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I have a question If we have a function f such that f is not continuous a.e It is equivalent that f is not measurable ?
Sorry I saw this a bit late. Not necessarily: The Dirichlet function, that has value 0 for rationals and 1 for irrationals, is discontinuous everywhere (and therefore also a.e.) but it is measurable. In fact, its integral is 1
@@Problemathic thanks 😊 ❤️❤️👍
Support the channel by buying us a coffee: ko-fi.com/problemathic
I have a question
If we have a function f such that f is not continuous a.e
It is equivalent that f is not measurable ?
Sorry I saw this a bit late. Not necessarily: The Dirichlet function, that has value 0 for rationals and 1 for irrationals, is discontinuous everywhere (and therefore also a.e.) but it is measurable. In fact, its integral is 1
@@Problemathic thanks 😊 ❤️❤️👍