The probability of getting a 0 is the same for every digit. However, in my opinion, the probability of getting a number that starts with two zeros is 1/10 * 1/10, and the probability of getting a number that starts with the same two digits is 10 * 1/10 * 1/10.
But the probability to receive one number or the other are the same.
Sure, if they were actually sampling 384 bits. Sounds like they sampled a lot less than that; maybe someone though "384 bits" meant "in the range [0, 383]" or whatever.
The probability of getting a 0 is the same for every digit. However, in my opinion, the probability of getting a number that starts with two zeros is 1/10 * 1/10, and the probability of getting a number that starts with the same two digits is 10 * 1/10 * 1/10.
But the probability to receive one number or the other are the same.
By random chance you probably wouldn't get that many zeros. Of course, one could say it's just as random as any other string, but..
Not a mathematician, but I'm sure the probability of them all being below 384 is going to be in the order of 0.000000001% if not less :)
Sure, if they were actually sampling 384 bits. Sounds like they sampled a lot less than that; maybe someone though "384 bits" meant "in the range [0, 383]" or whatever.
10 times the amount of digits is the possible number space.
smaller than 384 means 384 numbers (including 0) divided by the amount of possible numbers (see above) imho
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