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Many basketball players and fans believe strongly in the hot hand. That is, they believe that players tend to shoot in streaks, either makes or

Many basketball players and fans believe strongly in the "hot hand." That is, they believe that players tend to shoot in streaks, either makes or misses. If this is the case, why does the binomial distribution not apply, at least not exactly, to the number of makes in a given number of shots? Which assumption of the binomial model is violated, the independence of successive shots, or the constant probability of success on each shot? Or can you tell? Explain your reasoning.

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