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if there is a bijection <var>M</var> between the sets of <a>nodes</a> of the two
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graphs, such that all of the following properties hold:</p>
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if there is a bijection <var>M</var>
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from the set of all <a>RDF terms</a> into that same set,
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such that all of the following properties hold:</p>
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<ul>
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<li><var>M</var> maps blank nodes to blank nodes.</li>
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<li><var>M</var>(<var>lit</var>)=<var>lit</var> for every <a>RDF literal</a><var>lit</var> that
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is a node of <var>G</var>.</li>
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<li><var>M</var>(<var>lit</var>)=<var>lit</var> for every <a>RDF literal</a><var>lit</var>.</li>
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<li><var>M</var>(<var>iri</var>)=<var>iri</var> for every <a>IRI</a><var>iri</var>
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that is a node of <var>G</var>.</li>
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<li><var>M</var>(<var>iri</var>)=<var>iri</var> for every <a>IRI</a><var>iri</var>.</li>
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<li><var>M</var>(<var>tt</var>) is the triple term ( <var>M</var>(<var>s</var>), <var>M</var>(<var>p</var>), <var>M</var>(<var>o</var>) ) if <var>tt</var> is a triple term of the form ( <var>s</var>, <var>p</var>, <var>o</var> ).</li>
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<li>The triple ( <var>s</var>, <var>p</var>, <var>o</var> ) is in <var>G</var> if and
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only if the triple ( <var>M</var>(<var>s</var>), <var>p</var>, <var>M</var>(<var>o</var>) ) is in
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only if the triple ( <var>M</var>(<var>s</var>), <var>M</var>(<var>p</var>), <var>M</var>(<var>o</var>) ) is in
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