<TeXmacs|1.0.1.11>

<style|tmdoc>

<\body>
  <expand|tmdoc-title|<TeXmacs> with CAS>

  <\expand|make-title>
    <title|><author|><author|Chu-Ching Huang>

    <expand|title-email|cchuang@mail.cgu.edu.tw>

    <expand|title-date|<date|%B %d, %Y>>
  </expand>

  <\abstract>
    Some famous computer algebra systems (CAS) will be integrated into the
    Linux-based platform as CAI tools for the higher Mathematical courses.
    The mini memo will cover some \ topics as follows:

    <\expand|enumerate-numeric>
      <item>Maxima: This software is famous for its "Symbolic calculation",
      including finding limit of functions, differentiation, integration of
      functions, series expansion etc;

      <item>Octave: This software has full features about "Numerical
      calculation" and \ simple syntax to be programmed.\ 

      <item>Gnuplot: The powerful plotting package, it almost has no problem
      to deal with the scientific or data plotting especially for 2D plots.

      <item><TeXmacs>: Certainly, you have known if you can see this article.
      Word processing and "GUI" of CAS. It is the simplest way for you to
      make mathematical document from input to output, I think.
    </expand>

    All the packages will be integrated into bootable Linux CDROM. In other
    words, you can continue your paper work in any place with this platform (
    and disk for storing data) even in net-coffee store. Now, let us explore
    the journey and hope you enjoy it!
  </abstract>

  <chapter|Preliminary>

  In this chapter, the individual basic introductions about <TeXmacs>, core
  of this book, and the tools about computer algebra systems, CAS, and graph
  will be given.

  <section|Ahead navigation with <TeXmacs>>

  This is not only introduction for the people who want to learn how to use
  <TeXmacs>, but a note for <TeXmacs> newbie with some <TeX> experiences. We
  try to follow the <TeX> rules to describe how to making documents. From now
  on, [<with|color|red|content>] means the option, <with|color|red|content>,
  in the menu bar.

  <subsection|Presume setup>

  While you execute the <TeXmacs> from X-terminal, you will see the <TeXmacs>
  window. If you are first use this application, the <with|color|red|"help">
  document is also opened in the worksheet windows. Press the button in the
  menu bar, [File] <with|mode|math|\<rightarrow\>> [New], to open a new
  buffer for writing document directly or just as <LaTeX> doing something
  "presume document setting":

  <\expand|enumerate-numeric>
    <item>[Document] <with|mode|math|\<rightarrow\>> [style]
    <with|mode|math|\<rightarrow\>> [format that you want to write], almost
    styles generally used in <LaTeX>, for example: article, letter etc., can
    be found in this menu.\ 

    <item>[Text] <with|mode|math|\<rightarrow\>> [Title]
    \ <with|mode|math|\<rightarrow\>> [Make title]
    \ <with|mode|math|\<rightarrow\>> [Abstract], author, date and address
    can also be added.\ 

    <item>[Text] <with|mode|math|\<rightarrow\>> [Section] and so on. The
    content part of article can be manipulated just as any work processing
    programs do. \ 
  </expand>

  Generally, part 1 and 2 \ can be omitted if your do not hear about <TeX> or
  simply type a document. For <TeX>ers, the document uses "letter" style.

  <subsection|Content Cooking>

  If you do not care about how to make content with any mathematical symbols,
  now stop reading. If text input can not satisfy you, just go continuously.
  The philosophy for <TeXmacs> to manipulate the contents is <strong|very>
  similar to <LaTeX> does ( but not equal to). Content inputs are divided
  into three types: <with|color|blue|text, math and display> modes.\ 

  <\expand|enumerate-numeric>
    <item>Type text as any WYSIWYG editors do.

    <item>Math content, i.e. mathematical symbols together with text content
    in one line. Then:\ 

    <\expand|enumerate-alpha>
      <item>Press the menu bar [<with|mode|math| <big|sum><rsup|m><rsub|r>]>,
      or [Text] <with|mode|math|\<rightarrow\>> [Mathematics]
      <with|mode|math|\<rightarrow\>> [Formula] or press <with|color|red|US
      dollar sign>, to change the mode from text mode into math mode. The
      third line of menu bar changes for suitable mathematical choice icons.
      But the usages are still functional mostly.\ 

      <item>Press [<with|mode|math|\<rightarrow\>>] or <with|color|red|US
      dollar sign> back to the text mode after inputting mathematical
      content.
    </expand>

    The symbols are just like these of usages in <TeX>. For example:
    <with|mode|math|\<backslash\>backslash> produces
    <with|mode|math|\<backslash\>>.

    <item>Display Math content, i.e. independent line or lines for
    Mathematical symbols.\ 

    <\expand|enumerate-alpha>
      <item>Choose [<with|mode|math|<big|sum><rsup|m><rsub|r>]>
      <with|mode|math|\<rightarrow\>> [Equation], for one-line mathematical
      input, corresponding <TeX> command is double US dollar sign;

      <item>choose [<with|mode|math|<big|sum><rsup|m><rsub|r>]>
      <with|mode|math|\<rightarrow\>> [Equations], multi-line mathematical
      input, corresponding <TeX> command is <with|color|blue|eqnarray>
      environment. Use [<with|mode|math|\<rightarrow\>>] to change next cell
      and [Enter] to change new line. The exact cell position is shown at the
      right-down corner.\ 
    </expand>

    <item>How do I know at which is in "text" mode or in "math" mode? The
    same environment is enclosed by a<with|color|blue| light
    blue<with|color|black|>> rectangle. Yor can move by the mouse or the
    "right arrow", [<with|mode|math|<with|color|red|\<rightarrow\>>>], and
    "left arrow", [<with|mode|math|<with|color|red|\<leftarrow\>>>], keys to
    change the mode.
  </expand>

  Now, let us show some examples:

  <\example>
    (Riemann Integral) \ \ \ \ [Text]<with|mode|math|\<rightarrow\>[Environment]
    ><with|mode|math|\<rightarrow\>> [Example], just like <LaTeX>, it is
    auto-numbered. Press [Enter] to input the following:

    \;

    Let <with|color|blue|<with|mode|math|f> > be defined on the closed
    interval <with|mode|math|<with|color|blue|[a,b]>>, and let
    <with|mode|math|<with|color|blue|\<Delta\>>> be a partition of
    <with|mode|math|<with|color|blue|[a,b]>><with|color|black|> given that

    <\expand|equation*>
      <with|color|orange|<\with|color|red>
        a=x<rsub|0>\<less\>x<rsub|1>\<less\>x<rsub|2>\<less\>\<cdots\>\<less\>x<rsub|n-1>\<less\>x<rsub|n>=b
      </with>>
    </expand>

    where <with|mode|math|<with|color|blue|\<Delta\><rsub|>x<rsub|i>>><with|color|black|>
    is the width of the <with|mode|math|<with|color|blue|i>>th subinterval.
    If <with|mode|math|<with|color|blue|c<rsub|i>>><with|color|black|> is any
    point in the <with|mode|math|<with|color|blue|i>>th subinterval, then the
    sum

    <\expand|equation*>
      <\with|paragraph mode|left>
        <\with|right margin|>
          <with|color|red|<big|sum><rsub|i=1><rsup|n>f(c<rsub|i>)\<Delta\>x<rsub|i>,
          \ \ \ \ > \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ <with|color|red|x<rsub|i-1>\<leqslant\>c<rsub|i>\<leqslant\>x<rsub|i>>
        </with>
      </with>
    </expand>

    is called the <strong|<with|color|grey|<em|Riemann sum>>> of
    <with|color|blue|<with|mode|math|f>> for the partition of
    <with|mode|math|<with|color|blue|\<Delta\>>>.

    \;

    The parts in blue color are in math mode (<with|color|red|>press
    <with|color|red|US dollar sign> and then
    [<with|mode|math|<with|color|red|\<rightarrow\>>>] back to the text mode
    again) and the parts in red are in display Math mode ( press
    [<with|mode|math|<big|sum><rsup|m><rsub|r>]>
    <with|mode|math|\<rightarrow\>> [Equation] and move cursor by mouse into
    next line back to the text mode). The messages shown at the bottom line
    of <TeXmacs> may help you at which mode you are and what you have done.
  </example>

  <\example>
    As above, if the limit

    <\equation>
      <with|color|red|lim<rsub|\<\|\|\>\<Delta\>\<\|\|\>
      \<rightarrow\>0><big|sum><rsub|i=1><rsup|n>f(c<rsub|i>)\<Delta\>x<rsub|i>>
    </equation>

    exists where <with|color|red|<with|mode|math|<with|color|blue|\<\|\|\>\<Delta\>\<\|\|\>=<below|max|1\<leqslant\>i\<leqslant\>n>\|x<rsub|i>-x<rsub|i-1>\|>><with|color|blue|>>
    then <with|mode|math|<with|color|blue|f>> is integrable on
    <with|mode|math|<with|color|blue|[a,b]>> and the limit is denoted by

    <\equation>
      <with|color|red|lim<rsub|\<\|\|\>\<Delta\>\<\|\|\>
      \<rightarrow\>0><big|sum><rsub|i=1><rsup|n>f(c<rsub|i>)\<Delta\>x<rsub|i>=<big|int><rsub|a><rsup|b>f(x)
      d x.>
    </equation>

    The limit is call the <strong|definite integral>.

    The number of equation is produced by [Mathematics]
    <with|mode|math|\<rightarrow\>>[Number equation] in display Math mode.
  </example>

  \;

  In these two examples, just type as you do in <TeX> environment, for
  example <with|mode|math|<with|color|red|<with|font size|0.84|\<wedge\>>>>
  means upper script input and <with|mode|math|<rsub|<with|color|red|->>>
  means lower script input, but not all same.

  <\example>
    (Gauss Law)

    In Math or display Math mode, we can adjust the script by:

    <\expand|itemize-dot>
      <item>Press [Mathematics] <with|mode|math|\<rightarrow\>> [Script]
      <with|mode|math|\<rightarrow\>>[Script below] or [Script above], to add
      new line below or above the math symbol. This is as like the effect of
      <with|color|red|<with|mode|math|\<backslash\>limit>> <TeX> command
      after normal mathematical command.\ 

      <item>Input symbols under or above other symbols in display math mode,
      as above adding script space ahead,

      <\expand|equation*>
        <\with|mode|text>
          <\equation>
            <vspace|1fn><below|<big|int><big|int>|S>\<b-B\>\<cdot\>\<b-N\>
            \ \ \ d S =4\<pi\>q
          </equation>
        </with>
      </expand>
    </expand>
  </example>

  After working, choose [File] <with|mode|math|\<rightarrow\>>[Save] and give
  a filename, for example \ <with|color|red|filename.tm>. This will create a
  file named as <with|color|red|filename.tm> in your home directory. If you
  work on Knoppix Linux, everything will be disappeared after turning off the
  power since it works on RAM. You had better to use the following command to
  backup worksheet:

  <\code>
    \<gtr\> mcopy filename.tm a:
  </code>

  Now you can turn off the system. Then you can fire up your <TeXmacs> and
  enjoy!

  <section|CAS's and Graph softwares>

  Not only the powerful ability of publishing text and math documents, CAS
  applications can be executed within session of <TeXmacs>, solving problems
  and making graphs. The computation ability of CAS will be introduced later
  and how-to making graphs will be introduced first. Some \ CAS sessions
  allow to produce in-line postscript graph in worksheets, i.e. Gnuplot,
  Octave, but some are not, for example Maxima. For the latter case, users
  have to embed the result graphs into the worksheet. \ 

  <\example>
    How can <TeXmacs> do with CAS?

    The answer is very simple: <with|color|red|calculation>, including
    <with|color|red|symbolic calculation>, for example Maxima and
    Yacas,<with|color|red| numerical calculation>, for example Octave, and
    <with|color|red|plotting utility>.
  </example>

  <\note>
    Remember, Before quit out from the CAS session, remember to close session
    by pressing the third icon in the third line of menu bars.
  </note>

  <section|Functions>

  Here, we will give a brief introduction for CAS working within <TeXmacs>.

  <\definition>
    <with|mode|math|f(x)> is called a function of <with|mode|math|D>, subset
    of real numbers, if there is only unique
    <with|mode|math|y\<in\>\<bbb-R\>> for each point, <with|mode|math|x> in
    <with|mode|math|D>.
  </definition>

  <\example>
    Maxima session: [Text] <with|mode|math|\<rightarrow\>>[Session]
    <with|mode|math|\<rightarrow\> > [Maxima]

    <\session|maxima|default>
      <\output>
        GCL (GNU Common Lisp) \ Version(2.5.0) ¶g¤­ \ 2¤ë \ 7 19:50:19 CST
        2003

        Licensed under GNU Library General Public License

        Contains Enhancements by W. Schelter

        Maxima 5.9.0rc3 http://maxima.sourceforge.net

        Distributed under the GNU Public License. See the file COPYING.

        Dedicated to the memory of William Schelter.

        This is a development version of Maxima. The function bug_report()

        provides bug reporting information.

        \;
      </output>

      <\input|<\with|color|red>
        (C1) <with|color|black|>
      </with>>
        f(x):=x^3+sin(x)
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D1) <with|color|black|>>f<left|(>x<right|)>:=x<rsup|3>+sin
          x>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C2) <with|color|black|>
      </with>>
        f(%pi)
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D2) <with|color|black|>>\<pi\><rsup|3>>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C3) <with|color|black|>
      </with>>
        h(x):=block([u:x,w], if (u\<gtr\>0) then w:sin(x) else w:-sin(x),
        u+w)
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D3) <with|color|black|>>h<left|(>x<right|)>:=<with|math
          font family|bf|block><hspace|0.75spc><left|(><left|[>u:x,w<right|]>,<with|math
          font family|bf|if><hspace|0.75spc>u\<gtr\>0<hspace|0.75spc><with|math
          font family|bf|then><hspace|0.75spc>w:sin
          x<hspace|0.75spc><with|math font
          family|bf|else><hspace|0.75spc>w:-sin x,u+w<right|)>>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C4) <with|color|black|>
      </with>>
        h(1)
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D4) <with|color|black|>>sin 1+1>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C5) <with|color|black|>
      </with>>
        h(-2.0)
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D5) <with|color|black|>>-1.090702573174318>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C6) <with|color|black|>
      </with>>
        integrate(x*((x-1)/(x+1))**(1/2),x);
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D6) <with|color|black|>>4*<left|(><frac|log
          <left|(><sqrt|<frac|x-1|x+1>>+1<right|)>|8>-<frac|log
          <left|(><sqrt|<frac|x-1|x+1>>-1<right|)>|8>+<frac|3*<left|(><frac|x-1|x+1><right|)><rsup|<frac|3|2>>-<sqrt|<frac|x-1|x+1>>|-<frac|8*<left|(>x-1<right|)>|x+1>+<frac|4*<left|(>x-1<right|)><rsup|2>|<left|(>x+1<right|)><rsup|2>>+4><right|)>>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C7) <with|color|black|>
      </with>>
        diff(d6,x)
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D7) <with|color|black|>>4*<left|(>-<frac|<left|(>-<frac|8|x+1>+<frac|16*<left|(>x-1<right|)>|<left|(>x+1<right|)><rsup|2>>-<frac|8*<left|(>x-1<right|)><rsup|2>|<left|(>x+1<right|)><rsup|3>><right|)>*<left|(>3*<left|(><frac|x-1|x+1><right|)><rsup|<frac|3|2>>-<sqrt|<frac|x-1|x+1>><right|)>|<left|(>-<frac|8*<left|(>x-1<right|)>|x+1>+<frac|4*<left|(>x-1<right|)><rsup|2>|<left|(>x+1<right|)><rsup|2>>+4<right|)><rsup|2>>+<frac|<frac|1|x+1>-<frac|x-1|<left|(>x+1<right|)><rsup|2>>|16*<sqrt|<frac|x-1|x+1>>*<left|(><sqrt|<frac|x-1|x+1>>+1<right|)>>-<frac|<frac|1|x+1>-<frac|x-1|<left|(>x+1<right|)><rsup|2>>|16*<sqrt|<frac|x-1|x+1>>*<left|(><sqrt|<frac|x-1|x+1>>-1<right|)>>+<frac|<frac|9*<sqrt|<frac|x-1|x+1>>*<left|(><frac|1|x+1>-<frac|x-1|<left|(>x+1<right|)><rsup|2>><right|)>|2>-<frac|<frac|1|x+1>-<frac|x-1|<left|(>x+1<right|)><rsup|2>>|2*<sqrt|<frac|x-1|x+1>>>|-<frac|8*<left|(>x-1<right|)>|x+1>+<frac|4*<left|(>x-1<right|)><rsup|2>|<left|(>x+1<right|)><rsup|2>>+4><right|)>>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C8) <with|color|black|>
      </with>>
        plot2d(x+sin(x),[x,0,%pi]);
      </input>

      <\output>
        <\with|mode|math>
          <with|formula style|true|<with|mode|text|font
          family|tt|color|red|(D8) <with|color|black|>>0>
        </with>

        \;
      </output>

      <\input|<\with|color|red>
        (C9) <with|color|black|>
      </with>>
        \;
      </input>
    </session>
  </example>

  Here, you can directly define functions or use <with|color|red|<em|block>>
  structure to define complicate function as (C3). Here,
  <with|mode|math|h(x)> is defined as <with|mode|math|x+sin(x)> if
  <with|mode|math|x\<gtr\>0> and as <with|mode|math|x-sin(x)> if
  <with|mode|math|x\<leqslant\>0>. Plotting graph is the best way to
  understand function. Maxima also applies plot functions,
  <with|color|red|polt2d>. The graph is produced in another X-terminal but
  not in the <TeXmacs> worksheet. Use another KDE applications to produce the
  graph and embed the graph into the worksheet by:\ 

  <\expand|enumerate-alpha>
    <item>Press [KDE] <with|mode|math|\<rightarrow\>> [graph]
    <with|mode|math|\<rightarrow\> >[ksnapshot] to catch the graph and save
    it,

    <item>Press [Insert] <with|mode|math|\<rightarrow\>> [Image]
    <with|mode|math|\<rightarrow\>> [Insert Image] to embed the picture file
    and scale the sizes of height and width if necessary.
  </expand>

  <\example>
    (3D Brownian Motion Particle's Trajectory) Although the graphs of
    produced by Octave can be embedded into worksheet in general, but it does
    not always work. example, the following Octave code is is used to
    simulated Brownian motion within 1 second with time interval,
    <with|mode|math|1/500> sec. Then output the 3D trajectory of particle in
    encapsulated postscript format:

    <\expand|enumerate-roman>
      <item>Prepare the image file in the one of following formats: PS, EPS,
      pdf, fig, png, tif, xpm, fig etc. Or,

      <item>Make graph from CAS and save the screen-shot or store it directly
      into storage. For\ 

      <\expand|enumerate-alpha>
        <item>Open [Text] <with|mode|math|\<rightarrow\>>[Session]
        <with|mode|math|\<rightarrow\>>[shell], execute the following octave
        code to make graph:

        <\session|octave|default>
          <\output>
            GNU Octave, version 2.1.45 (i686-pc-linux-gnu).

            Copyright (C) 1996, 1997, 1998, 1999, 2000, 2001, 2002, 2003 John
            W. Eaton.

            This is free software; see the source code for copying
            conditions.

            There is ABSOLUTELY NO WARRANTY; not even for MERCHANTIBILITY or

            FITNESS FOR A PARTICULAR PURPOSE.

            \;

            Report bugs to \<less\>bug-octave@bevo.che.wisc.edu\<gtr\>.

            \;
          </output>

          <\input|octave\<gtr\> >
            t_total=1;
          </input>

          <\input|octave\<gtr\> >
            t_step=500;
          </input>

          <\input|octave\<gtr\> >
            dim=3;
          </input>

          <\input|octave\<gtr\> >
            init_po=[0,0,0];
          </input>

          <\input|octave\<gtr\> >
            increment=sqrt(t_total/t_step)*randn(t_step,dim);
          </input>

          <\input|octave\<gtr\> >
            po=[init_po;increment]; b(1,:)=zeros(1,dim);
          </input>

          <\input|octave\<gtr\> >
            gset parametric;\ 
          </input>

          <\input|octave\<gtr\> >
            gset xrange [-2:2];\ 
          </input>

          <\input|octave\<gtr\> >
            gset yrange [-2:2];
          </input>

          <\input|octave\<gtr\> >
            gset zrange [-2:2];
          </input>

          <\input|octave\<gtr\> >
            for i=2:t_step b(i,:)=po(i,:)+b(i-1,:); endfor
          </input>

          <\input|octave\<gtr\> >
            gset set term postscript enhanced color eps;
          </input>

          <\input|octave\<gtr\> >
            gset xtics 1;gset ytics 1; gset ztics 1;
          </input>

          <\input|octave\<gtr\> >
            gset output '/home/cchuang/texmacs/brownian.eps';
          </input>

          <\input|octave\<gtr\> >
            gsplot b title "3D Brownian Motion";
          </input>

          <\input|octave\<gtr\> >
            \;
          </input>
        </session>

        <item>After executing the code, brownian.eps is created. Terminate
        the \ session and back to the <TeXmacs> environment. Now choose
        [Insert] <with|mode|math|\<rightarrow\>>[Image]
        <with|mode|math|\<rightarrow\>> [Insert image] to embed the result
        graph as follows:\ 

        <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
        /home/cchuang/texmacs/brownian.eps\n%%Creator: gnuplot 3.8h
        patchlevel 0\n%%CreationDate: Mon Apr \ 7 09:16:51
        2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 230
        176\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
        def\ngnudict begin\n/Color true def\n/Solid false def\n/gnulinewidth
        5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl
        {10.0 mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt
        vpt_ def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto}
        bind def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f
        {rlineto fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul
        def\n/Lshow { currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow
        { currentpoint stroke M\n \ dup stringwidth pop neg vshift R show }
        def\n/Cshow { currentpoint stroke M\n \ dup stringwidth pop -2 div
        vshift R show } def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt
        exch def\n \ /hpt2 hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL {
        Color {setrgbcolor Solid {pop []} if 0 setdash }\n {pop pop pop Solid
        {pop []} if 0 setdash} ifelse } def\n/BL { stroke userlinewidth 2 mul
        setlinewidth } def\n/AL { stroke userlinewidth 2 div setlinewidth }
        def\n/UL { dup gnulinewidth mul /userlinewidth exch def\n
        \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl exch def } def\n/PL {
        stroke userlinewidth setlinewidth } def\n/LTb { BL [] 0 0 0 DL }
        def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0 setrgbcolor }
        def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0 1 0 DL }
        def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5 dl] 1
        0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL } def\n/LT5 {
        PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2 dl 2 dl 4
        dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0
        DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1 setlinecap M 0
        0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2 copy vpt add
        M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
        closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash vpt sub M
        0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2 0 V
        stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub exch
        vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
        closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt
        sub exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2
        neg 0 R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy
        vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n
        \ hpt neg vpt 1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2
        copy Pls Crs } def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt
        add M\n \ 0 vpt2 neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V
        \ closepath fill } def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add
        M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62
        mul V closepath fill } def\n/TriD { stroke [] 0 setdash 2 copy vpt
        1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt
        neg vpt -1.62 mul V closepath stroke\n \ Pnt \ } def\n/TriDF { stroke
        [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2
        mul 0 V\n \ hpt neg vpt -1.62 mul V closepath fill} def\n/DiaF {
        stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n
        \ hpt vpt V hpt neg vpt V closepath fill } def\n/Pent { stroke [] 0
        setdash 2 copy gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
        repeat\n \ closepath stroke grestore Pnt } def\n/PentF { stroke [] 0
        setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ closepath fill grestore } def\n/Circle { stroke [] 0 setdash 2
        copy\n \ hpt 0 360 arc stroke Pnt } def\n/CircleF { stroke [] 0
        setdash hpt 0 360 arc fill } def\n/C0 { BL [] 0 setdash 2 copy moveto
        vpt 90 450 \ arc } bind def\n/C1 { BL [] 0 setdash 2 copy
        \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc closepath
        fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
        def\n/C2 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        90 180 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
        closepath } bind def\n/C3 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 0 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C4 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 180 270 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
        } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
        \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc } bind def\n/C6 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
        copy \ vpt 90 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt
        0 360 arc closepath } bind def\n/C7 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ 2 copy \ vpt 0 270 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C8 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt 270 360 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
        bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy
        \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
        360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
        moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
        \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11
        { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13
        { BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
        setdash 2 copy vpt 0 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
        \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
        \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
        bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
        def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
        bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
        def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
        Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch
        vpt2 vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy
        exch vpt sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 {
        BL [] 0 setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt
        sub exch vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare }
        bind def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt
        vpt2 Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub
        vpt Square fill Bsquare } bind def\n/S9 { BL [] 0 setdash 2 copy vpt
        sub vpt vpt2 Rec fill Bsquare } bind def\n/S10 { BL [] 0 setdash 2
        copy vpt sub vpt Square fill 2 copy exch vpt sub exch vpt Square
        fill\n \ \ \ \ \ \ Bsquare } bind def\n/S11 { BL [] 0 setdash 2 copy
        vpt sub vpt Square fill 2 copy exch vpt sub exch vpt2 vpt Rec fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S12 { BL [] 0 setdash 2 copy exch
        vpt sub exch vpt sub vpt2 vpt Rec fill Bsquare } bind def\n/S13 { BL
        [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy vpt Square fill Bsquare } bind def\n/S14 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square fill Bsquare } bind
        def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill Bsquare } bind
        def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke grestore } bind
        def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke grestore } bind
        def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke grestore } bind
        def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke grestore } bind
        def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke grestore } bind
        def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke grestore } bind
        def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke grestore } bind
        def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke grestore } bind
        def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke grestore } bind
        def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke grestore } bind
        def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke grestore } bind
        def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke grestore } bind
        def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke grestore } bind
        def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke grestore } bind
        def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke grestore } bind
        def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke grestore } bind
        def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt
        vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke } def\n/BoxE {
        stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2
        0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE { stroke
        [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2
        mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke } def\n/TriDE {
        stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
        \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath stroke }
        def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72
        rotate 0 hpt L} repeat\n \ closepath stroke grestore } def\n/CircE {
        stroke [] 0 setdash \n \ hpt 0 360 arc stroke } def\n/Opaque { gsave
        closepath 1 setgray fill grestore 0 setgray closepath } def\n/DiaW {
        stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n
        \ hpt vpt V hpt neg vpt V Opaque stroke } def\n/BoxW { stroke [] 0
        setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2
        V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW { stroke [] 0 setdash
        vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n
        \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW { stroke [] 0
        setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0
        V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW { stroke []
        0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash \n \ hpt
        0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray fill
        grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
        makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
        ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0
        get findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ]
        exch dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch
        4 get {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n
        \ \ \ \ {dup 3 get {2 get neg 0 exch R pop} {pop aload pop M} ifelse}
        {dup 5\n \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get
        stringwidth pop -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop
        -2 div 0 R 6 get\n \ \ \ \ show 2 index {aload pop M neg 3 -1 roll
        neg R pop pop} {pop pop pop\n \ \ \ \ pop aload pop M} ifelse }ifelse
        }ifelse } forall} bind def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get
        findfont exch 1 get scalefont\n \ \ \ \ setfont 6 get stringwidth pop
        add} {pop} ifelse} forall} bind def\n/MLshow { currentpoint stroke
        M\n \ 0 exch R MFshow } bind def\n/MRshow { currentpoint stroke M\n
        \ exch dup MFwidth neg 3 -1 roll R MFshow } def\n/MCshow {
        currentpoint stroke M\n \ exch dup MFwidth -2 div 3 -1 roll R MFshow
        } def\nend\n%%EndProlog\ngnudict begin\ngsave\n50 50 translate\n0.050
        0.050 scale\n0 setgray\nnewpath\n(Helvetica) findfont 140 scalefont
        setfont\n1.000 UL\nLTb\n1.000 UP\n1.000 UL\nLT0\n2802 2036 M\n[
        [(Helvetica) 140.0 0.0 true true 0 (3D Brownian Motion)]\n] -46.7
        MRshow\n2886 2036 M\n399 0 V\n1800 1491 M\n-1 11 V\n-41 3 V\n-2 3
        V\n-13 0 V\n19 -3 V\n-2 3 V\n19 -6 V\n40 -2 V\n-7 -15 V\n13 5 V\n-21
        4 V\n-34 20 V\n5 3 V\n-4 -10 V\n4 -18 V\n-2 -8 V\n-14 -10 V\n-3 5
        V\n4 3 V\n5 -8 V\n-16 6 V\n14 -11 V\n12 5 V\n-17 -2 V\n-4 23 V\n35 11
        V\n-11 -4 V\n3 17 V\n-9 -3 V\n21 -4 V\n-15 2 V\n3 -2 V\n-38 -10 V\n10
        0 V\n-42 -10 V\n-4 -1 V\n14 -5 V\n3 9 V\n-17 4 V\n25 -6 V\n29 -19
        V\n27 8 V\n-5 11 V\n22 8 V\n-7 0 V\n-10 9 V\n36 -3 V\n13 0 V\n-13 -6
        V\n13 4 V\n20 -8 V\n10 -6 V\n-2 -19 V\n-12 -9 V\n-25 -31 V\n15 2
        V\n-21 -12 V\n2 7 V\n-12 11 V\n2 19 V\n-17 6 V\n1 3 V\n-17 5 V\n6 -5
        V\n-38 -9 V\n-3 -8 V\n-25 5 V\n-4 0 V\n-23 -7 V\n-12 1 V\n13 8 V\n-27
        0 V\n30 -6 V\n-14 -4 V\n21 4 V\n30 -19 V\n1 -12 V\n12 -4 V\n19 8
        V\n-25 2 V\n-14 -15 V\n-9 2 V\n0 -8 V\n4 -3 V\n18 -20 V\n-16 10 V\n42
        8 V\n9 -3 V\n9 1 V\n54 21 V\n56 5 V\n-16 -7 V\n3 19 V\n17 3 V\n1 0
        V\n-7 1 V\n30 3 V\n21 6 V\n-7 -5 V\n-9 2 V\n11 -10 V\n26 8 V\n-16 6
        V\n19 -8 V\n-25 -3 V\n-14 6 V\n-42 -15 V\n-19 6 V\n20 11 V\n-40 -7
        V\n20 -5 V\n-21 1 V\n-39 6 V\n10 13 V\n-6 2 V\n17 3 V\n15 4 V\n-13 7
        V\n5 0 V\n18 -12 V\n-30 13 V\n-26 -6 V\n-24 8 V\n7 -10 V\n13 -6
        V\n-20 3 V\n1 8 V\n-7 5 V\n-27 -14 V\n16 0 V\n-9 0 V\n-7 4 V\n-13 3
        V\n0 6 V\n-9 4 V\n-9 2 V\n18 -7 V\n6 4 V\n-13 -5 V\n5 0 V\n2 -5 V\n-3
        0 V\n-14 10 V\n25 -12 V\n-6 -11 V\n-21 5 V\n12 6 V\n11 1 V\n19 22
        V\n0 2 V\n-5 21 V\n-17 4 V\n4 0 V\n12 -6 V\n9 8 V\n-5 1 V\n1 -7
        V\n-10 6 V\n6 6 V\n-18 1 V\n-20 10 V\n10 11 V\n-20 11 V\n15 -20
        V\n-14 -12 V\n-7 1 V\n-1 9 V\n-6 -5 V\n7 8 V\n-48 -15 V\n16 5 V\n5 -5
        V\n21 13 V\n-14 -13 V\n22 -14 V\n-5 -1 V\n19 19 V\n35 4 V\n16 -9
        V\n-6 0 V\n26 -5 V\n-17 -3 V\n-10 -7 V\n-8 -8 V\n-22 -9 V\n-22 5
        V\n-13 -3 V\n-10 13 V\n15 -4 V\n-42 6 V\n11 -12 V\n4 6 V\n1 5 V\n-11
        -16 V\n-4 0 V\n-18 4 V\n27 28 V\n32 -12 V\n-82 5 V\n41 7 V\n-22 -14
        V\n-2 16 V\n38 -2 V\n33 -14 V\n-18 -1 V\n-17 -4 V\n4 -5 V\n19 -8
        V\n-1 15 V\n7 -7 V\n-29 -1 V\n-35 -12 V\n-2 -7 V\n-35 2 V\n-27 -6
        V\n35 -9 V\n14 -14 V\n-46 5 V\n25 -11 V\n-14 -9 V\n24 -4 V\n1 -3
        V\n-37 6 V\n10 8 V\n-12 -9 V\n-27 9 V\n-5 -10 V\n4 5 V\n-6 -4 V\n10 4
        V\n3 -10 V\n-41 8 V\n25 -4 V\n0 -3 V\n8 0 V\n14 12 V\n11 0 V\n3 8
        V\n4 2 V\n48 22 V\n-10 -7 V\n-4 7 V\n25 18 V\n-3 7 V\n5 2 V\n31 2
        V\n-27 1 V\n-3 4 V\n6 1 V\n29 -3 V\n3 20 V\n2 -2 V\n-4 3 V\n15 -10
        V\n-9 6 V\n-36 -6 V\n-26 9 V\n25 10 V\n-20 2 V\n5 7 V\n-1 1 V\n28 -3
        V\n6 -8 V\n-17 9 V\n10 -8 V\n-12 -8 V\n2 1 V\n1 6 V\n15 0 V\n-1 -6
        V\n-3 -2 V\n-32 3 V\n16 14 V\n8 13 V\n-9 8 V\n6 -14 V\n11 -5 V\n-31
        -5 V\n-15 8 V\n-34 9 V\n-13 -3 V\n-10 -1 V\n-19 19 V\n-2 2 V\n-22 0
        V\n-23 8 V\n9 8 V\n29 18 V\n2 -8 V\n20 15 V\n5 9 V\n-17 -9 V\n28 -5
        V\n22 -2 V\n13 -15 V\n0 4 V\n35 -4 V\n-23 10 V\n7 15 V\n-22 -5 V\n-12
        -15 V\n3 -14 V\n6 -2 V\n7 9 V\n-23 27 V\n2 -6 V\n4 -8 V\n-3 -8 V\n-2
        11 V\n24 6 V\n16 -6 V\n6 -14 V\n-18 1 V\n-17 10 V\n19 9 V\n-34 -6
        V\n33 6 V\n-2 -11 V\n25 -20 V\n-6 -16 V\n8 -13 V\n-38 -8 V\n5 -6
        V\n-14 11 V\n25 -2 V\n24 -2 V\n4 4 V\n-5 -13 V\n-41 -6 V\n-36 6 V\n7
        -6 V\n-10 -9 V\n17 14 V\n-31 -14 V\n-2 -20 V\n-3 -2 V\n23 3 V\n-10 9
        V\n7 -10 V\n-22 4 V\n18 -12 V\n16 -2 V\n-41 7 V\n-35 -1 V\n4 -2 V\n22
        9 V\n3 -10 V\n-15 3 V\n12 1 V\n-3 2 V\n-5 5 V\n-18 -2 V\n2 6 V\n13 15
        V\n27 22 V\n5 -9 V\n-5 2 V\n-22 3 V\n15 -11 V\n15 7 V\n-46 -5 V\n-23
        3 V\n-24 -7 V\n-53 6 V\n29 8 V\n-13 16 V\n-30 14 V\n17 15 V\n3 7
        V\n14 -5 V\n24 12 V\n-2 -16 V\n-56 4 V\n6 -11 V\n2 -3 V\n21 -10
        V\n-34 4 V\n-8 -6 V\n23 7 V\n-28 9 V\n-22 11 V\n-6 10 V\n-8 -2 V\n2
        -1 V\n-15 -12 V\n3 -15 V\n-11 -9 V\n-10 2 V\n-11 5 V\n-22 -15 V\n-45
        -16 V\n-4 -13 V\n-3 -13 V\n10 9 V\n-3 12 V\n-2 15 V\n54 6
        V\ncurrentpoint stroke M\n-6 0 V\n8 -13 V\n-11 -2 V\n-30 5 V\n-12 -2
        V\n6 -6 V\n15 -1 V\n7 12 V\n-27 -10 V\n-1 -3 V\n-49 5 V\n-18 -2 V\n20
        -11 V\n-16 3 V\n-23 -11 V\n-13 2 V\n-11 -20 V\n-19 -7 V\n11 -3 V\n6 5
        V\n15 3 V\n7 6 V\n-32 -1 V\n-38 2 V\n54 -1 V\n-20 -6 V\n-1 -21 V\n-16
        -14 V\n4 -14 V\n5 -6 V\n18 5 V\n-10 4 V\n-15 19 V\n-35 15 V\n7 -16
        V\n15 -9 V\n32 6 V\n-3 -7 V\n-11 -4 V\n-12 -1 V\n-9 0 V\n8 -1 V\n65 6
        V\n-9 6 V\n14 -11 V\n-41 3 V\n24 7 V\n25 22 V\n-33 6 V\n-4 23 V\n7 -5
        V\n11 -5 V\n-39 9 V\n-10 -2 V\n5 10 V\n1 -15 V\n15 4 V\n17 1 V\n-2 2
        V\n-8 3 V\n11 1 V\n-5 9 V\n14 3 V\n0 10 V\n31 17 V\n-19 2 V\n-48 -13
        V\n-2 3 V\n12 -3 V\n21 31 V\n1 10 V\n3 20 V\n16 2 V\n17 10 V\n-13 2
        V\n20 -2 V\n0 3 V\n-28 22 V\n-35 -25 V\n-56 10 V\n-22 2 V\n-4 4 V\n6
        -57 R\n19 7 V\n25 4 V\n-2 11 V\n-7 1 V\n-14 -13 V\n1.000
        UL\nLTb\nLTb\n3024 949 M\n2128 465 L\n1.000 UL\nLTb\nLTb\n576 744
        M\n2128 465 L\n1.000 UL\nLTb\nLTb\n576 744 M\n896 484 V\n1.000
        UL\nLTb\nLTb\n3024 949 M\n1472 1228 L\n1.000 UL\nLTb\nLTb\n576 744
        M\n0 967 V\n1.000 UL\nLTb\nLTb\n576 744 M\n47 41 V\n1.000
        UL\nLTb\n512 652 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-2)]\n]
        -46.7 MCshow\n1.000 UL\nLTb\nLTb\n1472 1228 M\n-47 -41 V\n1.000
        UL\nLTb\nLTb\n964 674 M\n48 41 V\n1.000 UL\nLTb\n901 583 M\n[
        [(Helvetica) 140.0 0.0 true true 0 (-1)]\n] -46.7 MCshow\n1.000
        UL\nLTb\nLTb\n1860 1158 M\n-48 -41 V\n1.000 UL\nLTb\nLTb\n1352 604
        M\n48 42 V\n1.000 UL\nLTb\n1289 513 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 ( 0)]\n] -46.7 MCshow\n1.000 UL\nLTb\nLTb\n2248 1088 M\n-48
        -41 V\n1.000 UL\nLTb\nLTb\n1740 534 M\n48 42 V\n1.000 UL\nLTb\n1677
        443 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 1)]\n] -46.7
        MCshow\n1.000 UL\nLTb\nLTb\n2636 1019 M\n-48 -42 V\n1.000
        UL\nLTb\nLTb\n2128 465 M\n47 41 V\n1.000 UL\nLTb\n2064 373 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 2)]\n] -46.7 MCshow\n1.000
        UL\nLTb\nLTb\n3024 949 M\n-47 -42 V\n1.000 UL\nLTb\nLTb\n2128 465
        M\n-61 17 V\n stroke\n2208 426 M\n[ [(Helvetica) 140.0 0.0 true true
        0 (-2)]\n] -46.7 MLshow\n1.000 UL\nLTb\nLTb\n576 744 M\n60 -17
        V\n1.000 UL\nLTb\nLTb\n2352 586 M\n-61 17 V\n stroke\n2432 547 M\n[
        [(Helvetica) 140.0 0.0 true true 0 (-1)]\n] -46.7 MLshow\n1.000
        UL\nLTb\nLTb\n800 865 M\n61 -17 V\n1.000 UL\nLTb\nLTb\n2576 707
        M\n-61 17 V\n stroke\n2657 668 M\n[ [(Helvetica) 140.0 0.0 true true
        0 ( 0)]\n] -46.7 MLshow\n1.000 UL\nLTb\nLTb\n1024 986 M\n61 -17
        V\n1.000 UL\nLTb\nLTb\n2800 828 M\n-61 17 V\n stroke\n2881 789 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 1)]\n] -46.7 MLshow\n1.000
        UL\nLTb\nLTb\n1248 1107 M\n61 -17 V\n1.000 UL\nLTb\nLTb\n3024 949
        M\n-60 17 V\n stroke\n3105 910 M\n[ [(Helvetica) 140.0 0.0 true true
        0 ( 2)]\n] -46.7 MLshow\n1.000 UL\nLTb\nLTb\n1472 1228 M\n61 -17
        V\n1.000 UL\nLTb\nLTb\n576 1067 M\n63 0 V\n stroke\n450 1067 M\n[
        [(Helvetica) 140.0 0.0 true true 0 (-2)]\n] -46.7 MRshow\n1.000
        UL\nLTb\nLTb\n576 1228 M\n63 0 V\n stroke\n450 1228 M\n[ [(Helvetica)
        140.0 0.0 true true 0 (-1)]\n] -46.7 MRshow\n1.000 UL\nLTb\nLTb\n576
        1389 M\n63 0 V\n stroke\n450 1389 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 ( 0)]\n] -46.7 MRshow\n1.000 UL\nLTb\nLTb\n576 1550 M\n63 0
        V\n stroke\n450 1550 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 1)]\n]
        -46.7 MRshow\n1.000 UL\nLTb\nLTb\n576 1711 M\n63 0 V\n stroke\n450
        1711 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 2)]\n] -46.7
        MRshow\n1.000 UP\nstroke\ngrestore\nend\nshowpage\n>|eps>||||||>
      </expand>

