 V 10 12 V 9 13 V 9 11 V 9 15 V 9 15 V 10 14 V 9 15 V 9 13 V 9 15 V 9 14 V 10 12 V 9 12 V 9 11 V 9 10 V 9 10 V 10 10 V 9 11 V 9 10 V 9 13 V 9 12 V 10 11 V 9 11 V 9 10 V 9 9 V 9 9 V 9 9 V 10 8 V 9 9 V 9 8 V 9 9 V 9 9 V 10 9 V 9 9 V 9 8 V 9 8 V 9 8 V 10 7 V 9 6 V 9 7 V 9 7 V 9 7 V 10 7 V 9 7 V 9 7 V 9 6 V 9 6 V 10 6 V 9 5 V 9 6 V 9 6 V 9 6 V 10 6 V 9 5 V 9 5 V 9 5 V 9 4 V 9 5 V 10 5 V 9 5 V 9 5 V 9 4 V 9 4 V 10 4 V 9 5 V 9 4 V 9 4 V 9 3 V 10 4 V 9 4 V 9 4 V 9 4 V 9 3 V 10 3 V 9 4 V 9 3 V 9 3 V 9 3 V 10 4 V 9 3 V 9 3 V 9 3 V 9 2 V 10 3 V 9 3 V 9 3 V 9 3 V 9 2 V 9 3 V 10 2 V 9 3 V 9 2 V 9 2 V 9 3 V 10 2 V 9 2 V 9 3 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 2 V 9 2 V 10 2 V 9 2 V 9 2 V 9 1 V 9 2 V 10 2 V 9 2 V 9 1 V 9 2 V 9 2 V 10 1 V 9 2 V 9 1 V 9 2 V 9 1 V 9 2 V 10 1 V 9 -3 V 9 -12 V 9 -17 V 9 -22 V 10 -25 V 9 -32 V 9 -34 V 9 -36 V 9 -37 V 10 -39 V 9 -39 V 9 -41 V 9 -42 V 9 -43 V 10 -45 V 9 -46 V 9 -48 V 9 -49 V 9 -51 V 10 -53 V 9 -54 V 9 -56 V 9 -58 V 9 -60 V 9 -63 V 10 -65 V 9 -68 V 9 -72 V 9 -76 V 9 -81 V 10 -86 V 9 -92 V 9 -99 V 9 -81 V 9 -46 V 10 -16 V 9 8 V 9 34 V 9 53 V 9 64 V 10 67 V 9 65 V 9 61 V 9 59 V 9 56 V 10 53 V 9 52 V 9 50 V 9 47 V 9 45 V 10 43 V 9 41 V 9 34 V 9 21 V 9 1 V 9 -11 V 10 -16 V 9 -27 V 9 -38 V 9 -43 V 9 -47 V 10 -49 V 9 -51 V 9 -53 V 9 -57 V 9 -61 V 10 -54 V 9 -28 V 9 0 V 9 16 V 9 27 V 10 42 V 9 51 V 9 54 V 9 52 V 9 49 V 10 44 V 9 31 V 9 14 V 9 -1 V 9 -9 V 10 -16 V 9 -28 V 9 -36 V 9 -38 V 9 -32 V 9 -17 V 10 5 V 9 21 V 9 27 V 9 34 V 9 43 V 10 43 V 9 33 V 9 16 V 9 1 V 9 -8 V 10 -12 V 9 -20 V 9 -20 V 9 -6 V 9 10 V 10 21 V 9 28 V 9 31 V 9 30 V 9 17 V 10 5 V 9 -2 V 9 -5 V 9 -4 V 9 1 V 10 13 V 9 21 V 9 21 V 9 19 V 9 15 V 9 7 V 10 4 V 9 7 V 9 10 V 9 15 V 9 14 V 10 12 V 9 10 V 9 7 V 9 9 V 9 13 V currentpoint stroke M 10 13 V 9 13 V 9 10 V 9 8 V 9 11 V 10 14 V 9 15 V 9 12 V 9 8 V 9 7 V 10 10 V 9 