# cardinality of the real numbersの例文

- The number of all functions from integers to integers is higher : the same as the
*cardinality of the real numbers*. - :The number of functions from real numbers to real numbers is " c c ", where " c " is the
*cardinality of the real numbers*. - Or mathematically speaking, noting that the aleph-null " ) and the
*cardinality of the real numbers* | \ mathbb { R } | is 2 ^ { \ aleph _ 0 }, the continuum hypothesis says - Without getting into the problems of your construct, one may simply note that the cardinality of the natural numbers is strictly less than the
*cardinality of the real numbers* ( i . e . the natural numbers are countable, while the real numbers are uncountable ). - Equivalently, as the aleph-naught " ) and the
*cardinality of the real numbers* is 2 ^ { \ aleph _ 0 } ( i . e . it equals the cardinality of the power set of the integers ), the continuum hypothesis says that there is no set S for which