      Octave can use the gnuplot syntax to generate graph, but cannot
      interpreter the resulted PostScript code. Theirfore output the graph
      and embed it back.\ 
    </expand>
  </example>

  If the effect is not good-looking enough, you can consider another
  application session, Gnuplot. Gnuplot is more flexible since it applies
  many utility functions to manipulate graph, including the off-line
  modification. For example, press [Text]
  <with|mode|math|\<rightarrow\>>[Sessions]
  <with|mode|math|\<rightarrow\>>[Gnuplot] enters the session. Some simple
  examples as follows:

  <\session|gnuplot|default>
    <\output>
      <with|color|red|This is a TeXmacs interface for GNUplot.>

      \;
    </output>

    <\input|GNUplot] >
      plot [-pi/2:pi/2][-2:2] x+sin(x)
    </input>

    <\output>
      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      temp.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate: Mon Feb
      24 19:39:02 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 410
      302\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color false def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
      begin\ngsave\n50 50 translate\n0.050 0.050 scale\n0
      setgray\nnewpath\n(Helvetica) findfont 140 scalefont setfont\n1.000
      UL\nLTb\n574 280 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490 280
      M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-2)]\n] -46.7
      MRshow\ngrestore\n574 854 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490
      854 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-1.5)]\n]
      -46.7 MRshow\ngrestore\n574 1428 M\n63 0 V\n6325 0 R\n-63 0 V\n
      stroke\n490 1428 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 (-1)]\n] -46.7 MRshow\ngrestore\n574 2002 M\n63 0 V\n6325 0 R\n-63 0
      V\n stroke\n490 2002 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 (-0.5)]\n] -46.7 MRshow\ngrestore\n574 2576 M\n63 0 V\n6325 0
      R\n-63 0 V\n stroke\n490 2576 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 0)]\n] -46.7 MRshow\ngrestore\n574 3150 M\n63 0
      V\n6325 0 R\n-63 0 V\n stroke\n490 3150 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 0.5)]\n] -46.7
      MRshow\ngrestore\n574 3724 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490
      3724 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 ( 1)]\n]
      -46.7 MRshow\ngrestore\n574 4298 M\n63 0 V\n6325 0 R\n-63 0 V\n
      stroke\n490 4298 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 ( 1.5)]\n] -46.7 MRshow\ngrestore\n574 4872 M\n63 0 V\n6325 0 R\n-63
      0 V\n stroke\n490 4872 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0
      true true 0 ( 2)]\n] -46.7 MRshow\ngrestore\n718 280 M\n0 63 V\n0 4529
      R\n0 -63 V\n stroke\n718 140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 (-1.5)]\n] -46.7 MCshow\ngrestore\n1735 280 M\n0 63
      V\n0 4529 R\n0 -63 V\n stroke\n1735 140 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 (-1)]\n] -46.7
      MCshow\ngrestore\n2751 280 M\n0 63 V\n0 4529 R\n0 -63 V\n stroke\n2751
      140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-0.5)]\n]
      -46.7 MCshow\ngrestore\n3768 280 M\n0 63 V\n0 4529 R\n0 -63 V\n
      stroke\n3768 140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 ( 0)]\n] -46.7 MCshow\ngrestore\n4785 280 M\n0 63 V\n0 4529 R\n0 -63
      V\n stroke\n4785 140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 ( 0.5)]\n] -46.7 MCshow\ngrestore\n5801 280 M\n0 63 V\n0 4529
      R\n0 -63 V\n stroke\n5801 140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 1)]\n] -46.7 MCshow\ngrestore\n6818 280 M\n0 63 V\n0
      4529 R\n0 -63 V\n stroke\n6818 140 M\ngsave 0 setgray\n[ [(Helvetica)
      140.0 0.0 true true 0 ( 1.5)]\n] -46.7 MCshow\ngrestore\n1.000
      UL\nLTb\n574 280 M\n6388 0 V\n0 4592 V\n-6388 0 V\n574 280 L\n1.000
      UP\n1.000 UL\nLT0\n6311 4739 M\ngsave 0 setgray\n(x+sin\\(x\\))
      Rshow\ngrestore\n6395 4739 M\n399 0 V\n1519 280 M\n23 19 V\n64 53 V\n65
      55 V\n64 56 V\n65 56 V\n65 58 V\n64 58 V\n65 60 V\n64 60 V\n65 61 V\n64
      62 V\n65 63 V\n64 64 V\n65 64 V\n64 65 V\n65 66 V\n64 66 V\n65 67 V\n64
      68 V\n65 68 V\n64 69 V\n65 69 V\n64 70 V\n65 70 V\n64 71 V\n65 71 V\n65
      71 V\n64 72 V\n65 72 V\n64 72 V\n65 73 V\n64 72 V\n65 73 V\n64 73 V\n65
      73 V\n64 72 V\n65 73 V\n64 73 V\n65 73 V\n64 72 V\n65 73 V\n64 72 V\n65
      72 V\n64 72 V\n65 71 V\n65 71 V\n64 71 V\n65 70 V\n64 70 V\n65 69 V\n64
      69 V\n65 68 V\n64 68 V\n65 67 V\n64 66 V\n65 66 V\n64 65 V\n65 64 V\n64
      64 V\n65 63 V\n64 62 V\n65 61 V\n64 60 V\n65 60 V\n64 58 V\n65 58 V\n65
      56 V\n64 56 V\n65 55 V\n64 53 V\n23 19 V\n1.000
      UP\nstroke\ngrestore\nend\nshowpage\n%%Trailer\n%%DocumentFonts:
      Helvetica\n>|ps>||||||>

      \;
    </output>

    <\input|GNUplot] >
      set noclip ~set yrange[-30:10] ~plot x*(abs((x-4)/(x+4)))**(1./2.)\ 
    </input>

    <\output>
      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      temp.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate: Sun Apr
      \ 6 18:37:14 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 410
      302\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color false def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
      begin\ngsave\n50 50 translate\n0.050 0.050 scale\n0
      setgray\nnewpath\n(Helvetica) findfont 140 scalefont setfont\n1.000
      UL\nLTb\n490 280 M\n63 0 V\n6409 0 R\n-63 0 V\n stroke\n406 280
      M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-30)]\n]
      -46.7 MRshow\ngrestore\n490 854 M\n63 0 V\n6409 0 R\n-63 0 V\n
      stroke\n406 854 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 (-25)]\n] -46.7 MRshow\ngrestore\n490 1428 M\n63 0 V\n6409 0 R\n-63 0
      V\n stroke\n406 1428 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 (-20)]\n] -46.7 MRshow\ngrestore\n490 2002 M\n63 0 V\n6409 0
      R\n-63 0 V\n stroke\n406 2002 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 (-15)]\n] -46.7 MRshow\ngrestore\n490 2576 M\n63 0
      V\n6409 0 R\n-63 0 V\n stroke\n406 2576 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 (-10)]\n] -46.7
      MRshow\ngrestore\n490 3150 M\n63 0 V\n6409 0 R\n-63 0 V\n stroke\n406
      3150 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-5)]\n]
      -46.7 MRshow\ngrestore\n490 3724 M\n63 0 V\n6409 0 R\n-63 0 V\n
      stroke\n406 3724 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 ( 0)]\n] -46.7 MRshow\ngrestore\n490 4298 M\n63 0 V\n6409 0 R\n-63 0
      V\n stroke\n406 4298 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 ( 5)]\n] -46.7 MRshow\ngrestore\n490 4872 M\n63 0 V\n6409 0
      R\n-63 0 V\n stroke\n406 4872 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 10)]\n] -46.7 MRshow\ngrestore\n490 280 M\n0 63 V\n0
      4529 R\n0 -63 V\n stroke\n490 140 M\ngsave 0 setgray\n[ [(Helvetica)
      140.0 0.0 true true 0 (-10)]\n] -46.7 MCshow\ngrestore\n2108 280 M\n0
      63 V\n0 4529 R\n0 -63 V\n stroke\n2108 140 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 (-5)]\n] -46.7
      MCshow\ngrestore\n3726 280 M\n0 63 V\n0 4529 R\n0 -63 V\n stroke\n3726
      140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n]
      -46.7 MCshow\ngrestore\n5344 280 M\n0 63 V\n0 4529 R\n0 -63 V\n
      stroke\n5344 140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 ( 5)]\n] -46.7 MCshow\ngrestore\n6962 280 M\n0 63 V\n0 4529 R\n0 -63
      V\n stroke\n6962 140 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 ( 10)]\n] -46.7 MCshow\ngrestore\n1.000 UL\nLTb\n490 280 M\n6472
      0 V\n0 4592 V\n-6472 0 V\n490 280 L\n1.000 UP\n1.000 UL\nLT0\n6311 4739
      M\ngsave 0 setgray\n(x*\\(abs\\(\\(x-4\\)/\\(x+4\\)\\)\\)**\\(1./2.\\))
      Rshow\ngrestore\n6395 4739 M\n399 0 V\n490 1970 M\n65 19 V\n66 18 V\n65
      18 V\n65 17 V\n66 17 V\n65 16 V\n66 16 V\n65 15 V\n65 15 V\n66 14 V\n65
      12 V\n65 12 V\n66 11 V\n65 9 V\n66 7 V\n65 6 V\n65 2 V\n66 0 V\n65 -4
      V\n65 -8 V\n66 -15 V\n65 -24 V\n66 -35 V\n65 -51 V\n65 -77 V\n66 -120
      V\n65 -201 V\n65 -393 V\n197 129 R\n65 695 V\n65 365 V\n66 239 V\n65
      175 V\n65 135 V\n66 110 V\n65 92 V\n66 78 V\n65 68 V\n65 60 V\n66 53
      V\n65 47 V\n65 42 V\n66 38 V\n65 35 V\n66 31 V\n65 28 V\n65 26 V\n66 23
      V\n65 21 V\n65 19 V\n66 17 V\n65 15 V\n66 13 V\n65 11 V\n65 10 V\n66 8
      V\n65 6 V\n65 4 V\n66 2 V\n65 1 V\n66 -2 V\n65 -4 V\n65 -7 V\n66 -10
      V\n65 -14 V\n65 -22 V\n66 -39 V\n65 23 V\n66 38 V\n65 31 V\n65 27 V\n66
      26 V\n65 25 V\n65 24 V\n66 23 V\n65 24 V\n66 22 V\n65 23 V\n65 23 V\n66
      22 V\n65 23 V\n65 22 V\n66 23 V\n65 22 V\n66 22 V\n65 23 V\n65 22 V\n66
      22 V\n65 23 V\n65 22 V\n66 22 V\n65 23 V\n66 22 V\n65 22 V\n65 23 V\n66
      22 V\n65 23 V\n1.000 UP\nstroke\ngrestore\nend\nshowpage\n%%Trailer\n%%DocumentFonts:
      Helvetica\n>|ps>||||||>

      \;
    </output>

    <\input|GNUplot] >
      \;
    </input>

    \;

    <\input|GNUplot] >
      set key left ~set xlabel 'x:[cm]' ~ plot [-pi/2:pi/2] x+sin(x)
    </input>

    <\output>
      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      temp.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate: Sun Apr
      \ 6 12:34:51 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 410
      302\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color false def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
      begin\ngsave\n50 50 translate\n0.050 0.050 scale\n0
      setgray\nnewpath\n(Helvetica) findfont 140 scalefont setfont\n1.000
      UL\nLTb\n406 420 M\n63 0 V\n6493 0 R\n-63 0 V\n stroke\n322 420
      M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-3)]\n] -46.7
      MRshow\ngrestore\n406 1162 M\n63 0 V\n6493 0 R\n-63 0 V\n stroke\n322
      1162 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-2)]\n]
      -46.7 MRshow\ngrestore\n406 1904 M\n63 0 V\n6493 0 R\n-63 0 V\n
      stroke\n322 1904 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 (-1)]\n] -46.7 MRshow\ngrestore\n406 2646 M\n63 0 V\n6493 0 R\n-63 0
      V\n stroke\n322 2646 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 ( 0)]\n] -46.7 MRshow\ngrestore\n406 3388 M\n63 0 V\n6493 0
      R\n-63 0 V\n stroke\n322 3388 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 1)]\n] -46.7 MRshow\ngrestore\n406 4130 M\n63 0
      V\n6493 0 R\n-63 0 V\n stroke\n322 4130 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 2)]\n] -46.7 MRshow\ngrestore\n406
      4872 M\n63 0 V\n6493 0 R\n-63 0 V\n stroke\n322 4872 M\ngsave 0
      setgray\n[ [(Helvetica) 140.0 0.0 true true 0 ( 3)]\n] -46.7
      MRshow\ngrestore\n554 420 M\n0 63 V\n0 4389 R\n0 -63 V\n stroke\n554
      280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-1.5)]\n]
      -46.7 MCshow\ngrestore\n1597 420 M\n0 63 V\n0 4389 R\n0 -63 V\n
      stroke\n1597 280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 (-1)]\n] -46.7 MCshow\ngrestore\n2641 420 M\n0 63 V\n0 4389 R\n0 -63
      V\n stroke\n2641 280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 (-0.5)]\n] -46.7 MCshow\ngrestore\n3684 420 M\n0 63 V\n0 4389
      R\n0 -63 V\n stroke\n3684 280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 0)]\n] -46.7 MCshow\ngrestore\n4727 420 M\n0 63 V\n0
      4389 R\n0 -63 V\n stroke\n4727 280 M\ngsave 0 setgray\n[ [(Helvetica)
      140.0 0.0 true true 0 ( 0.5)]\n] -46.7 MCshow\ngrestore\n5771 420 M\n0
      63 V\n0 4389 R\n0 -63 V\n stroke\n5771 280 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 1)]\n] -46.7
      MCshow\ngrestore\n6814 420 M\n0 63 V\n0 4389 R\n0 -63 V\n stroke\n6814
      280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 ( 1.5)]\n]
      -46.7 MCshow\ngrestore\n1.000 UL\nLTb\n406 420 M\n6556 0 V\n0 4452
      V\n-6556 0 V\n406 420 L\n stroke\n3684 70 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 (x:[cm])]\n] -46.7
      MCshow\ngrestore\n1.000 UP\n1.000 UL\nLT0\n1162 4739 M\ngsave 0
      setgray\n(x+sin\\(x\\)) Rshow\ngrestore\n1246 4739 M\n399 0 V\n406 738
      M\n66 24 V\n66 25 V\n67 25 V\n66 27 V\n66 27 V\n66 27 V\n67 29 V\n66 29
      V\n66 29 V\n66 31 V\n66 31 V\n67 32 V\n66 33 V\n66 33 V\n66 34 V\n67 35
      V\n66 35 V\n66 36 V\n66 37 V\n66 37 V\n67 38 V\n66 38 V\n66 39 V\n66 40
      V\n67 40 V\n66 40 V\n66 41 V\n66 42 V\n66 42 V\n67 42 V\n66 43 V\n66 44
      V\n66 43 V\n67 45 V\n66 44 V\n66 45 V\n66 45 V\n66 45 V\n67 46 V\n66 46
      V\n66 46 V\n66 46 V\n67 47 V\n66 47 V\n66 46 V\n66 47 V\n66 47 V\n67 47
      V\n66 47 V\n66 48 V\n66 47 V\n67 47 V\n66 47 V\n66 47 V\n66 46 V\n66 47
      V\n67 47 V\n66 46 V\n66 46 V\n66 46 V\n67 46 V\n66 45 V\n66 45 V\n66 45
      V\n66 44 V\n67 45 V\n66 43 V\n66 44 V\n66 43 V\n67 42 V\n66 42 V\n66 42
      V\n66 41 V\n66 40 V\n67 40 V\n66 40 V\n66 39 V\n66 38 V\n67 38 V\n66 37
      V\n66 37 V\n66 36 V\n66 35 V\n67 35 V\n66 34 V\n66 33 V\n66 33 V\n67 32
      V\n66 31 V\n66 31 V\n66 29 V\n66 29 V\n67 29 V\n66 27 V\n66 27 V\n66 27
      V\n67 25 V\n66 25 V\n66 24 V\n1.000
      UP\nstroke\ngrestore\nend\nshowpage\n%%Trailer\n%%DocumentFonts:
      Helvetica\n>|ps>||||||>

      \;
    </output>

    <\input|GNUplot] >
      set xlabel 'x:[cm]' ~ plot sin(x)
    </input>

    <\output>
      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      temp.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate: Thu Feb
      20 22:05:38 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 410
      302\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color false def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
      begin\ngsave\n50 50 translate\n0.050 0.050 scale\n0
      setgray\nnewpath\n(Helvetica) findfont 140 scalefont setfont\n1.000
      UL\nLTb\n574 420 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490 420
      M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-1)]\n] -46.7
      MRshow\ngrestore\n574 865 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490
      865 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-0.8)]\n]
      -46.7 MRshow\ngrestore\n574 1310 M\n63 0 V\n6325 0 R\n-63 0 V\n
      stroke\n490 1310 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 (-0.6)]\n] -46.7 MRshow\ngrestore\n574 1756 M\n63 0 V\n6325 0 R\n-63
      0 V\n stroke\n490 1756 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0
      true true 0 (-0.4)]\n] -46.7 MRshow\ngrestore\n574 2201 M\n63 0 V\n6325
      0 R\n-63 0 V\n stroke\n490 2201 M\ngsave 0 setgray\n[ [(Helvetica)
      140.0 0.0 true true 0 (-0.2)]\n] -46.7 MRshow\ngrestore\n574 2646 M\n63
      0 V\n6325 0 R\n-63 0 V\n stroke\n490 2646 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n] -46.7 MRshow\ngrestore\n574
      3091 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490 3091 M\ngsave 0
      setgray\n[ [(Helvetica) 140.0 0.0 true true 0 ( 0.2)]\n] -46.7
      MRshow\ngrestore\n574 3536 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490
      3536 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (
      0.4)]\n] -46.7 MRshow\ngrestore\n574 3982 M\n63 0 V\n6325 0 R\n-63 0
      V\n stroke\n490 3982 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 ( 0.6)]\n] -46.7 MRshow\ngrestore\n574 4427 M\n63 0 V\n6325 0
      R\n-63 0 V\n stroke\n490 4427 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 0.8)]\n] -46.7 MRshow\ngrestore\n574 4872 M\n63 0
      V\n6325 0 R\n-63 0 V\n stroke\n490 4872 M\ngsave 0 setgray\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 1)]\n] -46.7 MRshow\ngrestore\n574
      420 M\n0 63 V\n0 4389 R\n0 -63 V\n stroke\n574 280 M\ngsave 0
      setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-10)]\n] -46.7
      MCshow\ngrestore\n2171 420 M\n0 63 V\n0 4389 R\n0 -63 V\n stroke\n2171
      280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (-5)]\n]
      -46.7 MCshow\ngrestore\n3768 420 M\n0 63 V\n0 4389 R\n0 -63 V\n
      stroke\n3768 280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
      0 ( 0)]\n] -46.7 MCshow\ngrestore\n5365 420 M\n0 63 V\n0 4389 R\n0 -63
      V\n stroke\n5365 280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true
      true 0 ( 5)]\n] -46.7 MCshow\ngrestore\n6962 420 M\n0 63 V\n0 4389 R\n0
      -63 V\n stroke\n6962 280 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0
      true true 0 ( 10)]\n] -46.7 MCshow\ngrestore\n1.000 UL\nLTb\n574 420
      M\n6388 0 V\n0 4452 V\n-6388 0 V\n574 420 L\n stroke\n3768 70 M\ngsave
      0 setgray\n[ [(Helvetica) 140.0 0.0 true true 0 (x:[cm])]\n] -46.7
      MCshow\ngrestore\n1.000 UP\n1.000 UL\nLT0\n6311 4739 M\ngsave 0
      setgray\n(sin\\(x\\)) Rshow\ngrestore\n6395 4739 M\n399 0 V\n574 3857
      M\n65 -399 V\n64 -433 V\n65 -448 V\n64 -445 V\n65 -424 V\n64 -386 V\n65
      -332 V\n64 -265 V\n65 -186 V\n64 -101 V\n65 -12 V\n64 80 V\n65 166
      V\n64 246 V\n65 317 V\n64 374 V\n65 417 V\n64 441 V\n65 449 V\n65 438
      V\n64 409 V\n65 364 V\n64 303 V\n65 231 V\n64 149 V\n65 61 V\n64 -30
      V\n65 -119 V\n64 -203 V\n65 -280 V\n64 -344 V\n65 -395 V\n64 -430 V\n65
      -447 V\n64 -446 V\n65 -427 V\n64 -391 V\n65 -338 V\n64 -272 V\n65 -195
      V\n65 -110 V\n64 -21 V\n65 70 V\n64 158 V\n65 239 V\n64 310 V\n65 369
      V\n64 413 V\n65 440 V\n64 448 V\n65 440 V\n64 413 V\n65 369 V\n64 310
      V\n65 239 V\n64 158 V\n65 70 V\n64 -21 V\n65 -110 V\n65 -195 V\n64 -272
      V\n65 -338 V\n64 -391 V\n65 -427 V\n64 -446 V\n65 -447 V\n64 -430 V\n65
      -395 V\n64 -344 V\n65 -280 V\n64 -203 V\n65 -119 V\n64 -30 V\n65 61
      V\n64 149 V\n65 231 V\n64 303 V\n65 364 V\n64 409 V\n65 438 V\n65 449
      V\n64 441 V\n65 417 V\n64 374 V\n65 317 V\n64 246 V\n65 166 V\n64 80
      V\n65 -12 V\n64 -101 V\n65 -186 V\n64 -265 V\n65 -332 V\n64 -386 V\n65
      -424 V\n64 -445 V\n65 -448 V\n64 -433 V\n65 -399 V\n1.000
      UP\nstroke\ngrestore\nend\nshowpage\n%%Trailer\n%%DocumentFonts:
      Helvetica\n>|ps>||||||>

      \;
    </output>

    <\input|GNUplot] >
      set pm3d hidden 100 ~set style line 100 lt 3
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ ~set nosurface
      ~set size 0.7,1 ~set view 80,180,1,1 \ ~set noborder
      \ \ \ \ \ \ \ \ \ \ \ \ ~set noxtics ~set noytics ~set noztics ~set
      parametric ~set samples 36 \ \ \ \ \ \ \ ~set isosamples 20,36 ~set
      ticslevel 0 \ \ ~set nocolorbox \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ ~set
      urange [0:pi] ~set vrange [0:2*pi] \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ ~splot
      sin(u)*cos(v),sin(u)*sin(v),cos(u)
    </input>

