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<p>(like "is an element of on the class of all sets, see <b>').</b></p>

<p><big> Definition </big></p>
<p>Given a set , a relation  over  is a set of <a href="page.php?w=ordered_pair">ordered pair</a>s of elements from , formally: .</p>

<p>The statement  reads " is -related to " and is written in  <a href="page.php?w=infix_notation">infix notation</a> as . The order of the elements is important; if  then  can be true or false independently of . For example,  divides , but  does not divide .</p>

<p><big> Representation of relations </big></p>
<p>A relation  on</p><p>
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