From 5d87e0327cc624619b7c788e2b5c2dbf9c4b20af Mon Sep 17 00:00:00 2001
From: Matteo Cypriani <matteo.cypriani@univ-fcomte.fr>
Date: Fri, 20 Jul 2012 18:13:18 +0200
Subject: [PATCH] figures: better respect the scale & various fixes

scenario.svg was reworked to better respect the scale of the room. Each
and every element has been measured.
---
 v1.3.1/figures/scenarios.svg | 3095 +++++++++++++++++++---------------
 1 file changed, 1689 insertions(+), 1406 deletions(-)

diff --git a/v1.3.1/figures/scenarios.svg b/v1.3.1/figures/scenarios.svg
index d7a3571..2ea39b0 100644
--- a/v1.3.1/figures/scenarios.svg
+++ b/v1.3.1/figures/scenarios.svg
@@ -8,8 +8,8 @@
    xmlns:xlink="http://www.w3.org/1999/xlink"
    xmlns:sodipodi="http://sodipodi.sourceforge.net/DTD/sodipodi-0.dtd"
    xmlns:inkscape="http://www.inkscape.org/namespaces/inkscape"
-   width="656.94067"
-   height="1235.7524"
+   width="648.08154"
+   height="1229.7144"
    id="svg2"
    version="1.1"
    inkscape:version="0.48.3.1 r9886"
@@ -35,13 +35,13 @@
      guidetolerance="10"
      inkscape:pageopacity="0"
      inkscape:pageshadow="2"
-     inkscape:window-width="1280"
-     inkscape:window-height="759"
+     inkscape:window-width="1024"
+     inkscape:window-height="727"
      id="namedview3110"
      showgrid="false"
-     inkscape:zoom="0.59247595"
-     inkscape:cx="234.09872"
-     inkscape:cy="510.84213"
+     inkscape:zoom="0.45557184"
+     inkscape:cx="310.24448"
+     inkscape:cy="640.14311"
      inkscape:window-x="0"
      inkscape:window-y="0"
      inkscape:window-maximized="1"
@@ -49,7 +49,9 @@
      fit-margin-top="0"
      fit-margin-left="0"
      fit-margin-right="0"
-     fit-margin-bottom="0" />
+     fit-margin-bottom="0"
+     showguides="true"
+     inkscape:guide-bbox="true" />
   <defs
      id="defs390">
     <symbol
@@ -10415,11 +10417,11 @@
            id="rect1489"
            style="fill:none" />
         <polygon
-           points="78.861,43.467 78.861,78.94 5.675,78.94 5.675,43.387 1.93,43.387 1.93,98.775 82.607,98.775 82.607,43.495 "
+           points="1.93,43.387 1.93,98.775 82.607,98.775 82.607,43.495 78.861,43.467 78.861,78.94 5.675,78.94 5.675,43.387 "
            id="polygon1491"
            style="stroke:#000000;stroke-width:0.30000001" />
         <polygon
-           points="5.263,43.102 5.263,4.857 79.184,5.014 79.184,43.386 82.609,43.358 82.609,2.182 2.147,2.182 2.012,43.102 "
+           points="82.609,43.358 82.609,2.182 2.147,2.182 2.012,43.102 5.263,43.102 5.263,4.857 79.184,5.014 79.184,43.386 "
            id="polygon1493"
            style="stroke:#000000;stroke-width:0.30000001" />
         <polyline
@@ -11062,7 +11064,7 @@
            id="rect1681"
            style="opacity:0.3;fill:url(#SVGIDLaptop_187_)" />
         <polygon
-           points="5.066,43.065 5.066,4.654 79.484,4.654 79.424,43.136 82.369,43.136 82.428,2.301 2.278,2.301 2.142,43.065 "
+           points="82.369,43.136 82.428,2.301 2.278,2.301 2.142,43.065 5.066,43.065 5.066,4.654 79.484,4.654 79.424,43.136 "
            id="polygon1683"
            style="opacity:0.49000005;fill:url(#SVGIDLaptop_188_)" />
         <polyline
@@ -14259,7 +14261,7 @@
            y="0"
            style="fill:none" />
         <polygon
-           points="73.229,72.65 73.229,93.744 4.528,93.744 4.528,72.702 2.05,72.702 2.05,98.534 75.146,98.534 75.236,72.67 "
+           points="2.05,72.702 2.05,98.534 75.146,98.534 75.236,72.67 73.229,72.65 73.229,93.744 4.528,93.744 4.528,72.702 "
            id="polygon2724"
            style="stroke:#000000;stroke-width:0.30000001" />
         <rect
@@ -15177,155 +15179,81 @@
      id="layer8"
      inkscape:label="Listeners"
      style="display:inline"
-     transform="translate(18.271976,-67.708742)">
-    <g
-       style="display:inline"
-       transform="translate(96.00243,68.103335)"
-       id="g3092">
-      <image
-         width="80"
-         height="80"
-         preserveAspectRatio="none"
-         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