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[genius] Wed Apr 24 15:54:44 2013 Jiri (George) Lebl <jirka 5z com>

commit 33b2bcfee08b5da6d5576221e523ea6e2ba28ec6
Author: Jiri (George) Lebl <jirka 5z com>
Date:   Wed Apr 24 15:55:04 2013 -0500

    Wed Apr 24 15:54:44 2013  Jiri (George) Lebl <jirka 5z com>
    
        * help/Makefile.am: fix compile
    
        * help/C/genius.xml: fix some english issues

 ChangeLog         |    6 +++++
 help/C/genius.xml |   10 ++++----
 help/Makefile.am  |    3 +-
 help/genius.txt   |   61 +++++++++++++++++++++++++++-------------------------
 4 files changed, 44 insertions(+), 36 deletions(-)
---
diff --git a/ChangeLog b/ChangeLog
index 230258f..da3c603 100644
--- a/ChangeLog
+++ b/ChangeLog
@@ -1,3 +1,9 @@
+Wed Apr 24 15:54:44 2013  Jiri (George) Lebl <jirka 5z com>
+
+       * help/Makefile.am: fix compile
+
+       * help/C/genius.xml: fix some english issues
+
 Wed Apr 24 15:36:52 2013  Jiri (George) Lebl <jirka 5z com>
 
        * src/graphing.c: more sane precision computations especially when
diff --git a/help/C/genius.xml b/help/C/genius.xml
index ab104e9..0b1c3df 100644
--- a/help/C/genius.xml
+++ b/help/C/genius.xml
@@ -1604,7 +1604,7 @@ different from <literal>=</literal> because it never gets translated to a
          <term><synopsis>a.'</synopsis></term>
          <listitem>
            <para>
-             Matrix transpose, does not conjugate the entries.  That is, the
+             Matrix transpose, does not conjugate the entries.  That is, 
             the i,j element of <varname>a</varname>  becomes the j,i element of <userinput>a.'</userinput>.
            </para>
          </listitem>
@@ -2482,7 +2482,7 @@ First the program looks for the installed library file (the compiled version <fi
 <filename>~/.geniusinit</filename>.
       </para>
       <para>
-If you ever change the library its installed place, you&rsquo;ll have to
+If you ever change the library in its installed place, you&rsquo;ll have to
 first compile it with <command>genius --compile loader.gel &gt; lib.cgel</command>
       </para>
     </sect1>
@@ -5631,7 +5631,7 @@ number of columns times the number of rows.</para>
          <term>AuxiliaryUnitMatrix</term>
          <listitem>
           <synopsis>AuxiliaryUnitMatrix (n)</synopsis>
-          <para>Get the auxiliary unit matrix of size <varname>n</varname>.  This is a square matrix matrix 
with that is all zero except the
+          <para>Get the auxiliary unit matrix of size <varname>n</varname>.  This is a square matrix with 
that is all zero except the
 superdiagonal being all ones.  It is the Jordan block matrix of one zero eigenvalue.</para>
           <para>
            See
@@ -7014,7 +7014,7 @@ computed by numerical integration using
          <term>NumericalFourierCosineSeriesCoefficients</term>
          <listitem>
           <synopsis>NumericalFourierCosineSeriesCoefficients (f,L,N)</synopsis>
-         <para>Return a vector of coefficients of the
+         <para>Return a vector of coefficients of 
 the cosine Fourier series of
 <function>f</function> with half-period <varname>L</varname>.  That is,
 we take <function>f</function> defined on <userinput>[0,L]</userinput>
@@ -7058,7 +7058,7 @@ computed by numerical integration using
          <term>NumericalFourierSineSeriesCoefficients</term>
          <listitem>
           <synopsis>NumericalFourierSineSeriesCoefficients (f,L,N)</synopsis>
-         <para>Return a vector of coefficients of the
+         <para>Return a vector of coefficients of 
 the sine Fourier series of
 <function>f</function> with half-period <varname>L</varname>.  That is,
 we take <function>f</function> defined on <userinput>[0,L]</userinput>
diff --git a/help/Makefile.am b/help/Makefile.am
index a409c27..3eb356d 100644
--- a/help/Makefile.am
+++ b/help/Makefile.am
@@ -10,8 +10,7 @@ DOC_FIGURES = figures/parametric.png          \
                figures/parametric_graph.png    \
                figures/surface_graph.png
 
-DOC_ENTITIES = gel-function-list.xml   \
-               legal.xml
+DOC_ENTITIES = legal.xml
 
 DOC_LINGUAS = cs de es fr ru
 
diff --git a/help/genius.txt b/help/genius.txt
index 282e4fc..1fc562e 100644
--- a/help/genius.txt
+++ b/help/genius.txt
@@ -1209,8 +1209,7 @@ a'
 a.'
 
           Matrix transpose, does not conjugate the entries. That
-          is, the the i,j element of a becomes the j,i element of
-          a.'.
+          is, the i,j element of a becomes the j,i element of a.'.
 
 a@(b,c)
 
@@ -1884,7 +1883,7 @@ GEL Startup Procedure
    looks into the current directory, and then it tries to load an
    uncompiled file called ~/.geniusinit.
 