16 V 9 15 V 9 9 V 9 7 V 10 8 V 9 14 V 9 14 V 9 11 V 9 7 V 9 9 V 10 13 V 9 12 V 9 10 V 9 8 V 9 11 V 10 11 V 9 9 V 9 10 V 9 11 V 9 11 V 10 8 V 9 9 V 9 11 V 9 10 V 9 8 V 10 9 V 9 11 V 9 9 V 9 8 V 9 9 V 10 9 V 9 9 V 9 8 V 9 9 V 9 8 V 10 9 V 9 8 V 9 8 V 9 8 V 9 8 V 9 7 V 10 8 V 9 8 V 9 7 V 9 7 V 9 8 V 10 7 V 9 7 V 9 7 V 9 6 V 9 7 V 10 7 V 9 6 V 9 7 V LT2 1374 351 M 8 89 V 10 98 V 9 94 V 9 90 V 9 88 V 9 84 V 10 82 V 9 81 V 9 78 V 9 77 V 9 77 V 10 75 V 9 75 V 9 74 V 9 74 V 9 74 V 10 74 V 9 74 V 9 74 V 9 74 V 9 74 V 9 73 V 10 74 V 9 72 V 9 72 V 9 71 V 9 70 V 10 68 V 9 66 V 9 65 V 9 62 V 9 59 V 10 58 V 9 54 V 9 52 V 9 48 V 9 46 V 10 44 V 9 41 V 9 38 V 9 37 V 9 34 V 10 33 V 9 31 V 9 30 V 9 28 V 9 28 V 10 27 V 9 25 V 9 24 V 9 23 V 9 20 V 9 18 V 10 15 V 9 10 V 9 7 V 9 1 V 9 -5 V 10 -11 V 9 -18 V 9 -25 V 9 -33 V 9 -40 V 10 -48 V 9 -55 V 9 -61 V 9 -68 V 9 -72 V 10 -77 V 9 -81 V 9 -84 V 9 -87 V 9 -89 V 10 -94 V 9 -97 V 9 -102 V 9 -108 V 9 -115 V 10 -124 V 9 -132 V 9 -141 V 9 -151 V 9 -157 V 9 -162 V 10 -162 V 9 -156 V 9 -142 V 9 -122 V 9 -98 V 10 -76 V 9 -59 V 9 -49 V 9 -48 V 9 -48 V 2 -7 V 37 0 R 7 52 V 10 79 V 9 72 V 9 58 V 9 46 V 9 53 V 10 77 V 9 105 V 9 121 V 9 116 V 9 94 V 10 71 V 9 60 V 9 63 V 9 66 V 9 59 V 9 39 V 10 16 V 9 6 V 9 10 V 9 19 V 9 21 V 10 10 V 9 -9 V 9 -21 V 9 -26 V 9 -21 V 10 -7 V 9 5 V 9 -1 V 9 -21 V 9 -26 V 10 -4 V 9 7 V 9 -15 V 9 -33 V 9 -13 V 10 11 V 9 7 V 9 19 V 9 55 V 9 63 V 10 53 V 9 76 V 9 103 V 9 90 V 9 65 V 9 56 V 10 45 V 9 14 V 9 -30 V 9 -46 V 9 -40 V 10 -45 V 9 -25 V 9 -27 V 9 -7 V 9 82 V 10 85 V 9 83 V 9 97 V 9 85 V 9 68 V 10 24 V 9 -2 V 9 -21 V 9 -34 V 9 -9 V 10 -2 V 9 26 V 9 25 V 9 64 V 9 74 V 10 67 V 9 42 V 9 21 V 9 -3 V 9 4 V 9 3 V 10 34 V 9 29 V 9 35 V 9 43 V 9 26 V 10 25 V 9 24 V 9 33 V 9 27 V 9 21 V 10 12 V 9 23 V 9 33 V 9 37 V 9 35 V 10 25 V 9 9 V 9 12 V 9 25 V 9 44 V 10 35 V 9 14 V 9 13 V 9 25 V 