Well as I see it, we can't discuss on this list without violence, since you
seems to see yourself as a hugh end hyper intelligent human being, I'll
stop right here. Stay with your kind. Bye

Le mar. 11 févr. 2025, 11:47, Bruce Kellett <bhkellet...@gmail.com> a
écrit :

> On Tue, Feb 11, 2025 at 6:29 PM Quentin Anciaux <allco...@gmail.com>
> wrote:
>
>> Bruce,
>>
>> Your argument assumes that all branches are equally weighted in terms of
>> observer experience, which contradicts what we actually see in quantum
>> experiments. The claim that the Schrödinger equation is "insensitive" to
>> amplitudes is incorrect. The amplitudes evolve deterministically under the
>> Schrödinger equation and define the measure associated with each outcome.
>> The Born rule does not need to be "inserted" into MWI—it emerges naturally
>> if one considers measure as determining how many observer instances
>> experience each outcome.
>>
>> Your claim that there are exactly 2^N observers after N trials and that
>> each one "counts equally" ignores what measure represents. The fundamental
>> point is that not all branches contribute equally to what an observer
>> experiences. Yes, an observer exists on every branch, but that does not
>> mean they exist in equal numbers.
>>
>> In standard probability theory, an event occurring in more instances is
>> simply more likely to be observed. Similarly, in MWI:
>>
>> A branch with a higher amplitude means there are exponentially more
>> copies of the observer experiencing that outcome.
>>
>
> Your argument might be more convincing if any of this actually followed
> from the Schrodinger equation.
>
>
> This is not "assigning degrees of existence"—it is stating that measure
>> determines how many versions of an observer find themselves in a given
>> sequence.
>>
>> You can call this "silly," but it's the only way MWI remains consistent
>> with experiments. If each observer counted equally across all branches, we
>> would expect uniform probabilities, contradicting the Born rule.
>>
>
> The fact is that MWI is not consistent with experiment since the different
> sequences in repeated trials on similarly prepared systems fail to give
> frequencies in accordance with the Born rule.
>
>
>
>
>
>> The Schrödinger equation is not "insensitive" to amplitudes; it governs
>> their evolution. The amplitudes define how much of the total wavefunction
>> exists in each outcome. Saying that amplitudes are "inert" is like saying
>> that in classical probability, event frequencies are "inert" because the
>> probability distribution does not dynamically change per trial.
>>
>
> Nonsense.
>
> The fact that amplitudes don’t directly affect local observations does not
>> mean they are irrelevant. You do not need to "see" probability
>> distributions to experience their effects. In classical cases, you observe
>> probabilities through frequency distributions—not because you see an
>> abstract probability function floating in space.
>>
>
> No, you observe probabilities because some things happen while others
> don't.
>
>
> Similarly, in MWI, you experience the effects of amplitude-based measure
>> because the majority of your copies exist in branches that follow the Born
>> rule.
>>
>
> There is no mathematical justification for such a proposition.
>
>
> Your argument frames measure as a metaphysical claim about "degrees of
>> existence," but that’s a strawman. Measure is not about some observers
>> being "more real" than others—it’s about how many instances of a given
>> observer exist in different branches.
>>
>
> That is how you have used the concept, since there is only one copy of you
> as the observer on each branch -- that is what the Schrodinger equation
> says. All else is fantasy.
>
>
> Imagine a lottery where some numbers are printed millions of times and
>> others are printed once. Saying "each ticket exists, so all are equal"
>> ignores the fact that you are overwhelmingly more likely to pick a ticket
>> that was printed millions of times.
>>
>> This is exactly what happens in MWI:
>>
>> Yes, every sequence of outcomes exists.
>>
>> But observers overwhelmingly find themselves in high-measure sequences
>> because there are simply more instances of them there.
>>
>
> That is not the case. If it were, then you could get that result from the
> Schrodinger equation. But you can't.
>
>
> If your claim were correct, quantum mechanics would fail to match
>> experiment, because the observed frequencies would not match the Born rule.
>> Since that never happens, the conclusion is clear: measure, not naive
>> branch counting, determines what observers experience.
>>
>
> MWI does not match experiments, because it cannot get the Born rule. You
> cannot even consistently impose the Born rule on Evettian theory.
>
> Yes, there is currently no clear cut theories to recover the born rule
>> from Schrödinger equation alone, doesn’t mean there aren't.
>>
>
> I see, you are just not clever enough to see how it all works!
>
>
> Also I'm not an advocate of MWI per se, I prefer information theory
>> approach from which we should be able to recover MW like theories and a
>> measure (maybe mixing some UD and speed prior)
>>
>
> Since you are not clever enough to see how it all works, it might be
> better if you stopped laying down the law to those who can see more clearly.
>
> Bruce
>
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