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Well, actually, the probability is 70% for each individual hit to hit, as past events don't affect the outcome of each hit.
Statistically, the simplest way would be 0.7*0.7*0.7, which yields 34.2% chance. Of course, statistics don't work just like that, and the actual chance to hit one first and then another two is in fact higher.
Yeah, I mean what is the chance to hit 2 or more out of three hits before we know what happens. (my degree is in econ, and we don't do too much probability in econ so i'm rusty af). Also, thanks for the help.
Statistically, the simplest way would be 0.7*0.7*0.7, which yields 34.2% chance. Of course, statistics don't work just like that, and the actual chance to hit one first and then another two is in fact higher.