9 26 V 10 27 V 9 20 V 9 27 V 9 28 V 9 16 V 9 14 V 10 23 V 9 32 V 9 25 V 9 13 V 9 18 V 10 28 V 9 22 V 9 16 V 9 18 V 9 22 V 10 25 V 9 18 V 9 13 V 9 21 V 9 24 V 10 19 V 9 11 V 9 21 V 9 23 V 9 12 V 10 17 V 9 23 V 9 11 V 9 17 V 9 21 V 10 14 V 9 13 V 9 20 V 9 14 V 9 13 V 9 19 V 10 12 V 9 16 V 9 14 V 9 13 V 9 16 V 10 12 V 9 13 V 9 14 V 9 12 V 9 13 V 10 13 V 9 12 V 9 12 V 9 12 V 9 11 V 10 12 V 9 11 V 9 11 V 9 11 V 9 10 V 10 11 V 9 10 V 9 10 V 9 10 V 9 9 V 10 10 V 9 8 V 9 10 V 9 8 V 9 9 V 9 8 V 10 9 V 9 6 V 9 4 V 9 1 V 9 -3 V 10 -5 V 9 -10 V 9 -12 V 9 -15 V 9 -19 V 10 -20 V 9 -24 V 9 -26 V 9 -29 V 9 -31 V 10 -34 V 9 -36 V 9 -39 V 9 -41 V 9 -43 V 10 -47 V 9 -49 V 9 -52 V 9 -55 V 9 -59 V 9 -62 V 10 -66 V 9 -70 V 9 -76 V 9 -81 V 9 -87 V 10 -95 V 9 -104 V 9 -115 V 9 -119 V 9 -111 V 10 -107 V 9 -101 V 9 -88 V 9 -69 V 9 -63 V 10 -44 V 9 -21 V 9 -14 V 9 -2 V 9 21 V 10 41 V 9 48 V 9 61 V 9 63 V 9 68 V 10 75 V 9 77 V 9 68 V 9 48 V 9 45 V 9 40 V 10 31 V 9 27 V 9 21 V 9 15 V 9 9 V 10 2 V 9 -9 V 9 -21 V 9 -34 V 9 -46 V 10 -44 V 9 -43 V 9 -51 V 9 -47 V 9 -42 V 10 -39 V 9 -36 V 9 -32 V 9 -23 V 9 -13 V 10 -4 V 9 -18 V 9 -13 V 9 -21 V 9 -41 V 10 -40 V 9 -32 V 9 -26 V 9 -23 V 9 -17 V 9 6 V 10 24 V 9 40 V 9 41 V 9 39 V 9 38 V 10 33 V 9 13 V 9 -27 V 9 -50 V 9 -52 V 10 -84 V 9 -127 V 9 -119 V 9 -72 V 9 -15 V 10 30 V 9 78 V 9 88 V 9 60 V 9 65 V 10 30 V 9 -29 V 9 -47 V 9 -34 V 9 -72 V 10 -86 V 9 -49 V 9 -19 V 9 -2 V 9 23 V 9 39 V 10 17 V 9 16 V 9 6 V 9 20 V 9 -10 V 10 -76 V 9 -81 V 9 -74 V 9 35 V 9 55 V 10 11 V 9 -18 V currentpoint stroke M 9 -33 V 9 0 V 9 -19 V 10 15 V 9 24 V 9 -12 V 9 -113 V 9 -112 V 10 45 V 9 127 V 9 78 V 9 2 V 9 -88 V 10 -91 V 9 -81 V 9 26 V 9 46 V 9 60 V 9 22 V 10 -76 V 9 -141 V 9 -10 V 9 149 V 9 63 V 10 -148 V 9 -136 V 9 115 V 9 141 V 9 -6 V 10 -184 V 9 -62 V 9 65 V 9 121 V LT3 1374 351 M 8 89 V 10 98 V 9 94 V 9 90 V 9 88 V 9 84 V 