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I get “Non-writable filesystem, just ignore” error message when I try to install the program. 3rd Street Gym. I got “Non-writable file system, just ignore” error message when I try to install the program. Total Football Analysis.Q:

Probability of 3 heads out of 6 coin tosses

What is the probability of obtaining exactly three heads out of $6$ coin tosses?
If you treat these as independent events, the answer is $$\frac{\binom{6}{3}}{2^6} = 0.005$$
But this is not a meaningful answer. What if we ask for the probability of at least $3$ heads or more heads? Then it is $$\frac{\binom{6}{3} + \binom{6}{4} + \binom{6}{5} + \binom{6}{6}}{2^6} = 0.5899$$
That too is not a meaningful answer. What is a meaningful answer?

A:

The problem is that we don’t know what the order of the coin tosses is. If you insist that the tosses must be independent then the answer is $\frac{6\choose 3}/2^6$ because this counts the number of arrangements of tosses that produce the desired outcome (number of heads). If you allow tosses in the same toss to be dependent, and reject the answer as “not meaningful”, then you’re implicitly assuming that the tosses are truly independent, and the answer is then $\frac{9\choose 3}/2^6$, for the number of arrangements in which all three tosses are heads. You can continue on in this vein to get answers for larger numbers of heads, and we can see that as you go up, if we don’t care about the order of the tosses, there is no way to get the required number of heads from a pattern of $r$ tosses that occurs with probability $1/2^r$ for each toss. This means that any answer you get will tend towards zero as the number of coins grows.

A:

Another way to state the
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