@@ -3643,7 +3643,7 @@ <h4 id="sec_references">3.1.3 Some Notes on References</h4>
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<p>We say that an <i>OpenMath</i> element dominates all its children and all elements
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they dominate. An <small><code>OMR</code></small> element dominates its target,
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i.e. the element that carries the <small><code>id</code></small> attribute pointed to
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- by the <small><code>href</code></small> attribute. For instance in the representation
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+ by the <small><code class="chg" >href</code></small> attribute. For instance in the representation
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in <a href="#fig_shared_vs_unshared">Figure 3.1</a>, the
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<small><code>OMA</code></small> element with <small><code>id="t1"</code></small> and
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also the second <small><code>OMR</code></small> dominate the
@@ -3755,11 +3755,11 @@ <h5 id="sec_acyclicity">3.1.3.1 An Acyclicity Constraint</h5>
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<p> Here, the <small><code>OMA</code></small> with
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<small><code>id="bar"</code></small> dominates its third child, the
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- <small><code>OMR</code></small> with <small><code>href="#baz"</code></small>,
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+ <small><code>OMR</code></small> with <small><code class="chg" >href="#baz"</code></small>,
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which dominates its target <small><code>OMA</code></small> with
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<small><code>id="baz"</code></small>, which in turn dominates its third
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child, the <small><code>OMR</code></small> with
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- <small><code>href="#bar"</code></small>, this finally dominates its
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+ <small><code class="chg" >href="#bar"</code></small>, this finally dominates its
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target, the original <small><code>OMA</code></small> element with
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<small><code>id="bar"</code></small>. So this pair of <i>OpenMath</i> objects
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violates the acyclicity constraint and is not the <abbr>XML</abbr>
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