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Remove reference to coordinate space description from SVG 1.1.
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css3-transforms/ChangeLog

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2012-06-04 dschulze@adobe.com
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Remove reference to coordinate space description from SVG 1.1. The paragraph before is the equivalent to this section.
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2012-06-04 dschulze@adobe.com
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Back ported definition for CTM and local coordinate system from SVG 1.1.
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More cleanup on term referencing.

css3-transforms/Overview.html

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@@ -630,17 +630,14 @@ <h2 id=transform-rendering><span class=secno>6. </span>The Transform
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href="#current-transformation-matrix-ctm">current transformation matrix
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(CTM)</a> for the element.
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<p> The coordinate space behaves as described in the <a
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href="http://www.w3.org/TR/SVG/coords.html#EstablishingANewUserSpace">coordinate
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system transformations</a> section of <a href="#SVG11"
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rel=biblioentry>[SVG11]<!--{{SVG11}}--></a>. This is a coordinate system
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with two axes: the X axis increases horizontally to the right; the Y axis
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increases vertically downwards. Three-dimensional transform functions
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extent this coordinate space into three dimensions, adding a Z axis
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perpendicular to the plane of the screen, that increases towards the
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viewer.
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<p class=issue> The coordinate space should be defined in this spec.
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<p> The coordinate space is a coordinate system with two axes: the X axis
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increases horizontally to the right; the Y axis increases vertically
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downwards. Three-dimensional transform functions extent this coordinate
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space into three dimensions, adding a Z axis perpendicular to the plane of
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the screen, that increases towards the viewer.
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<p class=todo> Add a small graphic that demonstrates the coordinate system.
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<p id=transformation-matrix-computation> The <a class=term
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href="#transformation-matrix">transformation matrix</a> is computed from

css3-transforms/Transforms.src.html

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the element.
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</p>
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<p>
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The coordinate space behaves as described in the <a
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href="http://www.w3.org/TR/SVG/coords.html#EstablishingANewUserSpace">coordinate
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system transformations</a> section of [[SVG11]]. This is a
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The coordinate space is a
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coordinate system with two axes: the X axis increases horizontally to the right; the
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Y axis increases vertically downwards. Three-dimensional transform functions extent
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this coordinate space into three dimensions, adding a Z axis perpendicular to the
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plane of the screen, that increases towards the viewer.
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</p>
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<p class="issue">
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The coordinate space should be defined in this spec.
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<p class="todo">
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Add a small graphic that demonstrates the coordinate system.
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</p>
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<p id="transformation-matrix-computation">
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The <span class="term">transformation matrix</span> is computed

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