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No, straights do not wrap around in Poker. In a standard game, the highest straight is A-K-Q-J-10, and the lowest straight is A-2-3-4-5. The hand Q-K-A-2-3 would not be considered a straight in poker.

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Q: Do straights wrap around in poker, allowing a hand like Q-K-A-2-3 to be considered a straight?
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What is the probability of rolling 3 straights in a row?

There is insufficient information in the question to answer it. You did not specify how many dice were involved. Please restate the question. In the meantime, I will give a generalized answer. If the probability of rolling a straight is n, then the probability of rolling straight three times in a row is n3. For instance, with three dice, the probability of rolling a straight is 1 in 36, neglecting (i.e. allowing for) wrap-around straights, and ignoring (sorry, but the math is too complex and does not serve the answer anyway) the fact that straights can go in either direction. That 1 in 36 is n=0.02778. The probability of doing that 3 times in a row, then, is 0.00002143.


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