    <\output>
      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      temp.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate: Mon Mar
      31 07:27:25 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 301
      302\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color false def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
      begin\ngsave\n50 50 translate\n0.050 0.050 scale\n0
      setgray\nnewpath\n(Helvetica) findfont 140 scalefont setfont\n1.000
      UL\nLTb\ngsave %% colour palette begin\n/maxcolors 0
      def\n/maxcolorsLast {maxcolors 1 sub maxcolors div} def\n/pm3dround
      {maxcolors 0 gt {dup maxcolorsLast ge {pop 1} {maxcolors mul floor
      maxcolors div} ifelse} if} def\n/cF7 {sqrt} bind def\t% sqrt(x)\n/cF5
      {dup dup mul mul} bind def\t% x^3\n/cF15 {360 mul sin} bind def\t%
      sin(360x)\nColor true and { % COLOUR vs. GRAY map\n \ /g {stroke
      pm3dround dup cF7 exch dup cF5 exch cF15 setrgbcolor} bind def\n \ /h
      {rlineto rlineto rlineto fill} bind def\n}{\n \ /g {stroke pm3dround
      setgray} bind def\n \ /h {rlineto rlineto rlineto fill} bind def\n}
      ifelse\n%pm3d_map_begin\n.001 g 2404 1335 N 0 0 116 -9 1 4 h\n1.000
      UP\n1.000 UL\nLT2\n2404 1335 M\n117 -5 V\n-116 9 V\n-1 -4 V\n.005 g
      2287 1350 N -1 -4 114 -18 4 7 h\n1.000 UP\n1.000 UL\nLT2\n2287 1350
      M\n117 -15 V\n1 4 V\n-114 18 V\n-4 -7 V\n.013 g 2172 1375 N -4 -7 113
      -29 6 11 h\n1.000 UP\n1.000 UL\nLT2\n2172 1375 M\n115 -25 V\n4 7
      V\n-113 29 V\n-6 -11 V\n.025 g 2060 1410 N -6 -11 110 -38 8 14 h\n1.000
      UP\n1.000 UL\nLT2\n2060 1410 M\n112 -35 V\n6 11 V\n-110 38 V\n-8 -14
      V\n.0407 g 1952 1455 N -8 -14 107 -48 9 17 h\n1.000 UP\n1.000
      UL\nLT2\n1952 1455 M\n108 -45 V\n8 14 V\n-107 48 V\n-9 -17 V\n.0601 g
      1848 1508 N -9 -17 102 -57 11 21 h\n1.000 UP\n1.000 UL\nLT2\n1848 1508
      M\n104 -53 V\n9 17 V\n-102 57 V\n-11 -21 V\n.0831 g 1750 1570 N -11 -21
      96 -65 13 24 h\n1.000 UP\n1.000 UL\nLT2\n1750 1570 M\n98 -62 V\n11 21
      V\n-96 65 V\n-13 -24 V\n.1095 g 1658 1641 N -13 -24 91 -73 14 26
      h\n1.000 UP\n1.000 UL\nLT2\n1658 1641 M\n92 -71 V\n13 24 V\n-91 73
      V\n-14 -26 V\n.139 g 1573 1719 N -14 -26 84 -81 15 29 h\n1.000
      UP\n1.000 UL\nLT2\n1573 1719 M\n85 -78 V\n14 26 V\n-84 81 V\n-15 -29
      V\n.1714 g 1496 1804 N -15 -29 76 -87 16 31 h\n1.000 UP\n1.000
      UL\nLT2\n1496 1804 M\n77 -85 V\n15 29 V\n-76 87 V\n-16 -31 V\n.2064 g
      1427 1896 N -16 -31 68 -94 17 33 h\n1.000 UP\n1.000 UL\nLT2\n1427 1896
      M\n69 -92 V\n16 31 V\n-68 94 V\n-17 -33 V\n.2438 g 1366 1993 N -17 -33
      59 -99 19 35 h\n1.000 UP\n1.000 UL\nLT2\n1366 1993 M\n61 -97 V\n17 33
      V\n-59 99 V\n-19 -35 V\n.2833 g 1315 2094 N -19 -35 50 -103 20 37
      h\n1.000 UP\n1.000 UL\nLT2\n1315 2094 M\n51 -101 V\n19 35 V\n-50 103
      V\n-20 -37 V\n.3245 g 1274 2200 N -20 -37 41 -107 20 38 h\n1.000
      UP\n1.000 UL\nLT2\n1274 2200 M\n41 -106 V\n20 37 V\n-41 107 V\n-20 -38
      V\n.3671 g 1243 2309 N -20 -38 31 -110 20 39 h\n1.000 UP\n1.000
      UL\nLT2\n1243 2309 M\n31 -109 V\n20 38 V\n-31 110 V\n-20 -39 V\n.4108 g
      1222 2420 N -20 -39 21 -112 20 40 h\n1.000 UP\n1.000 UL\nLT2\n1222 2420
      M\n21 -111 V\n20 39 V\n-21 112 V\n-20 -40 V\n.4552 g 1211 2533 N -20
      -40 10 -113 21 40 h\n1.000 UP\n1.000 UL\nLT2\n1211 2533 M\n11 -113
      V\n20 40 V\n-10 113 V\n-21 -40 V\n.5 g 1211 2646 N -21 -40 0 -113 21 40
      h\n1.000 UP\n1.000 UL\nLT2\n1211 2646 M\n0 -113 V\n21 40 V\n0 113
      V\n-21 -40 V\n.5448 g 1222 2759 N -21 -40 -10 -112 20 39 h\n1.000
      UP\n1.000 UL\nLT2\n1222 2759 M\n-11 -113 V\n21 40 V\n10 112 V\n-20 -39
      V\n.5892 g 1243 2870 N -20 -39 -21 -111 20 39 h\n1.000 UP\n1.000
      UL\nLT2\n1243 2870 M\n-21 -111 V\n20 39 V\n21 111 V\n-20 -39 V\n.6329 g
      1274 2979 N -20 -39 -31 -108 20 38 h\n1.000 UP\n1.000 UL\nLT2\n1274
      2979 M\n-31 -109 V\n20 39 V\n31 108 V\n-20 -38 V\n.6755 g 1315 3085 N
      -20 -38 -41 -104 20 36 h\n1.000 UP\n1.000 UL\nLT2\n1315 3085 M\n-41
      -106 V\n20 38 V\n41 104 V\n-20 -36 V\n.7167 g 1366 3186 N -20 -36 -50
      -100 19 35 h\n1.000 UP\n1.000 UL\nLT2\n1366 3186 M\n-51 -101 V\n20 36
      V\n50 100 V\n-19 -35 V\n.7562 g 1427 3283 N -19 -35 -59 -96 17 34
      h\n1.000 UP\n1.000 UL\nLT2\n1427 3283 M\n-61 -97 V\n19 35 V\n59 96
      V\n-17 -34 V\n.7936 g 1496 3375 N -17 -34 -68 -89 16 31 h\n1.000
      UP\n1.000 UL\nLT2\n1496 3375 M\n-69 -92 V\n17 34 V\n68 89 V\n-16 -31
      V\n.8286 g 1573 3460 N -16 -31 -76 -83 15 29 h\n1.000 UP\n1.000
      UL\nLT2\n1573 3460 M\n-77 -85 V\n16 31 V\n76 83 V\n-15 -29 V\n.861 g
      1658 3538 N -15 -29 -84 -75 14 26 h\n1.000 UP\n1.000 UL\nLT2\n1658 3538
      M\n-85 -78 V\n15 29 V\n84 75 V\n-14 -26 V\n.8905 g 1750 3609 N -14 -26
      -91 -68 13 23 h\n1.000 UP\n1.000 UL\nLT2\n1750 3609 M\n-92 -71 V\n14 26
      V\n91 68 V\n-13 -23 V\n.9169 g 1848 3671 N -13 -23 -96 -59 11 20
      h\n1.000 UP\n1.000 UL\nLT2\n1848 3671 M\n-98 -62 V\n13 23 V\n96 59
      V\n-11 -20 V\n.9399 g 1952 3724 N -11 -20 -102 -51 9 18 h\n1.000
      UP\n1.000 UL\nLT2\n1952 3724 M\n-104 -53 V\n11 20 V\n102 51 V\n-9 -18
      V\n.9593 g 2060 3769 N -9 -18 -107 -41 8 14 h\n1.000 UP\n1.000
      UL\nLT2\n2060 3769 M\n-108 -45 V\n9 18 V\n107 41 V\n-8 -14 V\n.975 g
      2172 3804 N -8 -14 -110 -31 6 10 h\n1.000 UP\n1.000 UL\nLT2\n2172 3804
      M\n-112 -35 V\n8 14 V\n110 31 V\n-6 -10 V\n.987 g 2287 3829 N -6 -10
      -113 -22 4 7 h\n1.000 UP\n1.000 UL\nLT2\n2287 3829 M\n-115 -25 V\n6 10
      V\n113 22 V\n-4 -7 V\n.995 g 2404 3844 N -4 -7 -114 -12 1 4 h\n1.000
      UP\n1.000 UL\nLT2\n2404 3844 M\n-117 -15 V\n4 7 V\n114 12 V\n-1 -4
      V\n.999 g 2521 3849 N -1 -4 -116 -1 0 0 h\n1.000 UP\n1.000
      UL\nLT2\n2521 3849 M\n-117 -5 V\n1 4 V\n116 1 V\n.001 g 2405 1339 N 0 0
      110 -12 6 3 h\n1.000 UP\n1.000 UL\nLT2\n2405 1339 M\n116 -9 V\n-110 12
      V\n-6 -3 V\n.005 g 2291 1357 N -6 -3 109 -22 11 7 h\n1.000 UP\n1.000
      UL\nLT2\n2291 1357 M\n114 -18 V\n6 3 V\n-109 22 V\n-11 -7 V\n.013 g
      2178 1386 N -11 -7 108 -32 16 10 h\n1.000 UP\n1.000 UL\nLT2\n2178 1386
      M\n113 -29 V\n11 7 V\n-108 32 V\n-16 -10 V\n.025 g 2068 1424 N -16 -10
      104 -42 22 14 h\n1.000 UP\n1.000 UL\nLT2\n2068 1424 M\n110 -38 V\n16 10
      V\n-104 42 V\n-22 -14 V\n.0407 g 1961 1472 N -22 -14 102 -51 27 17
      h\n1.000 UP\n1.000 UL\nLT2\n1961 1472 M\n107 -48 V\n22 14 V\n-102 51
      V\n-27 -17 V\n.0601 g 1859 1529 N -27 -17 97 -59 32 19 h\n1.000
      UP\n1.000 UL\nLT2\n1859 1529 M\n102 -57 V\n27 17 V\n-97 59 V\n-32 -19
      V\n.0831 g 1763 1594 N -32 -19 92 -68 36 22 h\n1.000 UP\n1.000
      UL\nLT2\n1763 1594 M\n96 -65 V\n32 19 V\n-92 68 V\n-36 -22 V\n.1095 g
      1672 1667 N -36 -22 86 -76 41 25 h\n1.000 UP\n1.000 UL\nLT2\n1672 1667
      M\n91 -73 V\n36 22 V\n-86 76 V\n-41 -25 V\n.139 g 1588 1748 N -41 -25
      79 -84 46 28 h\n1.000 UP\n1.000 UL\nLT2\n1588 1748 M\n84 -81 V\n41 25
      V\n-79 84 V\n-46 -28 V\n.1714 g 1512 1835 N -46 -28 73 -89 49 30
      h\n1.000 UP\n1.000 UL\nLT2\n1512 1835 M\n76 -87 V\n46 28 V\n-73 89
      V\n-49 -30 V\n.2064 g 1444 1929 N -49 -30 65 -96 52 32 h\n1.000
      UP\n1.000 UL\nLT2\n1444 1929 M\n68 -94 V\n49 30 V\n-65 96 V\n-52 -32
      V\n.2438 g 1385 2028 N -52 -32 56 -100 55 33 h\n1.000 UP\n1.000
      UL\nLT2\n1385 2028 M\n59 -99 V\n52 32 V\n-56 100 V\n-55 -33 V\n.2833 g
      1335 2131 N -55 -33 48 -105 57 35 h\n1.000 UP\n1.000 UL\nLT2\n1335 2131
      M\n50 -103 V\n55 33 V\n-48 105 V\n-57 -35 V\n.3245 g 1294 2238 N -57
      -35 39 -109 59 37 h\n1.000 UP\n1.000 UL\nLT2\n1294 2238 M\n41 -107
      V\n57 35 V\n-39 109 V\n-59 -37 V\n.3671 g 1263 2348 N -59 -37 29 -110
      61 37 h\n1.000 UP\n1.000 UL\nLT2\n1263 2348 M\n31 -110 V\n59 37 V\n-29
      110 V\n-61 -37 V\n.4108 g 1242 2460 N -61 -37 20 -113 62 38 h\n1.000
      UP\n1.000 UL\nLT2\n1242 2460 M\n21 -112 V\n61 37 V\n-20 113 V\n-62 -38
      V\n.4552 g 1232 2573 N -62 -38 9 -113 63 38 h\n1.000 UP\n1.000
      UL\nLT2\n1232 2573 M\n10 -113 V\n62 38 V\n-9 113 V\n-63 -38 V\n.5 g
      1232 2686 N -63 -38 0 -113 63 38 h\n1.000 UP\n1.000 UL\nLT2\n1232 2686
      M\n0 -113 V\n63 38 V\n0 113 V\n-63 -38 V\n.5448 g 1242 2798 N -63 -38
      -9 -112 62 38 h\n1.000 UP\n1.000 UL\nLT2\n1242 2798 M\n-10 -112 V\n63
      38 V\n9 112 V\n-62 -38 V\n.5892 g 1263 2909 N -62 -38 -20 -110 61 37
      h\n1.000 UP\n1.000 UL\nLT2\n1263 2909 M\n-21 -111 V\n62 38 V\n20 110
      V\n-61 -37 V\n.6329 g 1294 3017 N -61 -37 -29 -107 59 36 h\n1.000
      UP\n1.000 UL\nLT2\n1294 3017 M\n-31 -108 V\n61 37 V\n29 107 V\n-59 -36
      V\n.6755 g 1335 3121 N -59 -36 -39 -103 57 35 h\n1.000 UP\n1.000
      UL\nLT2\n1335 3121 M\n-41 -104 V\n59 36 V\n39 103 V\n-57 -35 V\n.7167 g
      1385 3221 N -57 -35 -48 -99 55 34 h\n1.000 UP\n1.000 UL\nLT2\n1385 3221
      M\n-50 -100 V\n57 35 V\n48 99 V\n-55 -34 V\n.7562 g 1444 3317 N -55 -34
      -56 -94 52 32 h\n1.000 UP\n1.000 UL\nLT2\n1444 3317 M\n-59 -96 V\n55 34
      V\n56 94 V\n-52 -32 V\n.7936 g 1512 3406 N -52 -32 -65 -87 49 30
      h\n1.000 UP\n1.000 UL\nLT2\n1512 3406 M\n-68 -89 V\n52 32 V\n65 87
      V\n-49 -30 V\n.8286 g 1588 3489 N -49 -30 -73 -80 46 27 h\n1.000
      UP\n1.000 UL\nLT2\n1588 3489 M\n-76 -83 V\n49 30 V\n73 80 V\n-46 -27
      V\n.861 g 1672 3564 N -46 -27 -79 -73 41 25 h\n1.000 UP\n1.000
      UL\nLT2\n1672 3564 M\n-84 -75 V\n46 27 V\n79 73 V\n-41 -25 V\n.8905 g
      1763 3632 N -41 -25 -86 -65 36 22 h\n1.000 UP\n1.000 UL\nLT2\n1763 3632
      M\n-91 -68 V\n41 25 V\n86 65 V\n-36 -22 V\n.9169 g 1859 3691 N -36 -22
      -92 -57 32 20 h\n1.000 UP\n1.000 UL\nLT2\n1859 3691 M\n-96 -59 V\n36 22
      V\n92 57 V\n-32 -20 V\n.9399 g 1961 3742 N -32 -20 -97 -47 27 16
      h\n1.000 UP\n1.000 UL\nLT2\n1961 3742 M\n-102 -51 V\n32 20 V\n97 47
      V\n-27 -16 V\n.9593 g 2068 3783 N -27 -16 -102 -38 22 13 h\n1.000
      UP\n1.000 UL\nLT2\n2068 3783 M\n-107 -41 V\n27 16 V\n102 38 V\n-22 -13
      V\n.975 g 2178 3814 N -22 -13 -104 -28 16 10 h\n1.000 UP\n1.000
      UL\nLT2\n2178 3814 M\n-110 -31 V\n22 13 V\n104 28 V\n-16 -10 V\n.987 g
      2291 3836 N -16 -10 -108 -19 11 7 h\n1.000 UP\n1.000 UL\nLT2\n2291 3836
      M\n-113 -22 V\n16 10 V\n108 19 V\n-11 -7 V\n.995 g 2405 3848 N -11 -7
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      M\n64 -67 V\n85 10 V\n-49 69 V\n-100 -12 V\n.0831 g 2041 1673 N -100
      -12 46 -77 115 13 h\n1.000 UP\n1.000 UL\nLT2\n2041 1673 M\n61 -76
      V\n100 12 V\n-46 77 V\n-115 -13 V\n.1095 g 1983 1755 N -115 -13 44 -84
      129 15 h\n1.000 UP\n1.000 UL\nLT2\n1983 1755 M\n58 -82 V\n115 13 V\n-44
      84 V\n-129 -15 V\n.139 g 1930 1845 N -129 -15 40 -91 142 16 h\n1.000
      UP\n1.000 UL\nLT2\n1930 1845 M\n53 -90 V\n129 15 V\n-40 91 V\n-142 -16
      V\n.1714 g 1882 1940 N -142 -16 37 -96 153 17 h\n1.000 UP\n1.000
      UL\nLT2\n1882 1940 M\n48 -95 V\n142 16 V\n-37 96 V\n-153 -17 V\n.2064 g
      1839 2041 N -153 -17 33 -102 163 18 h\n1.000 UP\n1.000 UL\nLT2\n1839
      2041 M\n43 -101 V\n153 17 V\n-33 102 V\n-163 -18 V\n.2438 g 1801 2146 N
      -163 -18 28 -106 173 19 h\n1.000 UP\n1.000 UL\nLT2\n1801 2146 M\n38
      -105 V\n163 18 V\n-28 106 V\n-173 -19 V\n.2833 g 1769 2254 N -173 -19
      24 -110 181 21 h\n1.000 UP\n1.000 UL\nLT2\n1769 2254 M\n32 -108 V\n173
      19 V\n-24 110 V\n-181 -21 V\n.3245 g 1743 2366 N -181 -21 20 -112 187
      21 h\n1.000 UP\n1.000 UL\nLT2\n1743 2366 M\n26 -112 V\n181 21 V\n-20
      112 V\n-187 -21 V\n.3671 g 1724 2479 N -187 -21 15 -113 191 21 h\n1.000
      UP\n1.000 UL\nLT2\n1724 2479 M\n19 -113 V\n187 21 V\n-15 113 V\n-191
      -21 V\n.4108 g 1711 2593 N -191 -21 10 -115 194 22 h\n1.000 UP\n1.000
      UL\nLT2\n1711 2593 M\n13 -114 V\n191 21 V\n-10 115 V\n-194 -22 V\n.4552
      g 1704 2707 N -194 -22 5 -114 196 22 h\n1.000 UP\n1.000 UL\nLT2\n1704
      2707 M\n7 -114 V\n194 22 V\n-5 114 V\n-196 -22 V\n.5 g 1704 2820 N -196
      -22 0 -113 196 22 h\n1.000 UP\n1.000 UL\nLT2\n1704 2820 M\n0 -113
      V\n196 22 V\n0 113 V\n-196 -22 V\n.5448 g 1711 2931 N -196 -22 -5 -111
      194 22 h\n1.000 UP\n1.000 UL\nLT2\n1711 2931 M\n-7 -111 V\n196 22 V\n5
      111 V\n-194 -22 V\n.5892 g 1724 3039 N -194 -22 -10 -108 191 22
      h\n1.000 UP\n1.000 UL\nLT2\n1724 3039 M\n-13 -108 V\n194 22 V\n10 108
      V\n-191 -22 V\n.6329 g 1743 3144 N -191 -22 -15 -104 187 21 h\n1.000
      UP\n1.000 UL\nLT2\n1743 3144 M\n-19 -105 V\n191 22 V\n15 104 V\n-187
      -21 V\n.6755 g 1769 3245 N -187 -21 -20 -100 181 20 h\n1.000 UP\n1.000
      UL\nLT2\n1769 3245 M\n-26 -101 V\n187 21 V\n20 100 V\n-181 -20 V\n.7167
      g 1801 3340 N -181 -20 -24 -94 173 19 h\n1.000 UP\n1.000 UL\nLT2\n1801
      3340 M\n-32 -95 V\n181 20 V\n24 94 V\n-173 -19 V\n.7562 g 1839 3429 N
      -173 -19 -28 -88 163 18 h\n1.000 UP\n1.000 UL\nLT2\n1839 3429 M\n-38
      -89 V\n173 19 V\n28 88 V\n-163 -18 V\n.7936 g 1882 3511 N -163 -18 -33
      -81 153 17 h\n1.000 UP\n1.000 UL\nLT2\n1882 3511 M\n-43 -82 V\n163 18
      V\n33 81 V\n-153 -17 V\n.8286 g 1930 3586 N -153 -17 -37 -74 142 16
      h\n1.000 UP\n1.000 UL\nLT2\n1930 3586 M\n-48 -75 V\n153 17 V\n37 74
      V\n-142 -16 V\n.861 g 1983 3653 N -142 -16 -40 -65 129 14 h\n1.000
      UP\n1.000 UL\nLT2\n1983 3653 M\n-53 -67 V\n142 16 V\n40 65 V\n-129 -14
      V\n.8905 g 2041 3711 N -129 -14 -44 -57 115 13 h\n1.000 UP\n1.000
      UL\nLT2\n2041 3711 M\n-58 -58 V\n129 14 V\n44 57 V\n-115 -13 V\n.9169 g
      2102 3760 N -115 -13 -46 -47 100 11 h\n1.000 UP\n1.000 UL\nLT2\n2102
      3760 M\n-61 -49 V\n115 13 V\n46 47 V\n-100 -11 V\n.9399 g 2166 3800 N
      -100 -11 -49 -38 85 9 h\n1.000 UP\n1.000 UL\nLT2\n2166 3800 M\n-64 -40
      V\n100 11 V\n49 38 V\n-85 -9 V\n.9593 g 2234 3830 N -85 -9 -52 -29 69 8
      h\n1.000 UP\n1.000 UL\nLT2\n2234 3830 M\n-68 -30 V\n85 9 V\n52 29
      V\n-69 -8 V\n.975 g 2304 3850 N -69 -8 -53 -18 52 6 h\n1.000 UP\n1.000
      UL\nLT2\n2304 3850 M\n-70 -20 V\n69 8 V\n53 18 V\n-52 -6 V\n.987 g 2375
      3860 N -52 -6 -54 -8 35 4 h\n1.000 UP\n1.000 UL\nLT2\n2375 3860 M\n-71
      -10 V\n52 6 V\n54 8 V\n-35 -4 V\n.995 g 2448 3860 N -35 -4 -55 2 17 2
      h\n1.000 UP\n1.000 UL\nLT2\n2448 3860 M\n-73 0 V\n35 4 V\n55 -2 V\n-17
      -2 V\n.999 g 2521 3849 N -17 -2 -56 13 0 0 h\n1.000 UP\n1.000
      UL\nLT2\n2521 3849 M\n-73 11 V\n17 2 V\n56 -13 V\n.001 g 2465 1353 N 0
      0 36 -24 20 1 h\n1.000 UP\n1.000 UL\nLT2\n2465 1353 M\n56 -23 V\n-36 24
      V\n-20 -1 V\n.005 g 2410 1385 N -20 -1 36 -34 39 3 h\n1.000 UP\n1.000
      UL\nLT2\n2410 1385 M\n55 -32 V\n20 1 V\n-36 34 V\n-39 -3 V\n.013 g 2356
      1427 N -39 -3 36 -44 57 5 h\n1.000 UP\n1.000 UL\nLT2\n2356 1427 M\n54
      -42 V\n39 3 V\n-36 44 V\n-57 -5 V\n.025 g 2303 1479 N -57 -5 34 -53 76
      6 h\n1.000 UP\n1.000 UL\nLT2\n2303 1479 M\n53 -52 V\n57 5 V\n-34 53
      V\n-76 -6 V\n.0407 g 2251 1540 N -76 -6 34 -61 94 6 h\n1.000 UP\n1.000
      UL\nLT2\n2251 1540 M\n52 -61 V\n76 6 V\n-34 61 V\n-94 -6 V\n.0601 g
      2202 1609 N -94 -6 32 -71 111 8 h\n1.000 UP\n1.000 UL\nLT2\n2202 1609
      M\n49 -69 V\n94 6 V\n-32 71 V\n-111 -8 V\n.0831 g 2156 1686 N -111 -8
      30 -78 127 9 h\n1.000 UP\n1.000 UL\nLT2\n2156 1686 M\n46 -77 V\n111 8
      V\n-30 78 V\n-127 -9 V\n.1095 g 2112 1770 N -127 -9 29 -85 142 10
      h\n1.000 UP\n1.000 UL\nLT2\n2112 1770 M\n44 -84 V\n127 9 V\n-29 85
      V\n-142 -10 V\n.139 g 2072 1861 N -142 -10 26 -92 156 11 h\n1.000
      UP\n1.000 UL\nLT2\n2072 1861 M\n40 -91 V\n142 10 V\n-26 92 V\n-156 -11
      V\n.1714 g 2035 1957 N -156 -11 24 -98 169 13 h\n1.000 UP\n1.000
      UL\nLT2\n2035 1957 M\n37 -96 V\n156 11 V\n-24 98 V\n-169 -13 V\n.2064 g
      2002 2059 N -169 -13 21 -102 181 13 h\n1.000 UP\n1.000 UL\nLT2\n2002
      2059 M\n33 -102 V\n169 13 V\n-21 102 V\n-181 -13 V\n.2438 g 1974 2165 N
      -181 -13 19 -107 190 14 h\n1.000 UP\n1.000 UL\nLT2\n1974 2165 M\n28
      -106 V\n181 13 V\n-19 107 V\n-190 -14 V\n.2833 g 1950 2275 N -190 -14
      16 -110 198 14 h\n1.000 UP\n1.000 UL\nLT2\n1950 2275 M\n24 -110 V\n190
      14 V\n-16 110 V\n-198 -14 V\n.3245 g 1930 2387 N -198 -14 12 -113 206
      15 h\n1.000 UP\n1.000 UL\nLT2\n1930 2387 M\n20 -112 V\n198 14 V\n-12
      113 V\n-206 -15 V\n.3671 g 1915 2500 N -206 -15 10 -114 211 16 h\n1.000
      UP\n1.000 UL\nLT2\n1915 2500 M\n15 -113 V\n206 15 V\n-10 114 V\n-211
      -16 V\n.4108 g 1905 2615 N -211 -16 6 -114 215 15 h\n1.000 UP\n1.000
      UL\nLT2\n1905 2615 M\n10 -115 V\n211 16 V\n-6 114 V\n-215 -15 V\n.4552
      g 1900 2729 N -215 -15 4 -114 216 15 h\n1.000 UP\n1.000 UL\nLT2\n1900
      2729 M\n5 -114 V\n215 15 V\n-4 114 V\n-216 -15 V\n.5 g 1900 2842 N -216
      -15 0 -113 216 15 h\n1.000 UP\n1.000 UL\nLT2\n1900 2842 M\n0 -113
      V\n216 15 V\n0 113 V\n-216 -15 V\n.5448 g 1905 2953 N -216 -15 -4 -111
      215 15 h\n1.000 UP\n1.000 UL\nLT2\n1905 2953 M\n-5 -111 V\n216 15 V\n4
      111 V\n-215 -15 V\n.5892 g 1915 3061 N -215 -15 -6 -108 211 15 h\n1.000
      UP\n1.000 UL\nLT2\n1915 3061 M\n-10 -108 V\n215 15 V\n6 108 V\n-211 -15
      V\n.6329 g 1930 3165 N -211 -15 -10 -104 206 15 h\n1.000 UP\n1.000
      UL\nLT2\n1930 3165 M\n-15 -104 V\n211 15 V\n10 104 V\n-206 -15 V\n.6755
      g 1950 3265 N -206 -15 -12 -99 198 14 h\n1.000 UP\n1.000 UL\nLT2\n1950
      3265 M\n-20 -100 V\n206 15 V\n12 99 V\n-198 -14 V\n.7167 g 1974 3359 N
      -198 -14 -16 -94 190 14 h\n1.000 UP\n1.000 UL\nLT2\n1974 3359 M\n-24
      -94 V\n198 14 V\n16 94 V\n-190 -14 V\n.7562 g 2002 3447 N -190 -14 -19
      -87 181 13 h\n1.000 UP\n1.000 UL\nLT2\n2002 3447 M\n-28 -88 V\n190 14
      V\n19 87 V\n-181 -13 V\n.7936 g 2035 3528 N -181 -13 -21 -80 169 12
      h\n1.000 UP\n1.000 UL\nLT2\n2035 3528 M\n-33 -81 V\n181 13 V\n21 80
      V\n-169 -12 V\n.8286 g 2072 3602 N -169 -12 -24 -73 156 11 h\n1.000
      UP\n1.000 UL\nLT2\n2072 3602 M\n-37 -74 V\n169 12 V\n24 73 V\n-156 -11
      V\n.861 g 2112 3667 N -156 -11 -26 -64 142 10 h\n1.000 UP\n1.000
      UL\nLT2\n2112 3667 M\n-40 -65 V\n156 11 V\n26 64 V\n-142 -10 V\n.8905 g
      2156 3724 N -142 -10 -29 -56 127 9 h\n1.000 UP\n1.000 UL\nLT2\n2156
      3724 M\n-44 -57 V\n142 10 V\n29 56 V\n-127 -9 V\n.9169 g 2202 3771 N
      -127 -9 -30 -46 111 8 h\n1.000 UP\n1.000 UL\nLT2\n2202 3771 M\n-46 -47
      V\n127 9 V\n30 46 V\n-111 -8 V\n.9399 g 2251 3809 N -111 -8 -32 -37 94
      7 h\n1.000 UP\n1.000 UL\nLT2\n2251 3809 M\n-49 -38 V\n111 8 V\n32 37
      V\n-94 -7 V\n.9593 g 2303 3838 N -94 -7 -34 -27 76 5 h\n1.000 UP\n1.000
      UL\nLT2\n2303 3838 M\n-52 -29 V\n94 7 V\n34 27 V\n-76 -5 V\n.975 g 2356
      3856 N -76 -5 -34 -17 57 4 h\n1.000 UP\n1.000 UL\nLT2\n2356 3856 M\n-53
      -18 V\n76 5 V\n34 17 V\n-57 -4 V\n.987 g 2410 3864 N -57 -4 -36 -7 39 3
      h\n1.000 UP\n1.000 UL\nLT2\n2410 3864 M\n-54 -8 V\n57 4 V\n36 7 V\n-39
      -3 V\n.995 g 2465 3862 N -39 -3 -36 4 20 1 h\n1.000 UP\n1.000
      UL\nLT2\n2465 3862 M\n-55 2 V\n39 3 V\n36 -4 V\n-20 -1 V\n.999 g 2521
      3849 N -20 -1 -36 14 0 0 h\n1.000 UP\n1.000 UL\nLT2\n2521 3849 M\n-56
      13 V\n20 1 V\n36 -14 V\n.001 g 2485 1354 N 0 0 16 -25 20 1 h\n1.000
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      2449 1388 N -20 -1 15 -35 41 2 h\n1.000 UP\n1.000 UL\nLT2\n2449 1388
      M\n36 -34 V\n20 1 V\n-15 35 V\n-41 -2 V\n.013 g 2413 1432 N -41 -2 16
      -44 61 2 h\n1.000 UP\n1.000 UL\nLT2\n2413 1432 M\n36 -44 V\n41 2 V\n-16
      44 V\n-61 -2 V\n.025 g 2379 1485 N -61 -2 15 -54 80 3 h\n1.000
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      V\n.0407 g 2345 1546 N -80 -3 14 -62 100 4 h\n1.000 UP\n1.000
      UL\nLT2\n2345 1546 M\n34 -61 V\n80 3 V\n-14 62 V\n-100 -4 V\n.0601 g
      2313 1617 N -100 -4 14 -71 118 4 h\n1.000 UP\n1.000 UL\nLT2\n2313 1617
      M\n32 -71 V\n100 4 V\n-14 71 V\n-118 -4 V\n.0831 g 2283 1695 N -118 -4
      13 -79 135 5 h\n1.000 UP\n1.000 UL\nLT2\n2283 1695 M\n30 -78 V\n118 4
      V\n-13 79 V\n-135 -5 V\n.1095 g 2254 1780 N -135 -5 13 -86 151 6
      h\n1.000 UP\n1.000 UL\nLT2\n2254 1780 M\n29 -85 V\n135 5 V\n-13 86
      V\n-151 -6 V\n.139 g 2228 1872 N -151 -6 11 -92 166 6 h\n1.000
      UP\n1.000 UL\nLT2\n2228 1872 M\n26 -92 V\n151 6 V\n-11 92 V\n-166 -6
      V\n.1714 g 2204 1970 N -166 -6 10 -99 180 7 h\n1.000 UP\n1.000
      UL\nLT2\n2204 1970 M\n24 -98 V\n166 6 V\n-10 99 V\n-180 -7 V\n.2064 g
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      M\n21 -102 V\n180 7 V\n-10 103 V\n-191 -8 V\n.2438 g 2164 2179 N -191
      -8 8 -107 202 8 h\n1.000 UP\n1.000 UL\nLT2\n2164 2179 M\n19 -107 V\n191
      8 V\n-8 107 V\n-202 -8 V\n.2833 g 2148 2289 N -202 -8 7 -110 211 8
      h\n1.000 UP\n1.000 UL\nLT2\n2148 2289 M\n16 -110 V\n202 8 V\n-7 110
      V\n-211 -8 V\n.3245 g 2136 2402 N -211 -8 5 -113 218 8 h\n1.000
      UP\n1.000 UL\nLT2\n2136 2402 M\n12 -113 V\n211 8 V\n-5 113 V\n-218 -8
      V\n.3671 g 2126 2516 N -218 -8 4 -114 224 8 h\n1.000 UP\n1.000
      UL\nLT2\n2126 2516 M\n10 -114 V\n218 8 V\n-4 114 V\n-224 -8 V\n.4108 g
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      M\n6 -114 V\n224 8 V\n-3 115 V\n-227 -9 V\n.4552 g 2116 2744 N -227 -9
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      V\n-2 114 V\n-229 -9 V\n.5 g 2116 2857 N -229 -9 0 -113 229 9 h\n1.000
      UP\n1.000 UL\nLT2\n2116 2857 M\n0 -113 V\n229 9 V\n0 113 V\n-229 -9
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      h\n1.000 UP\n1.000 UL\nLT2\n2148 3279 M\n-12 -99 V\n218 8 V\n5 99
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      UL\nLT2\n2183 3460 M\n-19 -87 V\n202 8 V\n8 86 V\n-191 -7 V\n.7936 g
      2204 3540 N -191 -7 -10 -80 180 7 h\n1.000 UP\n1.000 UL\nLT2\n2204 3540
      M\n-21 -80 V\n191 7 V\n10 80 V\n-180 -7 V\n.8286 g 2228 3613 N -180 -7
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      h\n1.000 UP\n1.000 UL\nLT2\n2254 3677 M\n-26 -64 V\n166 6 V\n11 64
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      UP\n1.000 UL\nLT2\n2283 3733 M\n-29 -56 V\n151 6 V\n13 55 V\n-135 -5
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      UL\nLT2\n2313 3779 M\n-30 -46 V\n135 5 V\n13 46 V\n-118 -5 V\n.9399 g
      2345 3816 N -118 -5 -14 -36 100 4 h\n1.000 UP\n1.000 UL\nLT2\n2345 3816
      M\n-32 -37 V\n118 5 V\n14 36 V\n-100 -4 V\n.9593 g 2379 3843 N -100 -4
      -14 -26 80 3 h\n1.000 UP\n1.000 UL\nLT2\n2379 3843 M\n-34 -27 V\n100 4
      V\n14 26 V\n-80 -3 V\n.975 g 2413 3860 N -80 -3 -15 -16 61 2 h\n1.000
      UP\n1.000 UL\nLT2\n2413 3860 M\n-34 -17 V\n80 3 V\n15 16 V\n-61 -2
      V\n.987 g 2449 3867 N -61 -2 -16 -6 41 1 h\n1.000 UP\n1.000
      UL\nLT2\n2449 3867 M\n-36 -7 V\n61 2 V\n16 6 V\n-41 -1 V\n.995 g 2485
      3863 N -41 -1 -15 4 20 1 h\n1.000 UP\n1.000 UL\nLT2\n2485 3863 M\n-36 4
      V\n41 1 V\n15 -4 V\n-20 -1 V\n.999 g 2521 3849 N -20 -1 -16 15 0 0
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      V\n.001 g 2505 1355 N 0 0 -5 -25 21 0 h\n1.000 UP\n1.000 UL\nLT2\n2505
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      h\n1.000 UP\n1.000 UL\nLT2\n2490 1390 M\n15 -35 V\n21 0 V\n6 35 V\n-42
      0 V\n.013 g 2474 1434 N -42 0 -5 -44 63 0 h\n1.000 UP\n1.000
      UL\nLT2\n2474 1434 M\n16 -44 V\n42 0 V\n5 44 V\n-63 0 V\n.025 g 2459
      1488 N -63 0 -5 -54 83 0 h\n1.000 UP\n1.000 UL\nLT2\n2459 1488 M\n15
      -54 V\n63 0 V\n5 54 V\n-83 0 V\n.0407 g 2445 1550 N -83 0 -5 -63 102 1
      h\n1.000 UP\n1.000 UL\nLT2\n2445 1550 M\n14 -62 V\n83 0 V\n5 63 V\n-102
      -1 V\n.0601 g 2431 1621 N -102 -1 -4 -71 120 1 h\n1.000 UP\n1.000
      UL\nLT2\n2431 1621 M\n14 -71 V\n102 1 V\n4 71 V\n-120 -1 V\n.0831 g
      2418 1700 N -120 -1 -5 -79 138 1 h\n1.000 UP\n1.000 UL\nLT2\n2418 1700
      M\n13 -79 V\n120 1 V\n5 79 V\n-138 -1 V\n.1095 g 2405 1786 N -138 -1 -4
      -86 155 1 h\n1.000 UP\n1.000 UL\nLT2\n2405 1786 M\n13 -86 V\n138 1 V\n4
      86 V\n-155 -1 V\n.139 g 2394 1878 N -155 -1 -4 -93 170 2 h\n1.000
      UP\n1.000 UL\nLT2\n2394 1878 M\n11 -92 V\n155 1 V\n4 93 V\n-170 -2
      V\n.1714 g 2384 1977 N -170 -2 -3 -98 183 1 h\n1.000 UP\n1.000
      UL\nLT2\n2384 1977 M\n10 -99 V\n170 2 V\n3 98 V\n-183 -1 V\n.2064 g
      2374 2080 N -183 -1 -3 -103 196 1 h\n1.000 UP\n1.000 UL\nLT2\n2374 2080
      M\n10 -103 V\n183 1 V\n3 103 V\n-196 -1 V\n.2438 g 2366 2187 N -196 -1
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      30 V\n76 87 V\n46 -28 V\n.861 g 1713 3487 N 46 -28 -84 -81 -41 25
      h\n1.000 UP\n1.000 UL\nLT2\n1713 3487 M\n-79 -84 V\n-46 28 V\n84 81
      V\n41 -25 V\n.8905 g 1799 3563 N 41 -25 -91 -73 -36 22 h\n1.000
      UP\n1.000 UL\nLT2\n1799 3563 M\n-86 -76 V\n-41 25 V\n91 73 V\n36 -22
      V\n.9169 g 1891 3631 N 36 -22 -96 -65 -32 19 h\n1.000 UP\n1.000
      UL\nLT2\n1891 3631 M\n-92 -68 V\n-36 22 V\n96 65 V\n32 -19 V\n.9399 g
      1988 3690 N 32 -19 -102 -57 -27 17 h\n1.000 UP\n1.000 UL\nLT2\n1988
      3690 M\n-97 -59 V\n-32 19 V\n102 57 V\n27 -17 V\n.9593 g 2090 3741 N 27
      -17 -107 -48 -22 14 h\n1.000 UP\n1.000 UL\nLT2\n2090 3741 M\n-102 -51
      V\n-27 17 V\n107 48 V\n22 -14 V\n.975 g 2194 3783 N 22 -14 -110 -38 -16
      10 h\n1.000 UP\n1.000 UL\nLT2\n2194 3783 M\n-104 -42 V\n-22 14 V\n110
      38 V\n16 -10 V\n.987 g 2302 3815 N 16 -10 -113 -29 -11 7 h\n1.000
      UP\n1.000 UL\nLT2\n2302 3815 M\n-108 -32 V\n-16 10 V\n113 29 V\n11 -7
      V\n.995 g 2411 3837 N 11 -7 -114 -18 -6 3 h\n1.000 UP\n1.000
      UL\nLT2\n2411 3837 M\n-109 -22 V\n-11 7 V\n114 18 V\n6 -3 V\n.999 g
      2521 3849 N 6 -3 -116 -9 0 0 h\n1.000 UP\n1.000 UL\nLT2\n2521 3849
      M\n-110 -12 V\n-6 3 V\n116 9 V\n.001 g 2405 1331 N 0 0 117 -5 -1 4
      h\n1.000 UP\n1.000 UL\nLT2\n2405 1331 M\n116 -1 V\n-117 5 V\n1 -4
      V\n.005 g 2291 1343 N 1 -4 117 -15 -4 7 h\n1.000 UP\n1.000
      UL\nLT2\n2291 1343 M\n114 -12 V\n-1 4 V\n-117 15 V\n4 -7 V\n.013 g 2178
      1365 N 4 -7 115 -25 -6 10 h\n1.000 UP\n1.000 UL\nLT2\n2178 1365 M\n113
      -22 V\n-4 7 V\n-115 25 V\n6 -10 V\n.025 g 2068 1396 N 6 -10 112 -35 -8
      14 h\n1.000 UP\n1.000 UL\nLT2\n2068 1396 M\n110 -31 V\n-6 10 V\n-112 35
      V\n8 -14 V\n.0407 g 1961 1437 N 8 -14 108 -45 -9 18 h\n1.000 UP\n1.000
      UL\nLT2\n1961 1437 M\n107 -41 V\n-8 14 V\n-108 45 V\n9 -18 V\n.0601 g
      1859 1488 N 9 -18 104 -53 -11 20 h\n1.000 UP\n1.000 UL\nLT2\n1859 1488
      M\n102 -51 V\n-9 18 V\n-104 53 V\n11 -20 V\n.0831 g 1763 1547 N 11 -20
      98 -62 -13 23 h\n1.000 UP\n1.000 UL\nLT2\n1763 1547 M\n96 -59 V\n-11 20
      V\n-98 62 V\n13 -23 V\n.1095 g 1672 1615 N 13 -23 92 -71 -14 26
      h\n1.000 UP\n1.000 UL\nLT2\n1672 1615 M\n91 -68 V\n-13 23 V\n-92 71
      V\n14 -26 V\n.139 g 1588 1690 N 14 -26 85 -78 -15 29 h\n1.000 UP\n1.000
      UL\nLT2\n1588 1690 M\n84 -75 V\n-14 26 V\n-85 78 V\n15 -29 V\n.1714 g
      1512 1773 N 15 -29 77 -85 -16 31 h\n1.000 UP\n1.000 UL\nLT2\n1512 1773
      M\n76 -83 V\n-15 29 V\n-77 85 V\n16 -31 V\n.2064 g 1444 1862 N 16 -31
      69 -92 -17 34 h\n1.000 UP\n1.000 UL\nLT2\n1444 1862 M\n68 -89 V\n-16 31
      V\n-69 92 V\n17 -34 V\n.2438 g 1385 1958 N 17 -34 61 -97 -19 35
      h\n1.000 UP\n1.000 UL\nLT2\n1385 1958 M\n59 -96 V\n-17 34 V\n-61 97
      V\n19 -35 V\n.2833 g 1335 2058 N 19 -35 51 -101 -20 36 h\n1.000
      UP\n1.000 UL\nLT2\n1335 2058 M\n50 -100 V\n-19 35 V\n-51 101 V\n20 -36
      V\n.3245 g 1294 2162 N 20 -36 41 -106 -20 38 h\n1.000 UP\n1.000
      UL\nLT2\n1294 2162 M\n41 -104 V\n-20 36 V\n-41 106 V\n20 -38 V\n.3671 g
      1263 2270 N 20 -38 31 -109 -20 39 h\n1.000 UP\n1.000 UL\nLT2\n1263 2270
      M\n31 -108 V\n-20 38 V\n-31 109 V\n20 -39 V\n.4108 g 1242 2381 N 20 -39
      21 -111 -20 39 h\n1.000 UP\n1.000 UL\nLT2\n1242 2381 M\n21 -111 V\n-20
      39 V\n-21 111 V\n20 -39 V\n.4552 g 1232 2493 N 20 -39 11 -113 -21 40
      h\n1.000 UP\n1.000 UL\nLT2\n1232 2493 M\n10 -112 V\n-20 39 V\n-11 113
      V\n21 -40 V\n.5 g 1232 2606 N 21 -40 0 -113 -21 40 h\n1.000 UP\n1.000
      UL\nLT2\n1232 2606 M\n0 -113 V\n-21 40 V\n0 113 V\n21 -40 V\n.5448 g
      1242 2719 N 21 -40 -11 -113 -20 40 h\n1.000 UP\n1.000 UL\nLT2\n1242
      2719 M\n-10 -113 V\n-21 40 V\n11 113 V\n20 -40 V\n.5892 g 1263 2831 N
      20 -40 -21 -111 -20 39 h\n1.000 UP\n1.000 UL\nLT2\n1263 2831 M\n-21
      -112 V\n-20 40 V\n21 111 V\n20 -39 V\n.6329 g 1294 2941 N 20 -39 -31
      -109 -20 38 h\n1.000 UP\n1.000 UL\nLT2\n1294 2941 M\n-31 -110 V\n-20 39
      V\n31 109 V\n20 -38 V\n.6755 g 1335 3048 N 20 -38 -41 -106 -20 37
      h\n1.000 UP\n1.000 UL\nLT2\n1335 3048 M\n-41 -107 V\n-20 38 V\n41 106
      V\n20 -37 V\n.7167 g 1385 3151 N 20 -37 -51 -101 -19 35 h\n1.000
      UP\n1.000 UL\nLT2\n1385 3151 M\n-50 -103 V\n-20 37 V\n51 101 V\n19 -35
      V\n.7562 g 1444 3250 N 19 -35 -61 -97 -17 33 h\n1.000 UP\n1.000
      UL\nLT2\n1444 3250 M\n-59 -99 V\n-19 35 V\n61 97 V\n17 -33 V\n.7936 g
      1512 3344 N 17 -33 -69 -92 -16 31 h\n1.000 UP\n1.000 UL\nLT2\n1512 3344
      M\n-68 -94 V\n-17 33 V\n69 92 V\n16 -31 V\n.8286 g 1588 3431 N 16 -31
      -77 -85 -15 29 h\n1.000 UP\n1.000 UL\nLT2\n1588 3431 M\n-76 -87 V\n-16
      31 V\n77 85 V\n15 -29 V\n.861 g 1672 3512 N 15 -29 -85 -78 -14 26
      h\n1.000 UP\n1.000 UL\nLT2\n1672 3512 M\n-84 -81 V\n-15 29 V\n85 78
      V\n14 -26 V\n.8905 g 1763 3585 N 14 -26 -92 -71 -13 24 h\n1.000
      UP\n1.000 UL\nLT2\n1763 3585 M\n-91 -73 V\n-14 26 V\n92 71 V\n13 -24
      V\n.9169 g 1859 3650 N 13 -24 -98 -62 -11 21 h\n1.000 UP\n1.000
      UL\nLT2\n1859 3650 M\n-96 -65 V\n-13 24 V\n98 62 V\n11 -21 V\n.9399 g
      1961 3707 N 11 -21 -104 -53 -9 17 h\n1.000 UP\n1.000 UL\nLT2\n1961 3707
      M\n-102 -57 V\n-11 21 V\n104 53 V\n9 -17 V\n.9593 g 2068 3755 N 9 -17
      -108 -45 -8 14 h\n1.000 UP\n1.000 UL\nLT2\n2068 3755 M\n-107 -48 V\n-9
      17 V\n108 45 V\n8 -14 V\n.975 g 2178 3793 N 8 -14 -112 -35 -6 11
      h\n1.000 UP\n1.000 UL\nLT2\n2178 3793 M\n-110 -38 V\n-8 14 V\n112 35
      V\n6 -11 V\n.987 g 2291 3822 N 6 -11 -115 -25 -4 7 h\n1.000 UP\n1.000
      UL\nLT2\n2291 3822 M\n-113 -29 V\n-6 11 V\n115 25 V\n4 -7 V\n.995 g
      2405 3840 N 4 -7 -117 -15 -1 4 h\n1.000 UP\n1.000 UL\nLT2\n2405 3840
      M\n-114 -18 V\n-4 7 V\n117 15 V\n1 -4 V\n.999 g 2521 3849 N 1 -4 -117
      -5 0 0 h\n1.000 UP\n1.000 UL\nLT2\n2521 3849 M\n-116 -9 V\n-1 4 V\n117
      5 V\n%pm3d_map_end\ngrestore % colour palette end\n1.000 UP\n1.000
      UP\nstroke\ngrestore\nend\nshowpage\n%%Trailer\n%%DocumentFonts:
      Helvetica\n>|ps>||||||>