10 82 V 9 81 V 9 78 V 9 77 V 9 77 V 10 75 V 9 75 V 9 74 V 9 74 V 9 74 V 10 74 V 9 74 V 9 74 V 9 74 V 9 74 V 9 73 V 10 74 V 9 72 V 9 72 V 9 71 V 9 70 V 10 68 V 9 66 V 9 65 V 9 62 V 9 60 V 10 57 V 9 54 V 9 52 V 9 49 V 9 46 V 10 43 V 9 41 V 9 39 V 9 36 V 9 35 V 10 33 V 9 32 V 9 30 V 9 29 V 9 29 V 10 28 V 9 26 V 9 26 V 9 24 V 9 23 V 9 20 V 10 18 V 9 15 V 9 11 V 9 6 V 9 2 V 10 -4 V 9 -10 V 9 -16 V 9 -22 V 9 -28 V 10 -35 V 9 -39 V 9 -45 V 9 -49 V 9 -53 V 10 -55 V 9 -57 V 9 -60 V 9 -60 V 9 -63 V 10 -64 V 9 -66 V 9 -69 V 9 -72 V 9 -77 V 10 -81 V 9 -85 V 9 -90 V 9 -92 V 9 -93 V 9 -92 V 10 -88 V 9 -78 V 9 -68 V 9 -54 V 9 -41 V 10 -29 V 9 -23 V 9 -19 V 9 -20 V 9 -20 V 10 -14 V 9 -4 V 9 13 V 9 30 V 9 42 V 10 45 V 9 40 V 9 31 V 9 27 V 9 34 V 10 48 V 9 65 V 9 73 V 9 69 V 9 57 V 10 47 V 9 43 V 9 47 V 9 51 V 9 45 V 9 34 V 10 23 V 9 21 V 9 25 V 9 31 V 9 29 V 10 19 V 9 8 V 9 2 V 9 3 V 9 9 V 10 15 V 9 18 V 9 12 V 9 6 V 9 7 V 10 18 V 9 19 V 9 8 V 9 4 V 9 15 V 10 20 V 9 18 V 9 24 V 9 34 V 9 29 V 10 27 V 9 43 V 9 51 V 9 43 V 9 35 V 9 35 V 10 32 V 9 20 V 9 7 V 9 6 V 9 8 V 10 5 V 9 9 V 9 6 V 9 17 V 9 37 V 10 32 V 9 37 V 9 35 V 9 36 V 9 35 V 10 24 V 9 16 V 9 12 V 9 10 V 9 12 V 10 10 V 9 20 V 9 15 V 9 31 V 9 29 V 10 30 V 9 25 V 9 20 V 9 14 V 9 15 V 9 15 V 10 19 V 9 17 V 9 18 V 9 19 V 9 19 V 10 18 V 9 20 V 9 18 V 9 18 V 9 16 V 10 14 V 9 15 V 9 14 V 9 18 V 9 18 V 10 16 V 9 14 V 9 13 V 9 15 V 9 16 V 10 15 V 9 13 V 9 12 V 9 14 V 9 12 V 10 14 V 9 13 V 9 14 V 9 12 V 9 11 V 9 11 V 10 11 V 9 13 V 9 13 V 9 10 V 9 10 V 10 10 V 9 11 V 9 11 V 9 9 V 9 10 V 10 10 V 9 9 V 9 9 V 9 9 V 9 9 V 10 9 V 9 8 V 9 7 V 9 9 V 9 8 V 10 7 V 9 8 V 9 8 V 9 7 V 9 7 V 10 6 V 9 7 V 9 7 V 9 7 V 9 6 V 9 6 V 10 6 V 9 6 V 9 6 V 9 6 V 9 5 V 10 5 V 9 6 V 9 5 V 9 5 V 9 5 V 10 5 V 9 4 V 9 5 V 9 4 V 9 5 V 10 4 V 9 4 V 9 5 V 9 4 V 9 4 V 10 4 V 9 3 V 9 4 V 9 3 V 9 4 V 10 4 V 9 3 V 9 3 V 9 4 