Imported from /home/lorry/working-area/delta_boost-tarball/boost_1_58_0.tar.bz2.HEADboost_1_58_0master

4 files changed, 32 insertions, 32 deletions

diff --git a/libs/math/doc/html/math_toolkit/inv_hyper/acosh.html b/libs/math/doc/html/math_toolkit/inv_hyper/acosh.html
index 07dd0a0ab..a4838e2f6 100644
--- a/libs/math/doc/html/math_toolkit/inv_hyper/acosh.html
+++ b/libs/math/doc/html/math_toolkit/inv_hyper/acosh.html
@@ -3,8 +3,8 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>acosh</title>
 <link rel="stylesheet" href="../../math.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.78.1">
-<link rel="home" href="../../index.html" title="Math Toolkit 2.1.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
+<link rel="home" href="../../index.html" title="Math Toolkit 2.2.0">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="inv_hyper_over.html" title="Inverse Hyperbolic Functions Overview">
 <link rel="next" href="asinh.html" title="asinh">
@@ -54,7 +54,7 @@
         documentation for more details</a>.
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../graphs/acosh.png" align="middle"></span>
+        <span class="inlinemediaobject"><img src="../../../graphs/acosh.svg" align="middle"></span>
       </p>
 <h5>
 <a name="math_toolkit.inv_hyper.acosh.h0"></a>
@@ -73,7 +73,7 @@
         formula:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/acosh1.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/acosh1.svg"></span>
       </p>
 <p>
         along with a selection of sanity check values computed using functions.wolfram.com
@@ -87,27 +87,27 @@
         For sufficiently large x, we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcCosh/06/01/06/01/0001/" target="_top">approximation</a>:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/acosh2.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/acosh2.svg"></span>
       </p>
 <p>
         For x sufficiently close to 1 we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcCosh/06/01/04/01/0001/" target="_top">approximation</a>:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/acosh4.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/acosh4.svg"></span>
       </p>
 <p>
         Otherwise for x close to 1 we can use the following rearrangement of the
         primary definition to preserve accuracy:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/acosh3.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/acosh3.svg"></span>
       </p>
 <p>
         Otherwise the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcCosh/02/" target="_top">primary
         definition</a> is used:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/acosh1.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/acosh1.svg"></span>
       </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
diff --git a/libs/math/doc/html/math_toolkit/inv_hyper/asinh.html b/libs/math/doc/html/math_toolkit/inv_hyper/asinh.html
index be777c85b..a2e2d035d 100644
--- a/libs/math/doc/html/math_toolkit/inv_hyper/asinh.html
+++ b/libs/math/doc/html/math_toolkit/inv_hyper/asinh.html
@@ -3,8 +3,8 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>asinh</title>
 <link rel="stylesheet" href="../../math.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.78.1">
-<link rel="home" href="../../index.html" title="Math Toolkit 2.1.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
+<link rel="home" href="../../index.html" title="Math Toolkit 2.2.0">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="acosh.html" title="acosh">
 <link rel="next" href="atanh.html" title="atanh">
@@ -43,7 +43,7 @@
         type calculation rules</em></span></a>: the return type is <code class="computeroutput"><span class="keyword">double</span></code> when T is an integer type, and T otherwise.
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../graphs/asinh.png" align="middle"></span>
+        <span class="inlinemediaobject"><img src="../../../graphs/asinh.svg" align="middle"></span>
       </p>
 <p>
         The final <a class="link" href="../../policy.html" title="Chapter&#160;14.&#160;Policies: Controlling Precision, Error Handling etc">Policy</a> argument is optional and can
@@ -68,7 +68,7 @@
         formula:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/asinh1.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/asinh1.svg"></span>
       </p>
 <p>
         along with a selection of sanity check values computed using functions.wolfram.com
@@ -82,27 +82,27 @@
         For sufficiently large x we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcSinh/06/01/06/01/0001/" target="_top">approximation</a>:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/asinh2.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/asinh2.svg"></span>
       </p>
 <p>
         While for very small x we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcSinh/06/01/03/01/0001/" target="_top">approximation</a>:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/asinh3.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/asinh3.svg"></span>
       </p>
 <p>
         For 0.5 &gt; x &gt; &#949; the following rearrangement of the primary definition
         is used:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/asinh4.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/asinh4.svg"></span>
       </p>
 <p>
         Otherwise evalution is via the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcSinh/02/" target="_top">primary
         definition</a>:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/asinh4.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/asinh4.svg"></span>
       </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>
diff --git a/libs/math/doc/html/math_toolkit/inv_hyper/atanh.html b/libs/math/doc/html/math_toolkit/inv_hyper/atanh.html
index 46bc5fe5b..c1532d7c6 100644
--- a/libs/math/doc/html/math_toolkit/inv_hyper/atanh.html
+++ b/libs/math/doc/html/math_toolkit/inv_hyper/atanh.html
@@ -3,8 +3,8 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>atanh</title>
 <link rel="stylesheet" href="../../math.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.78.1">
-<link rel="home" href="../../index.html" title="Math Toolkit 2.1.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
+<link rel="home" href="../../index.html" title="Math Toolkit 2.2.0">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="asinh.html" title="asinh">
 <link rel="next" href="../owens_t.html" title="Owen's T function">
@@ -63,7 +63,7 @@ denoting numeric_limits&lt;T&gt;::epsilon().
         type calculation rules</em></span></a>: the return type is <code class="computeroutput"><span class="keyword">double</span></code> when T is an integer type, and T otherwise.
