0026212: There are some problems with location of text and images on pages

Fixes to improve layout of  images and formula in generated PDF documentation.

dox/dev_guides/git_guide/git_guide.md

@@ -97,26 +97,15 @@ The official repository contains:
 
 @subsubsection occt_gitguide_2_1_1 Installation of Git for Windows
 
-  Download Git for Windows distributive from http://code.google.com/p/msysgit/downloads/list.
+  Download Git for Windows distributive from https://git-for-windows.github.io/
   During the installation:
 
-  * Select Windows Explorer integration options:
+  * Check-in "Windows Explorer integration" options:
-    * Git Bash Here
+    * "Git Bash Here";
-    * Git GUI Here
+    * "Git GUI Here".
-    
+  * To avoid a mess in your PATH, we recommend selecting "Run Git from Windows Prompt" in the environment settings dialog: 
-@image html OCCT_GitGuide_V2_image001.png
-@image latex OCCT_GitGuide_V2_image001.png
-
-  * To avoid a mess in your PATH, we recommend selecting ‘Run Git from Windows Prompt’ in the environment settings dialog: 
-  
-@image html OCCT_GitGuide_V2_image002.png
-@image latex OCCT_GitGuide_V2_image002.png
-
   * In "Configuring the line ending conversions" dialog, select "Checkout Windows-style, commit Unix style endings".
  
-@image html OCCT_GitGuide_V2_image003.png
-@image latex OCCT_GitGuide_V2_image003.png
- 
   Note that by default Git user interface is localized to the system default language. 
   If you prefer to work with the English interface, remove or rename .msg localization file 
   in subdirectories *share/git-gui/lib/msgs* and *share/gitk/lib/msgs* of the Git installation directory.
@@ -128,15 +117,12 @@ The official repository contains:
   Download TortoiseGit distributive from http://code.google.com/p/tortoisegit/downloads/list. 
   Launch the installation.
 
-  * Select your SSH client. Choose OpenSSH if you prefer to use command-line tools 
+ * Select your SSH client. Choose option 
-   for SSH keys generation, or TortoisePLink if you prefer to use GUI tool (PuttyGen, see 3.2):
+	  * "OpenSSH, Git default SSH Client" if you prefer to use command-line tools for SSH keys generation, or
-   
+	  * "TortoisePLink, coming from Putty, integrates with Windows better" if you prefer to use GUI tool (PuttyGen, see 3.2).
-@image html OCCT_GitGuide_V2_image004.png
-@image latex OCCT_GitGuide_V2_image004.png
-
  * Complete the installation.
   
-  TortoiseGit integrates to Windows Explorer, thus it is possible to use context menu in Windows Explorer to access its functionality:  
+  TortoiseGit integrates into Windows Explorer, thus it is possible to use context menu in Windows Explorer to access its functionality:  
   
 @image html OCCT_GitGuide_V2_image005.png
 @image latex OCCT_GitGuide_V2_image005.png
@@ -250,11 +236,10 @@ The official repository contains:
 @subsection occt_gitguide_3_3 Adding public key in your account
 
 Log in on the portal http://dev.opencascade.org and click on **My account** link to the right. If you have a Contributor status, you will see **SSH keys** tab to the right. 
-Click on that tab, then click **Add a public key**, and paste the text of the public key (see above sections on how to generate the key) into the text box. 
-  Click **Save** to input the key to the system. 
 
-@image html OCCT_GitGuide_V2_image008.png
+Click on that tab, then click **Add a public key**, and paste the text of the public key (see above sections on how to generate the key) into the text box. 
-@image latex OCCT_GitGuide_V2_image008.png  
+
+Click **Save** to input the key to the system. 
 
   Note that a user can have several SSH keys. 
   You can distinguish between these keys by the Title field ID; by default it is taken from SSH key comment. 
@@ -335,10 +320,6 @@ In the console:
 In TortoiseGit: 
   * Go to the local copy of the repository. 
   * Right-click in the Explorer window, then choose **Git Create Branch**.
-  
-@image html OCCT_GitGuide_V2_image011.png
-@image latex OCCT_GitGuide_V2_image011.png
-
   * Select **Base On** Branch *remotes/origin/master*.  
 
