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・ Sleeping Beauty
・ Sleeping Beauty (1942 film)
・ Sleeping Beauty (1959 film)
・ Sleeping Beauty (1987 film)
・ Sleeping Beauty (1995 film)
・ Sleeping Beauty (2011 film)
・ Sleeping Beauty (album)
・ Sleeping Beauty (disambiguation)
・ Sleeping Beauty (Ross Macdonald novel)
・ Sleeping Beauty (short story)
・ Sleeping Beauty (song)
・ Sleeping Beauty (Sun Ra album)
・ Sleeping Beauty Castle
・ Sleeping Beauty Mountain Provincial Park
・ Sleeping Beauty Mountain, Kalinga
Sleeping Beauty problem
・ Sleeping Beauty transposon system
・ Sleeping Beauty Wakes
・ Sleeping Bee
・ Sleeping Betty
・ Sleeping Bride
・ Sleeping Buddha Hill
・ Sleeping Buffalo Rock
・ Sleeping car
・ Sleeping Car (film)
・ Sleeping Car to Trieste
・ Sleeping child
・ Sleeping Child (Bonnie Pink song)
・ Sleeping Child (Michael Learns to Rock song)
・ Sleeping Children Around the World


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Sleeping Beauty problem : ウィキペディア英語版
Sleeping Beauty problem
The Sleeping Beauty problem is a puzzle in probability theory and formal epistemology in which an ideally rational epistemic agent is to be woken once or twice according to the toss of a coin, and asked her degree of belief for the coin having come up heads.
The problem was originally formulated in unpublished work by Arnold Zuboff (this work was later published as "One Self: The Logic of Experience"), followed by a paper by Adam Elga but is based on earlier problems of imperfect recall and the older "paradox of the absentminded driver". The name ''Sleeping Beauty'' for the problem was first used in extensive discussion in the Usenet newsgroup ''rec.puzzles'' in 1999.
==The problem==
Sleeping Beauty volunteers to undergo the following experiment and is told all of the following details: On Sunday she will be put to sleep. Once or twice, during the experiment, Beauty will be awakened, interviewed, and put back to sleep with an amnesia-inducing drug that makes her forget that awakening. A fair coin will be tossed to determine which experimental procedure to undertake: if the coin comes up heads, Beauty will be awakened and interviewed on Monday only. If the coin comes up tails, she will be awakened and interviewed on Monday and Tuesday. In either case, she will be awakened on Wednesday without interview and the experiment ends.
Any time Sleeping Beauty is awakened and interviewed, she is asked, "What is your belief now for the proposition that the coin landed heads?"

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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