A new video from Veritasium about the Sleeping Beauty puzzle. The puzzle originated in the 1980's. The Sleeping Beauty is given a special pill which puts her into immediate sleep and on her waking up, the pill wipes out her memory and thus she's briefed again. A fair coin (unbiased) is flipped to make the decisions.
Seemingly the answer is obvious. Regardless of how many times Beauty undergoes her sleep/wake cycles, it does not change the probability of a fair coin toss. It is ½ or 50%.
But there's more to this problem. First watch the video below.
PS: Those who are aware of Bayesian Probability would know that one needs to take the conditional probabilities of evidential experiences also into account.
Seemingly the answer is obvious. Regardless of how many times Beauty undergoes her sleep/wake cycles, it does not change the probability of a fair coin toss. It is ½ or 50%.
But there's more to this problem. First watch the video below.
PS: Those who are aware of Bayesian Probability would know that one needs to take the conditional probabilities of evidential experiences also into account.
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