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<h2>Alexandrian Integers</h2><div class="info" style="cursor:help;width:200px;margin-bottom:10px;"><h3>Problem 221</h3><span style="width:300px;color:#666;">Published on Saturday, 13th December 2008, 01:00 pm; Solved by 1162</span></div>
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<p>We shall call a positive integer <var>A</var> an "Alexandrian integer", if there exist integers <var>p</var>, <var>q</var>, <var>r</var> such that:</p>
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<var>A</var> = <var>p</var> &middot; <var>q</var> &middot; <var>r</var> &nbsp;&nbsp;&nbsp;and&nbsp;&nbsp;
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<p>For example, 630 is an Alexandrian integer (<var>p</var>&nbsp;=&nbsp;5, <var>q</var>&nbsp;=&nbsp;<img src='images/symbol_minus.gif' width='9' height='3' alt='&minus;' border='0' style='vertical-align:middle;' />7, <var>r</var>&nbsp;=&nbsp;<img src='images/symbol_minus.gif' width='9' height='3' alt='&minus;' border='0' style='vertical-align:middle;' />18).
In fact, 630 is the 6<sup>th</sup> Alexandrian integer, the first 6 Alexandrian integers being: 6, 42, 120, 156, 420 and 630.</p>
<p>Find the 150000<sup>th</sup> Alexandrian integer.</p>
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