 @image html OCCT_GitGuide_V2_image012.png

dox/dev_guides/tests/tests.md

@@ -11,7 +11,7 @@ Reading the Introduction should be sufficient for developers to use the test sys
 
 @subsection testmanual_1_1 Basic Information
 
-OCCT automatic testing system is organized around DRAW Test Harness @ref occt_user_guides__test_harness "DRAW Test Harness", a console application based on Tcl (a scripting language) interpreter extended by OCCT-related commands.
+OCCT automatic testing system is organized around @ref occt_user_guides__test_harness "DRAW Test Harness", a console application based on Tcl (a scripting language) interpreter extended by OCCT-related commands.
 
 Standard OCCT tests are included with OCCT sources and are located in subdirectory *tests* of the OCCT root folder. Other test folders can be included in the test system, e.g. for testing applications based on OCCT.
 

dox/user_guides/brep_wp/brep_wp.md

@@ -232,7 +232,7 @@ The example record is interpreted as a line which  passes through a point *P*=(1
  
 **BNF-like Definition**
  
-@verbatim
+~~~~
     <3D curve record 2> = "2" <_> <3D circle center> <_> <3D circle N> <_> <3D circle Dx> <_> <3D circle Dy> <_> <3D circle radius> <_\n>;  
      
     <3D circle center> = <3D point>;  
@@ -244,7 +244,7 @@ The example record is interpreted as a line which  passes through a point *P*=(1
     <3D circle Dy> = <3D direction>;  
      
     <3D circle radius> = <real>;  
-@endverbatim 
+~~~~
  
 **Description**  
  
@@ -265,7 +265,7 @@ The  example record is interpreted as a circle which has its center *P*=(1, 2, 3
  
 **BNF-like Definition**
 
-@verbatim 
+~~~~
     <3D curve record 3> = "3" <_> <3D ellipse center> <_> <3D ellipse N> <_> <3D ellipse Dmaj> <_> <3D ellipse Dmin> <_> <3D ellipse Rmaj> <_> <3D ellipse Rmin> <_\n>;  
      
     <3D ellipse center> = <3D point>;  
@@ -279,7 +279,7 @@ The  example record is interpreted as a circle which has its center *P*=(1, 2, 3
     <3D ellipse Rmaj> = <real>;  
      
     <3D ellipse Rmin> = <real>;  
-@endverbatim 
+~~~~
  
 **Description**  
  
@@ -300,7 +300,7 @@ The  example record is interpreted as an ellipse which has its center *P*=(1, 2,
  
 **BNF-like Definition**  
 
-@verbatim
+~~~~
     <3D curve record 4> = "4" <_> <3D parabola origin> <_> <3D parabola N> <_> <3D parabola Dx> <_> <3D parabola Dy> <_> <3D parabola focal length> <_\n>;  
      
     <3D parabola origin> = <3D point>;  
@@ -312,7 +312,7 @@ The  example record is interpreted as an ellipse which has its center *P*=(1, 2,
     <3D parabola Dy> = <3D direction>;  
      
     <3D parabola focal length> = <real>;  
-@endverbatim 
+~~~~
  
 **Description**  
  
@@ -334,7 +334,7 @@ The  example record is interpreted as a parabola in plane which passes through a
  
 **BNF-like Definition**  
 
-@verbatim
+~~~~
     <3D curve record 5> = "5" <_> <3D hyperbola origin> <_> <3D hyperbola N> <_> <3D hyperbola Dx> <_> <3D hyperbola Dy> <_> <3D hyperbola Kx> <_> <3D hyperbola Ky> <_\n>;  
      
     <3D hyperbola origin> = <3D point>;  
@@ -348,7 +348,7 @@ The  example record is interpreted as a parabola in plane which passes through a
     <3D hyperbola Kx> = <real>;  
      
     <3D hyperbola Ky> = <real>;  
-@endverbatim
+~~~~
  
 **Descripton**  
  
@@ -410,7 +410,7 @@ The example record is interpreted as a Bezier curve with a rational flag *r*=1,
  
