On Sun, Sep 6, 2015 at 8:23 PM, Brent Meeker <meeke...@verizon.net> wrote:

> $2, because you can just say "Monday" each time you're asked.  It has
> nothing to do with probabilities.  It's a good analogue of the MWI problem;
> when everything is deterministic and everything happens there's no
> objective measure.
>

There are many "interpretations" of prboability:
https://en.wikipedia.org/wiki/Probability_interpretations

I think the thought experiment I describe is an example of probability
under the "frequentist" definition.

Jason




>
>
> Brent
>
> On 9/6/2015 4:38 PM, Jason Resch wrote:
>
> You may not be certain, but you know what the possibilities are, and I
> would argue, what the probabilites are as well.
>
> What would you consider to be the minimum fair pay out X if you had to pay
> $1 on each of the days, and would be awarded $X if you guessed correctly
> which day it was?
>
> Jason
>
> On Sun, Sep 6, 2015 at 4:17 PM, John Mikes <jami...@gmail.com> wrote:
>
>> Q #3 is irrelevant, after Q #2.
>> The answer is "I DUNNO" unless you detect indications for a better one.
>> JM
>>
>> On Sun, Sep 6, 2015 at 4:27 PM, Jason Resch < <jasonre...@gmail.com>
>> jasonre...@gmail.com> 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)
>>>
>>> Jason
>>>
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