> On 16 Sep 2019, at 05:58, 'Brent Meeker' via Everything List 
> <[email protected]> wrote:
> 
> 
> 
> On 9/15/2019 6:41 AM, Bruno Marchal wrote:
>>>> If in H you are multiplied in W and M, but directly killed in M, you 
>>>> survive in W with probability one. That is why we add p or <>t to []p to 
>>>> transform the logic of belief ([]p) into a probability logic ([]p & <>t).
>>> Suppose you live a few seconds in M.  Do you then survive in W with 
>>> probability 0.5?
>> Assuming you do die in M, even after some years, the probability in H to be 
>> feeling the one in W will be one, assuming you never dies in W. But this 
>> assumes mortality, and some transitivity of the probability rules, so the  
>> question is very complex. The probability in H to be W or M, for a short 
>> time,  is one half, but the probability to be in the place where you stay 
>> for a long time, will be close to one in a sort of retrospective way. 
>> 
>> All this comes from a simple fact: absolute-death is not a first person 
>> experience. There is no entry in the first person diary which mention “I 
>> died today”.
>> 
>> The difficulty is that the first person renormalise the probabilities all 
>> the time, and that is why making them transitive leads to paradoxes.
> 
> I think what makes them paradoxical is that you jump around between 
> subjective probabilities of different persons beliefs.

It works because I take them all, in the relative computationalist way (which 
is amenable to the mathematics of the diverse form of self-reference).

It is the materialist which invokes special selector making them unique. A bit 
like those who invoke the wave packet reduction in QM.




> 
>> 
>> Let me try to illustrate. You are in H, just before the WM-duplication. You 
>> are told in advance that in W you will get a cup of tea, and then be killed. 
>> In W you get a cup of coffee, and not killed. 
> 
> Is that last W supposed to be "M”?

Right.

Bruno



> 
>> What is the probability (in H) that you will get a cup of tea. It is 1/2. 
>> But what is the probability, in H, that you will have a long lasting memory 
>> of having drink a cup of coffee after that experiments: It is 1. In fact, in 
>> Moscow, you could (although it is psychologically very difficult) still bet 
>> that “you” will have a memory of having doing coffee, and just an amnesia of 
>> M and its cup of tea. This also gives some sense that we survive more in our 
>> kids and in the value we transmit to them, than in bodies and personal first 
>> person happening. 
>> 
>> Now, that renormalisation process is not easy, a bit like in QFT, we get 
>> infinities which are hard to subtract. 
> 
> Brent
> 
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