      \;
    </output>

    <\input|GNUplot] >
      set xrange[-5:5] ~set yrange[-2:2] ~f(x)=x\<less\>0?-1:1 ~plot f(x)
    </input>

    <\output>
      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      temp.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate: Sun Apr
      \ 6 12:33:46 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 410
      302\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color false def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
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      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
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      -46.7 MRshow\ngrestore\n574 1428 M\n63 0 V\n6325 0 R\n-63 0 V\n
      stroke\n490 1428 M\ngsave 0 setgray\n[ [(Helvetica) 140.0 0.0 true true
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      R\n-63 0 V\n stroke\n490 2576 M\ngsave 0 setgray\n[ [(Helvetica) 140.0
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      MRshow\ngrestore\n574 3724 M\n63 0 V\n6325 0 R\n-63 0 V\n stroke\n490
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      true true 0 ( 2)]\n] -46.7 MRshow\ngrestore\n1213 280 M\n0 63 V\n0 4529
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      MCshow\ngrestore\n5046 280 M\n0 63 V\n0 4529 R\n0 -63 V\n stroke\n5046
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      V\n574 1428 M\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0
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      V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n65 0
      V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0
      V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0
      V\n64 0 V\n65 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0
      V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0 V\n65 0 V\n64 0
      V\n65 0 V\n64 0 V\n65 0 V\n1.000 UP\nstroke\ngrestore\nend\nshowpage\n%%Trailer\n%%DocumentFonts:
      Helvetica\n>|ps>||||||>

      \;
    </output>

    <\input|GNUplot] >
      \;
    </input>
  </session>

  Due to the auto-scaling effect, not all the range of domain of
  <with|mode|math|x+sin(x)> is shown in the first graph. After given the
  range of variable of <with|mode|math|x>, we can observe the graph more
  explicitly. But how about "<with|color|red|set xlabel '[x]'>" in single
  line with other plotting command lines? Due to bug interpretation of the
  interface of gnuplot, <with|mode|math|>tm_gnuplot, gnuplot cannot handle
  this code with ghostscript. Instead of inputting <with|color|red|plot> and
  <with|color|red|set option> in different lines, input "<with|color|red|set
  options ~ plot <with|mode|math|\<cdots\><with|color|black|>>>" \ to add the
  set option in normal plotting command. Try directly \ execute the above
  code to see what about the differences between two statements. Almost CAS's
  have their plotting philosophy. For example, Octave, the other famous one,
  not only has its built-in command, <strong|<verbatim|<em|<strong|<with|color|red|plot>>>>>,
  but also fully supports the Gnuplot functions, only by adding a pre
  "<with|color|red|g>" before the relative plotting commands.\ 

  <\session|octave|default>
    <\output>
      GNU Octave, version 2.1.45 (i686-pc-linux-gnu).

      Copyright (C) 1996, 1997, 1998, 1999, 2000, 2001, 2002, 2003 John W.
      Eaton.

      This is free software; see the source code for copying conditions.

      There is ABSOLUTELY NO WARRANTY; not even for MERCHANTIBILITY or

      FITNESS FOR A PARTICULAR PURPOSE.

      \;

      Report bugs to \<less\>bug-octave@bevo.che.wisc.edu\<gtr\>.

      \;
    </output>

    <\input|octave\<gtr\> >
      x=linspace(-10,10,1000);
    </input>

    <\input|octave\<gtr\> >
      y=x+sin(x);
    </input>

    <\input|octave\<gtr\> >
      plot(x,y,";Function y=x+sin(x);");
    </input>

    <\output>
      \;

      \;

      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
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      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
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      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
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      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
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      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
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      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
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      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
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      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
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      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
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      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
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      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
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      0.0 true true 0 (-8)]\n] -46.7 MRshow\n490 694 M\n63 0 V\n2809 0 R\n-63
      0 V\n stroke\n406 694 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-6)]\n]
      -46.7 MRshow\n490 902 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 902
      M\n[ [(Helvetica) 140.0 0.0 true true 0 (-4)]\n] -46.7 MRshow\n490 1109
      M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 1109 M\n[ [(Helvetica) 140.0
      0.0 true true 0 (-2)]\n] -46.7 MRshow\n490 1316 M\n63 0 V\n2809 0
      R\n-63 0 V\n stroke\n406 1316 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
      0)]\n] -46.7 MRshow\n490 1523 M\n63 0 V\n2809 0 R\n-63 0 V\n
      stroke\n406 1523 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 2)]\n] -46.7
      MRshow\n490 1730 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 1730 M\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 4)]\n] -46.7 MRshow\n490 1938
      M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 1938 M\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 6)]\n] -46.7 MRshow\n490 2145 M\n63 0 V\n2809 0
      R\n-63 0 V\n stroke\n406 2145 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
      8)]\n] -46.7 MRshow\n490 2352 M\n63 0 V\n2809 0 R\n-63 0 V\n
      stroke\n406 2352 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n]
      -46.7 MRshow\n490 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n490 140
      M\n[ [(Helvetica) 140.0 0.0 true true 0 (-10)]\n] -46.7 MCshow\n1208
      280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n1208 140 M\n[ [(Helvetica)
      140.0 0.0 true true 0 (-5)]\n] -46.7 MCshow\n1926 280 M\n0 63 V\n0 2009
      R\n0 -63 V\n stroke\n1926 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
      0)]\n] -46.7 MCshow\n2644 280 M\n0 63 V\n0 2009 R\n0 -63 V\n
      stroke\n2644 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 5)]\n] -46.7
      MCshow\n3362 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n3362 140 M\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n] -46.7 MCshow\n1.000
      UL\nLTb\n490 280 M\n2872 0 V\n0 2072 V\n-2872 0 V\n490 280 L\n1.000
      UP\n1.000 UL\nLT0\n2711 2219 M\n[ [(Helvetica) 140.0 0.0 true true 0
      (Function y=x+sin\\(x\\))]\n] -46.7 MRshow\n2795 2219 M\n399 0 V\n490
      336 M\n3 1 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3
      0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 1
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0
      V\n3 0 V\n2 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n2 1
      V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 1
      V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n2 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1
      V\n3 1 V\n3 1 V\n3 1 V\n2 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 2 V\n3 1
      V\n3 2 V\n2 1 V\n3 1 V\n3 2 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n2 2
      V\n3 2 V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n2 2 V\n3 3 V\n3 2
      V\n3 2 V\n3 2 V\n3 2 V\n3 3 V\n3 2 V\n2 3 V\n3 2 V\n3 3 V\n3 2 V\n3 3
      V\n3 2 V\n3 3 V\n3 3 V\n2 2 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3
      V\n3 3 V\n2 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n2 3
      V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 4 V\n3 3 V\n2 4 V\n3 4 V\n3 3
      V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n2 4 V\n3 3 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 5
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 5 V\n2 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 5 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 4 V\n3 3 V\n2 4
      V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 3 V\n2 4 V\n3 3 V\n3 3
      V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n2 3 V\n3 3 V\n3 3 V\n3 3 V\n3 4
      V\n3 3 V\n3 3 V\n3 2 V\n2 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 2 V\n3 3
      V\n3 3 V\n2 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n3 2 V\n2 3
      V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n2 2 V\n3 2 V\n3 2
      V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n3 2 V\n2 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1
      V\n3 2 V\n3 1 V\n3 1 V\n2 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1
      V\n3 2 V\n2 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 0 V\n2 1
      V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 1
      V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 1 V\n2 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n2 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 1 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0
      V\n3 1 V\n2 0 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1
      V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n2 1 V\n3 1 V\n3 1
      V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n2 1 V\n3 2 V\ncurrentpoint stroke
      M\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 2 V\n3 1 V\n2 1 V\n3 2 V\n3 1 V\n3 2
      V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n2 2 V\n3 1 V\n3 2 V\n3 2 V\n3 2 V\n3 2
      V\n3 2 V\n3 2 V\n2 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 3
      V\n2 2 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n2 2 V\n3 3
      V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n3 3 V\n2 3 V\n3 3 V\n3 3 V\n3 3
      V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n2 3 V\n3 3 V\n3 4 V\n3 3 V\n3 4 V\n3 3
      V\n3 3 V\n3 4 V\n2 3 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 3 V\n3 4 V\n3 4
      V\n2 4 V\n3 3 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n2 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 5 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 5
      V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 5 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 5 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 3 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 3 V\n2 4 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 3
      V\n3 4 V\n3 4 V\n2 3 V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 4 V\n3 3
      V\n2 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n2 3 V\n3 3
      V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n3 3 V\n2 2 V\n3 3 V\n3 3 V\n3 2
      V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n2 2 V\n3 3 V\n3 2 V\n3 2 V\n3 2 V\n3 2
      V\n3 2 V\n3 2 V\n2 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 1
      V\n2 2 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n2 1 V\n3 1
      V\n3 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 2 V\n2 1 V\n3 1 V\n3 1 V\n3 1
      V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n2 1 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 0
      V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0
      V\n2 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n2 0 V\n3 0
      V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 1 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n2 0 V\n3 1 V\n3 0 V\n3 0
      V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0
      V\n3 1 V\n3 1 V\n2 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 0
      V\n2 1 V\n3 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n2 2 V\n3 1
      V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n2 1 V\n3 2 V\n3 2 V\n3 2
      V\n3 1 V\n3 2 V\n3 2 V\n3 2 V\n2 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2
      V\n3 2 V\n3 2 V\n2 3 V\n3 2 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n3 3
      V\n2 2 V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n2 3 V\n3 2
      V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 3 V\n2 3 V\n3 3 V\n3 4 V\n3 3
      V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n2 4 V\n3 3 V\n3 4 V\n3 3 V\n3 4 V\n3 4
      V\n3 3 V\n3 4 V\n2 4 V\n3 3 V\n3 4 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4
      V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4
      V\ncurrentpoint stroke M\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4
      V\n3 4 V\n3 5 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 5 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 5 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 3 V\n2 4
      V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n2 4 V\n3 3 V\n3 4
      V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n2 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3
      V\n3 3 V\n3 3 V\n3 3 V\n2 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3
      V\n3 3 V\n2 2 V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n2 3
      V\n3 2 V\n3 3 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 3 V\n2 2 V\n3 2 V\n3 2
      V\n3 2 V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n2 2 V\n3 2 V\n3 1 V\n3 2 V\n3 1
      V\n3 2 V\n3 2 V\n3 1 V\n2 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 1 V\n3 1
      V\n3 1 V\n2 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 0 V\n2 1
      V\n3 1 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 1
      V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 1 V\n3 0
      V\n3 0 V\n3 0 V\n3 1 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0
      V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 1 V\n1.000
      UP\nstroke\ngrestore\nend\nshowpage\n>|ps>||||||>

      \;
    </output>

    <\input|octave\<gtr\> >
      gset term postscript enhanced eps color;
    </input>

    <\input|octave\<gtr\> >
      gset output "demo.eps"
    </input>

    <\input|octave\<gtr\> >
      plot(x,y,";Function y=x+sin(x);")
    </input>

    <\output>
      \;

      \;

      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      /tmp/tmplot.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate:
      Sun Mar 30 22:23:06 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50
      50 230 176\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color true def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
      begin\ngsave\n50 50 translate\n0.050 0.050 scale\n0
      setgray\nnewpath\n(Helvetica) findfont 140 scalefont setfont\n1.000
      UL\nLTb\n490 280 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 280 M\n[
      [(Helvetica) 140.0 0.0 true true 0 (-10)]\n] -46.7 MRshow\n490 487
      M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 487 M\n[ [(Helvetica) 140.0
      0.0 true true 0 (-8)]\n] -46.7 MRshow\n490 694 M\n63 0 V\n2809 0 R\n-63
      0 V\n stroke\n406 694 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-6)]\n]
      -46.7 MRshow\n490 902 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 902
      M\n[ [(Helvetica) 140.0 0.0 true true 0 (-4)]\n] -46.7 MRshow\n490 1109
      M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 1109 M\n[ [(Helvetica) 140.0
      0.0 true true 0 (-2)]\n] -46.7 MRshow\n490 1316 M\n63 0 V\n2809 0
      R\n-63 0 V\n stroke\n406 1316 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
      0)]\n] -46.7 MRshow\n490 1523 M\n63 0 V\n2809 0 R\n-63 0 V\n
      stroke\n406 1523 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 2)]\n] -46.7
      MRshow\n490 1730 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 1730 M\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 4)]\n] -46.7 MRshow\n490 1938
      M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 1938 M\n[ [(Helvetica) 140.0
      0.0 true true 0 ( 6)]\n] -46.7 MRshow\n490 2145 M\n63 0 V\n2809 0
      R\n-63 0 V\n stroke\n406 2145 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
      8)]\n] -46.7 MRshow\n490 2352 M\n63 0 V\n2809 0 R\n-63 0 V\n
      stroke\n406 2352 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n]
      -46.7 MRshow\n490 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n490 140
      M\n[ [(Helvetica) 140.0 0.0 true true 0 (-10)]\n] -46.7 MCshow\n1208
      280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n1208 140 M\n[ [(Helvetica)
      140.0 0.0 true true 0 (-5)]\n] -46.7 MCshow\n1926 280 M\n0 63 V\n0 2009
      R\n0 -63 V\n stroke\n1926 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
      0)]\n] -46.7 MCshow\n2644 280 M\n0 63 V\n0 2009 R\n0 -63 V\n
      stroke\n2644 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 5)]\n] -46.7
      MCshow\n3362 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n3362 140 M\n[
      [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n] -46.7 MCshow\n1.000
      UL\nLTb\n490 280 M\n2872 0 V\n0 2072 V\n-2872 0 V\n490 280 L\n1.000
      UP\n1.000 UL\nLT0\n490 336 M\n3 1 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0
      V\n3 1 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1
      V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n2 1
      V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n2 2 V\n3 1 V\n3 1
      V\n3 1 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n2 1 V\n3 1 V\n3 2 V\n3 2 V\n3 1
      V\n3 2 V\n3 1 V\n3 2 V\n2 2 V\n3 2 V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n3 2
      V\n3 2 V\n2 2 V\n3 3 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 3 V\n3 2 V\n2 3
      V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n2 2 V\n3 3 V\n3 3
      V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n2 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3
      V\n3 3 V\n3 4 V\n3 3 V\n2 3 V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 4
      V\n3 3 V\n2 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n2 4
      V\n3 3 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n2 5 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 5 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 5 V\n3 4 V\n2 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 3 V\n3 4
      V\n3 4 V\n3 4 V\n3 3 V\n2 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 3 V\n3 4
      V\n3 3 V\n2 4 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n2 3
      V\n3 3 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 2 V\n2 3 V\n3 3 V\n3 3
      V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n2 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2
      V\n3 3 V\n3 2 V\n3 2 V\n2 3 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2
      V\n3 2 V\n2 2 V\n3 2 V\n3 2 V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n3 2 V\n2 1
      V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 1 V\n2 2 V\n3 1 V\n3 1
      V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 2 V\n2 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1
      V\n3 1 V\n3 1 V\n3 0 V\n2 1 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1
      V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 1 V\n2 0
      V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 1 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n2 0 V\n3 0 V\n3 0
      V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n2 0 V\n3 0 V\n3 1 V\n3 0 V\n3 1
      V\n3 0 V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 0
      V\n3 1 V\n2 1 V\n3 1 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n2 1
      V\n3 2 V\n3 1 V\n3 1 V\ncurrentpoint stroke M\n3 1 V\n3 1 V\n3 2 V\n3 1
      V\n2 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n2 2 V\n3 1
      V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n2 2 V\n3 2 V\n3 2 V\n3 2
      V\n3 2 V\n3 2 V\n3 2 V\n3 3 V\n2 2 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2
      V\n3 3 V\n3 3 V\n2 2 V\n3 3 V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n3 3
      V\n2 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n2 3 V\n3 3
      V\n3 4 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n2 3 V\n3 4 V\n3 4 V\n3 3
      V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n2 4 V\n3 3 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 3 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 5 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 5 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 5
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 5 V\n3 4
      V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n2 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 3 V\n2 4 V\n3 4
      V\n3 4 V\n3 3 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n2 3 V\n3 4 V\n3 3 V\n3 3
      V\n3 4 V\n3 3 V\n3 4 V\n3 3 V\n2 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 3
      V\n3 3 V\n3 3 V\n2 3 V\n3 3 V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 3 V\n3 3
      V\n2 2 V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n3 2 V\n2 2 V\n3 3
      V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n2 2 V\n3 2 V\n3 2 V\n3 2
      V\n3 2 V\n3 2 V\n3 2 V\n3 1 V\n2 2 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2
      V\n3 1 V\n3 2 V\n2 1 V\n3 1 V\n3 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n3 2
      V\n2 1 V\n3 1 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n3 1 V\n2 1 V\n3 1
      V\n3 0 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 0
      V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 1
      V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 1
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0
      V\n2 0 V\n3 1 V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1 V\n3 0
      V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 1 V\n2 1 V\n3 0 V\n3 1 V\n3 1
      V\n3 1 V\n3 1 V\n3 1 V\n3 0 V\n2 1 V\n3 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1
      V\n3 1 V\n3 1 V\n2 2 V\n3 1 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2
      V\n2 1 V\n3 2 V\n3 2 V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n3 2 V\n2 2 V\n3 2
      V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n2 3 V\n3 2 V\n3 2 V\n3 3
      V\n3 2 V\n3 3 V\n3 2 V\n3 3 V\n2 2 V\n3 3 V\n3 3 V\n3 2 V\n3 3 V\n3 3
      V\n3 3 V\n3 3 V\n2 3 V\n3 2 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 3
      V\n2 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n2 4 V\n3 3
      V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n2 4 V\n3 3 V\n3 4 V\n3 4
      V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\ncurrentpoint stroke M\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 5 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n2 4 V\n3 5 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 5
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4 V\n2 4 V\n3 4 V\n3 4 V\n3 4 V\n3 4
      V\n3 4 V\n3 4 V\n3 3 V\n2 4 V\n3 4 V\n3 4 V\n3 3 V\n3 4 V\n3 4 V\n3 3
      V\n3 4 V\n2 4 V\n3 3 V\n3 4 V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 4 V\n2 3
      V\n3 3 V\n3 4 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n2 3 V\n3 3 V\n3 3
      V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n3 3 V\n2 2 V\n3 3 V\n3 3 V\n3 2 V\n3 3
      V\n3 2 V\n3 3 V\n3 2 V\n2 3 V\n3 2 V\n3 3 V\n3 2 V\n3 2 V\n3 2 V\n3 2
      V\n3 3 V\n2 2 V\n3 2 V\n3 2 V\n3 2 V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n2 2
      V\n3 2 V\n3 1 V\n3 2 V\n3 1 V\n3 2 V\n3 2 V\n3 1 V\n2 1 V\n3 2 V\n3 1
      V\n3 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1 V\n2 2 V\n3 1 V\n3 1 V\n3 1 V\n3 1
      V\n3 1 V\n3 1 V\n3 0 V\n2 1 V\n3 1 V\n3 1 V\n3 1 V\n3 0 V\n3 1 V\n3 1
      V\n3 0 V\n2 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n3 1 V\n3 0 V\n2 1
      V\n3 0 V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 1 V\n2 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0
      V\n3 0 V\n2 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 1
      V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 0 V\n3 0 V\n3 0
      V\n3 1 V\n3 0 V\n3 0 V\n3 0 V\n3 0 V\n2 1 V\n3 0 V\n3 0 V\n3 1 V\n1.000
      UP\nstroke\ngrestore\nend\nshowpage\n>|ps>||||||>

      \;
    </output>

    \;

    <\input|octave\<gtr\> >
      \;
    </input>
  </session>

  In the octave generic terminal, the graph will not appear instead of
  demo.eps being created. By the way, note that its syntax is similar to
  Matlab but not similar to Maple.\ 

  \;

  Maxima applies many functions for mathematical calculation, for example, it
  can be also used to solve the algebra equations:

  <\session|maxima|default>
    <\output>
      GCL (GNU Common Lisp) \ Version(2.5.0) ¶g¤­ \ 2¤ë \ 7 19:50:19 CST 2003

      Licensed under GNU Library General Public License

      Contains Enhancements by W. Schelter

      Maxima 5.9.0rc3 http://maxima.sourceforge.net

      Distributed under the GNU Public License. See the file COPYING.

      Dedicated to the memory of William Schelter.

      This is a development version of Maxima. The function bug_report()

      provides bug reporting information.

      \;
    </output>

    <\input|<\with|color|red>
      (C1) <with|color|black|>
    </with>>
      linsolve([a*x+b*y=m,c*x+d*y=n],[x,y]);
    </input>

    <\output>
      <\with|mode|math>
        <with|formula style|true|<with|mode|text|font
        family|tt|color|red|(D7) <with|color|black|>><left|[>x=-<frac|d*m-b*n|b*C-a*d>,y=<frac|C*m-a*n|b*C-a*d><right|]>>
      </with>

      \;
    </output>

    <\input|<\with|color|red>
      (C8) <with|color|black|>
    </with>>
      solve(x^3-x=0,x);
    </input>

    <\output>
      <\with|mode|math>
        <with|formula style|true|<with|mode|text|font
        family|tt|color|red|(D8) <with|color|black|>><left|[>x=-1,x=1,x=0<right|]>>
      </with>

      \;
    </output>

    <\input|<\with|color|red>
      (C9) <with|color|black|>
    </with>>
      diff((x^2+a)^(1/2),x);
    </input>

    <\output>
      <\with|mode|math>
        <with|formula style|true|<with|mode|text|font
        family|tt|color|red|(D9) <with|color|black|>><frac|x|<sqrt|x<rsup|2>+a>>>
      </with>

      \;
    </output>

    <\input|<\with|color|red>
      (C10) <with|color|black|>
    </with>>
      integrate((x^2+a)^(1/2),x);
    </input>

    <\input|<\with|color|red>
      <with|mode|math|formula style|true|<with|mode|text|Is
      >a<with|mode|text| positive or negative?>> <with|color|black|>
    </with>>
      positive
    </input>

    <\output>
      <\with|mode|math>
        <with|formula style|true|<with|mode|text|font
        family|tt|color|red|(D10) <with|color|black|>><frac|a*<with|math font
        family|rm|ASINH><left|(><frac|x|<sqrt|a>><right|)>|2>+<frac|x*<sqrt|x<rsup|2>+a>|2>>
      </with>

      \;
    </output>

    <\input|<\with|color|red>
      (C11) <with|color|black|>
    </with>>
      integrate((x^2+a)^(1/2),x,0,1);
    </input>

    <\input|<\with|color|red>
      <with|mode|math|formula style|true|<with|mode|text|Is
      >a<with|mode|text| positive or negative?>> <with|color|black|>
    </with>>
      negative
    </input>

    <\output>
      <\with|mode|math>
        <with|formula style|true|<with|mode|text|font
        family|tt|color|red|(D11) <with|color|black|>><frac|a*log
        <left|(>2*<sqrt|a+1>+2<right|)>+<sqrt|a+1>|2>-<frac|log
        <left|(>2*<sqrt|a><right|)>*a|2>>
      </with>

      \;
    </output>

    <\input|<\with|color|red>
      (C12) <with|color|black|>
    </with>>
      limit((x^2+a)^(1/2),x,0);
    </input>

    <\output>
      <\with|mode|math>
        <with|formula style|true|<with|mode|text|font
        family|tt|color|red|(D12) <with|color|black|>><sqrt|a>>
      </with>

      \;
    </output>

    <\input|<\with|color|red>
      (C13) <with|color|black|>
    </with>>
      \;
    </input>
  </session>

  The symbolic calculation of Maxima has shown above, including solving
  equations, evaluating limit, differentiation and integration. In the
  examples of integration, maxima will ask the user more conditions if
  necessarily.