V 9 3 V 9 3 V 10 3 V 9 0 V 9 -6 V 9 -10 V 9 -16 V 10 -19 V 9 -25 V 9 -29 V 9 -33 V 9 -35 V 10 -38 V 9 -40 V 9 -43 V 9 -45 V 9 -47 V 10 -49 V 9 -51 V 9 -54 V 9 -56 V 9 -58 V 10 -62 V 9 -64 V 9 -68 V 9 -71 V 9 -75 V 9 -80 V 10 -85 V 9 -91 V 9 -98 V 9 -106 V 9 -118 V 10 -130 V 9 -147 V 9 -168 V 9 -168 V 9 -135 V 10 -118 V 9 -89 V 9 -23 V 9 23 V 9 59 V 10 94 V 9 100 V 9 110 V 9 112 V 9 110 V 10 107 V 9 99 V 9 93 V 9 87 V 9 80 V 10 75 V 9 70 V 9 57 V 9 41 V 9 32 V 9 15 V 10 -4 V 9 -18 V 9 -30 V 9 -46 V 9 -60 V 10 -74 V 9 -89 V 9 -103 V 9 -120 V 9 -137 V 10 -139 V 9 -131 V 9 -113 V 9 -79 V 9 -34 V 10 21 V 9 66 V 9 93 V 9 107 V 9 113 V 10 105 V 9 78 V 9 51 V 9 39 V 9 18 V 10 -20 V 9 -48 V 9 -67 V 9 -91 V 9 -111 V 9 -105 V 10 -100 V 9 -80 V 9 -32 V 9 31 V 9 76 V 10 93 V 9 71 V 9 51 V 9 34 V 9 19 V 10 -16 V 9 -66 V 9 -79 V 9 -55 V 9 -51 V 10 -43 V 9 -4 V 9 38 V 9 36 V 9 25 V 10 15 V 9 2 V 9 -23 V 9 -29 V 9 -35 V 10 -9 V 9 9 V 9 7 V 9 -9 V 9 -10 V 9 -19 V 10 -29 V 9 2 V 9 8 V 9 8 V 9 17 V 10 -4 V 9 -23 V 9 -21 V 9 -9 V 9 11 V currentpoint stroke M 10 13 V 9 -3 V 9 -3 V 9 -6 V 9 3 V 10 14 V 9 3 V 9 -30 V 9 -31 V 9 -1 V 10 61 V 9 36 V 9 -12 V 9 -85 V 9 -48 V 10 51 V 9 91 V 9 27 V 9 -82 V 9 -49 V 9 46 V 10 72 V 9 2 V 9 -55 V 9 -14 V 9 45 V 10 14 V 9 -19 V 9 -1 V 9 19 V 9 17 V 10 21 V 9 -12 V 9 -16 V 9 37 V 9 25 V 10 -46 V 9 11 V 9 67 V 9 -26 V 9 -16 V 10 57 V 9 -5 V 9 -12 V 9 35 V 9 -1 V 10 6 V 9 23 V 9 5 V 9 10 V 9 18 V 9 -3 V 10 28 V 9 2 V 9 8 V 9 24 V 9 4 V 10 16 V 9 15 V LT4 849 3430 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V LT5 849 2770 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V LT6 849 2403 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V LT7 849 1670 M 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V 53 0 V 54 0 V stroke grestore end showpage %%Trailer %%Pages: 1 ---------------0009180740706--