 **BNF-like Definition**
 
-@verbatim
+~~~~
 	<3D curve record 7> = "7" <_> <3D B-spline rational flag> <_> "0" <_> <3D B-spline degree> <_> 
 	<3D B-spline pole count> <_> <3D B-spline multiplicity knot count> <3D B-spline weight poles> 
 	<_\n> <3D B-spline multiplicity knots> <_\n>;
@@ -430,7 +430,7 @@ The example record is interpreted as a Bezier curve with a rational flag *r*=1,
 	<3D B-spline multiplicity knots> = (<_> <3D B-spline multiplicity knot>) ^ <3D B-spline multiplicity knot count>;
 
 	<3D B-spline multiplicity knot> = <real> <_> <int>;  
-@endverbatim
+~~~~
  
 **Description**  
  
@@ -474,13 +474,13 @@ The example record is interpreted as a B-spline curve  with a rational flag *r*=
  
 **BNF-like Definition**  
 
-@verbatim
+~~~~
 	<3D curve record 8> = "8" <_> <3D trimmed curve u min> <_> <3D trimmed curve u max> <_\n> <3D curve record>;
 
 	<3D trimmed curve u min> = <real>;
 
 	<3D trimmed curve u max> = <real>;  
-@endverbatim
+~~~~
  
 **Description**  
  
@@ -746,7 +746,7 @@ where @f$ V(v)=(5,2,0)+4 \cdot (cos(v) \cdot (1,0,0)+sin(v) \cdot (0,1,0)), V_{D
  
 **BNF-like Definition**
 
-@verbatim
+~~~~
 	<surface record 8> = "8" <_> <Bezier surface u rational flag> <_> <Bezier surface v rational flag> <_> <Bezier surface u degree> <_> <Bezier surface v degree> <_> 
 	<Bezier surface weight poles>;
 
@@ -765,7 +765,7 @@ where @f$ V(v)=(5,2,0)+4 \cdot (cos(v) \cdot (1,0,0)+sin(v) \cdot (0,1,0)), V_{D
 	(<_> <Bezier surface weight pole>) ^ <Bezier surface v degree>;
 
 	<Bezier surface weight pole> = <3D point> [<_> <real>];  
-@endverbatim
+~~~~
  
 **Description**  
  
@@ -781,12 +781,13 @@ where @f$ 0^{0} \equiv 1 @f$.
  
 The example record is interpreted as a Bezier surface  with a u rational flag *r<sub>u</sub>*=1, v rational flag *r<sub>v</sub>*=1, u degree *m<sub>u</sub>*=2, v degree *m<sub>v</sub>*=1, weight poles *B<sub>0,0</sub>*=(0, 0, 1), *h<sub>0,0</sub>*=7, *B<sub>0,1</sub>*=(1, 0, -4), *h<sub>0,1</sub>*=10, *B<sub>1,0</sub>*=(0, 1, -2), *h<sub>1,0</sub>*=8, *B<sub>1,1</sub>*=(1, 1, 5), *h<sub>1,1</sub>*=11, *B<sub>2,0</sub>*=(0, 2, 3), *h<sub>2,0</sub>*=9 and *B<sub>2,1</sub>*=(1, 2, 6), *h<sub>2,1</sub>*=12. The surface is defined by  the following parametric equation:  
  
