The condensed version:
You put Sleeping Beauty to sleep bwfore the lottery, and flip a fair coin. If it lands heads, you wake her up on a day @Thee Idiotic Minivan K ****s up the lottery by making a thread, ask them the question (stated below), put them to sleep, and wake them the next day when @YoungJefe ****s our chances by making a thread. If tails, you wake them on Thee’s day, put them to sleep, wake them YoungJefe’s day, put them to sleep, and then wake them on lottery day, choosing between Thee or YoungJefe’s day to ask the question. When Sleeping Beauty wakes up, she will have no memory of whether she’s been woken previously, is not told the results of the coin flip, nor told what day it is. She is asked for the probability that the coin showed heads.
As you may note from the scare quotes, I think the answer is obvious, and nor for any reasoning presented in the article from SA. I'll put my solution in spoiler tags in the next comment.
Answer:
You put Sleeping Beauty to sleep bwfore the lottery, and flip a fair coin. If it lands heads, you wake her up on a day @Thee Idiotic Minivan K ****s up the lottery by making a thread, ask them the question (stated below), put them to sleep, and wake them the next day when @YoungJefe ****s our chances by making a thread. If tails, you wake them on Thee’s day, put them to sleep, wake them YoungJefe’s day, put them to sleep, and then wake them on lottery day, choosing between Thee or YoungJefe’s day to ask the question. When Sleeping Beauty wakes up, she will have no memory of whether she’s been woken previously, is not told the results of the coin flip, nor told what day it is. She is asked for the probability that the coin showed heads.
As you may note from the scare quotes, I think the answer is obvious, and nor for any reasoning presented in the article from SA. I'll put my solution in spoiler tags in the next comment.
Answer:
They both ****ed it up. Hard. Each one is responsible for 250% of us not moving up in the lottery.