On Sun, Jul 4, 2021, 8:54 PM 'Brent Meeker' via Everything List <
[email protected]> wrote:

>
> On 7/4/2021 5:14 PM, Jason Resch wrote:
>
>
>
> On Sun, Jul 4, 2021, 6:54 PM 'Brent Meeker' via Everything List <
> [email protected]> wrote:
>
>>
>> On 7/4/2021 5:17 AM, Tomas Pales wrote:
>>
>>
>> On Sunday, July 4, 2021 at 1:51:51 PM UTC+2 Bruce wrote:
>>
>>>
>>> And in the two-outcome experiment, how do you ever get a probability
>>> different from 0.5 for each possible outcome?
>>>
>>> You would seem to be looking for a branch counting explanation of
>>> probability (self-locating uncertainty). But there is no mechanism in
>>> Everett or the Schrodinger equation to give anything other than a 50/50
>>> split when only two outcomes are possible. This is wildly at variance with
>>> experience.
>>>
>>
>> In the classical example with balls you may have a collection of blue and
>> red balls so there are only two possible outcomes of a random selection of
>> a ball: blue and red. This doesn't mean that the proportion of blue and red
>> balls in the collection must be 50/50. Why would the proportion of
>> branching worlds necessarily be 50/50 if there are only two possible
>> outcomes?
>>
>>
>> It's not that it's necessarily 50/50; it's that there's no mechanism for
>> it being the values in the Schroedinger equation. In one world A happens.
>> In the other world B happens.  How does, for example, a 16:9 ratio get
>> implemented.  There's nothing in Schroedinger's equation that assigns one
>> of those numbers to one world or the other.  You can just make it an
>> axiom.  Or equivalently, if you can show these are odds ratios, you can
>> invoke Gleason's theorem as the only consistent probability measure.  But
>> all that is extra stuff that MWI claims to avoid by just being pure
>> Schroedinger equation evolution.
>>
>> Brent
>>
> Is this question unique to MW?
>
> Do Copenhagen/GRW/QBism/Transactional/Bohm have any advantage(s) in
> explaining the Born rule?
>
> Yes.  They don't pretend that all you need is the Schroedinger equation
> and linear evolution of the state.  They explicitly recognize that you need
> a probability interpretation to connect with observations.
>

But if all (including MW) require a 'probability interpretation', then I
don't see the disadvantage of MW here.

What additional assumptions are needed by MW that aren't needed by the
others?

Jason


Brent
>
>
> I don't understand the problem that's unique to MW.
>
> Jason
>
>>
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