On 06 Sep 2015, at 22:27, Jason Resch wrote:
You will undergo the following experiment:
1. During the weekend you will be put to sleep with a drug and not
be woken up until Monday.
2. On monday you will be woken up and asked what day it is. How do
you answer?
3. You are then given a drug to put you to sleep again and also
given a drug that induces amnesia of being woken up at all on Monday.
4. You are woken up on Tuesday, and asked what day it is. How do you
answer?
If asked to ascribe a probability to it being Monday when you are
woken up, how do you answer on either of the days you are awoken?
(I am particularly interested in John Clark's answer to the final
question)
I guess that the experiencer know the entire protocol, in this case,
without further reading, I would say it is equivalent with a self-
duplication. Nice thought experiment as it does not involve self-
duplication and illustrates also a probability in a deterministic
context. Not quite feasible, though, as it involves a perfect one day
amnesia, but it illustrates well the point.
And now reading further I see that we agree.
To Brent, I would add that we can use the frequentist probability
analysis, as that experience *can* be repeated, and if you asked me
the probability to have been woke up n times on Tuesday, (n less than
52, the number of week in one year) when the experience is repeated
every week during one year, I would use the Gaussian distribution, or
the Pascal triangle, I mean the Newton binomial (as 52 weeks is not
very high to use Gauss function, perhaps).
Bruno
Jason
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