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The Sleeping Beauty Puzzle.
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<blockquote data-quote="imhotep" data-source="post: 28601365" data-attributes="member: 562115"><p>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.</p><p></p><p>Seemingly the answer is obvious. Regardless of how many times Beauty undergoes her sleep/wake cycles, it does not change the probability of a <strong>fair coin toss. It is ½ or 50%.</strong></p><p>But there's more to this problem. First watch the video below.</p><p></p><p>[MEDIA=youtube]XeSu9fBJ2sI[/MEDIA]</p><p></p><p></p><p>PS: Those who are aware of Bayesian Probability would know that one needs to take the <strong>conditional probabilities</strong> of evidential experiences also into account.</p></blockquote><p></p>
[QUOTE="imhotep, post: 28601365, member: 562115"] 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 [B]fair coin toss. It is ½ or 50%.[/B] But there's more to this problem. First watch the video below. [MEDIA=youtube]XeSu9fBJ2sI[/MEDIA] PS: Those who are aware of Bayesian Probability would know that one needs to take the [B]conditional probabilities[/B] of evidential experiences also into account. [/QUOTE]
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