  The proofs that the real numbers are denumerable will be shown, i.e., that
there exists one-to-one correspondence between the natural numbers $N$ and the
real numbers $\Re$. The general element of the sequence that contains all real
numbers will be explicitly specified, and the first few elements of the
sequence will be written. Remarks on the Cantor's nondenumerability proofs of
1873 and 1891 that the real numbers are noncountable will be given.
