>it's true 100% of the time. lol that's not what it means at all. almost sure/almost everywhere/complement has measure 0 means exactly what it says: the set ca

>it's true 100% of the time. lol that's not what it means at all. almost sure/almost everywhere/complement has measure 0 means exactly what it says: the set can be covered by a countable cover whose measure is zero. that's it and no more. no one ever says something like "the normal distribution 100% of the time is not 0" even though { x = 0 } has measure zero.