On Sat, Feb 22, 2020 at 6:00 AM 'Brent Meeker' via Everything List <
[email protected]> wrote:

> On 2/21/2020 2:41 AM, Bruce Kellett wrote:
>
> You still don't get it, do you? The argument applies to all possible bit
> strings of length N. You do not get that from coin tosses in a single
> world. It is only when you claim that all possible results exist in
> separate branching worlds that the problem arises. So it is a problem for
> your WM-duplication, and for Everett. But not for single world theories.
> Statistical inference is perfectly intact as it is used in this world.
>
>
> In the limit N->oo almost all worlds will observe results arbitrarily
> close to the expected value.
>

What expected value? I think that is where the communication problem arises
-- you seem to think that there is some over-riding "expected value".
Whereas I take the view that each binary sequence from N Bernoulli trials
is the data set from which some value of the probability is inferred -- and
that can be any value from the interval [0,1].


  So why isn't that enough for statistical inference?  One path thru the
> binomial branches of the MW is just like one sequence of bernoulli trials
> in a single world in terms of its statistics?
>

Exactly.

 Or are you considering cases where p>0.5, so that simple one branch per
> result doesn't work?
>

As I said, p can take on any value in the range [0,1]. I don't understand
why you think that one branch per result doesn't work statistically. One
branch per result does not agree with experience, but that is a different
matter.

Bruce

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