  Now let us introduce Yacas (yes, another CAS). The following is mini demo:

  <\session|yacas|default>
    <\input|yacas] >
      Solve(x^3+b+1==0,x);
    </input>

    <\output>
      <\with|mode|math>
        <sqrt|b+1|3>
      </with>
    </output>

    <\input|yacas] >
      D(x) (x^2+a)^(1/2);
    </input>

    <\output>
      <\with|mode|math>
        <frac|<left|(>x<rsup|2>+a<right|)><rsup|<frac|-1|2>>2x|2>
      </with>
    </output>

    <\input|yacas] >
      Limit(x,0) (1-Cos(x))/x^2;
    </input>

    <\output>
      <\with|mode|math>
        <frac|1|2>
      </with>
    </output>

    <\input|yacas] >
      Integrate(x,0,pi) x+Sin(x);
    </input>

    <\output>
      <\with|mode|math>
        <frac|\<pi\><rsup|2>|2>-<left|(>cos \<pi\><right|)>+1
      </with>
    </output>

    <\input|yacas] >
      f(x):= x+sin(x);
    </input>

    <\output>
      <\with|mode|math>
        <with|math font family|rm|True>
      </with>
    </output>

    <\input|yacas] >
      GnuPlot(-Pi/2,Pi/2,80,f(x));
    </input>

    <\output>
      <\with|mode|math>
        <with|math font family|rm|GnuPlot><left|(>-<frac|\<pi\>|2>,<frac|\<pi\>|2>,80,f<left|(>x<right|)><right|)>
      </with>
    </output>

    <\input|yacas] >
      \;
    </input>
  </session>

  The last command of plotting will not have any correspondence here.

  <\exercise>
    Plot the graphs of the following functions: a)
    <with|mode|math|x<rsup|2>+3x-2> \ \ b)
    <with|mode|math|<frac|x<rsup|2>+1|x<rsup|4>+x+1>> \ c)
    <with|mode|math|<sqrt|s<rsup|2>+1>>

    \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ d)
    <with|mode|math|<frac|sin(\<pi\>x/2)-1|1-x<rsup|2>>> \ e)
    <with|mode|math|x<rsup|3>+<frac|3|x<rsup|2>>> \ \ f)
    <with|mode|math|(x+1)<rsup|1/3>>
  </exercise>

  <\exercise>
    Plot the graph of the function:

    <\expand|equation*>
      f(x)= <choice|<tformat|<table|<row|<cell|(x+1)<rsup|2> \ \ if
      x\<gtr\>-1, >>|<row|<cell| x \ +1 \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ otherwise
      \ \ \ \ \ \ \ \ >>>>>
    </expand>
  </exercise>

  <\exercise>
    Solve <with|mode|math|><with|mode|math|3x+4y=5, 9x+10y=11> for
    <with|mode|math|x,y>.
  </exercise>

  <\exercise>
    Differentiate the functions in <strong|Exercise 1<strong|>>.
  </exercise>

  Which application with plotting ability is excellent? This answer will be
  different for different persons. From my view, Maxima or Gnuplot is better
  one if the solutions of functions are in explicit form. But if the solution
  are in implicit form, consider the tools with numerical utility, for
  example Octave.\ 

  <\example>
    (Butterfly Effect) Remember what the crazy physician said about this in
    movie "Jurassic Park". This is one phenomenon about atmosphere and named
    by its solution curve. This effect depends on the differential equations:

    <\expand|eqnarray*>
      <tformat|<table|<row|<cell|<frac|d x<rsub|1>(t)|d
      t>>|<cell|=>|<cell|-10(x<rsub|1>(t)-x<rsub|2>(t))>>|<row|<cell|<frac|d
      x<rsub|2>(t)|d t>>|<cell|=>|<cell|28x<rsub|1>(t)-x<rsub|2>(t)-x<rsub|1>(t)x<rsub|3>(t)>>|<row|<cell|<frac|d
      x<rsub|3>(t)|d t>>|<cell|=>|<cell|<frac|8|3> \ <left|(>
      x<rsub|1>(t)x<rsub|2>(t)-x<rsub|3>(t) <right|)>>>|<row|<cell|Initial
      condition:>|<cell|>|<cell|x<rsub|1>(0)=2, x<rsub|2>(0)=5,
      x<rsub|3>(0)=10>>>>
    </expand>

    Solve this initial value problem by Octave:

    <\session|octave|default>
      <\output>
        GNU Octave, version 2.1.45 (i686-pc-linux-gnu).

        Copyright (C) 1996, 1997, 1998, 1999, 2000, 2001, 2002, 2003 John W.
        Eaton.

        This is free software; see the source code for copying conditions.

        There is ABSOLUTELY NO WARRANTY; not even for MERCHANTIBILITY or

        FITNESS FOR A PARTICULAR PURPOSE.

        \;

        Report bugs to \<less\>bug-octave@bevo.che.wisc.edu\<gtr\>.

        \;
      </output>

      <\input|octave\<gtr\> >
        x0=[2;5;10];
      </input>

      <\input|octave\<gtr\> >
        t = linspace (0,10,800);
      </input>

      <\input|octave\<gtr\> >
        function dx = butter (x ,t) \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ dx(1)
        = -10.0*(x(1)-x(2)); \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ dx(2)
        = 28.0*x(1)-x(2)-x(1)*x(3); \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ dx(3)
        = 8.0/3.0*( x(1)*x(2) -x(3) ); \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ end;
      </input>

      <\input|octave\<gtr\> >
        y=lsode("butter",x0,t);
      </input>

      <\input|octave\<gtr\> >
        gset parametric;
      </input>

      <\input|octave\<gtr\> >
        plot(y(:,1),y(:,3))
      </input>

      <\output>
        \;

        \;

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        def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_ def\n/M {moveto} bind
        def\n/L {lineto} bind def\n/R {rmoveto} bind def\n/V {rlineto} bind
        def\n/N {newpath moveto} bind def\n/f {rlineto fill} bind def\n/vpt2
        vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow { currentpoint stroke M\n
        \ 0 vshift R show } def\n/Rshow { currentpoint stroke M\n \ dup
        stringwidth pop neg vshift R show } def\n/Cshow { currentpoint stroke
        M\n \ dup stringwidth pop -2 div vshift R show } def\n/UP { dup vpt_
        mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2 hpt 2 mul def
        /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid {pop []} if
        0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash} ifelse }
        def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL {
        stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
        mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul
        /udl exch def } def\n/PL { stroke userlinewidth setlinewidth }
        def\n/LTb { BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0
        setdash 0 0 0 setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 {
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        def\n/LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1
        dl 2 dl] 0 1 1 DL } def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL }
        def\n/LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl
        2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0
        setdash\n \ \ gsave 1 setlinecap M 0 0 V stroke grestore } def\n/Dia
        { stroke [] 0 setdash 2 copy vpt add M\n \ hpt neg vpt neg V hpt vpt
        neg V\n \ hpt vpt V hpt neg vpt V closepath stroke\n \ Pnt }
        def\n/Pls { stroke [] 0 setdash vpt sub M 0 vpt2 V\n \ currentpoint
        stroke M\n \ hpt neg vpt neg R hpt2 0 V stroke\n \ } def\n/Box {
        stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M\n \ 0 vpt2 neg
        V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke\n \ Pnt }
        def\n/Crs { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ hpt2
        vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0 R hpt2 vpt2 V stroke
        } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12 mul add M\n \ hpt
        neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V
        closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs } def\n/BoxF
        { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V
        \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill } def\n/TriUF
        { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul
        V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill }
        def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
        neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
        closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt
        1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt
        neg vpt -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash
        vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg
        vpt V closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy
        gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ closepath stroke grestore Pnt } def\n/PentF { stroke [] 0 setdash
        gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ closepath fill grestore } def\n/Circle { stroke [] 0 setdash 2
        copy\n \ hpt 0 360 arc stroke Pnt } def\n/CircleF { stroke [] 0
        setdash hpt 0 360 arc fill } def\n/C0 { BL [] 0 setdash 2 copy moveto
        vpt 90 450 \ arc } bind def\n/C1 { BL [] 0 setdash 2 copy
        \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc closepath
        fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
        def\n/C2 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        90 180 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
        closepath } bind def\n/C3 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 0 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C4 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 180 270 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
        } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
        \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc } bind def\n/C6 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
        copy \ vpt 90 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt
        0 360 arc closepath } bind def\n/C7 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ 2 copy \ vpt 0 270 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C8 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt 270 360 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
        bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy
        \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
        360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
        moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
        \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11
        { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13
        { BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
        setdash 2 copy vpt 0 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
        \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
        \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
        bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
        def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
        bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
        def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
        Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch
        vpt2 vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy
        exch vpt sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 {
        BL [] 0 setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt
        sub exch vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare }
        bind def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt
        vpt2 Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub
        vpt Square fill Bsquare } bind def\n/S9 { BL [] 0 setdash 2 copy vpt
        sub vpt vpt2 Rec fill Bsquare } bind def\n/S10 { BL [] 0 setdash 2
        copy vpt sub vpt Square fill 2 copy exch vpt sub exch vpt Square
        fill\n \ \ \ \ \ \ Bsquare } bind def\n/S11 { BL [] 0 setdash 2 copy
        vpt sub vpt Square fill 2 copy exch vpt sub exch vpt2 vpt Rec fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S12 { BL [] 0 setdash 2 copy exch
        vpt sub exch vpt sub vpt2 vpt Rec fill Bsquare } bind def\n/S13 { BL
        [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy vpt Square fill Bsquare } bind def\n/S14 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square fill Bsquare } bind
        def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill Bsquare } bind
        def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke grestore } bind
        def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke grestore } bind
        def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke grestore } bind
        def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke grestore } bind
        def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke grestore } bind
        def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke grestore } bind
        def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke grestore } bind
        def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke grestore } bind
        def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke grestore } bind
        def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke grestore } bind
        def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke grestore } bind
        def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke grestore } bind
        def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke grestore } bind
        def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke grestore } bind
        def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke grestore } bind
        def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke grestore } bind
        def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt
        vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke } def\n/BoxE {
        stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2
        0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE { stroke
        [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2
        mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke } def\n/TriDE {
        stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
        \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath stroke }
        def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72
        rotate 0 hpt L} repeat\n \ closepath stroke grestore } def\n/CircE {
        stroke [] 0 setdash \n \ hpt 0 360 arc stroke } def\n/Opaque { gsave
        closepath 1 setgray fill grestore 0 setgray closepath } def\n/DiaW {
        stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n
        \ hpt vpt V hpt neg vpt V Opaque stroke } def\n/BoxW { stroke [] 0
        setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2
        V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW { stroke [] 0 setdash
        vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n
        \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW { stroke [] 0
        setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0
        V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW { stroke []
        0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash \n \ hpt
        0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray fill
        grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
        makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
        ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0
        get findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ]
        exch dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch
        4 get {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n
        \ \ \ \ {dup 3 get {2 get neg 0 exch R pop} {pop aload pop M} ifelse}
        {dup 5\n \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get
        stringwidth pop -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop
        -2 div 0 R 6 get\n \ \ \ \ show 2 index {aload pop M neg 3 -1 roll
        neg R pop pop} {pop pop pop\n \ \ \ \ pop aload pop M} ifelse }ifelse
        }ifelse } forall} bind def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get
        findfont exch 1 get scalefont\n \ \ \ \ setfont 6 get stringwidth pop
        add} {pop} ifelse} forall} bind def\n/MLshow { currentpoint stroke
        M\n \ 0 exch R MFshow } bind def\n/MRshow { currentpoint stroke M\n
        \ exch dup MFwidth neg 3 -1 roll R MFshow } def\n/MCshow {
        currentpoint stroke M\n \ exch dup MFwidth -2 div 3 -1 roll R MFshow
        } def\nend\n%%EndProlog\ngnudict begin\ngsave\n50 50 translate\n0.050
        0.050 scale\n0 setgray\nnewpath\n(Helvetica) findfont 140 scalefont
        setfont\n1.000 UL\nLTb\n490 280 M\n63 0 V\n2809 0 R\n-63 0 V\n
        stroke\n406 280 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 5)]\n]
        -46.7 MRshow\n490 539 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 539
        M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n] -46.7 MRshow\n490
        798 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 798 M\n[ [(Helvetica)
        140.0 0.0 true true 0 ( 15)]\n] -46.7 MRshow\n490 1057 M\n63 0
        V\n2809 0 R\n-63 0 V\n stroke\n406 1057 M\n[ [(Helvetica) 140.0 0.0
        true true 0 ( 20)]\n] -46.7 MRshow\n490 1316 M\n63 0 V\n2809 0 R\n-63
        0 V\n stroke\n406 1316 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
        25)]\n] -46.7 MRshow\n490 1575 M\n63 0 V\n2809 0 R\n-63 0 V\n
        stroke\n406 1575 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 30)]\n]
        -46.7 MRshow\n490 1834 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406
        1834 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 35)]\n] -46.7
        MRshow\n490 2093 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 2093 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 40)]\n] -46.7 MRshow\n490 2352
        M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 2352 M\n[ [(Helvetica)
        140.0 0.0 true true 0 ( 45)]\n] -46.7 MRshow\n490 280 M\n0 63 V\n0
        2009 R\n0 -63 V\n stroke\n490 140 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 (-15)]\n] -46.7 MCshow\n969 280 M\n0 63 V\n0 2009 R\n0 -63 V\n
        stroke\n969 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-10)]\n]
        -46.7 MCshow\n1447 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n1447
        140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-5)]\n] -46.7
        MCshow\n1926 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n1926 140 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n] -46.7 MCshow\n2405 280
        M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n2405 140 M\n[ [(Helvetica)
        140.0 0.0 true true 0 ( 5)]\n] -46.7 MCshow\n2883 280 M\n0 63 V\n0
        2009 R\n0 -63 V\n stroke\n2883 140 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 ( 10)]\n] -46.7 MCshow\n3362 280 M\n0 63 V\n0 2009 R\n0 -63
        V\n stroke\n3362 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
        15)]\n] -46.7 MCshow\n1.000 UL\nLTb\n490 280 M\n2872 0 V\n0 2072
        V\n-2872 0 V\n490 280 L\n1.000 UP\n1.000 UL\nLT0\n2711 2219 M\n[
        [(Helvetica) 140.0 0.0 true true 0 (line 1)]\n] -46.7 MRshow\n2795
        2219 M\n399 0 V\n2117 539 M\n37 2 V\n37 8 V\n39 14 V\n41 22 V\n44 30
        V\n47 41 V\n51 54 V\n54 67 V\n56 83 V\n59 100 V\n60 117 V\n59 134
        V\n55 147 V\n50 155 V\n41 157 V\n30 149 V\n14 133 V\n-1 107 V\n-19 76
        V\n-35 42 V\n-51 9 V\n-62 -20 V\n-71 -43 V\n-76 -59 V\n-78 -68 V\n-78
        -73 V\n-74 -75 V\n-70 -72 V\n-65 -69 V\n-58 -66 V\n-53 -61 V\n-46 -57
        V\n-41 -54 V\n-36 -50 V\n-31 -48 V\n-28 -44 V\n-23 -42 V\n-21 -40
        V\n-18 -38 V\n-17 -36 V\n-15 -34 V\n-14 -32 V\n-13 -30 V\n-12 -29
        V\n-13 -27 V\n-12 -25 V\n-14 -23 V\n-13 -21 V\n-15 -19 V\n-15 -16
        V\n-17 -14 V\n-18 -10 V\n-19 -8 V\n-22 -4 V\n-23 0 V\n-25 5 V\n-27 11
        V\n-29 16 V\n-31 22 V\n-33 30 V\n-35 38 V\n-36 46 V\n-38 54 V\n-37 64
        V\n-37 71 V\n-36 79 V\n-33 83 V\n-29 87 V\n-24 86 V\n-18 83 V\n-10 76
        V\n-2 66 V\n7 52 V\n15 37 V\n24 21 V\n31 6 V\n37 -9 V\n42 -20 V\n45
        -31 V\n46 -37 V\n47 -44 V\n46 -46 V\n43 -49 V\n41 -49 V\n38 -49 V\n35
        -48 V\n31 -48 V\n28 -46 V\n24 -45 V\n21 -43 V\n18 -42 V\n15 -40 V\n12
        -39 V\n10 -38 V\n8 -36 V\n5 -35 V\n4 -33 V\n2 -33 V\n1 -31 V\n-1 -29
        V\n-3 -29 V\n-3 -27 V\n-5 -25 V\n-7 -24 V\n-8 -23 V\n-9 -21 V\n-11
        -19 V\n-12 -17 V\n-14 -15 V\n-15 -13 V\n-18 -10 V\n-19 -7 V\n-22 -3
        V\n-24 1 V\n-26 6 V\n-29 11 V\n-32 18 V\n-34 25 V\n-37 33 V\n-40 42
        V\n-42 53 V\n-43 63 V\n-45 75 V\n-44 85 V\n-44 96 V\n-41 104 V\n-37
        108 V\n-30 110 V\n-23 105 V\n-13 96 V\n-3 82 V\n9 65 V\n20 43 V\n30
        23 V\n40 2 V\n47 -16 V\n53 -30 V\n56 -42 V\n57 -49 V\n57 -54 V\n54
        -57 V\n52 -57 V\n49 -57 V\n44 -56 V\n40 -53 V\n36 -52 V\n31 -50 V\n28
        -48 V\n23 -46 V\n21 -44 V\n17 -43 V\n15 -40 V\n12 -40 V\n10 -38 V\n9
        -36 V\n7 -36 V\n5 -34 V\n5 -33 V\n3 -32 V\n3 -31 V\n2 -30 V\n1 -28
        V\n1 -28 V\n0 -27 V\n0 -26 V\n0 -25 V\n-1 -25 V\n-1 -23 V\n-2 -23
        V\n-2 -22 V\n-2 -21 V\n-3 -21 V\n-3 -19 V\n-3 -19 V\n-4 -18 V\n-5 -18
        V\n-5 -17 V\n-6 -16 V\n-6 -15 V\n-8 -14 V\n-8 -14 V\n-10 -12 V\n-11
        -12 V\n-12 -10 V\n-14 -9 V\n-15 -7 V\n-18 -5 V\n-20 -3 V\n-22 0
        V\n-25 4 V\n-29 8 V\n-32 13 V\n-36 20 V\n-40 28 V\n-44 38 V\n-49 49
        V\n-53 64 V\n-58 80 V\n-61 99 V\n-64 118 V\n-65 138 V\n-64 157 V\n-60
        171 V\n-52 178 V\n-41 176 V\n-26 163 V\n-8 139 V\n11 104 V\n31 64
        V\n49 25 V\n65 -12 V\n76 -41 V\n84 -62 V\n87 -75 V\n87 -81 V\n84 -82
        V\n79 -79 V\n74 -75 V\n66 -70 V\n60 -65 V\n53 -59 V\n46 -55 V\n41 -51
        V\n35 -47 V\n31 -44 V\n27 -40 V\n24 -39 V\n21 -35 V\n19 -34 V\n18 -31
        V\n16 -29 V\n15 -27 V\n15 -25 V\n15 -23 V\n15 -20 V\n16 -18 V\n16 -15
        V\n17 -12 V\n18 -9 V\n19 -6 V\n21 -2 V\n22 2 V\n23 7 V\n25 12 V\n26
        17 V\n28 23 V\n29 29 V\n30 35 V\n30 42 V\n31 48 V\n29 54 V\n29 59
        V\n27 63 V\n24 65 V\n20 66 V\n15 64 V\n10 59 V\n5 54 V\n-2 44 V\n-9
        35 V\n-15 24 V\n-20 13 V\n-26 2 V\n-30 -8 V\n-33 -16 V\n-35 -24
        V\n-36 -30 V\n-36 -34 V\n-36 -38 V\n-34 -39 V\n-32 -41 V\n-30 -41
        V\n-28 -41 V\n-24 -40 V\n-22 -40 V\n-20 -39 V\n-16 -38 V\n-14 -37
        V\n-11 -36 V\n-9 -34 V\n-6 -33 V\n-4 -31 V\n-3 -30 V\n0 -29 V\n2 -27
        V\n3 -25 V\n5 -24 V\n7 -22 V\n9 -19 V\n10 -18 V\n12 -15 V\n14 -12
        V\n15 -9 V\n18 -6 V\n20 -3 V\n21 2 V\n23 6 V\n26 12 V\n27 17 V\n29 24
        V\n31 30 V\n33 37 V\n33 45 V\n34 53 V\n33 59 V\n33 66 V\n31 72 V\n28
        75 V\n25 76 V\n19 75 V\n13 71 V\n7 64 V\n-1 54 V\n-9 42 V\n-15 29
        V\n-23 16 V\n-29 3 V\n-34 -9 V\n-37 -19 V\n-40 -27 V\n-42 -34 V\n-41
        -39 V\n-41 -43 V\n-39 -44 V\n-36 -45 V\n-34 -45 V\n-31 -45 V\n-28 -44
        V\n-24 -43 V\n-22 -42 V\n-18 -41 V\n-16 -39 V\n-13 -39 V\n-10 -36
        V\n-8 -36 V\n-6 -34 V\n-4 -33 V\n-2 -31 V\n0 -30 V\n2 -28 V\n3 -27
        V\n5 -26 V\n6 -23 V\n8 -22 V\n10 -20 V\n11 -18 V\n14 -15 V\n14 -13
        V\n17 -10 V\n19 -7 V\n20 -3 V\n23 1 V\n25 6 V\n27 11 V\n30 17 V\n32
        24 V\n34 32 V\n36 40 V\n37 48 V\n39 58 V\n39 67 V\n38 75 V\n37 83
        V\n35 88 V\n30 92 V\n24 91 V\n18 86 V\n10 79 V\n1 68 V\n-9 52 V\n-17
        37 V\n-26 19 V\n-34 4 V\n-40 -12 V\n-44 -23 V\n-47 -34 V\n-49 -41
        V\n-49 -46 V\n-47 -49 V\n-45 -50 V\n-42 -51 V\n-39 -51 V\n-36 -49
        V\n-32 -49 V\n-28 -46 V\n-24 -46 V\n-21 -44 V\n-18 -42 V\n-15 -41
        V\n-13 -39 V\n-10 -38 V\n-8 -37 V\n-6 -35 V\n-4 -34 V\n-3 -33 V\n-1
        -31 V\n1 -31 V\ncurrentpoint stroke M\n1 -29 V\n3 -27 V\n4 -27 V\n5
        -25 V\n7 -24 V\n7 -22 V\n9 -21 V\n11 -19 V\n12 -18 V\n13 -15 V\n15
        -14 V\n17 -10 V\n19 -8 V\n21 -5 V\n23 -1 V\n26 4 V\n28 9 V\n32 15
        V\n34 22 V\n37 30 V\n40 39 V\n42 49 V\n45 61 V\n47 73 V\n47 85 V\n47
        97 V\n46 108 V\n42 114 V\n36 119 V\n29 117 V\n20 109 V\n8 97 V\n-3 79
        V\n-16 57 V\n-28 33 V\n-39 11 V\n-48 -11 V\n-54 -27 V\n-59 -41 V\n-61
        -51 V\n-61 -57 V\n-59 -59 V\n-57 -61 V\n-53 -60 V\n-48 -58 V\n-44 -56
        V\n-40 -54 V\n-35 -52 V\n-30 -50 V\n-27 -47 V\n-23 -46 V\n-19 -43
        V\n-17 -42 V\n-14 -40 V\n-13 -39 V\n-10 -37 V\n-9 -36 V\n-7 -35 V\n-7
        -33 V\n-6 -33 V\n-5 -31 V\n-4 -30 V\n-4 -29 V\n-4 -28 V\n-4 -27 V\n-4
        -27 V\n-3 -25 V\n-4 -24 V\n-5 -24 V\n-4 -22 V\n-5 -22 V\n-5 -21 V\n-6
        -20 V\n-6 -19 V\n-8 -18 V\n-8 -17 V\n-9 -16 V\n-10 -15 V\n-11 -13
        V\n-13 -13 V\n-14 -10 V\n-16 -9 V\n-18 -6 V\n-20 -4 V\n-23 -1 V\n-26
        3 V\n-28 7 V\n-32 13 V\n-36 20 V\n-39 28 V\n-43 37 V\n-48 49 V\n-51
        63 V\n-55 78 V\n-58 95 V\n-60 112 V\n-60 130 V\n-58 145 V\n-54 157
        V\n-47 162 V\n-35 159 V\n-22 145 V\n-6 123 V\n12 92 V\n29 58 V\n46 23
        V\n59 -10 V\n70 -35 V\n76 -55 V\n80 -68 V\n80 -73 V\n78 -76 V\n74 -75
        V\n68 -72 V\n62 -67 V\n56 -64 V\n50 -59 V\n44 -55 V\n38 -52 V\n34 -48
        V\n29 -45 V\n26 -43 V\n22 -40 V\n20 -38 V\n17 -36 V\n16 -34 V\n15 -33
        V\n14 -30 V\n13 -28 V\n13 -27 V\n13 -25 V\n14 -22 V\n14 -21 V\n15 -18
        V\n16 -15 V\n17 -13 V\n18 -10 V\n20 -6 V\n22 -3 V\n23 2 V\n25 6 V\n27
        12 V\n30 18 V\n30 24 V\n33 32 V\n34 39 V\n35 47 V\n36 55 V\n36 63
        V\n35 71 V\n33 76 V\n31 80 V\n26 82 V\n20 81 V\n14 76 V\n7 68 V\n-1
        58 V\n-9 45 V\n-17 30 V\n-25 16 V\n-32 2 V\n-36 -11 V\n-41 -22 V\n-43
        -31 V\n-44 -37 V\n-44 -42 V\n-43 -45 V\n-41 -47 V\n-38 -47 V\n-36 -48
        V\n-32 -46 V\n-29 -46 V\n-26 -45 V\n-22 -43 V\n-19 -42 V\n-16 -40
        V\n-14 -39 V\n-11 -38 V\n-8 -37 V\n-7 -35 V\n-4 -33 V\n-2 -33 V\n-1
        -31 V\n1 -29 V\n2 -29 V\n4 -26 V\n5 -26 V\n7 -23 V\n8 -22 V\n10 -20
        V\n12 -18 V\n13 -16 V\n14 -14 V\n17 -11 V\n19 -8 V\n20 -4 V\n23 0
        V\n25 4 V\n28 10 V\n30 16 V\n32 22 V\n35 30 V\n38 39 V\n39 48 V\n41
        58 V\n42 69 V\n42 78 V\n40 87 V\n39 95 V\n35 99 V\n29 101 V\n23 98
        V\n14 90 V\n4 79 V\n-6 63 V\n-16 45 V\n-26 26 V\n-34 8 V\n-42 -9
        V\n-47 -24 V\n-51 -35 V\n-53 -43 V\n-53 -49 V\n-52 -53 V\n-49 -54
        V\n-47 -54 V\n-43 -53 V\n-39 -53 V\n-34 -50 V\n-31 -49 V\n-27 -48
        V\n-24 -45 V\n-20 -44 V\n-17 -42 V\n-14 -41 V\n-12 -39 V\n-10 -38
        V\n-8 -37 V\n-6 -35 V\n-4 -34 V\n-3 -33 V\n-2 -32 V\n-1 -30 V\n0 -30
        V\n1 -28 V\n2 -28 V\n3 -26 V\n4 -25 V\n4 -24 V\n6 -23 V\n6 -22 V\n8
        -21 V\n8 -20 V\n10 -18 V\n10 -17 V\n12 -15 V\n14 -14 V\n16 -11 V\n17
        -9 V\n19 -7 V\n22 -3 V\n24 0 V\n27 4 V\n29 10 V\n33 16 V\n37 23 V\n39
        32 V\n44 43 V\n46 53 V\n50 67 V\n52 81 V\n54 97 V\n54 111 V\n53 124
        V\n49 135 V\n43 140 V\n35 139 V\n23 131 V\n11 115 V\n-5 93 V\n-19 64
        V\n-34 35 V\n-47 7 V\n-57 -18 V\n-64 -38 V\n-69 -52 V\n-72 -62 V\n-70
        -67 V\n-68 -68 V\n-64 -67 V\n-59 -66 V\n-54 -63 V\n-49 -59 V\n-43 -56
        V\n-38 -53 V\n-33 -50 V\n-29 -48 V\n-25 -45 V\n-22 -43 V\n-18 -41
        V\n-17 -39 V\n-15 -38 V\n-12 -36 V\n-12 -34 V\n-11 -33 V\n-10 -31
        V\n-10 -30 V\n-10 -29 V\n-10 -27 V\n-10 -25 V\n-11 -24 V\n-11 -22
        V\n-12 -21 V\n-13 -19 V\n-15 -16 V\n-16 -14 V\n-17 -12 V\n-19 -9
        V\n-21 -5 V\n-23 -2 V\n-25 3 V\n-28 8 V\n-31 14 V\n-32 20 V\n-36 29
        V\n-38 37 V\n-41 46 V\n-42 57 V\n-44 68 V\n-45 79 V\n-44 90 V\n-42 99
        V\n-39 106 V\n-35 108 V\n-27 108 V\n-18 101 V\n-9 90 V\n2 75 V\n14 55
        V\n25 34 V\n34 13 V\n43 -6 V\n49 -22 V\n54 -35 V\n57 -45 V\n56 -52
        V\n56 -55 V\n54 -57 V\n50 -57 V\n46 -56 V\n43 -55 V\n38 -53 V\n33 -50
        V\n30 -49 V\n25 -47 V\n23 -45 V\n19 -44 V\n16 -41 V\n13 -41 V\n12 -38
        V\n9 -38 V\n8 -36 V\n6 -35 V\n5 -33 V\n4 -33 V\n3 -31 V\n2 -31 V\n1
        -29 V\n1 -28 V\n0 -28 V\n0 -26 V\n0 -26 V\n-1 -25 V\n-2 -24 V\n-2 -23
        V\n-2 -22 V\n-2 -21 V\n-3 -21 V\n-4 -20 V\n-4 -19 V\n-5 -19 V\n-5 -17
        V\n-6 -17 V\n-7 -16 V\n-7 -15 V\n-9 -14 V\n-9 -14 V\n-11 -12 V\n-13
        -10 V\n-14 -10 V\n-15 -7 V\n-18 -6 V\n-20 -3 V\n-23 0 V\n-25 4 V\n-29
        8 V\n-32 13 V\n-36 20 V\n-40 28 V\n-44 38 V\ncurrentpoint stroke
        M\n-49 50 V\n-53 64 V\n1.000 UP\nstroke\ngrestore\nend\nshowpage\n>|ps>||||||>

        \;
      </output>

      <\input|octave\<gtr\> >
        plot(y(:,2),y(:,3))
      </input>

      <\output>
        \;

        \;

