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John Stillwell
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It is easier to prove that almost all real numbers are normal than to prove that any particular real number is normal.

Indeed, none of the most natural candidates, such as $\sqrt{2}$, $\pi$ or $e$, has yet been proved normal.

It is easier to prove that almost all real numbers are normal than to prove that any particular real number is normal.

It is easier to prove that almost all real numbers are normal than to prove that any particular real number is normal.

Indeed, none of the most natural candidates, such as $\sqrt{2}$, $\pi$ or $e$, has yet been proved normal.

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François G. Dorais
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It is easier to prove that almost all real numbers are normal than to prove that any particular real number is normal.

It is easier to prove that almost real numbers are normal than to prove that any particular real number is normal.

It is easier to prove that almost all real numbers are normal than to prove that any particular real number is normal.

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John Stillwell
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It is easier to prove that almost real numbers are normal than to prove that any particular real number is normal.