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https://math.answers.com/geometry/Can_set_of_rational_numbers_forms_a_borel_set

Can set of rational numbers forms a borel set? - Answers

Yes. the set of rational numbers is a countable set which can be generated from repeatedly taking countable union, countable intersection and countable complement, etc. Therefore, it is a Borel Set.



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Can set of rational numbers forms a borel set? - Answers

https://math.answers.com/geometry/Can_set_of_rational_numbers_forms_a_borel_set

Yes. the set of rational numbers is a countable set which can be generated from repeatedly taking countable union, countable intersection and countable complement, etc. Therefore, it is a Borel Set.



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https://math.answers.com/geometry/Can_set_of_rational_numbers_forms_a_borel_set

Can set of rational numbers forms a borel set? - Answers

Yes. the set of rational numbers is a countable set which can be generated from repeatedly taking countable union, countable intersection and countable complement, etc. Therefore, it is a Borel Set.

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