-@f[ S(u,v)= [ (0,0,1) \cdot 7 \cdot (1-u)^{2} \cdot (1-v)+(1,0,-4) \cdot 10 \cdot (1-u)^{2} \cdot v+ \\
+@f[
-(0,1,-2) \cdot 8 \cdot 2 \cdot u \cdot (1-u) \cdot (1-v)+(1,1,5) \cdot 11 \cdot 2 \cdot u \cdot (1-u) \cdot v+ \\
+\begin{align}
-(0,2,3) \cdot 9 \cdot u^{2} \cdot (1-v)+(1,2,6) \cdot 12 \cdot u^{2} \cdot v] \div \\
+S(u,v)= [ (0,0,1) \cdot 7 \cdot (1-u)^{2} \cdot (1-v)+(1,0,-4) \cdot 10 \cdot (1-u)^{2} \cdot v+ (0,1,-2) \cdot 8 \cdot 2 \cdot u \cdot (1-u) \cdot (1-v) + \\
-[7 \cdot (1-u)^{2} \cdot (1-v)+10 \cdot (1-u)^{2} \cdot v+ \\
+(1,1,5) \cdot 11 \cdot 2 \cdot u \cdot (1-u)  \cdot v+ (0,2,3) \cdot 9 \cdot u^{2} \cdot (1-v)+(1,2,6) \cdot 12 \cdot u^{2} \cdot v] \div [7 \cdot (1-u)^{2} \cdot (1-v)+ \\
-8 \cdot 2 \cdot u \cdot (1-u) \cdot (1-v)+11 \cdot 2 \cdot u \cdot (1-u) \cdot v+ \\
+10 \cdot (1-u)^{2} \cdot v+ 8 \cdot 2 \cdot u \cdot (1-u) \cdot (1-v)+ 11 \cdot 2 \cdot u \cdot (1-u) \cdot v+ 9 \cdot u^{2} \cdot (1-v)+12 \cdot u^{2} \cdot v ]
-9 \cdot u^{2} \cdot (1-v)+12 \cdot u^{2} \cdot v ] @f]
+\end{align}
+@f]
  
  
 @subsubsection occt_brep_format_4_2_9 B-spline Surface - \< surface record 9 \> 
@@ -877,14 +878,19 @@ The B-spline surface is defined by the following  parametric equation:
  
 where functions *N<sub>i,j</sub>* and *M<sub>i,j</sub>* have the following recursion definition by *j*:  
  
-@f[ N_{i,1}(u)=\left\{\begin{matrix}
+@f[
-1\Leftarrow \bar{u}_{i} \leq u \leq \bar{u}_{i+1}\\ 
+\begin{align}
-0\Leftarrow u < \bar{u}_{i} \vee  \bar{u}_{i+1} \leq u \end{matrix} \right.,\;
+N_{i,1}(u)= \left\{\begin{matrix}
-N_{i,j}(u)=\frac{(u-\bar{u}_{i}) \cdot N_{i,j-1}(u) }{\bar{u}_{i+j-1}-\bar{u}_{i}}+ \frac{(\bar{u}_{i+j}-u) \cdot N_{i+1,j-1}(u)}{\bar{u}_{i+j}-\bar{u}_{i+1}},\;(2 \leq j \leq m_{u}+1); \\
+1\Leftarrow \bar{u}_{i} \leq u \leq \bar{u}_{i+1}
+0\Leftarrow u < \bar{u}_{i} \vee  \bar{u}_{i+1} \leq u \end{matrix}  \right.,\; \\
+N_{i,j}(u)=\frac{(u-\bar{u}_{i}) \cdot N_{i,j-1}(u) }{\bar{u}_{i+j-1}-\bar{u}_{i}}+  
+\frac{(\bar{u}_{i+j}-u) \cdot N_{i+1,j-1}(u)}{\bar{u}_{i+j}-\bar{u}_{i+1}},\;(2 \leq j \leq m_{u}+1), \; \\
 M_{i,1}(v)=\left\{\begin{matrix}
 1\Leftarrow \bar{v}_{i} \leq v \leq \bar{v}_{i+1}\\ 
-0\Leftarrow v < \bar{v}_{i} \vee  \bar{v}_{i+1} \leq v \end{matrix} \right.,\;
+0\Leftarrow v < \bar{v}_{i} \vee  \bar{v}_{i+1} \leq v \end{matrix} \right.,\; \\
-M_{i,j}(v)=\frac{(v-\bar{v}_{i}) \cdot M_{i,j-1}(v) }{\bar{v}_{i+j-1}-\bar{v}_{i}}+ \frac{(\bar{v}_{i+j}-v) \cdot M_{i+1,j-1}(v)}{\bar{v}_{i+j}-\bar{v}_{i+1}},\;(2 \leq j \leq m_{v}+1); @f]  
+M_{i,j}(v)=\frac{(v-\bar{v}_{i}) \cdot M_{i,j-1}(v) }{\bar{v}_{i+j-1}-\bar{v}_{i}}+ \frac{(\bar{v}_{i+j}-v) \cdot M_{i+1,j-1}(v)}{\bar{v}_{i+j}-\bar{v}_{i+1}},\;(2 \leq j \leq m_{v}+1); 
+\end{align}
+@f]  
 
