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Report Abuse. Not only are they infinite, but they are uncountably infinite. That means the set of irrationals between 0 and 1 is larger than the set of all integers. Look up Georg Cantor on the internet. He proved all kinds of things about infinity. Source(s): http://en.wikipedia.org/wiki/Georg_Canto...
Now, we can define a rational number, and they exist. An irrational number can be defined (not rational), and they will exist (). It is perfectly clear, then, when by a real number we mean any rational number or any irrational number that exists.