        <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
        /tmp/tmplot.eps\n%%Creator: gnuplot 3.8h patchlevel
        0\n%%CreationDate: Sun Apr \ 6 18:03:12 2003\n%%DocumentFonts:
        (atend)\n%%BoundingBox: 50 50 230 176\n%%Orientation:
        Portrait\n%%EndComments\n/gnudict 256 dict def\ngnudict begin\n/Color
        true def\n/Solid false def\n/gnulinewidth 5.000 def\n/userlinewidth
        gnulinewidth def\n/vshift -46 def\n/dl {10.0 mul} def\n/hpt_ 31.5
        def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_ def\n/M {moveto} bind
        def\n/L {lineto} bind def\n/R {rmoveto} bind def\n/V {rlineto} bind
        def\n/N {newpath moveto} bind def\n/f {rlineto fill} bind def\n/vpt2
        vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow { currentpoint stroke M\n
        \ 0 vshift R show } def\n/Rshow { currentpoint stroke M\n \ dup
        stringwidth pop neg vshift R show } def\n/Cshow { currentpoint stroke
        M\n \ dup stringwidth pop -2 div vshift R show } def\n/UP { dup vpt_
        mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2 hpt 2 mul def
        /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid {pop []} if
        0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash} ifelse }
        def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL {
        stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
        mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul
        /udl exch def } def\n/PL { stroke userlinewidth setlinewidth }
        def\n/LTb { BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0
        setdash 0 0 0 setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 {
        PL [4 dl 2 dl] 0 1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL }
        def\n/LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1
        dl 2 dl] 0 1 1 DL } def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL }
        def\n/LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl
        2 dl 2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0
        setdash\n \ \ gsave 1 setlinecap M 0 0 V stroke grestore } def\n/Dia
        { stroke [] 0 setdash 2 copy vpt add M\n \ hpt neg vpt neg V hpt vpt
        neg V\n \ hpt vpt V hpt neg vpt V closepath stroke\n \ Pnt }
        def\n/Pls { stroke [] 0 setdash vpt sub M 0 vpt2 V\n \ currentpoint
        stroke M\n \ hpt neg vpt neg R hpt2 0 V stroke\n \ } def\n/Box {
        stroke [] 0 setdash 2 copy exch hpt sub exch vpt add M\n \ 0 vpt2 neg
        V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke\n \ Pnt }
        def\n/Crs { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ hpt2
        vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0 R hpt2 vpt2 V stroke
        } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12 mul add M\n \ hpt
        neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V
        closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs } def\n/BoxF
        { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V
        \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill } def\n/TriUF
        { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul
        V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill }
        def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
        neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
        closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt
        1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt
        neg vpt -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash
        vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg
        vpt V closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy
        gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ closepath stroke grestore Pnt } def\n/PentF { stroke [] 0 setdash
        gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ closepath fill grestore } def\n/Circle { stroke [] 0 setdash 2
        copy\n \ hpt 0 360 arc stroke Pnt } def\n/CircleF { stroke [] 0
        setdash hpt 0 360 arc fill } def\n/C0 { BL [] 0 setdash 2 copy moveto
        vpt 90 450 \ arc } bind def\n/C1 { BL [] 0 setdash 2 copy
        \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc closepath
        fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
        def\n/C2 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        90 180 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
        closepath } bind def\n/C3 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 0 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C4 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 180 270 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
        } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
        \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc } bind def\n/C6 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
        copy \ vpt 90 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt
        0 360 arc closepath } bind def\n/C7 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ 2 copy \ vpt 0 270 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C8 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt 270 360 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
        bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy
        \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
        360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
        moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
        \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11
        { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13
        { BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
        setdash 2 copy vpt 0 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
        \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
        \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
        bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
        def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
        bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
        def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
        Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch
        vpt2 vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy
        exch vpt sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 {
        BL [] 0 setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt
        sub exch vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare }
        bind def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt
        vpt2 Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub
        vpt Square fill Bsquare } bind def\n/S9 { BL [] 0 setdash 2 copy vpt
        sub vpt vpt2 Rec fill Bsquare } bind def\n/S10 { BL [] 0 setdash 2
        copy vpt sub vpt Square fill 2 copy exch vpt sub exch vpt Square
        fill\n \ \ \ \ \ \ Bsquare } bind def\n/S11 { BL [] 0 setdash 2 copy
        vpt sub vpt Square fill 2 copy exch vpt sub exch vpt2 vpt Rec fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S12 { BL [] 0 setdash 2 copy exch
        vpt sub exch vpt sub vpt2 vpt Rec fill Bsquare } bind def\n/S13 { BL
        [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy vpt Square fill Bsquare } bind def\n/S14 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square fill Bsquare } bind
        def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill Bsquare } bind
        def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke grestore } bind
        def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke grestore } bind
        def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke grestore } bind
        def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke grestore } bind
        def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke grestore } bind
        def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke grestore } bind
        def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke grestore } bind
        def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke grestore } bind
        def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke grestore } bind
        def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke grestore } bind
        def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke grestore } bind
        def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke grestore } bind
        def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke grestore } bind
        def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke grestore } bind
        def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke grestore } bind
        def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke grestore } bind
        def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt
        vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke } def\n/BoxE {
        stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2
        0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE { stroke
        [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2
        mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke } def\n/TriDE {
        stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
        \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath stroke }
        def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72
        rotate 0 hpt L} repeat\n \ closepath stroke grestore } def\n/CircE {
        stroke [] 0 setdash \n \ hpt 0 360 arc stroke } def\n/Opaque { gsave
        closepath 1 setgray fill grestore 0 setgray closepath } def\n/DiaW {
        stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n
        \ hpt vpt V hpt neg vpt V Opaque stroke } def\n/BoxW { stroke [] 0
        setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2
        V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW { stroke [] 0 setdash
        vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n
        \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW { stroke [] 0
        setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0
        V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW { stroke []
        0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash \n \ hpt
        0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray fill
        grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
        makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
        ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0
        get findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ]
        exch dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch
        4 get {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n
        \ \ \ \ {dup 3 get {2 get neg 0 exch R pop} {pop aload pop M} ifelse}
        {dup 5\n \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get
        stringwidth pop -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop
        -2 div 0 R 6 get\n \ \ \ \ show 2 index {aload pop M neg 3 -1 roll
        neg R pop pop} {pop pop pop\n \ \ \ \ pop aload pop M} ifelse }ifelse
        }ifelse } forall} bind def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get
        findfont exch 1 get scalefont\n \ \ \ \ setfont 6 get stringwidth pop
        add} {pop} ifelse} forall} bind def\n/MLshow { currentpoint stroke
        M\n \ 0 exch R MFshow } bind def\n/MRshow { currentpoint stroke M\n
        \ exch dup MFwidth neg 3 -1 roll R MFshow } def\n/MCshow {
        currentpoint stroke M\n \ exch dup MFwidth -2 div 3 -1 roll R MFshow
        } def\nend\n%%EndProlog\ngnudict begin\ngsave\n50 50 translate\n0.050
        0.050 scale\n0 setgray\nnewpath\n(Helvetica) findfont 140 scalefont
        setfont\n1.000 UL\nLTb\n490 280 M\n63 0 V\n2809 0 R\n-63 0 V\n
        stroke\n406 280 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 5)]\n]
        -46.7 MRshow\n490 539 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 539
        M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n] -46.7 MRshow\n490
        798 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 798 M\n[ [(Helvetica)
        140.0 0.0 true true 0 ( 15)]\n] -46.7 MRshow\n490 1057 M\n63 0
        V\n2809 0 R\n-63 0 V\n stroke\n406 1057 M\n[ [(Helvetica) 140.0 0.0
        true true 0 ( 20)]\n] -46.7 MRshow\n490 1316 M\n63 0 V\n2809 0 R\n-63
        0 V\n stroke\n406 1316 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
        25)]\n] -46.7 MRshow\n490 1575 M\n63 0 V\n2809 0 R\n-63 0 V\n
        stroke\n406 1575 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 30)]\n]
        -46.7 MRshow\n490 1834 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406
        1834 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 35)]\n] -46.7
        MRshow\n490 2093 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 2093 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 40)]\n] -46.7 MRshow\n490 2352
        M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 2352 M\n[ [(Helvetica)
        140.0 0.0 true true 0 ( 45)]\n] -46.7 MRshow\n490 280 M\n0 63 V\n0
        2009 R\n0 -63 V\n stroke\n490 140 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 (-15)]\n] -46.7 MCshow\n969 280 M\n0 63 V\n0 2009 R\n0 -63 V\n
        stroke\n969 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-10)]\n]
        -46.7 MCshow\n1447 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n1447
        140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-5)]\n] -46.7
        MCshow\n1926 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n1926 140 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n] -46.7 MCshow\n2405 280
        M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n2405 140 M\n[ [(Helvetica)
        140.0 0.0 true true 0 ( 5)]\n] -46.7 MCshow\n2883 280 M\n0 63 V\n0
        2009 R\n0 -63 V\n stroke\n2883 140 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 ( 10)]\n] -46.7 MCshow\n3362 280 M\n0 63 V\n0 2009 R\n0 -63
        V\n stroke\n3362 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
        15)]\n] -46.7 MCshow\n1.000 UL\nLTb\n490 280 M\n2872 0 V\n0 2072
        V\n-2872 0 V\n490 280 L\n1.000 UP\n1.000 UL\nLT0\n2711 2219 M\n[
        [(Helvetica) 140.0 0.0 true true 0 (line 1)]\n] -46.7 MRshow\n2795
        2219 M\n399 0 V\n2405 539 M\n41 2 V\n48 8 V\n55 14 V\n62 22 V\n69 30
        V\n73 41 V\n77 54 V\n79 67 V\n77 83 V\n71 100 V\n61 117 V\n44 134
        V\n20 147 V\n-8 155 V\n-42 157 V\n-77 149 V\n-110 133 V\n-137 107
        V\n-155 76 V\n-162 42 V\n-159 9 V\n-145 -20 V\n-127 -43 V\n-105 -59
        V\n-83 -68 V\n-61 -73 V\n-44 -75 V\n-30 -72 V\n-18 -69 V\n-10 -66
        V\n-4 -61 V\n0 -57 V\n2 -54 V\n3 -50 V\n3 -48 V\n3 -44 V\n2 -42 V\n0
        -40 V\n-1 -38 V\n-3 -36 V\n-4 -34 V\n-7 -32 V\n-8 -30 V\n-10 -29
        V\n-13 -27 V\n-15 -25 V\n-17 -23 V\n-19 -21 V\n-22 -19 V\n-24 -16
        V\n-27 -14 V\n-30 -10 V\n-32 -8 V\n-36 -4 V\n-38 0 V\n-41 5 V\n-43 11
        V\n-46 16 V\n-47 22 V\n-48 30 V\n-48 38 V\n-46 46 V\n-43 54 V\n-37 64
        V\n-30 71 V\n-20 79 V\n-7 83 V\n7 87 V\n22 86 V\n39 83 V\n53 76 V\n67
        66 V\n77 52 V\n84 37 V\n86 21 V\n85 6 V\n79 -9 V\n73 -20 V\n63 -31
        V\n53 -37 V\n44 -44 V\n34 -46 V\n25 -49 V\n18 -49 V\n13 -49 V\n7 -48
        V\n2 -48 V\n0 -46 V\n-3 -45 V\n-4 -43 V\n-6 -42 V\n-7 -40 V\n-8 -39
        V\n-9 -38 V\n-9 -36 V\n-10 -35 V\n-11 -33 V\n-11 -33 V\n-11 -31
        V\n-13 -29 V\n-13 -29 V\n-15 -27 V\n-16 -25 V\n-17 -24 V\n-19 -23
        V\n-20 -21 V\n-23 -19 V\n-25 -17 V\n-27 -15 V\n-30 -13 V\n-33 -10
        V\n-36 -7 V\n-40 -3 V\n-43 1 V\n-46 6 V\n-50 11 V\n-54 18 V\n-55 25
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        2 V\n-59 -8 V\n-54 -16 V\n-47 -24 V\n-41 -30 V\n-34 -34 V\n-27 -38
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        59 V\n23 66 V\n12 72 V\n1 75 V\n-11 76 V\n-25 75 V\n-38 71 V\n-50 64
        V\n-61 54 V\n-69 42 V\n-74 29 V\n-75 16 V\n-73 3 V\n-69 -9 V\n-62 -19
        V\n-55 -27 V\n-47 -34 V\n-38 -39 V\n-30 -43 V\n-23 -44 V\n-16 -45
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        V\n4 -34 V\n6 -33 V\n9 -30 V\n10 -28 V\n13 -27 V\n15 -25 V\n17 -22
        V\n20 -21 V\n22 -18 V\n24 -15 V\n27 -13 V\n30 -10 V\n33 -6 V\n35 -3
        V\n38 2 V\n40 6 V\n43 12 V\n44 18 V\n46 24 V\n45 32 V\n45 39 V\n43 47
        V\n38 55 V\n33 63 V\n24 71 V\n14 76 V\n2 80 V\n-12 82 V\n-27 81
        V\n-41 76 V\n-55 68 V\n-66 58 V\n-75 45 V\n-80 30 V\n-81 16 V\n-78 2
        V\n-74 -11 V\n-66 -22 V\n-57 -31 V\n-48 -37 V\n-40 -42 V\n-30 -45
        V\n-23 -47 V\n-16 -47 V\n-11 -48 V\n-6 -46 V\n-2 -46 V\n1 -45 V\n4
        -43 V\n5 -42 V\n6 -40 V\n8 -39 V\n9 -38 V\n9 -37 V\n11 -35 V\n11 -33
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        V\n-5 -59 V\n-1 -56 V\n2 -53 V\n3 -50 V\n3 -48 V\n4 -45 V\n3 -43 V\n2
        -41 V\n0 -39 V\n0 -38 V\n-2 -36 V\n-3 -34 V\n-5 -33 V\n-6 -31 V\n-8
        -30 V\n-10 -29 V\n-12 -27 V\n-13 -25 V\n-15 -24 V\n-18 -22 V\n-19 -21
        V\n-22 -19 V\n-25 -16 V\n-28 -14 V\n-30 -12 V\n-34 -9 V\n-37 -5
        V\n-40 -2 V\n-45 3 V\n-47 8 V\n-51 14 V\n-54 20 V\n-57 29 V\n-58 37
        V\n-58 46 V\n-57 57 V\n-52 68 V\n-46 79 V\n-36 90 V\n-22 99 V\n-6 106
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        V\n31 -57 V\n22 -57 V\n14 -56 V\n8 -55 V\n3 -53 V\n0 -50 V\n-2 -49
        V\n-4 -47 V\n-4 -45 V\n-6 -44 V\n-5 -41 V\n-6 -41 V\n-5 -38 V\n-5 -38
        V\n-5 -36 V\n-5 -35 V\n-4 -33 V\n-4 -33 V\n-4 -31 V\n-4 -31 V\n-4 -29
        V\n-3 -28 V\n-4 -28 V\n-4 -26 V\n-4 -26 V\n-4 -25 V\n-5 -24 V\n-5 -23
        V\n-5 -22 V\n-6 -21 V\n-7 -21 V\n-7 -20 V\n-9 -19 V\n-9 -19 V\n-10
        -17 V\n-12 -17 V\n-13 -16 V\n-15 -15 V\n-17 -14 V\n-19 -14 V\n-22 -12
        V\n-24 -10 V\n-28 -10 V\n-31 -7 V\n-35 -6 V\n-39 -3 V\n-44 0 V\n-50 4
        V\n-55 8 V\n-61 13 V\n-67 20 V\n-74 28 V\n-79 38 V\ncurrentpoint
        stroke M\n-84 50 V\n-87 64 V\n1.000
        UP\nstroke\ngrestore\nend\nshowpage\n>|ps>||||||>

        \;
      </output>

      <\input|octave\<gtr\> >
        plot(y(:,1),y(:,2))
      </input>

      <\output>
        \;

        \;

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        def\n/L {lineto} bind def\n/R {rmoveto} bind def\n/V {rlineto} bind
        def\n/N {newpath moveto} bind def\n/f {rlineto fill} bind def\n/vpt2
        vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow { currentpoint stroke M\n
        \ 0 vshift R show } def\n/Rshow { currentpoint stroke M\n \ dup
        stringwidth pop neg vshift R show } def\n/Cshow { currentpoint stroke
        M\n \ dup stringwidth pop -2 div vshift R show } def\n/UP { dup vpt_
        mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2 hpt 2 mul def
        /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid {pop []} if
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        mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul
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        def\n/LTb { BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0
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        dl 2 dl] 0 1 1 DL } def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL }
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        neg V\n \ hpt vpt V hpt neg vpt V closepath stroke\n \ Pnt }
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        stroke M\n \ hpt neg vpt neg R hpt2 0 V stroke\n \ } def\n/Box {
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        V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke\n \ Pnt }
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        vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0 R hpt2 vpt2 V stroke
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        neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V
        closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs } def\n/BoxF
        { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V
        \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill } def\n/TriUF
        { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul
        V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill }
        def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
        neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
        closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt
        1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt
        neg vpt -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash
        vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg
        vpt V closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy
        gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ closepath stroke grestore Pnt } def\n/PentF { stroke [] 0 setdash
        gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ closepath fill grestore } def\n/Circle { stroke [] 0 setdash 2
        copy\n \ hpt 0 360 arc stroke Pnt } def\n/CircleF { stroke [] 0
        setdash hpt 0 360 arc fill } def\n/C0 { BL [] 0 setdash 2 copy moveto
        vpt 90 450 \ arc } bind def\n/C1 { BL [] 0 setdash 2 copy
        \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc closepath
        fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
        def\n/C2 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        90 180 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
        closepath } bind def\n/C3 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 0 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C4 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 180 270 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
        } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
        \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc } bind def\n/C6 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
        copy \ vpt 90 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt
        0 360 arc closepath } bind def\n/C7 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ 2 copy \ vpt 0 270 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C8 {
        BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt 270 360 arc
        closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
        bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy
        \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
        360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
        moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
        \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11
        { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13
        { BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
        closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
        180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360
        arc closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
        \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
        setdash 2 copy vpt 0 360 arc closepath fill\n
        \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
        \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
        \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
        bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
        def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
        bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
        def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
        Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch
        vpt2 vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy
        exch vpt sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 {
        BL [] 0 setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt
        sub exch vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare }
        bind def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt
        vpt2 Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub
        vpt Square fill Bsquare } bind def\n/S9 { BL [] 0 setdash 2 copy vpt
        sub vpt vpt2 Rec fill Bsquare } bind def\n/S10 { BL [] 0 setdash 2
        copy vpt sub vpt Square fill 2 copy exch vpt sub exch vpt Square
        fill\n \ \ \ \ \ \ Bsquare } bind def\n/S11 { BL [] 0 setdash 2 copy
        vpt sub vpt Square fill 2 copy exch vpt sub exch vpt2 vpt Rec fill\n
        \ \ \ \ \ \ Bsquare } bind def\n/S12 { BL [] 0 setdash 2 copy exch
        vpt sub exch vpt sub vpt2 vpt Rec fill Bsquare } bind def\n/S13 { BL
        [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy vpt Square fill Bsquare } bind def\n/S14 { BL [] 0
        setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
        \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square fill Bsquare } bind
        def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill Bsquare } bind
        def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke grestore } bind
        def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke grestore } bind
        def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke grestore } bind
        def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke grestore } bind
        def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke grestore } bind
        def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke grestore } bind
        def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke grestore } bind
        def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke grestore } bind
        def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke grestore } bind
        def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke grestore } bind
        def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke grestore } bind
        def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke grestore } bind
        def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke grestore } bind
        def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke grestore } bind
        def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke grestore } bind
        def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke grestore } bind
        def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt
        vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke } def\n/BoxE {
        stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2
        0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE { stroke
        [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2
        mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke } def\n/TriDE {
        stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
        \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath stroke }
        def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72
        rotate 0 hpt L} repeat\n \ closepath stroke grestore } def\n/CircE {
        stroke [] 0 setdash \n \ hpt 0 360 arc stroke } def\n/Opaque { gsave
        closepath 1 setgray fill grestore 0 setgray closepath } def\n/DiaW {
        stroke [] 0 setdash vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n
        \ hpt vpt V hpt neg vpt V Opaque stroke } def\n/BoxW { stroke [] 0
        setdash exch hpt sub exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2
        V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW { stroke [] 0 setdash
        vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n
        \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW { stroke [] 0
        setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0
        V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW { stroke []
        0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n
        \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash \n \ hpt
        0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray fill
        grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
        makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
        ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0
        get findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ]
        exch dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch
        4 get {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n
        \ \ \ \ {dup 3 get {2 get neg 0 exch R pop} {pop aload pop M} ifelse}
        {dup 5\n \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get
        stringwidth pop -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop
        -2 div 0 R 6 get\n \ \ \ \ show 2 index {aload pop M neg 3 -1 roll
        neg R pop pop} {pop pop pop\n \ \ \ \ pop aload pop M} ifelse }ifelse
        }ifelse } forall} bind def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get
        findfont exch 1 get scalefont\n \ \ \ \ setfont 6 get stringwidth pop
        add} {pop} ifelse} forall} bind def\n/MLshow { currentpoint stroke
        M\n \ 0 exch R MFshow } bind def\n/MRshow { currentpoint stroke M\n
        \ exch dup MFwidth neg 3 -1 roll R MFshow } def\n/MCshow {
        currentpoint stroke M\n \ exch dup MFwidth -2 div 3 -1 roll R MFshow
        } def\nend\n%%EndProlog\ngnudict begin\ngsave\n50 50 translate\n0.050
        0.050 scale\n0 setgray\nnewpath\n(Helvetica) findfont 140 scalefont
        setfont\n1.000 UL\nLTb\n490 280 M\n63 0 V\n2809 0 R\n-63 0 V\n
        stroke\n406 280 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-15)]\n]
        -46.7 MRshow\n490 625 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 625
        M\n[ [(Helvetica) 140.0 0.0 true true 0 (-10)]\n] -46.7 MRshow\n490
        971 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 971 M\n[ [(Helvetica)
        140.0 0.0 true true 0 (-5)]\n] -46.7 MRshow\n490 1316 M\n63 0 V\n2809
        0 R\n-63 0 V\n stroke\n406 1316 M\n[ [(Helvetica) 140.0 0.0 true true
        0 ( 0)]\n] -46.7 MRshow\n490 1661 M\n63 0 V\n2809 0 R\n-63 0 V\n
        stroke\n406 1661 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 5)]\n]
        -46.7 MRshow\n490 2007 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406
        2007 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n] -46.7
        MRshow\n490 2352 M\n63 0 V\n2809 0 R\n-63 0 V\n stroke\n406 2352 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 15)]\n] -46.7 MRshow\n490 280
        M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n490 140 M\n[ [(Helvetica)
        140.0 0.0 true true 0 (-15)]\n] -46.7 MCshow\n969 280 M\n0 63 V\n0
        2009 R\n0 -63 V\n stroke\n969 140 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 (-10)]\n] -46.7 MCshow\n1447 280 M\n0 63 V\n0 2009 R\n0 -63
        V\n stroke\n1447 140 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-5)]\n]
        -46.7 MCshow\n1926 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n1926
        140 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n] -46.7
        MCshow\n2405 280 M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n2405 140 M\n[
        [(Helvetica) 140.0 0.0 true true 0 ( 5)]\n] -46.7 MCshow\n2883 280
        M\n0 63 V\n0 2009 R\n0 -63 V\n stroke\n2883 140 M\n[ [(Helvetica)
        140.0 0.0 true true 0 ( 10)]\n] -46.7 MCshow\n3362 280 M\n0 63 V\n0
        2009 R\n0 -63 V\n stroke\n3362 140 M\n[ [(Helvetica) 140.0 0.0 true
        true 0 ( 15)]\n] -46.7 MCshow\n1.000 UL\nLTb\n490 280 M\n2872 0 V\n0
        2072 V\n-2872 0 V\n490 280 L\n1.000 UP\n1.000 UL\nLT0\n2711 2219 M\n[
        [(Helvetica) 140.0 0.0 true true 0 (line 1)]\n] -46.7 MRshow\n2795
        2219 M\n399 0 V\n2117 1661 M\n37 30 V\n37 35 V\n39 40 V\n41 44 V\n44
        50 V\n47 53 V\n51 55 V\n54 57 V\n56 56 V\n59 51 V\n60 44 V\n59 31
        V\n55 15 V\n50 -6 V\n41 -30 V\n30 -55 V\n14 -80 V\n-1 -98 V\n-19 -112
        V\n-35 -118 V\n-51 -114 V\n-62 -105 V\n-71 -92 V\n-76 -75 V\n-78 -60
        V\n-78 -44 V\n-74 -32 V\n-70 -21 V\n-65 -14 V\n-58 -7 V\n-53 -3
        V\n-46 0 V\n-41 2 V\n-36 2 V\n-31 2 V\n-28 2 V\n-23 2 V\n-21 0 V\n-18
        -1 V\n-17 -2 V\n-15 -3 V\n-14 -5 V\n-13 -6 V\n-12 -7 V\n-13 -9 V\n-12
        -11 V\n-14 -12 V\n-13 -14 V\n-15 -16 V\n-15 -17 V\n-17 -20 V\n-18 -21
        V\n-19 -24 V\n-22 -25 V\n-23 -28 V\n-25 -29 V\n-27 -31 V\n-29 -33
        V\n-31 -34 V\n-33 -35 V\n-35 -35 V\n-36 -33 V\n-38 -31 V\n-37 -27
        V\n-37 -21 V\n-36 -15 V\n-33 -5 V\n-29 5 V\n-24 16 V\n-18 28 V\n-10
        39 V\n-2 48 V\n7 56 V\n15 60 V\n24 62 V\n31 61 V\n37 58 V\n42 52
        V\n45 45 V\n46 39 V\n47 31 V\n46 25 V\n43 18 V\n41 13 V\n38 9 V\n35 5
        V\n31 2 V\n28 0 V\n24 -2 V\n21 -3 V\n18 -5 V\n15 -5 V\n12 -6 V\n10 -6
        V\n8 -7 V\n5 -7 V\n4 -7 V\n2 -8 V\n1 -9 V\n-1 -9 V\n-3 -9 V\n-3 -11
        V\n-5 -11 V\n-7 -13 V\n-8 -13 V\n-9 -15 V\n-11 -16 V\n-12 -18 V\n-14
        -20 V\n-15 -22 V\n-18 -24 V\n-19 -26 V\n-22 -28 V\n-24 -31 V\n-26 -34
        V\n-29 -36 V\n-32 -38 V\n-34 -41 V\n-37 -41 V\n-40 -43 V\n-42 -41
        V\n-43 -40 V\n-45 -36 V\n-44 -30 V\n-44 -21 V\n-41 -10 V\n-37 4
        V\n-30 18 V\n-23 34 V\n-13 49 V\n-3 62 V\n9 72 V\n20 78 V\n30 79
        V\n40 77 V\n47 71 V\n53 63 V\n56 54 V\n57 43 V\n57 34 V\n54 26 V\n52
        18 V\n49 13 V\n44 7 V\n40 4 V\n36 1 V\n31 -1 V\n28 -2 V\n23 -3 V\n21
        -4 V\n17 -4 V\n15 -4 V\n12 -4 V\n10 -4 V\n9 -3 V\n7 -3 V\n5 -3 V\n5
        -3 V\n3 -3 V\n3 -2 V\n2 -3 V\n1 -2 V\n1 -2 V\n0 -3 V\n0 -2 V\n0 -3
        V\n-1 -2 V\n-1 -3 V\n-2 -3 V\n-2 -4 V\n-2 -4 V\n-3 -4 V\n-3 -4 V\n-3
        -6 V\n-4 -5 V\n-5 -7 V\n-5 -7 V\n-6 -9 V\n-6 -9 V\n-8 -11 V\n-8 -12
        V\n-10 -14 V\n-11 -15 V\n-12 -17 V\n-14 -20 V\n-15 -22 V\n-18 -25
        V\n-20 -29 V\n-22 -31 V\n-25 -36 V\n-29 -40 V\n-32 -44 V\n-36 -49
        V\n-40 -54 V\n-44 -58 V\n-49 -61 V\n-53 -64 V\n-58 -65 V\n-61 -63
        V\n-64 -57 V\n-65 -47 V\n-64 -31 V\n-60 -10 V\n-52 17 V\n-41 46
        V\n-26 76 V\n-8 102 V\n11 123 V\n31 133 V\n49 133 V\n65 125 V\n76 110
        V\n84 92 V\n87 72 V\n87 54 V\n84 38 V\n79 25 V\n74 16 V\n66 8 V\n60 3
        V\n53 0 V\n46 -2 V\n41 -2 V\n35 -3 V\n31 -2 V\n27 -1 V\n24 0 V\n21 2
        V\n19 3 V\n18 4 V\n16 6 V\n15 8 V\n15 9 V\n15 11 V\n15 13 V\n16 14
        V\n16 16 V\n17 18 V\n18 20 V\n19 21 V\n21 23 V\n22 24 V\n23 25 V\n25
        27 V\n26 27 V\n28 27 V\n29 27 V\n30 26 V\n30 24 V\n31 20 V\n29 17
        V\n29 12 V\n27 5 V\n24 -2 V\n20 -9 V\n15 -18 V\n10 -25 V\n5 -33 V\n-2
        -39 V\n-9 -43 V\n-15 -45 V\n-20 -46 V\n-26 -45 V\n-30 -43 V\n-33 -39
        V\n-35 -34 V\n-36 -30 V\n-36 -25 V\n-36 -19 V\n-34 -15 V\n-32 -11
        V\n-30 -8 V\n-28 -4 V\n-24 -2 V\n-22 0 V\n-20 3 V\n-16 3 V\n-14 5
        V\n-11 7 V\n-9 7 V\n-6 8 V\n-4 9 V\n-3 10 V\n0 11 V\n2 11 V\n3 13
        V\n5 14 V\n7 15 V\n9 16 V\n10 17 V\n12 19 V\n14 21 V\n15 22 V\n18 23
        V\n20 26 V\n21 26 V\n23 29 V\n26 29 V\n27 31 V\n29 31 V\n31 32 V\n33
        30 V\n33 29 V\n34 25 V\n33 22 V\n33 16 V\n31 9 V\n28 1 V\n25 -8 V\n19
        -18 V\n13 -28 V\n7 -36 V\n-1 -44 V\n-9 -50 V\n-15 -53 V\n-23 -54
        V\n-29 -53 V\n-34 -49 V\n-37 -45 V\n-40 -40 V\n-42 -33 V\n-41 -28
        V\n-41 -22 V\n-39 -16 V\n-36 -12 V\n-34 -8 V\n-31 -5 V\n-28 -2 V\n-24
        1 V\n-22 2 V\n-18 4 V\n-16 5 V\n-13 5 V\n-10 7 V\n-8 7 V\n-6 8 V\n-4
        9 V\n-2 9 V\n0 10 V\n2 11 V\n3 12 V\n5 13 V\n6 13 V\n8 15 V\n10 17
        V\n11 18 V\n14 19 V\n14 21 V\n17 23 V\n19 25 V\n20 27 V\n23 29 V\n25
        31 V\n27 33 V\n30 34 V\n32 36 V\n34 37 V\n36 36 V\n37 35 V\n39 32
        V\n39 28 V\n38 23 V\n37 14 V\n35 5 V\n30 -6 V\n24 -18 V\n18 -30 V\n10
        -42 V\n1 -52 V\n-9 -60 V\n-17 -64 V\n-26 -66 V\n-34 -64 V\n-40 -60
        V\n-44 -53 V\n-47 -46 V\n-49 -39 V\n-49 -31 V\n-47 -24 V\n-45 -18
        V\n-42 -13 V\n-39 -8 V\n-36 -4 V\n-32 -2 V\n-28 1 V\n-24 2 V\n-21 4
        V\n-18 4 V\n-15 5 V\n-13 5 V\n-10 6 V\n-8 6 V\n-6 7 V\n-4 7 V\n-3 7
        V\n-1 7 V\n1 8 V\ncurrentpoint stroke M\n1 9 V\n3 9 V\n4 10 V\n5 10
        V\n7 12 V\n7 13 V\n9 14 V\n11 15 V\n12 18 V\n13 19 V\n15 21 V\n17 23
        V\n19 25 V\n21 28 V\n23 31 V\n26 33 V\n28 37 V\n32 39 V\n34 41 V\n37
        43 V\n40 45 V\n42 46 V\n45 44 V\n47 41 V\n47 36 V\n47 29 V\n46 18
        V\n42 4 V\n36 -11 V\n29 -28 V\n20 -45 V\n8 -62 V\n-3 -73 V\n-16 -83
        V\n-28 -86 V\n-39 -85 V\n-48 -80 V\n-54 -71 V\n-59 -62 V\n-61 -50
        V\n-61 -39 V\n-59 -30 V\n-57 -22 V\n-53 -14 V\n-48 -9 V\n-44 -5
        V\n-40 -2 V\n-35 0 V\n-30 2 V\n-27 3 V\n-23 3 V\n-19 4 V\n-17 3
        V\n-14 3 V\n-13 2 V\n-10 3 V\n-9 1 V\n-7 1 V\n-7 1 V\n-6 0 V\n-5 0
        V\n-4 -1 V\n-4 -1 V\n-4 -2 V\n-4 -2 V\n-4 -3 V\n-3 -3 V\n-4 -4 V\n-5
        -4 V\n-4 -6 V\n-5 -5 V\n-5 -7 V\n-6 -8 V\n-6 -8 V\n-8 -10 V\n-8 -11
        V\n-9 -12 V\n-10 -14 V\n-11 -16 V\n-13 -18 V\n-14 -20 V\n-16 -22
        V\n-18 -25 V\n-20 -28 V\n-23 -32 V\n-26 -35 V\n-28 -39 V\n-32 -43
        V\n-36 -47 V\n-39 -51 V\n-43 -55 V\n-48 -58 V\n-51 -59 V\n-55 -59
        V\n-58 -56 V\n-60 -50 V\n-60 -40 V\n-58 -24 V\n-54 -5 V\n-47 20
        V\n-35 45 V\n-22 71 V\n-6 94 V\n12 111 V\n29 120 V\n46 120 V\n59 112
        V\n70 101 V\n76 84 V\n80 67 V\n80 51 V\n78 37 V\n74 26 V\n68 16 V\n62
        9 V\n56 4 V\n50 1 V\n44 -1 V\n38 -2 V\n34 -3 V\n29 -2 V\n26 -1 V\n22
        -1 V\n20 1 V\n17 1 V\n16 4 V\n15 4 V\n14 6 V\n13 8 V\n13 9 V\n13 11
        V\n14 12 V\n14 14 V\n15 16 V\n16 18 V\n17 20 V\n18 21 V\n20 24 V\n22
        25 V\n23 27 V\n25 29 V\n27 31 V\n30 32 V\n30 33 V\n33 33 V\n34 32
        V\n35 31 V\n36 28 V\n36 23 V\n35 18 V\n33 10 V\n31 1 V\n26 -9 V\n20
        -19 V\n14 -30 V\n7 -39 V\n-1 -48 V\n-9 -54 V\n-17 -58 V\n-25 -58
        V\n-32 -57 V\n-36 -52 V\n-41 -48 V\n-43 -42 V\n-44 -34 V\n-44 -29
        V\n-43 -22 V\n-41 -16 V\n-38 -12 V\n-36 -8 V\n-32 -4 V\n-29 -1 V\n-26
        0 V\n-22 3 V\n-19 4 V\n-16 4 V\n-14 6 V\n-11 6 V\n-8 7 V\n-7 8 V\n-4
        8 V\n-2 8 V\n-1 9 V\n1 10 V\n2 10 V\n4 12 V\n5 12 V\n7 13 V\n8 15
        V\n10 16 V\n12 18 V\n13 19 V\n14 21 V\n17 23 V\n19 25 V\n20 27 V\n23
        29 V\n25 32 V\n28 34 V\n30 36 V\n32 38 V\n35 39 V\n38 39 V\n39 39
        V\n41 37 V\n42 33 V\n42 28 V\n40 21 V\n39 10 V\n35 -1 V\n29 -15 V\n23
        -28 V\n14 -42 V\n4 -55 V\n-6 -64 V\n-16 -70 V\n-26 -72 V\n-34 -72
        V\n-42 -67 V\n-47 -60 V\n-51 -53 V\n-53 -43 V\n-53 -35 V\n-52 -27
        V\n-49 -20 V\n-47 -14 V\n-43 -9 V\n-39 -5 V\n-34 -2 V\n-31 0 V\n-27 2
        V\n-24 3 V\n-20 4 V\n-17 4 V\n-14 5 V\n-12 5 V\n-10 5 V\n-8 5 V\n-6 5
        V\n-4 5 V\n-3 5 V\n-2 5 V\n-1 6 V\n0 5 V\n1 6 V\n2 7 V\n3 7 V\n4 7
        V\n4 9 V\n6 9 V\n6 10 V\n8 11 V\n8 12 V\n10 14 V\n10 15 V\n12 17
        V\n14 20 V\n16 21 V\n17 24 V\n19 26 V\n22 29 V\n24 33 V\n27 35 V\n29
        40 V\n33 42 V\n37 46 V\n39 49 V\n44 51 V\n46 53 V\n50 52 V\n52 50
        V\n54 44 V\n54 37 V\n53 24 V\n49 8 V\n43 -10 V\n35 -32 V\n23 -54
        V\n11 -74 V\n-5 -89 V\n-19 -100 V\n-34 -104 V\n-47 -102 V\n-57 -93
        V\n-64 -82 V\n-69 -68 V\n-72 -54 V\n-70 -41 V\n-68 -31 V\n-64 -20
        V\n-59 -13 V\n-54 -8 V\n-49 -3 V\n-43 -1 V\n-38 1 V\n-33 2 V\n-29 3
        V\n-25 2 V\n-22 3 V\n-18 1 V\n-17 1 V\n-15 -1 V\n-12 -1 V\n-12 -2
        V\n-11 -4 V\n-10 -5 V\n-10 -5 V\n-10 -7 V\n-10 -9 V\n-10 -9 V\n-11
        -11 V\n-11 -13 V\n-12 -14 V\n-13 -16 V\n-15 -18 V\n-16 -20 V\n-17 -22
        V\n-19 -24 V\n-21 -27 V\n-23 -29 V\n-25 -32 V\n-28 -34 V\n-31 -37
        V\n-32 -39 V\n-36 -41 V\n-38 -42 V\n-41 -42 V\n-42 -40 V\n-44 -38
        V\n-45 -33 V\n-44 -26 V\n-42 -17 V\n-39 -4 V\n-35 10 V\n-27 25 V\n-18
        41 V\n-9 54 V\n2 67 V\n14 74 V\n25 79 V\n34 78 V\n43 74 V\n49 68
        V\n54 58 V\n57 49 V\n56 39 V\n56 31 V\n54 22 V\n50 15 V\n46 11 V\n43
        5 V\n38 3 V\n33 0 V\n30 -2 V\n25 -2 V\n23 -4 V\n19 -4 V\n16 -4 V\n13
        -4 V\n12 -4 V\n9 -3 V\n8 -4 V\n6 -3 V\n5 -3 V\n4 -3 V\n3 -3 V\n2 -3
        V\n1 -2 V\n1 -3 V\n0 -3 V\n0 -2 V\n0 -3 V\n-1 -3 V\n-2 -4 V\n-2 -3
        V\n-2 -4 V\n-2 -5 V\n-3 -4 V\n-4 -6 V\n-4 -6 V\n-5 -7 V\n-5 -7 V\n-6
        -9 V\n-7 -9 V\n-7 -11 V\n-9 -12 V\n-9 -14 V\n-11 -16 V\n-13 -17
        V\n-14 -20 V\n-15 -22 V\n-18 -26 V\n-20 -28 V\n-23 -32 V\n-25 -35
        V\n-29 -40 V\n-32 -44 V\n-36 -49 V\n-40 -53 V\n-44 -57
        V\ncurrentpoint stroke M\n-49 -61 V\n-53 -62 V\n1.000
        UP\nstroke\ngrestore\nend\nshowpage\n>|ps>||||||>