 where   
 @f[ \bar{u}_{i}=u_{j}\; (1 \leq j \leq k_{u},\; \sum_{l=1}^{j-1}q_{l} \leq i \leq \sum_{l=1}^{j}q_{l}), \\
@@ -892,13 +898,15 @@ where
  
 The example record is interpreted as a B-spline  surface with a u rational flag *r<sub>u</sub>*=1, v rational flag *r<sub>v</sub>*=1, u degree *m<sub>u</sub>*=1, v degree *m<sub>v</sub>*=1, u pole count *n<sub>u</sub>*=3, v pole count *n<sub>v</sub>*=2, u multiplicity knot count *k<sub>u</sub>*=5, v multiplicity knot count *k<sub>v</sub>*=4, weight poles *B<sub>1,1</sub>*=(0, 0, 1), *h<sub>1,1</sub>*=7, *B<sub>1,2</sub>*=(1, 0, -4), *h<sub>1,2</sub>*=10, *B<sub>2,1</sub>*=(0, 1, -2), *h<sub>2,1</sub>*=8, *B<sub>2,2</sub>*=(1, 1, 5), *h<sub>2,2</sub>*=11, *B<sub>3,1</sub>*=(0, 2, 3), *h<sub>3,1</sub>*=9 and *B<sub>3,2</sub>*=(1, 2, 6), *h<sub>3,2</sub>*=12, u multiplicity knots *u<sub>1</sub>*=0, *q<sub>1</sub>*=1, *u<sub>2</sub>*=0.25, *q<sub>2</sub>*=1, *u<sub>3</sub>*=0.5, *q<sub>3</sub>*=1, *u<sub>4</sub>*=0.75, *q<sub>4</sub>*=1 and *u<sub>5</sub>*=1, *q<sub>5</sub>*=1, v multiplicity  knots *v<sub>1</sub>*=0, *r<sub>1</sub>*=1, *v<sub>2</sub>*=0.3, *r<sub>2</sub>*=1, *v<sub>3</sub>*=0.7, *r<sub>3</sub>*=1 and *v<sub>4</sub>*=1, *r<sub>4</sub>*=1. The B-spline surface is defined  by the following parametric equation:  
  
-@f[ S(u,v)= [ (0,0,1) \cdot 7 \cdot N_{1,2}(u) \cdot M_{1,2}(v)+(1,0,-4) \cdot 10 \cdot N_{1,2}(u) \cdot M_{2,2}(v)+ \\
+@f[ 
+\begin{align} 
+S(u,v)= [ (0,0,1) \cdot 7 \cdot N_{1,2}(u) \cdot M_{1,2}(v)+(1,0,-4) \cdot 10 \cdot N_{1,2}(u) \cdot M_{2,2}(v)+ \\
 (0,1,-2) \cdot 8 \cdot N_{2,2}(u) \cdot M_{1,2}(v)+(1,1,5) \cdot 11 \cdot N_{2,2}(u) \cdot M_{2,2}(v)+ \\
 (0,2,3) \cdot 9 \cdot N_{3,2}(u) \cdot M_{1,2}(v)+(1,2,6) \cdot 12 \cdot N_{3,2}(u) \cdot M_{2,2}(v)] \div \\
-[7 \cdot N_{1,2}(u) \cdot M_{1,2}(v)+10 \cdot N_{1,2}(u) \cdot M_{2,2}(v)+ \\
+[7 \cdot N_{1,2}(u) \cdot M_{1,2}(v)+10 \cdot N_{1,2}(u) \cdot M_{2,2}(v)+ 8 \cdot N_{2,2}(u) \cdot M_{1,2}(v)+ \\ 
-8 \cdot N_{2,2}(u) \cdot M_{1,2}(v)+11 \cdot N_{2,2}(u) \cdot M_{2,2}(v)+ \\
+11 \cdot N_{2,2}(u) \cdot M_{2,2}(v)+ 9 \cdot N_{3,2}(u) \cdot M_{1,2}(v)+12 \cdot N_{3,2}(u) \cdot M_{2,2}(v) ] 
-9 \cdot N_{3,2}(u) \cdot M_{1,2}(v)+12 \cdot N_{3,2}(u) \cdot M_{2,2}(v) ] @f]  
+\end{align} 
- 
+@f]
  
