On Monday, February 17, 2025 at 5:09:58 PM UTC-7 Bruce Kellett wrote:

On Tue, Feb 18, 2025 at 11:01 AM Quentin Anciaux <[email protected]> wrote:


You didn’t prove that MWI is inconsistent with the Born rule, you assumed 
it by asserting that all 2^N sequences contribute equally, which is not how 
MWI works. The amplitude coefficients do matter, they determine the measure 
of each sequence, which affects the relative frequency of observed outcomes.

Your argument rests on the assumption that sequences exist independently of 
their amplitudes, but you haven’t justified why the observer should expect 
a uniform distribution rather than one weighted by the wavefunction’s 
structure. This is precisely the question that needs to be answered, not 
assumed away.


The basic premise of MWI is that every possible outcome of an experiment 
actually occurs, albeit on a separate branch with a separate copy of the 
experimenter. This means that N trials on the binary state, give 2^N binary 
sequences, covering all possible binary sequences of length N. This same 
set of binary sequences is obtained for any values of the original 
amplitudes.

If you disagree with this simple mathematics, then I challenge you to point 
out where it is wrong. And that does not mean just assuming that it has 
something to do with the emplitues. The mathematics of the Schrodinger 
equation says that they play no role in the formation of these 2^N 
sequences.

Bruce


Strange isn't it how the strong advocates of the MWI generally rely on 
mathematics, but ignore it when it clearly says something they refuse to 
believe; namely, that the amplitudes drop out when calculating 
probabilities of complex functions. It's no wonder that they can't prove 
Born's rule for the MWI, when they ignore basic mathematics. Lesson 
learned; the amplitudes do NOT matter in determining relative frequency of 
observed outcome. They can be changed arbitrarily without changing the 
outcomes. AG 

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