Sleeping Beauty problem

Target entity: Sleeping Beauty problem
Context triple: [Observational selection effects and probability, mainSubject, Sleeping Beauty problem]

• A. Forever Undecided
  Forever Undecided is a logic puzzle book by Raymond Smullyan that playfully explores Gödel’s incompleteness theorems through self-referential riddles and dialogues.
• B. St. Petersburg paradox
  The St. Petersburg paradox is a famous problem in probability theory and economics that highlights how a lottery with an infinite expected payoff can still attract only a finite price from rational gamblers, challenging traditional notions of expected value and decision-making under risk.
• C. Happy Ending problem
  The Happy Ending problem is a famous combinatorial geometry question that investigates the minimum number of points in general position in the plane needed to guarantee the existence of a convex polygon with a given number of vertices.
• D. Ellsberg paradox
  The Ellsberg paradox is a famous problem in decision theory and economics that demonstrates how people’s choices often violate expected utility theory due to ambiguity aversion.
• E. Sorites paradox
  The Sorites paradox is a classic philosophical puzzle about vagueness that questions when the gradual removal or addition of small parts leads to a significant change, such as when a heap of sand stops being a heap.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Target entity: Sleeping Beauty problem
Target entity description: The Sleeping Beauty problem is a famous philosophical and probabilistic puzzle about self-locating belief, asking how an agent should update their credences when they are uncertain about both outcomes and their own temporal location.

• A. Forever Undecided
  Forever Undecided is a logic puzzle book by Raymond Smullyan that playfully explores Gödel’s incompleteness theorems through self-referential riddles and dialogues.
• B. St. Petersburg paradox
  The St. Petersburg paradox is a famous problem in probability theory and economics that highlights how a lottery with an infinite expected payoff can still attract only a finite price from rational gamblers, challenging traditional notions of expected value and decision-making under risk.
• C. Happy Ending problem
  The Happy Ending problem is a famous combinatorial geometry question that investigates the minimum number of points in general position in the plane needed to guarantee the existence of a convex polygon with a given number of vertices.
• D. Ellsberg paradox
  The Ellsberg paradox is a famous problem in decision theory and economics that demonstrates how people’s choices often violate expected utility theory due to ambiguity aversion.
• E. Sorites paradox
  The Sorites paradox is a classic philosophical puzzle about vagueness that questions when the gradual removal or addition of small parts leads to a significant change, such as when a heap of sand stops being a heap.
• F. None of above. chosen