 @subsubsection occt_brep_format_4_2_10  Rectangular Trim Surface - \< surface  record 10 \>
  
@@ -1050,7 +1058,7 @@ The example record is interpreted as a line which  passes through a point *P*=(3
  
 **BNF-like Definition**
 
-@verbatim
+~~~~
 	<2D curve record 2> = "2" <_> <2D circle center> <_> <2D circle Dx> <_> <2D circle Dy> <_> <2D circle radius> <_\n>;
 
 	<2D circle center> = <2D point>;
@@ -1060,7 +1068,7 @@ The example record is interpreted as a line which  passes through a point *P*=(3
 	<2D circle Dy> = <2D direction>;
 
 	<2D circle radius> = <real>;  
-@endverbatim
+~~~~
  
 **Description**  
  
@@ -1221,7 +1229,7 @@ The example record is interpreted as a Bezier curve  with a rational flag *r*=1,
  
 **BNF-like Definition**
 
-@verbatim
+~~~~
 	<2D curve record 7> = "7" <_> <2D B-spline rational flag> <_> "0" <_> <2D B-spline degree> <_> <2D B-spline pole count> <_> <2D B-spline multiplicity knot count> <2D B-spline weight poles> <_\n> <2D B-spline multiplicity knots> <_\n>;
 
 	<2D B-spline rational flag> = <flag>;
@@ -1240,7 +1248,7 @@ The example record is interpreted as a Bezier curve  with a rational flag *r*=1,
 	<2D B-spline multiplicity knot> ^ <2D B-spline multiplicity knot count>;
 
 	<2D B-spline multiplicity knot> = <_> <real> <_> <int>;
-@endverbatim
+~~~~
  
 **Description**  
  
@@ -1404,7 +1412,7 @@ The example record describes a polyline from *m*=2 nodes with a parameter prese
  
 **BNF-like Definition**
 
-@verbatim
+~~~~
 	<triangulations> = <triangulation header> <_\n> <triangulation records>;
 
 	<triangulation header> = "Triangulations" <_> <triangulation count>;
@@ -1434,7 +1442,7 @@ The example record describes a polyline from *m*=2 nodes with a parameter prese
 	<triangulation triangles> = (<triangulation triangle> <_>) ^ <triangulation triangle count>;
 
 	<triangulation triangle> = <int> <_> <int> <_> <int>.  
-@endverbatim
+~~~~
  
 **Description**  
  
@@ -1750,7 +1758,7 @@ The usage of \<vertex data representation u  parameter\> *U* is  described belo
  
 **BNF-like Definition**
 
-@verbatim
+~~~~
 	<edge data> = <_> <edge data tolerance> <_> <edge data same parameter flag> <_> edge data same range flag> <_> <edge data degenerated flag> <_\n> <edge data representations>;
 
 	<edge data tolerance> = <real>;
@@ -1793,7 +1801,7 @@ The usage of \<vertex data representation u  parameter\> *U* is  described belo
 
 	<edge data representation data 7> = (<polygon on triangulation number> <_>) ^ 2 
 	<triangulation number> <_> <location number>;
-@endverbatim
+~~~~
  
 **Description**  
  
@@ -1820,13 +1828,13 @@ Flags \<edge data same parameter flag\>, \<edge data same range flag\> and \<edg
  
