The Sleeping Beauty (ballet) the princess accepts. Act III (The Wedding) The royal wedding is underway. Guests include the Jewel Fairies: Diamond, Gold, Silver and Sapphire, and of course the Lilac Fairy. Fairytale characters are in attendance, including Puss in Boots and The White Cat, Princess Florine and the Bluebird, and others. Aurora and Désiré perform a grand Pas de Deux, and the entire ensemble dances. The prince and princess are married, with the Lilac Fairy blessing the union. Titles of all of the numbers listed here come from Marius Petipa's original scenario, as well as the original libretto and programs of the first
Sleeping Beauty problem Sleeping Beauty problem The Sleeping Beauty problem is a puzzle in decision theory in which an ideally rational epistemic agent is to be woken once or twice according to the toss of a coin, once if heads and twice if tails, and asked her degree of belief for the coin having come up heads. The problem was originally formulated in unpublished work in the mid 1980s by Arnold Zuboff (work that was later published as "One Self: The Logic of Experience") followed by a paper by Adam Elga. A formal analysis of the problem of belief formation in decision problems