Sorry for my lack of knowledge in math, I just thought this was the best place to ask despite my very little knowledge since there is people here that know a lot. So from my understanding, if a coin was flipped in a completely random manner, there is $50\%$ chances of getting heads, or tails. So if a coin was flipped $2$ times, in $3$ out of $4$ scenarios, the result would not be $2$ times heads. Therefore the chances of something happening $n$ times in a row are $\frac{1}{2^n}$? So from that logic, if someone where to bet 10 dollars on tails every time the coin flipped heads n times in a row, would that person win the bet $(100 - (\frac{1}{2^n})\%$ of the times? Or at least win more times than lose?
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