-   If you ever change the the library its installed place, you’ll
+   If you ever change the library in its installed place, you’ll
    have to first compile it with genius --compile loader.gel >
    lib.cgel
      __________________________________________________________
@@ -4280,7 +4279,7 @@ Linear Algebra
 AuxiliaryUnitMatrix (n)
 
           Get the auxiliary unit matrix of size n. This is a
-          square matrix matrix with that is all zero except the
+          square matrix with that is all zero except the
           superdiagonal being all ones. It is the Jordan block
           matrix of one zero eigenvalue.
 
@@ -5344,9 +5343,9 @@ NumericalFourierSeriesFunction (f,L,N)
 
 NumericalFourierCosineSeriesCoefficients (f,L,N)
 
-          Return a vector of coefficients of the the cosine
-          Fourier series of f with half-period L. That is, we take
-          f defined on [0,L] take the even periodic extension and
+          Return a vector of coefficients of the cosine Fourier
+          series of f with half-period L. That is, we take f
+          defined on [0,L] take the even periodic extension and
           compute the Fourier series, which only has cosine terms.
           The series is computed up to the Nth harmonic. The
           coefficients are computed by numerical integration using
@@ -5374,7 +5373,7 @@ NumericalFourierCosineSeriesFunction (f,L,N)
 
 NumericalFourierSineSeriesCoefficients (f,L,N)
 
-          Return a vector of coefficients of the the sine Fourier
+          Return a vector of coefficients of the sine Fourier
           series of f with half-period L. That is, we take f
           defined on [0,L] take the odd periodic extension and
           compute the Fourier series, which only has sine terms.
@@ -5755,29 +5754,31 @@ EulersMethodFull (f,x0,y0,x1,n)
 
 FindRootBisection (f,a,b,TOL,N)
 
-          Find root of a function using the bisection method. TOL
-          is the desired tolerance and N is the limit on the
-          number of iterations to run, 0 means no limit. The
-          function returns a vector [success,value,iteration],
-          where success is a boolean indicating success, value is
-          the last value computed, and iteration is the number of
-          iterations done.
+          Find root of a function using the bisection method. a
+          and b are the initial guess interval, f(a) and f(b)
+          should have opposite signs. TOL is the desired tolerance
+          and N is the limit on the number of iterations to run, 0
+          means no limit. The function returns a vector
+          [success,value,iteration], where success is a boolean
+          indicating success, value is the last value computed,
+          and iteration is the number of iterations done.
 
    FindRootFalsePosition
 
 FindRootFalsePosition (f,a,b,TOL,N)
 
           Find root of a function using the method of false
-          position. TOL is the desired tolerance and N is the
-          limit on the number of iterations to run, 0 means no
-          limit. The function returns a vector
+          position. a and b are the initial guess interval, f(a)
+          and f(b) should have opposite signs. TOL is the desired
+          tolerance and N is the limit on the number of iterations
+          to run, 0 means no limit. The function returns a vector
           [success,value,iteration], where success is a boolean
           indicating success, value is the last value computed,
           and iteration is the number of iterations done.
 
    FindRootMullersMethod
 
-FindRootMullersMethod (f,x1,x2,x3,TOL,N)
+FindRootMullersMethod (f,x0,x1,x2,TOL,N)
 
           Find root of a function using the Muller's method. TOL
           is the desired tolerance and N is the limit on the
@@ -5791,13 +5792,14 @@ FindRootMullersMethod (f,x1,x2,x3,TOL,N)
 
 FindRootSecant (f,a,b,TOL,N)
 
-          Find root of a function using the secant method. TOL is
-          the desired tolerance and N is the limit on the number
-          of iterations to run, 0 means no limit. The function
-          returns a vector [success,value,iteration], where
-          success is a boolean indicating success, value is the
-          last value computed, and iteration is the number of
-          iterations done.
+          Find root of a function using the secant method. a and b
+          are the initial guess interval, f(a) and f(b) should
+          have opposite signs. TOL is the desired tolerance and N
+          is the limit on the number of iterations to run, 0 means
+          no limit. The function returns a vector
+          [success,value,iteration], where success is a boolean
+          indicating success, value is the last value computed,
+          and iteration is the number of iterations done.
 
    PolynomialRoots
 
@@ -6736,11 +6738,12 @@ About Genius Mathematics Tool
    visit the Genius Web page.
 
    To report a bug or make a suggestion regarding this application
-   or this manual, follow the directions in this document.
+   or this manual, send email to me (the author) or post to the
+   mailing list (see the web page).
 
    This program is distributed under the terms of the GNU General
    Public license as published by the Free Software Foundation;
-   either version 2 of the License, or (at your option) any later
+   either version 3 of the License, or (at your option) any later
    version. A copy of this license can be found at this link, or
    in the file COPYING included with the source code of this
    program.
@@ -6748,5 +6751,5 @@ About Genius Mathematics Tool
    Jiří Lebl was during various parts of the development partially
    supported for the work by NSF grant DMS 0900885, the University
    of Illinois at Urbana-Champaign, the University of California
-   at San Diego and the University of Wisconsin-Madison. The
+   at San Diego, and the University of Wisconsin-Madison. The
    software has been used for both teaching and research.
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