cousin_it comments on Solve Psy-Kosh's non-anthropic problem - Less Wrong

34 Post author: cousin_it 20 December 2010 09:24PM

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Comment author: cousin_it 20 December 2010 11:37:44PM *  1 point [-]

I don't understand your comment. There is no anthropic reasoning and no filtered evidence involved. Everyone gets told their status, deciders and non-deciders alike.

Imagine I have two sacks of marbles, one containing 9 black and 1 white, the other containing 1 black and 9 white. I flip a fair coin to choose one of the sacks, and offer you to draw a marble from it. Now, if you draw a black marble, you must update to 90% credence that I picked the first sack. This is a very standard problem of probability theory that is completely analogous to the situation in the post, or am I missing something?

Comment author: Vladimir_Nesov 21 December 2010 12:53:03AM 0 points [-]

Imagine I have two sacks of marbles, one containing 9 black and 1 white, the other containing 1 black and 9 white. I flip a fair coin to choose one of the sacks, and offer you to draw a marble from it. Now, if you draw a black marble, you must update to 90% credence that I picked the first sack.

The marbles problem has a clear structure where you have 20 possible worlds of equal probability. There is no corresponding structure with 20 possible worlds in our problem.

Comment author: cousin_it 21 December 2010 12:59:42AM *  2 points [-]

There is. First there's a fair coinflip, then either 1 or 9 deciders are chosen randomly. This means you receive either a black or a white marble, with exactly the same probabilities as in my analogy :-)

Comment author: Vladimir_Nesov 21 December 2010 02:02:44AM *  0 points [-]

Very interesting. So probability estimate is correct, and acausal control exerted by the possible decisions somehow manages to exactly compensate the difference in the probability estimates. Still need to figure out what exactly is being controlled and not counted by CDT.

Comment author: Vladimir_Nesov 20 December 2010 11:45:26PM *  0 points [-]

Sorry, I'm just being stupid, always need more time to remember the obvious (and should learn to more reliably take it).

Edit: On further reflection, the intuition holds, although the lesson is still true, since I should try to remember what the intuitions stand for before relying on them.

Edit 2: Nope, still wrong.

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