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<a accesskey="1" href="page.php?w=triangular_number&amp;p=10">1.Previous</a><br />
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<p>is a <a href="page.php?w=trapezoidal_number">trapezoidal number</a>.</p>

<p>The pattern found for triangular numbers  and for tetrahedral numbers  which uses <a href="page.php?w=binomial_coefficient">binomial coefficient</a>s, can be generalized. This leads to the formula:</p>

<p><big>Other properties</big></p>
<p>Triangular numbers correspond to the first-degree case of <a href="page.php?w=Faulhaber%27s_formula">Faulhaber's formula</a>.	Alternating triangular numbers (1, 6, 15, 28, ...) are also hexagonal numbers.</p>

<p>Every even <a href="page.php?w=perfect_number">perfect number</a></p><p>
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