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../graphs/atanh.png" align="middle"></span>
+        <span class="inlinemediaobject"><img src="../../../graphs/atanh.svg" align="middle"></span>
       </p>
 <h5>
 <a name="math_toolkit.inv_hyper.atanh.h0"></a>
@@ -82,7 +82,7 @@ denoting numeric_limits&lt;T&gt;::epsilon().
         formula:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/atanh1.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/atanh1.svg"></span>
       </p>
 <p>
         along with a selection of sanity check values computed using functions.wolfram.com
@@ -96,20 +96,20 @@ denoting numeric_limits&lt;T&gt;::epsilon().
         For sufficiently small x we can use the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcTanh/06/01/03/01/" target="_top">approximation</a>:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/atanh2.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/atanh2.svg"></span>
       </p>
 <p>
         Otherwise the <a href="http://functions.wolfram.com/ElementaryFunctions/ArcTanh/02/" target="_top">primary
         definition</a>:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/atanh1.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/atanh1.svg"></span>
       </p>
 <p>
         or its equivalent form:
       </p>
 <p>
-        <span class="inlinemediaobject"><img src="../../../equations/atanh3.png"></span>
+        <span class="inlinemediaobject"><img src="../../../equations/atanh3.svg"></span>
       </p>
 <p>
         is used.
diff --git a/libs/math/doc/html/math_toolkit/inv_hyper/inv_hyper_over.html b/libs/math/doc/html/math_toolkit/inv_hyper/inv_hyper_over.html
index cac9b7594..725cf2167 100644
--- a/libs/math/doc/html/math_toolkit/inv_hyper/inv_hyper_over.html
+++ b/libs/math/doc/html/math_toolkit/inv_hyper/inv_hyper_over.html
@@ -3,8 +3,8 @@
 <meta http-equiv="Content-Type" content="text/html; charset=US-ASCII">
 <title>Inverse Hyperbolic Functions Overview</title>
 <link rel="stylesheet" href="../../math.css" type="text/css">
-<meta name="generator" content="DocBook XSL Stylesheets V1.78.1">
-<link rel="home" href="../../index.html" title="Math Toolkit 2.1.0">
+<meta name="generator" content="DocBook XSL Stylesheets V1.77.1">
+<link rel="home" href="../../index.html" title="Math Toolkit 2.2.0">
 <link rel="up" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="prev" href="../inv_hyper.html" title="Inverse Hyperbolic Functions">
 <link rel="next" href="acosh.html" title="acosh">
@@ -29,7 +29,7 @@
 </h3></div></div></div>
 <p>
         The exponential funtion is defined, for all objects for which this makes
-        sense, as the power series <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb1.png"></span>,
+        sense, as the power series <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb1.svg"></span>,
         with <span class="emphasis"><em><code class="literal">n! = 1x2x3x4x5...xn</code></em></span> (and <span class="emphasis"><em><code class="literal">0!
         = 1</code></em></span> by definition) being the factorial of <span class="emphasis"><em><code class="literal">n</code></em></span>.
         In particular, the exponential function is well defined for real numbers,
@@ -53,13 +53,13 @@
         (for reals, complex, quaternions and octonions) as:
       </p>
 <p>
-        Hyperbolic cosine: <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb5.png"></span>
+        Hyperbolic cosine: <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb5.svg"></span>
       </p>
 <p>
-        Hyperbolic sine: <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb6.png"></span>
+        Hyperbolic sine: <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb6.svg"></span>
       </p>
 <p>
-        Hyperbolic tangent: <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb7.png"></span>
+        Hyperbolic tangent: <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb7.svg"></span>
       </p>
 <div class="blockquote"><blockquote class="blockquote"><p>
           <span class="emphasis"><em><span class="bold"><strong>Trigonometric functions on R (cos: purple;
@@ -86,15 +86,15 @@
       </p>
 <p>
         The inverse of the hyperbolic tangent is called the Argument hyperbolic tangent,
-        and can be computed as <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb15.png"></span>.
+        and can be computed as <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb15.svg"></span>.
       </p>
 <p>
         The inverse of the hyperbolic sine is called the Argument hyperbolic sine,
-        and can be computed (for <code class="literal">[-1;-1+&#949;[</code>) as <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb17.png"></span>.
+        and can be computed (for <code class="literal">[-1;-1+&#949;[</code>) as <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb17.svg"></span>.
       </p>
 <p>
         The inverse of the hyperbolic cosine is called the Argument hyperbolic cosine,
-        and can be computed as <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb18.png"></span>.
+        and can be computed as <span class="inlinemediaobject"><img src="../../../equations/special_functions_blurb18.svg"></span>.
       </p>
 </div>
 <table xmlns:rev="http://www.cs.rpi.edu/~gregod/boost/tools/doc/revision" width="100%"><tr>