        \;
      </output>

      <\input|octave\<gtr\> >
        gset set term postscript enhanced color eps;
      </input>

      <\input|octave\<gtr\> >
        gset out "/home/cchuang/texmacs/butterfly.eps";
      </input>

      <\input|octave\<gtr\> >
        gset xtics 10;gset ytics 10; gset ztics 10;
      </input>

      <\input|octave\<gtr\> >
        gsplot y title "Butterfly Effect"
      </input>

      <\input|octave\<gtr\> >
        \;
      </input>
    </session>

    At the last part of Octave code, we want to save the 3D trajectory as
    butterfly.eps. Then we can embed this EPS file:

    <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
    /home/cchuang/texmacs/butterfly.eps\n%%Creator: gnuplot 3.8h patchlevel
    0\n%%CreationDate: Sun Apr \ 6 18:17:44 2003\n%%DocumentFonts:
    (atend)\n%%BoundingBox: 50 50 230 176\n%%Orientation:
    Portrait\n%%EndComments\n/gnudict 256 dict def\ngnudict begin\n/Color
    true def\n/Solid false def\n/gnulinewidth 5.000 def\n/userlinewidth
    gnulinewidth def\n/vshift -46 def\n/dl {10.0 mul} def\n/hpt_ 31.5
    def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_ def\n/M {moveto} bind
    def\n/L {lineto} bind def\n/R {rmoveto} bind def\n/V {rlineto} bind
    def\n/N {newpath moveto} bind def\n/f {rlineto fill} bind def\n/vpt2 vpt
    2 mul def\n/hpt2 hpt 2 mul def\n/Lshow { currentpoint stroke M\n \ 0
    vshift R show } def\n/Rshow { currentpoint stroke M\n \ dup stringwidth
    pop neg vshift R show } def\n/Cshow { currentpoint stroke M\n \ dup
    stringwidth pop -2 div vshift R show } def\n/UP { dup vpt_ mul /vpt exch
    def hpt_ mul /hpt exch def\n \ /hpt2 hpt 2 mul def /vpt2 vpt 2 mul def }
    def\n/DL { Color {setrgbcolor Solid {pop []} if 0 setdash }\n {pop pop
    pop Solid {pop []} if 0 setdash} ifelse } def\n/BL { stroke userlinewidth
    2 mul setlinewidth } def\n/AL { stroke userlinewidth 2 div setlinewidth }
    def\n/UL { dup gnulinewidth mul /userlinewidth exch def\n \ \ \ \ \ dup 1
    lt {pop 1} if 10 mul /udl exch def } def\n/PL { stroke userlinewidth
    setlinewidth } def\n/LTb { BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2
    udl mul] 0 setdash 0 0 0 setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL }
    def\n/LT1 { PL [4 dl 2 dl] 0 1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL
    } def\n/LT3 { PL [1 dl 1.5 dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl
    2 dl] 0 1 1 DL } def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL }
    def\n/LT6 { PL [2 dl 2 dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl
    2 dl 2 dl 2 dl 4 dl] 1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n
    \ \ gsave 1 setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0
    setdash 2 copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt
    V hpt neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0
    setdash vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg
    R hpt2 0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt
    sub exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
    closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
    exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0 R
    hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12 mul
    add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62
    mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
    def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
    neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
    def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
    -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill }
    def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt neg
    vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
    stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12 mul sub M\n
    \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
    closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add M\n \ hpt neg
    vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath fill }
    def\n/Pent { stroke [] 0 setdash 2 copy gsave\n \ translate 0 hpt M 4 {72
    rotate 0 hpt L} repeat\n \ closepath stroke grestore Pnt } def\n/PentF {
    stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
    repeat\n \ closepath fill grestore } def\n/Circle { stroke [] 0 setdash 2
    copy\n \ hpt 0 360 arc stroke Pnt } def\n/CircleF { stroke [] 0 setdash
    hpt 0 360 arc fill } def\n/C0 { BL [] 0 setdash 2 copy moveto vpt 90 450
    \ arc } bind def\n/C1 { BL [] 0 setdash 2 copy \ \ \ \ \ \ \ moveto\n
    \ \ \ \ \ \ 2 copy \ vpt 0 90 arc closepath fill\n
    \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C2 { BL
    [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 90 180 arc
    closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
    bind def\n/C3 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
    0 180 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
    closepath } bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2
    copy \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
    360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
    \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
    \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
    \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
    setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
    fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C7
    { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270 arc
    closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
    def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt 270 360
    arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
    bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt
    270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
    closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy moveto vpt 270
    360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy
    vpt 90 180 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
    closepath } bind def\n/C11 { BL [] 0 setdash 2 copy moveto\n
    \ \ \ \ \ \ 2 copy \ vpt 0 180 arc closepath fill\n \ \ \ \ \ \ 2 copy
    moveto\n \ \ \ \ \ \ 2 copy \ vpt 270 360 arc closepath fill\n
    \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C12 { BL
    [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 180 360 arc
    closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
    bind def\n/C13 { BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy
    \ vpt 0 90 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2
    copy \ vpt 180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
    360 arc closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
    \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
    \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
    setdash 2 copy vpt 0 360 arc closepath fill\n
    \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
    \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
    \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec } bind
    def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind def\n/S0 {
    BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare } bind def\n/S1 {
    BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind def\n/S2 { BL [] 0
    setdash 2 copy exch vpt sub exch vpt Square fill Bsquare } bind def\n/S3
    { BL [] 0 setdash 2 copy exch vpt sub exch vpt2 vpt Rec fill Bsquare }
    bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt
    Square fill Bsquare } bind def\n/S5 { BL [] 0 setdash 2 copy 2 copy vpt
    Square fill\n \ \ \ \ \ \ exch vpt sub exch vpt sub vpt Square fill
    Bsquare } bind def\n/S6 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
    sub vpt vpt2 Rec fill Bsquare } bind def\n/S7 { BL [] 0 setdash 2 copy
    exch vpt sub exch vpt sub vpt vpt2 Rec fill\n \ \ \ \ \ \ 2 copy vpt
    Square fill\n \ \ \ \ \ \ Bsquare } bind def\n/S8 { BL [] 0 setdash 2
    copy vpt sub vpt Square fill Bsquare } bind def\n/S9 { BL [] 0 setdash 2
    copy vpt sub vpt vpt2 Rec fill Bsquare } bind def\n/S10 { BL [] 0 setdash
    2 copy vpt sub vpt Square fill 2 copy exch vpt sub exch vpt Square fill\n
    \ \ \ \ \ \ Bsquare } bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt
    Square fill 2 copy exch vpt sub exch vpt2 vpt Rec fill\n
    \ \ \ \ \ \ Bsquare } bind def\n/S12 { BL [] 0 setdash 2 copy exch vpt
    sub exch vpt sub vpt2 vpt Rec fill Bsquare } bind def\n/S13 { BL [] 0
    setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
    \ \ \ \ \ \ 2 copy vpt Square fill Bsquare } bind def\n/S14 { BL [] 0
    setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt Rec fill\n
    \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square fill Bsquare } bind
    def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill Bsquare } bind def\n/D0 {
    gsave translate 45 rotate 0 0 S0 stroke grestore } bind def\n/D1 { gsave
    translate 45 rotate 0 0 S1 stroke grestore } bind def\n/D2 { gsave
    translate 45 rotate 0 0 S2 stroke grestore } bind def\n/D3 { gsave
    translate 45 rotate 0 0 S3 stroke grestore } bind def\n/D4 { gsave
    translate 45 rotate 0 0 S4 stroke grestore } bind def\n/D5 { gsave
    translate 45 rotate 0 0 S5 stroke grestore } bind def\n/D6 { gsave
    translate 45 rotate 0 0 S6 stroke grestore } bind def\n/D7 { gsave
    translate 45 rotate 0 0 S7 stroke grestore } bind def\n/D8 { gsave
    translate 45 rotate 0 0 S8 stroke grestore } bind def\n/D9 { gsave
    translate 45 rotate 0 0 S9 stroke grestore } bind def\n/D10 { gsave
    translate 45 rotate 0 0 S10 stroke grestore } bind def\n/D11 { gsave
    translate 45 rotate 0 0 S11 stroke grestore } bind def\n/D12 { gsave
    translate 45 rotate 0 0 S12 stroke grestore } bind def\n/D13 { gsave
    translate 45 rotate 0 0 S13 stroke grestore } bind def\n/D14 { gsave
    translate 45 rotate 0 0 S14 stroke grestore } bind def\n/D15 { gsave
    translate 45 rotate 0 0 S15 stroke grestore } bind def\n/DiaE { stroke []
    0 setdash vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
    neg vpt V closepath stroke } def\n/BoxE { stroke [] 0 setdash exch hpt
    sub exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
    closepath stroke } def\n/TriUE { stroke [] 0 setdash vpt 1.12 mul add M\n
    \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V
    closepath stroke } def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n
    \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
    closepath stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate
    0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
    def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
    def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
    closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
    neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
    def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
    neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
    stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
    \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW {
    stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt
    2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW {
    stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
    repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash \n
    \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray fill
    grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
    makefont\ndup length dict begin {1 index /FID eq {pop pop} {def} ifelse}
    forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get findfont
    exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch dup 2 get 0
    exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get {show}
    {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3 get {2
    get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n \ \ \ \ get 1 eq
    {dup 2 get exch dup 3 get exch 6 get stringwidth pop -2 div\n \ \ \ \ dup
    0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n \ \ \ \ show 2 index
    {aload pop M neg 3 -1 roll neg R pop pop} {pop pop pop\n \ \ \ \ pop
    aload pop M} ifelse }ifelse }ifelse } forall} bind def\n/MFwidth {0 exch
    {dup 3 get{dup dup 0 get findfont exch 1 get scalefont\n \ \ \ \ setfont
    6 get stringwidth pop add} {pop} ifelse} forall} bind def\n/MLshow {
    currentpoint stroke M\n \ 0 exch R MFshow } bind def\n/MRshow {
    currentpoint stroke M\n \ exch dup MFwidth neg 3 -1 roll R MFshow }
    def\n/MCshow { currentpoint stroke M\n \ exch dup MFwidth -2 div 3 -1
    roll R MFshow } def\nend\n%%EndProlog\ngnudict begin\ngsave\n50 50
    translate\n0.050 0.050 scale\n0 setgray\nnewpath\n(Helvetica) findfont
    140 scalefont setfont\n1.000 UL\nLTb\n1.000 UP\n1.000 UL\nLT0\n2802 2036
    M\n[ [(Helvetica) 140.0 0.0 true true 0 (Butterfly Effect)]\n] -46.7
    MRshow\n2886 2036 M\n399 0 V\n1989 1344 M\n24 3 V\n27 5 V\n29 8 V\n31 10
    V\n34 13 V\n36 16 V\n39 20 V\n40 22 V\n41 27 V\n40 29 V\n39 33 V\n34 34
    V\n27 35 V\n19 35 V\n6 30 V\n-6 26 V\n-19 18 V\n-33 9 V\n-44 1 V\n-52 -8
    V\n-58 -14 V\n-59 -19 V\n-59 -21 V\n-55 -22 V\n-51 -22 V\n-46 -21 V\n-41
    -18 V\n-35 -17 V\n-30 -15 V\n-26 -13 V\n-23 -12 V\n-19 -11 V\n-16 -10
    V\n-13 -10 V\n-12 -9 V\n-11 -8 V\n-9 -9 V\n-8 -8 V\n-8 -9 V\n-7 -8 V\n-7
    -8 V\n-7 -7 V\n-8 -8 V\n-7 -8 V\n-8 -7 V\n-9 -7 V\n-9 -7 V\n-10 -7 V\n-11
    -6 V\n-12 -6 V\n-13 -6 V\n-14 -5 V\n-16 -4 V\n-17 -4 V\n-18 -3 V\n-20 -3
    V\n-21 0 V\n-23 0 V\n-23 2 V\n-25 4 V\n-25 5 V\n-26 9 V\n-25 11 V\n-24 13
    V\n-22 17 V\n-19 20 V\n-15 22 V\n-10 25 V\n-5 26 V\n2 27 V\n8 26 V\n15 25
    V\n21 22 V\n26 19 V\n30 14 V\n32 10 V\n34 6 V\n34 1 V\n33 -3 V\n31 -6
    V\n29 -9 V\n27 -11 V\n23 -12 V\n21 -13 V\n18 -13 V\n16 -14 V\n14 -14
    V\n11 -13 V\n9 -13 V\n7 -13 V\n6 -13 V\n4 -12 V\n4 -11 V\n2 -12 V\n0 -10
    V\n0 -11 V\n0 -10 V\n-2 -9 V\n-3 -10 V\n-3 -8 V\n-4 -9 V\n-5 -8 V\n-6 -8
    V\n-7 -8 V\n-7 -8 V\n-9 -7 V\n-9 -7 V\n-11 -6 V\n-12 -6 V\n-13 -6 V\n-15
    -5 V\n-17 -5 V\n-18 -4 V\n-19 -4 V\n-22 -2 V\n-23 -2 V\n-26 0 V\n-27 2
    V\n-28 3 V\n-30 6 V\n-31 9 V\n-30 12 V\n-30 16 V\n-28 19 V\n-24 24 V\n-20
    27 V\n-14 30 V\n-6 33 V\n2 34 V\n10 33 V\n19 32 V\n27 28 V\n34 23 V\n38
    17 V\n41 11 V\n42 5 V\n42 0 V\n40 -5 V\n37 -9 V\n34 -12 V\n31 -13 V\n27
    -15 V\n23 -16 V\n21 -16 V\n17 -15 V\n15 -16 V\n12 -14 V\n11 -15 V\n8 -14
    V\n7 -13 V\n6 -12 V\n5 -12 V\n4 -12 V\n2 -10 V\n3 -11 V\n2 -10 V\n1 -9
    V\n1 -9 V\n0 -9 V\n1 -8 V\n0 -8 V\n-1 -8 V\n0 -7 V\n-1 -7 V\n-1 -7 V\n-1
    -7 V\n-1 -6 V\n-1 -7 V\n-2 -6 V\n-2 -6 V\n-2 -6 V\n-2 -5 V\n-3 -6 V\n-3
    -5 V\n-4 -5 V\n-4 -6 V\n-4 -5 V\n-5 -5 V\n-6 -5 V\n-7 -4 V\n-7 -5 V\n-8
    -5 V\n-10 -5 V\n-10 -5 V\n-12 -4 V\n-14 -5 V\n-15 -4 V\n-17 -4 V\n-20 -4
    V\n-21 -4 V\n-25 -3 V\n-27 -2 V\n-31 -1 V\n-33 1 V\n-37 2 V\n-40 5 V\n-42
    9 V\n-45 13 V\n-45 18 V\n-44 24 V\n-42 31 V\n-36 38 V\n-27 45 V\n-16 51
    V\n-2 55 V\n15 56 V\n29 53 V\n45 47 V\n55 37 V\n64 26 V\n66 14 V\n67 4
    V\n63 -6 V\n59 -12 V\n53 -17 V\n46 -20 V\n41 -21 V\n35 -22 V\n29 -21
    V\n26 -19 V\n21 -19 V\n18 -17 V\n16 -17 V\n14 -14 V\n11 -14 V\n11 -12
    V\n10 -11 V\n9 -11 V\n8 -9 V\n9 -8 V\n8 -7 V\n9 -7 V\n9 -6 V\n10 -4 V\n10
    -4 V\n11 -3 V\n12 -2 V\n12 -2 V\n14 0 V\n15 1 V\n16 2 V\n16 3 V\n18 5
    V\n19 5 V\n19 7 V\n20 9 V\n21 10 V\n20 11 V\n20 12 V\n19 14 V\n18 14
    V\n15 15 V\n13 14 V\n9 14 V\n5 14 V\n1 11 V\n-5 10 V\n-8 7 V\n-14 5
    V\n-17 2 V\n-21 -1 V\n-23 -4 V\n-25 -5 V\n-26 -8 V\n-26 -8 V\n-26 -10
    V\n-24 -9 V\n-23 -11 V\n-20 -10 V\n-19 -10 V\n-17 -9 V\n-15 -10 V\n-12 -9
    V\n-11 -8 V\n-8 -9 V\n-7 -8 V\n-6 -7 V\n-4 -8 V\n-2 -7 V\n-1 -6 V\n0 -6
    V\n1 -6 V\n2 -6 V\n3 -5 V\n5 -5 V\n5 -4 V\n7 -4 V\n7 -4 V\n9 -2 V\n10 -2
    V\n11 -2 V\n12 0 V\n14 0 V\n15 2 V\n16 2 V\n17 4 V\n19 5 V\n20 6 V\n21 7
    V\n22 10 V\n22 10 V\n23 13 V\n23 13 V\n22 16 V\n21 16 V\n18 17 V\n16 17
    V\n12 17 V\n7 15 V\n2 14 V\n-4 12 V\n-9 9 V\n-15 6 V\n-19 3 V\n-24 -1
    V\n-26 -4 V\n-29 -6 V\n-30 -9 V\n-30 -10 V\n-29 -11 V\n-28 -11 V\n-25 -12
    V\n-24 -11 V\n-21 -11 V\n-19 -11 V\n-16 -10 V\n-14 -10 V\n-12 -9 V\n-10
    -9 V\n-8 -8 V\n-6 -8 V\n-5 -8 V\n-3 -8 V\n-2 -7 V\n-1 -7 V\n0 -7 V\n1 -6
    V\n3 -6 V\n3 -6 V\n4 -5 V\n5 -5 V\n6 -4 V\n7 -4 V\n8 -4 V\n10 -3 V\n10 -2
    V\n12 -1 V\n13 -1 V\n14 1 V\n15 1 V\n18 2 V\n18 4 V\n20 5 V\n22 7 V\n23 8
    V\n25 10 V\n25 12 V\n27 13 V\n26 16 V\n26 17 V\n25 19 V\n23 20 V\n20 20
    V\n16 20 V\n10 20 V\n4 18 V\n-3 15 V\n-9 11 V\n-17 8 V\n-23 3 V\n-28 -1
    V\n-32 -4 V\n-34 -8 V\n-35 -11 V\n-36 -12 V\n-34 -13 V\n-32 -13 V\n-30
    -14 V\n-27 -13 V\n-24 -12 V\n-21 -12 V\n-19 -11 V\n-16 -11 V\n-13 -10
    V\n-11 -9 V\n-9 -9 V\n-8 -9 V\n-6 -8 V\n-4 -9 V\n-4 -8 V\n-2 -7 V\n-1 -8
    V\n0 -7 V\n0 -7 V\n1 -7 V\n2 -6 V\n3 -6 V\ncurrentpoint stroke M\n3 -6
    V\n5 -6 V\n4 -5 V\n6 -5 V\n6 -4 V\n8 -4 V\n8 -3 V\n9 -3 V\n11 -2 V\n11 -2
    V\n13 -1 V\n14 1 V\n16 1 V\n18 2 V\n19 3 V\n22 5 V\n23 7 V\n25 8 V\n28 10
    V\n29 13 V\n30 14 V\n32 18 V\n33 19 V\n32 22 V\n31 24 V\n29 26 V\n24 27
    V\n18 26 V\n11 25 V\n3 22 V\n-7 18 V\n-16 13 V\n-26 7 V\n-33 0 V\n-39 -4
    V\n-43 -10 V\n-46 -13 V\n-45 -15 V\n-44 -17 V\n-41 -17 V\n-37 -16 V\n-34
    -16 V\n-30 -15 V\n-26 -14 V\n-23 -12 V\n-19 -12 V\n-17 -11 V\n-14 -10
    V\n-11 -10 V\n-10 -9 V\n-9 -9 V\n-6 -9 V\n-6 -9 V\n-5 -8 V\n-4 -9 V\n-4
    -8 V\n-3 -8 V\n-2 -8 V\n-3 -7 V\n-2 -8 V\n-2 -7 V\n-2 -8 V\n-2 -7 V\n-2
    -7 V\n-3 -7 V\n-2 -7 V\n-3 -6 V\n-3 -7 V\n-3 -6 V\n-3 -6 V\n-4 -6 V\n-4
    -6 V\n-5 -6 V\n-6 -6 V\n-6 -6 V\n-7 -5 V\n-7 -6 V\n-9 -5 V\n-9 -5 V\n-11
    -6 V\n-13 -5 V\n-13 -5 V\n-16 -4 V\n-17 -5 V\n-20 -4 V\n-21 -3 V\n-25 -3
    V\n-27 -2 V\n-29 -1 V\n-33 1 V\n-35 3 V\n-38 5 V\n-40 9 V\n-42 13 V\n-41
    18 V\n-41 24 V\n-37 30 V\n-32 36 V\n-23 42 V\n-13 47 V\n1 51 V\n14 50
    V\n28 47 V\n41 42 V\n51 33 V\n57 23 V\n61 14 V\n60 3 V\n59 -4 V\n54 -11
    V\n49 -15 V\n44 -19 V\n38 -19 V\n33 -20 V\n28 -20 V\n24 -19 V\n20 -18
    V\n18 -18 V\n15 -16 V\n13 -14 V\n11 -14 V\n10 -13 V\n8 -12 V\n9 -11 V\n7
    -10 V\n8 -9 V\n7 -8 V\n8 -7 V\n8 -7 V\n8 -6 V\n9 -5 V\n9 -5 V\n11 -3
    V\n11 -3 V\n12 -2 V\n13 -1 V\n15 0 V\n16 1 V\n17 2 V\n18 4 V\n20 4 V\n20
    7 V\n23 8 V\n23 9 V\n24 12 V\n24 12 V\n24 15 V\n24 16 V\n22 17 V\n20 18
    V\n17 19 V\n12 18 V\n8 17 V\n2 15 V\n-4 13 V\n-10 9 V\n-16 6 V\n-21 3
    V\n-26 -2 V\n-29 -4 V\n-31 -7 V\n-32 -10 V\n-32 -10 V\n-31 -12 V\n-29 -12
    V\n-27 -13 V\n-24 -12 V\n-22 -11 V\n-20 -11 V\n-17 -11 V\n-14 -10 V\n-12
    -9 V\n-10 -9 V\n-9 -9 V\n-6 -8 V\n-5 -9 V\n-4 -7 V\n-2 -8 V\n-2 -7 V\n0
    -7 V\n1 -7 V\n2 -6 V\n2 -6 V\n4 -6 V\n4 -5 V\n6 -5 V\n6 -5 V\n7 -4 V\n8
    -3 V\n9 -3 V\n10 -3 V\n12 -1 V\n13 -1 V\n14 0 V\n16 1 V\n17 2 V\n19 4
    V\n20 5 V\n22 6 V\n24 8 V\n26 10 V\n27 12 V\n27 14 V\n29 16 V\n29 18
    V\n27 19 V\n26 22 V\n24 22 V\n19 23 V\n13 22 V\n7 20 V\n0 18 V\n-8 14
    V\n-15 10 V\n-24 5 V\n-29 0 V\n-34 -5 V\n-37 -8 V\n-39 -11 V\n-39 -13
    V\n-37 -14 V\n-36 -14 V\n-33 -15 V\n-30 -14 V\n-26 -13 V\n-23 -13 V\n-21
    -12 V\n-17 -11 V\n-15 -10 V\n-12 -10 V\n-11 -10 V\n-8 -9 V\n-7 -8 V\n-6
    -9 V\n-4 -8 V\n-3 -8 V\n-2 -8 V\n-2 -8 V\n-1 -7 V\n0 -8 V\n0 -7 V\n1 -7
    V\n2 -6 V\n2 -6 V\n2 -7 V\n3 -5 V\n3 -6 V\n4 -5 V\n5 -5 V\n5 -5 V\n6 -4
    V\n7 -4 V\n7 -3 V\n8 -3 V\n10 -2 V\n10 -2 V\n12 -1 V\n13 0 V\n15 1 V\n16
    1 V\n18 3 V\n21 4 V\n22 5 V\n25 7 V\n27 9 V\n30 12 V\n32 13 V\n34 17
    V\n36 19 V\n37 22 V\n37 25 V\n37 28 V\n33 30 V\n29 31 V\n23 32 V\n14 30
    V\n4 26 V\n-8 22 V\n-20 15 V\n-31 8 V\n-40 0 V\n-47 -7 V\n-52 -13 V\n-54
    -17 V\n-52 -19 V\n-50 -20 V\n-47 -19 V\n-42 -19 V\n-37 -18 V\n-33 -15
    V\n-28 -15 V\n-24 -13 V\n-21 -11 V\n-18 -11 V\n-15 -11 V\n-13 -9 V\n-11
    -10 V\n-9 -9 V\n-8 -8 V\n-7 -9 V\n-7 -9 V\n-6 -8 V\n-5 -8 V\n-6 -8 V\n-6
    -8 V\n-5 -8 V\n-6 -8 V\n-6 -7 V\n-7 -8 V\n-7 -7 V\n-8 -7 V\n-9 -7 V\n-9
    -7 V\n-11 -6 V\n-11 -7 V\n-13 -6 V\n-15 -5 V\n-15 -5 V\n-17 -5 V\n-19 -3
    V\n-21 -3 V\n-22 -2 V\n-24 -1 V\n-26 0 V\n-28 3 V\n-29 5 V\n-30 7 V\n-31
    10 V\n-30 14 V\n-29 17 V\n-26 21 V\n-22 25 V\n-18 28 V\n-10 31 V\n-3 34
    V\n5 33 V\n15 33 V\n22 30 V\n30 26 V\n35 20 V\n40 15 V\n41 8 V\n42 3
    V\n41 -3 V\n39 -6 V\n35 -11 V\n33 -12 V\n29 -14 V\n25 -15 V\n22 -16 V\n19
    -16 V\n17 -15 V\n13 -15 V\n12 -15 V\n9 -14 V\n8 -13 V\n7 -13 V\n5 -13
    V\n4 -11 V\n3 -11 V\n3 -11 V\n2 -10 V\n1 -10 V\n1 -9 V\n1 -9 V\n0 -9 V\n0
    -8 V\n0 -8 V\n-1 -7 V\n0 -8 V\n-1 -7 V\n-1 -7 V\n-2 -6 V\n-2 -7 V\n-1 -6
    V\n-3 -6 V\n-2 -6 V\n-3 -6 V\n-3 -5 V\n-4 -6 V\n-4 -5 V\n-4 -6 V\n-5 -5
    V\n-6 -5 V\n-7 -5 V\n-7 -5 V\n-9 -5 V\n-9 -5 V\n-11 -5 V\n-12 -5 V\n-14
    -5 V\n-15 -4 V\n-17 -4 V\n-20 -4 V\n-22 -4 V\n-24 -3 V\n-28 -2 V\n-30 -1
    V\n-33 1 V\n-37 3 V\ncurrentpoint stroke M\n-39 5 V\n-42 9 V\n1.000
    UL\nLTb\nLTb\n3024 949 M\n2128 465 L\n1.000 UL\nLTb\nLTb\n576 744 M\n2128
    465 L\n1.000 UL\nLTb\nLTb\n576 744 M\n896 484 V\n1.000 UL\nLTb\nLTb\n3024
    949 M\n1472 1228 L\n1.000 UL\nLTb\nLTb\n576 744 M\n0 967 V\n1.000
    UL\nLTb\nLTb\n576 744 M\n47 41 V\n1.000 UL\nLTb\n512 652 M\n[
    [(Helvetica) 140.0 0.0 true true 0 (-20)]\n] -46.7 MCshow\n1.000
    UL\nLTb\nLTb\n1472 1228 M\n-47 -41 V\n1.000 UL\nLTb\nLTb\n964 674 M\n48
    41 V\n1.000 UL\nLTb\n901 583 M\n[ [(Helvetica) 140.0 0.0 true true 0
    (-10)]\n] -46.7 MCshow\n1.000 UL\nLTb\nLTb\n1860 1158 M\n-48 -41 V\n1.000
    UL\nLTb\nLTb\n1352 604 M\n48 42 V\n1.000 UL\nLTb\n1289 513 M\n[
    [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n] -46.7 MCshow\n1.000
    UL\nLTb\nLTb\n2248 1088 M\n-48 -41 V\n1.000 UL\nLTb\nLTb\n1740 534 M\n48
    42 V\n1.000 UL\nLTb\n1677 443 M\n[ [(Helvetica) 140.0 0.0 true true 0 (
    10)]\n] -46.7 MCshow\n1.000 UL\nLTb\nLTb\n2636 1019 M\n-48 -42 V\n1.000
    UL\nLTb\nLTb\n2128 465 M\n47 41 V\n1.000 UL\nLTb\n2064 373 M\n[
    [(Helvetica) 140.0 0.0 true true 0 ( 20)]\n] -46.7 MCshow\n1.000
    UL\nLTb\nLTb\n3024 949 M\n-47 -42 V\n1.000 UL\nLTb\nLTb\n2128 465 M\n-61
    17 V\n stroke\n2208 426 M\n[ [(Helvetica) 140.0 0.0 true true 0 (-20)]\n]
    -46.7 MLshow\n1.000 UL\nLTb\nLTb\n576 744 M\n60 -17 V\n1.000
    UL\nLTb\nLTb\n2352 586 M\n-61 17 V\n stroke\n2432 547 M\n[ [(Helvetica)
    140.0 0.0 true true 0 (-10)]\n] -46.7 MLshow\n1.000 UL\nLTb\nLTb\n800 865
    M\n61 -17 V\n1.000 UL\nLTb\nLTb\n2576 707 M\n-61 17 V\n stroke\n2657 668
    M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n] -46.7 MLshow\n1.000
    UL\nLTb\nLTb\n1024 986 M\n61 -17 V\n1.000 UL\nLTb\nLTb\n2800 828 M\n-61
    17 V\n stroke\n2881 789 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 10)]\n]
    -46.7 MLshow\n1.000 UL\nLTb\nLTb\n1248 1107 M\n61 -17 V\n1.000
    UL\nLTb\nLTb\n3024 949 M\n-60 17 V\n stroke\n3105 910 M\n[ [(Helvetica)
    140.0 0.0 true true 0 ( 20)]\n] -46.7 MLshow\n1.000 UL\nLTb\nLTb\n1472
    1228 M\n61 -17 V\n1.000 UL\nLTb\nLTb\n576 1067 M\n63 0 V\n stroke\n450
    1067 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 0)]\n] -46.7 MRshow\n1.000
    UL\nLTb\nLTb\n576 1196 M\n63 0 V\n stroke\n450 1196 M\n[ [(Helvetica)
    140.0 0.0 true true 0 ( 10)]\n] -46.7 MRshow\n1.000 UL\nLTb\nLTb\n576
    1325 M\n63 0 V\n stroke\n450 1325 M\n[ [(Helvetica) 140.0 0.0 true true 0
    ( 20)]\n] -46.7 MRshow\n1.000 UL\nLTb\nLTb\n576 1453 M\n63 0 V\n
    stroke\n450 1453 M\n[ [(Helvetica) 140.0 0.0 true true 0 ( 30)]\n] -46.7
    MRshow\n1.000 UL\nLTb\nLTb\n576 1582 M\n63 0 V\n stroke\n450 1582 M\n[
    [(Helvetica) 140.0 0.0 true true 0 ( 40)]\n] -46.7 MRshow\n1.000
    UL\nLTb\nLTb\n576 1711 M\n63 0 V\n stroke\n450 1711 M\n[ [(Helvetica)
    140.0 0.0 true true 0 ( 50)]\n] -46.7 MRshow\n1.000
    UP\nstroke\ngrestore\nend\nshowpage\n>|eps>||||||>

    Certainly, we can also save the data of <with|mode|math|y> and plot with
    Gnuplot.
  </example>

  \ 

  Before the end of this topic, don't forget to save the result,
  <with|color|red|[File]<with|mode|math|\<rightarrow\>>[Saved
  as]>.<with|color|black| You can choose the default file-extension, tm,>
  then all the data will be stored in XML-like format. If you want to output
  the data, press "<with|color|red|printer>" or export as postscript file
  since the postscript format is full supported in any Linux systems and this
  format is the default output format in Linux box.\ 

  <section|Graph Gallery>

  Just as mentioned before, gnuplot is a very professional software for
  maintaining scientific data. Here, we collect some interesting plots:

  <\session|gnuplot|default>
    <\output>
      This is a TeXmacs interface for GNUplot.

