Not every subset of the real line is Lebesgue measurable.Suggest a slogan
There exists a set \(A\subseteq \RR\) that is not Lebesgue measurable.
Existence of a non-measurable subset of $\RR$
T-KZNWM
T-KZNWM
There exists a set \(A\subseteq \RR\) that is not Lebesgue measurable.