[html5] r2544 - [e] (0) Make James happier.

whatwg at whatwg.org whatwg at whatwg.org
Thu Dec 18 09:40:04 PST 2008


Author: ianh
Date: 2008-12-18 09:40:03 -0800 (Thu, 18 Dec 2008)
New Revision: 2544

Modified:
   index
   source
Log:
[e] (0) Make James happier.

Modified: index
===================================================================
--- index	2008-12-18 17:32:00 UTC (rev 2543)
+++ index	2008-12-18 17:40:03 UTC (rev 2544)
@@ -13496,10 +13496,10 @@
 
   <div class=example>
 
-   <p>In this example, Pythagoras' theorem is solved for the variable
-   <var title="">a</var>. The expression itself is marked up with
-   MathML, but the variable is mentioned in the figure's legend using
-   <code><a href=#the-var-element>var</a></code>.</p>
+   <p>In this example, an equation is shown, with a legend that
+   references the variables in the equation. The expression itself is
+   marked up with MathML, but the variables are mentioned in the
+   figure's legend using <code><a href=#the-var-element>var</a></code>.</p>
 
    <pre><figure>
  <math>
@@ -13511,7 +13511,10 @@
    <msup><mi>c</mi><mn>2</mn></msup>
   </msqrt>
  </math>
- <legend> Pythagoras' theorem solved for <var>a</var> </legend>
+ <legend> 
+  Using Pythagoras' theroem to solve for the hypotenuse <var>a</var> of
+  a triangle with sides <var>b</var> and <var>c</var>
+ </legend>
 </figure></pre>
 
 

Modified: source
===================================================================
--- source	2008-12-18 17:32:00 UTC (rev 2543)
+++ source	2008-12-18 17:40:03 UTC (rev 2544)
@@ -14420,10 +14420,10 @@
 
   <div class="example">
 
-   <p>In this example, Pythagoras' theorem is solved for the variable
-   <var title="">a</var>. The expression itself is marked up with
-   MathML, but the variable is mentioned in the figure's legend using
-   <code>var</code>.</p>
+   <p>In this example, an equation is shown, with a legend that
+   references the variables in the equation. The expression itself is
+   marked up with MathML, but the variables are mentioned in the
+   figure's legend using <code>var</code>.</p>
 
    <pre><figure>
  <math>
@@ -14435,7 +14435,10 @@
    <msup><mi>c</mi><mn>2</mn></msup>
   </msqrt>
  </math>
- <legend> Pythagoras' theorem solved for <var>a</var> </legend>
+ <legend> 
+  Using Pythagoras' theroem to solve for the hypotenuse <var>a</var> of
+  a triangle with sides <var>b</var> and <var>c</var>
+ </legend>
 </figure></pre>
 
 




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