      \;
    </output>

    <\input|GNUplot] >
      f(x,y)=x**6+3*y**2*x**4+(3*y**4-4*y**2)*x**2+y**6
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ ~set pm3d hidden 100 ~set
      style line 100 lt 6 ~set nokey \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ ~set
      xrange[-1:1] ~set yrange[-1:1] ~set isosamples 30,30
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ ~set hidden3d ~set contour
      ~set cntrparam levels discrete 0.05,0,-0.05,-0.5 \ \ \ ~set size 0.7,1
      ~splot -f(x,y) w dots lt 2
    </input>

    <\output>
      <postscript|<tuple|<raw_data|%!PS-Adobe-2.0 EPSF-2.0\n%%Title:
      temp.eps\n%%Creator: gnuplot 3.8h patchlevel 0\n%%CreationDate: Sun Mar
      30 13:15:27 2003\n%%DocumentFonts: (atend)\n%%BoundingBox: 50 50 301
      302\n%%Orientation: Portrait\n%%EndComments\n/gnudict 256 dict
      def\ngnudict begin\n/Color false def\n/Solid false def\n/gnulinewidth
      5.000 def\n/userlinewidth gnulinewidth def\n/vshift -46 def\n/dl {10.0
      mul} def\n/hpt_ 31.5 def\n/vpt_ 31.5 def\n/hpt hpt_ def\n/vpt vpt_
      def\n/M {moveto} bind def\n/L {lineto} bind def\n/R {rmoveto} bind
      def\n/V {rlineto} bind def\n/N {newpath moveto} bind def\n/f {rlineto
      fill} bind def\n/vpt2 vpt 2 mul def\n/hpt2 hpt 2 mul def\n/Lshow {
      currentpoint stroke M\n \ 0 vshift R show } def\n/Rshow { currentpoint
      stroke M\n \ dup stringwidth pop neg vshift R show } def\n/Cshow {
      currentpoint stroke M\n \ dup stringwidth pop -2 div vshift R show }
      def\n/UP { dup vpt_ mul /vpt exch def hpt_ mul /hpt exch def\n \ /hpt2
      hpt 2 mul def /vpt2 vpt 2 mul def } def\n/DL { Color {setrgbcolor Solid
      {pop []} if 0 setdash }\n {pop pop pop Solid {pop []} if 0 setdash}
      ifelse } def\n/BL { stroke userlinewidth 2 mul setlinewidth } def\n/AL
      { stroke userlinewidth 2 div setlinewidth } def\n/UL { dup gnulinewidth
      mul /userlinewidth exch def\n \ \ \ \ \ dup 1 lt {pop 1} if 10 mul /udl
      exch def } def\n/PL { stroke userlinewidth setlinewidth } def\n/LTb {
      BL [] 0 0 0 DL } def\n/LTa { AL [1 udl mul 2 udl mul] 0 setdash 0 0 0
      setrgbcolor } def\n/LT0 { PL [] 1 0 0 DL } def\n/LT1 { PL [4 dl 2 dl] 0
      1 0 DL } def\n/LT2 { PL [2 dl 3 dl] 0 0 1 DL } def\n/LT3 { PL [1 dl 1.5
      dl] 1 0 1 DL } def\n/LT4 { PL [5 dl 2 dl 1 dl 2 dl] 0 1 1 DL }
      def\n/LT5 { PL [4 dl 3 dl 1 dl 3 dl] 1 1 0 DL } def\n/LT6 { PL [2 dl 2
      dl 2 dl 4 dl] 0 0 0 DL } def\n/LT7 { PL [2 dl 2 dl 2 dl 2 dl 2 dl 4 dl]
      1 0.3 0 DL } def\n/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\n/Pnt { stroke [] 0 setdash\n \ \ gsave 1
      setlinecap M 0 0 V stroke grestore } def\n/Dia { stroke [] 0 setdash 2
      copy vpt add M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt
      neg vpt V closepath stroke\n \ Pnt } def\n/Pls { stroke [] 0 setdash
      vpt sub M 0 vpt2 V\n \ currentpoint stroke M\n \ hpt neg vpt neg R hpt2
      0 V stroke\n \ } def\n/Box { stroke [] 0 setdash 2 copy exch hpt sub
      exch vpt add M\n \ 0 vpt2 neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V
      closepath stroke\n \ Pnt } def\n/Crs { stroke [] 0 setdash exch hpt sub
      exch vpt add M\n \ hpt2 vpt2 neg V currentpoint stroke M\n \ hpt2 neg 0
      R hpt2 vpt2 V stroke } def\n/TriU { stroke [] 0 setdash 2 copy vpt 1.12
      mul add M\n \ hpt neg vpt -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      1.62 mul V closepath stroke\n \ Pnt \ } def\n/Star { 2 copy Pls Crs }
      def\n/BoxF { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V \ hpt2 0 V \ 0 vpt2 V\n \ hpt2 neg 0 V \ closepath fill }
      def\n/TriUF { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt
      -1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath fill
      } def\n/TriD { stroke [] 0 setdash 2 copy vpt 1.12 mul sub M\n \ hpt
      neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V
      closepath stroke\n \ Pnt \ } def\n/TriDF { stroke [] 0 setdash vpt 1.12
      mul sub M\n \ hpt neg vpt 1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt
      -1.62 mul V closepath fill} def\n/DiaF { stroke [] 0 setdash vpt add
      M\n \ hpt neg vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V
      closepath fill } def\n/Pent { stroke [] 0 setdash 2 copy gsave\n
      \ translate 0 hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath stroke
      grestore Pnt } def\n/PentF { stroke [] 0 setdash gsave\n \ translate 0
      hpt M 4 {72 rotate 0 hpt L} repeat\n \ closepath fill grestore }
      def\n/Circle { stroke [] 0 setdash 2 copy\n \ hpt 0 360 arc stroke Pnt
      } def\n/CircleF { stroke [] 0 setdash hpt 0 360 arc fill } def\n/C0 {
      BL [] 0 setdash 2 copy moveto vpt 90 450 \ arc } bind def\n/C1 { BL []
      0 setdash 2 copy \ \ \ \ \ \ \ moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C2 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C3 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath }
      bind def\n/C4 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy
      \ vpt 180 270 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C5 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 0 90 arc\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 270 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C6 { BL [] 0
      setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 90 270 arc closepath
      fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind
      def\n/C7 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy \ vpt 0 270
      arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath
      } bind def\n/C8 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2 copy vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C9 { BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ 2
      copy \ vpt 270 450 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0
      360 arc closepath } bind def\n/C10 { BL [] 0 setdash 2 copy 2 copy
      moveto vpt 270 360 arc closepath fill\n \ \ \ \ \ \ 2 copy moveto\n
      \ \ \ \ \ \ 2 copy vpt 90 180 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C11 {
      BL [] 0 setdash 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 180 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      270 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C12 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 180 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/C13 {
      BL [] 0 setdash \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt 0 90 arc
      closepath fill\n \ \ \ \ \ \ 2 copy moveto\n \ \ \ \ \ \ 2 copy \ vpt
      180 360 arc closepath fill\n \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc
      closepath } bind def\n/C14 { BL [] 0 setdash 2 copy moveto\n
      \ \ \ \ \ \ 2 copy \ vpt 90 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc } bind def\n/C15 { BL [] 0
      setdash 2 copy vpt 0 360 arc closepath fill\n
      \ \ \ \ \ \ \ \ \ \ \ \ \ \ vpt 0 360 arc closepath } bind def\n/Rec
      \ \ { newpath 4 2 roll moveto 1 index 0 rlineto 0 exch rlineto\n
      \ \ \ \ \ \ neg 0 rlineto closepath } bind def\n/Square { dup Rec }
      bind def\n/Bsquare { vpt sub exch vpt sub exch vpt2 Square } bind
      def\n/S0 { BL [] 0 setdash 2 copy moveto 0 vpt rlineto BL Bsquare }
      bind def\n/S1 { BL [] 0 setdash 2 copy vpt Square fill Bsquare } bind
      def\n/S2 { BL [] 0 setdash 2 copy exch vpt sub exch vpt Square fill
      Bsquare } bind def\n/S3 { BL [] 0 setdash 2 copy exch vpt sub exch vpt2
      vpt Rec fill Bsquare } bind def\n/S4 { BL [] 0 setdash 2 copy exch vpt
      sub exch vpt sub vpt Square fill Bsquare } bind def\n/S5 { BL [] 0
      setdash 2 copy 2 copy vpt Square fill\n \ \ \ \ \ \ exch vpt sub exch
      vpt sub vpt Square fill Bsquare } bind def\n/S6 { BL [] 0 setdash 2
      copy exch vpt sub exch vpt sub vpt vpt2 Rec fill Bsquare } bind
      def\n/S7 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt vpt2
      Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S8 { BL [] 0 setdash 2 copy vpt sub vpt Square fill Bsquare
      } bind def\n/S9 { BL [] 0 setdash 2 copy vpt sub vpt vpt2 Rec fill
      Bsquare } bind def\n/S10 { BL [] 0 setdash 2 copy vpt sub vpt Square
      fill 2 copy exch vpt sub exch vpt Square fill\n \ \ \ \ \ \ Bsquare }
      bind def\n/S11 { BL [] 0 setdash 2 copy vpt sub vpt Square fill 2 copy
      exch vpt sub exch vpt2 vpt Rec fill\n \ \ \ \ \ \ Bsquare } bind
      def\n/S12 { BL [] 0 setdash 2 copy exch vpt sub exch vpt sub vpt2 vpt
      Rec fill Bsquare } bind def\n/S13 { BL [] 0 setdash 2 copy exch vpt sub
      exch vpt sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy vpt Square fill
      Bsquare } bind def\n/S14 { BL [] 0 setdash 2 copy exch vpt sub exch vpt
      sub vpt2 vpt Rec fill\n \ \ \ \ \ \ 2 copy exch vpt sub exch vpt Square
      fill Bsquare } bind def\n/S15 { BL [] 0 setdash 2 copy Bsquare fill
      Bsquare } bind def\n/D0 { gsave translate 45 rotate 0 0 S0 stroke
      grestore } bind def\n/D1 { gsave translate 45 rotate 0 0 S1 stroke
      grestore } bind def\n/D2 { gsave translate 45 rotate 0 0 S2 stroke
      grestore } bind def\n/D3 { gsave translate 45 rotate 0 0 S3 stroke
      grestore } bind def\n/D4 { gsave translate 45 rotate 0 0 S4 stroke
      grestore } bind def\n/D5 { gsave translate 45 rotate 0 0 S5 stroke
      grestore } bind def\n/D6 { gsave translate 45 rotate 0 0 S6 stroke
      grestore } bind def\n/D7 { gsave translate 45 rotate 0 0 S7 stroke
      grestore } bind def\n/D8 { gsave translate 45 rotate 0 0 S8 stroke
      grestore } bind def\n/D9 { gsave translate 45 rotate 0 0 S9 stroke
      grestore } bind def\n/D10 { gsave translate 45 rotate 0 0 S10 stroke
      grestore } bind def\n/D11 { gsave translate 45 rotate 0 0 S11 stroke
      grestore } bind def\n/D12 { gsave translate 45 rotate 0 0 S12 stroke
      grestore } bind def\n/D13 { gsave translate 45 rotate 0 0 S13 stroke
      grestore } bind def\n/D14 { gsave translate 45 rotate 0 0 S14 stroke
      grestore } bind def\n/D15 { gsave translate 45 rotate 0 0 S15 stroke
      grestore } bind def\n/DiaE { stroke [] 0 setdash vpt add M\n \ hpt neg
      vpt neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V closepath stroke }
      def\n/BoxE { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V closepath stroke } def\n/TriUE
      { stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V closepath stroke }
      def\n/TriDE { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt
      1.62 mul V\n \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V closepath
      stroke } def\n/PentE { stroke [] 0 setdash gsave\n \ translate 0 hpt M
      4 {72 rotate 0 hpt L} repeat\n \ closepath stroke grestore }
      def\n/CircE { stroke [] 0 setdash \n \ hpt 0 360 arc stroke }
      def\n/Opaque { gsave closepath 1 setgray fill grestore 0 setgray
      closepath } def\n/DiaW { stroke [] 0 setdash vpt add M\n \ hpt neg vpt
      neg V hpt vpt neg V\n \ hpt vpt V hpt neg vpt V Opaque stroke }
      def\n/BoxW { stroke [] 0 setdash exch hpt sub exch vpt add M\n \ 0 vpt2
      neg V hpt2 0 V 0 vpt2 V\n \ hpt2 neg 0 V Opaque stroke } def\n/TriUW {
      stroke [] 0 setdash vpt 1.12 mul add M\n \ hpt neg vpt -1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt 1.62 mul V Opaque stroke } def\n/TriDW
      { stroke [] 0 setdash vpt 1.12 mul sub M\n \ hpt neg vpt 1.62 mul V\n
      \ hpt 2 mul 0 V\n \ hpt neg vpt -1.62 mul V Opaque stroke } def\n/PentW
      { stroke [] 0 setdash gsave\n \ translate 0 hpt M 4 {72 rotate 0 hpt L}
      repeat\n \ Opaque stroke grestore } def\n/CircW { stroke [] 0 setdash
      \n \ hpt 0 360 arc Opaque stroke } def\n/BoxFill { gsave Rec 1 setgray
      fill grestore } def\n/Symbol-Oblique /Symbol findfont [1 0 .167 1 0 0]
      makefont\ndup length dict begin {1 index /FID eq {pop pop} {def}
      ifelse} forall\ncurrentdict end definefont pop\n/MFshow {{dup dup 0 get
      findfont exch 1 get scalefont setfont\n \ \ \ \ [ currentpoint ] exch
      dup 2 get 0 exch R dup 5 get 2 ne {dup dup 6\n \ \ \ \ get exch 4 get
      {show} {stringwidth pop 0 R} ifelse }if dup 5 get 0 eq\n \ \ \ \ {dup 3
      get {2 get neg 0 exch R pop} {pop aload pop M} ifelse} {dup 5\n
      \ \ \ \ get 1 eq {dup 2 get exch dup 3 get exch 6 get stringwidth pop
      -2 div\n \ \ \ \ dup 0 R} {dup 6 get stringwidth pop -2 div 0 R 6 get\n
      \ \ \ \ show 2 index {aload pop M neg 3 -1 roll neg R pop pop} {pop pop
      pop\n \ \ \ \ pop aload pop M} ifelse }ifelse }ifelse } forall} bind
      def\n/MFwidth {0 exch {dup 3 get{dup dup 0 get findfont exch 1 get
      scalefont\n \ \ \ \ setfont 6 get stringwidth pop add} {pop} ifelse}
      forall} bind def\n/MLshow { currentpoint stroke M\n \ 0 exch R MFshow }
      bind def\n/MRshow { currentpoint stroke M\n \ exch dup MFwidth neg 3 -1
      roll R MFshow } def\n/MCshow { currentpoint stroke M\n \ exch dup
      MFwidth -2 div 3 -1 roll R MFshow } def\nend\n%%EndProlog\ngnudict
      begin\ngsave\n50 50 translate\n0.050 0.050 scale\n0
      setgray\nnewpath\n(Helvetica) findfont 140 scalefont setfont\n1.000
      UL\nLTb\ngsave %% colour palette begin\n/maxcolors 0
      def\n/maxcolorsLast {maxcolors 1 sub maxcolors div} def\n/pm3dround
      {maxcolors 0 gt {dup maxcolorsLast ge {pop 1} {maxcolors mul floor
      maxcolors div} ifelse} if} def\n/cF7 {sqrt} bind def\t% sqrt(x)\n/cF5
      {dup dup mul mul} bind def\t% x^3\n/cF15 {360 mul sin} bind def\t%
      sin(360x)\nColor true and { % COLOUR vs. GRAY map\n \ /g {stroke
      pm3dround dup cF7 exch dup cF5 exch cF15 setrgbcolor} bind def\n \ /h
      {rlineto rlineto rlineto fill} bind def\n}{\n \ /g {stroke pm3dround
      setgray} bind def\n \ /h {rlineto rlineto rlineto fill} bind def\n}
      ifelse\n%pm3d_map_begin\n.2065 g 2040 3094 N 45 -236 78 252 -45 277
      h\n1.000 UP\n1.000 UL\nLT5\n2040 3094 M\n78 293 V\n-45 236 V\n-78 -252
      V\n45 -277 V\n.3798 g 2118 3387 N 45 -200 78 177 -45 236 h\n1.000
      UP\n1.000 UL\nLT5\n2118 3387 M\n78 213 V\n-45 200 V\n-78 -177 V\n45
      -236 V\n.5059 g 2196 3600 N 45 -173 78 120 -45 200 h\n1.000 UP\n1.000
      UL\nLT5\n2196 3600 M\n78 147 V\n-45 173 V\n-78 -120 V\n45 -200 V\n.5949
      g 2274 3747 N 45 -149 78 73 -45 173 h\n1.000 UP\n1.000 UL\nLT5\n2274
      3747 M\n78 97 V\n-45 149 V\n-78 -73 V\n45 -173 V\n.655 g 2352 3844 N 45
      -130 78 39 -45 149 h\n1.000 UP\n1.000 UL\nLT5\n2352 3844 M\n78 58
      V\n-45 130 V\n-78 -39 V\n45 -149 V\n.6931 g 2430 3902 N 45 -116 78 13
      -45 130 h\n1.000 UP\n1.000 UL\nLT5\n2430 3902 M\n78 27 V\n-45 116
      V\n-78 -13 V\n45 -130 V\n.7149 g 2508 3929 N 46 -104 78 -6 -45 116
      h\n1.000 UP\n1.000 UL\nLT5\n2508 3929 M\n79 6 V\n-46 104 V\n-78 6 V\n45
      -116 V\n.7251 g 2587 3935 N 45 -95 79 -18 -46 104 h\n1.000 UP\n1.000
      UL\nLT5\n2587 3935 M\n78 -9 V\n-45 95 V\n-79 18 V\n46 -104 V\n.7276 g
      2665 3926 N 45 -89 78 -26 -45 95 h\n1.000 UP\n1.000 UL\nLT5\n2665 3926
      M\n78 -20 V\n-45 89 V\n-78 26 V\n45 -95 V\n.7252 g 2743 3906 N 45 -84
      78 -31 -45 89 h\n1.000 UP\n1.000 UL\nLT5\n2743 3906 M\n78 -26 V\n-45 84
      V\n-78 31 V\n45 -89 V\n.7204 g 2821 3880 N 45 -80 78 -32 -45 84
      h\n1.000 UP\n1.000 UL\nLT5\n2821 3880 M\n78 -28 V\n-45 80 V\n-78 32
      V\n45 -84 V\n.7149 g 2899 3852 N 45 -78 78 -31 -45 80 h\n1.000
      UP\n1.000 UL\nLT5\n2899 3852 M\n78 -29 V\n-45 78 V\n-78 31 V\n45 -80
      V\n.7101 g 2977 3823 N 45 -77 78 -29 -45 78 h\n1.000 UP\n1.000
      UL\nLT5\n2977 3823 M\n78 -28 V\n-45 77 V\n-78 29 V\n45 -78 V\n.7068 g
      3055 3795 N 45 -76 78 -26 -45 77 h\n1.000 UP\n1.000 UL\nLT5\n3055 3795
      M\n78 -25 V\n-45 76 V\n-78 26 V\n45 -77 V\n.7057 g 3133 3770 N 45 -76
      78 -22 -45 76 h\n1.000 UP\n1.000 UL\nLT5\n3133 3770 M\n78 -22 V\n-45 76
      V\n-78 22 V\n45 -76 V\n.7068 g 3211 3748 N 45 -77 78 -18 -45 76
      h\n1.000 UP\n1.000 UL\nLT5\n3211 3748 M\n78 -19 V\n-45 77 V\n-78 18
      V\n45 -76 V\n.7101 g 3289 3729 N 45 -79 78 -15 -45 77 h\n1.000
      UP\n1.000 UL\nLT5\n3289 3729 M\n78 -17 V\n-45 79 V\n-78 15 V\n45 -77
      V\n.7149 g 3367 3712 N 46 -81 78 -13 -45 79 h\n1.000 UP\n1.000
      UL\nLT5\n3367 3712 M\n79 -15 V\n-46 81 V\n-78 13 V\n45 -79 V\n.7204 g
      3446 3697 N 45 -84 79 -12 -46 81 h\n1.000 UP\n1.000 UL\nLT5\n3446 3697
      M\n78 -15 V\n-45 84 V\n-79 12 V\n46 -81 V\n.7252 g 3524 3682 N 45 -89
      78 -14 -45 84 h\n1.000 UP\n1.000 UL\nLT5\n3524 3682 M\n78 -19 V\n-45 89
      V\n-78 14 V\n45 -84 V\n.7276 g 3602 3663 N 45 -95 78 -18 -45 89
      h\n1.000 UP\n1.000 UL\nLT5\n3602 3663 M\n78 -24 V\n-45 95 V\n-78 18
      V\n45 -89 V\n.7251 g 3680 3639 N 45 -105 78 -25 -45 95 h\n1.000
      UP\n1.000 UL\nLT5\n3680 3639 M\n78 -35 V\n-45 105 V\n-78 25 V\n45 -95
      V\n.7149 g 3758 3604 N 45 -116 78 -39 -45 105 h\n1.000 UP\n1.000
      UL\nLT5\n3758 3604 M\n78 -50 V\n-45 116 V\n-78 39 V\n45 -105 V\n.6931 g
      3836 3554 N 45 -130 78 -57 -45 116 h\n1.000 UP\n1.000 UL\nLT5\n3836
      3554 M\n78 -71 V\n-45 130 V\n-78 57 V\n45 -116 V\n.655 g 3914 3483 N 45
      -149 78 -83 -45 130 h\n1.000 UP\n1.000 UL\nLT5\n3914 3483 M\n78 -102
      V\n-45 149 V\n-78 83 V\n45 -130 V\n.5949 g 3992 3381 N 45 -172 78 -118
      -45 149 h\n1.000 UP\n1.000 UL\nLT5\n3992 3381 M\n78 -141 V\n-45 172
      V\n-78 118 V\n45 -149 V\n.5059 g 4070 3240 N 45 -201 78 -163 -45 172
      h\n1.000 UP\n1.000 UL\nLT5\n4070 3240 M\n78 -192 V\n-45 201 V\n-78 163
      V\n45 -172 V\n.3798 g 4148 3048 N 45 -235 78 -222 -45 201 h\n1.000
      UP\n1.000 UL\nLT5\n4148 3048 M\n78 -256 V\n-45 235 V\n-78 222 V\n45
      -201 V\n.2065 g 4226 2792 N 46 -278 78 -295 -45 235 h\n1.000 UP\n1.000
      UL\nLT5\n4226 2792 M\n79 -338 V\n-46 278 V\n-78 295 V\n45 -235 V\n.3798
      g 1995 3371 N 45 -161 78 217 -45 196 h\n1.000 UP\n1.000 UL\nLT5\n1995
      3371 M\n78 252 V\n-45 161 V\n-78 -217 V\n45 -196 V\n.5293 g 2073 3623 N
      45 -134 78 150 -45 161 h\n1.000 UP\n1.000 UL\nLT5\n2073 3623 M\n78 177
      V\n-45 134 V\n-78 -150 V\n45 -161 V\n.6361 g 2151 3800 N 45 -110 78 96
      -45 134 h\n1.000 UP\n1.000 UL\nLT5\n2151 3800 M\n78 120 V\n-45 110
      V\n-78 -96 V\n45 -134 V\n.7093 g 2229 3920 N 45 -92 78 55 -45 110
      h\n1.000 UP\n1.000 UL\nLT5\n2229 3920 M\n78 73 V\n-45 92 V\n-78 -55
      V\n45 -110 V\n.7569 g 2307 3993 N 45 -78 78 25 -45 92 h\n1.000
      UP\n1.000 UL\nLT5\n2307 3993 M\n78 39 V\n-45 78 V\n-78 -25 V\n45 -92
      V\n.7851 g 2385 4032 N 45 -67 78 2 -45 78 h\n1.000 UP\n1.000
      UL\nLT5\n2385 4032 M\n78 13 V\n-45 67 V\n-78 -2 V\n45 -78 V\n.7993 g
      2463 4045 N 45 -59 78 -14 -45 67 h\n1.000 UP\n1.000 UL\nLT5\n2463 4045
      M\n78 -6 V\n-45 59 V\n-78 14 V\n45 -67 V\n.8037 g 2541 4039 N 46 -53 78
      -24 -45 59 h\n1.000 UP\n1.000 UL\nLT5\n2541 4039 M\n79 -18 V\n-46 53
      V\n-78 24 V\n45 -59 V\n.8017 g 2620 4021 N 45 -48 79 -31 -46 53
      h\n1.000 UP\n1.000 UL\nLT5\n2620 4021 M\n78 -26 V\n-45 48 V\n-79 31
      V\n46 -53 V\n.7962 g 2698 3995 N 45 -46 78 -33 -45 48 h\n1.000
      UP\n1.000 UL\nLT5\n2698 3995 M\n78 -31 V\n-45 46 V\n-78 33 V\n45 -48
      V\n.7891 g 2776 3964 N 45 -44 78 -34 -45 46 h\n1.000 UP\n1.000
      UL\nLT5\n2776 3964 M\n78 -32 V\n-45 44 V\n-78 34 V\n45 -46 V\n.7821 g
      2854 3932 N 45 -42 78 -33 -45 44 h\n1.000 UP\n1.000 UL\nLT5\n2854 3932
      M\n78 -31 V\n-45 42 V\n-78 33 V\n45 -44 V\n.7763 g 2932 3901 N 45 -41
      78 -30 -45 42 h\n1.000 UP\n1.000 UL\nLT5\n2932 3901 M\n78 -29 V\n-45 41
      V\n-78 30 V\n45 -42 V\n.7726 g 3010 3872 N 45 -41 78 -26 -45 41
      h\n1.000 UP\n1.000 UL\nLT5\n3010 3872 M\n78 -26 V\n-45 41 V\n-78 26
      V\n45 -41 V\n.7712 g 3088 3846 N 45 -41 78 -22 -45 41 h\n1.000
      UP\n1.000 UL\nLT5\n3088 3846 M\n78 -22 V\n-45 41 V\n-78 22 V\n45 -41
      V\n.7726 g 3166 3824 N 45 -41 78 -18 -45 41 h\n1.000 UP\n1.000
      UL\nLT5\n3166 3824 M\n78 -18 V\n-45 41 V\n-78 18 V\n45 -41 V\n.7763 g
      3244 3806 N 45 -42 78 -14 -45 41 h\n1.000 UP\n1.000 UL\nLT5\n3244 3806
      M\n78 -15 V\n-45 42 V\n-78 14 V\n45 -41 V\n.7821 g 3322 3791 N 45 -43
      78 -12 -45 42 h\n1.000 UP\n1.000 UL\nLT5\n3322 3791 M\n78 -13 V\n-45 43
      V\n-78 12 V\n45 -42 V\n.7891 g 3400 3778 N 46 -45 78 -10 -45 43
      h\n1.000 UP\n1.000 UL\nLT5\n3400 3778 M\n79 -12 V\n-46 45 V\n-78 10
      V\n45 -43 V\n.7962 g 3479 3766 N 45 -49 79 -10 -46 45 h\n1.000
      UP\n1.000 UL\nLT5\n3479 3766 M\n78 -14 V\n-45 49 V\n-79 10 V\n46 -45
      V\n.8017 g 3557 3752 N 45 -53 78 -14 -45 49 h\n1.000 UP\n1.000
      UL\nLT5\n3557 3752 M\n78 -18 V\n-45 53 V\n-78 14 V\n45 -49 V\n.8037 g
      3635 3734 N 45 -58 78 -20 -45 53 h\n1.000 UP\n1.000 UL\nLT5\n3635 3734
      M\n78 -25 V\n-45 58 V\n-78 20 V\n45 -53 V\n.7993 g 3713 3709 N 45 -67
      78 -30 -45 58 h\n1.000 UP\n1.000 UL\nLT5\n3713 3709 M\n78 -39 V\n-45 67
      V\n-78 30 V\n45 -58 V\n.7851 g 3791 3670 N 45 -78 78 -46 -45 67
      h\n1.000 UP\n1.000 UL\nLT5\n3791 3670 M\n78 -57 V\n-45 78 V\n-78 46
      V\n45 -67 V\n.7569 g 3869 3613 N 45 -92 78 -69 -45 78 h\n1.000
      UP\n1.000 UL\nLT5\n3869 3613 M\n78 -83 V\n-45 92 V\n-78 69 V\n45 -78
      V\n.7093 g 3947 3530 N 45 -111 78 -99 -45 92 h\n1.000 UP\n1.000
      UL\nLT5\n3947 3530 M\n78 -118 V\n-45 111 V\n-78 99 V\n45 -92 V\n.6361 g
      4025 3412 N 45 -133 78 -141 -45 111 h\n1.000 UP\n1.000 UL\nLT5\n4025
      3412 M\n78 -163 V\n-45 133 V\n-78 141 V\n45 -111 V\n.5293 g 4103 3249 N
      45 -162 78 -193 -45 133 h\n1.000 UP\n1.000 UL\nLT5\n4103 3249 M\n78
      -222 V\n-45 162 V\n-78 193 V\n45 -133 V\n.3798 g 4181 3027 N 45 -196 78
      -261 -45 162 h\n1.000 UP\n1.000 UL\nLT5\n4181 3027 M\n78 -295 V\n-45
      196 V\n-78 261 V\n45 -162 V\n.5059 g 1950 3567 N 45 -103 78 188 -45 132
      h\n1.000 UP\n1.000 UL\nLT5\n1950 3567 M\n78 217 V\n-45 103 V\n-78 -188
      V\n45 -132 V\n.6361 g 2028 3784 N 45 -80 78 127 -45 103 h\n1.000
      UP\n1.000 UL\nLT5\n2028 3784 M\n78 150 V\n-45 80 V\n-78 -127 V\n45 -103
      V\n.7272 g 2106 3934 N 45 -62 78 78 -45 80 h\n1.000 UP\n1.000
      UL\nLT5\n2106 3934 M\n78 96 V\n-45 62 V\n-78 -78 V\n45 -80 V\n.7881 g
      2184 4030 N 45 -48 78 41 -45 62 h\n1.000 UP\n1.000 UL\nLT5\n2184 4030
      M\n78 55 V\n-45 48 V\n-78 -41 V\n45 -62 V\n.8259 g 2262 4085 N 45 -37
      78 14 -45 48 h\n1.000 UP\n1.000 UL\nLT5\n2262 4085 M\n78 25 V\n-45 37
      V\n-78 -14 V\n45 -48 V\n.8468 g 2340 4110 N 45 -29 78 -6 -45 37
      h\n1.000 UP\n1.000 UL\nLT5\n2340 4110 M\n78 2 V\n-45 29 V\n-78 6 V\n45
      -37 V\n.8554 g 2418 4112 N 45 -24 78 -19 -45 29 h\n1.000 UP\n1.000
      UL\nLT5\n2418 4112 M\n78 -14 V\n-45 24 V\n-78 19 V\n45 -29 V\n.8558 g
      2496 4098 N 45 -20 78 -28 -45 24 h\n1.000 UP\n1.000 UL\nLT5\n2496 4098
      M\n78 -24 V\n-45 20 V\n-78 28 V\n45 -24 V\n.8511 g 2574 4074 N 46 -18
      78 -33 -45 20 h\n1.000 UP\n1.000 UL\nLT5\n2574 4074 M\n79 -31 V\n-46 18
      V\n-78 33 V\n45 -20 V\n.8436 g 2653 4043 N 45 -16 79 -35 -46 18
      h\n1.000 UP\n1.000 UL\nLT5\n2653 4043 M\n78 -33 V\n-45 16 V\n-79 35
      V\n46 -18 V\n.8353 g 2731 4010 N 45 -15 78 -35 -45 16 h\n1.000
      UP\n1.000 UL\nLT5\n2731 4010 M\n78 -34 V\n-45 15 V\n-78 35 V\n45 -16
      V\n.8276 g 2809 3976 N 45 -15 78 -33 -45 15 h\n1.000 UP\n1.000
      UL\nLT5\n2809 3976 M\n78 -33 V\n-45 15 V\n-78 33 V\n45 -15 V\n.8213 g
      2887 3943 N 45 -15 78 -30 -45 15 h\n1.000 UP\n1.000 UL\nLT5\n2887 3943
      M\n78 -30 V\n-45 15 V\n-78 30 V\n45 -15 V\n.8174 g 2965 3913 N 45 -15
      78 -26 -45 15 h\n1.000 UP\n1.000 UL\nLT5\n2965 3913 M\n78 -26 V\n-45 15
      V\n-78 26 V\n45 -15 V\n.816 g 3043 3887 N 45 -15 78 -22 -45 15 h\n1.000
      UP\n1.000 UL\nLT5\n3043 3887 M\n78 -22 V\n-45 15 V\n-78 22 V\n45 -15
      V\n.8174 g 3121 3865 N 45 -15 78 -18 -45 15 h\n1.000 UP\n1.000
      UL\nLT5\n3121 3865 M\n78 -18 V\n-45 15 V\n-78 18 V\n45 -15 V\n.8213 g
      3199 3847 N 45 -15 78 -14 -45 15 h\n1.000 UP\n1.000 UL\nLT5\n3199 3847
      M\n78 -14 V\n-45 15 V\n-78 14 V\n45 -15 V\n.8276 g 3277 3833 N 45 -16
      78 -11 -45 15 h\n1.000 UP\n1.000 UL\nLT5\n3277 3833 M\n78 -12 V\n-45 16
      V\n-78 11 V\n45 -15 V\n.8353 g 3355 3821 N 45 -16 78 -10 -45 16
      h\n1.000 UP\n1.000 UL\nLT5\n3355 3821 M\n78 -10 V\n-45 16 V\n-78 10
      V\n45 -16 V\n.8436 g 3433 3811 N 46 -17 78 -9 -45 16 h\n1.000 UP\n1.000
      UL\nLT5\n3433 3811 M\n79 -10 V\n-46 17 V\n-78 9 V\n45 -16 V\n.8511 g
      3512 3801 N 45 -20 79 -11 -46 17 h\n1.000 UP\n1.000 UL\nLT5\n3512 3801
      M\n78 -14 V\n-45 20 V\n-79 11 V\n46 -17 V\n.8558 g 3590 3787 N 45 -24
      78 -16 -45 20 h\n1.000 UP\n1.000 UL\nLT5\n3590 3787 M\n78 -20 V\n-45 24
      V\n-78 16 V\n45 -20 V\n.8554 g 3668 3767 N 45 -30 78 -24 -45 24
      h\n1.000 UP\n1.000 UL\nLT5\n3668 3767 M\n78 -30 V\n-45 30 V\n-78 24
      V\n45 -24 V\n.8468 g 3746 3737 N 45 -37 78 -39 -45 30 h\n1.000
      UP\n1.000 UL\nLT5\n3746 3737 M\n78 -46 V\n-45 37 V\n-78 39 V\n45 -30
      V\n.8259 g 3824 3691 N 45 -48 78 -58 -45 37 h\n1.000 UP\n1.000
      UL\nLT5\n3824 3691 M\n78 -69 V\n-45 48 V\n-78 58 V\n45 -37 V\n.7881 g
      3902 3622 N 45 -62 78 -85 -45 48 h\n1.000 UP\n1.000 UL\nLT5\n3902 3622
      M\n78 -99 V\n-45 62 V\n-78 85 V\n45 -48 V\n.7272 g 3980 3523 N 45 -80
      78 -123 -45 62 h\n1.000 UP\n1.000 UL\nLT5\n3980 3523 M\n78 -141 V\n-45
      80 V\n-78 123 V\n45 -62 V\n.6361 g 4058 3382 N 45 -103 78 -170 -45 80
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