To Prove: The set R (reals) - Q (rationals) of irrational numbers is uncountable.
How does one go about proving that the set of irrational numbers is uncountable? Does the cardinality come into play? Any help would be appreciated!
To Prove: The set R (reals) - Q (rationals) of irrational numbers is uncountable.
How does one go about proving that the set of irrational numbers is uncountable? Does the cardinality come into play? Any help would be appreciated!