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On 7/9/2024 2:07 PM, Moebius wrote:It's even worse: Between any two (different) real numbers there's a rational number and between any two (different) rational numbers there's a real number!Am 09.07.2024 um 22:10 schrieb Chris M. Thomasson:Strange that any real can be represented by a rational up to infinite precision...On 7/9/2024 3:11 AM, FromTheRafters wrote:>Does that mean there are as many rationals as there are reals?>
I already told you that: The set of rational numbers is countable infinite while the set of real numbers is _uncountable_.
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Again: One of my math professors once tried to express this state of affairs the following way: "There are (in a certain sense) much more real numbers than rational numbers."
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