 **BNF-like Definition**
 
-@verbatim
+~~~~
 	<face data> = <face data natural restriction flag> <_> <face data tolerance> <_> <surface number> <_> <location number> <\n> ["2" <_> <triangulation number>];
 
 	<face data natural restriction flag> = <flag>;
 
 	<face data tolerance> = <real>;
-@endverbatim
+~~~~
  
 **Description**  
  

dox/user_guides/ocaf_wp/ocaf_wp.md

@@ -315,8 +315,11 @@ ad696002-5b34-11d1-b5ba-00a0c9064368.Location: PAppStdPlugin
   Later on, you can  modify the handle's geometry without changing its color — 
   both remain attached  to the same label.  
  
-@image html ocaf_wp_image005.png "Figure 3. The data structure of the coffee machine"  
+@image html ocaf_wp_image007.png "Figure 3. The coffee machine"  
-@image latex ocaf_wp_image005.png "Figure 3. The data structure of the coffee machine"  
+@image latex ocaf_wp_image007.png "Figure 3. The coffee machine"  
+ 
+@image html ocaf_wp_image005.png "Figure 4. The data structure of the coffee machine"  
+@image latex ocaf_wp_image005.png "Figure 4. The data structure of the coffee machine"  
  
   The nesting of labels is key to OCAF. This allows a  label to have its own structure 
   with its local addressing scheme which can be  reused in a more complex structure. 
@@ -339,8 +342,8 @@ ad696002-5b34-11d1-b5ba-00a0c9064368.Location: PAppStdPlugin
   which references the coffee pot of the first document 
   (the XLink contains the relative path of the coffee pot document and the entry of the coffee pot data [0:1] ).  
 
-@image html ocaf_wp_image006.png "The coffee machine compound document"
+@image html ocaf_wp_image006.png "Figure 5. The coffee machine compound document"
-@image latex ocaf_wp_image006.png "The coffee machine compound document"
+@image latex ocaf_wp_image006.png "Figure 5. The coffee machine compound document"
  
   In this context, the end-user of the coffee machine application can open the coffee pot document, 
   modify the geometry of, for  example, the reservoir, and overwrite the document without worrying 

dox/user_guides/vis/images/vis_image007.svg

@@ -0,0 +1,152 @@
+<?xml version="1.0" encoding="UTF-8" standalone="no"?>
+<!-- Created with Inkscape (http://www.inkscape.org/) -->
+
+<svg
+   xmlns:dc="http://purl.org/dc/elements/1.1/"
+   xmlns:cc="http://creativecommons.org/ns#"
+   xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
+   xmlns:svg="http://www.w3.org/2000/svg"
+   xmlns="http://www.w3.org/2000/svg"
+   xmlns:sodipodi="http://sodipodi.sourceforge.net/DTD/sodipodi-0.dtd"
+   xmlns:inkscape="http://www.inkscape.org/namespaces/inkscape"
+   width="492.51703"
+   height="62.516983"
+   id="svg4916"
+   version="1.1"
+   inkscape:version="0.48.4 r9939"
+   sodipodi:docname="vis_image007.svg">
+  <defs
+     id="defs4918" />
+  <sodipodi:namedview
+     id="base"
+     pagecolor="#ffffff"
+     bordercolor="#666666"
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dox/user_guides/vis/vis.md

@@ -281,7 +281,7 @@ The usage of low-level tools is justified in cases when the utilities from *IVtk
 
 The low-level scenario of VIS usage in VTK pipeline is shown in the figure below. The Mesher component produces shape facet (VTK polygonal data) using implementation of *IShapeData* interface. Then result can be retrieved from this implementation as a *vtkPolyData* instance.
 
-@figure{/user_guides/vis/images/vis_image007.png "Low-level VIS usage with VTK"}
+@figure{/user_guides/vis/images/vis_image007.svg "Low-level VIS usage with VTK"}
 
 The visualization pipeline for OCCT shape presentation can be initialized as follows:
 1. Create an instance of *IShape* class initialized by OCCT topological shape:

dox/user_guides/visualization/images/visualization_image004.svg

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