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<div><span class="kw">theorem </span><a NAME="T24"><span class="comment"><font color="firebrick">:: CARD_1:24</font></span><br/></a><div class="add"> for <font color="Olive" title="b1">X</font>, <font color="Olive" title="b2">Y</font>, <font color="Olive" title="b3">Z</font> being    <a href="hidden.html#M2" title="HIDDEN:mode.2">set</a>   st <font color="Olive" title="b1">X</font> <a href="tarski.html#R1" title="TARSKI:pred.1">c=</a> <font color="Olive" title="b2">Y</font> &amp; <font color="Olive" title="b2">Y</font> <a href="tarski.html#R1" title="TARSKI:pred.1">c=</a> <font color="Olive" title="b3">Z</font> &amp; <font color="Olive" title="b1">X</font>,<font color="Olive" title="b3">Z</font> <a href="wellord2.html#R2" title="WELLORD2:pred.2">are_equipotent</a>  holds <br/>( <font color="Olive" title="b1">X</font>,<font color="Olive" title="b2">Y</font> <a href="wellord2.html#R2" title="WELLORD2:pred.2">are_equipotent</a>  &amp; <font color="Olive" title="b2">Y</font>,<font color="Olive" title="b3">Z</font> <a href="wellord2.html#R2" title="WELLORD2:pred.2">are_equipotent</a>  )</div></div>
