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<p>including those on the ancestral of a relation, in his later work <a href="page.php?w=The_Foundations_of_Arithmetic">The Foundations of Arithmetic</a>. Thus, if we take xRy to be the relation y = x + 1, then 0R*y is the predicate "y is a natural number." (133) says that if x, y, and z are <a href="page.php?w=natural_number">natural number</a>s, then one of the following must hold: x < y</i>, x = y, or y < x</i>. This is the so-called "law of <a href="page.php?w=trichotomy_%28mathematics%29">trichotomy</a>".</></></p>

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